diff --git a/.gitignore b/.gitignore
index 7e74ef0b99c098396e1c9b3a7c040f6e279e2237..e3bbc5310213152a4f02ea8b5f43b48642448f18 100644
--- a/.gitignore
+++ b/.gitignore
@@ -5,3 +5,5 @@
 *.bbl
 probabilities.tex
 *.Rproj
+/*.tex
+/*_files/
diff --git a/kerning.png b/kerning.png
new file mode 100644
index 0000000000000000000000000000000000000000..3eeafecaa8662faa8ae7c5d538eb9ce732f5b811
Binary files /dev/null and b/kerning.png differ
diff --git a/make-pdf.sh b/make-pdf.sh
index 32b08fa87d8f384a3654e64f27f6e9dcf089cf50..39dacd466960efede6f6a17c432a74f9b9423548 100755
--- a/make-pdf.sh
+++ b/make-pdf.sh
@@ -1,2 +1,6 @@
 #!/bin/sh
-Rscript -e 'library(rmarkdown); rmarkdown::render("./probabilities.Rmd", "pdf_document")' 
+for file in *.Rmd
+do
+ # do something on $file
+ Rscript -e "library(rmarkdown); rmarkdown::render('$file', 'pdf_document')" 
+done
diff --git a/svm-ioslides-css.css b/svm-ioslides-css.css
new file mode 100644
index 0000000000000000000000000000000000000000..df429d0a07a92fcf927ad75bdd0a95fee217b138
--- /dev/null
+++ b/svm-ioslides-css.css
@@ -0,0 +1,66 @@
+slides > slide.backdrop {
+  background: white;
+  border-bottom: 0px;
+  box-shadow: 0 0 0;
+}
+
+
+slides > slide {
+  font-family: 'Open Sans', Helvetica, Arial, sans-serif;
+  border-bottom: 3px solid  #F66733;
+  box-shadow:  0 3px 0 #522D80;
+  
+}
+
+.title-slide hgroup h1 {
+  color: #522D80;
+  font-size: 48px;
+  
+}
+
+.title-slide hgroup h2 {
+  font-size: 28px;
+}
+
+
+h2 {
+  
+  color: #522D80;
+}
+
+slides > slide.dark {
+  background: #522D80 !important;
+    border-bottom: 0;
+  box-shadow: 0 0 0;
+}
+
+.segue h2 {
+  color: white;
+}
+
+slides > slide.title-slide {
+  border-bottom: 0;
+  box-shadow: 0 0 0;
+}
+
+ol, ul {
+  
+  padding-bottom: 10px;
+  
+}
+
+slides > slide:not(.nobackground):before {
+      font-size: 12pt;
+      content: "";
+      position: absolute;
+      bottom: 20px;
+      left: 60px;
+      background:  no-repeat 0 50%;
+      -webkit-background-size: 30px 30px;
+      -moz-background-size: 30px 30px;
+      -o-background-size: 30px 30px;
+      background-size: 30px 30px;
+      padding-left: 40px;
+      height: 30px;
+      line-height: 1.9;
+    }
diff --git a/svm-rmarkdown-anon-ms-example.Rmd b/svm-rmarkdown-anon-ms-example.Rmd
index c1bf7d05180429ffd700bc545fd56a22c8984fd3..08ba8d2983a95fb262ff634d74ac47da6b56ac57 100644
--- a/svm-rmarkdown-anon-ms-example.Rmd
+++ b/svm-rmarkdown-anon-ms-example.Rmd
@@ -5,7 +5,7 @@ output:
     keep_tex: true
     fig_caption: true
     latex_engine: pdflatex
-    template: ~/Dropbox/miscelanea/svm-r-markdown-templates/svm-latex-anon-ms.tex
+    template: ./templates/svm-latex-anon-ms.tex
 title: "An Example Title with a Really Long Title: Also a Subtitle"
 runhead: "A Running Head"
 thanks: "Replication files are available on the author's Github account (http://github.com/svmiller). **Current version**: `r format(Sys.time(), '%B %d, %Y')`; **Corresponding author**: svmille@clemson.edu."
@@ -18,7 +18,7 @@ date: "`r format(Sys.time(), '%B %d, %Y')`"
 geometry: margin=1in
 fontfamily: mathpazo
 fontsize: 11pt
-bibliography: ~/Dropbox/master.bib
+bibliography: ~./syncleus-white.bib
 biblio-style: apsr
 indent: yes
 colorlinks: true
diff --git a/svm-rmarkdown-anon-ms-example.pdf b/svm-rmarkdown-anon-ms-example.pdf
new file mode 100644
index 0000000000000000000000000000000000000000..403e3507b8071489708b8b8852d9cd6555eb2c61
Binary files /dev/null and b/svm-rmarkdown-anon-ms-example.pdf differ
diff --git a/svm-rmarkdown-article-example.Rmd b/svm-rmarkdown-article-example.Rmd
index 9563e784ae5d5d8896f2299d36348479e1ef23e2..503da877093f52724f850fc1ca347003806d26be 100644
--- a/svm-rmarkdown-article-example.Rmd
+++ b/svm-rmarkdown-article-example.Rmd
@@ -5,7 +5,7 @@ output:
     keep_tex: true
     fig_caption: true
     latex_engine: pdflatex
-    template: ~/Dropbox/miscelanea/svm-r-markdown-templates/svm.latex.ms.tex
+    template: ./templates/svm-latex-ms.tex
 title: "A Pandoc Markdown Article Starter and Template"
 thanks: "Replication files are available on the author's Github account (http://github.com/svmiller). **Current version**: `r format(Sys.time(), '%B %d, %Y')`; **Corresponding author**: svmille@clemson.edu."
 author:
@@ -18,7 +18,7 @@ geometry: margin=1in
 fontfamily: mathpazo
 fontsize: 11pt
 # spacing: double
-bibliography: ~/Dropbox/master.bib
+bibliography: ~./syncleus-white.bib
 biblio-style: apsr
 ---
 
diff --git a/svm-rmarkdown-article-example.pdf b/svm-rmarkdown-article-example.pdf
new file mode 100644
index 0000000000000000000000000000000000000000..aba33894d4c674566f3bfabadce10cb8076007f1
Binary files /dev/null and b/svm-rmarkdown-article-example.pdf differ
diff --git a/svm-rmarkdown-beamer-example.Rmd b/svm-rmarkdown-beamer-example.Rmd
index 93e34ac13e8740e66bead6da21c32e9b7d33e1b0..005e72d20e715119da78afe8c4216b0a6a276bd8 100644
--- a/svm-rmarkdown-beamer-example.Rmd
+++ b/svm-rmarkdown-beamer-example.Rmd
@@ -3,11 +3,11 @@ title: An Example R Markdown Document
 subtitle: (A Subtitle Would Go Here if This Were a Class)
 author: Steven V. Miller
 institute: Department of Political Science
-titlegraphic: /Dropbox/teaching/clemson-academic.png
+titlegraphic: ./kerning.png
 fontsize: 10pt
 output:
  beamer_presentation:
-    template: ~/Dropbox/miscelanea/svm-r-markdown-templates/svm-latex-beamer.tex
+    template: ./templates/svm-latex-beamer.tex
     keep_tex: true
 # toc: true
  slide_level: 3
diff --git a/svm-rmarkdown-beamer-example.pdf b/svm-rmarkdown-beamer-example.pdf
new file mode 100644
index 0000000000000000000000000000000000000000..4702cdf479920ef84f8dcf0d788f86c198946d22
Binary files /dev/null and b/svm-rmarkdown-beamer-example.pdf differ
diff --git a/svm-rmarkdown-cv.Rmd b/svm-rmarkdown-cv.Rmd
index 97af0fce04c793209d51c897819e44dea8c89695..74d904cbd6ba5c0f2857d42c89941114e7e9b081 100644
--- a/svm-rmarkdown-cv.Rmd
+++ b/svm-rmarkdown-cv.Rmd
@@ -2,7 +2,7 @@
 output: 
   pdf_document:
     latex_engine: pdflatex
-    template: ~/Dropbox/miscelanea/svm-r-markdown-templates/svm-latex-cv.tex
+    template: ./templates/svm-latex-cv.tex
 geometry: margin=1in
 
 title: "CV"
diff --git a/svm-rmarkdown-cv.pdf b/svm-rmarkdown-cv.pdf
new file mode 100644
index 0000000000000000000000000000000000000000..cb33f9648e1e068b25bf43dfa8f1ed0c66b612c7
Binary files /dev/null and b/svm-rmarkdown-cv.pdf differ
diff --git a/svm-rmarkdown-ioslides-example.Rmd b/svm-rmarkdown-ioslides-example.Rmd
index d71dec97e3f02aa77e27ee8e4b5d9c425a155d49..2c75a26225de3efdc23998f4937342aa3d7f81b6 100644
--- a/svm-rmarkdown-ioslides-example.Rmd
+++ b/svm-rmarkdown-ioslides-example.Rmd
@@ -3,15 +3,15 @@ title: An Example R Markdown Document
 subtitle: (A Subtitle Would Go Here if This Were a Class)
 author: Steven V. Miller
 institute: Department of Political Science
-titlegraphic: /Dropbox/teaching/clemson-academic.png
+titlegraphic: ./kerning.png
 fontsize: 10pt
 output:
  ioslides_presentation:
     smaller: true
-    logo: ~/Dropbox/teaching/clemson-paw-transparent.png
-    css: ~/Dropbox/miscelanea/svm-r-markdown-templates/svm-ioslides-css.css    
+    logo: ./kerning.png
+    css: ./svm-ioslides-css.css    
  beamer_presentation:
-    template: ~/Dropbox/miscelanea/svm-r-markdown-templates/svm-latex-beamer.tex
+    template: ./templates/svm-latex-beamer.tex
     keep_tex: true
 # toc: true
     slide_level: 2
diff --git a/svm-rmarkdown-ioslides-example.html b/svm-rmarkdown-ioslides-example.html
new file mode 100644
index 0000000000000000000000000000000000000000..f75761ef6b296b9cd68b8b20040ce259f1b5ad07
--- /dev/null
+++ b/svm-rmarkdown-ioslides-example.html
@@ -0,0 +1,256 @@
+<!DOCTYPE html>
+<html>
+<head>
+  <title>An Example R Markdown Document</title>
+
+  <meta charset="utf-8">
+  <meta http-equiv="Content-Type" content="text/html; charset=utf-8" />
+  <meta http-equiv="X-UA-Compatible" content="chrome=1">
+  <meta name="generator" content="pandoc" />
+
+
+
+
+  <meta name="viewport" content="width=device-width, initial-scale=1">
+  <meta name="apple-mobile-web-app-capable" content="yes">
+
+  <base target="_blank">
+
+  <script type="text/javascript">
+    var SLIDE_CONFIG = {
+      // Slide settings
+      settings: {
+                title: 'An Example R Markdown Document',
+                        subtitle: '(A Subtitle Would Go Here if This Were a Class)',
+                useBuilds: true,
+        usePrettify: true,
+        enableSlideAreas: true,
+        enableTouch: true,
+                        favIcon: 'kerning.png',
+              },
+
+      // Author information
+      presenters: [
+            {
+        name:  'Steven V. Miller' ,
+        company: '',
+        gplus: '',
+        twitter: '',
+        www: '',
+        github: ''
+      },
+            ]
+    };
+  </script>
+
+  <link 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Araw2f6ICggwKv43AVD%2BsAFQkQPd%2FCkB5o%2B0YD%2F9dgABAIX%2F7AQdBbYAGgA6QB8PAxkUCBQXAwQcGwARS1kAAAYVFRhMWRUGBgxLWQYZAD8rABg%2FKxESADkYLysREgEXOREzETMxMAEyBBUUACMiJzUeATMyNjUQISIHJxMhFSEDNgIt5wEJ%2Ft%2F%2B94JG0GWww%2F6JX59WNwLX%2FbclcwN95cfj%2Fv5PoC0zpp0BMh03AqyZ%2FkkXAAAAAAIAdf%2FsBC8FywAWACQAREAjGhELISEAAAYRAyYlDAsOHU1ZCw4OFAMUF0tZFBkDCE1ZAwcAPysAGD8rERIAORgvOSsRADMREgEXOREzETMRMzEwExAAITIXFSYjIgIDMzYzMhYVFAIjIgAFMjY1NCYjIg4BFRQeAXUBTwFIcUFNY%2Bv4DAxu7sXj%2BdTj%2FvYB646dkpFalllQkwJxAa8BqxOPGf7b%2Fsas7szk%2FvsBVcizqZGmSoJGZ7JoAAAAAQBeAAAEKwW2AAYAH0AQAQUFAAIDBwgDAkxZAwYAGAA%2FPysREgEXOREzMTAhASE1IRUBAR0CXvzjA839qgUdmYX6zwADAGj%2F7AQpBcsAFgAiAC4ATUApFw8mFCwDHQkJAwYRFA8GLzAGESkgKSBLWSkpDAAMGk1ZDBkAI01ZAAcAPysAGD8rERIAORgvKxESADk5ERIBFzkRMxEzETMRMzEwATIWFRQGBx4BFRQGIyImNTQlLgE1NDYDFBYzMjY1NCYnDgEBIgYVFBYXPgE1NCYCSMjqhpOylv7d6vwBMop463enl5WmnMKVhgE6fY52n493kQXLuqRssklVu3u22c28%2B4xOtXCfvfumeIaMemGXR0CbA2d4ZFyEQjyKXGV3AAAAAAIAav%2FsBCUFywAXACUAQUAiGxEiCgoAAAQRAyYnDh5NWQsUDg4CFBQYS1kUBwIHTVkCGQA%2FKwAYPysREgA5GC8SOSsREgEXOREzETMRMzEwARAhIic1FjMyEhMjDgEjIiY1NAAzMhYSASIGFRQWMzI%2BATU0LgEEJf1odERQZvD1Cww3tnLC5AD%2F0JXfeP4Uj5yQk1uZWFKTA0b8phSPGgEpATNTV%2BjQ5AEImf7bATC4pJClSoBGabJmAAAAAgCY%2F%2BMBiQRkAAsAFQAoQBQQBgYMAAAWFw4TT1kOEAkDT1kJFgA%2FKwAYPysREgE5ETMzETMxMDc0NjMyFhUUBiMiJhE0MzIVFAYjIiaYPTk6QUI5M0N2e0I5M0NqQ0VFQ0FGPwO7h4dBRj8AAgA%2F%2FvgBhQRkAAgAEgAiQBABDQ0FCQkUEwsQT1kLEAUAAC%2FNPysREgE5ETMzETMxMCUXBgIHIzYSNwM0MzIVFAYjIiYBXg8aYjV9G0ENFXd7Qjk6Pe4XZP73cmgBMlwC74eHQUZGAAABAGgA8gQpBNkABgAVQAkEAAUBBAcIAwAALy8REgEXOTEwJQE1ARUJAQQp%2FD8DwfzyAw7yAaZiAd%2BV%2Fo3%2BuAAAAgB3AcEEGQPjAAMABwAqQBUHAgQAAgAJCAQFUFkEAQBQWQ8BAQEAL10rABgvKxESATk5ETMRMzEwEzUhFQE1IRV3A6L8XgOiA1qJif5niYkAAAAAAQBoAPIEKQTZAAYAFUAJBQECAAQHCAYDAC8vERIBFzkxMBMJATUBFQFoAw%2F88QPB%2FD8BiQFGAXWV%2FiFi%2FloAAAIAG%2F%2FjAzkFywAbACYAOUAdIRwbAAcTEwAcDgQnKAAAJBAkHk9ZJBYQCklZEAQAPysAGD8rERIAORgvERIBFzkRMxEzETMxMAE1NDY3PgE1NCYjIgYHJzYzMhYVFA4BBw4BHQEDNDMyFhUUBiMiJgEhSGKIR4N7T5ZhO73Ov9QnTH5lQbJ4Oj9AOTREAZM2dZdUc3RSZm8lMYdjvKtJb2NuVnJfIf7XiEZCQEc%2FAAAAAgB5%2F0YGuAW0ADUAPwBFQCIjLjYOOwcUGwAAKRQOLgVAQRg4OAQ9CBELEQsRKx8yAyYrAC8zPzMSOTkvLxI5MjMzETMREgEXOREzETMzETMRMzEwARQOASMiJicjDgEjIiY1NBIzMhYXAxUUMzI2NTQCJCMiBAIVEAAhMjcVBiMgABEQEiQhMgQSARQzMhsBJiMiBga4WKBoVnYLCCiVZpap7MBErEUZhVtylP7vsd%2F%2Btq4BQgEv0uLA9P6V%2Fm%2FWAYwBANcBT7f79sPPEg5IVYKTAtmO7IJoUVdizbDMAP8ZFv4qFrLXrLUBEJO5%2Fqnh%2Fs%2F%2BuFaFVAGPAWYBBAGW37X%2Bs%2F6k%2FgE5AQUUtAAAAAACAAAAAAUQBbwABwAOADlAHgIOCwgBBQADAAcDBAcEEA8OAklZCwUODgQFAwAEEgA%2FMz8SOS8SOSsREgE5OREzETMREhc5MTAhAyEDIwEzCQEDJicGBwMEYLb9trSsAkKPAj%2F%2BZaohIxYprAHR%2Fi8FvPpEAmoBxVZ9YHP%2BOwAAAAMAyQAABL4FtgAOABcAIABJQCYTBB0KDxkZDgoEBw4EISIIDxgPGEpZDw8OAA4ZSlkOEgAXSlkAAwA%2FKwAYPysREgA5GC8rERIAORESARc5ETMRMxEzETMxMBMhIAQVFAYHFQQRFAQjIRMhMjY1NCYrARkBITI2NTQmI8kBnQEjAQSRiwFN%2Fvfu%2FgKqARi0nrDA%2BgExsbO3uwW2rryCqRkKOf7bxNwDRHGGe239kf3diZKIgAAAAAABAH3%2F7ATPBcsAFgAmQBQDDhQJDgMXGBIASVkSBAsGSVkLEwA%2FKwAYPysREgEXOREzMTABIgAREAAzMjcVBiMgABE0EiQzMhcHJgM78f7pAQ35mcSY3%2F69%2FqGpAT%2FY5qxIpgUz%2Fr%2F%2B6f7h%2Fsc3lTkBiAFp4gFUuFSSTgAAAgDJAAAFWAW2AAgAEQAoQBQOBAkABAASEwUNSlkFAwQOSlkEEgA%2FKwAYPysREgE5OREzETMxMAEQACkBESEgAAMQACEjETMgAAVY%2Fnf%2Bj%2F5rAcABVQF6tP7h%2FuX3zwEwATIC6f6W%2FoEFtv6G%2FqcBHgEi%2B3ABKwAAAQDJAAAD%2BAW2AAsAOkAfBgoKAQQACAEEDA0GCUlZBgYBAgIFSVkCAwEKSVkBEgA%2FKwAYPysREgA5GC8rERIBFzkRMxEzMTApAREhFSERIRUhESED%2BPzRAy%2F9ewJe%2FaIChQW2l%2F4plv3mAAAAAQDJAAAD%2BAW2AAkAMkAaBgAAAQMIAQMKCwYJSVkGBgECAgVJWQIDARIAPz8rERIAORgvKxESARc5ETMRMzEwISMRIRUhESEVIQFzqgMv%2FXsCXv2iBbaX%2FemXAAABAH3%2F7AU9BcsAGwA6QB8UCBkCAg4bCAQcHQAbSVkAAAUMDBFJWQwEBRdJWQUTAD8rABg%2FKxESADkYLysREgEXOREzETMxMAEhEQ4BIyAAETQSJDMyFwcmIyAAERAAITI3ESEDTAHxdPCe%2FrT%2BjrcBWOfqykLGt%2F71%2FtQBIQEYmJH%2BuQL%2B%2FTklJgGLAWTkAVe1VpZU%2FsL%2B5v7Y%2Fs4jAcIAAQDJAAAFHwW2AAsAM0AZCQEBAAgEBAUABQ0MCANJWQgIBQoGAwEFEgA%2FMz8zEjkvKxESATk5ETMRMxEzETMxMCEjESERIxEzESERMwUfqvz%2BqqoDAqoCsP1QBbb9kgJuAAAAAAEAyQAAAXMFtgADABG2AAQFAQMAEgA%2FPxESATkxMDMRMxHJqgW2%2BkoAAAAAAf9g%2Fn8BaAW2AA0AHUANCwgIDg8JAwAFSVkAIgA%2FKwAYPxESATkRMzEwAyInNRYzMjY1ETMRFAYMXjZHTWNnqsD%2BfxuRFHhxBbb6WL7RAAABAMkAAATpBbYACwAqQBUIBAQFBQILCgAFDQwCCAUJBgMBBRIAPzM%2FMxI5ORESARc5ETMRMzEwISMBBxEjETMRATMBBOnI%2FeuZqqoCl8n9tALFiP3DBbb9KwLV%2FYUAAAABAMkAAAP4BbYABQAfQA4DAAAEBgcBAwADSVkAEgA%2FKwAYPxESATk5ETMxMDMRMxEhFcmqAoUFtvrkmgABAMkAAAZxBbYAEwAyQBgIBQUGCw4ODQYNFBUBChEDBgsHAw4ABhIAPzMzPzMSFzkREgE5OREzETMRMxEzMTAhASMWFREjESEBMwEzESMRNDcjAQNQ%2FhAIDp0BAAHPCAHT%2FqoOCP4MBRCa1PxeBbb7SgS2%2BkoDrqK%2B%2BvIAAQDJAAAFPwW2ABAALkAVCQYGBwEPDwAHABESCwMHDwgDAQcSAD8zPzMSOTkREgE5OREzETMRMxEzMTAhIwEjFhURIxEzATMmAjcRMwU%2FwvzhCBCdwAMdCAIOAp8Ey9i0%2FMEFtvs6GwElPwNHAAAAAAIAff%2FsBb4FzQALABcAKEAUEgAMBgAGGRgJFUlZCQQDD0lZAxMAPysAGD8rERIBOTkRMxEzMTABEAAhIAAREAAhIAABEBIzMhIREAIjIgIFvv6d%2FsT%2Bvf6hAWABRAE7AWL7c%2F3x8%2Fj38vP9At3%2Bof5uAYsBaAFlAYn%2BcP6g%2Ftf%2BzQEyASoBJwEx%2Fs0AAgDJAAAEaAW2AAkAEgA0QBoKBQUGDgAGABMUCgRKWQoKBgcHEkpZBwMGEgA%2FPysREgA5GC8rERIBOTkRMxEzETMxMAEUBCEjESMRISABMzI2NTQmKwEEaP7R%2FuasqgF7AiT9C5niyr7JvgQM3u%2F9wQW2%2FRuSoZGOAAAAAAIAff6kBb4FzQAPABsANEAbEAoWAAAEAwoEHB0DDQcNGUlZDQQHE0lZBQcTAD%2FGKwAYPysREgA5ERIBFzkRMxEzMTABEAIHASMBByAAERAAISAAARASMzISERACIyICBb7izgFc9%2F7jN%2F69%2FqEBYAFEATsBYvtz%2FfHz%2BPfy8%2F0C3f7n%2FoxC%2FpYBSgIBiwFoAWUBif5w%2FqD%2B1%2F7NATIBKgEnATH%2BzQAAAAIAyQAABM8FtgAMABUASEAlDQEBAgwJEQcLCgoHCQIEFhcJDQANAEpZDQ0CAwMVSVkDAwsCEgA%2FMz8rERIAORgvKxESADkREgEXOREzETMRMxEzETMxMAERIxEhIAQVEAUBIwElMzI2NTQmKwEBc6oBkQENAQH%2B2gGNyf6e%2Fs%2FptKirvd0CYP2gBbbOz%2F7eZv1vAmCSj4%2BRgAAAAAEAav%2FsBAIFywAkADRAGx4TDAAAGBMFBCUmDB4DFhYbSVkWBAMJSVkDEwA%2FKwAYPysREgA5ORESARc5ETMRMzEwARQEIyAnNR4BMzI2NTQuAScuATU0NjMyFwcmIyIGFRQeARceAQQC%2Fujw%2FvyMWtRoqqw9j5LMr%2F7R2rc1tauHmDiFieatAYXB2EOkJiyBc0xhUjRJyKGpyFCUTHRnTGFRMVK8AAAAAAEAEgAABFoFtgAHACRAEgABBQEDAwgJBwMEA0lZBAMBEgA%2FPysRADMREgEXOREzMTAhIxEhNSEVIQKLqv4xBEj%2BMQUfl5cAAAEAuv%2FsBRkFtgARACVAERABCgcBBxMSEQgDBA1JWQQTAD8rABg%2FMxESATk5ETMRMzEwAREUACEgADURMxEUFjMyNjURBRn%2B0v74%2Fvj%2B36rIwrnIBbb8Tvr%2B4gEg%2FAOu%2FEa3xMW4A7gAAQAAAAAEwwW2AAoAGkALAQQMCwgDAAQDAxIAPz8zEjkREgE5OTEwATMBIwEzARYXNjcEDLf98aj99LQBUDoiJDoFtvpKBbb8TqOaoqEAAAABABsAAAdMBbYAGQAkQBAZChsaFQ4OBQkYEQoDAQkSAD8zPzMzEjk5ETMREgE5OTEwISMBLgEnBgcBIwEzExYXNjcBMwEWFzY3EzMFxaj%2B2RU0ARYw%2FuKo%2Fnu05zAWGzUBBrQBEzAhEzXmtAPTQcYUhJ38MwW2%2FHm%2BmrevA3n8f5vDjswDhQAAAQAIAAAElgW2AAsAI0ASBAYFCwoABg0MAggECQYDAQQSAD8zPzMSOTkREgEXOTEwISMJASMJATMJATMBBJbB%2Fnf%2BcLQB5v47vAFrAW61%2FjsCg%2F19AvwCuv29AkP9TAAAAQAAAAAEewW2AAgAIEAPBAUCBQcDCQoABQEHAwUSAD8%2FMxI5ERIBFzkRMzEwCQEzAREjEQEzAj0Bhrj%2BGKz%2BGboC2wLb%2FIH9yQIvA4cAAAABAFIAAAQ%2FBbYACQArQBcIAQMHAAcEAQQKCwUESVkFAwEISVkBEgA%2FKwAYPysREgEXOREzETMxMCkBNQEhNSEVASEEP%2FwTAwj9EAO%2F%2FPgDHoUEmJmF%2B2kAAQCm%2FrwCbwW2AAcAIEAOBgEEAAEACAkFAgMGAScAPzM%2FMxESATk5ETMRMzEwASERIRUhESECb%2F43Acn%2B3wEh%2FrwG%2Bo36IQAAAQAXAAAC3QW2AAMAE7cDAQQFAwMCEgA%2FPxESATk5MTATASMBugIjpv3gBbb6SgW2AAAAAAEAM%2F68AfwFtgAHACBADgMAAQYABggJAAcnAwQDAD8zPzMREgE5OREzETMxMBchESE1IREhMwEh%2Ft8Byf43tgXfjfkGAAAAAAEAMQInBCMFwQAGABhACQADBwgFAgAEAgAvLzMSORESATk5MTATATMBIwkBMQGyYwHdmP6M%2FrICJwOa%2FGYC6f0XAAAAAf%2F8%2FsUDmv9IAAMAEbUABQEEAQIALzMRATMRMzEwASE1IQOa%2FGIDnv7FgwABAYkE2QMSBiEACQATtgAECwoGgAEALxrNERIBOTkxMAEjLgEnNTMeARcDEm5BsijLIHIsBNk0wD8VRbU1AAAAAgBe%2F%2BwDzQRaABkAJABHQCUiCAseHhkZEggDJSYBAgseR1kCCwsAFRUPRlkVEAUaRlkFFgAVAD8%2FKwAYPysREgA5GC85KxEAMxESARc5ETMRMxEzMTAhJyMOASMiJjUQJTc1NCYjIgcnPgEzMhYVESUyNj0BBw4BFRQWA1IhCFKjeqO5AhO6b3qJrTNRwWHEvf4Om7Gmxq9tnGdJqJsBTBAGRIF7VH8sMq7A%2FRR1qpljBwdtc1peAAIAsP%2FsBHUGFAATAB8AREAiChcXDw8MHQMMAyAhDQAMFRIRChEGAAYaRlkGFgAURlkAEAA%2FKwAYPysREgA5OREzGD8%2FERIBOTkRMxEzETMRMzEwATISERACIyImJyMHIxEzERQHMzYXIgYVFBYzMjY1NCYCrtjv8dZrsTwMI3emCAh0zKqWmqqZlpYEWv7Z%2FvL%2B8v7VT1KNBhT%2Bhn9lpIvD5%2BfH39HW0gAAAAABAHP%2F7AOLBFwAFgAmQBQPAwMVCQMYFwYNRlkGEAASRlkAFgA%2FKwAYPysREgEXOREzMTAFIgAREAAzMhYXBy4BIyARFBYzMjcVBgJm7v77AQn1T54tMzeCMv6yo6CJkG4UASUBDAETASwiF40WHf5Wytg7kzkAAAACAHP%2F7AQ3BhQAEgAfAEJAIR0GFwAODhEGESAhEhUPAAABAQwDCQkaRlkJEAMTRlkDFgA%2FKwAYPysREgA5OREzGD8%2FERIBOTkRMxEzMxEzMTAlIwYjIgIREBIzMhczLwERMxEjJTI2PQE0JiMiBhUUFgOaCXPl1%2B%2Fw1t93DQcEpof%2BnqqZm6qSm5qTpwEmAQ8BDwEsok9NAb757He5ziPpx%2BPP0tYAAAACAHP%2F7AQSBFwAEwAaADtAHxgKFwsDAxEKAxwbFwtGWRcXAAYGFEZZBhAADkZZABYAPysAGD8rERIAORgvKxESARc5ETMzETMxMAUiABEQADMyEh0BIR4BMzI3FQ4BAyIGByE0JgJ%2F8%2F7nAQXczvD9DQW5qLGtWJ2chJ0OAj2MFAEoAQcBCQE4%2FvHeacHISpQmIQPlrJidpwAAAAABAB0AAAMOBh8AFAA5QB0UDAwTAgIHAwUDFRYKD0ZZCgABBQcFRlkTBw8DFQA%2FPzMrEQAzGD8rERIBOTkRMzMRMzMSOTEwASERIxEjNTc1ECEyFwcmIyIGHQEhAp7%2B6abExAFhV3UrYEReWgEXA8f8OQPHSzw9AZQjhR99ikcAAAMAJ%2F4UBDEEXAAqADcAQQBuQD4rGTglDB89BTETARMFAioiHB8lGQpCQxwPNQ81RlkIO0dZCiIIKg8IDwgWKioCR1kqDyg%2FR1koEBYuR1kWGwA%2FKwAYPysAGD8rERIAOTkYLy8REjk5KysREgA5ERIBFzkRMxEzETMRMxEzMTABFQceARUUBiMiJwYVFBY7ATIWFRQEISImNTQ2Ny4BNTQ2Ny4BNTQ2MzIXARQWMzI2NTQmKwEiBhMUFjMyNTQjIgYEMcscLNzAMStqSlrCsr%2F%2B3P7o1%2BmAdCo5QEVVa9jGVkX%2BEZaM0clumMdxflqCdPP2dX4ESGkYI3FHocAIOFUtK5aPtr%2BgkmSSGhNQNTxaKiOobLTDFPsAWVx9a1lFbAM8c3bs934AAQCwAAAERAYUABYAM0AZDgwICAkAFgkWFxgOCRISBEZZEhAKAAAJFQA%2FMz8%2FKxESADkREgE5OREzETMRMzMxMCERNCYjIgYVESMRMxEUBzM%2BATMyFhURA556gq2fpqYICjG1dMnJAsWGhLzW%2FcMGFP4pVThPW7%2FQ%2FTUAAAIAogAAAWYF3wADAA8AI0ARCgAABAEBEBENB0hZDQIPARUAPz%2FOKxESATkRMzMRMzEwISMRMwM0NjMyFhUUBiMiJgFWpqa0OCooOjooKjgESAEpOTU2ODg3NwAAAv%2BR%2FhQBZgXfAAwAGAAsQBYTCwsNCAgZGhYQSFkWQAkPAAVGWQAbAD8rABg%2FGs4rERIBOREzMxEzMTATIic1FjMyNjURMxEQAzQ2MzIWFRQGIyImK187RUNOSaa0OCooOjooKjj%2BFBmHFFVXBPz7EP68B105NTY4ODc3AAEAsAAABB0GFAAQADZAGxAOCgoLCwgGBAUIBBESDAAAEBAICAMHCxUDDwA%2FPzMSOS85ETM%2FERIBFzkROREzETMzMTABNjcBMwkBIwEHESMRMxEUBwFUK1gBYsX%2BRAHbyf59faSkCAIxPWMBd%2F4t%2FYsCBmz%2BZgYU%2FMc3cwABALAAAAFWBhQAAwAWQAkAAQEEBQIAARUAPz8REgE5ETMxMCEjETMBVqamBhQAAAABALAAAAbLBFwAIwBGQCMVERESCAkAIwkSIwMkJRwWFRUSGQQNGQ1GWR8ZEBMPCQASFQA%2FMzM%2FPzMrEQAzERI5GC8zMxESARc5ETMRMxEzETMxMCERNCYjIgYVESMRNCYjIgYVESMRMxczPgEzIBczPgEzMhYVEQYlcHablKZwd5yRpocbCC%2BragEBTwgxune6uQLJg4Oyuf2cAsmDg7vV%2FcEESJZQWrpWZL%2FS%2FTUAAAEAsAAABEQEXAAUADFAGAAUDAgICRQJFhUMCRAQBEZZEBAKDwAJFQA%2FMz8%2FKxESADkREgE5OREzETMRMzEwIRE0JiMiBhURIxEzFzM%2BATMyFhURA556gqygpocbCDO4ccbIAsWGhLrW%2FcEESJZRWb%2FS%2FTUAAgBz%2F%2BwEYgRcAAwAGAAoQBQTAA0HAAcaGQoWRlkKEAMQRlkDFgA%2FKwAYPysREgE5OREzETMxMAEQACMiJgI1EAAzMgABFBYzMjY1NCYjIgYEYv7y7pPkfAEM7uYBD%2Fy9qKOjqamlo6YCJf70%2FtOKAQKtAQwBK%2F7O%2FvvS3NvT0dnWAAAAAgCw%2FhQEdQRcABQAIQA%2FQCAZCwQHBwgfEggSIiMECwAPDxVGWQ8QCQ8IGwAcRlkAFgA%2FKwAYPz8%2FKxESADk5ERIBOTkRMxEzETMzMzEwBSImJyMWFREjETMXMz4BMzISERACAyIGBxUUFjMyNjU0JgKua7E8DAymhxcIQKpu2u3x7qiWApqqjqGhFE9SYFb%2BPQY0llpQ%2Ftb%2B8%2F7y%2FtUD47rLJefH5srN2wAAAAIAc%2F4UBDcEXAAMAB8AREAiChAdFgMaGhkQGSAhGhsXDx0eHhYNExMHRlkTEA0ARlkNFgA%2FKwAYPysREgA5OREzGD8%2FERIBOTkRMxEzMzMRMzEwJTI2NzU0JiMiBhUUFhciAhEQEjMyFzM3MxEjETQ3IwYCTqaYBZypkpuZfdTu8NbheQkYg6YLDXN3stMl5srjz8%2FZiwEqAQsBDQEuqpb5zAHVZEanAAEAsAAAAycEXAAQACpAFA0JCQoKAhESCw8NAAoVAAVGWQAQAD8rABg%2FEjk%2FERIBOTkRMxEzMTABMhcHJiMiBhURIxEzFzM%2BAQKkSToXRDSFvaaJEwg9rARcDJoP2KH9tARIy2t0AAAAAQBq%2F%2BwDcwRcACQANkAcHhMMAAAYBRMEJSYMHgMWFhtGWRYQBgMJRlkDFgA%2FKwAYLz8rERIAOTkREgEXOREzETMxMAEUBiMiJzUeATMyNjU0JicuAjU0NjMyFwcmIyIGFRQeARceAQNz5M7aek%2B1VIKMb6GZgT%2FavrGpO6WGdngtZI7DiQErmaZFmiguU1VAWz45VWxLhptIh0RKQSw%2BODVHkAABAB%2F%2F7AKoBUYAFgA0QBsQFBQJCwkSAwQYFwoTEBNHWQ5AEA8HAEZZBxYAPysAGD8azSsRADMREgEXOREzETMxMCUyNjcVDgEjIBkBIzU%2FATMVIRUhERQWAhIsUhgbaSr%2Bwp2dRmABPv7CXnUNB38NEQFPAoxQRer%2Bgf17Y2oAAAEApP%2FsBDkESAAUADRAGQETBwwMChMKFRYMDQ0QCBQPEARGWRAWCxUAPz8rABg%2FMxI5ETMREgE5OREzETMRMzEwAREUFjMyNjURMxEjJyMOASMiJjURAUx6gqyfpokYCTO1dMjHBEj9OYaEvNUCQPu4k1FWvtECzQAAAAABAAAAAAQCBEgACwAYQAoBCgwNBQkBDwAVAD8%2FMzkREgE5OTEwIQEzExYXMzYSEzMBAaD%2BYLLsUA4IC3XMsv5gBEj9duRENQFNAjD7uAAAAAEAFwAABiMESAAcACxAFAkbHR4XFg4NAwQNBAgaEgkPAAgVAD8zPzMzEjk5ETMRMzMzERIBOTkxMCEDJicjBgcDIwEzGgEXMz4BNxMzExYXMz4BEzMBBC%2FJEzQIKB7PwP7VrmpvCAgLMRLJtMQ4FAgEI7%2Bs%2FtECgzvRr1%2F9fwRI%2FmP%2BUEs5tTUCdf2LrHUklgLc%2B7gAAAAAAQAnAAAECARIAAsAIkARBwUGAAEFDA0JAwEICxUEAQ8APzM%2FMxI5ORESARc5MTAJATMJATMJASMJASMBuP6DvQEhASC7%2FoMBkbz%2Bzf7KvAIxAhf%2BXAGk%2Fen9zwG8%2FkQAAQAC%2FhQEBgRIABUAJEASCQ8AAxYXBA0ADRJGWQ0bCAAPAD8yPysREgA5ERIBFzkxMBMzExYXMz4BEzMBDgEjIic1FjMyPwECsvBPEwgNU%2Bay%2FilGu4hMSjdEq0k9BEj9j9ZfM%2FcCfPsguZsRhQzAnAAAAAABAFIAAANtBEgACQArQBcIAQMHAAcEAQQKCwUER1kFDwEIR1kBFQA%2FKwAYPysREgEXOREzETMxMCkBNQEhNSEVASEDbfzlAlb9zwLn%2FbICXXEDVoGB%2FLoAAQA9%2FrwCwQW2ABwALEAVGRoaCxcAAA8HFAMDBwsDHR4TAwQnAD8%2FERIBFzkRMxEzMxEzETMRMzEwJRQWFxUuATURNCYjNT4BNRE0NjMVBhURFAcVFhUB23VxvtB%2BeIJ02Lbm398MZlwCjAKqmgEvaFmNAlxgATKbrIsGwf7Z1ycMJ9cAAQHu%2FhACewYUAAMAFkAJAgMDBAUDGwAAAD8%2FERIBOREzMTABMxEjAe6NjQYU9%2FwAAQBI%2FrwCywW2AB0ALEAVFQUKEhICGQAdHQ4OGQUDHh8VJwYDAD8%2FERIBFzkRMxEzETMzETMRMzEwASY1ETQnNTIWFREUFhcVIgYVERQGBzU%2BATURNDY3Agrf47jTdoJ6fs2%2Bb3RucQI%2FJ9cBJ8EGi66Z%2Fs5hWwKNWWj%2B0ZmrAowCXGYBKXJ4FAAAAAABAGgCUAQpA1QAFwAkQBEDDxgZEgxQWQMSDwYGAFBZBgAvKwAQGMQvxCsREgE5OTEwASIGBzU2MzIWFx4BMzI2NxUGIyImJy4BAVI1fzZkkERxWUJiLzaANmaOSH5IS1oCyUM2l20cJhwbQDmWbiEgIBgAAAIAmP6LAYkEXgADAA4AK0AUAgQEAwkJDxAAAAMMDAZPWQwQAyIAPz8rERIAORgvERIBOREzMxEzMTATMxMjExQjIiY1NDYzMhbbaTPP4Xk8PD85M0YCrPvfBUyHR0A%2FSEAAAAABAL7%2F7APbBcsAGwA%2BQB4WCA0DAwoEABAQBAgDHB0ZBQITCg0CDQINBAsHBBkAPz8SOTkvLxEzMxEzMxESARc5ETMRMzMRMxEzMTAlBgcVIzUmAjUQJTUzFR4BFwcmIyIGFRQWMzI3A8tpk4XLwQGMh0uOMTGFbayin6eNjvA2BsjOIAER%2BgH8PqykAyEXjDPT2dTLOwAAAAEAPwAABEQFyQAdAEhAJhgTCQ0NGhYRAgsWEwUeHwwYGRhOWQkZGRMAExBMWRMYAAVLWQAHAD8rABg%2FKxESADkYLzMrEQAzERIBFzkRMzMRMxEzMTABMhcHJiMiBhURIRUhFRQGByEVITU2PQEjNTMRNDYCqr6qPZqPe30Bpv5aQUoDG%2Fv7zcbG4AXJVIVNfIz%2B2X%2FdZIgsmo0v9N9%2FATyyzQAAAgB7AQYEFwSgABsAJwAgQA0cACIOAA4oKR8VFSUHAC8zMy8zERIBOTkRMxEzMTATNDcnNxc2MzIXNxcHFhUUBxcHJwYjIicHJzcmNxQWMzI2NTQmIyIGuEqHXodogn9miV%2BGSkqDXIlmf4Zkh1yFSoGddHSeoHJ0nQLTemuMXIVJSYVcinF2g2eHXIVHSYVciGt8cKCfcXKipAAAAQAfAAAEcQW2ABYAVkAuEg4HCwsQDAUJAgkDDBQOFQcXGAoODgcPBhISAwATFQ8THxMCDxMPEwwBFQYMGAA%2FPzMSOTkvL10REjkyMhEzETMzETMREgEXOREzETMzETMRMzEwCQEzASEVIRUhFSERIxEhNSE1ITUhATMCSAF7rv5gAQb%2BwwE9%2FsOk%2FsQBPP7EAQD%2BZbIC3wLX%2FP5%2Fqn%2F%2B9AEMf6p%2FAwIAAgHu%2FhACewYUAAMABwAkQBACBgYDBwcICQQDBAMHGwAAAD8%2FOTkvLxESATkRMzMRMzEwATMRIxEzESMB7o2NjY0GFPz4%2Fg389wAAAAIAe%2F%2F4A5YGHQAxAD0AQ0AmMgATBioeOBkZHgwGACMGPj8VAzs2HC0GIQkhJ0dZIRUJEEdZCQAAPysAGD8rERIAFzkREgEXOREzETMRMxEzMTATNDY3LgE1NDYzMhYXBy4BIyIGFRQWFx4BFRQGBxYVFAYjIic1HgEzMjY1NC4BJy4CNxQWHwE2NTQmJw4Bi1ZOSlTPxV6fYTVih0x0dHuaupZSSpnq1NqATsJSho0wbHOOhkKShKcxiZO5RFUDKVaJJShvVXmLHSeDJxs7QDxUN0SXa1qNKVGSjJlBlCUtTEcuOjorNFpyYk1pPRNQb1NwORNkAAAAAgE1BQ4DaAXTAAsAFwAeQAwGAAwSABIYGQ8DFQkALzPNMhESATk5ETMRMzEwATQ2MzIWFRQGIyImJTQ2MzIWFRQGIyImATU1JSY3NyYlNQF9NSUlNzclJTUFcTQuLjQyMTEyNC4uNDIxMQAAAwBk%2F%2BwGRAXLABYAJgA2AEZAJycXAw8vHx8UCQ8XBTc4BgwAEg8MHwwCABIQEgIMEgwSGysjEzMbBAA%2FMz8zEjk5Ly9dXREzETMREgEXOREzETMRMzEwASIGFRQWMzI3FQ4BIyImNTQ2MzIXByYBNBIkMzIEEhUUAgQjIiQCNxQSBDMyJBI1NAIkIyIEAgN9fYd%2Fg1Z9MGVGwtDdv4B2Omz8l8gBXsrIAV7Kwv6i0M%2F%2BosNprgEtrK4BKq%2Bu%2Ftewrv7WrwQjrpqooi18FBzx2NH2PHYz%2FrjIAV7KyP6iysX%2BptDPAVrGrf7Tra4BKbCuASqvrv7XAAACAEYDFAJxBccAFgAfADdAHBcGGwoBARYWEAYDICEcCgoSGRYAAxADAgMNEh8APzPUXcQzEjkvMxESARc5ETMRMzMRMzEwAScGIyImNTQ2PwE1NCMiByc2MzIWFRElFDMyPQEHDgECFBhcjF9vmqV1lGRoK3KFgon%2BUHDJYnBnAyFUYWNmZmkGBCeFM2A4aXn%2BPLxktDEEBDkAAAACAFIAdQOqA74ABgANAClAEwMGCg0CBAsJCQQNBgQODwwFCAEALzMvMxESARc5ETMRMxEzETMxMBMBFwkBBwElARcJAQcBUgFWd%2F7fASF3%2FqoBiwFYdf7hAR91%2FqgCJwGXRf6i%2FqFHAZcbAZdF%2FqL%2BoUcBlwAAAAABAGgBCAQpAxcABQAbQAwCAQQBBgcFBFBZBQIALy8rERIBOTkRMzEwAREjESE1BCmJ%2FMgDF%2F3xAYWKAP%2F%2FAFQB2QI%2FAnESBgAQAAAABABk%2F%2BwGRAXLAAgAFgAmADYAXUAzJxcAERESBAkvHx8NCQwSFwY3OAwQEAAADhMOEggTDxIfEgIAExATAhITEhMbKyMTMxsEAD8zPzMSOTkvL11dETMRMxESOS8zETMREgEXOREzETMRMxEzETMxMAEzMjY1NCYrAQUUBgcTIwMjESMRITIWATQSJDMyBBIVFAIEIyIkAjcUEgQzMiQSNTQCJCMiBAIC02xQYVZdagGyVU3uqM%2BHlAEFppv738gBXsrIAV7Kwv6i0M%2F%2BosNprgEtrK4BKq%2Bu%2Ftewrv7WrwL6U0BLQYhQex7%2BdQFi%2Fp4De4L%2BxcgBXsrI%2FqLKxf6m0M8BWsat%2FtOtrgEpsK4BKq%2Bu%2FtcAAf%2F6BhQEBgaTAAMAEbUABQEEAQIALzMRATMRMzEwASE1IQQG%2B%2FQEDAYUfwACAH8DXALuBcsADAAYACFADg0AEwYABhkaEArAFgMEAD8zGswyERIBOTkRMxEzMTATNDYzMhYVFA4BIyImNxQWMzI2NTQmIyIGf7WCgrZSklSCtXN1UVBzcVJTcwSTgra1g1SPVLSDUnJxU1RxcgAAAgBoAAEEKQTDAAMADwAANzUhFQEhFSERIxEhNSERM2gDwf5kAZz%2BZIv%2BZgGaiwGKigMWiv5WAaqKAawAAQAxAkoCjQXJABgAI0ARBxMXAQEOEwAEGhkKEB8XASAAPzM%2FMxESARc5ETMRMzEwASE1Nz4CNTQmIyIGByc2MzIWFRQGDwEhAo39pOxZUiFQPzRiRUKDmISTWZOuAbgCSmjmVmFMNkRFJjJYb4JwUJeKpQABACECOQKNBckAIwA5QCIPBQUAAxIeCgYkJRJdE20TAkwTAQsTGxMCExMIGiEfDQghAD8zPzMSOS9dXV0zERIBFzkRMzEwARQGBxYVFAYjIic1FjMyNTQrATUzMjY1NCYjIgYHJz4BMzIWAnNSRLC4qJh0k3vT53V3Z2NQQ0JwOEU%2FjF6InQTnUGcXL6KAjzh7RKKRa09EPUQrI1otNncAAQGJBNkDEgYhAAkAE7YJBAoLBIAJAC8azRESATk5MTABPgE3MxUOAQcjAYkwbyDKLK5AbwTyPrBBFUG%2BNAAAAAEAsP4UBEQESAAWADVAGgUKCggQABMTFAgUGBcGFQ8UGw0CRlkNFgkVAD8%2FKwAYPz8zERIBOTkRMxEzMxEzETMxMAEQMzI2NREzESMnIwYjIicjFhURIxEzAVb%2Bq5%2BmiBoKb%2BWWWAoKpqYBff76vdQCQPu4k6dcVKD%2BwAY0AAAAAQBx%2FvwEYAYUAA8AJ0ASBAUBAAAFCwMQEQgIBQMPBQEFAC8zPzMSOS8REgEXOREzETMxMAEjESMRIxEGIyImNRA2MyEEYHLVcz5U2Mva6AIt%2FvwGsPlQAzMS%2BvsBBP4AAQCYAkwBiQNaAAsAF0AKBgAADQwDCU9ZAwAvKxESATkRMzEwEzQ2MzIWFRQGIyImmD44OkFCOTNDAtNCRUVCQUY%2FAAABACX%2BFAG0AAAAEgAkQBARDgsAAA4FAxMUDhERCAMQAC%2FMMjkvMxESARc5ETMRMzEwARQGIyInNRYzMjY1NCYnNzMHFgG0mZYzLS07T1FPbVhuN7T%2B32FqCWoIKDYrNRGycycAAQBMAkoB4QW2AAoAIEAOAgADAwoMCwkJAyAGAB4APzI%2FOS8REgE5OREzMzEwATMRIxE0Nw4BBycBUo%2BFBhY2h0MFtvyUAkNbWhYtX2AAAAACAEIDFAK%2BBccACwAXACVAEgwGEgAGABgZDwADEAMCAxUJHwA%2FM8RdMhESATk5ETMRMzEwARQGIyImNTQ2MzIWBRQWMzI2NTQmIyIGAr6rlpKpqJeYpf3%2BW2hpXFxpZ1wEb6S3uqGjtbaienp6ent2dgAAAAIAUAB1A6gDvgAGAA0AI0ARCwkEAgADBwIKCQYODwwFCAEALzMvMxESARc5ETMRMzEwCQEnCQE3AQUBJwkBNwEDqP6odQEf%2FuF1AVj%2Bdf6odQEf%2FuF1AVgCDP5pRwFfAV5F%2Fmkb%2FmlHAV8BXkX%2Baf%2F%2FAEsAAAXRBbYQJwDTAoMAABAmAHv%2FABEHANQDHf23AAmzAwISGAA%2FNTUA%2F%2F8ALgAABdsFthAnANMCPwAAECYAe%2BIAEQcAdANO%2FbcAB7ICEBgAPzUAAAD%2F%2FwAaAAAGIQXJECYAdfkAECcA0wLfAAARBwDUA239twAJswMCKxgAPzU1AAACADP%2BdwNUBF4AHQAoAEFAIggUHiMBHA8cIxQEKSoAHQEMAx0dESYmIE9ZJhARC0lZESMAPysAGD8rERIAORgvX15dERIBFzkRMxEzETMxMAEVFAYHDgIVFBYzMjY3FwYjIiY1ND4CNz4BPQETFCMiJjU0NjMyFgJOS2F5PRmEelCWYjvFxr7YI0BZNmVBtHk7PkI3M0YCrDN6lFRqS004ZHEmMIdguqpGaVlSL1h0XR8BK4dFQkBHQAAA%2F%2F8AAAAABRAHcxImACQAABEHAEP%2FwgFSAAizAhAFJgArNQAA%2F%2F8AAAAABRAHcxImACQAABEHAHYAhQFSAAizAhgFJgArNQAA%2F%2F8AAAAABRAHcxImACQAABEHAMUAIwFSAAizAh0FJgArNQAA%2F%2F8AAAAABRAHLxImACQAABEHAMcABAFSAAizAhgFJgArNQAA%2F%2F8AAAAABRAHJRImACQAABEHAGoANwFSAAq0AwIkBSYAKzU1%2F%2F8AAAAABRAHBhImACQAABAHAMYAOQCBAAL%2F%2FgAABoEFtgAPABMATkAsCg4OEQEACAwBEAUFFQUUCRMGE0lZEANJWQoNSVkQChAKAQYDBRIBDklZARIAPysAGD8%2FEjk5Ly8rKysRADMRATMREhc5ETMzETMxMCkBESEDIwEhFSERIRUhESEBIREjBoH9Ev3%2B47ACugPJ%2FbwCHf3jAkT7VAG%2BdgHR%2Fi8Ftpf%2BKZb95gHSArUA%2F%2F8Aff4UBM8FyxImACYAABAHAHoCAgAA%2F%2F8AyQAAA%2FgHcxImACgAABEHAEP%2FtwFSAAizAQ0FJgArNQAA%2F%2F8AyQAAA%2FgHcxImACgAABEHAHYAPwFSAAizARUFJgArNQAA%2F%2F8AyQAAA%2FgHcxImACgAABEHAMX%2F%2BwFSAAizARoFJgArNQAA%2F%2F8AyQAAA%2FgHJRImACgAABEHAGoAEgFSAAq0AgEhBSYAKzU1%2F%2F8ABQAAAY4HcxImACwAABEHAEP%2BfAFSAAizAQUFJgArNQAA%2F%2F8AswAAAjwHcxImACwAABEHAHb%2FKgFSAAizAQ0FJgArNQAA%2F%2F%2F%2FxwAAAmkHcxImACwAABEHAMX%2BuwFSAAizARIFJgArNQAA%2F%2F8ABQAAAjgHJRImACwAABEHAGr%2B0AFSAAq0AgEZBSYAKzU1AAIALwAABUgFtgAMABcAV0AyERUVCAQNAAATBAYEGBkUBgcGSVkRDwc%2FB68HzwffBwULAwcHBAkJEEpZCQMEFUpZBBIAPysAGD8rERIAORgvX15dMysRADMREgEXOREzETMzETMxMAEQACkBESM1MxEhIAADECEjESEVIREzIAVI%2Fnf%2Bj%2F57mpoBsgFRAXy1%2FcfnAXv%2Bhb4CYgLp%2Fpb%2BgQKJlgKX%2Fon%2BpAJA%2FfyW%2Fgr%2F%2FwDJAAAFPwcvEiYAMQAAEQcAxwCTAVIACLMBGgUmACs1AAD%2F%2FwB9%2F%2BwFvgdzEiYAMgAAEQcAQwB5AVIACLMCGQUmACs1AAD%2F%2FwB9%2F%2BwFvgdzEiYAMgAAEQcAdgEKAVIACLMCIQUmACs1AAD%2F%2FwB9%2F%2BwFvgdzEiYAMgAAEQcAxQC0AVIACLMCJgUmACs1AAD%2F%2FwB9%2F%2BwFvgcvEiYAMgAAEQcAxwCaAVIACLMCIQUmACs1AAD%2F%2FwB9%2F%2BwFvgclEiYAMgAAEQcAagDVAVIACrQDAi0FJgArNTUAAQCFARAEDASYAAsAGUAJBwkDAQkBDA0IABkvERIBOTkRMxEzMTABFwkBBwkBJwkBNwEDrGD%2BoAFeYP6e%2FqRlAV7%2BoGQBYQSYY%2F6e%2FqBjAV%2F%2BoWMBYAFgZf6dAAADAH3%2FwwW%2BBfYAEwAbACMATkAsFh8XHgQcFBwKFAAAEg8FCAoGJCUWHiEZDSFJWQ8SCAUEAxANBAMZSVkGAxMAP8YrABg%2FxhIXOSsREgA5ORESARc5ETMRMxESFzkxMAEQACEiJwcnNyYREAAhMhc3FwcWAxAnARYzMhIBEBcBJiMiAgW%2B%2Fp3%2BxOuUZXhssgFgAUTRnWF4asC0bv1gc7Dz%2BPwnZQKdaqjz%2FQLd%2FqH%2BbmSNT5rGAW0BZQGJXodQlMr%2BlQEQmvxMUgEyASr%2B%2BpoDr0n%2BzQAAAP%2F%2FALr%2F7AUZB3MSJgA4AAARBwBDAEYBUgAIswETBSYAKzUAAP%2F%2FALr%2F7AUZB3MSJgA4AAARBwB2AM8BUgAIswEbBSYAKzUAAP%2F%2FALr%2F7AUZB3MSJgA4AAARBwDFAH0BUgAIswEgBSYAKzUAAP%2F%2FALr%2F7AUZByUSJgA4AAARBwBqAJgBUgAKtAIBJwUmACs1Nf%2F%2FAAAAAAR7B3MSJgA8AAARBwB2ADEBUgAIswESBSYAKzUAAAACAMkAAAR5BbYADAAVADZAHA0JBQUGEQAGABYXDQRKWQkVSlkNCQ0JBgcDBhIAPz8SOTkvLysrERIBOTkRMxEzETMzMTABFAQhIxEjETMRMyAEATMyNjU0JisBBHn%2B0f7huKqq1wEZARb8%2Bqjiyr7KzAMQ4%2B7%2BwQW2%2FwDP%2FeqPpJWKAAABALD%2F7AScBh8AMABBQCIpKgUdIwAXDAwAHREqBTEyEhIqLi4mRlkuACoVDxVGWQ8WAD8rABg%2FPysREgA5GC8REgEXOREzETMRMxEzMTABFAcOARUUHgEXHgEVFAYjIic1HgEzMjU0JicuATU0Njc%2BATU0JiMgFREjETQ2MzIWBBmPWDgbR06MZsKzvGs%2FnEjXU25%2FYEVHS0CIf%2F7sptzezuEE8odzRkMhICo5M1%2BdZaCrRZonL7ZLa0ZSe1Q%2FajU5WjVQVd%2F7TASysrudAAD%2F%2FwBe%2F%2BwDzQYhEiYARAAAEQYAQ44AAAizAiYRJgArNf%2F%2FAF7%2F7APNBiESJgBEAAARBgB2KwAACLMCLhEmACs1%2F%2F8AXv%2FsA80GIRImAEQAABEGAMXYAAAIswIzESYAKzX%2F%2FwBe%2F%2BwDzQXdEiYARAAAEQYAx70AAAizAi4RJgArNf%2F%2FAF7%2F7APNBdMSJgBEAAARBgBq4gAACrQDAjoRJgArNTUAAP%2F%2FAF7%2F7APNBoUSJgBEAAARBgDG9wAACrQDAigRJgArNTUAAAADAF7%2F7AZzBFwAKQA0ADsAYUAzKgAkETA4GRkEMDkYGB8wCwAFPD0bLSctRlkZMQQxR1k4JCcRBAQOIicWNQgOCEZZFA4QAD8zKxEAMxg%2FMxI5LzkSOTMrEQAzKxEAMxESARc5ETMRMzMRMxI5OREzMTATNDY%2FATU0JiMiByc%2BATMyFhc%2BATMyEh0BIRIhMjY3FQ4BIyAnDgEjIiY3FBYzMjY9AQcOAQEiBgchNCZe%2BP64dHeQozRKx2KCpSk1q27A6P1DCAE6W51UVpVl%2Ft99UcWGo7mua1iRqJ66pAO9eYsLAgeAAS%2BhswgGRIF7VH8pNVdfWGD%2B9d5r%2FnUjJ5QmIel%2FaqqXX1mpmmMHCG0CMqaenKgAAAD%2F%2FwBz%2FhQDiwRcEiYARgAAEAcAegFGAAD%2F%2FwBz%2F%2BwEEgYhEiYASAAAEQYAQ7UAAAizAhwRJgArNf%2F%2FAHP%2F7AQSBiESJgBIAAARBgB2TgAACLMCJBEmACs1%2F%2F8Ac%2F%2FsBBIGIRImAEgAABEGAMX3AAAIswIpESYAKzX%2F%2FwBz%2F%2BwEEgXTEiYASAAAEQYAagoAAAq0AwIwESYAKzU1AAD%2F%2F%2F%2FaAAABYwYhEiYAwgAAEQcAQ%2F5RAAAACLMBBREmACs1AAD%2F%2FwCpAAACMgYhEiYAwgAAEQcAdv8gAAAACLMBDREmACs1AAD%2F%2F%2F%2BzAAACVQYhEiYAwgAAEQcAxf6nAAAACLMBEhEmACs1AAD%2F%2F%2F%2FsAAACHwXTEiYAwgAAEQcAav63AAAACrQCARkRJgArNTUAAgBx%2F%2BwEYgYhABsAJgBKQCshBgwcHAAAGBkWDhETEAYJJygJH0ZZCwMWERkODwUUCQkDFxQBAyRGWQMWAD8rABg%2FMxI5LxIXORI5KxESARc5ETMRMxEzMTABEAAjIgA1NAAzMhc3JicFJzcmJzcWFzcXBxYSAzQmIyARFBYzMjYEYv77997%2B6QEH3OJkCDnN%2FvFJ6VxeRZxm7kzPmKWotJz%2Br6%2Bir6ECM%2F7n%2FtIBDeLmAQZ5BNa%2Fm2yFPjF1SUuKa3eP%2FnL%2B6JOq%2Fpint8kA%2F%2F8AsAAABEQF3RImAFEAABEGAMcOAAAIswEeESYAKzX%2F%2FwBz%2F%2BwEYgYhEiYAUgAAEQYAQ9QAAAizAhoRJgArNf%2F%2FAHP%2F7ARiBiESJgBSAAARBgB2VgAACLMCIhEmACs1%2F%2F8Ac%2F%2FsBGIGIRImAFIAABEGAMUOAAAIswInESYAKzX%2F%2FwBz%2F%2BwEYgXdEiYAUgAAEQYAx%2FEAAAizAiIRJgArNf%2F%2FAHP%2F7ARiBdMSJgBSAAARBgBqGwAACrQDAi4RJgArNTUAAAADAGgA%2FAQpBKgAAwAPABsAM0AYFgoKEAQCBAEDHB0ZExMBBw0NAQEAUFkBAC8rEQAzGC8zETMvMxESARc5ETMzETMxMBM1IRUBNDYzMhYVFAYjIiYRNDYzMhYVFAYjIiZoA8H9rjs2NDo7MzQ9OzY0OjszND0CjYqK%2Fug8PT86OUA%2FAvQ8PT86OUA%2FAAMAc%2F%2B8BGIEhwATABsAIwBLQCkXHxwUFAocAAASDwUICgYkJRYeIRkNGUZZDxIIBQQDEA0QAyFGWQYDFgA%2FxisAGD%2FGEhc5KxESADk5ERIBFzkRMxEzERI5OTEwARAAIyInByc3JhEQADMyFzcXBxYFFBcBJiMiBgU0JwEWMzI2BGL%2B8u6acFRyXoEBDO6adFR1YX%2F8vTUB0Utyo6YClzP%2BL0dxo6kCJf70%2FtNFdU6DmAEAAQwBK0x3TIWY%2BatmAoY11tSkZP19M9sA%2F%2F8ApP%2FsBDkGIRImAFgAABEGAEPEAAAIswEWESYAKzX%2F%2FwCk%2F%2BwEOQYhEiYAWAAAEQYAdnEAAAizAR4RJgArNf%2F%2FAKT%2F7AQ5BiESJgBYAAARBgDFEgAACLMBIxEmACs1%2F%2F8ApP%2FsBDkF0xImAFgAABEGAGohAAAKtAIBKhEmACs1NQAA%2F%2F8AAv4UBAYGIRImAFwAABEGAHYSAAAIswEfESYAKzUAAgCw%2FhQEdQYUABYAIgA%2BQB8gBhsUEBARBhEkIxIAERsMFgkDCR5GWQkWAxdGWQMQAD8rABg%2FKxESADk5GD8%2FERIBOTkRMxEzMxEzMTABPgEzMhIREAIjIicjFxYVESMRMxEUByUiBgcVFBYzIBE0JgFYQqpq1%2FDx1t56DAQIpqYGAUiomAKaqgEvlAO0WU%2F%2B1P71%2FvT%2B06EiTT%2F%2BNQgA%2Fi40Whu4ySnnxwGw19EAAP%2F%2FAAL%2BFAQGBdMSJgBcAAARBgBqtQAACrQCASsRJgArNTUAAAABALAAAAFWBEgAAwAWQAkAAQEFBAIPARUAPz8REgE5ETMxMCEjETMBVqamBEgAAAACAH3%2F7AbnBc0AFAAfAFNALhgGDxMTHQANER0GBSAhDxJJWQ8PAAsLDklZCwMJFUlZCQQDG0lZAxIAE0lZABIAPysAGD8rABg%2FKwAYPysREgA5GC8rERIBFzkRMxEzETMxMCkBBiMgABEQACEyFyEVIREhFSERIQEiABEQADMyNxEmBuf9AGZc%2Frn%2BnwFcAUBmWgMO%2FbMCJ%2F3ZAk38RPn%2B%2FwEB93BXVxQBiQFqAWgBhheX%2FimW%2FeYEnf7P%2Ftn%2B1%2F7NIQR1HgAAAAMAcf%2FsBx8EWgAeACoAMQBVQC0fCA4CFhYlLxUVHCUIBDIzKygLKEZZLhZGWQIFDgsuLgURCxAYIgUiRlkABRYAPzMrEQAzGD8zEjkvEjkSOSsrEQAzERIBFzkRMxEzEjk5ETMxMAUgJw4BIyIAERAAMzIWFz4BMzISHQEhEiEyNjcVDgEBFBYzMjY1NCYjIgYlIgYHITQmBZb%2B230%2B0Ynf%2FvQBBuuDzT46wH7J7v0nCAFKXqFXWJj7IZino5mbpaaVBEd%2FkQwCIIQU63R3ATEBCAEJASx3cnB5%2Fvfiaf53IyeUJyACOdPb1dHd1djYpJ6epAABAQwE2QOuBiEADgAYQAkHABAPCwSADgkALzMazTIREgE5OTEwAT4BNzMeARcVIyYnBgcjAQx%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%2B9wAAAAABABkDwQFEBbYABwAStgUBCAkFBwMAP8YREgE5OTEwARcGAgcjEjcBNQ8aYjV6RiAFthZk%2FvdyAR3YAP%2F%2FAD%2F%2B%2BAFtAO4SBgAPAAAAAgAZA8ECtAW2AAcADwAaQAwEAQ0JBBARAAgDDAMAPzPNMhESARc5MTABJzYTMwYCByEnNhI3MwYHAZYPOHp7HjsN%2FdcMFmI4e0IlA8EW1wEIc%2F7fYRZaAQx5%2FvcAAAAAAgAZA8ECtAW2AAcAEAAaQAwJDQEFBBESDQUQBwMAPzPGMhESARc5MTABFwYCByMSNyEXBgIHIzYSNwE1DxpiNXpGIAInDhhgOH0aQg0FthZk%2FvdyAR3YFlv%2B9npkATRdAAAA%2F%2F8AGf75ArQA7hEHAM4AAPs4ACC3AQAHQA0NSAe4%2F8CzDAxIB7j%2FwLMJCUgHABErKys1NQABAKQB9AJeA%2BMACwATtgYAAAwNCQMAL80REgE5ETMxMBM0NjMyFhUUBiMiJqRxbGl0c2prcgLseX58e3eBgwAAAQBSAHUCHwO%2BAAYAGkAKBAIDBgIGCAcFAQAvLxESATk5ETMRMzEwEwEXCQEHAVIBVnf%2B3wEhd%2F6qAicBl0X%2Bov6hRwGXAAAAAQBQAHUCHQO%2BAAYAGkAKAwAEAgACCAcFAQAvLxESATk5ETMRMzEwCQEnCQE3AQId%2Fqh1AR%2F%2B4XUBWAIM%2FmlHAV8BXkX%2BaQAAAf55AAACjwW2AAMAE7cABQIEAwMCEgA%2FPxEBMxEzMTAJASMBAo%2F8eY8DhwW2%2BkoFtgAAAAIAFAJKArQFvAAKABQAPEAfFAULBwMDCQIAAgUDFRYBBQUJDxQfFAIUFAMOBx8DIAA%2FPzMSOS9dMzMRMxESARc5ETMzETMzETMxMAEjFSM1ITUBMxEzITU0Nw4DDwECtH2R%2Fm4BmIt9%2FvIGBRgeHguoAxTKymUCQ%2F3Nw4ZLDCctLRH2AAEAP%2F%2FsBIkFywAmAHFAPx0XHxYWGgsCBwcaJBEEChoXBicoCxcYF05ZCBgFHR4dTlkCHg8eHx4vHgMJAxgeGB4TIiIATFkiBxMOTFkTGQA%2FKwAYPysREgA5ORgvL19eXREzKxEAMxEzKxEAMxESARc5ETMRMzMRMxEzETMxMAEgAyEVIQcVFyEVIR4BMzI3FQYjIgADIzUzJzU3IzUzEgAzMhcHJgMb%2FsFPAf799AICAc%2F%2BQSXLqpyZkqvt%2Ft8uppgCApikJwEk7cmlR6YFNf5tgTlALYG0xUKWQQENAQGBKixQgQEFASRhi1YAAAABAAAjAAABBdMYAAAKCvIABQAk%2F3EABQA3ACkABQA5ACkABQA6ACkABQA8ABQABQBE%2F64ABQBG%2F4UABQBH%2F4UABQBI%2F4UABQBK%2F8MABQBQ%2F8MABQBR%2F8MABQBS%2F4UABQBT%2F8MABQBU%2F4UABQBV%2F8MABQBW%2F8MABQBY%2F8MABQCC%2F3EABQCD%2F3EABQCE%2F3EABQCF%2F3EABQCG%2F3EABQCH%2F3EABQCfABQABQCi%2F4UABQCj%2F64ABQCk%2F64ABQCl%2F64ABQCm%2F64ABQCn%2F64ABQCo%2F64ABQCp%2F4UABQCq%2F4UABQCr%2F4UABQCs%2F4UABQCt%2F4UABQC0%2F4UABQC1%2F4UABQC2%2F4UABQC3%2F4UABQC4%2F4UABQC6%2F4UABQC7%2F8MABQC8%2F8MABQC9%2F8MABQC%2B%2F8MABQDE%2F4UACgAk%2F3EACgA3ACkACgA5ACkACgA6ACkACgA8ABQACgBE%2F64ACgBG%2F4UACgBH%2F4UACgBI%2F4UACgBK%2F8MACgBQ%2F8MACgBR%2F8MACgBS%2F4UACgBT%2F8MACgBU%2F4UACgBV%2F8MACgBW%2F8MACgBY%2F8MACgCC%2F3EACgCD%2F3EACgCE%2F3EACgCF%2F3EACgCG%2F3EACgCH%2F3EACgCfABQACgCi%2F4UACgCj%2F64ACgCk%2F64ACgCl%2F64ACgCm%2F64ACgCn%2F64ACgCo%2F64ACgCp%2F4UACgCq%2F4UACgCr%2F4UACgCs%2F4UACgCt%2F4UACgC0%2F4UACgC1%2F4UACgC2%2F4UACgC3%2F4UACgC4%2F4UACgC6%2F4UACgC7%2F8MACgC8%2F8MACgC9%2F8MACgC%2B%2F8MACgDE%2F4UACwAtALgADwAm%2F5oADwAq%2F5oADwAy%2F5oADwA0%2F5oADwA3%2F3EADwA4%2F9cADwA5%2F4UADwA6%2F4UADwA8%2F4UADwCJ%2F5oADwCU%2F5oADwCV%2F5oADwCW%2F5oADwCX%2F5oADwCY%2F5oADwCa%2F5oADwCb%2F9cADwCc%2F9cADwCd%2F9cADwCe%2F9cADwCf%2F4UADwDD%2F5oAEAA3%2F64AEQAm%2F5oAEQAq%2F5oAEQAy%2F5oAEQA0%2F5oAEQA3%2F3EAEQA4%2F9cAEQA5%2F4UAEQA6%2F4UAEQA8%2F4UAEQCJ%2F5oAEQCU%2F5oAEQCV%2F5oAEQCW%2F5oAEQCX%2F5oAEQCY%2F5oAEQCa%2F5oAEQCb%2F9cAEQCc%2F9cAEQCd%2F9cAEQCe%2F9cAEQCf%2F4UAEQDD%2F5oAJAAF%2F3EAJAAK%2F3EAJAAm%2F9cAJAAq%2F9cAJAAtAQoAJAAy%2F9cAJAA0%2F9cAJAA3%2F3EAJAA5%2F64AJAA6%2F64AJAA8%2F4UAJACJ%2F9cAJACU%2F9cAJACV%2F9cAJACW%2F9cAJACX%2F9cAJACY%2F9cAJACa%2F9cAJACf%2F4UAJADD%2F9cAJADL%2F3EAJADO%2F3EAJQAP%2F64AJQAR%2F64AJQAk%2F9cAJQA3%2F8MAJQA5%2F%2BwAJQA6%2F%2BwAJQA7%2F9cAJQA8%2F%2BwAJQA9%2F%2BwAJQCC%2F9cAJQCD%2F9cAJQCE%2F9cAJQCF%2F9cAJQCG%2F9cAJQCH%2F9cAJQCf%2F%2BwAJQDM%2F64AJQDP%2F64AJgAm%2F9cAJgAq%2F9cAJgAy%2F9cAJgA0%2F9cAJgCJ%2F9cAJgCU%2F9cAJgCV%2F9cAJgCW%2F9cAJgCX%2F9cAJgCY%2F9cAJgCa%2F9cAJgDD%2F9cAJwAP%2F64AJwAR%2F64AJwAk%2F9cAJwA3%2F8MAJwA5%2F%2BwAJwA6%2F%2BwAJwA7%2F9cAJwA8%2F%2BwAJwA9%2F%2BwAJwCC%2F9cAJwCD%2F9cAJwCE%2F9cAJwCF%2F9cAJwCG%2F9cAJwCH%2F9cAJwCf%2F%2BwAJwDM%2F64AJwDP%2F64AKAAtAHsAKQAP%2F4UAKQAR%2F4UAKQAiACkAKQAk%2F9cAKQCC%2F9cAKQCD%2F9cAKQCE%2F9cAKQCF%2F9cAKQCG%2F9cAKQCH%2F9cAKQDM%2F4UAKQDP%2F4UALgAm%2F9cALgAq%2F9cALgAy%2F9cALgA0%2F9cALgCJ%2F9cALgCU%2F9cALgCV%2F9cALgCW%2F9cALgCX%2F9cALgCY%2F9cALgCa%2F9cALgDD%2F9cALwAF%2F1wALwAK%2F1wALwAm%2F9cALwAq%2F9cALwAy%2F9cALwA0%2F9cALwA3%2F9cALwA4%2F%2BwALwA5%2F9cALwA6%2F9cALwA8%2F8MALwCJ%2F9cALwCU%2F9cALwCV%2F9cALwCW%2F9cALwCX%2F9cALwCY%2F9cALwCa%2F9cALwCb%2F%2BwALwCc%2F%2BwALwCd%2F%2BwALwCe%2F%2BwALwCf%2F8MALwDD%2F9cALwDL%2F1wALwDO%2F1wAMgAP%2F64AMgAR%2F64AMgAk%2F9cAMgA3%2F8MAMgA5%2F%2BwAMgA6%2F%2BwAMgA7%2F9cAMgA8%2F%2BwAMgA9%2F%2BwAMgCC%2F9cAMgCD%2F9cAMgCE%2F9cAMgCF%2F9cAMgCG%2F9cAMgCH%2F9cAMgCf%2F%2BwAMgDM%2F64AMgDP%2F64AMwAP%2FvYAMwAR%2FvYAMwAk%2F5oAMwA7%2F9cAMwA9%2F%2BwAMwCC%2F5oAMwCD%2F5oAMwCE%2F5oAMwCF%2F5oAMwCG%2F5oAMwCH%2F5oAMwDM%2FvYAMwDP%2FvYANAAP%2F64ANAAR%2F64ANAAk%2F9cANAA3%2F8MANAA5%2F%2BwANAA6%2F%2BwANAA7%2F9cANAA8%2F%2BwANAA9%2F%2BwANACC%2F9cANACD%2F9cANACE%2F9cANACF%2F9cANACG%2F9cANACH%2F9cANACf%2F%2BwANADM%2F64ANADP%2F64ANwAP%2F4UANwAQ%2F64ANwAR%2F4UANwAiACkANwAk%2F3EANwAm%2F9cANwAq%2F9cANwAy%2F9cANwA0%2F9cANwA3ACkANwBE%2F1wANwBG%2F3EANwBH%2F3EANwBI%2F3EANwBK%2F3EANwBQ%2F5oANwBR%2F5oANwBS%2F3EANwBT%2F5oANwBU%2F3EANwBV%2F5oANwBW%2F4UANwBY%2F5oANwBZ%2F9cANwBa%2F9cANwBb%2F9cANwBc%2F9cANwBd%2F64ANwCC%2F3EANwCD%2F3EANwCE%2F3EANwCF%2F3EANwCG%2F3EANwCH%2F3EANwCJ%2F9cANwCU%2F9cANwCV%2F9cANwCW%2F9cANwCX%2F9cANwCY%2F9cANwCa%2F9cANwCi%2F3EANwCj%2F1wANwCk%2F1wANwCl%2F1wANwCm%2F1wANwCn%2F1wANwCo%2F1wANwCp%2F3EANwCq%2F3EANwCr%2F3EANwCs%2F3EANwCt%2F3EANwC0%2F3EANwC1%2F3EANwC2%2F3EANwC3%2F3EANwC4%2F3EANwC6%2F3EANwC7%2F5oANwC8%2F5oANwC9%2F5oANwC%2B%2F5oANwC%2F%2F9cANwDD%2F9cANwDE%2F3EANwDI%2F64ANwDJ%2F64ANwDM%2F4UANwDP%2F4UAOAAP%2F9cAOAAR%2F9cAOAAk%2F%2BwAOACC%2F%2BwAOACD%2F%2BwAOACE%2F%2BwAOACF%2F%2BwAOACG%2F%2BwAOACH%2F%2BwAOADM%2F9cAOADP%2F9cAOQAP%2F5oAOQAR%2F5oAOQAiACkAOQAk%2F64AOQAm%2F%2BwAOQAq%2F%2BwAOQAy%2F%2BwAOQA0%2F%2BwAOQBE%2F9cAOQBG%2F9cAOQBH%2F9cAOQBI%2F9cAOQBK%2F%2BwAOQBQ%2F%2BwAOQBR%2F%2BwAOQBS%2F9cAOQBT%2F%2BwAOQBU%2F9cAOQBV%2F%2BwAOQBW%2F%2BwAOQBY%2F%2BwAOQCC%2F64AOQCD%2F64AOQCE%2F64AOQCF%2F64AOQCG%2F64AOQCH%2F64AOQCJ%2F%2BwAOQCU%2F%2BwAOQCV%2F%2BwAOQCW%2F%2BwAOQCX%2F%2BwAOQCY%2F%2BwAOQCa%2F%2BwAOQCi%2F9cAOQCj%2F9cAOQCk%2F9cAOQCl%2F9cAOQCm%2F9cAOQCn%2F9cAOQCo%2F9cAOQCp%2F9cAOQCq%2F9cAOQCr%2F9cAOQCs%2F9cAOQCt%2F9cAOQC0%2F9cAOQC1%2F9cAOQC2%2F9cAOQC3%2F9cAOQC4%2F9cAOQC6%2F9cAOQC7%2F%2BwAOQC8%2F%2BwAOQC9%2F%2BwAOQC%2B%2F%2BwAOQDD%2F%2BwAOQDE%2F9cAOQDM%2F5oAOQDP%2F5oAOgAP%2F5oAOgAR%2F5oAOgAiACkAOgAk%2F64AOgAm%2F%2BwAOgAq%2F%2BwAOgAy%2F%2BwAOgA0%2F%2BwAOgBE%2F9cAOgBG%2F9cAOgBH%2F9cAOgBI%2F9cAOgBK%2F%2BwAOgBQ%2F%2BwAOgBR%2F%2BwAOgBS%2F9cAOgBT%2F%2BwAOgBU%2F9cAOgBV%2F%2BwAOgBW%2F%2BwAOgBY%2F%2BwAOgCC%2F64AOgCD%2F64AOgCE%2F64AOgCF%2F64AOgCG%2F64AOgCH%2F64AOgCJ%2F%2BwAOgCU%2F%2BwAOgCV%2F%2BwAOgCW%2F%2BwAOgCX%2F%2BwAOgCY%2F%2BwAOgCa%2F%2BwAOgCi%2F9cAOgCj%2F9cAOgCk%2F9cAOgCl%2F9cAOgCm%2F9cAOgCn%2F9cAOgCo%2F9cAOgCp%2F9cAOgCq%2F9cAOgCr%2F9cAOgCs%2F9cAOgCt%2F9cAOgC0%2F9cAOgC1%2F9cAOgC2%2F9cAOgC3%2F9cAOgC4%2F9cAOgC6%2F9cAOgC7%2F%2BwAOgC8%2F%2BwAOgC9%2F%2BwAOgC%2B%2F%2BwAOgDD%2F%2BwAOgDE%2F9cAOgDM%2F5oAOgDP%2F5oAOwAm%2F9cAOwAq%2F9cAOwAy%2F9cAOwA0%2F9cAOwCJ%2F9cAOwCU%2F9cAOwCV%2F9cAOwCW%2F9cAOwCX%2F9cAOwCY%2F9cAOwCa%2F9cAOwDD%2F9cAPAAP%2F4UAPAAR%2F4UAPAAiACkAPAAk%2F4UAPAAm%2F9cAPAAq%2F9cAPAAy%2F9cAPAA0%2F9cAPABE%2F5oAPABG%2F5oAPABH%2F5oAPABI%2F5oAPABK%2F9cAPABQ%2F8MAPABR%2F8MAPABS%2F5oAPABT%2F8MAPABU%2F5oAPABV%2F8MAPABW%2F64APABY%2F8MAPABd%2F9cAPACC%2F4UAPACD%2F4UAPACE%2F4UAPACF%2F4UAPACG%2F4UAPACH%2F4UAPACJ%2F9cAPACU%2F9cAPACV%2F9cAPACW%2F9cAPACX%2F9cAPACY%2F9cAPACa%2F9cAPACi%2F5oAPACj%2F5oAPACk%2F5oAPACl%2F5oAPACm%2F5oAPACn%2F5oAPACo%2F5oAPACp%2F5oAPACq%2F5oAPACr%2F5oAPACs%2F5oAPACt%2F5oAPAC0%2F5oAPAC1%2F5oAPAC2%2F5oAPAC3%2F5oAPAC4%2F5oAPAC6%2F5oAPAC7%2F8MAPAC8%2F8MAPAC9%2F8MAPAC%2B%2F8MAPADD%2F9cAPADE%2F5oAPADM%2F4UAPADP%2F4UAPQAm%2F%2BwAPQAq%2F%2BwAPQAy%2F%2BwAPQA0%2F%2BwAPQCJ%2F%2BwAPQCU%2F%2BwAPQCV%2F%2BwAPQCW%2F%2BwAPQCX%2F%2BwAPQCY%2F%2BwAPQCa%2F%2BwAPQDD%2F%2BwAPgAtALgARAAF%2F%2BwARAAK%2F%2BwARADL%2F%2BwARADO%2F%2BwARQAF%2F%2BwARQAK%2F%2BwARQBZ%2F9cARQBa%2F9cARQBb%2F9cARQBc%2F9cARQBd%2F%2BwARQC%2F%2F9cARQDL%2F%2BwARQDO%2F%2BwARgAFACkARgAKACkARgDLACkARgDOACkASAAF%2F%2BwASAAK%2F%2BwASABZ%2F9cASABa%2F9cASABb%2F9cASABc%2F9cASABd%2F%2BwASAC%2F%2F9cASADL%2F%2BwASADO%2F%2BwASQAFAHsASQAKAHsASQDLAHsASQDOAHsASwAF%2F%2BwASwAK%2F%2BwASwDL%2F%2BwASwDO%2F%2BwATgBG%2F9cATgBH%2F9cATgBI%2F9cATgBS%2F9cATgBU%2F9cATgCi%2F9cATgCp%2F9cATgCq%2F9cATgCr%2F9cATgCs%2F9cATgCt%2F9cATgC0%2F9cATgC1%2F9cATgC2%2F9cATgC3%2F9cATgC4%2F9cATgC6%2F9cATgDE%2F9cAUAAF%2F%2BwAUAAK%2F%2BwAUADL%2F%2BwAUADO%2F%2BwAUQAF%2F%2BwAUQAK%2F%2BwAUQDL%2F%2BwAUQDO%2F%2BwAUgAF%2F%2BwAUgAK%2F%2BwAUgBZ%2F9cAUgBa%2F9cAUgBb%2F9cAUgBc%2F9cAUgBd%2F%2BwAUgC%2F%2F9cAUgDL%2F%2BwAUgDO%2F%2BwAUwAF%2F%2BwAUwAK%2F%2BwAUwBZ%2F9cAUwBa%2F9cAUwBb%2F9cAUwBc%2F9cAUwBd%2F%2BwAUwC%2F%2F9cAUwDL%2F%2BwAUwDO%2F%2BwAVQAFAFIAVQAKAFIAVQBE%2F9cAVQBG%2F9cAVQBH%2F9cAVQBI%2F9cAVQBK%2F%2BwAVQBS%2F9cAVQBU%2F9cAVQCi%2F9cAVQCj%2F9cAVQCk%2F9cAVQCl%2F9cAVQCm%2F9cAVQCn%2F9cAVQCo%2F9cAVQCp%2F9cAVQCq%2F9cAVQCr%2F9cAVQCs%2F9cAVQCt%2F9cAVQC0%2F9cAVQC1%2F9cAVQC2%2F9cAVQC3%2F9cAVQC4%2F9cAVQC6%2F9cAVQDE%2F9cAVQDLAFIAVQDOAFIAVwAFACkAVwAKACkAVwDLACkAVwDOACkAWQAFAFIAWQAKAFIAWQAP%2F64AWQAR%2F64AWQAiACkAWQDLAFIAWQDM%2F64AWQDOAFIAWQDP%2F64AWgAFAFIAWgAKAFIAWgAP%2F64AWgAR%2F64AWgAiACkAWgDLAFIAWgDM%2F64AWgDOAFIAWgDP%2F64AWwBG%2F9cAWwBH%2F9cAWwBI%2F9cAWwBS%2F9cAWwBU%2F9cAWwCi%2F9cAWwCp%2F9cAWwCq%2F9cAWwCr%2F9cAWwCs%2F9cAWwCt%2F9cAWwC0%2F9cAWwC1%2F9cAWwC2%2F9cAWwC3%2F9cAWwC4%2F9cAWwC6%2F9cAWwDE%2F9cAXAAFAFIAXAAKAFIAXAAP%2F64AXAAR%2F64AXAAiACkAXADLAFIAXADM%2F64AXADOAFIAXADP%2F64AXgAtALgAggAF%2F3EAggAK%2F3EAggAm%2F9cAggAq%2F9cAggAtAQoAggAy%2F9cAggA0%2F9cAggA3%2F3EAggA5%2F64AggA6%2F64AggA8%2F4UAggCJ%2F9cAggCU%2F9cAggCV%2F9cAggCW%2F9cAggCX%2F9cAggCY%2F9cAggCa%2F9cAggCf%2F4UAggDD%2F9cAggDL%2F3EAggDO%2F3EAgwAF%2F3EAgwAK%2F3EAgwAm%2F9cAgwAq%2F9cAgwAtAQoAgwAy%2F9cAgwA0%2F9cAgwA3%2F3EAgwA5%2F64AgwA6%2F64AgwA8%2F4UAgwCJ%2F9cAgwCU%2F9cAgwCV%2F9cAgwCW%2F9cAgwCX%2F9cAgwCY%2F9cAgwCa%2F9cAgwCf%2F4UAgwDD%2F9cAgwDL%2F3EAgwDO%2F3EAhAAF%2F3EAhAAK%2F3EAhAAm%2F9cAhAAq%2F9cAhAAtAQoAhAAy%2F9cAhAA0%2F9cAhAA3%2F3EAhAA5%2F64AhAA6%2F64AhAA8%2F4UAhACJ%2F9cAhACU%2F9cAhACV%2F9cAhACW%2F9cAhACX%2F9cAhACY%2F9cAhACa%2F9cAhACf%2F4UAhADD%2F9cAhADL%2F3EAhADO%2F3EAhQAF%2F3EAhQAK%2F3EAhQAm%2F9cAhQAq%2F9cAhQAtAQoAhQAy%2F9cAhQA0%2F9cAhQA3%2F3EAhQA5%2F64AhQA6%2F64AhQA8%2F4UAhQCJ%2F9cAhQCU%2F9cAhQCV%2F9cAhQCW%2F9cAhQCX%2F9cAhQCY%2F9cAhQCa%2F9cAhQCf%2F4UAhQDD%2F9cAhQDL%2F3EAhQDO%2F3EAhgAF%2F3EAhgAK%2F3EAhgAm%2F9cAhgAq%2F9cAhgAtAQoAhgAy%2F9cAhgA0%2F9cAhgA3%2F3EAhgA5%2F64AhgA6%2F64AhgA8%2F4UAhgCJ%2F9cAhgCU%2F9cAhgCV%2F9cAhgCW%2F9cAhgCX%2F9cAhgCY%2F9cAhgCa%2F9cAhgCf%2F4UAhgDD%2F9cAhgDL%2F3EAhgDO%2F3EAhwAF%2F3EAhwAK%2F3EAhwAm%2F9cAhwAq%2F9cAhwAtAQoAhwAy%2F9cAhwA0%2F9cAhwA3%2F3EAhwA5%2F64AhwA6%2F64AhwA8%2F4UAhwCJ%2F9cAhwCU%2F9cAhwCV%2F9cAhwCW%2F9cAhwCX%2F9cAhwCY%2F9cAhwCa%2F9cAhwCf%2F4UAhwDD%2F9cAhwDL%2F3EAhwDO%2F3EAiAAtAHsAiQAm%2F9cAiQAq%2F9cAiQAy%2F9cAiQA0%2F9cAiQCJ%2F9cAiQCU%2F9cAiQCV%2F9cAiQCW%2F9cAiQCX%2F9cAiQCY%2F9cAiQCa%2F9cAiQDD%2F9cAigAtAHsAiwAtAHsAjAAtAHsAjQAtAHsAkgAP%2F64AkgAR%2F64AkgAk%2F9cAkgA3%2F8MAkgA5%2F%2BwAkgA6%2F%2BwAkgA7%2F9cAkgA8%2F%2BwAkgA9%2F%2BwAkgCC%2F9cAkgCD%2F9cAkgCE%2F9cAkgCF%2F9cAkgCG%2F9cAkgCH%2F9cAkgCf%2F%2BwAkgDM%2F64AkgDP%2F64AlAAP%2F64AlAAR%2F64AlAAk%2F9cAlAA3%2F8MAlAA5%2F%2BwAlAA6%2F%2BwAlAA7%2F9cAlAA8%2F%2BwAlAA9%2F%2BwAlACC%2F9cAlACD%2F9cAlACE%2F9cAlACF%2F9cAlACG%2F9cAlACH%2F9cAlACf%2F%2BwAlADM%2F64AlADP%2F64AlQAP%2F64AlQAR%2F64AlQAk%2F9cAlQA3%2F8MAlQA5%2F%2BwAlQA6%2F%2BwAlQA7%2F9cAlQA8%2F%2BwAlQA9%2F%2BwAlQCC%2F9cAlQCD%2F9cAlQCE%2F9cAlQCF%2F9cAlQCG%2F9cAlQCH%2F9cAlQCf%2F%2BwAlQDM%2F64AlQDP%2F64AlgAP%2F64AlgAR%2F64AlgAk%2F9cAlgA3%2F8MAlgA5%2F%2BwAlgA6%2F%2BwAlgA7%2F9cAlgA8%2F%2BwAlgA9%2F%2BwAlgCC%2F9cAlgCD%2F9cAlgCE%2F9cAlgCF%2F9cAlgCG%2F9cAlgCH%2F9cAlgCf%2F%2BwAlgDM%2F64AlgDP%2F64AlwAP%2F64AlwAR%2F64AlwAk%2F9cAlwA3%2F8MAlwA5%2F%2BwAlwA6%2F%2BwAlwA7%2F9cAlwA8%2F%2BwAlwA9%2F%2BwAlwCC%2F9cAlwCD%2F9cAlwCE%2F9cAlwCF%2F9cAlwCG%2F9cAlwCH%2F9cAlwCf%2F%2BwAlwDM%2F64AlwDP%2F64AmAAP%2F64AmAAR%2F64AmAAk%2F9cAmAA3%2F8MAmAA5%2F%2BwAmAA6%2F%2BwAmAA7%2F9cAmAA8%2F%2BwAmAA9%2F%2BwAmACC%2F9cAmACD%2F9cAmACE%2F9cAmACF%2F9cAmACG%2F9cAmACH%2F9cAmACf%2F%2BwAmADM%2F64AmADP%2F64AmgAP%2F64AmgAR%2F64AmgAk%2F9cAmgA3%2F8MAmgA5%2F%2BwAmgA6%2F%2BwAmgA7%2F9cAmgA8%2F%2BwAmgA9%2F%2BwAmgCC%2F9cAmgCD%2F9cAmgCE%2F9cAmgCF%2F9cAmgCG%2F9cAmgCH%2F9cAmgCf%2F%2BwAmgDM%2F64AmgDP%2F64AmwAP%2F9cAmwAR%2F9cAmwAk%2F%2BwAmwCC%2F%2BwAmwCD%2F%2BwAmwCE%2F%2BwAmwCF%2F%2BwAmwCG%2F%2BwAmwCH%2F%2BwAmwDM%2F9cAmwDP%2F9cAnAAP%2F9cAnAAR%2F9cAnAAk%2F%2BwAnACC%2F%2BwAnACD%2F%2BwAnACE%2F%2BwAnACF%2F%2BwAnACG%2F%2BwAnACH%2F%2BwAnADM%2F9cAnADP%2F9cAnQAP%2F9cAnQAR%2F9cAnQAk%2F%2BwAnQCC%2F%2BwAnQCD%2F%2BwAnQCE%2F%2BwAnQCF%2F%2BwAnQCG%2F%2BwAnQCH%2F%2BwAnQDM%2F9cAnQDP%2F9cAngAP%2F9cAngAR%2F9cAngAk%2F%2BwAngCC%2F%2BwAngCD%2F%2BwAngCE%2F%2BwAngCF%2F%2BwAngCG%2F%2BwAngCH%2F%2BwAngDM%2F9cAngDP%2F9cAnwAP%2F4UAnwAR%2F4UAnwAiACkAnwAk%2F4UAnwAm%2F9cAnwAq%2F9cAnwAy%2F9cAnwA0%2F9cAnwBE%2F5oAnwBG%2F5oAnwBH%2F5oAnwBI%2F5oAnwBK%2F9cAnwBQ%2F8MAnwBR%2F8MAnwBS%2F5oAnwBT%2F8MAnwBU%2F5oAnwBV%2F8MAnwBW%2F64AnwBY%2F8MAnwBd%2F9cAnwCC%2F4UAnwCD%2F4UAnwCE%2F4UAnwCF%2F4UAnwCG%2F4UAnwCH%2F4UAnwCJ%2F9cAnwCU%2F9cAnwCV%2F9cAnwCW%2F9cAnwCX%2F9cAnwCY%2F9cAnwCa%2F9cAnwCi%2F5oAnwCj%2F5oAnwCk%2F5oAnwCl%2F5oAnwCm%2F5oAnwCn%2F5oAnwCo%2F5oAnwCp%2F5oAnwCq%2F5oAnwCr%2F5oAnwCs%2F5oAnwCt%2F5oAnwC0%2F5oAnwC1%2F5oAnwC2%2F5oAnwC3%2F5oAnwC4%2F5oAnwC6%2F5oAnwC7%2F8MAnwC8%2F8MAnwC9%2F8MAnwC%2B%2F8MAnwDD%2F9cAnwDE%2F5oAnwDM%2F4UAnwDP%2F4UAoAAP%2FvYAoAAR%2FvYAoAAk%2F5oAoAA7%2F9cAoAA9%2F%2BwAoACC%2F5oAoACD%2F5oAoACE%2F5oAoACF%2F5oAoACG%2F5oAoACH%2F5oAoADM%2FvYAoADP%2FvYAogAF%2F%2BwAogAK%2F%2BwAogDL%2F%2BwAogDO%2F%2BwAowAF%2F%2BwAowAK%2F%2BwAowDL%2F%2BwAowDO%2F%2BwApAAF%2F%2BwApAAK%2F%2BwApADL%2F%2BwApADO%2F%2BwApQAF%2F%2BwApQAK%2F%2BwApQDL%2F%2BwApQDO%2F%2BwApgAF%2F%2BwApgAK%2F%2BwApgDL%2F%2BwApgDO%2F%2BwApwAF%2F%2BwApwAK%2F%2BwApwDL%2F%2BwApwDO%2F%2BwAqgAF%2F%2BwAqgAK%2F%2BwAqgBZ%2F9cAqgBa%2F9cAqgBb%2F9cAqgBc%2F9cAqgBd%2F%2BwAqgC%2F%2F9cAqgDL%2F%2BwAqgDO%2F%2BwAqwAF%2F%2BwAqwAK%2F%2BwAqwBZ%2F9cAqwBa%2F9cAqwBb%2F9cAqwBc%2F9cAqwBd%2F%2BwAqwC%2F%2F9cAqwDL%2F%2BwAqwDO%2F%2BwArAAF%2F%2BwArAAK%2F%2BwArABZ%2F9cArABa%2F9cArABb%2F9cArABc%2F9cArABd%2F%2BwArAC%2F%2F9cArADL%2F%2BwArADO%2F%2BwArQAF%2F%2BwArQAK%2F%2BwArQBZ%2F9cArQBa%2F9cArQBb%2F9cArQBc%2F9cArQBd%2F%2BwArQC%2F%2F9cArQDL%2F%2BwArQDO%2F%2BwAsgAF%2F%2BwAsgAK%2F%2BwAsgBZ%2F9cAsgBa%2F9cAsgBb%2F9cAsgBc%2F9cAsgBd%2F%2BwAsgC%2F%2F9cAsgDL%2F%2BwAsgDO%2F%2BwAtAAF%2F%2BwAtAAK%2F%2BwAtABZ%2F9cAtABa%2F9cAtABb%2F9cAtABc%2F9cAtABd%2F%2BwAtAC%2F%2F9cAtADL%2F%2BwAtADO%2F%2BwAtQAF%2F%2BwAtQAK%2F%2BwAtQBZ%2F9cAtQBa%2F9cAtQBb%2F9cAtQBc%2F9cAtQBd%2F%2BwAtQC%2F%2F9cAtQDL%2F%2BwAtQDO%2F%2BwAtgAF%2F%2BwAtgAK%2F%2BwAtgBZ%2F9cAtgBa%2F9cAtgBb%2F9cAtgBc%2F9cAtgBd%2F%2BwAtgC%2F%2F9cAtgDL%2F%2BwAtgDO%2F%2BwAuAAF%2F9cAuAAK%2F9cAuADL%2F9cAuADO%2F9cAugAF%2F%2BwAugAK%2F%2BwAugBZ%2F9cAugBa%2F9cAugBb%2F9cAugBc%2F9cAugBd%2F%2BwAugC%2F%2F9cAugDL%2F%2BwAugDO%2F%2BwAvwAFAFIAvwAKAFIAvwAP%2F64AvwAR%2F64AvwAiACkAvwDLAFIAvwDM%2F64AvwDOAFIAvwDP%2F64AwAAF%2F%2BwAwAAK%2F%2BwAwABZ%2F9cAwABa%2F9cAwABb%2F9cAwABc%2F9cAwABd%2F%2BwAwAC%2F%2F9cAwADL%2F%2BwAwADO%2F%2BwAwQAFAFIAwQAKAFIAwQAP%2F64AwQAR%2F64AwQAiACkAwQDLAFIAwQDM%2F64AwQDOAFIAwQDP%2F64AwwAtAHsAyAA3%2F64AyQA3%2F64AygAk%2F3EAygA3ACkAygA5ACkAygA6ACkAygA8ABQAygBE%2F64AygBG%2F4UAygBH%2F4UAygBI%2F4UAygBK%2F8MAygBQ%2F8MAygBR%2F8MAygBS%2F4UAygBT%2F8MAygBU%2F4UAygBV%2F8MAygBW%2F8MAygBY%2F8MAygCC%2F3EAygCD%2F3EAygCE%2F3EAygCF%2F3EAygCG%2F3EAygCH%2F3EAygCfABQAygCi%2F4UAygCj%2F64AygCk%2F64AygCl%2F64AygCm%2F64AygCn%2F64AygCo%2F64AygCp%2F4UAygCq%2F4UAygCr%2F4UAygCs%2F4UAygCt%2F4UAygC0%2F4UAygC1%2F4UAygC2%2F4UAygC3%2F4UAygC4%2F4UAygC6%2F4UAygC7%2F8MAygC8%2F8MAygC9%2F8MAygC%2B%2F8MAygDE%2F4UAywAk%2F3EAywA3ACkAywA5ACkAywA6ACkAywA8ABQAywBE%2F64AywBG%2F4UAywBH%2F4UAywBI%2F4UAywBK%2F8MAywBQ%2F8MAywBR%2F8MAywBS%2F4UAywBT%2F8MAywBU%2F4UAywBV%2F8MAywBW%2F8MAywBY%2F8MAywCC%2F3EAywCD%2F3EAywCE%2F3EAywCF%2F3EAywCG%2F3EAywCH%2F3EAywCfABQAywCi%2F4UAywCj%2F64AywCk%2F64AywCl%2F64AywCm%2F64AywCn%2F64AywCo%2F64AywCp%2F4UAywCq%2F4UAywCr%2F4UAywCs%2F4UAywCt%2F4UAywC0%2F4UAywC1%2F4UAywC2%2F4UAywC3%2F4UAywC4%2F4UAywC6%2F4UAywC7%2F8MAywC8%2F8MAywC9%2F8MAywC%2B%2F8MAywDE%2F4UAzAAm%2F5oAzAAq%2F5oAzAAy%2F5oAzAA0%2F5oAzAA3%2F3EAzAA4%2F9cAzAA5%2F4UAzAA6%2F4UAzAA8%2F4UAzACJ%2F5oAzACU%2F5oAzACV%2F5oAzACW%2F5oAzACX%2F5oAzACY%2F5oAzACa%2F5oAzACb%2F9cAzACc%2F9cAzACd%2F9cAzACe%2F9cAzACf%2F4UAzADD%2F5oAzQAk%2F3EAzQA3ACkAzQA5ACkAzQA6ACkAzQA8ABQAzQBE%2F64AzQBG%2F4UAzQBH%2F4UAzQBI%2F4UAzQBK%2F8MAzQBQ%2F8MAzQBR%2F8MAzQBS%2F4UAzQBT%2F8MAzQBU%2F4UAzQBV%2F8MAzQBW%2F8MAzQBY%2F8MAzQCC%2F3EAzQCD%2F3EAzQCE%2F3EAzQCF%2F3EAzQCG%2F3EAzQCH%2F3EAzQCfABQAzQCi%2F4UAzQCj%2F64AzQCk%2F64AzQCl%2F64AzQCm%2F64AzQCn%2F64AzQCo%2F64AzQCp%2F4UAzQCq%2F4UAzQCr%2F4UAzQCs%2F4UAzQCt%2F4UAzQC0%2F4UAzQC1%2F4UAzQC2%2F4UAzQC3%2F4UAzQC4%2F4UAzQC6%2F4UAzQC7%2F8MAzQC8%2F8MAzQC9%2F8MAzQC%2B%2F8MAzQDE%2F4UAzwAm%2F5oAzwAq%2F5oAzwAy%2F5oAzwA0%2F5oAzwA3%2F3EAzwA4%2F9cAzwA5%2F4UAzwA6%2F4UAzwA8%2F4UAzwCJ%2F5oAzwCU%2F5oAzwCV%2F5oAzwCW%2F5oAzwCX%2F5oAzwCY%2F5oAzwCa%2F5oAzwCb%2F9cAzwCc%2F9cAzwCd%2F9cAzwCe%2F9cAzwCf%2F4UAzwDD%2F5oAAAAaAT4AAQAAAAAAAAA5AHQAAQAAAAAAAQAJAMIAAQAAAAAAAgAHANwAAQAAAAAAAwAeASIAAQAAAAAABAAJAVUAAQAAAAAABQAMAXkAAQAAAAAABgAIAZgAAQAAAAAABwBSAkcAAQAAAAAACAAUAsQAAQAAAAAACwAcAxMAAQAAAAAADAAuA44AAQAAAAAADQAuBBsAAQAAAAAADgAqBKAAAwABBAkAAAByAAAAAwABBAkAAQASAK4AAwABBAkAAgAOAMwAAwABBAkAAwA8AOQAAwABBAkABAASAUEAAwABBAkABQAYAV8AAwABBAkABgAQAYYAAwABBAkABwCkAaEAAwABBAkACAAoApoAAwABBAkACwA4AtkAAwABBAkADABcAzAAAwABBAkADQBcA70AAwABBAkADgBUBEoARABpAGcAaQB0AGkAegBlAGQAIABkAGEAdABhACAAYwBvAHAAeQByAGkAZwBoAHQAIACpACAAMgAwADEAMAAtADIAMAAxADEALAAgAEcAbwBvAGcAbABlACAAQwBvAHIAcABvAHIAYQB0AGkAbwBuAC4AAERpZ2l0aXplZCBkYXRhIGNvcHlyaWdodCCpIDIwMTAtMjAxMSwgR29vZ2xlIENvcnBvcmF0aW9uLgAATwBwAGUAbgAgAFMAYQBuAHMAAE9wZW4gU2FucwAAUgBlAGcAdQBsAGEAcgAAUmVndWxhcgAAQQBzAGMAZQBuAGQAZQByACAALQAgAE8AcABlAG4AIABTAGEAbgBzACAAQgB1AGkAbABkACAAMQAwADAAAEFzY2VuZGVyIC0gT3BlbiBTYW5zIEJ1aWxkIDEwMAAATwBwAGUAbgAgAFMAYQBuAHMAAE9wZW4gU2FucwAAVgBlAHIAcwBpAG8AbgAgADEALgAxADAAAFZlcnNpb24gMS4xMAAATwBwAGUAbgBTAGEAbgBzAABPcGVuU2FucwAATwBwAGUAbgAgAFMAYQBuAHMAIABpAHMAIABhACAAdAByAGEAZABlAG0AYQByAGsAIABvAGYAIABHAG8AbwBnAGwAZQAgAGEAbgBkACAAbQBhAHkAIABiAGUAIAByAGUAZwBpAHMAdABlAHIAZQBkACAAaQBuACAAYwBlAHIAdABhAGkAbgAgAGoAdQByAGkAcwBkAGkAYwB0AGkAbwBuAHMALgAAT3BlbiBTYW5zIGlzIGEgdHJhZGVtYXJrIG9mIEdvb2dsZSBhbmQgbWF5IGJlIHJlZ2lzdGVyZWQgaW4gY2VydGFpbiBqdXJpc2RpY3Rpb25zLgAAQQBzAGMAZQBuAGQAZQByACAAQwBvAHIAcABvAHIAYQB0AGkAbwBuAABBc2NlbmRlciBDb3Jwb3JhdGlvbgAAaAB0AHQAcAA6AC8ALwB3AHcAdwAuAGEAcwBjAGUAbgBkAGUAcgBjAG8AcgBwAC4AYwBvAG0ALwAAaHR0cDovL3d3dy5hc2NlbmRlcmNvcnAuY29tLwAAaAB0AHQAcAA6AC8ALwB3AHcAdwAuAGEAcwBjAGUAbgBkAGUAcgBjAG8AcgBwAC4AYwBvAG0ALwB0AHkAcABlAGQAZQBzAGkAZwBuAGUAcgBzAC4AaAB0AG0AbAAAaHR0cDovL3d3dy5hc2NlbmRlcmNvcnAuY29tL3R5cGVkZXNpZ25lcnMuaHRtbAAATABpAGMAZQBuAHMAZQBkACAAdQBuAGQAZQByACAAdABoAGUAIABBAHAAYQBjAGgAZQAgAEwAaQBjAGUAbgBzAGUALAAgAFYAZQByAHMAaQBvAG4AIAAyAC4AMAAATGljZW5zZWQgdW5kZXIgdGhlIEFwYWNoZSBMaWNlbnNlLCBWZXJzaW9uIDIuMAAAaAB0AHQAcAA6AC8ALwB3AHcAdwAuAGEAcABhAGMAaABlAC4AbwByAGcALwBsAGkAYwBlAG4AcwBlAHMALwBMAEkAQwBFAE4AUwBFAC0AMgAuADAAAGh0dHA6Ly93d3cuYXBhY2hlLm9yZy9saWNlbnNlcy9MSUNFTlNFLTIuMAAAAAAAAgAAAAAAAP9mAGYAAAAAAAAAAAAAAAAAAAAAAAAAAADWAAAAAQACAAMABAAFAAYABwAIAAkACgALAAwADQAOAA8AEAARABIAEwAUABUAFgAXABgAGQAaABsAHAAdAB4AHwAgACEAIgAjACQAJQAmACcAKAApACoAKwAsAC0ALgAvADAAMQAyADMANAA1ADYANwA4ADkAOgA7ADwAPQA%2BAD8AQABBAEIAQwBEAEUARgBHAEgASQBKAEsATABNAE4ATwBQAFEAUgBTAFQAVQBWAFcAWABZAFoAWwBcAF0AXgBfAGAAYQCsAKMAhACFAL0AlgDoAIYAjgCLAJ0AqQCkAQIAigEDAIMAkwDyAPMAjQCXAIgAwwDeAPEAngCqAPUA9AD2AKIArQDJAMcArgBiAGMAkABkAMsAZQDIAMoAzwDMAM0AzgDpAGYA0wDQANEArwBnAPAAkQDWANQA1QBoAOsA7QCJAGoAaQBrAG0AbABuAKAAbwBxAHAAcgBzAHUAdAB2AHcA6gB4AHoAeQB7AH0AfAC4AKEAfwB%2BAIAAgQDsAO4AugDXALAAsQDYAN0A2QCyALMAtgC3AMQAtAC1AMUAhwC%2BAL8AvAEEAQUHdW5pMDBBRAlvdmVyc2NvcmUMZm91cnN1cGVyaW9yBEV1cm8AAAABAAMACAAKAA0AB%2F%2F%2FAA8AAAABAAAAAMmJbzEAAAAAyTUxiwAAAADJ7dhg%29%20format%28%27truetype%27%29%3B%0A%7D%0A%40font%2Dface%20%7B%0Afont%2Dfamily%3A%20%27Open%20Sans%27%3B%0Afont%2Dstyle%3A%20normal%3B%0Afont%2Dweight%3A%20600%3B%0Asrc%3A%20url%28data%3Aapplication%2Fx%2Dfont%2Dtruetype%3Bbase64%2CAAEAAAAQAQAABAAARkZUTVzEMhEAAJKkAAAAHE9TLzKiDbgUAAABiAAAAGBjbWFwjOjcmQAABUAAAAGyY3Z0IBCRGjQAAA%2FAAAAApmZwZ21%2BYbYRAAAG9AAAB7RnYXNwAAgAGwAAkpgAAAAMZ2x5ZhQyYgAAABIYAABUuGhlYWT5NRTiAAABDAAAADZoaGVhDrUE%2BgAAAUQAAAAkaG10eLHEUI0AAAHoAAADWGtlcm4Mlg8JAABm0AAAIwRsb2Nh0PO82gAAEGgAAAGubWF4cAJSAT8AAAFoAAAAIG5hbWUEDhKHAACJ1AAABs9wb3N0gnjp1QAAkKQAAAHycHJlcHism24AAA6oAAABGAABAAAAARmawtwUTF8PPPUAHwgAAAAAAMnt2GIAAAAAye3YYv53%2FhQHrgdzAAEACAACAAAAAAAAAAEAAAiN%2FagAAAgA%2Fnf%2BeweuAAEAAAAAAAAAAAAAAAAAAADWAAEAAADWAEQABQA%2FAAQAAgAQAC8AXAAAAQMAigADAAEAAwRsAlgABQAIBZoFMwAAAR8FmgUzAAAD0QBmAfYAAAILBwYDCAQCAgTgAALvQAAgWwAA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IkNTQ2Ny4BNTQ2AxQWMzI2NTQmLwEOAQEiBhUUHgEXPgE1NCYCSNDy%2FvKskf724%2B7%2B%2BomchnL6RpJ9gY%2BEhh2EdAENZHosVGR4Y3sFyb%2Bg4YVWvnW12sy7esNMULJvn737smhzd2ZRhjkNOosDP2NVNFJDLzV1TlVjAAACAFb%2F7AQ3BckAGAAlAERAIyIMDAAcEgAGEgMnJgwPFQ8fT1kPDwMVFRlNWRUHAwhPWQMZAD8rABg%2FKxESADkYLysREgA5ERIBFzkRMxEzETMxMAEQACEiJzUWMzISEyMOASMiJjU0ADMyFhIlIgYVFBYzMjY1NC4BBDf%2BpP6ihTpZWu7qCww7p3DC3gEB3pzofv4CeoJ5e3eiRXwDRv5Q%2FlYQxRkBAAESWlDy0%2BUBD5j%2B3%2FafkH2Pjl9Zm1oAAAACAIX%2F4wGuBGoACwAWAChAFBEMBgYAABgXDhRRWQ4QCQNRWQkTAD8rABg%2FKxESATkRMxI5OTEwNzQ2MzIWFRQGIyImETQzMhYVFAYjIiaFTEhJTE1ISEyUS0pNSEhMfUlOUUZHU1IDnpdQR0dTUgAAAgA%2F%2FvgBrARqAAYAEQAyQBsMBwEGBgQHAxMSBAAGEAaQBgMNAwYJD1FZCRAAPysAGC9fXl3GERIBFzkRMxEzMTAlFwYDIxI3AzQzMhYVFAYjIiYBjQ8wgK1FIiOUS0pNSEhM7he6%2FtsBDugC5ZdQR0dTUgABAGAA3QQxBOwABgAmQBYFAQABBAMIBwAPAwE%2FA28DjwPvAwQDAC9dccYREgEXOREzMTAlATUBFQkBBDH8LwPR%2FSMC3d0BrnkB6MP%2BqP7RAAIAZgGwBCkD8gADAAcALUAbBAcAAwQJCAQFUlkEAQEAUlkPAS8BTwFvAQQBAC9dKwAYEMYrERIBFzkxMBM1IRUBNSEVZgPD%2FD0DwwM%2Fs7P%2BcbKyAAEAYADdBDEE7AAGACZAFgEFAgUGAwgHBg8DAT8DbwOPA%2B8DBAMAL11xxhESARc5ETMxMBMJATUBFQFgAt39IwPR%2FC8BogEvAVjD%2Fhh5%2FlIAAgAQ%2F%2BMDbQXLABsAJgBBQCEhHBsABxMADhMcBCgnBBcXEAAAJBAQCktZEAQkHlFZJBMAPysAGD8rERIAORgvEjkRMxESARc5ETMRMxEzMTABNTQ2Nz4BNTQmIyIGByc2MzIWFRQOAQcOAR0BAzQzMhYVFAYjIiYBG1Bkd0VwaV%2BiTVTL6MTmLFltXT%2Ftk0hMTUdHTAG8QG6STl5oSFRaNiawccCpS3VqVUlgUS3%2BwZdPSEdTUQAAAAIAb%2F9WBr4FvgA1AD8ATEAmGwA7FDoHFjYOIy4ADhQWKC4GQUAICz0RETIYODgECwsrHzIDJisALzM%2FMxI5LzMzETMROS8zEjkREgEXOREzETMRMzMRMxEzMTABFA4BIyImJyMOASMiJjU0EjMyFhcDFRQzMjY1NAIkIyIEAhUQACEyNxUGIyAAERASJDMyBBIBFDMyEzcmIyIGBr5ao2tPdBQMMZBao7v40Uy5SBZoT12M%2Fv6n1f7FpgE2ASLd8NL3%2Fo7%2BYuABjfvZAVO7%2B%2Fy3wRIMP0iAjwLjj%2B2EVEhOTtKzzgEBGxj%2BLxigzJ6rAQOMsP652P7e%2FshapFYBjwFlAQUBl9i0%2FrP%2Bp%2BkBJe8RqgAAAAIAAAAABUoFvAAHAA8AN0AeBgUMAAcDBAECBAcIDA8HERAPAkxZDw8FAAQSDAUDAD8zPzMSOS8rERIBFzkRMxEzETMzMTAhAyEDIwEhCQEDLgEnBgcDBEyS%2FdGP%2FAIjAQQCI%2F4xiQ81Chs0hAGW%2FmoFvPpEAmQBjiisKHuS%2FoMAAwDBAAAE2QW2AA8AGAAhAElAJhQEHgsQGhoPBAgLDwQjIggZEBAZS1kQEA8AABhMWQADDxpMWQ8SAD8rABg%2FKxESADkYLysREgA5ERIBFzkRMxEzETMRMzEwEyEgBBUUBgcVHgEVFAQjIRMzMjY1NCYrARkBMzI2NTQmI8EBsgEuAQ2EfJqR%2Fu31%2FfDv5paKlaLP%2FpaZnJ8FtrC%2BgKoWCh2rksXfA1pfcmdc%2Far%2BMXN8cm4AAQB5%2F%2BwEzwXLABgAJkAUAw8JDxUDGhkTAExZEwQMBkxZDBMAPysAGD8rERIBFzkRMzEwASICERASMzI2NxUGIyAAETQSJDMyFwcuAQMvzuzj112uXqza%2Fr%2F%2BqKcBPNXgvlZKpQT%2B%2Ftz%2B%2F%2F7z%2FuwlHc1BAYUBauQBVrZexyM1AAACAMEAAAVmBbYACAAPAChAFA0ECQAEABARBQxMWQUDBA1MWQQSAD8rABg%2FKxESATk5ETMRMzEwARAAKQERISAAAxAhIxEzIAVm%2Fm7%2Bhv5nAcQBXQGE%2FP4Vz6oCEALp%2Fpb%2BgQW2%2Foj%2BowIN%2B9sAAAAAAQDBAAAD%2FAW2AAsAPUAgBAAGCgoBAAEIAw0MBglMWQYGAQICBUxZAgMBCkxZARIAPysAGD8rERIAORgvKxESARc5ETMRMxEzMTApAREhFSERIRUhESED%2FPzFAzv9tAIn%2FdkCTAW2yv5yyP41AAAAAAEAwQAAA%2FoFtgAJADhAHgYAAAEEBwEDCgsGCUxZDwYBCwMGBgIBEgIFTFkCAwA%2FKwAYPxI5L19eXSsREgEXOREzETMxMCEjESEVIREhFSEBru0DOf20Aif92QW2yv43ywAAAAABAHn%2F7AUxBcsAGgA6QB8YAhMIAggaDQQcGwAaTFkAAAULCxBMWQsEBRZMWQUTAD8rABg%2FKxESADkYLysREgEXOREzETMxMAEhEQ4BIyAAERAAITIXByYjIgAVEBIzMjcRIQMXAhqE843%2BtP6YAZYBZOXNVLKy6v7w9eZ0hP7RAxn9IiskAYkBZgFhAY9Yx1L%2B2v%2F%2B9P7pHQF5AAABAMEAAAVCBbYACwAzQBkIBAQFCQEBAAUADA0IA0xZCAgFCgYDAQUSAD8zPzMSOS8rERIBOTkRMxEzETMRMzEwISMRIREjETMRIREzBULw%2FV7v7wKi8AKT%2FW0Ftv2qAlYAAAAAAQDBAAABsAW2AAMAEbYABQQBAwASAD8%2FERIBOTEwMxEzEcHvBbb6SgAAAAAB%2F2T%2BaAGqBbYADAAfQA4KAwcHDg0IAwAFTFkAIwA%2FKwAYPxESATkRMzMxMBMiJzUWMzI1ETMRFAYIYkJUPsTw1f5oGckV%2BAWJ%2Bn%2Fg7QAAAAEAwQAABR0FtgAOADVAHAsMAQAIBAQFAAIFDA4FEA8CDgMIBAULBgMBBRIAPzM%2FMxIXORESARc5ETMRMxEzETMxMCkBAQcRIxEzETY3ASEABwUd%2Fuv%2BNY3v72JhAYsBEP6BpgKWc%2F3dBbb9RnhvAdP%2BPr8AAQDBAAAEGwW2AAUAH0AOAwAFAAcGAQMAA0xZABIAPysAGD8REgE5OREzMTAzETMRIRXB7wJrBbb7F80AAQDBAAAGogW2ABQAPkAfEgsODg0UAAkCCAUFBgYJDQMWFQISCQMGCwcDAA4GEgA%2FMzM%2FMxIXORESARc5ETMRMzMRMzMRMxEzMzEwIQEjEhURIxEhATMBIREjETQSNyMBAzn%2BWAgR2QFRAZYGAaIBUuYLBAj%2BSQTF%2FvDu%2FTkFtvt1BIv6SgLTbQFeJfs9AAAAAQDBAAAFgwW2ABEAMkAXDAEQEAADCgcHCAgAExIDDAgQCQMBCBIAPzM%2FMxI5ORESATk5ETMRMzMRMxEzMzEwKQEBIxcWFREjESEBMyYCNREzBYP%2B2%2F0xCAUO2QEiAs0GAgzbBI1Bupr9CAW2%2B3kXASFRAv4AAAAAAgB5%2F%2BwF0wXNAAsAFwAoQBQMBhIABgAYGQkVTFkJBAMPTFkDEwA%2FKwAYPysREgE5OREzETMxMAEQACEgABEQACEgAAEQEjMyEhEQAiMiAgXT%2Fpv%2Buf61%2Fp0BZQFLAUYBZPuk2tbV2dfV19sC3f6b%2FnQBiQFqAWoBhP52%2Fpr%2B8v7pARQBEQENARb%2B6gACAMEAAASJBbYACgATADJAGQ8ACwUFBgYAFRQLBExZCwsHBhIHE0xZBwMAPysAGD8SOS8rERIBOTkRMxEzETMxMAEUBCEjESMRISAEATMyNjU0JisBBIn%2B1P7rmO8BpQESARH9J3%2B4rJqjpgP85fT93QW24P4WgIh%2BfAAAAgB5%2FqQF0wXNAA8AGwA7QB8FBAMGFgAQCgAEBgoEHRwNGUxZDQQFBwMHBxNMWQcTAD8rEQAzGBDGPysREgEXOREzETMRMxEzMTABEAIHASEBIyAAERAAISAAARASMzISERACIyICBdPLwgFe%2Fr7%2B7Cf%2Btf6dAWUBSwFGAWT7pNrW1dnX1dfbAt3%2B9v6USv6HAUgBiQFqAWoBhP52%2Fpr%2B8v7pARQBEQENARb%2B6gAAAAACAMEAAAUKBbYACAAVAERAIxIVBBAUEwAKCgsLEBMVBBcWEgkACUtZAAAMFAsSDAhMWQwDAD8rABg%2FMxI5LysRADMREgEXOREzETMRMxEzETMxMAEzMjY1NCYrARkBIxEhIAQVEAUBIQEBsKanlqKjnu8BnQEbARD%2B5AGd%2FvD%2BogMOfHp8bP1c%2FbgFttTW%2Fu90%2FXkCSAAAAAEAZP%2FsBAwFywAkADRAGwwAHRIFEhcABCYlDB0DFRUaTFkVBAMJTFkDEwA%2FKwAYPysREgA5ORESARc5ETMRMzEwARQEIyInNR4BMzI2NTQmJy4BNTQkMzIXByYjIgYVFB4BFx4CBAz%2B5vj4nmThYY6HfMLIpAEE29LQTMOZdHgwbo%2BhlkYBjcPeTeIvNmxbUnJOUdCSt9Jcw1JlUzlRSDtDdJIAAQAdAAAEaAW2AAcAJUASAAEBAwYDCQgBEgcDBANMWQQDAD8rEQAzGD8REgEXOREzMTAhIxEhNSEVIQK67%2F5SBEv%2BUgTpzc0AAQC0%2F%2BwFOwW2ABEAJUAREAELCAgBExIRCQMFDkxZBRMAPysAGD8zERIBOTkRMxEzMTABERQGBCMgADURMxEUFjMgGQEFO4v%2B%2Bbf%2B8P7S8KiuAVIFtvxOovODASD8A678Y7WsAWMDmwABAAAAAAT6BbYADAAqQBQDAgkAAQUEAQQJAw4NCQMABAMDEgA%2FPzMSORESARc5ETMRMxEzMzEwATMBIwEzAR4BFz4BNwQC%2BP4A%2FP4C9gExGDYIDTYRBbb6SgW2%2FHNBzTJMyDAAAQAMAAAHgwW2ABwAQEAhAQAYCgkQFRQFGxwNDAUMEBgcBR4dEAUYAwobFAwDAQoSAD8zPzMzEhc5ERIBFzkRMxEzETMzETMzETMzMTApAQMuAScOAQcDIQsBMxMWFz4BNxMzExYXNjcTMwYG%2Fvz4EDAFCi0P8v78vcD00TEVCywS7u30IycPOdDyA2g51ypAzDL8nALcAtr8rM2dVdJBA1b8pnftj90DUgAAAAEABAAABPYFtgALADVAHAEACQoHBgMEBAACBQYICgsIDQwCCAQJBgMBBBIAPzM%2FMxI5ORESARc5ETMRMxEzETMxMCkBCQEhCQEhCQEhAQT2%2Fu3%2Bkv6P%2FwAB5f46AQoBUgFSAQL%2BNwJW%2FaoC9gLA%2FdcCKf08AAAAAAEAAAAABLwFtgAIACxAFQECCAcABAQFAgUHAwoJAAUBBwMFEgA%2FPzMSORESARc5ETMSOREzETMxMAkBIQERIxEBIQJeAVoBBP4Z8P4bAQQDGwKb%2FIH9yQIvA4cAAQBCAAAEWAW2AAkAOEAdAwcIAgACBAcECwoHBAUFBExZBQMCCAEBCExZARIAPysREgA5GD8rERIAORESARc5ETMRMzEwKQE1ASE1IRUBIQRY%2B%2BoC4f0zA%2B79HAL4pgRDzaj7vwAAAAABAJr%2BvAJxBbYABwAfQA0EAAYBAQAJCAYBBQIDAD8zLzMREgE5OREzETMxMAEhESEVIREhAnH%2BKQHX%2FwABAP68Bvqw%2BmcAAAABABAAAAMOBbYAAwAcQAwCAQADAwEFBAMDAhIAPz8REgE5OREzETMxMBMBIwHuAiDd%2Fd8FtvpKBbYAAAABADP%2BvAIIBbYABwAfQA0DAAEGBgAJCAAHAwQDAD8zLzMREgE5OREzETMxMBchESE1IREhMwEA%2FwAB1f4rkwWZsPkGAAEAHQIXBC8FvgAGACdAEgIBBQQDBgAAAwUDCAcFAAQCAwA%2FzTI5ERIBFzkRMxEzETMzMTATATMBIwkBHQG0eQHlwv6j%2Fs0CFwOn%2FFkCtv1KAAAAAAH%2F%2FP7BA3P%2FSAADABG1AwUCBAECAC8zEQEzETMxMAEhNSEDc%2FyJA3f%2BwYcAAQFqBNkDUAYhAAkAE7YIAwsKBYAAAC8azRESATk5MTABLgEnNSEeARcVArJF0zABESaDLATZNMU6FUa2MxkAAAIAWv%2FsBAQEZgAbACYASUAmDAEfHxskCAgUGwMoJwIFFwwgSlkMDAUXABUXEEhZFxAFHEhZBRYAPysAGD8rABg%2FERI5LysREgA5ERIBFzkRMxEzETMzMTAhJyMOASMiJjU0NiU3NTQmIyIGByc%2BATMyFhURJTI2PQEHDgEVFBYDXC8IUKJ%2Fo7f%2BAQS%2FY2hVnEhMWtZf09f9%2BoCbjqaXWJplSbChq64IBjtqaTIiqC8xuMX9F6CPgWAGBmNmSlEAAAIAqP%2FsBJMGFAATAB8AQEAhCRgRAw0eAw0LCwMhIAgRBgAMAAsVABRGWQAQBhtGWQYWAD8rABg%2FKwAYPz8REjk5ERIBOTkRMxEzERczMTABMhIREAIjIicjByMRMxEUBgczNhciBgcVFBYzMjY1EALdz%2Bfq0NJ0ECuw6wgCCnCdjn0CgJF9gQRm%2FtT%2B8f7w%2FtGXgwYU%2Fo4pohalwKfEEMq1xrsBeQAAAAEAZv%2FsA7QEZgAVACZAFA0DAwgSAxcWBgtGWQYQABBGWQAWAD8rABg%2FKxESARc5ETMxMAUiABEQACEyFwcmIyARFBYzMjcVDgECZvv%2B%2BwERAQKvjEeVYf7hj4qdjD%2BPFAElARIBFwEsQb06%2FoO6u07NJSAAAgBm%2F%2BwEVAYUABIAHwBAQCEQFwkDDAwOHQMOAyEgCREABgwADxUGGkZZBhAAE0ZZABYAPysAGD8rABg%2FPxESOTkREgE5OREzETMRFzMxMAUiAhEQEjMyFzMmNREzESMnIwYnMjY3NTQmIyIGFRQWAh3P6OvQ2nIMEey4KQtxm5GEAoiRfIaCFAEsAQ8BEAEvoXdFAZP57JGlvqO3IdGwybq4wQACAGb%2F7AQ5BGYAFAAbAEdAJxkKGAsLAwMKEQMdHBgLSFkMGBwYAhADGBgABgYVSFkGEAAOR1kAFgA%2FKwAYPysREgA5GC9fXl0rERIBFzkRMxEzETMxMAUgABEQADMyEh0BIR4BMzI2NxUOAQMiBgchLgECi%2F7%2B%2Ft0BDuzb%2Fv0fBaSVYqlhVrCccIcNAfYCgBQBLQEIAQ8BNv726X%2BhrSUrvykiA8iOiImNAAAAAQAjAAADQgYfABUAO0AeDRQUBwICAwADBQMXFgMVCxBGWQsABQEUAUhZBxQPAD8zKxEAMxg%2FKwAYPxESARc5ETMSOTkRMzEwASERIxEjNTc1NDYzMhcHJiMiBh0BIQLT%2FvLstra4vXx4PldPUEkBDgOg%2FGADoG5ISMS9KbIcY2NIAAAAAwAX%2FhQETgRmACsAOABDAHJAPSsCJT4FOSUMHzITLBkABRMZHyUGRUQiCAg8SlkICBYoHDYPDzZGWQ8PFigoQUpZKBArAklZKw8WL0lZFhsAPysAGD8rABg%2FKxESADkYLysREgA5ERI5GC8rEQAzERIBFzkRMxEzETMRMxEzEjk5MTABFQceARUUBiMiJwYVFBY7ATIWFRQEISImNTQ2Ny4BNTQ2Ny4BNTQ2MzIWFwEUFjMyNjU0JisBIgYTFBYzMjU0JiMiBgROvRoi7M81K0xHX8G3vv7K%2Ftvi7oF0Lz1GRVZr49IvZxr%2BGol8wLxnjLJld2VrZMxlZ2ZpBFKBIyNmOavECC8%2FJiack7zMoJRmixsUWTE%2BViolp3C0xg0H%2BwJMUm5bSD1fA0docNpsdXQAAAABAKgAAAR1BhQAFQAzQBkBAA8NCQkKAAoXFg8KExMFRlkTEAsAAQoVAD8zPz8rERIAORESATk5ETMRMzMRMzEwISMRNCYjIgYVESMRMxEUBzM%2BATMgEQR17GdwlIvr6wwPMKtyAZICqIB%2BsdD92wYU%2FnVfbFBY%2FmsAAAAAAgCaAAABogX6AAMADwA2QCIKAAQAAQEREA0fBy8HAl8Hbwd%2FB58HrwffB%2B8HBwcCDwEVAD8%2FL11xzRESATkRMzMRMzEwISMRMwM0NjMyFhUUBiMiJgGT6%2Bv5RUA%2BRUU%2BQEUEUgElP0REPzxFRQAAAAL%2Fh%2F4UAaIF%2BgAMABgAQ0AqEwoKDQMDBwcaGRZADxAfEC8QTxBfEI8QnxDPEN8QCQ4DEAgPAAVGWQAbAD8rABg%2FL19eXRrNERIBOREXMxEzMTATIic1FjMyNREzERQGAzQ2MzIWFRQGIyImN2pGREeW67NGRUA%2BRUU%2BQEX%2BFBm6EqoE0%2Fsdq7AHYz9ERD88RUUAAAABAKgAAASJBhQADgA6QB8CAwYFDgwJCQoDBAUHCgUQDw4IBwQECgILAAIPBgoVAD8zPz8REhc5ERIBFzkRMxEzMxEzETMxMAE3ASEJASEBBxEjETMRBwGLhQFOAQ%2F%2BQwHZ%2Fuz%2BnYHp6QwCSKYBZP4l%2FYkB5Wr%2BhQYU%2FQnVAAAAAAEAqAAAAZMGFAADABZACQABAQUEAgABFQA%2FPxESATkRMzEwISMRMwGT6%2BsGFAAAAAEAqAAABwYEZgAjAEZAIxwbEwAAAQ0JCQoBChsDJSQUDQoRCw8cAQoVIAURBUZZFxEQAD8zKxEAMxg%2FMzM%2FERI5ORESARc5ETMRMxEzEjkRMzEwISMRNCYjIgYVESMRMxczPgEzIBczPgEzMhYVESMRNCYjIgYVBEzsYGaIf%2Bu4IQwur2kA%2F1MQMbJzxrXrYWaJfwKqf32xzv3ZBFKRT1auUlzIzf0vAqp%2FfauxAAAAAQCoAAAEdQRmABMAMUAYDQkJCgEACgAUFQ0KEREFRlkREAsPAQoVAD8zPz8rERIAORESATk5ETMRMxEzMTAhIxE0JiMiBhURIxEzFzM%2BATMgEQR17GdwlYrruCEMMrhwAY4CqIB%2BsM%2F92QRSkU9W%2FmsAAAACAGb%2F7AR9BGYADAAVAChAFA0HEQAHABYXChNGWQoQAw9GWQMWAD8rABg%2FKxESATk5ETMRMzEwARAAIyImAjUQADMyAAEQISARECEiBgR9%2Fur4m%2B6AART78AEY%2FNsBGwEY%2FuaUhQIr%2FvH%2B0IwBBq0BDQEu%2Fsv%2B%2Bv6BAX8Be8QAAAIAqP4UBJMEZgATACAAP0AgGAsDBgYHHhEHESEiAwsADg4URlkOEAgPBxsAG0ZZABYAPysAGD8%2FPysREgA5ORESATk5ETMRMxEzMzMxMAUiJyMWFREjETMWFzM2MzISERACASIGHQEUFjMyNjU0JgLZ0nQODuu%2BCBkMbtzP5%2Bv%2B%2BIyBgJF6hIMUl4we%2FjsGPh91qP7U%2FvH%2B8f7QA7qktCPKtci5ur8AAAIAZv4UBFQEZgALACAAQEAgHhYDGhoZCg8ZDyIhGhsXDx8WDBISB0ZZEhAMAEZZDBYAPysAGD8rERIAOTkYPz8REgE5OREzETMRMzMzMTAlMjY9ATQmIyIGFRAXIgIREBIzMhYXMzczESMRNDY3IwYCXpSBhZR%2BhMPN6OzPaKVBCBrD7AgDDWioq60lzbTIu%2F6FvAEtAQ4BDgExTViR%2BcIB1SxiGqUAAAEAqAAAA04EZgAQACNAEA0JCQoCChIRCw8NChUFABAAPzI%2FOT8REgE5OREzETMxMAEyFwcmIyIGFREjETMXMz4BAtlHLhcyNo2v67gfDDexBGYK2wy4k%2F2%2BBFLDY3QAAAEAYv%2FsA48EZgAhADRAGwoAGxEABhEWBCMiChsDFBQZR1kUEAMISFkDFgA%2FKwAYPysREgA5ORESARc5ETMRMzEwARQGIyInNRYzMjU0LgEnLgE1NDYzMhcHJiMiFRQWFx4CA4%2Fs3N2Gw6jZMG5iv4flxcOuTLN6umGjiXw8ATuirUPLWoMqODwmSpR2jp1PsUpqNEg%2FNVhzAAAAAAEAJ%2F%2FsAvAFSAAVAD1AHw8MExMIAggKEQQXFg0PQAkSDA8PEkhZDw8GAEZZBhYAPysAGD8rEQAzETMaGBDNERIBFzkRMxI5OTEwJTI3FQ4BIyAZASM1PwEzFSEVIREUFgJEVlYne0L%2BspeiUJEBO%2F7FVaobsREXAWACVGhW6vay%2FbBVUQAAAAABAJ7%2F7ARtBFIAFAAwQBcBEREUCwgUCBYVAgUSCQ8AFQUORlkFFgA%2FKwAYPz8zEjkREgE5OREzETMRMzEwIScjDgEjIiY1ETMRFBYzMjY1ETMRA7QhDDG1dMnG7WhvlIvskU1YyMsC0%2F1Wf3%2Bx0AIn%2B64AAAEAAAAABEgEUgALAChAEwkKAgELAAUBCgUDDQwJAQ8FABUAPzI%2FMxESARc5ETMzETMRMzEwIQEzExYXMzY3EzMBAaT%2BXPjhOgwICT3h%2Bv5aBFL9faJkSL4Cg%2FuuAAAAAAEAFAAABnMEUgAdAD5AIR0AFxMSBAgHDhscCgkECQ4XHAUfHgANFwMIFQkbBAMSDwA%2FFzM%2FFzMREgEXOREzETMRMzMRMzMRMzMxMCEDJgMjAgcDIQEzExYXMz4BNxMhEx4BFzM2NxMzAQQzjxpECToik%2F78%2FsrwjTAUBgopD6gBAqMPLQQIDzeP7P7IAgRSASv%2B8nH9%2FgRS%2Fd%2FKkEm9LwJG%2Fboxyjh73QIh%2B64AAAAAAQAZAAAETgRSAAsAM0AaCAcEBQIBCgsAAQUGBwsGDQwJAwsEAQ8ICxUAPzM%2FMxI5ORESARc5ETMRMxEzETMxMAkBIRsBIQkBIQkBIQGe%2Fo0BDPz%2BAQr%2BjAGH%2Fvb%2B7%2F7w%2FvYCNQId%2Fn0Bg%2F3j%2FcsBnv5iAAABAAD%2BFARKBFIAFAAzQBoUCgQICQEAAAQJDwQWFQQUFQgADwwRRlkMGwA%2FKwAYPzM%2FMxESARc5ETMRMxEzMzEwESETFhczPgETMwECISInNRYzMj8BAQDhMxEICTDm%2Fv4ngf7TTko1RKpFKQRS%2FY2GdjedApv7G%2F6nEboMxWgAAAEARAAAA4sEUgAJADhAHQMHCAICBAcJBAsKBwQFBQRIWQUPAggBAQhIWQEVAD8rERIAORg%2FKxESADkREgEXOREzETMxMCkBNQEhNSEVASEDi%2Fy5Ai%2F98wMV%2Fd0CM5EDDbSk%2FQYAAAAAAQAt%2FrwC6QW2ABwARUAnCxgSAg4HFRUcAhgcAx4dEQICDwN%2FA48DrwO%2FA88DBgMDChgZCwoDAD8zLzMSOS9dMxI5ERIBFzkRMxI5ORE5ETMxMAE0ITUyNjURNDYzFQ4BFREUBxUWFREUFhcVLgE1ATf%2B9oeD2dlyZ%2BXlZnPnywEfur9bXQE3nJO2BVNS%2FtfHJwwkyf7VUlQCtwKZqwAAAAEB2f4fAo0GEAADABS3AgMDBQQDAAAAPy8REgE5ETMxMAEzESMB2bS0BhD4DwAAAAEALf68AssFtgAeAEVAJwsbEgQXDgcHAAAEGwMgHwwbGw8afxqPGq8avxrPGgYaGhMEAxITAwA%2FMy8zEjkvXTMSORESARc5ETMSOTkRMxE5MTAFFAYHNT4BNRE0Njc1JjURNCYnNTIWFREUFjMVIgYVAc%2FH219qanvlW27fw399e4EUnJICtwFLXAEGeYQVDCfHASlSUwW2ma7%2B4WRUv1VlAAAAAQBgAjsEMQNoABUAQEAkDwMXFg4GAxERC1JZABEQEQIJAxEGQAYAUlkPBh8GPwZvBgQGAC9dKwAaGBDNX15dKwAQGMQQxhESATk5MTABIgYHNTYzMhYXFjMyNjcVBiMiJicmAUoyez1jl0J2WINZNH06aZFBfVR%2FArQ8Pb9sGiU3Pjq%2Bbx8jNwAAAAACAIX%2BjQGuBF4AAwAPAChAEgQCCgIDAxEQAAANAw0HUVkNEAA%2FKwAYLxI5LxESATkRMzMRMzEwEzMTIQEUBiMiJjU0NjMyFsGuM%2F7rASFLSkhMTEhITQKF%2FAgFOEpOT0lFVFEAAQCm%2F%2BwD9gXLABwASkApDgILAgUWCAUIEBwEHh0FAgIZTVkAAhACAhADAgQZDhNNWQuQDgEODAcAP81dMisAGD%2FFX15dKxEAMxESARc5ETMRMzMRMzEwJQYHFSM1JgI1NBI3NTMVFhcHJiMiBhUUFjMyNjcD23eLnM%2FIyc6emINGkmiSjJCKS4dX7jsFwsgfARj6%2FgEeIKqiBT28O77BwrIeJQABAEgAAARWBckAHQBVQC4aCAsLFw8TAgkQExcYBh8eCxgZGE9ZCA8ZAQsDGRkSAAAFTVkABxMPEg9OWRIYAD8rEQAzGD8rERIAORgvX15dMysRADMREgEXOREzETMSOTkxMAEyFwcmIyIdASEVIRUUBgchFSE1PgE9ASM1MxE0NgKywrVMonrNAY3%2Bc0JQAvT78mJevLzjBclStkfb9Ky2W4Atz8MehHC4rAEAvNQAAAIAdQECBBsEpAAbACcAOkAlIg4cAAACBQkMDhATFxoKKSgJDBATFxoCBQgfFSUPBx8HbwcDBwAvXTPEMhc5ERIBFzkRMxEzMTATNDcnNxc2MzIXNxcHFhUUBxcHJwYjIicHJzcmNxQWMzI2NTQmIyIGukCFeYNkc3NihXmDPz%2BBd4Vjcn5Zg3eDQKiIXmGIiGFdiQLTbWiFd4E%2FQYN1hWRzd2KBd4E9PX93gWN0YoWFYmGIiAAAAAABABIAAAR9BbYAFgBbQDMABxADCwsMAgUJDA4SFQcYFwYSExJQWQADDxMfEwIJAxMTDBUKDg8OUFkHDw8MARUGDBgAPz8zEjkvMysRADMREjkYL19eXTMzKxEAMxESARc5ETMSFzkxMAkBMwEzFSEVIRUhFSM1ITUhNSE1MwEzAkgBQfT%2BceP%2B5wEZ%2Fufh%2FuUBG%2F7l4P529gMdApn9CJeamfT0mZqXAvgAAAAAAgHZ%2Fh8CjQYQAAMABwAkQBADAgUFBAQJCAMEAwQHGwAAAD8%2FOTkvLxESATkRMxI5OTEwATMRIxEzESMB2bS0tLQGEPzm%2FkX85AAAAAIAc%2F%2FyA4kGIwAtADkATUAsNBcmGy4AEQUyGTcDAAMFCxcZGyEIOzoDGTcUMioGHggID0lZCAEeJElZHhYAPysAGD8rERIAFzkREgEXOREzETMRMxEzETMRMzEwEzQ2NyY1NDYzMhYXBy4BIyIVFBYXHgEVFAcWFRQGIyInNR4BMzI1NC4BJy4CNxQeARc2NTQmJw4BgU1Jktu5W6ZjRHR4PcJuiK%2BWi4vs0NSGTcBR6ypkYY2CPbgwbYxtfJ82RQMnUIMrU5iBkiIqojIabTZPM0SdbbFZUI%2BOpUezKDODKzY2JjdddWEtRkQ4QWdLZzUQWwACASUFAgOWBewACwAXAB5ADAwSBgASABkYDwMVCQAvM80yERIBOTkRMxEzMTABNDYzMhYVFAYjIiYlNDYzMhYVFAYjIiYBJUMwNT9ANDBDAYlDMDVAQjMwQwV3Pjc%2BNzVAOjs%2BNz43Nj86AAADAGT%2F7AZEBcsAFgAmADYARkAoAw8vHycXCQ8UFx8FODcAABIQEgISEhsGDwwfDJ8MAwwMIzMbBCsjEwA%2FMz8zEjkvXTMROS9dMxESARc5ETMRMxEzMTABIgYVFBYzMjY3FQYjIiY1NDYzMhcHJgE0EiQzMgQSFRQCBCMiJAI3FBIEMzIkEjU0AiQjIgQCA31veGx7N34uc3jF2dzEiohBavyGyAFeysgBXsrC%2FqLQz%2F6iw3upASSoqgEkp6n%2B26eo%2Ft%2BsBAqhjpOeHhWeM%2FHe1vdGjzf%2B0cgBXsrI%2FqLKxf6m0M8BWsaq%2Ft2oqwEhqagBJaim%2FtwAAAIAOQMCApMFxwAXACEAOUAdCwEhIRcbBwcRFwMjIiELCxMdAQAABBAEAgQOEwQAPzPUXcQzMxI5LzMREgEXOREzETMRMzMxMAEnDgEjIiY1NDY%2FATQmIyIHJzYzMhYVEQEOARUUMzI2PQECIx0udkdxcaioa0VFWng2kI2Kiv7%2BR21gW1wDDmE3NmlqaG8GBEhIOHNGfX3%2BQQE8AkAxWFJSKwAAAgBSAGgEIQPhAAYADQApQBMDBgoNAgQLCQkEDQYEDg8MBQgBAC8zxDIREgEXOREzETMRMxEzMTATARcJAQcBJQEXCQEHAVIBZKj%2B5gEaqP6cAcIBZaj%2B5QEbqP6bAjEBsF7%2Bov6kYQGvGgGwXv6i%2FqRhAa8AAAAAAQBgAQAEMQMrAAUAI0AQAQADAAcGAQQEA1JZLwQBBAAvXSsAGBDEERIBOTkRMzEwASMRITUhBDGy%2FOED0QEAAXmyAP%2F%2FAEgBwQJKAokSBgAQAAAABABk%2F%2BwGRAXLAAgAFQAlADUAXUAzBAkLDg0MABAQES4eJhYJDA4RFh4GNzYPAAASDQ8RHxECEREaCAASEBICEhIiMhoEKiITAD8zPzMSOS9dMxE5L10zEjkvMxESARc5ETMRMxEzETMRMxEzETMxMAEzMjY1NCYrAQUUBxMjAyMRIxEhMhYBNBIkMzIEEhUUAgQjIiQCNxQSBDMyJBI1NAIkIyIEAgLsRUpMSU9DAZmZ7dPAWr0BBq6i%2B9%2FIAV7KyAFeysL%2BotDP%2FqLDe6kBJKiqASSnqf7bp6j%2B36wDAkZBSDl9qz7%2BcwFa%2FqYDh4j%2BxcgBXsrI%2FqLKxf6m0M8BWsaq%2Ft2oqwEhqagBJaim%2FtwAAAAAAf%2F6BhQEBga4AAMAEbUABQEEAQIALzMRATMRMzEwASE1IQQG%2B%2FQEDAYUpAACAG0DOQL%2BBcsADAAYAB9ADRMGDQAGABoZEAkWAwQAPzPEMhESATk5ETMRMzEwEzQ2MzIWFRQGIyIuATcUFjMyNjU0JiMiBm2%2Bi4q%2BwIhYmViZZkpKZmhISGgEgYfDwIqLvVeYWUZoZ0dMZmgAAAAAAgBgAAAEMQThAAsADwA3QB4GAwoKCwwPAQgLBREQDA1SWQwSCQECAVJZBp8CAQIAL10zKxEAMxg%2FKxESARc5ETMSOTkxMAEhNSERMxEhFSERIwE1IRUB7v5yAY60AY%2F%2BcbT%2BcgPRApiyAZf%2BabL%2Bav7%2BsrIAAAAAAQAzAkoCpgXJABYAJ0ATBhEVAgIMERYEGBcJDh8CFRUBIAA%2FMxI5PzMREgEXOREzETMxMAEhNTc%2BATU0JiMiByc2MzIWFRQGDwEhAqb9jeZ1QUAzXWxei6qIl1yJiwGNAkqH4XBqOzQ2WHl3hHJTl3%2BBAAABAC0COQKiBckAIwA5QB8XABAGAAYLEx4DBiUkAxMTHxQBHxQBFBQJGiEfDgkhAD8zPzMSOS9dcTMSORESARc5ETMRMzEwARQGBx4BFRQGIyInNRYzMjU0KwE1MzI1NCYjIgYHJz4BMzIWAoVRT15fuq2UepF9s8dzabhFODlhOVQ9kmKGnQTjS18nFW5Nf4o%2BnU%2BHfYWBNDgoJXIuO3sAAQFqBNkDUAYhAAkAE7YFAAsKBYAAAC8azRESATk5MTABNT4BNyEVDgEHAWo5eSMBETTPRwTZGUasPRU9wTUAAAEAqP4UBHUEUgAYADtAHQoFBQgRABUVFhYIGhkRCw4GFw8JFRYbDgJGWQ4WAD8rABg%2FPz8zEjk5ERIBOTkRMxEzMxEzETMxMAEUMzI2NREzESMnIw4BIyInIx4BFREjETMBk9qSiuy3Ig0wj2iMTwQDB%2BvrAab8sdACJ%2Fuuk1NUWhyyJP7ABj4AAAAAAQBx%2FvwEdwYUAA8ALUAVAQAEBQAFCwMREAEFCAgOBQ4DS1kOAC8rABgvEjkvETMREgEXOREzETMxMAEjESMRIxEGIyImNRA2MyEEd4m%2FiT5U2Mva6AJE%2FvwGf%2FmBAzMS%2BvsBBP4AAAABAIUCOQGuA2oACwAXQAoGAAANDAMJUVkDAC8rERIBOREzMTATNDYzMhYVFAYjIiaFTEhJTE1ISEwC00lOUUZHU1IAAAEAAP4UAaoAAAARAC1AFw8MCgAABQwDExIMD0ALDkgPDw4HAhsOAC8%2FMxI5LyszERIBFzkRMxEzMTABFCEiJzUWMzI2NTQnNzMHHgEBqv7PQjc2RTY%2Fs1SYKVBa%2FvLeD4kOIS1VGaZYFV8AAAEAVAJKAhQFtgAKACJAEAAECQMBCAEMCwcJASAECR4APzM%2FEjkREgE5OREXMzEwASMRPwEOAQcnJTMCFLoDBREvdlgBGacCSgIAZ1sSLFlw0QAAAAIAPQMCAs8FxwALABcAJUASEgAMBgAGGRgPAAMQAwIDFQkEAD8zxF0yERIBOTkRMxEzMTABFAYjIiY1NDYzMhYFFBYzMjY1NCYjIgYCz6%2BdlrCxmZiw%2FhBOWFhOTlhYTgRkpL6%2Fo6m6vaZvbm5vcW1tAAAAAgBQAGgEIQPhAAYADQAlQBILCQQCAAMHAgoJBg4PCAEBDAUALzPELzIREgEXOREzETMxMAkBJwkBNwEFAScJATcBBCH%2BmagBG%2F7lqAFn%2Fj3%2BmqgBGv7mqAFmAhf%2BUWEBXAFeXv5QGv5RYQFcAV5e%2FlAAAP%2F%2FADwAAAYxBbYQJwDTAqYAABAmAHvoABEHANQDXP23AAmzAwIRGAA%2FNTUA%2F%2F8ALgAABkgFthAnANMCgwAAECYAe9oAEQcAdAOi%2FbcAB7ICEBgAPzUAAAD%2F%2FwA3AAAGaAXJECcA0wL4AAAQJwDUA5P9txEGAHUKAAAJswIBBxgAPzU1AAACADf%2BdwOWBF4AGwAnAEhAJhwiABsHExMbIgMpKAQXFwAbEBsCCwMbGxAlJR9RWSUQEApLWRAiAD8rABg%2FKxESADkYL19eXTkRMxESARc5ETMRMxEzMTABFRQGBw4BFRQWMzI2NxcGIyImNTQ%2BATc%2BAT0BExQGIyImNTQ2MzIWAotSZnw%2BbGtaqFJS3MzP6CpWcl4%2B70tKSExMSEhNAoU%2FapZQYmJLTl43JrNuv6lJcmhaTGFPLQFASk5PSUVUUf%2F%2FAAAAAAVKB3MSJgAkAAARBwBD%2F%2BQBUgAIswIZBSYAKzUAAP%2F%2FAAAAAAVKB3MSJgAkAAARBwB2AKoBUgAIswIZBSYAKzUAAP%2F%2FAAAAAAVKB3MSJgAkAAARBwDFADsBUgAIswIcBSYAKzUAAP%2F%2FAAAAAAVKB0gSJgAkAAARBwDHAC0BUgAIswIYBSYAKzUAAP%2F%2FAAAAAAVKBz4SJgAkAAARBwBqAEYBUgAKtAMCJQUmACs1Nf%2F%2FAAAAAAVKBwkSJgAkAAARBgDGVm0ACbMDAiQDAD81NQAAAAAC%2F%2F4AAAbTBbYADwATAGVANgYTExERCg4OAQgABAUFAAEMEBIFFRQKDUxZCgoBBhADTFkQEAEGBRIJEwYTTFkGAwEOTFkBEgA%2FKwAYPysRADMYPxESOS8rERIAORgvKxESARc5MxEzETMRMxI5OREzETMxMCkBESEDIwEhFSERIRUhESEBIREjBtP81f4IvPYCpgQv%2FcUCFP3sAjv7NwGeewGW%2FmoFtsr%2Bcsj%2BNQGZAoEAAP%2F%2FAHn%2BFATPBcsSJgAmAAAQBwB6Ag4AAP%2F%2FAMEAAAP8B3MSJgAoAAARBwBD%2F7cBUgAIswEVBSYAKzUAAP%2F%2FAMEAAAP8B3MSJgAoAAARBwB2AE4BUgAIswEVBSYAKzUAAP%2F%2FAMEAAAP8B3MSJgAoAAARBwDF%2F%2FkBUgAIswEYBSYAKzUAAP%2F%2FAMEAAAP8Bz4SJgAoAAARBwBqAAQBUgAKtAIBIQUmACs1Nf%2F%2F%2F%2FoAAAHgB3MSJgAsAAARBwBD%2FpABUgAIswENBSYAKzUAAP%2F%2FALMAAAKZB3MSJgAsAAARBwB2%2F0kBUgAIswENBSYAKzUAAP%2F%2F%2F7UAAAK3B3MSJgAsAAARBwDF%2FtIBUgAIswEQBSYAKzUAAP%2F%2FAAEAAAJyBz4SJgAsAAARBwBq%2FtwBUgAKtAIBGQUmACs1NQACAC8AAAVeBbYADAAYAEdAJQ0AEggWFgQABAYUBBoZFQYHBkxZEgcHBAkJEUxZCQMEFkxZBBIAPysAGD8rERIAORgvMysRADMREgEXOREzEjk5ETMxMAEQACkBESM1MxEhIAADEAIrAREhFSERMyAFXv5u%2Fob%2Bb5KSAb4BWwGE%2FPn0xQEz%2Fs2gAhIC6f6Y%2Fn8Cb8gCf%2F6H%2FqQBBAEJ%2FknI%2FloA%2F%2F8AwQAABYMHSBImADEAABEHAMcAsgFSAAizARoFJgArNQAA%2F%2F8Aef%2FsBdMHcxImADIAABEHAEMAdwFSAAizAiEFJgArNQAA%2F%2F8Aef%2FsBdMHcxImADIAABEHAHYBJwFSAAizAiEFJgArNQAA%2F%2F8Aef%2FsBdMHcxImADIAABEHAMUAugFSAAizAiQFJgArNQAA%2F%2F8Aef%2FsBdMHSBImADIAABEHAMcArgFSAAizAiAFJgArNQAA%2F%2F8Aef%2FsBdMHPhImADIAABEHAGoAywFSAAq0AwItBSYAKzU1AAEAgwEOBA4EmAALABxADwEDBQcJCwYNDC8AXwACAAAZL10REgEXOTEwCQE3CQEXCQEHCQEnAcn%2Bun0BSAFJff63AUV7%2Frf%2BvH0C0wFGf%2F66AUZ7%2Frb%2BuH0BRv66fQAAAAMAef%2B0BdMF%2FAATABsAIwBOQC0WFx4fBBQcFAAcCgAFCAoPBSUkFx4WHwQhGQ8SCAUEAw0NIUxZDQQDGUxZAxMAPysAGD8rERIAFzkREhc5ERIBFzkRMxEzERIXOTEwARAAISInByc3JhEQACEyFzcXBxYDNCcBFjMyEgEUFwEmIyICBdP%2Bm%2F651ZRejWK8AWUBS8ebWo5jw%2F5Q%2FbZhi9XZ%2FKJOAktci9fbAt3%2Bm%2F50UYlekMQBeQFqAYRSgVyMx%2F6Q4Yj8rjwBFAER54MDUjv%2B6gD%2F%2FwC0%2F%2BwFOwdzEiYAOAAAEQcAQwA3AVIACLMBGwUmACs1AAD%2F%2FwC0%2F%2BwFOwdzEiYAOAAAEQcAdgDuAVIACLMBGwUmACs1AAD%2F%2FwC0%2F%2BwFOwdzEiYAOAAAEQcAxQCLAVIACLMBHgUmACs1AAD%2F%2FwC0%2F%2BwFOwc%2BEiYAOAAAEQcAagCYAVIACrQCAScFJgArNTX%2F%2FwAAAAAEvAdzEiYAPAAAEQcAdgBYAVIACLMBEgUmACs1AAAAAgDBAAAEkQW2AAwAFQBGQCURAA0JBQUGBgAXFgkVTFkACRAJAgwDCQkGBw0ETFkNDQYHAwYSAD8%2FEjkvKxESADkYL19eXSsREgE5OREzETMzETMxMAEUBCEjESMRMxUzIAQBMzI2NTQmKwEEkf7c%2Fuuo7%2B%2FFAQwBEP0fhbusnKykAwjj9P7PBbbz4P4Vfox%2FewAAAAEAqP%2FsBQIGHwAzAEFAIiUABh8ZDiwtAA4UHy0FNTQZJRExLRUxKEZZMQARF0hZERYAPysAGD8rABg%2FERI5ORESARc5ETMRMxEzETMxMAEUBgcOARUUFh8BHgIVFAYjIic1HgEzMjU0JicuATU0Njc%2BATU0JiMiBhURIxE0JDMyBAR9TUJaNi05X1xXLNbMvm06okPARXl3aERHS0CGb3%2BG6wEB7%2BEBBATlSoUzRTocHjMmQD5fcEelrEHHJTGXPVhKSXxUP2k1N1UzSFFsaftzBJHBzagA%2F%2F8AWv%2FsBAQGIRImAEQAABEGAEOZAAAIswIwESYAKzX%2F%2FwBa%2F%2BwEBAYhEiYARAAAEQYAdkwAAAizAjARJgArNf%2F%2FAFr%2F7AQEBiESJgBEAAARBgDF6AAACLMCMxEmACs1%2F%2F8AWv%2FsBAQF9hImAEQAABEGAMfkAAAIswIvESYAKzX%2F%2FwBa%2F%2BwEBAXsEiYARAAAEQYAavUAAAq0AwI8ESYAKzU1AAD%2F%2FwBa%2F%2BwEBAacEiYARAAAEQYAxg4AAAq0AwIqESYAKzU1AAAAAwBa%2F%2BwGuARmACYAMAA3AHNAPyEPFgQtNBYWLTUVJwAAChUaLQU5OA8hJA0ELUpZBAQkDTQWSVk0NCQNETFIWQ0HSFkRDRAeGEdZJClIWR4kFgA%2FMysrABg%2FMysrERIAORgvKxESADkYLysREgA5ORESARc5ETMRMxEzETMRMxI5OTEwEzQ2PwE1NCMiByc%2BATMyFzYzMhIdASESITI3FQ4BIyImJw4BIyImNxQzMjY9AQcOAQEiBgchNCZa8%2Fm8yY2mSljRY%2FFjeOLO9P04CgEjuKxWq26M2UNewZGlu%2FSmfJCHm5ADpHCDCQHZdQE9rK0IBkzCUqYvMZub%2FvPkf%2F6wUL8pIm1ufV60m5uRf2AGBmECEYuLgpQAAP%2F%2FAGb%2BFAO0BGYSJgBGAAAQBwB6AWQAAP%2F%2FAGb%2F7AQ5BiESJgBIAAARBgBDrwAACLMCJREmACs1%2F%2F8AZv%2FsBDkGIRImAEgAABEGAHZgAAAIswIlESYAKzX%2F%2FwBm%2F%2BwEOQYhEiYASAAAEQYAxQAAAAizAigRJgArNf%2F%2FAGb%2F7AQ5BewSJgBIAAARBgBqDgAACrQDAjERJgArNTUAAP%2F%2F%2F7sAAAGhBiESJgDCAAARBwBD%2FlEAAAAIswENESYAKzUAAP%2F%2FAJwAAAKCBiESJgDCAAARBwB2%2FzIAAAAIswENESYAKzUAAP%2F%2F%2F5wAAAKeBiESJgDCAAARBwDF%2FrkAAAAIswEQESYAKzUAAP%2F%2F%2F%2BcAAAJYBewSJgDCAAARBwBq%2FsIAAAAKtAIBGREmACs1NQACAGb%2F7AR9BiEAGwAnAFBAKwwcHAAiBgAGEBMYBSkoFhkRDhAFFw8PFAwDCQkfR1kJCQMXFAEDJUdZAxYAPysAGD%2FGEjkvKxESADkSORgvEhc5ERIBFzkRMxEzETMxMAEQACMiADU0ADMyFzcmJwcnNyYnNxYXNxcHFhIDNCYjIgYVFBYzMjYEff7t%2B%2Bv%2B4gEG3NZXCD6l%2BljMVlFUjHbnWLyYn%2FCXg5eGlImUhgI3%2Fun%2BzAEQ5ecBDW8EvZyWhXc7K5I%2FUYqBcYz%2BhP7pf5aknpmitgAAAP%2F%2FAKgAAAR1BfYSJgBRAAARBgDHIQAACLMBHBEmACs1%2F%2F8AZv%2FsBH0GIRImAFIAABEGAEO7AAAIswIfESYAKzX%2F%2FwBm%2F%2BwEfQYhEiYAUgAAEQYAdm8AAAizAh8RJgArNf%2F%2FAGb%2F7AR9BiESJgBSAAARBgDFDAAACLMCIhEmACs1%2F%2F8AZv%2FsBH0F9hImAFIAABEGAMf%2FAAAIswIeESYAKzX%2F%2FwBm%2F%2BwEfQXsEiYAUgAAEQYAahIAAAq0AwIrESYAKzU1AAAAAwBgAOwEMQS2AAMADwAbADRAGhYQCgQAAwQQBB0cBw0ZEw0TAQEAUlkvAQEBAC9dKxEAMzMYLzMvMxESARc5ETMRMzEwEzUhFQE0NjMyFhUUBiMiJhE0NjMyFhUUBiMiJmAD0f2YP0A9QEQ5PEM%2FQD1ARDk8QwJ5srL%2B%2FEBHSD8%2FSkcC%2FEBHSD8%2FSkcAAAAAAwBm%2F7gEfQSLABMAGwAiAE9ALhYXHh8EHBQcABQKAAUICg8SBiQjFx4WHwQhGQ8SCAUEAw0NGUZZDRADIUZZAxYAPysAGD8rERIAFzkREhc5ERIBFzkRMxEzERIXOTEwARAAIyInByc3JhEQADMyFzcXBxYBFBcBJiMiBgU0JwEWMyAEff7q%2BJBqTIdSjgEU%2B5ByRYhOh%2FzbJQGHPFeUhQIzIf59NlYBGAIr%2FvH%2B0DltWnWbAQkBDQEuP2RcbJj%2FAIdUAi8nxLd5Uv3XIQAA%2F%2F8Anv%2FsBG0GIRImAFgAABEGAEO3AAAIswEeESYAKzX%2F%2FwCe%2F%2BwEbQYhEiYAWAAAEQcAdgCLAAAACLMBHhEmACs1AAD%2F%2FwCe%2F%2BwEbQYhEiYAWAAAEQYAxSEAAAizASERJgArNf%2F%2FAJ7%2F7ARtBewSJgBYAAARBgBqJwAACrQCASoRJgArNTUAAP%2F%2FAAD%2BFARKBiESJgBcAAARBgB2JwAACLMBHhEmACs1AAIAqP4UBJMGFAAVACEAQUAiHwYMEhUaBA8PEBAGIyIMFQkDEQAQGwMWRlkDEAkdRlkJFgA%2FKwAYPysAGD8%2FERI5ORESATk5ETMRFzMRMzEwAT4BMzISERACIyInIx8BESMRMxEPAQUiBh0BFBYzMhE0JgGTPaNqzujpzdtvDggG6%2BsHAwEZjoGAkf57A8FWT%2F7S%2FvP%2B8P7RlUhc%2FjcIAP5SihsbpLIlyrUBgb67AAD%2F%2FwAA%2FhQESgXsEiYAXAAAEQYAasoAAAq0AgEqESYAKzU1AAAAAQCoAAABkwRSAAMAFkAJAAEBBQQCDwEVAD8%2FERIBOREzMTAhIxEzAZPr6wRSAAAAAgB5%2F%2BwHGwXNABQAHwBWQC8NAA8TEx0YBgAGER0EISAPEkxZDw8BCwsOTFkLAwkVTFkJBAETTFkBEwMbTFkDEgA%2FKwAYPysAGD8rABg%2FKxESADkYLysREgEXOREzETMRMxEzMTApAQYjIAAREAAhMhchFSERIRUhESEBIgIREBIzMjcRJgcb%2FMxmbf7A%2FqUBWAE%2Fc14DOv3AAhv95QJA%2B%2F7Q1tTQgVRQFAGJAWoBaAGGF8r%2Bcsj%2BNQQ1%2Fur%2B8%2F7z%2FugjBAAlAAADAGb%2F7AdMBGYAHQApADAAb0A9DQIkLRQUJC4THgcHExokBDIxDQIECi0USFkMLRwtAhADLS0ECg8qSFkPCgonRlkKEAAXR1kABAQhRlkEFgA%2FKxEAMysAGD8rEQAzKxESADkYL19eXSsREgA5ORESARc5ETMRMxEzETMSOTkxMAUgJwYhIgAREAAzMhYXNjMyAB0BIR4BMzI2NxUOAQEUFjMyNjU0JiMiBiUiBgchNCYFnv7ni4T%2B9Oz%2B6AES9XnMQoP43QEA%2FR4LlZpmqmBUr%2FtHg5KNg4SRj4EEGW6HCwHxfhTCwgE2AQkBEAErYmDC%2FvXof6SqJSu%2FKCMCP73Cv7zAv77Mi4uGkAAAAQDjBNkD5QYhAAwAKEASCQgCAAwEBQIFDAMODQIJgAUAAC8yGs0yERIBFzkRMxEzETMzMTABJicGByM1NjchFhcVA0Z7aWd6nr8%2FAQQ%2FwQTZSWtnTRnGaW7BGQACAWAE1wM7BpwACwAWACpAFgwAEgYGABgXD3AJAQ8JHwkvCQMJFAMALzPEXV0yERIBOTkRMxEzMTABFAYjIiY1NDYzMhYHNCYjIgYVFDMyNgM7g2xsgH9taIeFPC4vPGsuPAW8Zn99ZmV9fGYyOTkyajcAAAEA7ATXA%2F4F9gAVADJAGBITBwgTCBcWEAAFCwALAAt%2FE48TAhOACAAvGsxdOTkvLxEzETMREgE5OREzETMxMAEiLgIjIgcjPgEzMh4CMzI3Mw4BAwgqUU5KIlEcegyDZitSTkkiTxt9DIIE2SMrI3OLkiMrI3OGlwAAAAABAFIBxwOuAoUAAwARtQMABQQAAQAvMxESATk5MTATNSEVUgNcAce%2BvgAAAAEAUgHHB64ChQADABG1AwAFBAABAC8zERIBOTkxMBM1IRVSB1wBx76%2BAAAAAQAZA8EBcwW2AAcAF0AJAQcHBQkIAAQDAD%2FNERIBOTkRMzEwEyc2EjczAgclDBRmNqpAJQPBFlMBGnL%2FAPUAAAEAGQPBAXMFtgAGABdACQEGBgQIBwQGAwA%2FxhESATk5ETMxMAEXBgMjEjcBZA81e6pFHwW2FtH%2B8gEh1AAAAAABAD%2F%2B%2BAGcAO4ABgAeQA8ABQUDCAcDQAZQBtAGAwYAL13NERIBOTkRMzEwJQYDIxI3MwGcMICtRSLn17r%2B2wEO6AAAAAIAGQPBAxQFtgAGAA4AIkAQBw0ABQMFCw0EEA8GDgIKAwA%2FM80yERIBFzkRMxEzMTABNhMzAgcjJTYSNzMCByMBuDV9qkUf6f5SFGY2qkAl6QPXywEU%2FtjNFlMBGnL%2FAPUAAAACABkDwQMUBbYABgANACJAEAcMAAUDBQoMBA8OCgMMBQMAPzPGMhESARc5ETMRMzEwAQYDIxI3MwUGAyMSNzMBczV7qkUf5wGwNXusRSLnBaDR%2FvIBIdQW0f7yAQ%2FmAAACACv%2B%2BAMpAO4ABgANAClAFgcMAAUDBQoMBA8OCgMMQAZQBtAGAwYAL10zzTIREgEXOREzETMxMCUGAyMSNzMFBgMjEjczAYc3eaxCJOgBsDCArEIk6NfW%2FvcBBPIXuv7bAQTyAAAAAAEAgwHRAn8EBgALABO2BgAADQwJAwAvzRESATkRMzEwEzQ2MzIWFRQGIyImg4R6eYWGeHiGAuyKkJGJh5SRAAABAFIAaAJeA%2BEABgAYQAoDBgIEBgMIBwUBAC%2FEERIBFzkRMzEwEwEXCQEHAVIBZKj%2B5gEaqP6cAjEBsF7%2Bov6kYQGvAAEAUABoAl4D4QAGABhACgMAAAIEAwgHAQUAL8QREgEXOREzMTAJAScJATcBAl7%2BmqgBGv7mqAFmAhf%2BUWEBXAFeXv5QAAAAAAH%2BdwAAAo8FtgADABpACwMABQECAgQDAwISAD8%2FEQEzETMRMzIxMAkBIwECj%2FyowANaBbb6SgW2AAAAAAIAEAJKAtUFvAAKABEAPkAgCQEBCwcEEQYABAYDExIBBQUGCQ8RHxECEREHAyAOBx4APzM%2FEjkvXTMzMxEzERIBFzkRMxEzMzMRMzEwASMVIzUhNQEzETMhNTQ3Bg8BAtV9wP54AYy8ff7DBjQklAL6sLB%2FAkP9zbJhZGg22QAAAQA%2F%2F%2BwEhQXFACYAcUBCDAMICBYfAxsFChEYGx0kBygnBh0eHVBZAw8eHx4vHr8eBAkDHhcJGBcYUFkMAxcBFAMXFxMiIgBNWSIHEw5NWRMZAD8rABg%2FKxESADkYL19eXTMrEQAzGBDGX15dMisRADMREgEXOREXMxEzMzEwASIGByEVIQcVFyEVIRIhMjcVBiMiACcjNTMnNTcjNTM2ADMyFwcmAx%2BNsx4ByP4pAgIBmP55QAEsj5aDrvH%2B0y6YiAICiJYmATLyyJ5UmgT%2BqKqaLTcnmf7IPss9AQj6mSUlQZr7AR5Yu0wAAAAAAAEAACMAAAEF0xgAAAoK8gAFACT%2FcQAFADcAKQAFADkAKQAFADoAKQAFADwAFAAFAET%2FrgAFAEb%2FhQAFAEf%2FhQAFAEj%2FhQAFAEr%2FwwAFAFD%2FwwAFAFH%2FwwAFAFL%2FhQAFAFP%2FwwAFAFT%2FhQAFAFX%2FwwAFAFb%2FwwAFAFj%2FwwAFAIL%2FcQAFAIP%2FcQAFAIT%2FcQAFAIX%2FcQAFAIb%2FcQAFAIf%2FcQAFAJ8AFAAFAKL%2FhQAFAKP%2FrgAFAKT%2FrgAFAKX%2FrgAFAKb%2FrgAFAKf%2FrgAFAKj%2FrgAFAKn%2FhQAFAKr%2FhQAFAKv%2FhQAFAKz%2FhQAFAK3%2FhQAFALT%2FhQAFALX%2FhQAFALb%2FhQAFALf%2FhQAFALj%2FhQAFALr%2FhQAFALv%2FwwAFALz%2FwwAFAL3%2FwwAFAL7%2FwwAFAMT%2FhQAKACT%2FcQAKADcAKQAKADkAKQAKADoAKQAKADwAFAAKAET%2FrgAKAEb%2FhQAKAEf%2FhQAKAEj%2FhQAKAEr%2FwwAKAFD%2FwwAKAFH%2FwwAKAFL%2FhQAKAFP%2FwwAKAFT%2FhQAKAFX%2FwwAKAFb%2FwwAKAFj%2FwwAKAIL%2FcQAKAIP%2FcQAKAIT%2FcQAKAIX%2FcQAKAIb%2FcQAKAIf%2FcQAKAJ8AFAAKAKL%2FhQAKAKP%2FrgAKAKT%2FrgAKAKX%2FrgAKAKb%2FrgAKAKf%2FrgAKAKj%2FrgAKAKn%2FhQAKAKr%2FhQAKAKv%2FhQAKAKz%2FhQAKAK3%2FhQAKALT%2FhQAKALX%2FhQAKALb%2FhQAKALf%2FhQAKALj%2FhQAKALr%2FhQAKALv%2FwwAKALz%2FwwAKAL3%2FwwAKAL7%2FwwAKAMT%2FhQALAC0AuAAPACb%2FmgAPACr%2FmgAPADL%2FmgAPADT%2FmgAPADf%2FcQAPADj%2F1wAPADn%2FhQAPADr%2FhQAPADz%2FhQAPAIn%2FmgAPAJT%2FmgAPAJX%2FmgAPAJb%2FmgAPAJf%2FmgAPAJj%2FmgAPAJr%2FmgAPAJv%2F1wAPAJz%2F1wAPAJ3%2F1wAPAJ7%2F1wAPAJ%2F%2FhQAPAMP%2FmgAQADf%2FrgARACb%2FmgARACr%2FmgARADL%2FmgARADT%2FmgARADf%2FcQARADj%2F1wARADn%2FhQARADr%2FhQARADz%2FhQARAIn%2FmgARAJT%2FmgARAJX%2FmgARAJb%2FmgARAJf%2FmgARAJj%2FmgARAJr%2FmgARAJv%2F1wARAJz%2F1wARAJ3%2F1wARAJ7%2F1wARAJ%2F%2FhQARAMP%2FmgAkAAX%2FcQAkAAr%2FcQAkACb%2F1wAkACr%2F1wAkAC0BCgAkADL%2F1wAkADT%2F1wAkADf%2FcQAkADn%2FrgAkADr%2FrgAkADz%2FhQAkAIn%2F1wAkAJT%2F1wAkAJX%2F1wAkAJb%2F1wAkAJf%2F1wAkAJj%2F1wAkAJr%2F1wAkAJ%2F%2FhQAkAMP%2F1wAkAMv%2FcQAkAM7%2FcQAlAA%2F%2FrgAlABH%2FrgAlACT%2F1wAlADf%2FwwAlADn%2F7AAlADr%2F7AAlADv%2F1wAlADz%2F7AAlAD3%2F7AAlAIL%2F1wAlAIP%2F1wAlAIT%2F1wAlAIX%2F1wAlAIb%2F1wAlAIf%2F1wAlAJ%2F%2F7AAlAMz%2FrgAlAM%2F%2FrgAmACb%2F1wAmACr%2F1wAmADL%2F1wAmADT%2F1wAmAIn%2F1wAmAJT%2F1wAmAJX%2F1wAmAJb%2F1wAmAJf%2F1wAmAJj%2F1wAmAJr%2F1wAmAMP%2F1wAnAA%2F%2FrgAnABH%2FrgAnACT%2F1wAnADf%2FwwAnADn%2F7AAnADr%2F7AAnADv%2F1wAnADz%2F7AAnAD3%2F7AAnAIL%2F1wAnAIP%2F1wAnAIT%2F1wAnAIX%2F1wAnAIb%2F1wAnAIf%2F1wAnAJ%2F%2F7AAnAMz%2FrgAnAM%2F%2FrgAoAC0AewApAA%2F%2FhQApABH%2FhQApACIAKQApACT%2F1wApAIL%2F1wApAIP%2F1wApAIT%2F1wApAIX%2F1wApAIb%2F1wApAIf%2F1wApAMz%2FhQApAM%2F%2FhQAuACb%2F1wAuACr%2F1wAuADL%2F1wAuADT%2F1wAuAIn%2F1wAuAJT%2F1wAuAJX%2F1wAuAJb%2F1wAuAJf%2F1wAuAJj%2F1wAuAJr%2F1wAuAMP%2F1wAvAAX%2FXAAvAAr%2FXAAvACb%2F1wAvACr%2F1wAvADL%2F1wAvADT%2F1wAvADf%2F1wAvADj%2F7AAvADn%2F1wAvADr%2F1wAvADz%2FwwAvAIn%2F1wAvAJT%2F1wAvAJX%2F1wAvAJb%2F1wAvAJf%2F1wAvAJj%2F1wAvAJr%2F1wAvAJv%2F7AAvAJz%2F7AAvAJ3%2F7AAvAJ7%2F7AAvAJ%2F%2FwwAvAMP%2F1wAvAMv%2FXAAvAM7%2FXAAyAA%2F%2FrgAyABH%2FrgAyACT%2F1wAyADf%2FwwAyADn%2F7AAyADr%2F7AAyADv%2F1wAyADz%2F7AAyAD3%2F7AAyAIL%2F1wAyAIP%2F1wAyAIT%2F1wAyAIX%2F1wAyAIb%2F1wAyAIf%2F1wAyAJ%2F%2F7AAyAMz%2FrgAyAM%2F%2FrgAzAA%2F%2B9gAzABH%2B9gAzACT%2FmgAzADv%2F1wAzAD3%2F7AAzAIL%2FmgAzAIP%2FmgAzAIT%2FmgAzAIX%2FmgAzAIb%2FmgAzAIf%2FmgAzAMz%2B9gAzAM%2F%2B9gA0AA%2F%2FrgA0ABH%2FrgA0ACT%2F1wA0ADf%2FwwA0ADn%2F7AA0ADr%2F7AA0ADv%2F1wA0ADz%2F7AA0AD3%2F7AA0AIL%2F1wA0AIP%2F1wA0AIT%2F1wA0AIX%2F1wA0AIb%2F1wA0AIf%2F1wA0AJ%2F%2F7AA0AMz%2FrgA0AM%2F%2FrgA3AA%2F%2FhQA3ABD%2FrgA3ABH%2FhQA3ACIAKQA3ACT%2FcQA3ACb%2F1wA3ACr%2F1wA3ADL%2F1wA3ADT%2F1wA3ADcAKQA3AET%2FXAA3AEb%2FcQA3AEf%2FcQA3AEj%2FcQA3AEr%2FcQA3AFD%2FmgA3AFH%2FmgA3AFL%2FcQA3AFP%2FmgA3AFT%2FcQA3AFX%2FmgA3AFb%2FhQA3AFj%2FmgA3AFn%2F1wA3AFr%2F1wA3AFv%2F1wA3AFz%2F1wA3AF3%2FrgA3AIL%2FcQA3AIP%2FcQA3AIT%2FcQA3AIX%2FcQA3AIb%2FcQA3AIf%2FcQA3AIn%2F1wA3AJT%2F1wA3AJX%2F1wA3AJb%2F1wA3AJf%2F1wA3AJj%2F1wA3AJr%2F1wA3AKL%2FcQA3AKP%2FXAA3AKT%2FXAA3AKX%2FXAA3AKb%2FXAA3AKf%2FXAA3AKj%2FXAA3AKn%2FcQA3AKr%2FcQA3AKv%2FcQA3AKz%2FcQA3AK3%2FcQA3ALT%2FcQA3ALX%2FcQA3ALb%2FcQA3ALf%2FcQA3ALj%2FcQA3ALr%2FcQA3ALv%2FmgA3ALz%2FmgA3AL3%2FmgA3AL7%2FmgA3AL%2F%2F1wA3AMP%2F1wA3AMT%2FcQA3AMj%2FrgA3AMn%2FrgA3AMz%2FhQA3AM%2F%2FhQA4AA%2F%2F1wA4ABH%2F1wA4ACT%2F7AA4AIL%2F7AA4AIP%2F7AA4AIT%2F7AA4AIX%2F7AA4AIb%2F7AA4AIf%2F7AA4AMz%2F1wA4AM%2F%2F1wA5AA%2F%2FmgA5ABH%2FmgA5ACIAKQA5ACT%2FrgA5ACb%2F7AA5ACr%2F7AA5ADL%2F7AA5ADT%2F7AA5AET%2F1wA5AEb%2F1wA5AEf%2F1wA5AEj%2F1wA5AEr%2F7AA5AFD%2F7AA5AFH%2F7AA5AFL%2F1wA5AFP%2F7AA5AFT%2F1wA5AFX%2F7AA5AFb%2F7AA5AFj%2F7AA5AIL%2FrgA5AIP%2FrgA5AIT%2FrgA5AIX%2FrgA5AIb%2FrgA5AIf%2FrgA5AIn%2F7AA5AJT%2F7AA5AJX%2F7AA5AJb%2F7AA5AJf%2F7AA5AJj%2F7AA5AJr%2F7AA5AKL%2F1wA5AKP%2F1wA5AKT%2F1wA5AKX%2F1wA5AKb%2F1wA5AKf%2F1wA5AKj%2F1wA5AKn%2F1wA5AKr%2F1wA5AKv%2F1wA5AKz%2F1wA5AK3%2F1wA5ALT%2F1wA5ALX%2F1wA5ALb%2F1wA5ALf%2F1wA5ALj%2F1wA5ALr%2F1wA5ALv%2F7AA5ALz%2F7AA5AL3%2F7AA5AL7%2F7AA5AMP%2F7AA5AMT%2F1wA5AMz%2FmgA5AM%2F%2FmgA6AA%2F%2FmgA6ABH%2FmgA6ACIAKQA6ACT%2FrgA6ACb%2F7AA6ACr%2F7AA6ADL%2F7AA6ADT%2F7AA6AET%2F1wA6AEb%2F1wA6AEf%2F1wA6AEj%2F1wA6AEr%2F7AA6AFD%2F7AA6AFH%2F7AA6AFL%2F1wA6AFP%2F7AA6AFT%2F1wA6AFX%2F7AA6AFb%2F7AA6AFj%2F7AA6AIL%2FrgA6AIP%2FrgA6AIT%2FrgA6AIX%2FrgA6AIb%2FrgA6AIf%2FrgA6AIn%2F7AA6AJT%2F7AA6AJX%2F7AA6AJb%2F7AA6AJf%2F7AA6AJj%2F7AA6AJr%2F7AA6AKL%2F1wA6AKP%2F1wA6AKT%2F1wA6AKX%2F1wA6AKb%2F1wA6AKf%2F1wA6AKj%2F1wA6AKn%2F1wA6AKr%2F1wA6AKv%2F1wA6AKz%2F1wA6AK3%2F1wA6ALT%2F1wA6ALX%2F1wA6ALb%2F1wA6ALf%2F1wA6ALj%2F1wA6ALr%2F1wA6ALv%2F7AA6ALz%2F7AA6AL3%2F7AA6AL7%2F7AA6AMP%2F7AA6AMT%2F1wA6AMz%2FmgA6AM%2F%2FmgA7ACb%2F1wA7ACr%2F1wA7ADL%2F1wA7ADT%2F1wA7AIn%2F1wA7AJT%2F1wA7AJX%2F1wA7AJb%2F1wA7AJf%2F1wA7AJj%2F1wA7AJr%2F1wA7AMP%2F1wA8AA%2F%2FhQA8ABH%2FhQA8ACIAKQA8ACT%2FhQA8ACb%2F1wA8ACr%2F1wA8ADL%2F1wA8ADT%2F1wA8AET%2FmgA8AEb%2FmgA8AEf%2FmgA8AEj%2FmgA8AEr%2F1wA8AFD%2FwwA8AFH%2FwwA8AFL%2FmgA8AFP%2FwwA8AFT%2FmgA8AFX%2FwwA8AFb%2FrgA8AFj%2FwwA8AF3%2F1wA8AIL%2FhQA8AIP%2FhQA8AIT%2FhQA8AIX%2FhQA8AIb%2FhQA8AIf%2FhQA8AIn%2F1wA8AJT%2F1wA8AJX%2F1wA8AJb%2F1wA8AJf%2F1wA8AJj%2F1wA8AJr%2F1wA8AKL%2FmgA8AKP%2FmgA8AKT%2FmgA8AKX%2FmgA8AKb%2FmgA8AKf%2FmgA8AKj%2FmgA8AKn%2FmgA8AKr%2FmgA8AKv%2FmgA8AKz%2FmgA8AK3%2FmgA8ALT%2FmgA8ALX%2FmgA8ALb%2FmgA8ALf%2FmgA8ALj%2FmgA8ALr%2FmgA8ALv%2FwwA8ALz%2FwwA8AL3%2FwwA8AL7%2FwwA8AMP%2F1wA8AMT%2FmgA8AMz%2FhQA8AM%2F%2FhQA9ACb%2F7AA9ACr%2F7AA9ADL%2F7AA9ADT%2F7AA9AIn%2F7AA9AJT%2F7AA9AJX%2F7AA9AJb%2F7AA9AJf%2F7AA9AJj%2F7AA9AJr%2F7AA9AMP%2F7AA%2BAC0AuABEAAX%2F7ABEAAr%2F7ABEAMv%2F7ABEAM7%2F7ABFAAX%2F7ABFAAr%2F7ABFAFn%2F1wBFAFr%2F1wBFAFv%2F1wBFAFz%2F1wBFAF3%2F7ABFAL%2F%2F1wBFAMv%2F7ABFAM7%2F7ABGAAUAKQBGAAoAKQBGAMsAKQBGAM4AKQBIAAX%2F7ABIAAr%2F7ABIAFn%2F1wBIAFr%2F1wBIAFv%2F1wBIAFz%2F1wBIAF3%2F7ABIAL%2F%2F1wBIAMv%2F7ABIAM7%2F7ABJAAUAewBJAAoAewBJAMsAewBJAM4AewBLAAX%2F7ABLAAr%2F7ABLAMv%2F7ABLAM7%2F7ABOAEb%2F1wBOAEf%2F1wBOAEj%2F1wBOAFL%2F1wBOAFT%2F1wBOAKL%2F1wBOAKn%2F1wBOAKr%2F1wBOAKv%2F1wBOAKz%2F1wBOAK3%2F1wBOALT%2F1wBOALX%2F1wBOALb%2F1wBOALf%2F1wBOALj%2F1wBOALr%2F1wBOAMT%2F1wBQAAX%2F7ABQAAr%2F7ABQAMv%2F7ABQAM7%2F7ABRAAX%2F7ABRAAr%2F7ABRAMv%2F7ABRAM7%2F7ABSAAX%2F7ABSAAr%2F7ABSAFn%2F1wBSAFr%2F1wBSAFv%2F1wBSAFz%2F1wBSAF3%2F7ABSAL%2F%2F1wBSAMv%2F7ABSAM7%2F7ABTAAX%2F7ABTAAr%2F7ABTAFn%2F1wBTAFr%2F1wBTAFv%2F1wBTAFz%2F1wBTAF3%2F7ABTAL%2F%2F1wBTAMv%2F7ABTAM7%2F7ABVAAUAUgBVAAoAUgBVAET%2F1wBVAEb%2F1wBVAEf%2F1wBVAEj%2F1wBVAEr%2F7ABVAFL%2F1wBVAFT%2F1wBVAKL%2F1wBVAKP%2F1wBVAKT%2F1wBVAKX%2F1wBVAKb%2F1wBVAKf%2F1wBVAKj%2F1wBVAKn%2F1wBVAKr%2F1wBVAKv%2F1wBVAKz%2F1wBVAK3%2F1wBVALT%2F1wBVALX%2F1wBVALb%2F1wBVALf%2F1wBVALj%2F1wBVALr%2F1wBVAMT%2F1wBVAMsAUgBVAM4AUgBXAAUAKQBXAAoAKQBXAMsAKQBXAM4AKQBZAAUAUgBZAAoAUgBZAA%2F%2FrgBZABH%2FrgBZACIAKQBZAMsAUgBZAMz%2FrgBZAM4AUgBZAM%2F%2FrgBaAAUAUgBaAAoAUgBaAA%2F%2FrgBaABH%2FrgBaACIAKQBaAMsAUgBaAMz%2FrgBaAM4AUgBaAM%2F%2FrgBbAEb%2F1wBbAEf%2F1wBbAEj%2F1wBbAFL%2F1wBbAFT%2F1wBbAKL%2F1wBbAKn%2F1wBbAKr%2F1wBbAKv%2F1wBbAKz%2F1wBbAK3%2F1wBbALT%2F1wBbALX%2F1wBbALb%2F1wBbALf%2F1wBbALj%2F1wBbALr%2F1wBbAMT%2F1wBcAAUAUgBcAAoAUgBcAA%2F%2FrgBcABH%2FrgBcACIAKQBcAMsAUgBcAMz%2FrgBcAM4AUgBcAM%2F%2FrgBeAC0AuACCAAX%2FcQCCAAr%2FcQCCACb%2F1wCCACr%2F1wCCAC0BCgCCADL%2F1wCCADT%2F1wCCADf%2FcQCCADn%2FrgCCADr%2FrgCCADz%2FhQCCAIn%2F1wCCAJT%2F1wCCAJX%2F1wCCAJb%2F1wCCAJf%2F1wCCAJj%2F1wCCAJr%2F1wCCAJ%2F%2FhQCCAMP%2F1wCCAMv%2FcQCCAM7%2FcQCDAAX%2FcQCDAAr%2FcQCDACb%2F1wCDACr%2F1wCDAC0BCgCDADL%2F1wCDADT%2F1wCDADf%2FcQCDADn%2FrgCDADr%2FrgCDADz%2FhQCDAIn%2F1wCDAJT%2F1wCDAJX%2F1wCDAJb%2F1wCDAJf%2F1wCDAJj%2F1wCDAJr%2F1wCDAJ%2F%2FhQCDAMP%2F1wCDAMv%2FcQCDAM7%2FcQCEAAX%2FcQCEAAr%2FcQCEACb%2F1wCEACr%2F1wCEAC0BCgCEADL%2F1wCEADT%2F1wCEADf%2FcQCEADn%2FrgCEADr%2FrgCEADz%2FhQCEAIn%2F1wCEAJT%2F1wCEAJX%2F1wCEAJb%2F1wCEAJf%2F1wCEAJj%2F1wCEAJr%2F1wCEAJ%2F%2FhQCEAMP%2F1wCEAMv%2FcQCEAM7%2FcQCFAAX%2FcQCFAAr%2FcQCFACb%2F1wCFACr%2F1wCFAC0BCgCFADL%2F1wCFADT%2F1wCFADf%2FcQCFADn%2FrgCFADr%2FrgCFADz%2FhQCFAIn%2F1wCFAJT%2F1wCFAJX%2F1wCFAJb%2F1wCFAJf%2F1wCFAJj%2F1wCFAJr%2F1wCFAJ%2F%2FhQCFAMP%2F1wCFAMv%2FcQCFAM7%2FcQCGAAX%2FcQCGAAr%2FcQCGACb%2F1wCGACr%2F1wCGAC0BCgCGADL%2F1wCGADT%2F1wCGADf%2FcQCGADn%2FrgCGADr%2FrgCGADz%2FhQCGAIn%2F1wCGAJT%2F1wCGAJX%2F1wCGAJb%2F1wCGAJf%2F1wCGAJj%2F1wCGAJr%2F1wCGAJ%2F%2FhQCGAMP%2F1wCGAMv%2FcQCGAM7%2FcQCHAAX%2FcQCHAAr%2FcQCHACb%2F1wCHACr%2F1wCHAC0BCgCHADL%2F1wCHADT%2F1wCHADf%2FcQCHADn%2FrgCHADr%2FrgCHADz%2FhQCHAIn%2F1wCHAJT%2F1wCHAJX%2F1wCHAJb%2F1wCHAJf%2F1wCHAJj%2F1wCHAJr%2F1wCHAJ%2F%2FhQCHAMP%2F1wCHAMv%2FcQCHAM7%2FcQCIAC0AewCJACb%2F1wCJACr%2F1wCJADL%2F1wCJADT%2F1wCJAIn%2F1wCJAJT%2F1wCJAJX%2F1wCJAJb%2F1wCJAJf%2F1wCJAJj%2F1wCJAJr%2F1wCJAMP%2F1wCKAC0AewCLAC0AewCMAC0AewCNAC0AewCSAA%2F%2FrgCSABH%2FrgCSACT%2F1wCSADf%2FwwCSADn%2F7ACSADr%2F7ACSADv%2F1wCSADz%2F7ACSAD3%2F7ACSAIL%2F1wCSAIP%2F1wCSAIT%2F1wCSAIX%2F1wCSAIb%2F1wCSAIf%2F1wCSAJ%2F%2F7ACSAMz%2FrgCSAM%2F%2FrgCUAA%2F%2FrgCUABH%2FrgCUACT%2F1wCUADf%2FwwCUADn%2F7ACUADr%2F7ACUADv%2F1wCUADz%2F7ACUAD3%2F7ACUAIL%2F1wCUAIP%2F1wCUAIT%2F1wCUAIX%2F1wCUAIb%2F1wCUAIf%2F1wCUAJ%2F%2F7ACUAMz%2FrgCUAM%2F%2FrgCVAA%2F%2FrgCVABH%2FrgCVACT%2F1wCVADf%2FwwCVADn%2F7ACVADr%2F7ACVADv%2F1wCVADz%2F7ACVAD3%2F7ACVAIL%2F1wCVAIP%2F1wCVAIT%2F1wCVAIX%2F1wCVAIb%2F1wCVAIf%2F1wCVAJ%2F%2F7ACVAMz%2FrgCVAM%2F%2FrgCWAA%2F%2FrgCWABH%2FrgCWACT%2F1wCWADf%2FwwCWADn%2F7ACWADr%2F7ACWADv%2F1wCWADz%2F7ACWAD3%2F7ACWAIL%2F1wCWAIP%2F1wCWAIT%2F1wCWAIX%2F1wCWAIb%2F1wCWAIf%2F1wCWAJ%2F%2F7ACWAMz%2FrgCWAM%2F%2FrgCXAA%2F%2FrgCXABH%2FrgCXACT%2F1wCXADf%2FwwCXADn%2F7ACXADr%2F7ACXADv%2F1wCXADz%2F7ACXAD3%2F7ACXAIL%2F1wCXAIP%2F1wCXAIT%2F1wCXAIX%2F1wCXAIb%2F1wCXAIf%2F1wCXAJ%2F%2F7ACXAMz%2FrgCXAM%2F%2FrgCYAA%2F%2FrgCYABH%2FrgCYACT%2F1wCYADf%2FwwCYADn%2F7ACYADr%2F7ACYADv%2F1wCYADz%2F7ACYAD3%2F7ACYAIL%2F1wCYAIP%2F1wCYAIT%2F1wCYAIX%2F1wCYAIb%2F1wCYAIf%2F1wCYAJ%2F%2F7ACYAMz%2FrgCYAM%2F%2FrgCaAA%2F%2FrgCaABH%2FrgCaACT%2F1wCaADf%2FwwCaADn%2F7ACaADr%2F7ACaADv%2F1wCaADz%2F7ACaAD3%2F7ACaAIL%2F1wCaAIP%2F1wCaAIT%2F1wCaAIX%2F1wCaAIb%2F1wCaAIf%2F1wCaAJ%2F%2F7ACaAMz%2FrgCaAM%2F%2FrgCbAA%2F%2F1wCbABH%2F1wCbACT%2F7ACbAIL%2F7ACbAIP%2F7ACbAIT%2F7ACbAIX%2F7ACbAIb%2F7ACbAIf%2F7ACbAMz%2F1wCbAM%2F%2F1wCcAA%2F%2F1wCcABH%2F1wCcACT%2F7ACcAIL%2F7ACcAIP%2F7ACcAIT%2F7ACcAIX%2F7ACcAIb%2F7ACcAIf%2F7ACcAMz%2F1wCcAM%2F%2F1wCdAA%2F%2F1wCdABH%2F1wCdACT%2F7ACdAIL%2F7ACdAIP%2F7ACdAIT%2F7ACdAIX%2F7ACdAIb%2F7ACdAIf%2F7ACdAMz%2F1wCdAM%2F%2F1wCeAA%2F%2F1wCeABH%2F1wCeACT%2F7ACeAIL%2F7ACeAIP%2F7ACeAIT%2F7ACeAIX%2F7ACeAIb%2F7ACeAIf%2F7ACeAMz%2F1wCeAM%2F%2F1wCfAA%2F%2FhQCfABH%2FhQCfACIAKQCfACT%2FhQCfACb%2F1wCfACr%2F1wCfADL%2F1wCfADT%2F1wCfAET%2FmgCfAEb%2FmgCfAEf%2FmgCfAEj%2FmgCfAEr%2F1wCfAFD%2FwwCfAFH%2FwwCfAFL%2FmgCfAFP%2FwwCfAFT%2FmgCfAFX%2FwwCfAFb%2FrgCfAFj%2FwwCfAF3%2F1wCfAIL%2FhQCfAIP%2FhQCfAIT%2FhQCfAIX%2FhQCfAIb%2FhQCfAIf%2FhQCfAIn%2F1wCfAJT%2F1wCfAJX%2F1wCfAJb%2F1wCfAJf%2F1wCfAJj%2F1wCfAJr%2F1wCfAKL%2FmgCfAKP%2FmgCfAKT%2FmgCfAKX%2FmgCfAKb%2FmgCfAKf%2FmgCfAKj%2FmgCfAKn%2FmgCfAKr%2FmgCfAKv%2FmgCfAKz%2FmgCfAK3%2FmgCfALT%2FmgCfALX%2FmgCfALb%2FmgCfALf%2FmgCfALj%2FmgCfALr%2FmgCfALv%2FwwCfALz%2FwwCfAL3%2FwwCfAL7%2FwwCfAMP%2F1wCfAMT%2FmgCfAMz%2FhQCfAM%2F%2FhQCgAA%2F%2B9gCgABH%2B9gCgACT%2FmgCgADv%2F1wCgAD3%2F7ACgAIL%2FmgCgAIP%2FmgCgAIT%2FmgCgAIX%2FmgCgAIb%2FmgCgAIf%2FmgCgAMz%2B9gCgAM%2F%2B9gCiAAX%2F7ACiAAr%2F7ACiAMv%2F7ACiAM7%2F7ACjAAX%2F7ACjAAr%2F7ACjAMv%2F7ACjAM7%2F7ACkAAX%2F7ACkAAr%2F7ACkAMv%2F7ACkAM7%2F7AClAAX%2F7AClAAr%2F7AClAMv%2F7AClAM7%2F7ACmAAX%2F7ACmAAr%2F7ACmAMv%2F7ACmAM7%2F7ACnAAX%2F7ACnAAr%2F7ACnAMv%2F7ACnAM7%2F7ACqAAX%2F7ACqAAr%2F7ACqAFn%2F1wCqAFr%2F1wCqAFv%2F1wCqAFz%2F1wCqAF3%2F7ACqAL%2F%2F1wCqAMv%2F7ACqAM7%2F7ACrAAX%2F7ACrAAr%2F7ACrAFn%2F1wCrAFr%2F1wCrAFv%2F1wCrAFz%2F1wCrAF3%2F7ACrAL%2F%2F1wCrAMv%2F7ACrAM7%2F7ACsAAX%2F7ACsAAr%2F7ACsAFn%2F1wCsAFr%2F1wCsAFv%2F1wCsAFz%2F1wCsAF3%2F7ACsAL%2F%2F1wCsAMv%2F7ACsAM7%2F7ACtAAX%2F7ACtAAr%2F7ACtAFn%2F1wCtAFr%2F1wCtAFv%2F1wCtAFz%2F1wCtAF3%2F7ACtAL%2F%2F1wCtAMv%2F7ACtAM7%2F7ACyAAX%2F7ACyAAr%2F7ACyAFn%2F1wCyAFr%2F1wCyAFv%2F1wCyAFz%2F1wCyAF3%2F7ACyAL%2F%2F1wCyAMv%2F7ACyAM7%2F7AC0AAX%2F7AC0AAr%2F7AC0AFn%2F1wC0AFr%2F1wC0AFv%2F1wC0AFz%2F1wC0AF3%2F7AC0AL%2F%2F1wC0AMv%2F7AC0AM7%2F7AC1AAX%2F7AC1AAr%2F7AC1AFn%2F1wC1AFr%2F1wC1AFv%2F1wC1AFz%2F1wC1AF3%2F7AC1AL%2F%2F1wC1AMv%2F7AC1AM7%2F7AC2AAX%2F7AC2AAr%2F7AC2AFn%2F1wC2AFr%2F1wC2AFv%2F1wC2AFz%2F1wC2AF3%2F7AC2AL%2F%2F1wC2AMv%2F7AC2AM7%2F7AC4AAX%2F1wC4AAr%2F1wC4AMv%2F1wC4AM7%2F1wC6AAX%2F7AC6AAr%2F7AC6AFn%2F1wC6AFr%2F1wC6AFv%2F1wC6AFz%2F1wC6AF3%2F7AC6AL%2F%2F1wC6AMv%2F7AC6AM7%2F7AC%2FAAUAUgC%2FAAoAUgC%2FAA%2F%2FrgC%2FABH%2FrgC%2FACIAKQC%2FAMsAUgC%2FAMz%2FrgC%2FAM4AUgC%2FAM%2F%2FrgDAAAX%2F7ADAAAr%2F7ADAAFn%2F1wDAAFr%2F1wDAAFv%2F1wDAAFz%2F1wDAAF3%2F7ADAAL%2F%2F1wDAAMv%2F7ADAAM7%2F7ADBAAUAUgDBAAoAUgDBAA%2F%2FrgDBABH%2FrgDBACIAKQDBAMsAUgDBAMz%2FrgDBAM4AUgDBAM%2F%2FrgDDAC0AewDIADf%2FrgDJADf%2FrgDKACT%2FcQDKADcAKQDKADkAKQDKADoAKQDKADwAFADKAET%2FrgDKAEb%2FhQDKAEf%2FhQDKAEj%2FhQDKAEr%2FwwDKAFD%2FwwDKAFH%2FwwDKAFL%2FhQDKAFP%2FwwDKAFT%2FhQDKAFX%2FwwDKAFb%2FwwDKAFj%2FwwDKAIL%2FcQDKAIP%2FcQDKAIT%2FcQDKAIX%2FcQDKAIb%2FcQDKAIf%2FcQDKAJ8AFADKAKL%2FhQDKAKP%2FrgDKAKT%2FrgDKAKX%2FrgDKAKb%2FrgDKAKf%2FrgDKAKj%2FrgDKAKn%2FhQDKAKr%2FhQDKAKv%2FhQDKAKz%2FhQDKAK3%2FhQDKALT%2FhQDKALX%2FhQDKALb%2FhQDKALf%2FhQDKALj%2FhQDKALr%2FhQDKALv%2FwwDKALz%2FwwDKAL3%2FwwDKAL7%2FwwDKAMT%2FhQDLACT%2FcQDLADcAKQDLADkAKQDLADoAKQDLADwAFADLAET%2FrgDLAEb%2FhQDLAEf%2FhQDLAEj%2FhQDLAEr%2FwwDLAFD%2FwwDLAFH%2FwwDLAFL%2FhQDLAFP%2FwwDLAFT%2FhQDLAFX%2FwwDLAFb%2FwwDLAFj%2FwwDLAIL%2FcQDLAIP%2FcQDLAIT%2FcQDLAIX%2FcQDLAIb%2FcQDLAIf%2FcQDLAJ8AFADLAKL%2FhQDLAKP%2FrgDLAKT%2FrgDLAKX%2FrgDLAKb%2FrgDLAKf%2FrgDLAKj%2FrgDLAKn%2FhQDLAKr%2FhQDLAKv%2FhQDLAKz%2FhQDLAK3%2FhQDLALT%2FhQDLALX%2FhQDLALb%2FhQDLALf%2FhQDLALj%2FhQDLALr%2FhQDLALv%2FwwDLALz%2FwwDLAL3%2FwwDLAL7%2FwwDLAMT%2FhQDMACb%2FmgDMACr%2FmgDMADL%2FmgDMADT%2FmgDMADf%2FcQDMADj%2F1wDMADn%2FhQDMADr%2FhQDMADz%2FhQDMAIn%2FmgDMAJT%2FmgDMAJX%2FmgDMAJb%2FmgDMAJf%2FmgDMAJj%2FmgDMAJr%2FmgDMAJv%2F1wDMAJz%2F1wDMAJ3%2F1wDMAJ7%2F1wDMAJ%2F%2FhQDMAMP%2FmgDNACT%2FcQDNADcAKQDNADkAKQDNADoAKQDNADwAFADNAET%2FrgDNAEb%2FhQDNAEf%2FhQDNAEj%2FhQDNAEr%2FwwDNAFD%2FwwDNAFH%2FwwDNAFL%2FhQDNAFP%2FwwDNAFT%2FhQDNAFX%2FwwDNAFb%2FwwDNAFj%2FwwDNAIL%2FcQDNAIP%2FcQDNAIT%2FcQDNAIX%2FcQDNAIb%2FcQDNAIf%2FcQDNAJ8AFADNAKL%2FhQDNAKP%2FrgDNAKT%2FrgDNAKX%2FrgDNAKb%2FrgDNAKf%2FrgDNAKj%2FrgDNAKn%2FhQDNAKr%2FhQDNAKv%2FhQDNAKz%2FhQDNAK3%2FhQDNALT%2FhQDNALX%2FhQDNALb%2FhQDNALf%2FhQDNALj%2FhQDNALr%2FhQDNALv%2FwwDNALz%2FwwDNAL3%2FwwDNAL7%2FwwDNAMT%2FhQDPACb%2FmgDPACr%2FmgDPADL%2FmgDPADT%2FmgDPADf%2FcQDPADj%2F1wDPADn%2FhQDPADr%2FhQDPADz%2FhQDPAIn%2FmgDPAJT%2FmgDPAJX%2FmgDPAJb%2FmgDPAJf%2FmgDPAJj%2FmgDPAJr%2FmgDPAJv%2F1wDPAJz%2F1wDPAJ3%2F1wDPAJ7%2F1wDPAJ%2F%2FhQDPAMP%2FmgAAAB4BbgABAAAAAAAAADQAagABAAAAAAABABIAxQABAAAAAAACAAcA6AABAAAAAAADACcBQAABAAAAAAAEABIBjgABAAAAAAAFAAwBuwABAAAAAAAGABEB7AABAAAAAAAHAFICpAABAAAAAAAIABQDIQABAAAAAAALABwDcAABAAAAAAAMAC4D6wABAAAAAAANAC4EeAABAAAAAAAOACoE%2FQABAAAAAAAQAAkFPAABAAAAAAARAAgFWAADAAEECQAAAGgAAAADAAEECQABACQAnwADAAEECQACAA4A2AADAAEECQADAE4A8AADAAEECQAEACQBaAADAAEECQAFABgBoQADAAEECQAGACIByAADAAEECQAHAKQB%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%2BAD8AQABBAEIAQwBEAEUARgBHAEgASQBKAEsATABNAE4ATwBQAFEAUgBTAFQAVQBWAFcAWABZAFoAWwBcAF0AXgBfAGAAYQCsAKMAhACFAL0AlgDoAIYAjgCLAJ0AqQCkAQIAigEDAIMAkwDyAPMAjQCXAIgAwwDeAPEAngCqAPUA9AD2AKIArQDJAMcArgBiAGMAkABkAMsAZQDIAMoAzwDMAM0AzgDpAGYA0wDQANEArwBnAPAAkQDWANQA1QBoAOsA7QCJAGoAaQBrAG0AbABuAKAAbwBxAHAAcgBzAHUAdAB2AHcA6gB4AHoAeQB7AH0AfAC4AKEAfwB%2BAIAAgQDsAO4AugDXALAAsQDYAN0A2QCyALMAtgC3AMQAtAC1AMUAhwC%2BAL8AvAEEAQUHdW5pMDBBRAlvdmVyc2NvcmUMZm91cnN1cGVyaW9yBEV1cm8AAAABAAIACAAK%2F%2F8ADwAAAAEAAAAAyYlvMQAAAADJTOp9AAAAAMnt2GI%3D%29%20format%28%27truetype%27%29%3B%0A%7D%0A%40font%2Dface%20%7B%0Afont%2Dfamily%3A%20%27Open%20Sans%27%3B%0Afont%2Dstyle%3A%20italic%3B%0Afont%2Dweight%3A%20400%3B%0Asrc%3A%20url%28data%3Aapplication%2Fx%2Dfont%2Dtruetype%3Bbase64%2CAAEAAAAQAQAABAAARkZUTVzakEwAAIZUAAAAHE9TLzKhTLaOAAABiAAAAGBjbWFwjOjcmQAABUAAAAGyY3Z0IA7AFxkAAA%2B0AAAAoGZwZ21%2BYbYRAAAG9AAAB7RnYXNwABUAIwAAhkQAAAAQZ2x5Zr%2FLVRcAABIEAABJAGhlYWT4qxTOAAABDAAAADZoaGVhDj8E%2FgAAAUQAAAAkaG10eGTdQjIAAAHoAAADWGtlcm4Mlg8JAABbBAAAIwRsb2NhW7BKSgAAEFQAAAGubWF4cAJdAPoA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60YBIyIzHxwzG1UWMxVVEQEPVRAzD1UPD08PAh8Pzw8CDw%2F%2FDwIGAgEAVQEzAFVvAH8ArwDvAAQQAAGAFgEFAbgBkLFUUysrS7gH%2F1JLsAlQW7ABiLAlU7ABiLBAUVqwBoiwAFVaW1ixAQGOWYWNjQBCHUuwMlNYsCAdWUuwZFNYsBAdsRYAQllzcysrXnN0dSsrKysrdCtzdCsrKysrKysrKysrKytzdCsrKxheAAAABhQAFwBOBbYAFwB1BbYFzQAAAAAAAAAAAAAAAAAABEgAFACRAAD%2F7AAAAAD%2F7AAAAAD%2F7AAA%2FhT%2F7AAABbYAF%2FyU%2F%2Bv%2Bhf5e%2Fqj%2F6wAW%2FrwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAIAAAAAAAAiwCBAN0AmACPAI4AmQCIAIEBDwAAAAAAAAAAAAAALgBMAKQBDAF6AeYB%2BgIcAjwCZgKGApwCrgLKAuADHAM%2BA3oDzAQIBE4EpgTEBSgFfgWuBdoF%2FAYaBj4GjgcKBzoHiAfAB%2FYIJAhKCJIIugjOCPIJHAk2CW4JmgnaCg4KWgqYCuQLBAs2C1oLmgvCC%2BIMCgwmDDoMVgxyDIQMnAzmDTINZg2yDfwORg7ODw4PMA9mD5YPqBAAEDoQdhDCERARQBGIEcgSABIiEmYSjhLGEu4TOBNKE5QTxhPGE%2FAUNhSAFNAVGhU6FaQVzhY%2BFnwWshbIFtAXQBdSF4AXsBfiGCIYPBh6GKQYrhjSGPIZIBlUGWoZgBmWGeQZ9hoIGhoaLBpAGloapBqwGsIa1BrmGvobDBseGzAbRBuQG6IbtBvGG9gb6hv%2BHCochhyYHKocvBzQHOIdHh2QHaIdtB3GHdgd6h38HoAejB6eHrAewh7UHuYe%2BB8KHx4fgh%2BUH6YfuB%2FKH9wf7iAgIH4gkCCiILQgxiDYISghOiFMIaQiGCI8Im4inCKuIsAi2CLyIwgjLiNWI3ojlCOyI9Ij6CQcJIAAAAACACv%2F4wIrBbYABAAQABhACwICDgQDDghPWQ4WAD8rABg%2FEjkvMTAJASMSEwE0NjMyFhUUBiMiJgIr%2Fu5tMX%2F%2Bz09ELThOQjE3Bbb73QEzAvD6mExYNzZEXjgAAAIA4QOmA0IFtgADAAcADbQGAgcDAwA%2FM80yMTABAyMTIQMjEwHlmWtIAhmaa0gFtv3wAhD98AIQAAAAAAIAPwAABTsFtgAbAB8AM0AYAB8QEBkVERETBAgMDAEcDQ0KFxMDBgoSAD8zPzMSOS8zMzMRMzMROS8zMzMRMzMxMAEDIQchAyMTIQMjEyE3IRMhNyETMwMhEzMDIQcBIRMhBAxiAR0N%2Fst9i4H%2B0X%2BFef77DQEcZf7rDQEte4t9ATF%2FhX0BCAz8xQEvYP7RA4P%2BrIH%2BUgGu%2FlIBroEBVH8BtP5MAbT%2BTH%2F%2BrAFUAAAAAwBI%2F4kELwYQAB4AJQAsADpAHx8MAykiLBwNJQYGEwYMS1kbJhMmS1kWEwYTBhMVBRUALy8SOTkvLxEzKxEAMysREgAXOTIRMzEwARQGDwEjNyYnNR4BMxMuATU0Nj8BMwcWFwcmJwMeAQE%2BATU0JicDDgEVFBYXA67hxTGFMcN4UrtJYot92L8nhSeffD95f16Vf%2F53a35CUQhsdkVJAeyiyhbh3w46miktAcQxlXKfwBGwsgxAhz8J%2Fkg3jP6iDXxcNlQgAkoLdGI1WRoAAAUAqP%2FsBfwFywADAA8AHgArADoAJUASBBwcAyUxMQIDBgIYHzgHChUZAD8zPzM%2FPxI5LzMROS8zMTAJASMBAyIOARUUMzI2EjU0FxQCDgEjIiY1NBI2MzIWASIOARUUMzI%2BAjU0FxQCDgEjIiY1NBI2MzIWBbz7w5gEPiFDaT9qQWhFiz9ljVZuemWscnR4%2FCNCakBrNFQ%2FJoxAZYxXbXplrHJ0eAW2%2BkoFtv1Ogfh0rYIBC2eml2v%2B%2FrFjlZGmATGYjwJcfvl3rE%2BVyUemmGz%2B%2FbBilpGmATGYkAADAEL%2F7AUfBc0ACwAWADUAMEAbKioaBRAnBA8oMC0EHy8SHwBKWR8EMwxKWTMTAD8rABg%2FKwAYPxIXORc5OS8xMAEiBhUUFz4CNTQmATI2NwEOAhUUFiU0NjcmNTQ2MzIWFRQOAgcBNjczBgcTIycOASMiJgLhaXRSi2g%2BVf6lV6Jy%2Fs6AcDuF%2Fti01WfUr5WvQW6RUQEWf0ioZbbLyXV43ImoygVEeG54c0dOXDpNWfszQlsBsUNidUlqgd%2BU22alkKTJnoVOdmJSKv57brnssP7ypmRWwAABAOEDpgHlBbYAAwAJsgIDAwA%2FzTEwAQMjEwHlmWtIBbb98AIQAAAAAQBS%2FrwC5wW2AAsACrMDAwonAD8%2FMTATEBIBMwoBERATIwJS8AEInfb7coOTARABUwJAARP%2B8v2o%2FsL%2Brf79AQoAAAAB%2F2D%2BvAH0BbYACgAKswgDBCcAPz8xMAEQAgEjABEQAzMSAfTz%2FvucAfBxg5IDYP6r%2Fb%2F%2B8gInAn0BVQEB%2FvMAAQDXAmoEgQYbAA4AC7MGBg4AAD8zLzEwAQMlByUTBwMBJwElNwUTA1Z7AaYI%2Fne0pnH%2B%2FnQBNf6LNwFzKQX4%2FoESnS%2F%2BgTQBlv6oeQEcbZq5AZAAAQB%2FAQgEFwSgAAsADrQJAQEGAgAvMzMRMzEwASE1IREzESEVIREjAgT%2BewGFjQGG%2FnqNAouOAYf%2BeY7%2BfQAAAAH%2FnP74ASsA7gAGAAixBAAAL80xMCUXBgcjEjcBIwhxnYF%2BTu4X6%2FQBHtgAAQA3AdUCOQJzAAMACLEAAQAvMzEwEzchBzcjAd8iAdWengAAAQAr%2F%2BMBIwDyAAsADLUJA09ZCRYAPysxMDc0NjMyFhUUBiMiJitRRys1UEQuNkpNWzQ1R180AAAB%2F6IAAAN9BbYAAwAKswMDAhIAPz8xMAkBIwEDffzTrgMtBbb6SgW2AAAAAAIAef%2FsBEQFzQAMABkAF0AMCw1LWQsHBBRLWQQZAD8rABg%2FKzEwARACBCMiAjUQEiQzIAUiBgIVFBYzMjYSNRAERJ3%2B8bOwvKQBDa0Bbf6JccB3ZG9zvHED9v7Z%2Fhj7AP%2FyAQ4B6fmQ5%2F5h2Ky45AGs7wFDAAAAAAEBLwAAA4UFtgAKABC2BAcBCQYBGAA%2FPxI5OTEwISMTEjcGDwEnATMCTKzEOx0yWbJQAcGVA5EBBWI1Om5%2FARwAAAAAAQAMAAAENwXLABsAHEAOAhoRC0tZEQcBGkxZARgAPysAGD8rEQAzMTApATcBPgM1NCYjIgYHJzYzMhYVFA4BBwEVIQOP%2FH0fAdFmlWEveGdNk1lSv96wzU%2B3y%2F6gAqaTAaRdjX17S2N0OURzmrGbb7rQsf7NCAAAAQAv%2F%2BwEMQXLACgALUAXAxgZGRhLWRkZCyYmIEtZJgcLEUtZCxkAPysAGD8rERIAORgvKxESADkxMAEUBgcVHgEVFA4BIyInNR4BMzI2NTQmKwE3MzI2NTQmIyIGByc2MzIWBDHKs3yOfO6k0q9e0lWitJ6Ngx%2BLpdp0Y1CaYlDD5bPEBIec2SAJF6d9hctyT6QxNZ%2BKg4eProxcbDZCdpCuAAACABAAAARMBb4ACgATACVAEgYTDwcBBRMFTFkJExMDBwYDGAA%2FPxI5LzMrEQAzETMRMzEwASMDIxMhNwEzAzMhNhITIw4BBwEEK%2BlIpEr9cB0DQsTP6P51LkBUCBFjF%2F3rAU7%2BsgFOngPS%2FCncATIBJB2HHf2PAAABAFD%2F7ARIBbYAHAAtQBcbBwAAEk1ZAAAHFxcaTFkXBgcMS1kHGQA%2FKwAYPysREgA5GC8rERIAOTEwATIWFRQGBCMiJzUWMzI2NTQmIyIGBycTIQchAzYCVrbXkv76scGJpKq%2F1pODMGJaSsUCnCH99n9XA33RsqH0eU%2BkZsCsfpMNGDkCrJn%2BSRcAAAIAhf%2FsBFoFywAaACgALUAXDRgFESFNWRERGAUFCktZBQcYG0tZGBkAPysAGD8rERIAORgvKxESADkxMBM0GgEkMzIXByYjIgADMz4BMzIWFRQCBiMiJgUyPgE1NCMiDgIVFBaFec4BHrhvSSNEZtT%2B30QIO69qmrSF5JO2xwGPXpNR3UJ8YDB5AajRAZwBI5MXkRb%2B1v7aT17FrKH%2B9Y3mWWy%2Bcfg5X3JiiZ4AAAAAAQCuAAAEeQW2AAYAFkAKBQIAGAMCTFkDBgA%2FKwAYPxEzMTAzASE3IQcBrgMA%2FTEfA3sb%2FQQFIZWL%2BtUAAwBg%2F%2BwEVgXNABkAJQAxADJAGxMGKSMEDQAsGktZLCwNAAAmS1kABw0gS1kNGQA%2FKwAYPysREgA5GC8rERIAFzkxMAEyFhUUBgceARUUDgEjIiY1NDY3LgE1ND4BAw4BFRQWMzI2NTQmEyIGFRQWFz4BNTQmAuWuw5y8f2p44Zi%2B2L7JX1Ftxgq5mYpwi6ZoCHKITlihhnMFza2VgcBQTq5zer9mxamU2ExFl2Bvr2H87zynd2t%2BlHpjlgK9g25SfDY8j2ZaagACAGL%2F7AQrBcsAGgAoAC1AFw4FGCERTVkhIQUYGBtLWRgHBQpLWQUZAD8rABg%2FKxESADkYLysREgA5MTABFAoBBCMiJzUWMzISEyMOASMiJjU0EjYzMhYlIgYVFBYzMj4CNTQmBCtwt%2F78rIhqhnDK%2BkAKM6NjqbiB55C0x%2F5%2FlrZtbEyAWSl2BArC%2Flf%2B2Ywini8BGgEsS1fFvpkA%2F4%2FlV%2BKxfIQ5anpag5kAAgAr%2F%2BMBwwRkAAsAFgAXQAwPFE9ZDxAJA09ZCRYAPysAGD8rMTA3NDYzMhYVFAYjIiYTNDYzMhUUBiMiJitRRys1UEQuNqBQR2FTQS42Sk1bNDVHXzQDpU1baEldNQAAAv%2Bc%2FvgBwwRkAAYAEQAVQAkEQAYKD09ZChAAPysAGC8azjEwJRcGByMSNxM0NjMyFRQGIyImASMIcZ2Bfk5jUEdhU0EuNu4X6%2FQBHtgCzk1baEldNQAAAAEAeQDyBBAE2QAGABdACQECBQUGBAMAAwAvLxEzMjkRMzMxMCUBNQEVCQEEEPxpA5f9FQLr8gGmYgHflf6N%2FrgAAAAAAgB%2FAbwEFwPlAAMABwAStwUABAEEBAABAC8zMy9dMzEwEzUhFQE1IRV%2FA5j8aAOYA1qLi%2F5ijo4AAAAAAQB5APIEEATZAAYAG0ALBQQBAQMABgIDBgMALy8RMxEzEjkRMzMxMBMJATUBFQF5Aun9FwOX%2FGkBiQFIAXOV%2FiFi%2FloAAAAAAgCe%2F%2BMDmgXLABoAJgAlQBIHEQAAJBEkHk9ZJBYRCklZEQQAPysAGD8rERIAORgvEjkxMAE%2BATc%2BAjU0JiMiBgcnPgEzMhYVFAYHDgEHAzQ2MzIWFRQGIyImAQQWZXOAUC5nYFGUQj1cyFKnuIOgfVgX7VBHLDVTQS42AZOCp1tkWGQ%2BXWUzH4EzMqiae894W3Fo%2FrdNWzQ1SV00AAAAAAIAb%2F9GBo8FtAA1AEEAKkATJisHCTYQGD09BAkQCRAJKx8yAwA%2FM8Q5OS8vETMzETMRMxI5ETMxMAEUAgYjIicjBiMiJjU0PgEzMhYXDgEXFDMyPgE1NAAjIgQCFRAAITI3FQYjIAAREBIkITIEEgUiDgEVFBYzMhsBJgaPbsh6xRAIb7Rzg4jxjEF9WEBEA2ZOf0r%2FAPLk%2FpvFAR8BCsXf2%2BD%2Bxv6X%2FQGyAQ2%2FARSR%2FUpeoFxCQbtVRj8DVLP%2B3qS4uJeGnf6QGCTy%2FC51hul%2F7wEA1v6H5P7y%2FtdWf1oBcQFBAQUBwfaX%2FuxfbsRyXVMBOwECFwAAAv%2BLAAAEEAW2AAcADgAdQA4LBA4BSVkODgMEAwcDEgA%2FMz8SOS8rEQAzMTABIQMjATMTIwsBJicOAQMDLf4Q9b0DH664qksjGAUlV84B0f4vBbb6SgJtASuzq1iu%2Fn0AAwBWAAAEsgW2AA4AFwAgAC1AFwUgDw8gSlkPDw0ODhdKWQ4DDRhKWQ0SAD8rABg%2FKxESADkYLysREgA5MTABIBEUBgcVHgEVFAQjIQETMzI2NTQmKwEDITI2NTQmKwEDAgGwrp5ze%2F7Q%2F%2F4xATUn%2BJy6hY%2FT%2BgEKtcKVjOwFtv6wjcIdCiCdbtTxBbb9jpJ%2BaGf7bqGTdHsAAAAAAQCW%2F%2BwFCgXLABgAF0AMFABJWRQEDQdJWQ0TAD8rABg%2FKzEwASIEAhUUFjMyNxUOASMiABEQEiQzMhcHJgOurv7tocOri7dWnG7y%2FuzTAWThxZdFigUzwv6J3bvfOZUfHAErAQIBBQHB7FCNRQAAAAIAVgAABRQFtgAJABMAF0AMBhJKWQYDBRNKWQUSAD8rABg%2FKzEwARACBCkBASEgAAEyJBI1NCYrAQMFFNL%2Bev76%2FqABNQFWARQBH%2FytygEyo87HsvoDbf77%2FnDYBbb%2B1fwItwFO19fd%2B3AAAAEAVgAABGoFtgALACZAFAYJSVkGBgECAgVJWQIDAQpJWQESAD8rABg%2FKxESADkYLysxMCkBASEHIQMhByEDIQM1%2FSEBNQLfIP3KYgIPHf3vcgI1BbaZ%2FiuY%2FegAAQBWAAAEagW2AAkAHUAPBglJWQYGAgESAgVJWQIDAD8rABg%2FEjkvKzEwISMBIQchAyEHIQECrAE1At8e%2FchuAhAg%2Fe8Ftpn965kAAAEAlv%2FsBU4FywAdACZAFAAdSVkAAAQLCxJJWQsEBBlJWQQTAD8rABg%2FKxESADkYLysxMAEhAwYjIAAREBIkMzIWFwcuASMiBAIVFBYzMjcTIQM1Acua2Mv%2B%2BP7bywFo23XNaEJNsWqp%2FuuazbiaamD%2B3wL%2B%2FTlLASEBAwENAbn1KCyYIjLL%2FpThvtonAbwAAAEAVgAABXMFtgALABpADQgDSVkICAUKBgMBBRIAPzM%2FMxI5LysxMCEjEyEDIwEzAyETMwQ9p4%2F9bJGqATWqgwKUhagCsP1QBbb9kgJuAAAAAQBWAAACNQW2AAMACrMBAwASAD8%2FMTAzATMBVgE3qP7JBbb6SgAAAAH%2Bwf5%2FAjUFtgAMABG3CQMABUlZACIAPysAGD8xMAMiJzcWMzI2NwEzAQKmaTAGRUxkgxkBM6r%2By0%2F%2BfxmTFH14Bar6RP6FAAEAVgAABSsFtgANABVACQoEBwsIAwEHEgA%2FMz8zEjk5MTAhIyYCJwcDIwEzAwEzAQQKukiVSK59qgE1qpcCvNH9gbUBZbeD%2FbIFtv06Asb9gwAAAAEAVgAAA1YFtgAFABG3AQMAA0lZABIAPysAGD8xMDMBMwEhB1YBNar%2B7AI1IQW2%2BuSaAAABAFQAAAa4BbYAFAAZQAwKAhMDBwwIAwAPBxIAPzMzPzMSFzkxMCEDIw4BBwMjATMTMwEhASMaATcjAQKkpggHKxC%2BogE19JUJApMBCv7Rrn6GGwb9MwUQSPtK%2FH0FtvtMBLT6SgJOAndN%2Bu4AAAAAAQBUAAAFqAW2AA8AFUAJAwsHDggDAQcSAD8zPzMSOTkxMCEjASMGBwMjATMBMzY3EzMEc7X%2BNAYgKqyiATW0AcsGHiqupATH3cX82wW2%2BzzgtQMvAAAAAAIAlv%2FsBYMFzQANABsAF0AMCw5JWQsEBBVJWQQTAD8rABg%2FKzEwARACBCMgABEQEiQzMgAlIgYCFRQWMzI2EjU0JgWDsP641%2F8A%2FuLAAU%2FS9AEY%2Feed%2BInEqJjxjLwDi%2F7z%2FlfpASsBDgEIAbTs%2Fsycyv6Y2sffwwFs3cffAAAAAgBWAAAEhwW2AAoAEwAdQA8LBEpZCwsHBhIHE0pZBwMAPysAGD8SOS8rMTABFAAhIwMjASEyFgEzMjY1NCYrAQSH%2Frj%2Bw4d7qgE1AUrW3P0Thdjgi5CjBD34%2Fvr9wQW2vf3YtrB9bwACAJb%2BpAWDBc0ADQAfACNAER8QHRAHFwBJWRcEEAdJWRATAD8rABg%2FKxESADkYEMYxMAEiBgIVFBYzMjYSNTQmAQcjIAAREBIkMzIAERAABwEjA2qd%2BInEqJ7yhbz%2BxBEQ%2FwD%2B4sABT9L0ARj%2B6uwBEtsFNcr%2BmNrH38gBadvH3%2Fq5AgErAQ4BCAG07P7M%2FvL%2Bs%2F4aTv6aAAIAVgAABIkFtgALABUAJkATCAAODgBKWQ4OAwoCEgMMSVkDAwA%2FKwAYPzMSOS8rERIAOTEwAQMjASEgERAFEyMLAQIHMzI2NTQmIwGBgaoBNQFAAb7%2BkO%2B60WlmDqjB0IeYAmD9oAW2%2FpL%2BpGX9eQJgAsH%2BEkGqn3ltAAABACf%2F7AQjBcsAJgAgQBAfDBUDFRxJWRUEAwlJWQMTAD8rABg%2FKxESADk5MTABFAQjIiYnNRYzMjY1NCYnLgE1NCQzMhYXBy4BIyIGFRQeARceAgOR%2Fuf%2FaqFHorKivmmPl3UBCNdjq19CQqRFhqMiSmmTZzUBqNPpHSKqVJeETndRVap0u%2BsmLpYmLIt3Nk1EPVhkeQAAAAEAugAABLQFtgAHABZACgESBwMEA0lZBAMAPysRADMYPzEwISMBITchByEB56wBFf5qIQPZHv5oBR%2BXlwAAAAABAKT%2F7AV%2FBbYAFQAUQAkVCgMEEUlZBBMAPysAGD8zMTABAwIEIyImNTQ3EzMDBhUUFjMyNjcTBX%2FNN%2F7j9ubeGL2qvxaSkay%2FLM0Ftvw6%2Fvn90MNReANu%2FIVqUnWHr8oDugAAAQC8AAAFHwW2AAsAELYLBgMHAwYSAD8%2FMxEzMTAlNjcBMwEjAzMTFhUB3z1lAd%2B%2F%2FPO0oqphFMWQwgOf%2BkoFtvxexIsAAAAAAQDfAAAHgQW2AB0AGUAMBA8YAwkcEwoDAQkSAD8zPzMzEhc5MTAhIwMmNSMOAQEjAzMTFxQHMzY3ATMTFhUHMzY3ATME6aoxCAYZSP4srj6qHwIKBllDAZWyKwkBCUs4AYO2A8WIkkil%2FA4Ftvx7WGKg84wDYPykmZdT4IIDfQAB%2F5gAAATRBbYACwAVQAkIAgQJBgMBBBIAPzM%2FMxI5OTEwISMDASMJATMTATMBA7y01f4fugJU%2FvmsywG7uv3VAoH9fwMIAq79zQIz%2FUoAAAEAvAAABMMFtgAIABC2AAUBBwMFEgA%2FPzMSOTEwCQEzAQMjEwMzAhkB6cH9jXGsd%2B6qAssC6%2Fxn%2FeMCJQORAAAB%2F%2FAAAASTBbYACQAgQBAHBAIIBQRJWQUDAQhJWQESAD8rABg%2FKxEAMxEzMTApATcBITchBwEhA3X8exwDnP1xIANaGvxkArmJBJKbi%2FtvAAH%2F8P68AvAFtgAHAA61BQIDBgEnAD8zPzMxMAEhASEHIwEzAXP%2BfQF9AYMf4%2F7C4%2F68BvqN%2BiEAAQDdAAACUAW2AAMACrMDAwISAD8%2FMTABEyMDAXfZmtkFtvpKBbYAAAH%2Fav68AmoFtgAHAA61AwQDAAcnAD8zPzMxMAczASM3IQEhd%2BEBQOMeAYX%2BhP58tgXfjfkGAAAAAQA1AikEAgXBAAYADrQFAQAEAgAvLzMRMzEwEwEzASMDATUCVm0BCpHJ%2Fi0CKQOY%2FGgC6%2F0VAAAB%2F0T%2BvAKN%2F0gAAwAIsQECAC8zMTABITchAm%2F81R4DK%2F68jAABAj8E2QOHBiEACAAIsQYBAC%2FNMTABIy4BJzUzFhcDh2g9hxy1K2gE2T26PBWIpwACAGL%2F7ARgBFwAEgAgACdAFAoEDAAFDwgVABpGWQAQDBNGWQwWAD8rABg%2FKwAYPz8REjk5MTABMhYXMzczAyM3IwYjIiY1NBI2AzI2EjU0JiMiBgIVFBYCf1yQKAtDf%2BmFGgizxouejvopYcB4cFtos2ZeBFxjXaz7uNHlxqzQAWTK%2FBu5ASmVZ3qs%2FtqjcnEAAAAAAgA7%2F%2BwEOQYUABUAIgAnQBQLBAAPBwAGFQ8WRlkPEAAdRlkAFgA%2FKwAYPysAGD8%2FERI5OTEwBSImJyMHIwEzBgIHMz4BMzIWFRQCBhMiBgIVFBYzMjYSNTQCIWGTJQpGfQFKqDM3MAldtWCNnon1IGDHdW9pY6toFGZYqgYU8v7%2FrHZvxq3R%2Fp3HA%2BO%2B%2FuCXbnWiASuo4wABAGL%2F7AOqBFwAGAAXQAwHDEZZBxAAE0ZZABYAPysAGD8rMTAFIiY1NBIkMzIXByYjIgYCFRQWMzI2NxUGAfrC1pQBBaOJgy94Y3C5aYV1SIA%2BfBTWw8gBUr0zjTOZ%2Fu%2BggI4oG48%2FAAIAYv%2FsBMMGFAAUACEAJ0AUAwsOAAYACRUAHEZZABAOFUZZDhYAPysAGD8rABg%2FPxESOTkxMAEyFzM2NxMzASM3Iw4BIyImNTQSNgMyNhI1NCYjIgYCFRQCf8JXChEcTqb%2BtosWCGWwXouckPUmXsh1bGdlrWkEWr6bdwFm%2BezRfWjErtYBZML8HbsBI5dvdKX%2B1aXjAAAAAgBi%2F%2BwDtARcABgAIgAmQBQcDkZZHBwABwcZRlkHEAASRlkAFgA%2FKwAYPysREgA5GC8rMTAFIiY1NBI2MzIWFRQEISMHFBYzMjY3FQ4BEyIGBzMyNjU0JgHsuNKV9pSZmv60%2FsshBHuBP4VjXpA0Z7UwDOTzSRTawbwBWcCFd7TNUIOTJDCSLCMD4bynd3E1RgAAAAH%2FG%2F4UA4MGHwAgACpAFgwaCR0QFkZZEAAaHUdZGg8ABUZZABsAPysAGD8rABg%2FKxEAMxEzMTADIic1FjMyNjcTIz8CPgEzMhYXByYjIgYPATMHIwMOAWhFOEAwTFIZ48ENzhcuo6AodCArTD1XXR0Z7hnt6Cei%2FhQVjRZ8cwQ6Q0JkyKUXDoEdYYFsf%2Fu2va4AAAAD%2F4H%2BFARMBFwAKAA1AEMASEAoGzMzDkZZBzlHWQQgCQMHJjMHMwcVKCZAR1kmECgCR1koDxUsR1kVGwA%2FKwAYPysAGD8rERIAOTkYLy8REhc5KysRADMxMAEPARYVFAYjIicGFRQWHwEeARUUBCEiJjU0NjcmNTQ2Ny4BNTQ2MzIXARQWMzI2NTQmLwEOAQEUFjMyPgE1NCYjIg4BBEwZ0ynpwzcdi0I%2FdbWj%2Ftz%2B98LckKFOZls%2FUO%2B6Tkz9SoKAts1sgp94gAEWWlBPdj9YUk51QQRIaxg%2BYL%2FjCDVOKRsIDhaEgLjKk4ZpmjYpUEVjKyB9U8L4FPr1TVp%2FdD5IDhAZfgMSVVlUk1ZSVlGRAAEAOwAABCkGFAAdAB1ADhILFgwAAAsVFgVGWRYQAD8rABg%2FMz8REjkxMCETNjU0IyIOAQcDIwEzDgMHMz4BMzIWFRQHBgMC2ZQSk1mpgSFlqAFKqBIhIykbC163ZIOPFydqArReKZR24Z%2F%2BJwYUUpqfrmZ7apCEPmjB%2FiEAAAAAAgA7AAACHwXfAAMADgAOtQwHAg8BFQA%2FP8QyMTAzIxMzAzQ2MzIVFAYjIibjqOqoeUAzWEMsKDQESAEYOEdaN0wxAAAC%2Fv7%2BFAIdBd8ADAAXABZAChUQCA8ABUZZABsAPysAGD%2FEMjEwAyInNRYzMjcBMwEOAQE0NjMyFRQGIyImh0U2PTp9KwEIpv72JJ0BVEAzVkMsJjT%2BFBWNFs0E2%2FsWq58HTDhHWjdMMQAAAAABADkAAAQhBhQADgAYQAsGDgkBCgABDwUJFQA%2FMz8%2FERI5OTEwCQEzCQEjAwcDIwEzCgEHAUoCDsn%2BKwEnu%2BuYUqoBSqpIci0CLwIZ%2Fi39iwIMe%2F5vBhT%2BsP3sgQAAAAABADkAAAItBhQAAwAKswIAARUAPz8xMDMjATPhqAFMqAYUAAABADsAAAaHBFwALAAnQBMWDwwTDQ8AIQwVJwYTBkZZGhMQAD8zKxEAMxg%2FMzM%2FERI5OTEwIRM2NTQmIyIOAQcDIxMzBzM%2BATMyFhczPgEzMhYVFAcDIxM2NTQmIyIOAQcDAriUEj5LVJ95IWWo6osWCletXHF6CwhWwmN%2FixaQqpQURUpRnncfawK0XilGTnjfnf4lBEjLd2iCdH15iIJEbv1gArRoKj5LdNWS%2FgwAAAEAOwAABCkEXAAZAB1ADg8MEw0PAAwVEwZGWRMQAD8rABg%2FMz8REjkxMCETNjU0JiMiDgEHAyMTMwczPgEzMhYVFAcDAtmUFEdOWamBIWWo6osWCmCzYH%2BTF48CtGgoP0x43p7%2BJQRIy3pli31PZf1gAAAAAgBi%2F%2FAEHQRWAA0AGwAXQAwAEUZZABAHGEZZBxYAPysAGD8rMTABMhYVFAIGIyImNTQSNgE0JiMiBgIVFBYzMjYSAoO%2B3JD2m8DakvgBg31rba1ff3dopl0EVuHFvP6ytuLEvgFPs%2F5xc4%2BU%2Fvmhg4%2BSAQ0AAAAAAv%2FV%2FhQEOQRaABUAIgAnQBQEDAAPCg8JGw8WRlkPEAAdRlkAFgA%2FKwAYPysAGD8%2FERI5OTEwBSImJyMHDgEDIwEzBzM2MzIWFRQCBhMiBgIVFBYzMjYSNTQCIWGSKAoEAw9rpgFQixoIs8GJnor0IGDHdW9pY6toFGRaJhla%2FgMGNNHjw7DU%2Fp7FA%2BO%2B%2FuCXbnWiASuo4wACAGL%2BFARgBFwAFQAiACdAFAQLAA8FDwgbAB1GWQAQDxZGWQ8WAD8rABg%2FKwAYPz8REjk5MTABMhYXMzczASMTNjcjDgEjIiY1NBI2AzI2EjU0JiMiBgIVFAKBXo8lDUN9%2FrCmZQkwCF%2B0YIyfkfcpXMR5bWJlsGgEXGVbrPnMAeAtsHlsw6%2FUAWjC%2FBu4ASKbaXqp%2Ftej4wAAAAABADsAAANoBFwAEgAbQA0OCwAMDwsVAAVGWQAQAD8rABg%2FPxESOTEwATIXByYjIg4BBwMjEzMHMz4CAvBFMyQ1NFufdxxrqOqLFgpIXmcEXA6WDXjVgv4KBEjLX1MtAAABAAj%2F7ANEBFwAJAAgQBAMHgMVFRtGWRUQAwlGWQMWAD8rABg%2FKxESADk5MTABFAYjIic1HgEzMjY1NCYnLgE1NDYzMhcHJyYjIgYVFBYXHgIC393JqYhGokV%2BgEZ0gmzKpaufNjhld11qR29rXS4BN5yvRZ4qLmROOU5ESYxgiqlKiRkrV0U4UD88VmMAAAABAFr%2F7ALbBUQAGgAnQBMQEkAMFQ8SEhVHWRIPBgBGWQYWAD8rABg%2FKxEAMxEzGhgQzTEwJTI3FQ4BIyImNTQ3EyM%2FAjMHIQchAwYVFBYBizdZImQefYUSf6wOuX1iNwESGv7vgRI6dRqBDhR3dkJUAlpJTuT8f%2F2kVy04PAAAAAEAcf%2FsBF4ESAAYABtADQ8SChgPDRUSBUZZEhYAPysAGD8%2FMxI5MTABAwYVFDMyPgE3EzMDIzcjDgEjIiY1NDcTAcOWEpNYqoIiZKbnixYMYrJfgJIWkgRI%2FUlZMo944J4B2%2Fu4y31ii4E%2BbgKkAAABAGIAAAQSBEgACwAOtQkBDwUAFQA%2FMj8zMTAzAzMTEhUzEjcBMwHffahAGAZ%2FNAFFsv2xBEj9m%2F7%2BaAETYAJc%2B7gAAAEAdQAABgYESAAfABlADAUPGQMJHRMKDwAJFQA%2FMz8zMxIXOTEwIQMmPQEjDwEBIwMzExUUBzM2NwEzExYdAQczNhIBMwEDPyAECTJT%2Ft3KK6QSCAYvWgEntiUGAgYcbgEMsv4GAlpeTpx2vf2RBEj9rliTenzGAnX9rqheNSpWAQkCWPu4AAAB%2F7YAAAQGBEgACwAVQAkGAAIHBA8LAhUAPzM%2FMxI5OTEwCQEjAQMzEwEzARMjAdP%2BpsMB2%2B%2BqrgFKwv45%2FKgBsv5OAjUCE%2F5kAZz95f3TAAH%2FO%2F4UBBIESAAYABhACwUPCgAPDxRGWQ8bAD8rABg%2FMxI5MTATMxMWEhUzPgE3ATMBDgEjIic1FjMyNj8BYqhKChMGI2gZAUWy%2FUhdtoBIRD9EUnU3TARI%2Fd9F%2FvNSV%2BIrAmH6%2FqyGFYcSZWOIAAAB%2F%2BMAAAN9BEgACQAgQBAHBAIIBQRHWQUPAQhHWQEVAD8rABg%2FKxEAMxEzMTApATcBITchBwEhArL9MRcCtv4hGwKRHf1YAhN1A1Z9jPzBAAEAG%2F68Ay8FtgAnABlACxsKCgsLJhQSAwAnAD8%2FMzI5LzMSOTEwASImNTQ3PgEnNCM3MjY3Ez4BOwEHIgYHAw4BBxUWFRQPAQYVFBYzFQG6jZcUISUE0SB2jxZEIqerIR9pXBRHHH5olxIvD0lT%2FrxpdzRZkqMVj49XaAFGoICNSVf%2Bv3t6EQUprDtI0zooNTGOAAABAh3%2BEAKoBhQAAwAKswAAAxsAPz8xMAEzESMCHYuLBhT3%2FAAB%2F7b%2BvALBBbYAJwAbQAwcCwsKChQTJgADEycAPz8yETM5LzMSOTEwATIWFRQPAQYVFDMHIgYHAw4BKwE1MjY3Ez4BNzUmNTQ%2FATY1NCYjNwEdkJkVMRDRIXeOFkMkprUNc2gTSBl%2Ba5YSMg5RYxwFtml2MF3bRCuPkFZo%2FrqkfY5IVwFCdX0SBiqpO0jVQSI1MY0AAQBzAlAEMwNUABcAErYPAAaADAMSAC8zMxrNMjIxMAEiBgc1NjMyFhceATMyNjcVBiMiJicuAQFcNoEyYpFFdFZAYTI3gTNkkEh%2BSEtaAslFNJdtHSUbHEI3lm4hICAYAAAAAAL%2F8v6LAfIEXgADAA8AGEALAAAHAyIHDU9ZBxAAPysAGD8SOS8xMAEzAyMBNDYzMhYVFAYjIiYBBG2wzwEIUUYsNVFBMDYCrPvfBStMXDQ2R10zAAEA4f%2FsBCkFywAeAChAFQIeDAkJEU1ZHhhLWR4JHgkBCgcBGQA%2FPxI5OS8vKysRADMRMzEwBSM3LgE1NBI2PwEzBxYXByYjIgYCFRQWMzI2NxUGBwJGfSuEj3%2FmkSN7JXdiL21ucLlphHZIgD57oxTXIs%2BauQE%2BxxWqqAkojjSZ%2Fu%2BgfZIoHI8%2BBAAAAf%2FpAAAEmgXJABsAMUAZCxcYF05ZCBgYEgAABUtZAAcTDxIPTFkSGAA%2FKxEAMxg%2FKxESADkYLzMrEQAzMTABMhcHJiMiBwMhByEHDgEHIQchNzY%2FASM3MxMSA0q4mEKShNUyRQFyGv6NLxZYUALVIfxHG801L8gayUxLBclWhU%2Ft%2Frp%2F22KJK5qNLvPdfwFeAWEAAAIAqAEhBBAEhwAbACcAJEATBQIaFxMQDAkIBxIYFQoEHxUlBwAvM8QyzjIQzjISFzkxMBM0Nyc3FzYzMhc3FwcWFRQHFwcnBiMiJwcnNyY3FBYzMjY1NCYjIgblRIFcf2dycmWBXIFGRn9agWJ1d2J%2FWn9EgY9naJKSaGaQAtN1YoFcgUZGgVqBaHF3Yn9af0RGf1p%2FYHdnj49naJKRAAABAH8AAATsBbYAFgA9QCEKDg8OTVkHDwYSExJNWQMAExUPEx8TAg8TDxMMARUGDBgAPz8zEjk5Ly9dERI5MisRADMRMysRADMxMAkBMwEzByEHIQchAyMTITchNyE3MwMzAkYB67v96%2Bcc%2FtchASkd%2Ftk5mjj%2B3R0BIiH%2B3R3hyqMCywLr%2FP6FoIX%2B9gEKhaCFAwIAAgId%2FhACqAYUAAMABwAXQAoDAwcEBAcAAAcbAD8%2FETkvETkvMTABMxEjETMRIwIdi4uLiwYU%2FPj%2BDfz3AAAAAAIAO%2F%2F4A%2BUGHQAsADgALUAZGTMCLQ8tNjAzJwYeBx4kR1keFQcMR1kHAAA%2FKwAYPysREgAXOREzETMxMBM0NyY1NDYzMhcHJiMiBhUUFhceAhUUBgcWFRQGIyInNR4BMzI2NTQmJy4BAQ4BFRQWFz4BNTQmru53z7C9hDWUdmZ5THxkYjR6b3LkzLB3OKFMhY5lZopwAVRSamWUUF9jAwLJakaFf55EezxRRTFFOCxPZEBhpjhHdpirPZQiLFlVMFIuPYsBURp7RkZeQCx%2BRDxbAAAAAgHJBQ4D6QXTAAoAFQAMsw4DEwgALzPNMjEwATQ2MzIVFAYjIiYlNDYzMhUUBiMiJgHJOC5OOycjLwFsOC9NOycjLwViLkNQMUQsKC5DUDFELAAAAwCL%2F%2BwGagXLABYAJgA2AC1AGQYMABIPDB8MAgASEBICDBIMEhsrIxMzGwQAPzM%2FMxI5OS8vXV0RMxEzMTABIgYVFBYzMjcVDgEjIiY1NDYzMhcHJgE0EiQzMgQSFRQCBCMiJAI3FBIEMzIkEjU0AiQjIgQCA6B9hYKAUoFCXjnA0ty%2BgnY8avyXyAFeysUBWtDJ%2FqfNz%2F6iw2muAS2srgEqr67%2B17Cu%2FtavBCOumqmhK3ocFO%2Fc0PU8eDX%2BuMgBXsrC%2FqLQzP6nys8BWsat%2FtOtrgEpsK4BKq%2Bu%2FtcAAAACAKoDFAMMBccAEgAeABtADAkDAAcTDAAEHhoAHwA%2FMj8Q1DLEEjk5MTABMhczNzMDIzcjDgEjIiY1ND4BAzI%2BATU0JiMiBhUUAfJyJwYlVotcDgQoZElNY1OWFj1nRTk5XH0Fx2da%2FWd1OEp4an%2FXe%2F20YrFPPkXOjIsAAgBYAHEDqAO%2BAAYADQAhQA4NBwoGAAMKAwUIAQwFAQAvLzMRMxI5OREzMxEzMzEwEwEXARMHAwUBFwETBwNYAYdO%2FtescecBiwFvVv7lnnHXAkgBdlH%2BuP59MQG6DgGVRf6T%2FqIxAY0AAAAAAQB%2FAQgEFwMZAAUACrICBAUALzMvMTABESMRITUEF4z89AMZ%2Fe8Bg44AAP%2F%2FADcB1QI5AnMSBgAQAAAABACL%2F%2BwGagXLAA8AHwAtADUALUAVJSkpBDUqKgwEIycnLi4MHAQEFAwTAD8zPzMSOS8zEjkREjkvMxE5LzMxMBM0EiQzMgQSFRQCBCMiJAI3FBIEMzIkEjU0AiQjIgQCJRQGBxMjAyMRIxEzMhYBMzI1NCYrAYvIAV7KxQFa0Mn%2Bp83P%2FqLDaa4BLayuASqvrv7XsK7%2B1q8Dtl9V45XPcX%2Flo53%2BWlzDX2ZaAtvIAV7Kwv6i0Mz%2Bp8rPAVrGrf7Tra4BKbCuASqvrv7XCE5%2BI%2F5%2FAWD%2BoANwfv7llUw%2BAAABAOMGFAQXBpgAAwAIsQECAC8zMTABITchA%2FT87yEDEwYUhAACANcDXgNGBcsADAAYAAyzEAoWAwAvMy8zMTATNDYzMh4BFRQGIyImNxQWMzI2NTQmIyIG17WCU5FUtYODtHF0UlNyc1JQdgSTgLhTkVSAtbWAUHR1T1J1dQAAAAIAfwAABBcEmAALAA8AIUAOCQEBBgILAgsCDQUNDAUALy8zERI5OS8vETMzETMxMAEhNSERMxEhFSERIwE1IRUCBP57AYWNAYb%2Beo3%2BewOYAoONAYj%2BeI3%2Bff8AjY0AAAEAYAJKAvYFyQAXABK3Cg8fAhYWASAAPzMRMz8zMTABITclPgI1NCYjIgcnNjMyFhUUBg8BIQKR%2Fc8XAQhzVyg%2BO1ppO32VbX1pkd0BiwJKauRkY1cvNUBQWmVxXmOhfbsAAAABAHcCOQL0BckAIgAbQAwiEBAREQYYHR8LBiEAPzM%2FMxI5LzMSOTEwAR4BFRQGIyInNRYzMjU0KwE3MzI2NTQmIyIHJzYzMhYVFAcCJUVOtqJ9bH1yzbJaFl9hdEU7Zl43bZ9ygM8EDBFmRYSTOH9IqolrUkc8PURdWHBftDYAAAECFATZA7oGIQAJAAixBAkAL80xMAE%2BATczFQ4BByMCFDiLJb4mzEtpBPQ8tzoVMcw2AAAB%2F9X%2BFARqBEgAGgAgQBASDA8HFw8KFRYbDwJGWQ8WAD8rABg%2FPz8zEjk5MTABFDMyPgE3EzMDIzcjDgEjIicjDgEDIwEzAwYBJ5NZpoMiaaPpixgMXbRicDMJCxdIpAFQqJQSAQqTduCdAd77uM15aGBOjP6iBjT9SVwAAQDH%2FvwEtgYUAA8AGkALBggIDgUBDgNJWQ4ALysAGC8zEjkvOTEwASMRIxEjEQYjIiY1EDYzIQS2ctVzPlTYy9roAi3%2B%2FAZ9%2BYMDMxL6%2BwEE%2FgD%2F%2FwCqAksBogNaEAcAEQB%2FAmgAAAAB%2F1b%2BFADTAAAAEQAMswgDEA8ALzPMMjEwExQGIyInNRYzMjU0Jic3MwcW06KFKS0mHq5OPGVqPYP%2B7GJ2CWQGbi4rCLZ5JgABAQICSgKPBbYACgAOtQkGAyAAHgA%2FPzk5MTABMwMjEzY3DgEHJwIZdrqHcBkhGTJ4MwW2%2FJQCDmd6GStPWgAAAgCoAxQC6QXHAAwAFwANtBMDDQofAD8zxDIxMAEUBiMiJjU0PgEzMhYnIgYVFBYzMjY1NALpsZhxh1SXY3V%2B9WZ1TEVedQTDv%2FCOfXXFboYfr45VVbGQpgAAAAACABcAcwNoA8EABgANAB9ADQAGAwcNCgoDBQgBDAUALzMvMxI5OREzMxEzMzEwCQEnAQM3EyUBJwEDNxMDaP53TgEprHHp%2FnX%2BkFYBGp5x2QHl%2Fo5SAUMBhzL%2BQQ7%2Bb0YBaAFiMv5u%2F%2F8AewAABVIFthAnANMCYgAAECYAe8oAEQcA1AJm%2FbcACbMDAhIYAD81NQD%2F%2FwBCAAAFpAW2ECYAe5IAECcA0wIpAAARBwB0Aq79twAHsgIQGAA%2FNQAAAP%2F%2FAFcAAAXoBckQJgB14AAQJwDTAvgAABEHANQC%2FP23AAmzAwIqGAA%2FNTUAAAL%2F%2FP5xAvgEWAAZACUAI0ARBhkZECMjHU9ZIxAQCUlZECMAPysAGD8rERIAORgvOTEwAQ4BDwEGFRQWMzI2NxcOASMiJjU0Njc%2BATcTFAYjIiY1NDYzMhYCkRZkc1%2BfZ2BQlEI%2BWsZXqLaEn4RRFu5RRys1UEMvNgKogqRdS3%2BUXWYzH4EwNKeafNB3Ym1kAUpNWzQ0R18zAAAA%2F%2F%2F%2FiwAABBAHcxImACQAABEHAEP%2F2AFSAAq0AhAQBSYAKxE1%2F%2F%2F%2FiwAABE0HcxImACQAABEHAHYAkwFSAAq0AhgYBSYAKxE1%2F%2F%2F%2FiwAABDgHcxImACQAABEHAMUAQgFSAAq0AhUVBSYAKxE1%2F%2F%2F%2FiwAABI8HLxImACQAABEHAMcAYAFSAAq0AhgYBSYAKxE1%2F%2F%2F%2FiwAABCsHJRImACQAABEHAGoAQgFSAAy1AwIiIgUmACsRNTUAAP%2F%2F%2F4sAAAQQBwISJgAkAAARBwDGAAIAgQAZQA8DAu8YAd8YAW8YAQ8YARgAEV1dXV01NQAAAv%2BJAAAG3QW2AA8AEwA8QCAKDUlZCgoBBhMDSVkTEwEGBRIJEgYSSVkGAwEOSVkBEgA%2FKwAYPysRADMYPxESOS8rERIAORgvKzEwKQETIQEjASEHIQMhByEDIQETIwEFqP0fYv5K%2FtvFA6oDqiH9y2QCEBz973MCNv1%2Fk1T%2BTgHR%2Fi8Ftpn%2BK5b95gHVArD9UAAA%2F%2F8Alv4UBQoFyxImACYAABAHAHoCIwAA%2F%2F8AVgAABGoHcxImACgAABEHAEP%2F%2BwFSAAq0AQ0NBSYAKxE1%2F%2F8AVgAABGoHcxImACgAABEHAHYAfQFSAAq0ARUVBSYAKxE1%2F%2F8AVgAABGoHcxImACgAABEHAMUARgFSAAq0ARISBSYAKxE1%2F%2F8AVgAABGoHJRImACgAABEHAGoAQgFSAAy1AgEfHwUmACsRNTUAAP%2F%2FAFYAAAJRB3MSJgAsAAARBwBD%2FsoBUgAKtAEFBQUmACsRNf%2F%2FAFYAAANCB3MSJgAsAAARBwB2%2F4gBUgAKtAENDQUmACsRNf%2F%2FAFYAAAMoB3MSJgAsAAARBwDF%2FzIBUgAKtAEKCgUmACsRNf%2F%2FAFYAAAMpByUSJgAsAAARBwBq%2F0ABUgAMtQIBFxcFJgArETU1AAAAAgBIAAAFFAW2AA0AGwAtQBcaBwgHSVkXCAgFCgoWSlkKAwUbSlkFEgA%2FKwAYPysREgA5GC8zKxEAMzEwARACBCkBEyM3MxMhIAABMiQSNTQmKwEDIQchAwUU0v56%2Fvr%2BoIeVIJaNAVYBFAEf%2FK3KATKjzseybwFKIf62agNt%2Fvv%2BcNgCiZYCl%2F7V%2FAi3AU7X1939%2FJb%2BCv%2F%2FAFQAAAWoBy8SJgAxAAARBwDHAQgBUgAKtAEZGQUmACsRNf%2F%2FAJb%2F7AWDB3MSJgAyAAARBwBDAGgBUgAKtAIdHQUmACsRNf%2F%2FAJb%2F7AWDB3MSJgAyAAARBwB2ASEBUgAKtAIlJQUmACsRNf%2F%2FAJb%2F7AWDB3MSJgAyAAARBwDFANUBUgAKtAIiIgUmACsRNf%2F%2FAJb%2F7AWDBy8SJgAyAAARBwDHAOUBUgAKtAIlJQUmACsRNf%2F%2FAJb%2F7AWDByUSJgAyAAARBwBqAM8BUgAMtQMCLy8FJgArETU1AAAAAQCoATED8AR3AAsAFkAKAwYACQQCCggEAgAvMy8zEhc5MTAJATcJARcJAQcJAScB5%2F7BYgFAAUNj%2FrwBQmH%2Bvf7AYALTAUFj%2FsABQGD%2BvP6%2BYAFA%2FsJgAAMAd%2F%2BsBbYGBAAXACAAKQAjQBMfIx4kBCYYDxhJWQ8EBCZJWQQTAD8rABg%2FKxESABc5MTABEAIEIyInByc3JjUQEiQzMhYXNxcHHgEBIgYCFRQXASYTNCcBFjMyNhIFg7D%2BuNfIhIFwiWrAAU%2FSY59Ig3KVMDL95534iSkC4VrRIf0jW46Y8YwDi%2F7z%2FlfpYKBcqojrAQgBtOw2OaZcuD68AT%2FK%2Fpjah1wDl1j%2BWnZX%2FHFKwwFsAP%2F%2FAKT%2F7AV%2FB3MSJgA4AAARBwBDAFgBUgAKtAEXFwUmACsRNf%2F%2FAKT%2F7AV%2FB3MSJgA4AAARBwB2ASMBUgAKtAEfHwUmACsRNf%2F%2FAKT%2F7AV%2FB3MSJgA4AAARBwDFAMsBUgAKtAEcHAUmACsRNf%2F%2FAKT%2F7AV%2FByUSJgA4AAARBwBqALoBUgAMtQIBKSkFJgArETU1AAD%2F%2FwC8AAAEwwdzEiYAPAAAEQcAdgBUAVIACrQBEhIFJgArETUAAgBWAAAEUgW2AAwAFQAlQBMJFUpZCQkGBw0ESlkNDQYHAwYSAD8%2FEjkvKxESADkYLysxMAEUACEjAyMBMwMzMhYBMzI2NTQmKwEEUv64%2FsGFRqoBNao1oNXd%2FRCH1%2BKMkaYDPfj%2B%2Bv7BBbb%2FAL792bawfm4AAAAAAf8A%2FhQEWAYfAD8ALEAYNhUnAx4MDDlGWQwAHiRGWR4WAAVGWQAbAD8rABg%2FKwAYPysREgAXOTEwAyInNRYzMjY3AT4BMzIWFRQOAQcGFRQXHgIVFAYjIic1HgEzMjY1NC4BJy4BNTQ%2BATc%2BAjU0JiMiBgcBDgGFRTY9MkFUFwEYK%2BLCorQqUYpuXy9sM9m4r10zhz5xiBUuQlhFJT5dUD4iaVl3hhz%2B7iii%2FhQVjxZfbgUiyMaOfTljW2lTRDhCImtxQ6%2FHR6ApM3RlKD44N0VuPDVWR0U4P0MlQEl9gPrpva7%2F%2FwBi%2F%2BwEYAYhEiYARAAAEQYAQ7EAAAq0AiIiESYAKxE1AAD%2F%2FwBi%2F%2BwEYAYhEiYARAAAEQYAdkQAAAq0AioqESYAKxE1AAD%2F%2FwBi%2F%2BwEYAYhEiYARAAAEQYAxfcAAAq0AicnESYAKxE1AAD%2F%2FwBi%2F%2BwEYAXdEiYARAAAEQYAxxIAAAq0AioqESYAKxE1AAD%2F%2FwBi%2F%2BwEYAXTEiYARAAAEQYAav0AAAy1AwI0NBEmACsRNTX%2F%2FwBi%2F%2BwEYAaBEiYARAAAEQYAxtoAAAy1AwIkJBEmACsRNTUAAwBi%2F%2BwGWARcACoAOABCAEJAJBUYAwYEChE8IUZZPDwFFg8FFTkyETJGWRoRECUrCitGWQAKFgA%2FMysRADMYPzMrEQAzGD8%2FEjkvKxESABc5MTAFIiYnByM3Iw4BIyImNTQSNjMyFhczNzMHNjMyFhUUBCEjBxQWMzI2NxUGJTI2EjU0JiMiBgIVFBYBIgYHMzI2NTQmBI1soygfchoIbaVfeoqN8o5SficLQ20fe9F3k%2F6z%2Fs4nBH2DN3t1pPxrX7t3W01jsGRKA9V1vC8O4vVGFE9Qi9GEYcaqzgFmzGFfrJKmiHS2y1CDkyEzlkuLtwEqlmd6rf7epHJzA1a9pnVvPUIAAAD%2F%2FwBi%2FhQDqgRcEiYARgAAEAcAegF9AAD%2F%2FwBi%2F%2BwDtAYhEiYASAAAEQYAQ4IAAAq0AiQkESYAKxE1AAD%2F%2FwBi%2F%2BwD7wYhEiYASAAAEQYAdjUAAAq0AiwsESYAKxE1AAD%2F%2FwBi%2F%2BwDxgYhEiYASAAAEQYAxdAAAAq0AikpESYAKxE1AAD%2F%2FwBi%2F%2BwDvQXTEiYASAAAEQYAatQAAAy1AwI2NhEmACsRNTX%2F%2FwA7AAAB7AYhEiYAwgAAEQcAQ%2F5lAAAACrQBBQURJgArETX%2F%2FwA7AAAC6gYhEiYAwgAAEQcAdv8wAAAACrQBDQ0RJgArETX%2F%2FwA7AAACxAYhEiYAwgAAEQcAxf7OAAAACrQBCgoRJgArETX%2F%2FwA7AAACwQXTEiYAwgAAEQcAav7YAAAADLUCARcXESYAKxE1NQAAAAIAWv%2FsBHEGJQAgAC4ANEAcGQ8WHgAIBQQDHxYoRlkWFg8fDwYDAQ8hRlkPFgA%2FKwAYPzM%2FEjkvKxESABc5ERI5MTABJic3FhclFwceARUUAgQjIiY1NBI2MzIWFzc1NCYnBScTMj4BNTQmIyIOARUUFgKkQlBfdkYBBEDwV0%2BP%2Fvm0ts2H75RpmSMGSUr%2B8jgxa6Zmg3FtoFdzBT86N3VURpJphXP7kP3%2BfMTQuaABFJ5bTwIRiNBdlWz7vXDgcnaKc8%2BAfoL%2F%2FwA7AAAEUAXdEiYAUQAAEQYAxyEAAAq0ASMjESYAKxE1AAD%2F%2FwBi%2F%2FAEHQYhEiYAUgAAEQYAQ5cAAAq0Ah0dESYAKxE1AAD%2F%2FwBi%2F%2FAEHQYhEiYAUgAAEQYAdjkAAAq0AiUlESYAKxE1AAD%2F%2FwBi%2F%2FAEHQYhEiYAUgAAEQYAxe8AAAq0AiIiESYAKxE1AAD%2F%2FwBi%2F%2FAENQXdEiYAUgAAEQYAxwYAAAq0AiUlESYAKxE1AAD%2F%2FwBi%2F%2FAEHQXTEiYAUgAAEQYAaugAAAy1AwIvLxEmACsRNTUAAwB%2FAPwEFwSoAAMADgAZABC1AAEBEQwRAC8vEjkvMzEwEzUhFQE0MzIWFRQGIyImETQzMhYVFAYjIiZ%2FA5j9xG81Ozw0NDtvNTs8NDQ7AouOjv7qeT08Oj8%2BAvV5PTw6Pz4AAAMAPf%2B0BFAEkwAVAB4AJwAwQBsSDwcEBgkiHB0hERQIDwQPFkZZDxAEJEZZBBYAPysAGD8rERIAFzkYEMYQxjEwARQCBiMiJwcnNyY1NBI2MzIXNxcHFiUiBgIVFBcBJhM0JwEWMzI2EgQXi%2FSakmRiaW1Ek%2FSWkmpoaXc%2B%2FnBsr2QRAgY2jA39%2FjllZ6tfAsG9%2Fqq%2BQX1Sh2eiwgFOsESBT4FhaZL%2B%2FpdcLQKFL%2F7lVCP9fy2PAQIAAAD%2F%2FwBx%2F%2BwEXgYhEiYAWAAAEQYAQ5kAAAq0ARoaESYAKxE1AAD%2F%2FwBx%2F%2BwEXgYhEiYAWAAAEQYAdmgAAAq0ASIiESYAKxE1AAD%2F%2FwBx%2F%2BwEXgYhEiYAWAAAEQYAxQoAAAq0AR8fESYAKxE1AAD%2F%2FwBx%2F%2BwEXgXTEiYAWAAAEQYAagAAAAy1AgEsLBEmACsRNTX%2F%2F%2F87%2FhQEEgYhEiYAXAAAEQYAduAAAAq0ASIiESYAKxE1AAAAAv%2FV%2FhQEOQYUABcAJAAnQBQEDQARCQAIGxEYRlkREAAfRlkAFgA%2FKwAYPysAGD8%2FERI5OTEwBSImJyMGBwMjATMCBgczPgEzMhYVFAIGEyIGAhUUFjMyNhI1NAIhYpQnCggRZqYBsKhfKBMJZbBfi56K9CBgx3VvaWOraBRmWGhI%2FhoIAP5HokR9aMOw1P6exQPjvv7gl251ogErqOMA%2F%2F%2F%2FO%2F4UBBIF0xImAFwAABEGAGqGAAAMtQIBLCwRJgArETU1AAEAOwAAAc0ESAADAAqzAg8BFQA%2FPzEwMyMTM%2BOo6qgESAAAAAIAlv%2FsBykFzQAVACEAOUAgEBNJWRAQAQwMD0lZDAMKG0lZCgQDFklZAxIBEgEUSVkrABg%2FPysAGD8rABg%2FKxESADkYLysxMCkBBiMgABEQEiQzMhchByEDIQchAyEFMjcTJiMiBgIVFBYF9P1eTlD%2FAP7iwAFP0phVAsUf%2FctkAhAf%2FfBzAjX8pEU29kxznfiJxBQBKwEOAQgBtOwXmf4rlv3mFRMEiRbK%2Fpjax98AAwBi%2F%2BwGrARcACEALgA4ADtAHgIOBQwyGEZZMjIFDC8iDCJGWREMEBwpBSlGWQAFFgA%2FMysRADMYPzMrEQAzERI5GC8rERIAOTkxMAUgJw4BIyImNTQSNjMgFz4BMzIWFRQEISMHFBYzMjY3FQYBIgYCFRQWMzISETQmJSIGBzMyNjU0JgTj%2FvJWRc17uNiW%2FJsBDllLzXeLnP63%2FtApBHuBS4xQov0Cba5gfG6xyncCiX2%2FLBLn8EAU4Wty5MLBAU6x4W16g3m3ylCDkzEjlksD3ZL%2B%2FpuNkgFBAQt8hgS9pnp0MEUAAAEBjwTZA%2FYGIQAOAAyzAwsGAQAvM80yMTABIyYnBgcjNT4BNzMWHwED9mc5aIZsbZF3F54lWyoE2TCNd0YbhYEnY4hCAAAAAAICJwTZA90GgQALABcAFUALDx8JLwk%2FCQMJFQMALzPMXTIxMAEUBiMiJjU0NjMyFgc0JiMiBhUUFjMyNgPdeGNldnxfZXZoQDMxQjs4M0AFsGN0c2JedXJhNT4%2BNTY9PQAAAAABAVAE2QQvBd0AFQAStgUTC4AQAAkAL8QyGt3GMzEwASIuAiMiBgcjEjMyHgIzMjY3MwIDRihLR0MgLDMWZDqtLE9HPhssMxpkQgTbIysjOToBAiQrJDY%2F%2Fv4AAAEANwHVA5ECdQADAAixAAEALzMxMBM3IQc3IwM3IgHVoKAAAAEANwHVB2gCdQADAAixAAEALzMxMBM3IQc3IwcOIgHVoKAAAAEAewPBAggFtgAGAAmyAAMDAD%2FNMTATJzYTMwIHgQZirH%2BTOAPBFtMBDP6nnAAAAAEAfQPBAgwFtgAHAAmyBQcDAD%2FGMTABFw4BByMSNwIECCiOWIGGRQW2Flv%2FhQEqywAAAAAB%2F5z%2B%2BAErAO4ABgAIsQQAAC%2FNMTAlFwYHIxI3ASMIcZ2Bfk7uF%2Bv0AR7YAAIAewPBA3sFtgAGAA0ADbQABwMKAwA%2FM80yMTABJzYTMwIHISc2EzMCBwH0CFDAf6Ip%2FdEGYqx%2FkzgDwRa1ASr%2BhXoW0wEM%2FqecAAACAH0DwQN%2FBbYABwAPAA20DAUPBwMAPzPGMjEwARcOAQcjEjchFwYDIzYSNwIECCiOWIGGRQItCl60fzl1HAW2Flv%2FhQEqyxbO%2Fu9%2BASVSAAL%2FnP74ApwA7gAGAA0ADLMLDQQAAC%2FNMzIxMCUXBgcjEjchFwYDIxI3ASMIcZ2Bfk4CKwlfsIGMP%2B4X6%2FQBHtgXzf7uATy6AAEAxwHsApED6QALAAixCQMAL80xMBM0NjMyFhUUBiMiJseTfVxelIBZXQKskaxiXI2yYwABAFgAcQItA74ABgAStgYAAwMBBQEALy8SOREzMzEwEwEXARMHA1gBh07%2B16xx5wJCAXxR%2FrL%2BgzEBtAABABcAcwHsA8EABgAStgAGAwMFAQUALy8SOREzMzEwCQEnAQM3EwHs%2FnhNASiscegB8P6DUgFNAX0y%2FksAAAAAAf4ZAAAC8AW2AAMACrMDAwISAD8%2FMTAJASMBAvD7wpkEPQW2%2BkoFtgAAAAACAFwCSgLfBbwACgAQACFADw0HBhABBQUJEBADBx4DIAA%2FPxI5LzMzETMRMxEzMTABIwcjNyE3ATMDMyMSNwYPAQLJgSt%2FK%2F6TFwHhhXl%2F%2FkUVFFrNAxTKymUCQ%2F3NAUJJJHH2AAAAAAEAP%2F%2FsBNcFyQAmAEtAKQsXGBdOWQgYBhwdHE1ZAx0PHR8dAgkDGB0YHRIhIQBMWSEHEg1MWRIZAD8rABg%2FKxESADk5GC8vX15dETMrEQAzETMrEQAzMTABIgYHIQchBgchByEQITI3FQYjIgI9ASM3MzY3IzczEgAzMhYXByYDoIzkSwGqGv5HFQsBfR3%2BlwEpe4V%2Fl9TpqhuaCBaXG59hAUXPWY5GUHEFMcbHhUFjg%2F6LN5M7AQv1DINQVIUBCwEaKzGKTgAAAAABAAAjAAABBdMYAAAKCvIABQAk%2F3EABQA3ACkABQA5ACkABQA6ACkABQA8ABQABQBE%2F64ABQBG%2F4UABQBH%2F4UABQBI%2F4UABQBK%2F8MABQBQ%2F8MABQBR%2F8MABQBS%2F4UABQBT%2F8MABQBU%2F4UABQBV%2F8MABQBW%2F8MABQBY%2F8MABQCC%2F3EABQCD%2F3EABQCE%2F3EABQCF%2F3EABQCG%2F3EABQCH%2F3EABQCfABQABQCi%2F4UABQCj%2F64ABQCk%2F64ABQCl%2F64ABQCm%2F64ABQCn%2F64ABQCo%2F64ABQCp%2F4UABQCq%2F4UABQCr%2F4UABQCs%2F4UABQCt%2F4UABQC0%2F4UABQC1%2F4UABQC2%2F4UABQC3%2F4UABQC4%2F4UABQC6%2F4UABQC7%2F8MABQC8%2F8MABQC9%2F8MABQC%2B%2F8MABQDE%2F4UACgAk%2F3EACgA3ACkACgA5ACkACgA6ACkACgA8ABQACgBE%2F64ACgBG%2F4UACgBH%2F4UACgBI%2F4UACgBK%2F8MACgBQ%2F8MACgBR%2F8MACgBS%2F4UACgBT%2F8MACgBU%2F4UACgBV%2F8MACgBW%2F8MACgBY%2F8MACgCC%2F3EACgCD%2F3EACgCE%2F3EACgCF%2F3EACgCG%2F3EACgCH%2F3EACgCfABQACgCi%2F4UACgCj%2F64ACgCk%2F64ACgCl%2F64ACgCm%2F64ACgCn%2F64ACgCo%2F64ACgCp%2F4UACgCq%2F4UACgCr%2F4UACgCs%2F4UACgCt%2F4UACgC0%2F4UACgC1%2F4UACgC2%2F4UACgC3%2F4UACgC4%2F4UACgC6%2F4UACgC7%2F8MACgC8%2F8MACgC9%2F8MACgC%2B%2F8MACgDE%2F4UACwAtALgADwAm%2F5oADwAq%2F5oADwAy%2F5oADwA0%2F5oADwA3%2F3EADwA4%2F9cADwA5%2F4UADwA6%2F4UADwA8%2F4UADwCJ%2F5oADwCU%2F5oADwCV%2F5oADwCW%2F5oADwCX%2F5oADwCY%2F5oADwCa%2F5oADwCb%2F9cADwCc%2F9cADwCd%2F9cADwCe%2F9cADwCf%2F4UADwDD%2F5oAEAA3%2F64AEQAm%2F5oAEQAq%2F5oAEQAy%2F5oAEQA0%2F5oAEQA3%2F3EAEQA4%2F9cAEQA5%2F4UAEQA6%2F4UAEQA8%2F4UAEQCJ%2F5oAEQCU%2F5oAEQCV%2F5oAEQCW%2F5oAEQCX%2F5oAEQCY%2F5oAEQCa%2F5oAEQCb%2F9cAEQCc%2F9cAEQCd%2F9cAEQCe%2F9cAEQCf%2F4UAEQDD%2F5oAJAAF%2F3EAJAAK%2F3EAJAAm%2F9cAJAAq%2F9cAJAAtAQoAJAAy%2F9cAJAA0%2F9cAJAA3%2F3EAJAA5%2F64AJAA6%2F64AJAA8%2F4UAJACJ%2F9cAJACU%2F9cAJACV%2F9cAJACW%2F9cAJACX%2F9cAJACY%2F9cAJACa%2F9cAJACf%2F4UAJADD%2F9cAJADL%2F3EAJADO%2F3EAJQAP%2F64AJQAR%2F64AJQAk%2F9cAJQA3%2F8MAJQA5%2F%2BwAJQA6%2F%2BwAJQA7%2F9cAJQA8%2F%2BwAJQA9%2F%2BwAJQCC%2F9cAJQCD%2F9cAJQCE%2F9cAJQCF%2F9cAJQCG%2F9cAJQCH%2F9cAJQCf%2F%2BwAJQDM%2F64AJQDP%2F64AJgAm%2F9cAJgAq%2F9cAJgAy%2F9cAJgA0%2F9cAJgCJ%2F9cAJgCU%2F9cAJgCV%2F9cAJgCW%2F9cAJgCX%2F9cAJgCY%2F9cAJgCa%2F9cAJgDD%2F9cAJwAP%2F64AJwAR%2F64AJwAk%2F9cAJwA3%2F8MAJwA5%2F%2BwAJwA6%2F%2BwAJwA7%2F9cAJwA8%2F%2BwAJwA9%2F%2BwAJwCC%2F9cAJwCD%2F9cAJwCE%2F9cAJwCF%2F9cAJwCG%2F9cAJwCH%2F9cAJwCf%2F%2BwAJwDM%2F64AJwDP%2F64AKAAtAHsAKQAP%2F4UAKQAR%2F4UAKQAiACkAKQAk%2F9cAKQCC%2F9cAKQCD%2F9cAKQCE%2F9cAKQCF%2F9cAKQCG%2F9cAKQCH%2F9cAKQDM%2F4UAKQDP%2F4UALgAm%2F9cALgAq%2F9cALgAy%2F9cALgA0%2F9cALgCJ%2F9cALgCU%2F9cALgCV%2F9cALgCW%2F9cALgCX%2F9cALgCY%2F9cALgCa%2F9cALgDD%2F9cALwAF%2F1wALwAK%2F1wALwAm%2F9cALwAq%2F9cALwAy%2F9cALwA0%2F9cALwA3%2F9cALwA4%2F%2BwALwA5%2F9cALwA6%2F9cALwA8%2F8MALwCJ%2F9cALwCU%2F9cALwCV%2F9cALwCW%2F9cALwCX%2F9cALwCY%2F9cALwCa%2F9cALwCb%2F%2BwALwCc%2F%2BwALwCd%2F%2BwALwCe%2F%2BwALwCf%2F8MALwDD%2F9cALwDL%2F1wALwDO%2F1wAMgAP%2F64AMgAR%2F64AMgAk%2F9cAMgA3%2F8MAMgA5%2F%2BwAMgA6%2F%2BwAMgA7%2F9cAMgA8%2F%2BwAMgA9%2F%2BwAMgCC%2F9cAMgCD%2F9cAMgCE%2F9cAMgCF%2F9cAMgCG%2F9cAMgCH%2F9cAMgCf%2F%2BwAMgDM%2F64AMgDP%2F64AMwAP%2FvYAMwAR%2FvYAMwAk%2F5oAMwA7%2F9cAMwA9%2F%2BwAMwCC%2F5oAMwCD%2F5oAMwCE%2F5oAMwCF%2F5oAMwCG%2F5oAMwCH%2F5oAMwDM%2FvYAMwDP%2FvYANAAP%2F64ANAAR%2F64ANAAk%2F9cANAA3%2F8MANAA5%2F%2BwANAA6%2F%2BwANAA7%2F9cANAA8%2F%2BwANAA9%2F%2BwANACC%2F9cANACD%2F9cANACE%2F9cANACF%2F9cANACG%2F9cANACH%2F9cANACf%2F%2BwANADM%2F64ANADP%2F64ANwAP%2F4UANwAQ%2F64ANwAR%2F4UANwAiACkANwAk%2F3EANwAm%2F9cANwAq%2F9cANwAy%2F9cANwA0%2F9cANwA3ACkANwBE%2F1wANwBG%2F3EANwBH%2F3EANwBI%2F3EANwBK%2F3EANwBQ%2F5oANwBR%2F5oANwBS%2F3EANwBT%2F5oANwBU%2F3EANwBV%2F5oANwBW%2F4UANwBY%2F5oANwBZ%2F9cANwBa%2F9cANwBb%2F9cANwBc%2F9cANwBd%2F64ANwCC%2F3EANwCD%2F3EANwCE%2F3EANwCF%2F3EANwCG%2F3EANwCH%2F3EANwCJ%2F9cANwCU%2F9cANwCV%2F9cANwCW%2F9cANwCX%2F9cANwCY%2F9cANwCa%2F9cANwCi%2F3EANwCj%2F1wANwCk%2F1wANwCl%2F1wANwCm%2F1wANwCn%2F1wANwCo%2F1wANwCp%2F3EANwCq%2F3EANwCr%2F3EANwCs%2F3EANwCt%2F3EANwC0%2F3EANwC1%2F3EANwC2%2F3EANwC3%2F3EANwC4%2F3EANwC6%2F3EANwC7%2F5oANwC8%2F5oANwC9%2F5oANwC%2B%2F5oANwC%2F%2F9cANwDD%2F9cANwDE%2F3EANwDI%2F64ANwDJ%2F64ANwDM%2F4UANwDP%2F4UAOAAP%2F9cAOAAR%2F9cAOAAk%2F%2BwAOACC%2F%2BwAOACD%2F%2BwAOACE%2F%2BwAOACF%2F%2BwAOACG%2F%2BwAOACH%2F%2BwAOADM%2F9cAOADP%2F9cAOQAP%2F5oAOQAR%2F5oAOQAiACkAOQAk%2F64AOQAm%2F%2BwAOQAq%2F%2BwAOQAy%2F%2BwAOQA0%2F%2BwAOQBE%2F9cAOQBG%2F9cAOQBH%2F9cAOQBI%2F9cAOQBK%2F%2BwAOQBQ%2F%2BwAOQBR%2F%2BwAOQBS%2F9cAOQBT%2F%2BwAOQBU%2F9cAOQBV%2F%2BwAOQBW%2F%2BwAOQBY%2F%2BwAOQCC%2F64AOQCD%2F64AOQCE%2F64AOQCF%2F64AOQCG%2F64AOQCH%2F64AOQCJ%2F%2BwAOQCU%2F%2BwAOQCV%2F%2BwAOQCW%2F%2BwAOQCX%2F%2BwAOQCY%2F%2BwAOQCa%2F%2BwAOQCi%2F9cAOQCj%2F9cAOQCk%2F9cAOQCl%2F9cAOQCm%2F9cAOQCn%2F9cAOQCo%2F9cAOQCp%2F9cAOQCq%2F9cAOQCr%2F9cAOQCs%2F9cAOQCt%2F9cAOQC0%2F9cAOQC1%2F9cAOQC2%2F9cAOQC3%2F9cAOQC4%2F9cAOQC6%2F9cAOQC7%2F%2BwAOQC8%2F%2BwAOQC9%2F%2BwAOQC%2B%2F%2BwAOQDD%2F%2BwAOQDE%2F9cAOQDM%2F5oAOQDP%2F5oAOgAP%2F5oAOgAR%2F5oAOgAiACkAOgAk%2F64AOgAm%2F%2BwAOgAq%2F%2BwAOgAy%2F%2BwAOgA0%2F%2BwAOgBE%2F9cAOgBG%2F9cAOgBH%2F9cAOgBI%2F9cAOgBK%2F%2BwAOgBQ%2F%2BwAOgBR%2F%2BwAOgBS%2F9cAOgBT%2F%2BwAOgBU%2F9cAOgBV%2F%2BwAOgBW%2F%2BwAOgBY%2F%2BwAOgCC%2F64AOgCD%2F64AOgCE%2F64AOgCF%2F64AOgCG%2F64AOgCH%2F64AOgCJ%2F%2BwAOgCU%2F%2BwAOgCV%2F%2BwAOgCW%2F%2BwAOgCX%2F%2BwAOgCY%2F%2BwAOgCa%2F%2BwAOgCi%2F9cAOgCj%2F9cAOgCk%2F9cAOgCl%2F9cAOgCm%2F9cAOgCn%2F9cAOgCo%2F9cAOgCp%2F9cAOgCq%2F9cAOgCr%2F9cAOgCs%2F9cAOgCt%2F9cAOgC0%2F9cAOgC1%2F9cAOgC2%2F9cAOgC3%2F9cAOgC4%2F9cAOgC6%2F9cAOgC7%2F%2BwAOgC8%2F%2BwAOgC9%2F%2BwAOgC%2B%2F%2BwAOgDD%2F%2BwAOgDE%2F9cAOgDM%2F5oAOgDP%2F5oAOwAm%2F9cAOwAq%2F9cAOwAy%2F9cAOwA0%2F9cAOwCJ%2F9cAOwCU%2F9cAOwCV%2F9cAOwCW%2F9cAOwCX%2F9cAOwCY%2F9cAOwCa%2F9cAOwDD%2F9cAPAAP%2F4UAPAAR%2F4UAPAAiACkAPAAk%2F4UAPAAm%2F9cAPAAq%2F9cAPAAy%2F9cAPAA0%2F9cAPABE%2F5oAPABG%2F5oAPABH%2F5oAPABI%2F5oAPABK%2F9cAPABQ%2F8MAPABR%2F8MAPABS%2F5oAPABT%2F8MAPABU%2F5oAPABV%2F8MAPABW%2F64APABY%2F8MAPABd%2F9cAPACC%2F4UAPACD%2F4UAPACE%2F4UAPACF%2F4UAPACG%2F4UAPACH%2F4UAPACJ%2F9cAPACU%2F9cAPACV%2F9cAPACW%2F9cAPACX%2F9cAPACY%2F9cAPACa%2F9cAPACi%2F5oAPACj%2F5oAPACk%2F5oAPACl%2F5oAPACm%2F5oAPACn%2F5oAPACo%2F5oAPACp%2F5oAPACq%2F5oAPACr%2F5oAPACs%2F5oAPACt%2F5oAPAC0%2F5oAPAC1%2F5oAPAC2%2F5oAPAC3%2F5oAPAC4%2F5oAPAC6%2F5oAPAC7%2F8MAPAC8%2F8MAPAC9%2F8MAPAC%2B%2F8MAPADD%2F9cAPADE%2F5oAPADM%2F4UAPADP%2F4UAPQAm%2F%2BwAPQAq%2F%2BwAPQAy%2F%2BwAPQA0%2F%2BwAPQCJ%2F%2BwAPQCU%2F%2BwAPQCV%2F%2BwAPQCW%2F%2BwAPQCX%2F%2BwAPQCY%2F%2BwAPQCa%2F%2BwAPQDD%2F%2BwAPgAtALgARAAF%2F%2BwARAAK%2F%2BwARADL%2F%2BwARADO%2F%2BwARQAF%2F%2BwARQAK%2F%2BwARQBZ%2F9cARQBa%2F9cARQBb%2F9cARQBc%2F9cARQBd%2F%2BwARQC%2F%2F9cARQDL%2F%2BwARQDO%2F%2BwARgAFACkARgAKACkARgDLACkARgDOACkASAAF%2F%2BwASAAK%2F%2BwASABZ%2F9cASABa%2F9cASABb%2F9cASABc%2F9cASABd%2F%2BwASAC%2F%2F9cASADL%2F%2BwASADO%2F%2BwASQAFAHsASQAKAHsASQDLAHsASQDOAHsASwAF%2F%2BwASwAK%2F%2BwASwDL%2F%2BwASwDO%2F%2BwATgBG%2F9cATgBH%2F9cATgBI%2F9cATgBS%2F9cATgBU%2F9cATgCi%2F9cATgCp%2F9cATgCq%2F9cATgCr%2F9cATgCs%2F9cATgCt%2F9cATgC0%2F9cATgC1%2F9cATgC2%2F9cATgC3%2F9cATgC4%2F9cATgC6%2F9cATgDE%2F9cAUAAF%2F%2BwAUAAK%2F%2BwAUADL%2F%2BwAUADO%2F%2BwAUQAF%2F%2BwAUQAK%2F%2BwAUQDL%2F%2BwAUQDO%2F%2BwAUgAF%2F%2BwAUgAK%2F%2BwAUgBZ%2F9cAUgBa%2F9cAUgBb%2F9cAUgBc%2F9cAUgBd%2F%2BwAUgC%2F%2F9cAUgDL%2F%2BwAUgDO%2F%2BwAUwAF%2F%2BwAUwAK%2F%2BwAUwBZ%2F9cAUwBa%2F9cAUwBb%2F9cAUwBc%2F9cAUwBd%2F%2BwAUwC%2F%2F9cAUwDL%2F%2BwAUwDO%2F%2BwAVQAFAFIAVQAKAFIAVQBE%2F9cAVQBG%2F9cAVQBH%2F9cAVQBI%2F9cAVQBK%2F%2BwAVQBS%2F9cAVQBU%2F9cAVQCi%2F9cAVQCj%2F9cAVQCk%2F9cAVQCl%2F9cAVQCm%2F9cAVQCn%2F9cAVQCo%2F9cAVQCp%2F9cAVQCq%2F9cAVQCr%2F9cAVQCs%2F9cAVQCt%2F9cAVQC0%2F9cAVQC1%2F9cAVQC2%2F9cAVQC3%2F9cAVQC4%2F9cAVQC6%2F9cAVQDE%2F9cAVQDLAFIAVQDOAFIAVwAFACkAVwAKACkAVwDLACkAVwDOACkAWQAFAFIAWQAKAFIAWQAP%2F64AWQAR%2F64AWQAiACkAWQDLAFIAWQDM%2F64AWQDOAFIAWQDP%2F64AWgAFAFIAWgAKAFIAWgAP%2F64AWgAR%2F64AWgAiACkAWgDLAFIAWgDM%2F64AWgDOAFIAWgDP%2F64AWwBG%2F9cAWwBH%2F9cAWwBI%2F9cAWwBS%2F9cAWwBU%2F9cAWwCi%2F9cAWwCp%2F9cAWwCq%2F9cAWwCr%2F9cAWwCs%2F9cAWwCt%2F9cAWwC0%2F9cAWwC1%2F9cAWwC2%2F9cAWwC3%2F9cAWwC4%2F9cAWwC6%2F9cAWwDE%2F9cAXAAFAFIAXAAKAFIAXAAP%2F64AXAAR%2F64AXAAiACkAXADLAFIAXADM%2F64AXADOAFIAXADP%2F64AXgAtALgAggAF%2F3EAggAK%2F3EAggAm%2F9cAggAq%2F9cAggAtAQoAggAy%2F9cAggA0%2F9cAggA3%2F3EAggA5%2F64AggA6%2F64AggA8%2F4UAggCJ%2F9cAggCU%2F9cAggCV%2F9cAggCW%2F9cAggCX%2F9cAggCY%2F9cAggCa%2F9cAggCf%2F4UAggDD%2F9cAggDL%2F3EAggDO%2F3EAgwAF%2F3EAgwAK%2F3EAgwAm%2F9cAgwAq%2F9cAgwAtAQoAgwAy%2F9cAgwA0%2F9cAgwA3%2F3EAgwA5%2F64AgwA6%2F64AgwA8%2F4UAgwCJ%2F9cAgwCU%2F9cAgwCV%2F9cAgwCW%2F9cAgwCX%2F9cAgwCY%2F9cAgwCa%2F9cAgwCf%2F4UAgwDD%2F9cAgwDL%2F3EAgwDO%2F3EAhAAF%2F3EAhAAK%2F3EAhAAm%2F9cAhAAq%2F9cAhAAtAQoAhAAy%2F9cAhAA0%2F9cAhAA3%2F3EAhAA5%2F64AhAA6%2F64AhAA8%2F4UAhACJ%2F9cAhACU%2F9cAhACV%2F9cAhACW%2F9cAhACX%2F9cAhACY%2F9cAhACa%2F9cAhACf%2F4UAhADD%2F9cAhADL%2F3EAhADO%2F3EAhQAF%2F3EAhQAK%2F3EAhQAm%2F9cAhQAq%2F9cAhQAtAQoAhQAy%2F9cAhQA0%2F9cAhQA3%2F3EAhQA5%2F64AhQA6%2F64AhQA8%2F4UAhQCJ%2F9cAhQCU%2F9cAhQCV%2F9cAhQCW%2F9cAhQCX%2F9cAhQCY%2F9cAhQCa%2F9cAhQCf%2F4UAhQDD%2F9cAhQDL%2F3EAhQDO%2F3EAhgAF%2F3EAhgAK%2F3EAhgAm%2F9cAhgAq%2F9cAhgAtAQoAhgAy%2F9cAhgA0%2F9cAhgA3%2F3EAhgA5%2F64AhgA6%2F64AhgA8%2F4UAhgCJ%2F9cAhgCU%2F9cAhgCV%2F9cAhgCW%2F9cAhgCX%2F9cAhgCY%2F9cAhgCa%2F9cAhgCf%2F4UAhgDD%2F9cAhgDL%2F3EAhgDO%2F3EAhwAF%2F3EAhwAK%2F3EAhwAm%2F9cAhwAq%2F9cAhwAtAQoAhwAy%2F9cAhwA0%2F9cAhwA3%2F3EAhwA5%2F64AhwA6%2F64AhwA8%2F4UAhwCJ%2F9cAhwCU%2F9cAhwCV%2F9cAhwCW%2F9cAhwCX%2F9cAhwCY%2F9cAhwCa%2F9cAhwCf%2F4UAhwDD%2F9cAhwDL%2F3EAhwDO%2F3EAiAAtAHsAiQAm%2F9cAiQAq%2F9cAiQAy%2F9cAiQA0%2F9cAiQCJ%2F9cAiQCU%2F9cAiQCV%2F9cAiQCW%2F9cAiQCX%2F9cAiQCY%2F9cAiQCa%2F9cAiQDD%2F9cAigAtAHsAiwAtAHsAjAAtAHsAjQAtAHsAkgAP%2F64AkgAR%2F64AkgAk%2F9cAkgA3%2F8MAkgA5%2F%2BwAkgA6%2F%2BwAkgA7%2F9cAkgA8%2F%2BwAkgA9%2F%2BwAkgCC%2F9cAkgCD%2F9cAkgCE%2F9cAkgCF%2F9cAkgCG%2F9cAkgCH%2F9cAkgCf%2F%2BwAkgDM%2F64AkgDP%2F64AlAAP%2F64AlAAR%2F64AlAAk%2F9cAlAA3%2F8MAlAA5%2F%2BwAlAA6%2F%2BwAlAA7%2F9cAlAA8%2F%2BwAlAA9%2F%2BwAlACC%2F9cAlACD%2F9cAlACE%2F9cAlACF%2F9cAlACG%2F9cAlACH%2F9cAlACf%2F%2BwAlADM%2F64AlADP%2F64AlQAP%2F64AlQAR%2F64AlQAk%2F9cAlQA3%2F8MAlQA5%2F%2BwAlQA6%2F%2BwAlQA7%2F9cAlQA8%2F%2BwAlQA9%2F%2BwAlQCC%2F9cAlQCD%2F9cAlQCE%2F9cAlQCF%2F9cAlQCG%2F9cAlQCH%2F9cAlQCf%2F%2BwAlQDM%2F64AlQDP%2F64AlgAP%2F64AlgAR%2F64AlgAk%2F9cAlgA3%2F8MAlgA5%2F%2BwAlgA6%2F%2BwAlgA7%2F9cAlgA8%2F%2BwAlgA9%2F%2BwAlgCC%2F9cAlgCD%2F9cAlgCE%2F9cAlgCF%2F9cAlgCG%2F9cAlgCH%2F9cAlgCf%2F%2BwAlgDM%2F64AlgDP%2F64AlwAP%2F64AlwAR%2F64AlwAk%2F9cAlwA3%2F8MAlwA5%2F%2BwAlwA6%2F%2BwAlwA7%2F9cAlwA8%2F%2BwAlwA9%2F%2BwAlwCC%2F9cAlwCD%2F9cAlwCE%2F9cAlwCF%2F9cAlwCG%2F9cAlwCH%2F9cAlwCf%2F%2BwAlwDM%2F64AlwDP%2F64AmAAP%2F64AmAAR%2F64AmAAk%2F9cAmAA3%2F8MAmAA5%2F%2BwAmAA6%2F%2BwAmAA7%2F9cAmAA8%2F%2BwAmAA9%2F%2BwAmACC%2F9cAmACD%2F9cAmACE%2F9cAmACF%2F9cAmACG%2F9cAmACH%2F9cAmACf%2F%2BwAmADM%2F64AmADP%2F64AmgAP%2F64AmgAR%2F64AmgAk%2F9cAmgA3%2F8MAmgA5%2F%2BwAmgA6%2F%2BwAmgA7%2F9cAmgA8%2F%2BwAmgA9%2F%2BwAmgCC%2F9cAmgCD%2F9cAmgCE%2F9cAmgCF%2F9cAmgCG%2F9cAmgCH%2F9cAmgCf%2F%2BwAmgDM%2F64AmgDP%2F64AmwAP%2F9cAmwAR%2F9cAmwAk%2F%2BwAmwCC%2F%2BwAmwCD%2F%2BwAmwCE%2F%2BwAmwCF%2F%2BwAmwCG%2F%2BwAmwCH%2F%2BwAmwDM%2F9cAmwDP%2F9cAnAAP%2F9cAnAAR%2F9cAnAAk%2F%2BwAnACC%2F%2BwAnACD%2F%2BwAnACE%2F%2BwAnACF%2F%2BwAnACG%2F%2BwAnACH%2F%2BwAnADM%2F9cAnADP%2F9cAnQAP%2F9cAnQAR%2F9cAnQAk%2F%2BwAnQCC%2F%2BwAnQCD%2F%2BwAnQCE%2F%2BwAnQCF%2F%2BwAnQCG%2F%2BwAnQCH%2F%2BwAnQDM%2F9cAnQDP%2F9cAngAP%2F9cAngAR%2F9cAngAk%2F%2BwAngCC%2F%2BwAngCD%2F%2BwAngCE%2F%2BwAngCF%2F%2BwAngCG%2F%2BwAngCH%2F%2BwAngDM%2F9cAngDP%2F9cAnwAP%2F4UAnwAR%2F4UAnwAiACkAnwAk%2F4UAnwAm%2F9cAnwAq%2F9cAnwAy%2F9cAnwA0%2F9cAnwBE%2F5oAnwBG%2F5oAnwBH%2F5oAnwBI%2F5oAnwBK%2F9cAnwBQ%2F8MAnwBR%2F8MAnwBS%2F5oAnwBT%2F8MAnwBU%2F5oAnwBV%2F8MAnwBW%2F64AnwBY%2F8MAnwBd%2F9cAnwCC%2F4UAnwCD%2F4UAnwCE%2F4UAnwCF%2F4UAnwCG%2F4UAnwCH%2F4UAnwCJ%2F9cAnwCU%2F9cAnwCV%2F9cAnwCW%2F9cAnwCX%2F9cAnwCY%2F9cAnwCa%2F9cAnwCi%2F5oAnwCj%2F5oAnwCk%2F5oAnwCl%2F5oAnwCm%2F5oAnwCn%2F5oAnwCo%2F5oAnwCp%2F5oAnwCq%2F5oAnwCr%2F5oAnwCs%2F5oAnwCt%2F5oAnwC0%2F5oAnwC1%2F5oAnwC2%2F5oAnwC3%2F5oAnwC4%2F5oAnwC6%2F5oAnwC7%2F8MAnwC8%2F8MAnwC9%2F8MAnwC%2B%2F8MAnwDD%2F9cAnwDE%2F5oAnwDM%2F4UAnwDP%2F4UAoAAP%2FvYAoAAR%2FvYAoAAk%2F5oAoAA7%2F9cAoAA9%2F%2BwAoACC%2F5oAoACD%2F5oAoACE%2F5oAoACF%2F5oAoACG%2F5oAoACH%2F5oAoADM%2FvYAoADP%2FvYAogAF%2F%2BwAogAK%2F%2BwAogDL%2F%2BwAogDO%2F%2BwAowAF%2F%2BwAowAK%2F%2BwAowDL%2F%2BwAowDO%2F%2BwApAAF%2F%2BwApAAK%2F%2BwApADL%2F%2BwApADO%2F%2BwApQAF%2F%2BwApQAK%2F%2BwApQDL%2F%2BwApQDO%2F%2BwApgAF%2F%2BwApgAK%2F%2BwApgDL%2F%2BwApgDO%2F%2BwApwAF%2F%2BwApwAK%2F%2BwApwDL%2F%2BwApwDO%2F%2BwAqgAF%2F%2BwAqgAK%2F%2BwAqgBZ%2F9cAqgBa%2F9cAqgBb%2F9cAqgBc%2F9cAqgBd%2F%2BwAqgC%2F%2F9cAqgDL%2F%2BwAqgDO%2F%2BwAqwAF%2F%2BwAqwAK%2F%2BwAqwBZ%2F9cAqwBa%2F9cAqwBb%2F9cAqwBc%2F9cAqwBd%2F%2BwAqwC%2F%2F9cAqwDL%2F%2BwAqwDO%2F%2BwArAAF%2F%2BwArAAK%2F%2BwArABZ%2F9cArABa%2F9cArABb%2F9cArABc%2F9cArABd%2F%2BwArAC%2F%2F9cArADL%2F%2BwArADO%2F%2BwArQAF%2F%2BwArQAK%2F%2BwArQBZ%2F9cArQBa%2F9cArQBb%2F9cArQBc%2F9cArQBd%2F%2BwArQC%2F%2F9cArQDL%2F%2BwArQDO%2F%2BwAsgAF%2F%2BwAsgAK%2F%2BwAsgBZ%2F9cAsgBa%2F9cAsgBb%2F9cAsgBc%2F9cAsgBd%2F%2BwAsgC%2F%2F9cAsgDL%2F%2BwAsgDO%2F%2BwAtAAF%2F%2BwAtAAK%2F%2BwAtABZ%2F9cAtABa%2F9cAtABb%2F9cAtABc%2F9cAtABd%2F%2BwAtAC%2F%2F9cAtADL%2F%2BwAtADO%2F%2BwAtQAF%2F%2BwAtQAK%2F%2BwAtQBZ%2F9cAtQBa%2F9cAtQBb%2F9cAtQBc%2F9cAtQBd%2F%2BwAtQC%2F%2F9cAtQDL%2F%2BwAtQDO%2F%2BwAtgAF%2F%2BwAtgAK%2F%2BwAtgBZ%2F9cAtgBa%2F9cAtgBb%2F9cAtgBc%2F9cAtgBd%2F%2BwAtgC%2F%2F9cAtgDL%2F%2BwAtgDO%2F%2BwAuAAF%2F9cAuAAK%2F9cAuADL%2F9cAuADO%2F9cAugAF%2F%2BwAugAK%2F%2BwAugBZ%2F9cAugBa%2F9cAugBb%2F9cAugBc%2F9cAugBd%2F%2BwAugC%2F%2F9cAugDL%2F%2BwAugDO%2F%2BwAvwAFAFIAvwAKAFIAvwAP%2F64AvwAR%2F64AvwAiACkAvwDLAFIAvwDM%2F64AvwDOAFIAvwDP%2F64AwAAF%2F%2BwAwAAK%2F%2BwAwABZ%2F9cAwABa%2F9cAwABb%2F9cAwABc%2F9cAwABd%2F%2BwAwAC%2F%2F9cAwADL%2F%2BwAwADO%2F%2BwAwQAFAFIAwQAKAFIAwQAP%2F64AwQAR%2F64AwQAiACkAwQDLAFIAwQDM%2F64AwQDOAFIAwQDP%2F64AwwAtAHsAyAA3%2F64AyQA3%2F64AygAk%2F3EAygA3ACkAygA5ACkAygA6ACkAygA8ABQAygBE%2F64AygBG%2F4UAygBH%2F4UAygBI%2F4UAygBK%2F8MAygBQ%2F8MAygBR%2F8MAygBS%2F4UAygBT%2F8MAygBU%2F4UAygBV%2F8MAygBW%2F8MAygBY%2F8MAygCC%2F3EAygCD%2F3EAygCE%2F3EAygCF%2F3EAygCG%2F3EAygCH%2F3EAygCfABQAygCi%2F4UAygCj%2F64AygCk%2F64AygCl%2F64AygCm%2F64AygCn%2F64AygCo%2F64AygCp%2F4UAygCq%2F4UAygCr%2F4UAygCs%2F4UAygCt%2F4UAygC0%2F4UAygC1%2F4UAygC2%2F4UAygC3%2F4UAygC4%2F4UAygC6%2F4UAygC7%2F8MAygC8%2F8MAygC9%2F8MAygC%2B%2F8MAygDE%2F4UAywAk%2F3EAywA3ACkAywA5ACkAywA6ACkAywA8ABQAywBE%2F64AywBG%2F4UAywBH%2F4UAywBI%2F4UAywBK%2F8MAywBQ%2F8MAywBR%2F8MAywBS%2F4UAywBT%2F8MAywBU%2F4UAywBV%2F8MAywBW%2F8MAywBY%2F8MAywCC%2F3EAywCD%2F3EAywCE%2F3EAywCF%2F3EAywCG%2F3EAywCH%2F3EAywCfABQAywCi%2F4UAywCj%2F64AywCk%2F64AywCl%2F64AywCm%2F64AywCn%2F64AywCo%2F64AywCp%2F4UAywCq%2F4UAywCr%2F4UAywCs%2F4UAywCt%2F4UAywC0%2F4UAywC1%2F4UAywC2%2F4UAywC3%2F4UAywC4%2F4UAywC6%2F4UAywC7%2F8MAywC8%2F8MAywC9%2F8MAywC%2B%2F8MAywDE%2F4UAzAAm%2F5oAzAAq%2F5oAzAAy%2F5oAzAA0%2F5oAzAA3%2F3EAzAA4%2F9cAzAA5%2F4UAzAA6%2F4UAzAA8%2F4UAzACJ%2F5oAzACU%2F5oAzACV%2F5oAzACW%2F5oAzACX%2F5oAzACY%2F5oAzACa%2F5oAzACb%2F9cAzACc%2F9cAzACd%2F9cAzACe%2F9cAzACf%2F4UAzADD%2F5oAzQAk%2F3EAzQA3ACkAzQA5ACkAzQA6ACkAzQA8ABQAzQBE%2F64AzQBG%2F4UAzQBH%2F4UAzQBI%2F4UAzQBK%2F8MAzQBQ%2F8MAzQBR%2F8MAzQBS%2F4UAzQBT%2F8MAzQBU%2F4UAzQBV%2F8MAzQBW%2F8MAzQBY%2F8MAzQCC%2F3EAzQCD%2F3EAzQCE%2F3EAzQCF%2F3EAzQCG%2F3EAzQCH%2F3EAzQCfABQAzQCi%2F4UAzQCj%2F64AzQCk%2F64AzQCl%2F64AzQCm%2F64AzQCn%2F64AzQCo%2F64AzQCp%2F4UAzQCq%2F4UAzQCr%2F4UAzQCs%2F4UAzQCt%2F4UAzQC0%2F4UAzQC1%2F4UAzQC2%2F4UAzQC3%2F4UAzQC4%2F4UAzQC6%2F4UAzQC7%2F8MAzQC8%2F8MAzQC9%2F8MAzQC%2B%2F8MAzQDE%2F4UAzwAm%2F5oAzwAq%2F5oAzwAy%2F5oAzwA0%2F5oAzwA3%2F3EAzwA4%2F9cAzwA5%2F4UAzwA6%2F4UAzwA8%2F4UAzwCJ%2F5oAzwCU%2F5oAzwCV%2F5oAzwCW%2F5oAzwCX%2F5oAzwCY%2F5oAzwCa%2F5oAzwCb%2F9cAzwCc%2F9cAzwCd%2F9cAzwCe%2F9cAzwCf%2F4UAzwDD%2F5oAAAAaAT4AAQAAAAAAAAA5AHQAAQAAAAAAAQAJAMIAAQAAAAAAAgAGANoAAQAAAAAAAwAlAS0AAQAAAAAABAAQAXUAAQAAAAAABQAMAaAAAQAAAAAABgAPAc0AAQAAAAAABwBSAoMAAQAAAAAACAAUAwAAAQAAAAAACwAcA08AAQAAAAAADAAuA8oAAQAAAAAADQAuBFcAAQAAAAAADgAqBNwAAwABBAkAAAByAAAAAwABBAkAAQASAK4AAwABBAkAAgAMAMwAAwABBAkAAwBKAOEAAwABBAkABAAgAVMAAwABBAkABQAYAYYAAwABBAkABgAeAa0AAwABBAkABwCkAd0AAwABBAkACAAoAtYAAwABBAkACwA4AxUAAwABBAkADABcA2wAAwABBAkADQBcA%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2FKxESADkYPysxMCkBNwE%2BAjU0JiMiBgcnPgEzMhYVFA4BBwEVIQOP%2FF8kAdewfThjWkaKZXN43nW11k6oyP7JAm60AaafkHtGVWM8T6BhU7qebLrDq%2F74CAAAAAABAB%2F%2F7AQ%2FBcsAKAAtQBcDFxgYF09ZGBgLJiYfTVkmBwsRTVkLGQA%2FKwAYPysREgA5GC8rERIAOTEwARQGBxUeARUUBgQjIic1HgEzMjY1NCEjNzMyNjU0JiMiBgcnPgEzMhYEP8aqf4uI%2Fv%2Bw4aBUy16dsP7qhSVqpM9jWkiVWGh403m3zgSBntQfBxike4XPck%2FXMTWPfdu3lX1PWzM7oVFBsQAAAAAC%2F%2FwAAARCBboACgASAClAFwEFEgVNWQkPEh8SAlASARISAw8HBgMYAD8%2FMxI5L11dMysRADMxMAEjAyMTITcBMwMzIRM2NyMGBwEEF8lE5UX9kiUDI%2F7Jyf5RRB9FCDNU%2FloBPf7DAT3FA7j8SAE1iPFWZP4MAAABADX%2F7ARYBbYAGwAmQBQAEk9ZAAAHFhYZTlkWBgcMTVkHGQA%2FKwAYPysREgA5GC8rMTABMhYVFAYEIyInNRYzMjY1NCYjIgcnEyEHIQM2AmK114z%2B9L7WjaevrcJ8fl%2BCWMgCyS3%2BBmpdA4vPtqH0hU%2FZZKaTaX8jRALE0f6UEgAAAAACAG%2F%2F7ARtBcsAGQAoAC1AFw0XEBAgT1kQEBcFBQpNWQUHFxpNWRcZAD8rABg%2FKxESADkYLysREgA5MTATNBoBJDMyFwcmIyIAAzM2MzIWFRQCBiMiJgUyPgE1NCMiDgMXFBZvedEBJcR1VitIbc3%2B%2BEEGfcmcr4nqmcLRAaNRfESyM1lFMB4CYwG%2BzQGSARySGcIW%2Fv3%2B%2BarGraL%2B6o%2FwLmGsZsgmOkddQ26GAAAAAAEAfQAABJwFtgAGABhACwAYBQIDAwJOWQMGAD8rERIAORg%2FMTAzASE3IQcBfQLy%2FV4rA6Qh%2FQoE6c2o%2BvIAAAADAEz%2F7AReBc0AFwAjAC8AKUAUBhIYGCoqDQAAJE9ZAAcNHk9ZDRkAPysAGD8rERIAORgvMxI5OTEwATIWFRQGBx4BFRQOASMiJjUQJS4BNTQ2Ew4BFRQWMzI2NTQmEyIGFRQWFz4BNTQmAtuz0J6peGl75J3L5QFwW0%2F%2BQpWGdmNzi2EaXXJOQXN9YAXNspaEw0JOr3J5v2nIqAEph0aWV7Pb%2FNM2kWhdcIBnW4UCqXBcU2wnK3xfUVsAAAIAXP%2FsBDcFywAZACYALUAXDhAXECFPWRAQBRcXGk1ZFwcFCk1ZBRkAPysAGD8rERIAORgvKxESADkxMAEUCgEEIyInNRYzMjYTIwYjIiY1NBI2MzIWJSIOARUUFjMyNjU0JgQ3dL3%2B%2BbOFa3lzvOw7BnHApbWG75vAzf5hUn9EXFh1omAD%2Bs3%2BXf7phyDPK%2FYBCqDMupwBCo%2FvLF6mYGluvJJsgQAAAAIAIf%2FjAfoEagALABcAF0AMAwlRWQMQFQ9RWRUWAD8rABg%2FKzEwEzQ2MzIWFRQGIyImAzQ2MzIWFRQGIyImzV5UOENhTUI9rF5UOENfTUI%2FA7RTYz89T2ZH%2FN5TYz89TmdHAAAC%2F5z%2B%2BAH6BGoABgASABVACQRABgoQUVkKEAA%2FKwAYLxrOMTAlFwIHIzYbATQ2MzIWFRQGIyImAU4IfY2wX2drXlQ4Q2FNQj3uF%2F7829YBIALGU2M%2FPU9mRwAAAAEAcwDdBBsE7AAGAAixAAMAL8YxMCUBNQEVCQEEG%2FxYA6j9RwK53QGueQHow%2F6o%2FtEAAAACAHUBrgQdA%2FIAAwAHAB9AEQQFUlkEAQEAUlkPAQGQAQEBAC9dXSsAGBDGKzEwEzUhFQE1IRV1A6j8WAOoAz%2Bzs%2F5vtLQAAAABAHMA3QQbBOwABgAIsQYDAC%2FGMTATCQE1ARUBcwK2%2FUoDqPxYAaIBLwFYw%2F4Yef5SAAAAAgCi%2F%2BUDwwXLABkAJQAlQBIHEAAAIxAjHVFZIxYQCk1ZEAQAPysAGD8rERIAORgvEjkxMAE%2BATc%2BAjU0JiMiBgcnNjMyFhUUBgcOAQcBNDYzMhYVFAYjIiYBBBJre2tPJVVRTZJOTs%2FLq8R%2FqGhcD%2F7ZXlQ4Q2JMQj0BvIWvWk1QUTBGWDclsHGrnXjDd0p2Vf6iU2M%2FPU9kRQAAAgBk%2F0YGqgW0ADgARAAsQBQHCjkRESg1BAoaPz8KCi0hNQMoLQAvMz8zEjkvMxEzETMREjkvMxI5MTABFAIGIyImJyMGIyImNTQSNjMyHgEXAwYVFDMyPgE1NCQjIgQCFRAAMzI3FQYjIiQCNRASJCEyBBIFIg4BFRQzMjY%2FASYGqnfWhGJpDAZlsHuFh%2FGPNFVKXGUeT0h8R%2F7%2F69b%2Bqr8BGfvI5tvr0v7GqfUBuQERyAEkm%2F0zVpFScFJ3KUA1A06w%2FtumXEqmnYyXAQGVChAf%2FnhyLVyF2Hrk78f%2BlOD%2B%2Ff7kVptapwE40QEOAbb6lf7odmu1Z52QlPAQAAAAAAL%2FhwAABE4FuAAHAA4AGkANDgFMWQ4OBAcDEgsEAwA%2FMz8zEjkvKzEwASEDIwEhEyMDAiY1BgcDAzv%2BG9H%2BAw8BEqbqOSgLN1esAZb%2BagW4%2BkgCZgGgrzSLqP6wAAAAAAMARgAABMsFtgAPABcAIAAtQBcGIBAQIEtZEBAODw8XTFkPAw4YTFkOEgA%2FKwAYPysREgA5GC8rERIAOTEwATIWFRQGBxUeARUUBCkBARMzMjY1NCsBAzMyNjU0JisBAwre462ZbHf%2B1P71%2FhUBNW7Hi5jftePfk6d4dMgFtqikksIeCByXbNn4Bbb9pHlvrPvbiH5iZwAAAQCH%2F%2BwFIQXLABgAF0AMEwBMWRMEDAdMWQwTAD8rABg%2FKzEwASIGAhUUFjMyNxUGIyIAERASJDMyFwcuAQOcmvKRpaGNvLTC%2BP7n0wFg4tmsXj%2BOBP6y%2FqvMtL9EzUMBKQEMAQQBvuhcwyIwAAAAAAIARgAABR8FtgAJABMAF0AMBhJMWQYDBRNMWQUSAD8rABg%2FKzEwARACBCkBASEgAAEyJBI1NCYrAQMFH8j%2Bgv7%2B%2Fm8BNQFxAQ8BJPzEsQEIjbCokuMDff7x%2FmzaBbb%2B3vw1rAE4yLjB%2B9sAAAEARgAABIMFtgALACZAFAYJTFkGBgECAgVMWQIDAQpMWQESAD8rABg%2FKxESADkYLysxMCkBASEHIQMhByEDIQNO%2FPgBNQMIK%2F3lVAH2Kf4IYAIbBbbN%2FnXL%2FjgAAQBGAAAEgQW2AAkAHUAPBglMWQYGAgESAgVMWQIDAD8rABg%2FEjkvKzEwISMBIQchAyEHIQEz7QE1AwYr%2FedgAfYt%2FgwFts3%2BOssAAAEAh%2F%2FsBVwFywAdACZAFAAdTFkAAAUMDBJMWQwEBRlMWQUTAD8rABg%2FKxESADkYLysxMAEhAw4BIyAAERASJDMyFhcHJiMiBAIVFBYzMjcTIQMSAgCdcNWE%2Fvv%2B4M0Bd%2B9vzGdarqCe%2Fv6VsqRtalD%2B6wMZ%2FSAoJQEkAQsBCAG28ikxy1a1%2FrHNt7whAXMAAAEARgAABYsFtgALABpADQgDTFkICAUKBgMBBRIAPzM%2FMxI5LysxMCEjEyEDIwEzAyETMwRW7oz9yovtATXtfwI2f%2B0Ck%2F1tBbb9qgJWAAAAAQBGAAACaAW2AAMACrMBAwASAD8%2FMTAzATMBRgE36%2F7JBbb6SgAAAAH%2Bvv5oAnMFtgAMABG3CAMABUxZACMAPysAGD8xMAMiJzcWMzI3ATMBDgGYaEIFVEXJNQEr7v7PLuf%2BaBnJFfoFh%2Fpa2c8AAAEARgAABWYFtgAMABVACQgCBQoGAwEFEgA%2FMz8zEjk5MTApAQMHAyMBMwM3ASEBBD%2F%2B%2BvyVde0BNe2XjQHsARz9mAKPZP3VBbb9PqYCHP1jAAAAAAEARgAAA3kFtgAFABG3AQMAA0xZABIAPysAGD8xMDMBMwEhB0YBNe3%2B9gIbKwW2%2BxfNAAABAEQAAAblBbYAEwAbQAwRAgIJBgsHAwAOBhIAPzMzPzMSOTkRMzEwIQMjBgcDIwEhEzMBIQEjEzY3IwECh3MGCS642wE1AUNtBgJeAVj%2Bz%2BO2Jy8G%2FX0Evnbe%2FJYFtvuDBH36SgNoupz7QgABAEQAAAXdBbYAEQAVQAkDCwgQCQMBCBIAPzM%2FMxI5OTEwKQEBIwcOAQMjASEBMzYSNxMzBKj%2B%2FP5mBgoYF6zbATUBDAGPBwYyD6DbBItFlX%2F8zgW2%2B4M2ARVBAvEAAAACAIf%2F7AWNBc0ADQAbABdADAsOTFkLBAQVTFkEEwA%2FKwAYPysxMAEQAgQjIAAREBIkMzIAJSIGAhUUFjMyNhI1NCYFjb7%2Bs9z%2B%2Ff7kxQFW2fsBF%2F3biuB%2Fo5KK3XueA5r%2B6f5M4wErAQgBCwG56v7WXcD%2Bq8qtvL8BU86qvgAAAAIARgAABJYFtgAIABMAHUAPDQBMWQ0NEA8SEAhMWRADAD8rABg%2FEjkvKzEwATMyNjU0JisBBRQAISMDIwEhMhYB0V6yw3V5dwJX%2Fq3%2B0W5z7QE1AU7l6ALsn5JtZMn4%2Fvb93QW2yQAAAgCH%2FqQFjQXNABAAHgAjQBEFBw4RTFkOBAMYBwcYTFkHEwA%2FKxESADkYPysAGBDGMTABEAAHASEDIyAAERASJDMyACUiBgIVFBYzMjYSNTQmBY3%2B%2FOEBCP7fyh%2F%2B%2Ff7kxQFW2fsBF%2F3biuB%2Fo5KK3XueA5r%2Bvv4eW%2F6JAUgBKwEIAQsBuer%2B1l3A%2FqvKrby8AVPRqr4AAAACAEYAAASaBbYADQAWACZAEwoADg4AS1kODgMMAhIDFkxZAwMAPysAGD8zEjkvKxESADkxMAEDIwEhMhYVFAYHEyEDJzMyNjU0JisBAa577QE1AVLf7q2r%2Bf78z497qqh2fHcCSP24Bba9xKXjNP2HAkjGloNpXAABACf%2F7AQ7BcsAJAAgQBALHgMWFhtMWRYEAwhMWQMTAD8rABg%2FKxESADk5MTABFAQjIic1FjMyNjU0JicuAjU0PgEzMhcHJiMiBhUUHgEXHgEDov7f%2FtKKrbGJnlKDaWQ1e%2BGNzbBWoYZthB4%2FZ5t2AazS7kvgYXVoRWtTQ26DT4DGbFy%2FTnVeL0c9QWG1AAABALAAAATDBbYABwAWQAoBEgcDBANMWQQDAD8rEQAzGD8xMCEjASE3IQchAhDtAQj%2BhS0D5iv%2BgwTpzc0AAAAAAQCY%2F%2BwFiwW2ABUAFEAJFQoDBBFMWQQTAD8rABg%2FMzEwAQMCACMiJjU0NxMzAwYVFBYzMjY3EwWLyjj%2B0PvZ7RTB7cAVd3mRqifHBbb8RP71%2Fv3Ux1NXA4X8d1hGZnGhtQOoAAEAugAABUgFtgAMABC2DAYDBwMGEgA%2FPzMSOTEwJTY3ATMBIQMzExYXBwH6RkMBx%2F79BP7%2BkOhKCQIB%2BLKDA4n6SgW2%2FHdngkwAAAABAMsAAAe0BbYAHAAbQAwXDgUOCRsSCgMBCRIAPzM%2FMzMSOTkRMzEwKQEDJzcjBgcBIQMzExQHMzY3ATMTFwczPgE3ATMFJf7%2BJQYEBi9G%2Fn%2F%2FADXlEw0GUzsBg%2BEfAwMIHFQTAWb2A0q5apCT%2FLYFtvyuiNLdhgNJ%2FLmpvFjbKwNOAAAB%2F5EAAAUlBbYACwAVQAkCCAQJBgMBBBIAPzM%2FMxI5OTEwKQEDASEBAzMTASEBBBD%2FAMD%2BSv73Akr69rIBkgEK%2FdkCUP2wAwICtP3kAhz9OgAAAAABALoAAAUABbYACAAQtgAFAQcDBRIAPz8zEjkxMAkBIQEDIxMDMwJGAbABCv2Rcu537vIDGQKd%2FG%2F92wIpA40AAf%2FZAAAEogW2AAkAIEAQBwQFBExZBQMCCAEITFkBEgA%2FKxEAMxg%2FKxEAMzEwKQE3ASE3IQcBIQOF%2FFQhA1L9qisDgSP8rAKFqAQ%2Fz6z7wwAB%2F%2BX%2BvAMQBbYABwAOtQUCAwYBJwA%2FMz8zMTABIQEhByMBMwGT%2FlIBfQGuJ93%2B0d3%2BvAb6sPpnAAEA3QAAAocFtgADAAqzAwMCEgA%2FPzEwARMjAwGs29HZBbb6SgW2AAAB%2F3H%2BvAKaBbYABwAOtQMEAwAHJwA%2FMz8zMTAHMwEjNyEBIWrbATHdJwGu%2FoP%2BVJMFmbD5BgAAAAEAJQIZBBQFvgAGAA60BQIABAIALy8zEjkxMBMBMwEjAwElAmB%2FARC4vP5OAhkDpfxbArL9TgAAAf9E%2FrwCk%2F9IAAMACLEBAgAvMzEwASE3IQJ1%2FM8eAzH%2BvIwAAQIdBNkDlgYhAAgACrIGgAEALxrNMTABIy4BJzUzFhcDlpBBhiL1L1UE2T%2BxQxWalQAAAAIAXv%2FsBH8EZgASACAAJ0AUCxEABwwPBxpGWQcQDxUAE0ZZABYAPysAGD8%2FKwAYPxESOTkxMAUiJjU0EjYzMhYXMzczAyM3IwYnMjYSNTQmIyIGAhUUFgGPjaSL9JJhjCcKPrTsthUGnmlSnmZeTFWWWlEUy7jKAWDNW1ee%2B66wxL6bAQSaWGua%2FveOZmUAAAIAL%2F%2FsBFAGFAAWACMAJ0AUBAwAEAcABhUQF0ZZEBAAHkZZABYAPysAGD8rABg%2FPxESOTkxMAUiJicjByMBMwMOAQczPgEzMhYVFAIGAyIGAhUUFjMyNhI1NAJCYo0oCkCyAUrrRw0yDwhallaRoovyDFGiY11VVZRWFFpWnAYU%2FrM%2Fuy9xV8%2B2yv6dyAO6oP77jGBrnQEHj8kAAAEAXv%2FsA80EZgAXABdADAcMRlkHEAASRlkAFgA%2FKwAYPysxMAUiJjU0EiQzMhcHJiMiAhUUFjMyNjcVBgH6xNiTAQqppIVGemOWyHBjSoFBjBTUxc8BU789uDX%2BzeJveCwgw0cAAAAAAgBe%2F%2BwE3QYUABQAIQAuQBgDCw4ABgAAHEZZABAJCkhZCRUOFUZZDhYAPysAGD8rABg%2FKwAYPxESOTkxMAEyFzM2NxMzASM3Iw4BIyImNTQSNhMyNhI1NCYjIgYCFRQCb7NZCA0YTOn%2BtrgTB1ikXI%2Bij%2FAMUqFhV1lVlFgEZrKSaAFm%2BeywalrLus0BZMT8RKQBCIdbbpr%2B9IvLAAAAAAIAXv%2FsA%2FoEZgAJACMAJkAUAxhIWQMDChERAEhZERAKHUdZChYAPysAGD8rERIAORgvKzEwASIGBzMyNjU0JgMiJjU0EiQzMhYVFAQhIwcVFBYzMjY3FQ4BAphgqSUdvNRA18XdmwEJpKGz%2FrP%2BzCsCcXBIjmFgoQOyrI1rYjM5%2FDrex8YBVbqRhbbNHx1vfiYuuywlAAAAAf8f%2FhQDrgYfAB4AKUAWDxRGWQ8ACBsLGBgbSFkYDwAFRlkAGwA%2FKwAYPysRADMRMxg%2FKzEwAyInNRYzMjcTIz8CPgEzMhcHJiMiBg8BMwcjAw4BTFo7QDKGK9mzFcIVLLWmc2A9Sj5FUxYS5SXl3yi2%2FhQXvhTNA%2F5qTFzGpyuwHFZiVrL7472yAAAD%2F4f%2BFAR3BGYAJwA0AEEASEAoGygoDkZZBzxKWQQgCQMHJSgHKAcVJScCSFknDyU1SVklEBUuSVkVGwA%2FKwAYPysAGD8rERIAOTkYLy8REhc5KysRADMxMAEPARYVFAYjIicGFRQWHwEeARUUBCEiJjU0NjcmNTQ2NyY1NDYzMhcBDgEVFBYzMjY1NCYnEyIOARUUFjMyPgE1NAR3H8Ac7sg0KG8%2FPH%2BwmP7S%2FurL34uaTF1kh%2FXJUFD%2BTHB4b3KjuFpxhUFiNkdCQV81BFKJITpPweMIKEAmHAgQFoN6xNaWg2eWNC1SRWUvUavE8BT7wBJqTkFNbGUzOgwDxU2FT0dNTohRjgABAC8AAARKBhQAGgAcQA4QChQUBUZZFBALAAAKFQA%2FMz8%2FKxESADkxMCETNjU0IyIGBwMjATMDBg8BMz4BMzIWFRQHAwK%2BjhKBcMMtYuwBSus5Gy4TCFSpXYiRF4sCoFolh%2FrZ%2Fi0GFP76fqdLal6bkExi%2FXMAAAACAC8AAAJWBfoACwAPACVAGgkfAy8DAl8DbwN%2FA58DrwPfA%2B8DBwMODw0VAD8%2FL11xzTEwATQ2MzIWFRQGIyImAyMTMwFKTkc1QlBBNUYv7OzrBWJEVDU2R1I0%2BtYEUgAC%2Fvr%2BFAJWBfoADAAYADBAIBZADxAfEC8QTxBfEI8QnxDPEN8QCQ4DEAgPAAVGWQAbAD8rABg%2FL19eXRrNMTADIic1FjMyNwEzAQ4BATQ2MzIWFRQGIyImcVo7QDWDJwEE6f72JrMBKUxHNkFQQTVE%2FhQXvhS6BMP7IbWqB05EVDU2R1IzAAAAAQAvAAAEhwYUAA4AGUANAg0FBgQICQAADwQIFQA%2FMz8%2FERc5MTABIQkBIQMHAyMBMwIGBzMDdwEQ%2Fh0BI%2F760YhN7AFK64cxIwQEUv4b%2FZMB12D%2BiQYU%2FY3NfAABAC8AAAJkBhQAAwAKswIAARUAPz8xMCEjATMBGeoBSusGFAABAC8AAAauBGYAJgAlQBIDJAAXDSEVEhwAHEZZBgAQIg8APz8yKxEAMxg%2FMzMSOTkxMAEyFzM%2BATMyFhUUBwMjEzY1NCMiBgcDIxM2NTQjIgYHAyMTMwczNgMn3CIIS79nhYsWjOuPE3lsuytl648RdW67LWLs7LgVCZQEZut0d5mLQHX9cwKgXyaB%2BM3%2BHwKgUi2H%2FtP%2BKwRSzeEAAAAAAQAvAAAESgRmABgAHEAODgsSEgVGWRIQDA8ACxUAPzM%2FPysREgA5MTAhEzY1NCMiDgEHAyMTMwczPgEzMhYVFAcDAr6OEoFIjHAcYuzsuBUJU7BnhpMXiQKgWimDcteI%2FisEUs12a5iMRXD9cwAAAAIAXv%2FuBDcEZAANABsAF0AMGQNGWRkQEgpGWRIWAD8rABg%2FKzEwATQmIyIOARUUFjMyPgE3FAIGIyImNTQSJDMyFgNKYltdk1FjYVqQUO2S%2F6bA4o8BAqnD3AK%2Ba3mP9Ytvdoj1icr%2BtbHlxccBTLnoAAAAAv%2FJ%2FhQEUARmABMAIAAmQBQDCgANDRRGWQ0QCA8HGwAbRlkAFgA%2FKwAYPz8%2FKxESADk5MTAFIicjBgcDIwEzBzM2MzIWFRQCBgMiBgIVFBYzMjYSNTQCQrVYCgcSYOkBUrgVCZ27j6KM8QxRoGVdVVWUVhSwYVj%2BMQY%2BvNDOt8z%2BncYDup%2F%2B%2Boxga50BB4%2FJAAAAAAIAXv4UBH8EZgAVACIAJ0AUDAMPAAQPBxsAHUZZABAPFkZZDxYAPysAGD8rABg%2FPxESOTkxMAEyFzM3MwEjEz4BNyMOASMiJjU0EjYTMjYSNTQmIyIGAhUUAnG3WwpAsv6s6UsMPwcIVKBai6CS7w1QnmFbUVaUWQRmsp75wgFdOPgRbFrNttABZsH8RKIBCIlea5v%2B%2BI7LAAAAAAEALwAAA4kEZgAQABRACQUNCgAQChULDwA%2FPz8ROTIxMAEyFwcmIyIGBwMjEzMHMz4BAx0%2BLjM2MH7GJ2rs7LgVCVOmBGYM2w7it%2F4MBFLNeGkAAAEADv%2FsA3EEZgAiACBAEAscAxQUGUdZFBADCEhZAxYAPysAGD8rERIAOTkxMAEUBiMiJzUWMzI2NTQmJy4BNTQ2MzIXByYjIgYVFBYXHgIDDuzSvoSZn2F4RWt9Z9a2xJZMjH5JW0JmaVguAVStu0PLWlBFM0k9Q4tfm7BUsExCOy1GNztUYwABAFz%2F7AMlBUgAGQAnQBMPEUALFA4RERRIWREPBgBGWQYWAD8rABg%2FKxEAMxEzGhgQzTEwJTI3FQ4BIyA1NDcTIz8CMwchByEDBhUUFgHHRFMjeDz%2B7hB5ohW%2BgZI0ARcn%2Fut6DTKqH7IRGvc5SgI6blLo9rL9xDclKzMAAQBv%2F%2BwEhwRSABkAG0ANDxIKGQ8NFRIFRlkSFgA%2FKwAYPz8zEjkxMAEDBhUUMzI%2BATcTMwMjNyMOASMiJjU0NjcTAfqBH39Ijm4eY%2BnpuRUIUrJnhpIYDHsEUv2ejTSFctOOAdX7rs10bZiOP3s%2BAkgAAAABAGQAAARQBFIADAAOtQUKAQ8AFQA%2FPzMyMTAzAzMTFhUzPgE3ATMB54PoNw4HHFQXATf6%2FaoEUv2qn4pKtikCVvuuAAEAeQAABl4EUgAbAB1ADRQMAwwHEBAZCA8ABxUAPzM%2FMzMREjk5ETMxMCEDJzcOAQEhAzMTBgczNjcBMxMXBzM%2BAhMzAQNMEwEDGTX%2Bwf76L90NAgkGQisBFv4TAQMGEVAv5PT9%2BgJzRsg%2Bfv07BFL9eleesGACa%2F2kNeoy2W4CAvuuAAH%2FqgAABFQEUgALABVACQAGAgcEDwsCFQA%2FMz8zEjk5MTAJASEBAzMTASEBEyMB6f7P%2FvIB2%2Bf1kAEfARL%2BM%2Fj2AYP%2BfQI5Ahn%2BiwF1%2Fdv90wAAAAH%2FVv4UBFIEUgAXABhACwUOCQAPDhNGWQ4bAD8rABg%2FMxI5MTATMxMeARUzNjcBMwEOASMiJzUWMzI2PwFk6D8JDgZWMQEl%2Fv1QWtSPTENLMkp4QDMEUv3tPuFF12ICPvsApZkTvBBXcFwAAAH%2F2QAAA6IEUgAJACRAEgcEBQUESFkFDwIIAQEISFkBFQA%2FKxESADkYPysREgA5MTApATcBITchBwEhAs%2F9Ch0Ce%2F5JJwLBJf2RAeaTAw2yqv0KAAEACP68A0oFtgAnACBAEBsJCa8KvwoCCgoTJicUEwMAPzMvMxI5L10zEjkxMAEgNTQ%2FATY1NCM3MjY3Ez4COwEHIgYHAw4BBxUWFRQPAQYVFBYzFQHJ%2FsQRLQ7RJ3iPFjscWpZ7PClgVxJGGH50oBArC0FN%2FrzsPUjJQSGNu1VlAROGhzy4RFL%2By2x9EQYtqiZTwjAaMy%2B5AAAAAAEB8v4fAqQGEAADAAmyAAADAC8%2FMTABMxEjAfKysgYQ%2BA8AAAH%2FqP68AtEFtgAmACBAEBoKCq8JvwkCCQkmExIlJgMAPzMvMxI5L10zEjkxMAEgFRQPAQYVFDMHIgYHAw4BKwE1PgE3Ez4BNzUmNTQ%2FATY1NCYjNwEOAT4RLQ7RJ3mOFj8is7Qdal0SRhh%2BdJ4RKwpWTiMFtus9SMtBIY66VGT%2BzqWGtwJFUAE1bXoRBjCnN0LFLB46KLgAAQBvAjsEKwNoABcAH0AODwYDEhIMUlkSBgBSWQYALysAGC8rABAYxBDGMTABIgYHNTYzMhYXHgEzMjY3FQYjIiYnLgEBWDN6PGSVQG1cRloxMn06Z5M%2Fek1MVwK0Pju%2FbBgnHhk%2BOr5vISEgFwAAAAL%2F0%2F6LAgoEXgADAA8AF0AKAAANAw0HUVkNEAA%2FKwAYLxI5LzEwEzMDIQEUBiMiJjU0NjMyFt2upv7uAjdeUDtEYk5BPAKF%2FAYFVlBkPzxSZEcAAAEAw%2F%2FsBDEFywAeACRAEgIeHhhNWR4BGQkMDBFPWQwKBgA%2FzSsRADMYP8UrEQAzMTAFIzcuATU0EjY%2FATMHFhcHJiMiDgEVFBYzMjY3FQYHAkKcLYSMf%2BWTI5wlfGFFfWFjollwY0qBQYWgFNUiyZ6%2BAULHFqSkDC25NY%2F2j294KyDCRQUAAAAB%2F%2B4AAAS4BcsAHAAxQBkLFxgXT1kIGBgSAAAFTVkABxMPEg9OWRIYAD8rEQAzGD8rERIAORgvMysRADMxMAEyFwcmIyIHAyEHIQcOAQchByE3Nj8BIzczEz4BA1i8pFiPc7kqOQFNIv6wIRVfUwKyLfw0JsgyI8QkxT0m5gXLVrdKzf7qrJhihirPwS3npKwBK7nCAAAAAAIAjQEOBBkEmAAbACcAGEANCQwQExcaAgUIHxUlBwAvM8QyFzkxMBM0Nyc3FzYzMhc3FwcWFRQHFwcnBiMiJwcnNyY3FBYzMjY1NCYjIgbRPYF3f2ZpbGN%2FeYE9PX93f19weFd%2FdX89qH1cW4KCW1x9AtNuX4F3fz0%2FgXWBY2xyX313fzs7fXd9X3BbfnxdXX6AAAABAGoAAAT6BbYAFgA9QCEKDg8OUFkHDwYSExJQWQMAExUPEx8TAg8TDxMMARUGDBgAPz8zEjk5Ly9dERI5MisRADMRMysRADMxMAkBMwEzByEHIQchByM3ITchNyE3MwMzAlIBsPj9%2Btkj%2Fu4fARIh%2FvA13TP%2B7yEBER7%2B8CPTx%2BgDGQKd%2FQiblJv09JuUmwL4AAAAAgHy%2Fh8CpAYQAAMABwATtwMEAwQHAAAHAC8%2FETk5Ly8xMAEzESMRMxEjAfKysrKyBhD85v5F%2FOQAAAAAAgAn%2F%2FID9AYjACwAOAAlQBUCLRQzGikGHwgIDklZCAEfJElZHxYAPysAGD8rERIAFzkxMBM0Ny4BNTQ2MzIXBy4BIyIGFRQWFx4BFRQGBxYVFAYjIic1FjMyNjU0JicuAQEOARUUFhc%2BATU0JqLbLz7fubKaRD6HTVZhSXB%2Fd2lsZvbPvH%2BYp3R0TmaCdgFcRVNdfz5LYwL8vHcgZEGKpU6eHStFPCtDMjiPYFyePUx1nbBDu11RRytJMDyPAUEaaj49VzkkbTw8WQAAAgGqBQIEFwXsAAsAFwAMsw8DFQkALzPNMjEwATQ2MzIWFRQGIyImJTQ2MzIWFRQGIyImAapGPzA5RzovPgF%2FRj8wOUc6Lz4FZDxMLzBBSi8zPEwvMEFKLwAAAAADAIP%2F7AZiBcsAFQAlADUAL0AbBQsPCx8LnwsDABEAERARAgsRCxEiMhoEKiITAD8zPzMSOTkvL10RM10RMzEwASIGFRAzMjY3FQYjIiY1NDYzMhcHJgE0EiQzMgQSFRQCBCMiJAI3FBIEMzIkEjU0AiQjIgQCA6Jxfe4vgix1e8XU48eKgERq%2FIfIAV7KxwFdy8X%2BpM7P%2FqLDe6YBJKutASWipP7draj%2B26gECpib%2FtMgE54z99TY%2BUKTN%2F7RyAFeysb%2Bn8nH%2FqTMzwFaxqj%2B36yuASGmpQEjran%2B2wAAAAIAoAMCAzsFxwASAB0AH0AQBwgDEwAMEAwCDAAEHhkAHwA%2FMj8Q1F0yOTnEMTABMhczNzMDIzcjDgEjIiY1ND4BEzI%2BATU0IyIGFRQB8nE1Bid2k3sKBDJgPVtpXpcHMl87ZlJxBcdnWv1UaT43hHKA3XL9umCfT3fDhX0AAAAAAgBQAGQEEgPjAAYADQAMswwFCAEALzPEMjEwEwEXARMHAyUBFwETBwNQAYuH%2FuCZstkBuAGBif7ok7TRAj8BpHb%2BtP6PTAHFAgGycP6h%2FqJMAa4AAQB1AQAEHQMrAAUAEbYCBQUEUlkFAC8rABgQxDEwAREjESE1BB2z%2FQsDK%2F3VAXe0AAAA%2F%2F8ALwG%2BAlICiRIGABAAAAAEAIP%2F7AZiBcsADwAfACwANQAzQB0lKQ8pHykCNSoAKhAqAictKSoqKS0DDBwEBBQMEwA%2FMz8zEhc5Ly8vM10RM10RMzEwEzQSJDMyBBIVFAIEIyIkAjcUEgQzMiQSNTQCJCMiBAIlFAYHEyMDIxEjESEgATMyNjU0JisBg8gBXsrHAV3Lxf6kzs%2F%2BosN7pgEkq60BJaKk%2Ft2tqP7bqAPAW1XTyKxbsgENAVH%2BVEhUWltTSALbyAFeysb%2Bn8nH%2FqTMzwFaxqj%2B36yuASGmpQEjran%2B2wlTfCT%2BiwFF%2FrsDbv5nSD9JOAAAAQBvBhQEJQa6AAMACLEBAgAvMzEwASE3IQP8%2FHMnA48GFKYAAgC8AzsDTgXLAAwAGAAMsxAJFgMALzPEMjEwEzQ2MzIWFRQGIyIuATcUFjMyNjU0JiMiBrzCiIjAwIhYmliYaEpIaGdJSmgEgYjCwoiJvViWWEZoaEZKaGcAAAACAHUAAAQdBMMACwAPACRAFAwNUlkMQgkBAgFSWQYQAgFwAgECAC9dcTMrEQAzGD8rMTABITUhETMRIRUhESMBNSEVAfD%2BhQF7tAF5%2Foe0%2FoUDqAKRtQF9%2FoO1%2For%2B5bS0AAAAAQBOAkoDEAXJABkAErcKEB8CGBgBIAA%2FMxI5PzMxMAEhNyU%2BAjU0JiMiByc%2BATMyFhUUDgEPASECqv2kHAENb0sjODBbZFBElV5ziS9ldq4BcwJKh99fUkgmLjRQezY3eF9Fb25bjgABAGgCOQMQBckAIwAnQBYDFRUPFh8WAg8WHxYCFhYKHCEfDwohAD8zPzMSOS9dcTMSOTEwARQGBxUeARUUBiMiJzUWMzI2NTQrATczMjY1NCMiByc2MzIWAxBtaE5Kx6qKcH56WmOSbBxdWWt1XGBEfqV8igT4WnYaBBJiQoGaOJ9HSkVxhURBZEF5Wm8AAAABAfwE2QPlBiEACAAKsgOACAAvGs0xMAE2NyEVDgEHIwH8YYABCDbQR5wE8mzDE0K%2FNAAAAf%2FJ%2FhQEkwRSABoAIEAQEgwKBxcPFhsKFQ8DRlkPFgA%2FKwAYPz8%2FMxI5OTEwARQWMzI2NxMzAyM3Iw4BIyInIwYHAyMBMwMGAWZCP3HBLWbn67gWCkucV2wvCAkeQukBUuuNEwEzQUj71AHZ%2B66%2Bb2NRSaL%2BwgY%2B%2FWJUAAEArP78BLQGFAAPABO3CAgBAw4ABQEALzM%2FMxI5LzEwASMRIxEjEQYjIiY1EDYzIQS0i7yMPlPYzNrpAkX%2B%2FAZm%2BZoDMxL6%2BwEE%2Fv%2F%2FAJYCOQHDA2oQBwARAHUCVgAAAAH%2FRP4UAOwAAAASABpADQ0QQAsOSBAQDwgDGw8ALz8zEjkvKzMxMBMUBiMiJzUWMzI1NCYnNzMHHgHspI5ANi8xiUZFYpIySED%2B%2BGp6D4cOYCgrCahgGVQAAAAAAQDBAkoCtgW2AAoADrUJAyAGAB4APzI%2FOTEwATMDIxM2Nw4BBycCFKK6v2MRKBU5fU0FtvyUAc1PihQuUIEAAAIApAMCAwgFxwANABcAFEAKEwAEEAQCBA4LHwA%2FM8RdMjEwARQOASMiJjU0PgEzMhYlIgYVFDMyNjU0AwhUnm56ilija3yC%2FvZRZ3BNZQS2fsZwkoN6x2%2BPCq%2BBja%2BEigAAAAACAAoAXAPPA9sABgANAA60CAEBDAUALzPELzIxMAkBJwEDNxMFAScBAzcTA8%2F%2Bc4YBH5m02f5I%2Fn%2BMARmSs9MB%2Fv5edwFKAXJM%2FjkC%2FlBxAVwBYEz%2BUAD%2F%2FwCVAAAFxQW2ECcA0wKTAAAQJgB71gARBwDUAsH9twAJswMCERgAPzU1AP%2F%2FAHkAAAYeBbYQJwDTAncAABAmAHu5ABEHAHQDDv23AAeyAhAYAD81AAAA%2F%2F8AbAAABi8FyRAnANMDIQAAECcA1AMr%2FbcRBgB1BAAACbMCAQYYAD81NQAAAv%2Fd%2FnUC%2FgRaABkAJQAtQBgHABkQGQILAxkZECMjHVFZIxAQCk1ZECIAPysAGD8rERIAORgvX15dOTEwAQ4BBw4CFRQWMzI2NxcGIyImNTQ2Nz4BNwEUBiMiJjU0NjMyFgKcGW10a00lVFFMk09Lzcyuv4CnXWAWASdgUjhDXU9CPwKDkqpTT05QMEdXNyaxcKuceMZ1QHVfAV5VY0E8TmZEAP%2F%2F%2F4cAAAROB3MSJgAkAAARBwBD%2F%2F0BUgAKtAIQEAUmACsRNf%2F%2F%2F4cAAASsB3MSJgAkAAARBwB2AMcBUgAKtAIXFwUmACsRNf%2F%2F%2F4cAAASFB3MSJgAkAAARBwDFAFoBUgAKtAIVFQUmACsRNf%2F%2F%2F4cAAATLB0gSJgAkAAARBwDHAHMBUgAKtAIYGAUmACsRNf%2F%2F%2F4cAAARzBz4SJgAkAAARBwBqAFwBUgAMtQMCJCQFJgArETU1AAD%2F%2F%2F%2BHAAAETgcHEiYAJAAAEQYAxhttAAmzAwIkAwA%2FNTUAAAAAAv%2BHAAAHJQW2AA8AEwA8QCAKDUxZCgoBBhMDTFkTEwEGBRIJEgYSTFkGAwEOTFkBEgA%2FKwAYPysRADMYPxESOS8rERIAORgvKzEwKQETIQEhASEHIQMhByEDIQETIwEF8Pz3Vv5Q%2FwD%2B%2BgOiA%2Fwr%2FeVUAfgr%2FgpiAhv9TYpS%2FnABlv5qBbbN%2FnXI%2FjUBmwKD%2FX0A%2F%2F8Ah%2F4UBSEFyxImACYAABAHAHoCKwAA%2F%2F8ARgAABIMHcxImACgAABEHAEP%2F8QFSAAq0AQ0NBSYAKxE1%2F%2F8ARgAABIMHcxImACgAABEHAHYAfQFSAAq0ARQUBSYAKxE1%2F%2F8ARgAABIMHcxImACgAABEHAMUAPwFSAAq0ARISBSYAKxE1%2F%2F8ARgAABIMHPhImACgAABEHAGoANQFSAAy1AgEhIQUmACsRNTUAAP%2F%2FAEYAAAJ2B3MSJgAsAAARBwBD%2FuABUgAKtAEFBQUmACsRNf%2F%2FAEYAAAOIB3MSJgAsAAARBwB2%2F6MBUgAKtAEMDAUmACsRNf%2F%2FAEYAAANpB3MSJgAsAAARBwDF%2Fz4BUgAKtAEKCgUmACsRNf%2F%2FAEYAAANgBz4SJgAsAAARBwBq%2F0kBUgAMtQIBGRkFJgArETU1AAAAAgA1AAAFHwW2AA0AGwAtQBcaBwgHTFkXCAgFCgoWTFkKAwUbTFkFEgA%2FKwAYPysREgA5GC8zKxEAMzEwARACBCkBEyM3MxMhIAABMiQSNTQmKwEDIQchAwUfyP6C%2Fv7%2Bb4GSLZCJAXEBDwEk%2FMSxAQiNsKiSXgEdLf7lWgN9%2FvH%2BbNoCb8gCf%2F7e%2FDWsATjIuMH%2BScj%2BWv%2F%2FAEQAAAXdB0gSJgAxAAARBwDHAQABUgAKtAEbGwUmACsRNf%2F%2FAIf%2F7AWNB3MSJgAyAAARBwBDAG8BUgAKtAIdHQUmACsRNf%2F%2FAIf%2F7AWNB3MSJgAyAAARBwB2ARcBUgAKtAIkJAUmACsRNf%2F%2FAIf%2F7AWNB3MSJgAyAAARBwDFAMkBUgAKtAIiIgUmACsRNf%2F%2FAIf%2F7AWNB0gSJgAyAAARBwDHANkBUgAKtAIlJQUmACsRNf%2F%2FAIf%2F7AWNBz4SJgAyAAARBwBqAMUBUgAMtQMCMTEFJgArETU1AAAAAQCTAR8EAASHAAsAFkAKAwAGCQQCCggEAgAvMy8zEhc5MTAJATcJARcJAQcJAScByf7KfQE4ATl%2F%2FsUBN3v%2Bx%2F7IegLTATd9%2FssBNXv%2Bx%2F7HewE1%2Fs17AAMAbf%2BqBbQGBAAVAB4AJwAuQBodIRwiBCQWERQJBgQEDw8WTFkPBAQkTFkEEwA%2FKwAYPysREgAXORESFzkxMAEQAgQjIicHJzcmNRASJDMyFzcXBxYlIgYCFRQXASYTNCcBFjMyNhIFjb7%2Bs9zBfXaFgWfFAVbZvYB3hYVe%2FduN4IIYApxQvxP9a0t3i998A5r%2B6f5M41OVaKCK4wELAbnqXpVopoKOuv6oz1hMA0RB%2FpZYN%2FzHOL8BUgD%2F%2FwCY%2F%2BwFiwdzEiYAOAAAEQcAQwBOAVIACrQBFxcFJgArETX%2F%2FwCY%2F%2BwFiwdzEiYAOAAAEQcAdgEbAVIACrQBHh4FJgArETX%2F%2FwCY%2F%2BwFiwdzEiYAOAAAEQcAxQC2AVIACrQBHBwFJgArETX%2F%2FwCY%2F%2BwFiwc%2BEiYAOAAAEQcAagCwAVIADLUCASsrBSYAKxE1NQAA%2F%2F8AugAABQAHcxImADwAABEHAHYAZgFSAAq0ARERBSYAKxE1AAIARgAABGQFtgAMABUAH0ARCRVMWQ0ETFkJDQkNBgcDBhIAPz8SOTkvLysrMTABFAAhIwMjATMHMzIWATMyNjU0JisBBGT%2Bs%2F7KbELtATXtM2Hj6%2F06YLDFd3l5AzHz%2FvP%2BzwW288r%2BAZ2UbWIAAAAB%2Fv7%2BFAS2BhsAOQAsQBgxFCUDHQwMNEdZDAAdIkhZHRYABUZZABsAPysAGD8rABg%2FKxESABc5MTADIic1FjMyNjcBPgEzMhYVFAcOARUUFx4CFRQGIyInNRYzMjY1NCYnLgE1NDY3PgE1NCYjIgcBDgF1RUg9NEFTFgEGMPrgvNGzdj1Ka0gm6Ma2ZX5%2BaXYvWFJOWVtiUV5V0jT%2B%2BCq5%2FhQXwRVXaATS58ygh6mCV0EjLDlUVmM8rMhByVZYUDBKRkBzRUuAPEJcNEFI7%2FsUxa4A%2F%2F8AXv%2FsBH8GIRImAEQAABEGAEO5AAAKtAIiIhEmACsRNQAA%2F%2F8AXv%2FsBH8GIRImAEQAABEGAHZaAAAKtAIpKREmACsRNQAA%2F%2F8AXv%2FsBH8GIRImAEQAABEGAMX9AAAKtAInJxEmACsRNQAA%2F%2F8AXv%2FsBH8F9hImAEQAABEGAMcSAAAKtAIqKhEmACsRNQAA%2F%2F8AXv%2FsBH8F7BImAEQAABEGAGr%2FAAAMtQMCNjYRJgArETU1%2F%2F8AXv%2FsBH8GmhImAEQAABEGAMboAAAMtQMCJCQRJgArETU1AAMAXv%2FsBo8EZgApADcAQQA%2FQCM7IUhZOzsGAhQXBAkQFQ84MRAxRlkaEBAEFSUqCSpGWQAJFgA%2FMysRADMYPz8zKxEAMxg%2FERIXOTkvKzEwBSInByM3Iw4BIyImNTQSNjMyFhczNzMHPgEzMhYVFAQhIwcUFjMyNxUGJTI2EjU0JiMiBgIVFBYBIgYHMzI2NTQmBKLeUxeXFAhVoV6Gl4rvjViALAk%2FlBkzoGSMof6z%2FswtBHlzfbSv%2FIZVm2BNS1WVU0oDn2erJR%2B71EQUiXWwalrOtckBYsxXW551P0qZfbbNPHV4VL1PvqEBDoRbbqD%2B%2BotpYgMIrI1rYDo0AP%2F%2FAF7%2BFAPNBGYSJgBGAAAQBwB6AYEAAP%2F%2FAF7%2F7AP6BiESJgBIAAARBgBDlwAACrQCJSURJgArETUAAP%2F%2FAF7%2F7AQWBiESJgBIAAARBgB2MQAACrQCLCwRJgArETUAAP%2F%2FAF7%2F7AQJBiESJgBIAAARBgDF3gAACrQCKioRJgArETUAAP%2F%2FAF7%2F7AP6BewSJgBIAAARBgBq2gAADLUDAjk5ESYAKxE1Nf%2F%2FAC8AAAIYBiESJgDCAAARBwBD%2FoIAAAAKtAEFBREmACsRNf%2F%2FAC8AAAMdBiESJgDCAAARBwB2%2FzgAAAAKtAEMDBEmACsRNf%2F%2FAC8AAAMJBiESJgDCAAARBwDF%2Ft4AAAAKtAEKChEmACsRNf%2F%2FAC8AAAL7BewSJgDCAAARBwBq%2FuQAAAAMtQIBGRkRJgArETU1AAAAAgBQ%2F%2BwEewYlAB0AKwA2QBwFCAAbBAYcHAMZDhUVJUdZFRUOBgMBDh5HWQ4WAD8rABg%2FMxI5LysREgA5EjkYLxIXOTEwASYnNxYXNxcHFhEUAgQjIiY1NBI2MzIWFzMmJwcnEzI%2BATU0JiMiDgEVFBYChyxbaoFQ%2BkbZm5L%2B%2BrXF24Puk2CQKQYKe%2FpIUFyLTmhcW4tKYgUtKTeYSEqKf3nN%2Fs3%2F%2FoW%2F1sOiARKcTUbzjI6B%2B%2B53x2phdHDDc2hvAAAA%2F%2F8ALwAABH0F9hImAFEAABEGAMclAAAKtAEiIhEmACsRNQAA%2F%2F8AXv%2FuBDcGIRImAFIAABEGAEOfAAAKtAIdHREmACsRNQAA%2F%2F8AXv%2FuBDcGIRImAFIAABEGAHZIAAAKtAIkJBEmACsRNQAA%2F%2F8AXv%2FuBDcGIRImAFIAABEGAMXzAAAKtAIiIhEmACsRNQAA%2F%2F8AXv%2FuBFoF9hImAFIAABEGAMcCAAAKtAIlJREmACsRNQAA%2F%2F8AXv%2FuBDcF7BImAFIAABEGAGrvAAAMtQMCMTERJgArETU1AAMAdQDsBB0EtgADAA8AGwAcQAwHDRkTDRMBAQBSWQEALysRADMzGC8zLzMxMBM1IRUBNDYzMhYVFAYjIiYRNDYzMhYVFAYjIiZ1A6j9rj8%2BPkFFOjpDPz4%2BQUU6OkMCd7S0%2Fv5AR0g%2FQElHAvxAR0g%2FQElHAAAAAAMAM%2F%2BmBFoEkwAVAB0AJgAuQBocJBslBB4WERQJBgQEDw8WR1kPEAQeR1kEFgA%2FKwAYPysREgAXORESFzkxMAEUAgYjIicHJzcmNTQSJDMyFzcXBxYlIgIVFBcBJgMyPgE1NCcBFgQ1lP2iiWJpe3NGjQECqYhnVn1kP%2F5YjbwIAbotyVmUVQb%2BTCkCvND%2BsK47g2CNaJ3IAUq6PWxgdWRO%2Ft3bJyMCJSP9AIXrjC0W%2FeIh%2F%2F8Ab%2F%2FsBIcGIRImAFgAABEGAEOhAAAKtAEbGxEmACsRNQAA%2F%2F8Ab%2F%2FsBIcGIRImAFgAABEGAHZzAAAKtAEiIhEmACsRNQAA%2F%2F8Ab%2F%2FsBIcGIRImAFgAABEGAMUQAAAKtAEgIBEmACsRNQAA%2F%2F8Ab%2F%2FsBIcF7BImAFgAABEGAGoGAAAMtQIBLy8RJgArETU1%2F%2F%2F%2FVv4UBFIGIRImAFwAABEGAHb5AAAKtAEgIBEmACsRNQAAAAL%2Fyf4UBFAGFAAWACQAJ0AUBA0AEAkACBsQF0ZZEBAAHkZZABYAPysAGD8rABg%2FPxESOTkxMAUiJicjBgcDIwEzDgEHMzYzMhYVFAIGAyIGAhUUFjMyNhI1NCYCSl6OKwgHEmDpAbDrMDIzCJutkKGI6RxUnmBcVlaTVlIUW1VbXv4xCADf6K%2FIzLnM%2Fp3GA7qi%2FveGYmmaAQiRZGUAAP%2F%2F%2F1b%2BFARSBewSJgBcAAARBgBqmQAADLUCAS0tESYAKxE1NQABAC8AAAIGBFIAAwAKswIPARUAPz8xMCEjEzMBG%2Bzs6wRSAAACAIf%2F7AdSBc0AFQAhADpAIBATTFkQEAEMDA9MWQwDChtMWQoEARRMWQESAxZMWQMTAD8rABg%2FKwAYPysAGD8rERIAORgvKzEwKQEGIyAAERASJDMyFyEHIQMhByEDIQUyNxMmIyIGAhUUFgYd%2FTNUVv79%2FuTFAVbZkU4C%2BCv95VQB%2BCv%2BCGACG%2FxsSkHeRHGK4H%2BjFAErAQgBCwG56hfN%2FnXI%2FjUTGwQOH8D%2Bq8qtvAAAAAADAF7%2F7AbDBGYAIgAvADkAO0AeDgMFDDMYSFkzMwUMMCMMI0ZZEQwQHCoFKkZZAAUWAD8zKxEAMxg%2FMysRADMREjkYLysREgA5OTEwBSImJwYjIiY1NBIkMzIXPgEzMhYVFAQhIwcUFjMyNjcVDgEBIg4BFRQWMzISNTQmJSIGBzMyNjU0JgTJeLkwie262pMA%2F6btYknKfZ%2Bv%2FrX%2Bzi8DcXFFg29bqP1dV41XYVuPrWMCiWmuIh%2B90jwUXFy258XOAU2vwFtnlYG3zDxvfiMxvSskA7aA9ZF0egEl6291EKuObGUwOAAAAQFiBNkEKwYhAA0ADrQDC4AGAQAvMxrNMjEwASMmJwYHIzU%2BATczFhcEK5hMVYNppIp%2BG%2FgmiATZP3NuRBmAhyhjzAACAh0E1wP0BpoACwAXABlADg8PCR8JLwkDcAkBCRUDAC8zzF1dMjEwARQGIyImNTQ2MzIWBzQmIyIGFRQWMzI2A%2FSEamp%2FgmdohoM8Ly07NTMvPAW6aHt6Z2d7eWkyOTkyMTc3AAAAAAEBRgTXBFgF9gAVACFAEBAABQsACwALfxSPFAIUgAkALxrMXTk5Ly8RMxEzMTABIi4CIyIGByMSMzIeAjMyNjczAgNULUtEPyAmMhKJOccuTkM8HSgyF4lCBNkiKSI3OAEdIykjNTz%2B4wAAAAEALwHFA6AChwADAAixAAEALzMxMBM3IQcvKwNGKwHFwsIAAAEALwHFB3cChwADAAixAAEALzMxMBM3IQcvKwcdKwHFwsIAAAEAdwPBAjEFtgAHAAmyAAQDAD%2FNMTATJzYSNzMCB30GIpFXsHpNA8EWTAEKif7i1wAAAAABAHMDwQIvBbYACAAJsgUIAwA%2FzjEwARcGAgcjNhI3AicIJZNSsit%2BHQW2FlP%2B839fAUBWAAAAAAH%2Fmv74AVYA7gAGAAixBAAAL80xMCUXBgcjNhMBTghsnrJpX%2B4X6fbuAQgAAgB3A8EDyQW2AAYADgANtAAHAwsDAD8zzTIxMAEnNhMzAgchJzYSNzMCBwIXCVS3sHpN%2FXsGIpFXsHpNA8EWvgEh%2FuLXFkwBCon%2B4tcAAAACAHMDwQPHBbYACAAQAA20DQUQCAMAPzPOMjEwARcGAgcjNhI3IRcGAyM2EjcCJwglk1KyK34dAoUJYquwM3QgBbYWU%2F7zf18BQFYW3P79cgEmXQAC%2F5r%2B%2BALuAO4ABgANAAyzCwQNAAAvMs0yMTAlFwYHIzYTIRcGAyMSNwFOCGyesmlfAoMJXK%2BweE%2FuF%2Bn27gEIF87%2B7wEZ3QABAJgBzQKkBAgACwAIsQkDAC8vMTATNDYzMhYVFAYjIiaYp4xkdaSRZnECrJzAbXKcwHMAAQBQAGQCYgPjAAYACLEFAQAvxDEwEwEXARMHA1ABi4f%2B4Jmy2QI9AaZ2%2FrL%2BkUwBwQAAAAEACgBcAh0D2wAGAAixAQUAL8QxMAkBJwEDNxMCHf50hwEhmrPZAgL%2BWncBTgFuTP5AAAAB%2FgIAAAMCBbYAAwAKswMDAhIAPz8xMAkBIwEDAvvFxQQ9Bbb6SgW2AAAAAAIARgJKAwQFvAAKABAAJUAUDQcBBQkFBgMPEB8QAhAQAwceAyAAPz8SOS9dFzMRMxEzMTABIwcjNyE3ATMDMyE%2FAQYPAQLneie3J%2F6QGgHdxXl7%2Fs80IiBCuwL6sLCJAjn9zd2BM1DbAAAAAAEAM%2F%2FsBNkFywAnAFNALwYcHRxQWQMdCxcYF1BZCBgPHR8dAgkAGHAYAgsDHRgdGBMhIQBNWSEHEw5OWRMZAD8rABg%2FKxESADk5GC8vX15dXl0RMysRADMRMysRADMxMAEiBgchByEGByEHIRQWMzI3FQYjIgI1IzczNjcjNzMSADMyFhcHLgEDkXbBQQGDIf5uEgoBVCH%2BwXmHeIqBsdjkoiGLDwyJIJRcAUfQWJlQZjZqBQKuqJpDSJuhkzzLPQEE%2FJtfLJoBBAEbLDe0IiwAAAAAAAABAAAjAAABBdMYAAAKCvIABQAk%2F3EABQA3ACkABQA5ACkABQA6ACkABQA8ABQABQBE%2F64ABQBG%2F4UABQBH%2F4UABQBI%2F4UABQBK%2F8MABQBQ%2F8MABQBR%2F8MABQBS%2F4UABQBT%2F8MABQBU%2F4UABQBV%2F8MABQBW%2F8MABQBY%2F8MABQCC%2F3EABQCD%2F3EABQCE%2F3EABQCF%2F3EABQCG%2F3EABQCH%2F3EABQCfABQABQCi%2F4UABQCj%2F64ABQCk%2F64ABQCl%2F64ABQCm%2F64ABQCn%2F64ABQCo%2F64ABQCp%2F4UABQCq%2F4UABQCr%2F4UABQCs%2F4UABQCt%2F4UABQC0%2F4UABQC1%2F4UABQC2%2F4UABQC3%2F4UABQC4%2F4UABQC6%2F4UABQC7%2F8MABQC8%2F8MABQC9%2F8MABQC%2B%2F8MABQDE%2F4UACgAk%2F3EACgA3ACkACgA5ACkACgA6ACkACgA8ABQACgBE%2F64ACgBG%2F4UACgBH%2F4UACgBI%2F4UACgBK%2F8MACgBQ%2F8MACgBR%2F8MACgBS%2F4UACgBT%2F8MACgBU%2F4UACgBV%2F8MACgBW%2F8MACgBY%2F8MACgCC%2F3EACgCD%2F3EACgCE%2F3EACgCF%2F3EACgCG%2F3EACgCH%2F3EACgCfABQACgCi%2F4UACgCj%2F64ACgCk%2F64ACgCl%2F64ACgCm%2F64ACgCn%2F64ACgCo%2F64ACgCp%2F4UACgCq%2F4UACgCr%2F4UACgCs%2F4UACgCt%2F4UACgC0%2F4UACgC1%2F4UACgC2%2F4UACgC3%2F4UACgC4%2F4UACgC6%2F4UACgC7%2F8MACgC8%2F8MACgC9%2F8MACgC%2B%2F8MACgDE%2F4UACwAtALgADwAm%2F5oADwAq%2F5oADwAy%2F5oADwA0%2F5oADwA3%2F3EADwA4%2F9cADwA5%2F4UADwA6%2F4UADwA8%2F4UADwCJ%2F5oADwCU%2F5oADwCV%2F5oADwCW%2F5oADwCX%2F5oADwCY%2F5oADwCa%2F5oADwCb%2F9cADwCc%2F9cADwCd%2F9cADwCe%2F9cADwCf%2F4UADwDD%2F5oAEAA3%2F64AEQAm%2F5oAEQAq%2F5oAEQAy%2F5oAEQA0%2F5oAEQA3%2F3EAEQA4%2F9cAEQA5%2F4UAEQA6%2F4UAEQA8%2F4UAEQCJ%2F5oAEQCU%2F5oAEQCV%2F5oAEQCW%2F5oAEQCX%2F5oAEQCY%2F5oAEQCa%2F5oAEQCb%2F9cAEQCc%2F9cAEQCd%2F9cAEQCe%2F9cAEQCf%2F4UAEQDD%2F5oAJAAF%2F3EAJAAK%2F3EAJAAm%2F9cAJAAq%2F9cAJAAtAQoAJAAy%2F9cAJAA0%2F9cAJAA3%2F3EAJAA5%2F64AJAA6%2F64AJAA8%2F4UAJACJ%2F9cAJACU%2F9cAJACV%2F9cAJACW%2F9cAJACX%2F9cAJACY%2F9cAJACa%2F9cAJACf%2F4UAJADD%2F9cAJADL%2F3EAJADO%2F3EAJQAP%2F64AJQAR%2F64AJQAk%2F9cAJQA3%2F8MAJQA5%2F%2BwAJQA6%2F%2BwAJQA7%2F9cAJQA8%2F%2BwAJQA9%2F%2BwAJQCC%2F9cAJQCD%2F9cAJQCE%2F9cAJQCF%2F9cAJQCG%2F9cAJQCH%2F9cAJQCf%2F%2BwAJQDM%2F64AJQDP%2F64AJgAm%2F9cAJgAq%2F9cAJgAy%2F9cAJgA0%2F9cAJgCJ%2F9cAJgCU%2F9cAJgCV%2F9cAJgCW%2F9cAJgCX%2F9cAJgCY%2F9cAJgCa%2F9cAJgDD%2F9cAJwAP%2F64AJwAR%2F64AJwAk%2F9cAJwA3%2F8MAJwA5%2F%2BwAJwA6%2F%2BwAJwA7%2F9cAJwA8%2F%2BwAJwA9%2F%2BwAJwCC%2F9cAJwCD%2F9cAJwCE%2F9cAJwCF%2F9cAJwCG%2F9cAJwCH%2F9cAJwCf%2F%2BwAJwDM%2F64AJwDP%2F64AKAAtAHsAKQAP%2F4UAKQAR%2F4UAKQAiACkAKQAk%2F9cAKQCC%2F9cAKQCD%2F9cAKQCE%2F9cAKQCF%2F9cAKQCG%2F9cAKQCH%2F9cAKQDM%2F4UAKQDP%2F4UALgAm%2F9cALgAq%2F9cALgAy%2F9cALgA0%2F9cALgCJ%2F9cALgCU%2F9cALgCV%2F9cALgCW%2F9cALgCX%2F9cALgCY%2F9cALgCa%2F9cALgDD%2F9cALwAF%2F1wALwAK%2F1wALwAm%2F9cALwAq%2F9cALwAy%2F9cALwA0%2F9cALwA3%2F9cALwA4%2F%2BwALwA5%2F9cALwA6%2F9cALwA8%2F8MALwCJ%2F9cALwCU%2F9cALwCV%2F9cALwCW%2F9cALwCX%2F9cALwCY%2F9cALwCa%2F9cALwCb%2F%2BwALwCc%2F%2BwALwCd%2F%2BwALwCe%2F%2BwALwCf%2F8MALwDD%2F9cALwDL%2F1wALwDO%2F1wAMgAP%2F64AMgAR%2F64AMgAk%2F9cAMgA3%2F8MAMgA5%2F%2BwAMgA6%2F%2BwAMgA7%2F9cAMgA8%2F%2BwAMgA9%2F%2BwAMgCC%2F9cAMgCD%2F9cAMgCE%2F9cAMgCF%2F9cAMgCG%2F9cAMgCH%2F9cAMgCf%2F%2BwAMgDM%2F64AMgDP%2F64AMwAP%2FvYAMwAR%2FvYAMwAk%2F5oAMwA7%2F9cAMwA9%2F%2BwAMwCC%2F5oAMwCD%2F5oAMwCE%2F5oAMwCF%2F5oAMwCG%2F5oAMwCH%2F5oAMwDM%2FvYAMwDP%2FvYANAAP%2F64ANAAR%2F64ANAAk%2F9cANAA3%2F8MANAA5%2F%2BwANAA6%2F%2BwANAA7%2F9cANAA8%2F%2BwANAA9%2F%2BwANACC%2F9cANACD%2F9cANACE%2F9cANACF%2F9cANACG%2F9cANACH%2F9cANACf%2F%2BwANADM%2F64ANADP%2F64ANwAP%2F4UANwAQ%2F64ANwAR%2F4UANwAiACkANwAk%2F3EANwAm%2F9cANwAq%2F9cANwAy%2F9cANwA0%2F9cANwA3ACkANwBE%2F1wANwBG%2F3EANwBH%2F3EANwBI%2F3EANwBK%2F3EANwBQ%2F5oANwBR%2F5oANwBS%2F3EANwBT%2F5oANwBU%2F3EANwBV%2F5oANwBW%2F4UANwBY%2F5oANwBZ%2F9cANwBa%2F9cANwBb%2F9cANwBc%2F9cANwBd%2F64ANwCC%2F3EANwCD%2F3EANwCE%2F3EANwCF%2F3EANwCG%2F3EANwCH%2F3EANwCJ%2F9cANwCU%2F9cANwCV%2F9cANwCW%2F9cANwCX%2F9cANwCY%2F9cANwCa%2F9cANwCi%2F3EANwCj%2F1wANwCk%2F1wANwCl%2F1wANwCm%2F1wANwCn%2F1wANwCo%2F1wANwCp%2F3EANwCq%2F3EANwCr%2F3EANwCs%2F3EANwCt%2F3EANwC0%2F3EANwC1%2F3EANwC2%2F3EANwC3%2F3EANwC4%2F3EANwC6%2F3EANwC7%2F5oANwC8%2F5oANwC9%2F5oANwC%2B%2F5oANwC%2F%2F9cANwDD%2F9cANwDE%2F3EANwDI%2F64ANwDJ%2F64ANwDM%2F4UANwDP%2F4UAOAAP%2F9cAOAAR%2F9cAOAAk%2F%2BwAOACC%2F%2BwAOACD%2F%2BwAOACE%2F%2BwAOACF%2F%2BwAOACG%2F%2BwAOACH%2F%2BwAOADM%2F9cAOADP%2F9cAOQAP%2F5oAOQAR%2F5oAOQAiACkAOQAk%2F64AOQAm%2F%2BwAOQAq%2F%2BwAOQAy%2F%2BwAOQA0%2F%2BwAOQBE%2F9cAOQBG%2F9cAOQBH%2F9cAOQBI%2F9cAOQBK%2F%2BwAOQBQ%2F%2BwAOQBR%2F%2BwAOQBS%2F9cAOQBT%2F%2BwAOQBU%2F9cAOQBV%2F%2BwAOQBW%2F%2BwAOQBY%2F%2BwAOQCC%2F64AOQCD%2F64AOQCE%2F64AOQCF%2F64AOQCG%2F64AOQCH%2F64AOQCJ%2F%2BwAOQCU%2F%2BwAOQCV%2F%2BwAOQCW%2F%2BwAOQCX%2F%2BwAOQCY%2F%2BwAOQCa%2F%2BwAOQCi%2F9cAOQCj%2F9cAOQCk%2F9cAOQCl%2F9cAOQCm%2F9cAOQCn%2F9cAOQCo%2F9cAOQCp%2F9cAOQCq%2F9cAOQCr%2F9cAOQCs%2F9cAOQCt%2F9cAOQC0%2F9cAOQC1%2F9cAOQC2%2F9cAOQC3%2F9cAOQC4%2F9cAOQC6%2F9cAOQC7%2F%2BwAOQC8%2F%2BwAOQC9%2F%2BwAOQC%2B%2F%2BwAOQDD%2F%2BwAOQDE%2F9cAOQDM%2F5oAOQDP%2F5oAOgAP%2F5oAOgAR%2F5oAOgAiACkAOgAk%2F64AOgAm%2F%2BwAOgAq%2F%2BwAOgAy%2F%2BwAOgA0%2F%2BwAOgBE%2F9cAOgBG%2F9cAOgBH%2F9cAOgBI%2F9cAOgBK%2F%2BwAOgBQ%2F%2BwAOgBR%2F%2BwAOgBS%2F9cAOgBT%2F%2BwAOgBU%2F9cAOgBV%2F%2BwAOgBW%2F%2BwAOgBY%2F%2BwAOgCC%2F64AOgCD%2F64AOgCE%2F64AOgCF%2F64AOgCG%2F64AOgCH%2F64AOgCJ%2F%2BwAOgCU%2F%2BwAOgCV%2F%2BwAOgCW%2F%2BwAOgCX%2F%2BwAOgCY%2F%2BwAOgCa%2F%2BwAOgCi%2F9cAOgCj%2F9cAOgCk%2F9cAOgCl%2F9cAOgCm%2F9cAOgCn%2F9cAOgCo%2F9cAOgCp%2F9cAOgCq%2F9cAOgCr%2F9cAOgCs%2F9cAOgCt%2F9cAOgC0%2F9cAOgC1%2F9cAOgC2%2F9cAOgC3%2F9cAOgC4%2F9cAOgC6%2F9cAOgC7%2F%2BwAOgC8%2F%2BwAOgC9%2F%2BwAOgC%2B%2F%2BwAOgDD%2F%2BwAOgDE%2F9cAOgDM%2F5oAOgDP%2F5oAOwAm%2F9cAOwAq%2F9cAOwAy%2F9cAOwA0%2F9cAOwCJ%2F9cAOwCU%2F9cAOwCV%2F9cAOwCW%2F9cAOwCX%2F9cAOwCY%2F9cAOwCa%2F9cAOwDD%2F9cAPAAP%2F4UAPAAR%2F4UAPAAiACkAPAAk%2F4UAPAAm%2F9cAPAAq%2F9cAPAAy%2F9cAPAA0%2F9cAPABE%2F5oAPABG%2F5oAPABH%2F5oAPABI%2F5oAPABK%2F9cAPABQ%2F8MAPABR%2F8MAPABS%2F5oAPABT%2F8MAPABU%2F5oAPABV%2F8MAPABW%2F64APABY%2F8MAPABd%2F9cAPACC%2F4UAPACD%2F4UAPACE%2F4UAPACF%2F4UAPACG%2F4UAPACH%2F4UAPACJ%2F9cAPACU%2F9cAPACV%2F9cAPACW%2F9cAPACX%2F9cAPACY%2F9cAPACa%2F9cAPACi%2F5oAPACj%2F5oAPACk%2F5oAPACl%2F5oAPACm%2F5oAPACn%2F5oAPACo%2F5oAPACp%2F5oAPACq%2F5oAPACr%2F5oAPACs%2F5oAPACt%2F5oAPAC0%2F5oAPAC1%2F5oAPAC2%2F5oAPAC3%2F5oAPAC4%2F5oAPAC6%2F5oAPAC7%2F8MAPAC8%2F8MAPAC9%2F8MAPAC%2B%2F8MAPADD%2F9cAPADE%2F5oAPADM%2F4UAPADP%2F4UAPQAm%2F%2BwAPQAq%2F%2BwAPQAy%2F%2BwAPQA0%2F%2BwAPQCJ%2F%2BwAPQCU%2F%2BwAPQCV%2F%2BwAPQCW%2F%2BwAPQCX%2F%2BwAPQCY%2F%2BwAPQCa%2F%2BwAPQDD%2F%2BwAPgAtALgARAAF%2F%2BwARAAK%2F%2BwARADL%2F%2BwARADO%2F%2BwARQAF%2F%2BwARQAK%2F%2BwARQBZ%2F9cARQBa%2F9cARQBb%2F9cARQBc%2F9cARQBd%2F%2BwARQC%2F%2F9cARQDL%2F%2BwARQDO%2F%2BwARgAFACkARgAKACkARgDLACkARgDOACkASAAF%2F%2BwASAAK%2F%2BwASABZ%2F9cASABa%2F9cASABb%2F9cASABc%2F9cASABd%2F%2BwASAC%2F%2F9cASADL%2F%2BwASADO%2F%2BwASQAFAHsASQAKAHsASQDLAHsASQDOAHsASwAF%2F%2BwASwAK%2F%2BwASwDL%2F%2BwASwDO%2F%2BwATgBG%2F9cATgBH%2F9cATgBI%2F9cATgBS%2F9cATgBU%2F9cATgCi%2F9cATgCp%2F9cATgCq%2F9cATgCr%2F9cATgCs%2F9cATgCt%2F9cATgC0%2F9cATgC1%2F9cATgC2%2F9cATgC3%2F9cATgC4%2F9cATgC6%2F9cATgDE%2F9cAUAAF%2F%2BwAUAAK%2F%2BwAUADL%2F%2BwAUADO%2F%2BwAUQAF%2F%2BwAUQAK%2F%2BwAUQDL%2F%2BwAUQDO%2F%2BwAUgAF%2F%2BwAUgAK%2F%2BwAUgBZ%2F9cAUgBa%2F9cAUgBb%2F9cAUgBc%2F9cAUgBd%2F%2BwAUgC%2F%2F9cAUgDL%2F%2BwAUgDO%2F%2BwAUwAF%2F%2BwAUwAK%2F%2BwAUwBZ%2F9cAUwBa%2F9cAUwBb%2F9cAUwBc%2F9cAUwBd%2F%2BwAUwC%2F%2F9cAUwDL%2F%2BwAUwDO%2F%2BwAVQAFAFIAVQAKAFIAVQBE%2F9cAVQBG%2F9cAVQBH%2F9cAVQBI%2F9cAVQBK%2F%2BwAVQBS%2F9cAVQBU%2F9cAVQCi%2F9cAVQCj%2F9cAVQCk%2F9cAVQCl%2F9cAVQCm%2F9cAVQCn%2F9cAVQCo%2F9cAVQCp%2F9cAVQCq%2F9cAVQCr%2F9cAVQCs%2F9cAVQCt%2F9cAVQC0%2F9cAVQC1%2F9cAVQC2%2F9cAVQC3%2F9cAVQC4%2F9cAVQC6%2F9cAVQDE%2F9cAVQDLAFIAVQDOAFIAVwAFACkAVwAKACkAVwDLACkAVwDOACkAWQAFAFIAWQAKAFIAWQAP%2F64AWQAR%2F64AWQAiACkAWQDLAFIAWQDM%2F64AWQDOAFIAWQDP%2F64AWgAFAFIAWgAKAFIAWgAP%2F64AWgAR%2F64AWgAiACkAWgDLAFIAWgDM%2F64AWgDOAFIAWgDP%2F64AWwBG%2F9cAWwBH%2F9cAWwBI%2F9cAWwBS%2F9cAWwBU%2F9cAWwCi%2F9cAWwCp%2F9cAWwCq%2F9cAWwCr%2F9cAWwCs%2F9cAWwCt%2F9cAWwC0%2F9cAWwC1%2F9cAWwC2%2F9cAWwC3%2F9cAWwC4%2F9cAWwC6%2F9cAWwDE%2F9cAXAAFAFIAXAAKAFIAXAAP%2F64AXAAR%2F64AXAAiACkAXADLAFIAXADM%2F64AXADOAFIAXADP%2F64AXgAtALgAggAF%2F3EAggAK%2F3EAggAm%2F9cAggAq%2F9cAggAtAQoAggAy%2F9cAggA0%2F9cAggA3%2F3EAggA5%2F64AggA6%2F64AggA8%2F4UAggCJ%2F9cAggCU%2F9cAggCV%2F9cAggCW%2F9cAggCX%2F9cAggCY%2F9cAggCa%2F9cAggCf%2F4UAggDD%2F9cAggDL%2F3EAggDO%2F3EAgwAF%2F3EAgwAK%2F3EAgwAm%2F9cAgwAq%2F9cAgwAtAQoAgwAy%2F9cAgwA0%2F9cAgwA3%2F3EAgwA5%2F64AgwA6%2F64AgwA8%2F4UAgwCJ%2F9cAgwCU%2F9cAgwCV%2F9cAgwCW%2F9cAgwCX%2F9cAgwCY%2F9cAgwCa%2F9cAgwCf%2F4UAgwDD%2F9cAgwDL%2F3EAgwDO%2F3EAhAAF%2F3EAhAAK%2F3EAhAAm%2F9cAhAAq%2F9cAhAAtAQoAhAAy%2F9cAhAA0%2F9cAhAA3%2F3EAhAA5%2F64AhAA6%2F64AhAA8%2F4UAhACJ%2F9cAhACU%2F9cAhACV%2F9cAhACW%2F9cAhACX%2F9cAhACY%2F9cAhACa%2F9cAhACf%2F4UAhADD%2F9cAhADL%2F3EAhADO%2F3EAhQAF%2F3EAhQAK%2F3EAhQAm%2F9cAhQAq%2F9cAhQAtAQoAhQAy%2F9cAhQA0%2F9cAhQA3%2F3EAhQA5%2F64AhQA6%2F64AhQA8%2F4UAhQCJ%2F9cAhQCU%2F9cAhQCV%2F9cAhQCW%2F9cAhQCX%2F9cAhQCY%2F9cAhQCa%2F9cAhQCf%2F4UAhQDD%2F9cAhQDL%2F3EAhQDO%2F3EAhgAF%2F3EAhgAK%2F3EAhgAm%2F9cAhgAq%2F9cAhgAtAQoAhgAy%2F9cAhgA0%2F9cAhgA3%2F3EAhgA5%2F64AhgA6%2F64AhgA8%2F4UAhgCJ%2F9cAhgCU%2F9cAhgCV%2F9cAhgCW%2F9cAhgCX%2F9cAhgCY%2F9cAhgCa%2F9cAhgCf%2F4UAhgDD%2F9cAhgDL%2F3EAhgDO%2F3EAhwAF%2F3EAhwAK%2F3EAhwAm%2F9cAhwAq%2F9cAhwAtAQoAhwAy%2F9cAhwA0%2F9cAhwA3%2F3EAhwA5%2F64AhwA6%2F64AhwA8%2F4UAhwCJ%2F9cAhwCU%2F9cAhwCV%2F9cAhwCW%2F9cAhwCX%2F9cAhwCY%2F9cAhwCa%2F9cAhwCf%2F4UAhwDD%2F9cAhwDL%2F3EAhwDO%2F3EAiAAtAHsAiQAm%2F9cAiQAq%2F9cAiQAy%2F9cAiQA0%2F9cAiQCJ%2F9cAiQCU%2F9cAiQCV%2F9cAiQCW%2F9cAiQCX%2F9cAiQCY%2F9cAiQCa%2F9cAiQDD%2F9cAigAtAHsAiwAtAHsAjAAtAHsAjQAtAHsAkgAP%2F64AkgAR%2F64AkgAk%2F9cAkgA3%2F8MAkgA5%2F%2BwAkgA6%2F%2BwAkgA7%2F9cAkgA8%2F%2BwAkgA9%2F%2BwAkgCC%2F9cAkgCD%2F9cAkgCE%2F9cAkgCF%2F9cAkgCG%2F9cAkgCH%2F9cAkgCf%2F%2BwAkgDM%2F64AkgDP%2F64AlAAP%2F64AlAAR%2F64AlAAk%2F9cAlAA3%2F8MAlAA5%2F%2BwAlAA6%2F%2BwAlAA7%2F9cAlAA8%2F%2BwAlAA9%2F%2BwAlACC%2F9cAlACD%2F9cAlACE%2F9cAlACF%2F9cAlACG%2F9cAlACH%2F9cAlACf%2F%2BwAlADM%2F64AlADP%2F64AlQAP%2F64AlQAR%2F64AlQAk%2F9cAlQA3%2F8MAlQA5%2F%2BwAlQA6%2F%2BwAlQA7%2F9cAlQA8%2F%2BwAlQA9%2F%2BwAlQCC%2F9cAlQCD%2F9cAlQCE%2F9cAlQCF%2F9cAlQCG%2F9cAlQCH%2F9cAlQCf%2F%2BwAlQDM%2F64AlQDP%2F64AlgAP%2F64AlgAR%2F64AlgAk%2F9cAlgA3%2F8MAlgA5%2F%2BwAlgA6%2F%2BwAlgA7%2F9cAlgA8%2F%2BwAlgA9%2F%2BwAlgCC%2F9cAlgCD%2F9cAlgCE%2F9cAlgCF%2F9cAlgCG%2F9cAlgCH%2F9cAlgCf%2F%2BwAlgDM%2F64AlgDP%2F64AlwAP%2F64AlwAR%2F64AlwAk%2F9cAlwA3%2F8MAlwA5%2F%2BwAlwA6%2F%2BwAlwA7%2F9cAlwA8%2F%2BwAlwA9%2F%2BwAlwCC%2F9cAlwCD%2F9cAlwCE%2F9cAlwCF%2F9cAlwCG%2F9cAlwCH%2F9cAlwCf%2F%2BwAlwDM%2F64AlwDP%2F64AmAAP%2F64AmAAR%2F64AmAAk%2F9cAmAA3%2F8MAmAA5%2F%2BwAmAA6%2F%2BwAmAA7%2F9cAmAA8%2F%2BwAmAA9%2F%2BwAmACC%2F9cAmACD%2F9cAmACE%2F9cAmACF%2F9cAmACG%2F9cAmACH%2F9cAmACf%2F%2BwAmADM%2F64AmADP%2F64AmgAP%2F64AmgAR%2F64AmgAk%2F9cAmgA3%2F8MAmgA5%2F%2BwAmgA6%2F%2BwAmgA7%2F9cAmgA8%2F%2BwAmgA9%2F%2BwAmgCC%2F9cAmgCD%2F9cAmgCE%2F9cAmgCF%2F9cAmgCG%2F9cAmgCH%2F9cAmgCf%2F%2BwAmgDM%2F64AmgDP%2F64AmwAP%2F9cAmwAR%2F9cAmwAk%2F%2BwAmwCC%2F%2BwAmwCD%2F%2BwAmwCE%2F%2BwAmwCF%2F%2BwAmwCG%2F%2BwAmwCH%2F%2BwAmwDM%2F9cAmwDP%2F9cAnAAP%2F9cAnAAR%2F9cAnAAk%2F%2BwAnACC%2F%2BwAnACD%2F%2BwAnACE%2F%2BwAnACF%2F%2BwAnACG%2F%2BwAnACH%2F%2BwAnADM%2F9cAnADP%2F9cAnQAP%2F9cAnQAR%2F9cAnQAk%2F%2BwAnQCC%2F%2BwAnQCD%2F%2BwAnQCE%2F%2BwAnQCF%2F%2BwAnQCG%2F%2BwAnQCH%2F%2BwAnQDM%2F9cAnQDP%2F9cAngAP%2F9cAngAR%2F9cAngAk%2F%2BwAngCC%2F%2BwAngCD%2F%2BwAngCE%2F%2BwAngCF%2F%2BwAngCG%2F%2BwAngCH%2F%2BwAngDM%2F9cAngDP%2F9cAnwAP%2F4UAnwAR%2F4UAnwAiACkAnwAk%2F4UAnwAm%2F9cAnwAq%2F9cAnwAy%2F9cAnwA0%2F9cAnwBE%2F5oAnwBG%2F5oAnwBH%2F5oAnwBI%2F5oAnwBK%2F9cAnwBQ%2F8MAnwBR%2F8MAnwBS%2F5oAnwBT%2F8MAnwBU%2F5oAnwBV%2F8MAnwBW%2F64AnwBY%2F8MAnwBd%2F9cAnwCC%2F4UAnwCD%2F4UAnwCE%2F4UAnwCF%2F4UAnwCG%2F4UAnwCH%2F4UAnwCJ%2F9cAnwCU%2F9cAnwCV%2F9cAnwCW%2F9cAnwCX%2F9cAnwCY%2F9cAnwCa%2F9cAnwCi%2F5oAnwCj%2F5oAnwCk%2F5oAnwCl%2F5oAnwCm%2F5oAnwCn%2F5oAnwCo%2F5oAnwCp%2F5oAnwCq%2F5oAnwCr%2F5oAnwCs%2F5oAnwCt%2F5oAnwC0%2F5oAnwC1%2F5oAnwC2%2F5oAnwC3%2F5oAnwC4%2F5oAnwC6%2F5oAnwC7%2F8MAnwC8%2F8MAnwC9%2F8MAnwC%2B%2F8MAnwDD%2F9cAnwDE%2F5oAnwDM%2F4UAnwDP%2F4UAoAAP%2FvYAoAAR%2FvYAoAAk%2F5oAoAA7%2F9cAoAA9%2F%2BwAoACC%2F5oAoACD%2F5oAoACE%2F5oAoACF%2F5oAoACG%2F5oAoACH%2F5oAoADM%2FvYAoADP%2FvYAogAF%2F%2BwAogAK%2F%2BwAogDL%2F%2BwAogDO%2F%2BwAowAF%2F%2BwAowAK%2F%2BwAowDL%2F%2BwAowDO%2F%2BwApAAF%2F%2BwApAAK%2F%2BwApADL%2F%2BwApADO%2F%2BwApQAF%2F%2BwApQAK%2F%2BwApQDL%2F%2BwApQDO%2F%2BwApgAF%2F%2BwApgAK%2F%2BwApgDL%2F%2BwApgDO%2F%2BwApwAF%2F%2BwApwAK%2F%2BwApwDL%2F%2BwApwDO%2F%2BwAqgAF%2F%2BwAqgAK%2F%2BwAqgBZ%2F9cAqgBa%2F9cAqgBb%2F9cAqgBc%2F9cAqgBd%2F%2BwAqgC%2F%2F9cAqgDL%2F%2BwAqgDO%2F%2BwAqwAF%2F%2BwAqwAK%2F%2BwAqwBZ%2F9cAqwBa%2F9cAqwBb%2F9cAqwBc%2F9cAqwBd%2F%2BwAqwC%2F%2F9cAqwDL%2F%2BwAqwDO%2F%2BwArAAF%2F%2BwArAAK%2F%2BwArABZ%2F9cArABa%2F9cArABb%2F9cArABc%2F9cArABd%2F%2BwArAC%2F%2F9cArADL%2F%2BwArADO%2F%2BwArQAF%2F%2BwArQAK%2F%2BwArQBZ%2F9cArQBa%2F9cArQBb%2F9cArQBc%2F9cArQBd%2F%2BwArQC%2F%2F9cArQDL%2F%2BwArQDO%2F%2BwAsgAF%2F%2BwAsgAK%2F%2BwAsgBZ%2F9cAsgBa%2F9cAsgBb%2F9cAsgBc%2F9cAsgBd%2F%2BwAsgC%2F%2F9cAsgDL%2F%2BwAsgDO%2F%2BwAtAAF%2F%2BwAtAAK%2F%2BwAtABZ%2F9cAtABa%2F9cAtABb%2F9cAtABc%2F9cAtABd%2F%2BwAtAC%2F%2F9cAtADL%2F%2BwAtADO%2F%2BwAtQAF%2F%2BwAtQAK%2F%2BwAtQBZ%2F9cAtQBa%2F9cAtQBb%2F9cAtQBc%2F9cAtQBd%2F%2BwAtQC%2F%2F9cAtQDL%2F%2BwAtQDO%2F%2BwAtgAF%2F%2BwAtgAK%2F%2BwAtgBZ%2F9cAtgBa%2F9cAtgBb%2F9cAtgBc%2F9cAtgBd%2F%2BwAtgC%2F%2F9cAtgDL%2F%2BwAtgDO%2F%2BwAuAAF%2F9cAuAAK%2F9cAuADL%2F9cAuADO%2F9cAugAF%2F%2BwAugAK%2F%2BwAugBZ%2F9cAugBa%2F9cAugBb%2F9cAugBc%2F9cAugBd%2F%2BwAugC%2F%2F9cAugDL%2F%2BwAugDO%2F%2BwAvwAFAFIAvwAKAFIAvwAP%2F64AvwAR%2F64AvwAiACkAvwDLAFIAvwDM%2F64AvwDOAFIAvwDP%2F64AwAAF%2F%2BwAwAAK%2F%2BwAwABZ%2F9cAwABa%2F9cAwABb%2F9cAwABc%2F9cAwABd%2F%2BwAwAC%2F%2F9cAwADL%2F%2BwAwADO%2F%2BwAwQAFAFIAwQAKAFIAwQAP%2F64AwQAR%2F64AwQAiACkAwQDLAFIAwQDM%2F64AwQDOAFIAwQDP%2F64AwwAtAHsAyAA3%2F64AyQA3%2F64AygAk%2F3EAygA3ACkAygA5ACkAygA6ACkAygA8ABQAygBE%2F64AygBG%2F4UAygBH%2F4UAygBI%2F4UAygBK%2F8MAygBQ%2F8MAygBR%2F8MAygBS%2F4UAygBT%2F8MAygBU%2F4UAygBV%2F8MAygBW%2F8MAygBY%2F8MAygCC%2F3EAygCD%2F3EAygCE%2F3EAygCF%2F3EAygCG%2F3EAygCH%2F3EAygCfABQAygCi%2F4UAygCj%2F64AygCk%2F64AygCl%2F64AygCm%2F64AygCn%2F64AygCo%2F64AygCp%2F4UAygCq%2F4UAygCr%2F4UAygCs%2F4UAygCt%2F4UAygC0%2F4UAygC1%2F4UAygC2%2F4UAygC3%2F4UAygC4%2F4UAygC6%2F4UAygC7%2F8MAygC8%2F8MAygC9%2F8MAygC%2B%2F8MAygDE%2F4UAywAk%2F3EAywA3ACkAywA5ACkAywA6ACkAywA8ABQAywBE%2F64AywBG%2F4UAywBH%2F4UAywBI%2F4UAywBK%2F8MAywBQ%2F8MAywBR%2F8MAywBS%2F4UAywBT%2F8MAywBU%2F4UAywBV%2F8MAywBW%2F8MAywBY%2F8MAywCC%2F3EAywCD%2F3EAywCE%2F3EAywCF%2F3EAywCG%2F3EAywCH%2F3EAywCfABQAywCi%2F4UAywCj%2F64AywCk%2F64AywCl%2F64AywCm%2F64AywCn%2F64AywCo%2F64AywCp%2F4UAywCq%2F4UAywCr%2F4UAywCs%2F4UAywCt%2F4UAywC0%2F4UAywC1%2F4UAywC2%2F4UAywC3%2F4UAywC4%2F4UAywC6%2F4UAywC7%2F8MAywC8%2F8MAywC9%2F8MAywC%2B%2F8MAywDE%2F4UAzAAm%2F5oAzAAq%2F5oAzAAy%2F5oAzAA0%2F5oAzAA3%2F3EAzAA4%2F9cAzAA5%2F4UAzAA6%2F4UAzAA8%2F4UAzACJ%2F5oAzACU%2F5oAzACV%2F5oAzACW%2F5oAzACX%2F5oAzACY%2F5oAzACa%2F5oAzACb%2F9cAzACc%2F9cAzACd%2F9cAzACe%2F9cAzACf%2F4UAzADD%2F5oAzQAk%2F3EAzQA3ACkAzQA5ACkAzQA6ACkAzQA8ABQAzQBE%2F64AzQBG%2F4UAzQBH%2F4UAzQBI%2F4UAzQBK%2F8MAzQBQ%2F8MAzQBR%2F8MAzQBS%2F4UAzQBT%2F8MAzQBU%2F4UAzQBV%2F8MAzQBW%2F8MAzQBY%2F8MAzQCC%2F3EAzQCD%2F3EAzQCE%2F3EAzQCF%2F3EAzQCG%2F3EAzQCH%2F3EAzQCfABQAzQCi%2F4UAzQCj%2F64AzQCk%2F64AzQCl%2F64AzQCm%2F64AzQCn%2F64AzQCo%2F64AzQCp%2F4UAzQCq%2F4UAzQCr%2F4UAzQCs%2F4UAzQCt%2F4UAzQC0%2F4UAzQC1%2F4UAzQC2%2F4UAzQC3%2F4UAzQC4%2F4UAzQC6%2F4UAzQC7%2F8MAzQC8%2F8MAzQC9%2F8MAzQC%2B%2F8MAzQDE%2F4UAzwAm%2F5oAzwAq%2F5oAzwAy%2F5oAzwA0%2F5oAzwA3%2F3EAzwA4%2F9cAzwA5%2F4UAzwA6%2F4UAzwA8%2F4UAzwCJ%2F5oAzwCU%2F5oAzwCV%2F5oAzwCW%2F5oAzwCX%2F5oAzwCY%2F5oAzwCa%2F5oAzwCb%2F9cAzwCc%2F9cAzwCd%2F9cAzwCe%2F9cAzwCf%2F4UAzwDD%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%2F%2FQAAP9mAGYAAAAAAAAAAAAAAAAAAAAAAAAAAADWAAAAAQACAAMABAAFAAYABwAIAAkACgALAAwADQAOAA8AEAARABIAEwAUABUAFgAXABgAGQAaABsAHAAdAB4AHwAgACEAIgAjACQAJQAmACcAKAApACoAKwAsAC0ALgAvADAAMQAyADMANAA1ADYANwA4ADkAOgA7ADwAPQA%2BAD8AQABBAEIAQwBEAEUARgBHAEgASQBKAEsATABNAE4ATwBQAFEAUgBTAFQAVQBWAFcAWABZAFoAWwBcAF0AXgBfAGAAYQCsAKMAhACFAL0AlgDoAIYAjgCLAJ0AqQCkAQIAigEDAIMAkwDyAPMAjQCXAIgAwwDeAPEAngCqAPUA9AD2AKIArQDJAMcArgBiAGMAkABkAMsAZQDIAMoAzwDMAM0AzgDpAGYA0wDQANEArwBnAPAAkQDWANQA1QBoAOsA7QCJAGoAaQBrAG0AbABuAKAAbwBxAHAAcgBzAHUAdAB2AHcA6gB4AHoAeQB7AH0AfAC4AKEAfwB%2BAIAAgQDsAO4AugDXALAAsQDYAN0A2QCyALMAtgC3AMQAtAC1AMUAhwC%2BAL8AvAEEAQUHdW5pMDBBRAlvdmVyc2NvcmUMZm91cnN1cGVyaW9yBEV1cm8AAAABAAIACAAK%2F%2F8ADwAAAAEAAAAAyYlvMQAAAADJY0iWAAAAAMnt2GQ%3D%29%20format%28%27truetype%27%29%3B%0A%7D%0A%40font%2Dface%20%7B%0Afont%2Dfamily%3A%20%27Source%20Code%20Pro%27%3B%0Afont%2Dstyle%3A%20normal%3B%0Afont%2Dweight%3A%20400%3B%0Asrc%3A%20url%28data%3Aapplication%2Fx%2Dfont%2Dtruetype%3Bbase64%2CAAEAAAAPAIAAAwBwRkZUTWaiaLcAAKVwAAAAHE9TLzJyvPgMAAABeAAAAGBjbWFwVIOo9QAAA8QAAAICY3Z0IAC%2FC3EAAAeAAAAAImZwZ20GWZw3AAAFyAAAAXNnYXNw%2F%2F8AAwAApWgAAAAIZ2x5ZrbD8a4AAAmIAABdUGhlYWT7xXV0AAAA%2FAAAADZoaGVhBi4C3QAAATQAAAAkaG10eDZGLdMAAAHYAAAB6mxvY2F%2FBGjeAAAHpAAAAeJtYXhwAwgBUgAAAVgAAAAgbmFtZXFCsfwAAGbYAAA7ZHBvc3QKYvRKAACiPAAAAylwcmVwJrMjsAAABzwAAABBAAEAAAABBFos1IC0Xw889QAfA%2BgAAAAAzR8W4gAAAADNHxbi%2F%2F%2F%2FBgJVA2sAAAAIAAIAAAAAAAAAAQAAA9j%2B7wAAA%2Bj%2F%2FwAAAlUAAQAAAAAAAAAAAAAAAAAAAAUAAQAAAPAAVgAEAEgABgABAAAAAAAKAAACAACyAAMAAQADAlgBkAAFAAACigJYAAAASwKKAlgAAAFeADIBIAAAAgsFCQMEAwICBCAAAAcAABgBAAAAAAAAAABBREJFAEAADSIVAu7%2FBgAAA9gBEWAAAZMAAAAAAeYCkAAAACAAAQPoAAAAAAAAAU0AAAAAAAACWAAAAAAA4wCDAFcAVQAcACoA9QDQAHoAVABVAMUAVQDbAGMARwBiAEUAOQAnADgATQBGAEQAQwDbAMUAeABVAGsAbQAxACAAZwBCAFUAcwCHADUATwBfAFEAYgCGAFEAUwAwAGYAMQBkAEMAKgBPACsACgA2ACYAQQDiAGMAYwBvADwAuQBRAF0AUAA8AEUAZwBIAF0AWgA3AGoAUQA8AF0APABdADwAkgBIAEUATQAzAAgAQAAxAEcAeAEHAGMATAAAAOMAcQBNADoANQEHAFsAlgAeAKcAUwBVAFUAcACxAK8AVQCuAKwA6wBNAEgA2wDdANAAjgBhABwAHAAnAHsAIAAgACAAIAAgACD%2F%2FwBCAHMAcwBzAHMAXwBfAF8AXwAQAFMAMAAwADAAMAAwAGYALQBPAE8ATwBPACYAZQBYAFEAUQBRAFEAUQBRABEAUABFAEUARQBFAFoAWgBaAFoAPABdADwAPAA8ADwAPABVADwATQBNAE0ATQAxAF0AMQBaACEACwCoAM8AngC5AOsAqACeALEAlgDPANcApwCOAFAAFADRANkA2QBfAGcAZwCXAMUA0wAcAKwAOgBVABwAoQDQAK0ArACsAKkA%2BQCkAJsApQDPANIAAAAAAAMAAAADAAAAHAABAAAAAAD8AAMAAQAAABwABADgAAAANAAgAAQAFAAAAA0AfgD%2FATEBUwLGAtoC3AMEAwgDCgMnHUMdUiAUIBogHiAiIDogRCB0IKwiEiIV%2F%2F8AAAAAAA0AIACgATEBUgLGAtoC3AMAAwgDCgMnHUMdUiATIBggHCAiIDkgRCB0IKwiEiIV%2F%2F8AA%2F%2F3%2F%2BX%2FxP%2BT%2F3P%2BAf3u%2Fe39yv3H%2Fcb9quOP44HgweC%2B4L3guuCk4JvgbOA13tDezgABAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAQYAAAMAAAAAAAAAAQIAAAAEAAAAAAAAAAAAAAAAAAAAAQAABQYHCAkKCwwNDg8QERITFBUWFxgZGhscHR4fICEiIyQlJicoKSorLC0uLzAxMjM0NTY3ODk6Ozw9Pj9AQUJDREVGR0hJSktMTU5PUFFSU1RVVldYWVpbXF1eX2BhYmMAiImLjZWaoKWkpqinqautrK6vsbCys7W3tri6ub69v8AAdGZna9x6o3JtAHhsAIqcAHUAAGl5AAAAAABufgCqvINlcAAAAABvfwBkhIeZxcbU1dna1te7AMMA3%2BHd3gAAAHvY2wCGjoWPjJGSk5CXmACWnp%2BdxMfJcwAAyHwAAAAAALgAACxLuAAJUFixAQGOWbgB%2F4W4AEQduQAJAANfXi24AAEsICBFaUSwAWAtuAACLLgAASohLbgAAywgRrADJUZSWCNZIIogiklkiiBGIGhhZLAEJUYgaGFkUlgjZYpZLyCwAFNYaSCwAFRYIbBAWRtpILAAVFghsEBlWVk6LbgABCwgRrAEJUZSWCOKWSBGIGphZLAEJUYgamFkUlgjilkv%2FS24AAUsSyCwAyZQWFFYsIBEG7BARFkbISEgRbDAUFiwwEQbIVlZLbgABiwgIEVpRLABYCAgRX1pGESwAWAtuAAHLLgABiotuAAILEsgsAMmU1iwQBuwAFmKiiCwAyZTWCMhsICKihuKI1kgsAMmU1gjIbgAwIqKG4ojWSCwAyZTWCMhuAEAioobiiNZILADJlNYIyG4AUCKihuKI1kguAADJlNYsAMlRbgBgFBYIyG4AYAjIRuwAyVFIyEjIVkbIVlELbgACSxLU1hFRBshIVktALAAKwCyAQECKwGyAgECKwG3AkA2KiEUAAgrALcBTUAyJBcACCsAsgMHByuwACBFfWkYREuwYFJYsAEbsABZsAGOAAAAABQARABWAAAADP8zAAwB5gAMAj4ADAJ%2BAAwCkAAMAsgADAAAAAAAAAAAAAAAAAAAAAAAOABEALoBJAE0AeYB%2FAIeAj4CdAKYAr4CxgLoAwIDZAOcA%2B4EYASyBRgFjAXCBkgGvAbIBtQHBgcSB0QHlggMCFAItAkECUIJgAm2ChYKUgqICsQLFAs6C5AL4Aw0DH4M8A1EDbIN3g4gDlgOuA8UD1IPiA%2BmD8AP3hAIEBwQJBCqESYRdhHuEkwSnBNqE8IUABRWFKYU3hViFboWDhaIFwAXTBeyGAIYVhiQGQIZYBm%2BGfQaVhpqGswbChsKGzgbohwKHGQcxhzkHXAdeB4AHggeFB4qHjIeqh6yHu4fLB82H0AfSB%2B%2BH%2FAf%2BiACIAwgFCAgIDAgQCBQIKAgrCC4IMQg0CDcIOghQiFOIVohZiFyIX4hiiGWIaIhriH%2BIgoiFiIiIi4iOiJGInQi%2FCMIIxQjICMsIzgjfCP4JAQkECQcJCgkNCRAJPglBCUQJRwlKCU0JUAlTCVYJWQl8CX8JggmFCYgJiwmOCZ4JwAnDCcYJyQnMCc8J7YnwifqKDwo5CjsKPQo%2FCkOKSIpQil6KY4pwin0KiIqdiqyKsYq2isAKyQrLis6K0YrVCt6K5IrqivGK9AsTixiLGospCzGLQQtWC2SLaQtuC3YLhQuSC56LqgAAAACAOP%2F9AF1Ap4ABQARAC0AuAAARVi4AAEvG7kAAQANPlm4AABFWLgADy8buQAPAAM%2BWbgACdy4AAXcMDEBJzMHAyMHNDYzMhYVFAYjIiYBBgJQAgo4LSseHisrHh4rAkBeXv6opiMpKSMkKioAAAD%2F%2FwCDAWAB1gKvEiYADI4AEAYADHMAAAAAAgBXAAACBwKKABsAHwCLALgAAEVYuAAILxu5AAgACz5ZuAAARVi4AAwvG7kADAALPlm4AABFWLgAGy8buQAbAAM%2BWbgAAEVYuAAXLxu5ABcAAz5ZuwACAAEAAQAEK7sABgABAAUABCu4AAYQuAAK0LgADtC4AAUQuAAe0LgAEdC4AAIQuAAf0LgAEtC4AAEQuAAZ0LgAFdAwMTcjNTM3IzUzNzMHMzczBzMVIwczFSMHIzcjByMTNyMHpk9WE1VbGDUXhBg1F1FXE1ZdGDYZhRg22ROFEsw5lDq3t7e3OpQ5zMzMAQWUlAAAAAABAFX%2FkgIAAuwAMQBHALgAFi%2B4ACwvuAAr3LkABQAB9LgAFhC4ABfcugAIABcAKxESObgAFNC4ABcQuQAeAAH0ugAhACsAFxESObgAKxC4AC7QMDEBLgMjIgYVFB4EFRQOAgcVIzUuASc3HgEzMjY1NC4ENTQ2NzUzFR4BFwHDER8iKBkzOy9HUkcvGS9BJzw4ZCMnJls5PD0vRlNGL1lJPDdKHgHtDRUPCC0mHCQeHio8LiA3KRsEkpEFLB05GykxJh8pIB4pOSw%2FUAiEgwUqHQAA%2F%2F8AHP%2F0Aj0CihInAOT%2FewFNECYA3wAAEAcA5ACGAAAAAwAq%2F%2FQCQQKcAA0AGwBHAJAAuAAARVi4ADMvG7kAMwANPlm4AABFWLgAIS8buQAhAAM%2BWbgAAEVYuAAcLxu5ABwAAz5ZuAAhELkABQAB9LoACAAhADMREjm6ABEAMwAhERI5uAARELgAK9C4AAvQuAAzELkAGQAB9LgACBC4AB7QuAARELkAOwAB9LgAHhC4AEXQuAA%2B0LgAHBC4AEfQMDE3FB4CMzI2Ny4BJw4BExQWFz4DNTQmIyIGASYnDgEjIi4CNTQ%2BAjcuATU0PgIzMhYVFA4CBx4BFz4BNzMOAQcWF3oUIi4aHzoaMFUiICpGEA4VJR0QGyEjJgFqQUgkVzgsSDMdFCMsGBUXFSU1IT1CGSgyGiBTLRwpDkwSNCQ8Na8bLSARHBgqZDYcPQEtGzoeDx8hJRYdKzb9yRQ3IygbMEMoIDYtJxIpTyMhOCoYSDogNC8pFDNeJyhfOUF2NC4RAAABAPUBYAFjAq8ABQALALoAAgAEAAMrMDETJzMPASP3Am4CGTgCQW5u4QAAAAEA0P9QAd4C3AAOAAsAugAGAAAAAyswMQUuATU0NjcXDgEVFBYXBwGxaHl5aC1lX19lLbBR5JGR5FEqVch%2Ff8hVKgAAAQB6%2F1ABiALcAA0ACwC6AAcADQADKzAxFz4BNTQmJzceARUUBgd6ZV9fZS1oeXlohlXIf3%2FIVSpR5JGR5FEAAAEAVABvAgQCLAAOAC8AuAAOL7oAAQAOAAUREjm4AAEQuQAEAAH0uAAH0LgAARC4AArQuAAOELgADNAwMT8BJzcXNzMXNxcHFwcnB4psohCnCTAJpxCibCp4eI2lRi43vb03LkalHp%2BfAAAAAAEAVQBoAgMCLAALAB0AuwACAAEAAQAEK7gAAhC4AAbQuAABELgACdAwMQEjNTM1MxUzFSMVIwELtrZCtrZCASs%2Bw8M%2BwwAAAAEAxf8rAYwAmwASAAsAugAMAAYAAyswMRc%2BATcOASMiJjU0NjMyFhUUBgfFPj4CBQkFIC4wIC0tXVOhHE88AQElJiUnRTtYeR8AAP%2F%2FAFUBKwIDAWkSBgDiAAAAAQDb%2F%2FQBfQCdAAsAGAC4AABFWLgACS8buQAJAAM%2BWbgAA9wwMTc0NjMyFhUUBiMiJtsvIiIvLyIiL0gmLy8mJi4uAAABAGP%2FYAH1AsYAAwAYALgAAEVYuAACLxu5AAIADz5ZuAAA3DAxFyMBM61KAUhKoANmAAAAAwBH%2F%2FQCEQKKAAsAGwAnAEsAuAAARVi4AAYvG7kABgALPlm4AABFWLgAAC8buQAAAAM%2BWbgABhC5AAwAAfS4AAAQuQAUAAH0ugAcABQADBESObgAHC%2B4ACLcMDEFIiY1NDYzMhYVFAYDIg4CFRQWMzI2NTQuAgMiJjU0NjMyFhUUBgEsa3p6a2t6emshOCkWVUNDVRYpOCEZJSUZGSUlDK2goaiooaCtAlQeQWNFiYKCiUVjQR7%2BvSMgHyMjHyAjAAAAAAEAYgAAAhACfgAMAD0AuAAARVi4AAovG7kACgALPlm4AABFWLgAAi8buQACAAM%2BWbkAAwAB9LgAANC4AAoQuAAF0LkABwAB9DAxJRUhNTMRIzU%2BATczEQIQ%2FlK1iDNMHj1EREQB1jUIFxD9xgAAAAABAEUAAAIKAooAHwBDALgAAEVYuAAPLxu5AA8ACz5ZuAAARVi4AB4vG7kAHgADPlm5ABwAAfS4AADQugAFAA8AHhESObgADxC5AAgAAfQwMTc%2BAzU0JiMiBgcnPgEzMh4CFRQOAgc%2BATsBFSFJUX1VLERHLU0fLytjRDBNNh0rTmxBHT0d0v4%2FMUh0YVQoN0YtIC8sNRsxRiotW2FpOwIERwAAAAEAOf%2F0AgYCigAzAFMAuAAARVi4AB0vG7kAHQALPlm4AABFWLgAMC8buQAwAAM%2BWbkAAwAB9LoADQAdADAREjm4AA0vuQAOAAH0uAAdELkAFgAB9LoAJgANAA4REjkwMTceATMyPgI1NC4CIzUyPgI1NCYjIgYHJz4BMzIeAhUUBgcVHgMVFA4CIyImJ2MgWT4hOCkXGThYPzlPMhdHOy1QICwoZj4tTTkgTDwgOSwZJD9UMFNwI4QeLhEeKxscLyISPxIgLBkvNiQdNCMtFik8JzpKFAQHGyk2ISpELxk3IwAAAAIAJwAAAiECfgAJABQAWQC4AABFWLgAES8buQARAAs%2BWbgAAEVYuAANLxu5AA0AAz5ZuwAOAAEAAAAEK7gAERC5AAQAAfS4AAAQuAAJ0LgADhC4AAvQuAAJELgAENC4AAAQuAAT0DAxJTU%2BATcjDgEPAQUjFSM1ITUBMxEzAXABAgIFDyIQrQGfY07%2BtwE%2FWGPyxho9GhcvF9pCsLA3AZf%2BdAAAAQA4%2F%2FQCCgJ%2BACgAVQC4AABFWLgAEi8buQASAAs%2BWbgAAEVYuAAjLxu5ACMAAz5ZuwAZAAEADQAEK7gAIxC5AAUAAfS6ABYAIwASERI5uAAWELgAEdC4ABIQuQAUAAH0MDE3HgMzMj4CNTQmIyIGBycTIRUhBz4BMzIeAhUUDgIjIi4CJ2EQJCs1ICI7LBlVSCg4IiwVAWn%2B4BEcNSUuUDsiJ0JVLitFNy0SgQ4bFAwVJjYhQkoUExwBM0e9DA4YMUs0NFA3HQ8YHxEAAgBN%2F%2FQCFgKKAA0AMABXALgAAEVYuAAtLxu5AC0ACz5ZuAAARVi4ACMvG7kAIwADPlm7AAgAAQAZAAQruAAjELkAAAAB9LoAFgAjAC0REjm4ABYQuQALAAH0uAAtELkAEQAB9DAxJTI%2BAjU0JiMiBgceARMuASMiDgIHPgEzMh4CFRQOAiMiLgI1ND4CMzIWFwFBHDIkFUZCJlQpCVXhGUIkJkY1IQEmXzAsSTUdIzpNKzRZQiUsSmE0O1cgNRQlMyBCRScvXWAB3hcbHEBpTSYtGTFKMS5LNh4mTXNNYIdVJycdAAAAAAEARgAAAhQCfgAPADMAuAAARVi4AAcvG7kABwALPlm4AABFWLgAAC8buQAAAAM%2BWbgABxC5AAUAAfS4AAnQMDEzPgM3ITUhFQ4DByPiBBoyTTf%2BkAHOP1IyFgNWW5WGfkNHM0iEiZheAAAAAAMARP%2F0AhMCigANABoAQABXALgAAEVYuAApLxu5ACkACz5ZuAAARVi4ADwvG7kAPAADPlm5AAMAAfS4ACkQuQATAAH0ugALAAMAExESObgACy%2B4ADHQuAAxL7gADty4AAsQuAAg3DAxNxQWMzI2NTQuAicOATc2NTQmIyIGFRQeAgc0PgI3NS4BNTQ%2BAjMyHgIVFAYHFR4DFRQOAiMiLgKPV0pITB82SSovPtFQQj82QhouPfgYJjEaKDkdNUgrL0kzGzkoGi4iEx86VTc2VzwhqzZEPjIhLSAZDhpBgTpGMEE4Lx0pIBnEITQqHwwEGUkzJTwrGBktPyUtTxwEDR4mMyIkPi4aGi9AAAACAEP%2F9AIMAooADQAwAFcAuAAARVi4ACMvG7kAIwALPlm4AABFWLgALS8buQAtAAM%2BWbsAAAABABkABCu6ABYALQAjERI5uAAWELkAAwAB9LgAIxC5AAYAAfS4AC0QuQARAAH0MDEBMjY3LgEjIg4CFRQWBx4BMzI%2BAjcOASMiLgI1ND4CMzIeAhUUDgIjIiYnARklVCoKU0cdMSQVRVkYQiUmRTUgAiddMSxJNB0iO00qNFpCJS1KYDQ7VyABNicuXmAUJTQfQkXLFxwcQWhNJiwZMUoxLks2HiZNc01gh1UnJh0AAAD%2F%2FwDb%2F%2FQBfQIDEicAEwAAAWYQBgATAAD%2F%2FwDF%2FysBjAIDEicAEwAAAWYQBgARAAAAAQB4ADAB7QJoAAcAOwC7AAAAAQAHAAQruAAAELgAAtC4AAIvuQABAAH0ugAEAAAABxESObgABxC4AAXQuAAFL7kABgAB9DAxEyUVBRUFFSV4AXX%2B0wEt%2FosBa%2F1PywTLT%2F0A%2F%2F8AVQDBAgMB1BImAOIAaxAGAOIAlgAAAAEAawAwAeACaAAHADsAuwAHAAEAAAAEK7gAABC4AALQuAACL7kAAQAB9LoABAAHAAAREjm4AAcQuAAF0LgABS%2B5AAYAAfQwMQEFNSU1JTUFAeD%2BiwEt%2FtMBdQEt%2FU%2FLBMtP%2FQACAG3%2F9AHfAqoAHQApACoAuAAARVi4ACcvG7kAJwADPlm7ABEAAQAKAAQruAAnELgAIdy4AADcMDE3Jj4ENTQmIyIGByc%2BATMyHgIVFA4EFwc0NjMyFhUUBiMiJvIGEiMsJxo3NyZBGzEiXDoqRDEbGyctJRUFZiseHisrHh4r6CQ4LignKhoqNx8bLSMuFik5JCEzKygsMyCmIykpIyQqKgAAAAIAMf9wAiICewA0AD0APwC7AB4AAQAlAAQruwAvAAEAFAAEK7sAOAABAAYABCu7ADsAAQAOAAQrugACAAYALxESObgAAhC5ADoAAfQwMSUjJyMOASMiLgI1NDY3NTQuAiMiDgIVFB4CMzI2NxcOASMiLgI1ND4CMzIeAhUFFBYzMjc1DgECIjIHBBZHJxsvIxSIgBEkOSctUj8lJD5UMS1DHRwnUjI7alAvLVBrPjRMMhn%2FACslODhoWGQ6HCoSIjEeTU4QDiRAMBwqU31TUH1WLRcWLRscM2OUYGCQYDEkQFczsCMoQH4ONwAAAgAgAAACOAKQAAkAEQBBALgAAEVYuAAOLxu5AA4ADT5ZuAAARVi4AA0vG7kADQADPlm7AAoAAQAJAAQruAAOELkABQAB9LgADRC4ABHQMDEBJy4BJyMOAQ8BFyMHIxMzEyMBjR8RIBAEECARH9nuP1XdXt1YAQtkN205OW03ZEPIApD9cAAAAAMAZwAAAiECkAATABwAJQBXALgAAEVYuAAALxu5AAAADT5ZuAAARVi4ABMvG7kAEwADPlm6ACQAEwAAERI5uAAkL7kAHAAB9LoACgAkABwREjm4AAAQuQAbAAH0uAATELkAJQAB9DAxEzMyHgIVFAYHFR4BFRQOAisBEzI2NTQmKwEVEzI2NTQmKwEVZ7QyUzshOTpIUCRBWzfDplRJTUxWY1VcWldjApASJj0rMU8PBAtORDBIMBgBeDo3Ni%2FW%2Fso%2FQz05%2BAAAAQBC%2F%2FQCKgKcACEAOQC4AABFWLgABS8buQAFAA0%2BWbgAAEVYuAAdLxu5AB0AAz5ZuAAFELkADAAB9LgAHRC5ABYAAfQwMRM0PgIzMhYXBy4BIyIOAhUUHgIzMjY3Fw4BIyIuAkIrTmxAPFodLxpAKi9NNh0dNk0vLUYgMCdiPz5pTSwBSE9%2BWC8wIDUbISVFYj0%2BY0YmJiMzLTIuV38AAAIAVQAAAiUCkAAKABMAOQC4AABFWLgAAC8buQAAAA0%2BWbgAAEVYuAAKLxu5AAoAAz5ZuAAAELkAEgAB9LgAChC5ABMAAfQwMRMzMhYVFA4CKwE3MjY1NCYrARFVoJWbJ0xwSaSbcG9vcEgCkKidTntVLUSKfX2E%2FfgAAAABAHMAAAISApAACwBNALgAAEVYuAAALxu5AAAADT5ZuAAARVi4AAsvG7kACwADPlm4AAAQuQADAAH0ugAHAAsAABESObgABy%2B5AAQAAfS4AAsQuQAIAAH0MDETIRUhFSEVIRUhFSFzAZX%2BvwEP%2FvEBS%2F5hApBGzkfuRwAAAQCHAAACGAKQAAkAQwC4AABFWLgAAC8buQAAAA0%2BWbgAAEVYuAAJLxu5AAkAAz5ZuAAAELkAAwAB9LoABwAJAAAREjm4AAcvuQAEAAH0MDETIRUhFSEVIREjhwGR%2FsIBDf7zUwKQRt5G%2FtoAAQA1%2F%2FQCFQKcACcATQC4AABFWLgABS8buQAFAA0%2BWbgAAEVYuAAjLxu5ACMAAz5ZuAAFELkADgAB9LgAIxC5ABgAAfS6AB0AIwAFERI5uAAdL7kAHgAB9DAxEzQ%2BAjMyHgIXBy4BIyIOAhUUHgIzMjY3NSM1MxEOASMiLgI1K01rQCE2LSMOLxg%2BMC5LNh0bM0wwIzwTg9AgZEA%2BaEwqAUhPf1cvDhccDzUaIiVFYj0%2BY0YmFRKrRf7sICwuV38AAQBPAAACCQKQAAsASQC4AABFWLgAAC8buQAAAA0%2BWbgAAEVYuAALLxu5AAsAAz5ZugAJAAsAABESObgACS%2B5AAIAAfS4AAAQuAAE0LgACxC4AAfQMDETMxEhETMRIxEhESNPVAESVFT%2B7lQCkP7tARP9cAE1%2FssAAQBfAAAB%2BQKQAAsAQQC4AABFWLgABC8buQAEAA0%2BWbgAAEVYuAALLxu5AAsAAz5ZuQAAAAH0uAAEELkAAwAB9LgABtC4AAAQuAAJ0DAxNzMRIzUhFSMRMxUhX6OjAZqjo%2F5mRwIDRkb9%2FUcAAQBR%2F%2FQB7QKRABMANQC4AABFWLgACS8buQAJAA0%2BWbgAAEVYuAAQLxu5ABAAAz5ZuQADAAH0uAAJELkABwAB9DAxNx4BMzI2NREhNSERFA4CIyImJ4cdSCZHQf7tAWYWM1M9OGkikywqS1EBckb%2BQS5RPCM0OQAAAQBiAAACQwKQAAwAawC4AABFWLgAAC8buQAAAA0%2BWbgAAEVYuAAELxu5AAQADT5ZuAAARVi4AAsvG7kACwADPlm4AABFWLgACC8buQAIAAM%2BWboAAwAHAAAREjm6AAkABwAAERI5uAAJELgABtC4AAMQuAAK0DAxEzMRMwEzBxMjAwcVI2JUAwEUXs%2FnXb5yVAKQ%2FrcBSfr%2BagFVhdAAAAEAhgAAAh0CkAAFACsAuAAARVi4AAAvG7kAAAANPlm4AABFWLgABS8buQAFAAM%2BWbkAAgAB9DAxEzMRIRUhhlIBRf5pApD9t0cAAAABAFEAAAIHApAAHQBNALgAAEVYuAAALxu5AAAADT5ZuAAARVi4AB0vG7kAHQADPlm7ABIAAQAEAAQruAAAELgABtC4AB0QuAAJ0LgAABC5ABYAAfS4ABDQMDETMxMXMzcTMxEjETQ%2BAjcjDwEjLwEjHgMVESNRXF0hBCBcXEcCAwMCAytaLVosAwEEBAJGApD%2B6WpqARf9cAFxFDY3NRSM%2Ff2MFDU3NhT%2BjwAAAQBTAAACBQKQABMAWQC4AABFWLgAAS8buQABAA0%2BWbgAAEVYuAALLxu5AAsAAz5ZugACAAEACxESObkABAAB9LgAARC4AAjQugAMAAsAARESObgAARC5AA0AAfS4AAsQuAAS0DAxEzMTFzMuATURMxEjAycjHgEVESNTVdVCAgIJT1XVQgICCU8CkP5ihjFrNAFU%2FXABnoYzZzP%2BqQAAAAIAMP%2F0AigCnAATACcANQC4AABFWLgACi8buQAKAA0%2BWbgAAEVYuAAALxu5AAAAAz5ZuQAUAAH0uAAKELkAHgAB9DAxBSIuAjU0PgIzMh4CFRQOAicyPgI1NC4CIyIOAhUUHgIBLDhcQyUlQ1w4N11DJSVDXTclPisYGCs%2BJSY9KxgYKz0MMFl%2FT099Vy4vV31OT39ZMEkmR2M%2BPWJEJSVEYj0%2BY0cmAAIAZgAAAiECkAAOABcARwC4AABFWLgAAC8buQAAAA0%2BWbgAAEVYuAAOLxu5AA4AAz5ZugAMAA4AABESObgADC%2B4AAAQuQAWAAH0uAAMELkAFwAB9DAxEzMyHgIVFA4CKwERIxMyNjU0JisBEWbJNlo%2FIyNAWTZ2U75XU1VVawKQFC1KNjRMMhn%2B%2FAFIQUZHN%2F77AAACADH%2FXQIpAp0AEwA0AEsAuAAARVi4ACQvG7kAJAANPlm4AABFWLgAGi8buQAaAAM%2BWbsAMQABABcABCu4ABoQuQAFAAH0uAAkELkADwAB9LgAGhC4AC7QMDETFB4CMzI%2BAjU0LgIjIg4CAQ4BIyImJy4DNTQ%2BAjMyHgIVFA4CBx4BMzI2N4YXKz0mJT0rFxcrPSUmPSsXAaMQJBZXbRkvTTceJEJcODdcQiQdNEstEUozDxkJAUs9ZEcnJ0dkPT1jRSUlRWP94wYIWEMIN1d2R099Vy8vV35ORnRXOAkqKwYEAAACAGQAAAIpApAACAAYAFMAuAAARVi4AA4vG7kADgANPlm4AABFWLgADS8buQANAAM%2BWboACwANAA4REjm4AAsvuQAAAAH0uAAOELkACAAB9LgADRC4AAnQuAALELgAF9AwMRMzMjY1NCYrAQEDIxEjETMyHgIVFAYHE7dtTVFRTW0BE551U8wyVD0iUEOnAVk%2FQEE0%2FbMBFf7rApATLEYzTVwR%2FuIAAAABAEP%2F9AIZApwAMwBJALgAAEVYuAAWLxu5ABYADT5ZuAAARVi4ADAvG7kAMAADPlm5AAMAAfS6AAYAMAAWERI5uAAWELkAHQAB9LoAIAAWADAREjkwMTceATMyNjU0LgIvAS4DNTQ%2BAjMyFhcHLgEjIgYVFB4CHwEeAxUUDgIjIiYndSViNkZMEiArGV4ZMikaIDlPLz5oJCwgTTE8RhUhKhVcHjUnFyA8VjZIeS2PJS07MBkjGRQLKQocKDckJUAvGi0kNh0hMy0YIRkSCSgMHyk3JCdEMx00LQAAAQAqAAACLgKQAAcAMwC4AABFWLgAAi8buQACAA0%2BWbgAAEVYuAAHLxu5AAcAAz5ZuAACELkAAQAB9LgABdAwMQEjNSEVIxEjAQLYAgTYVAJKRkb9tgAAAAEAT%2F%2F0AgkCkAAZADMAuAAARVi4AAAvG7kAAAANPlm4AABFWLgAFC8buQAUAAM%2BWbkABwAB9LgAABC4AA3QMDETMxEUHgIzMj4CNREzERQOAiMiLgI1T1QVJTIeHjImFVEhOlEwMFI7IQKQ%2FmYzRysUFCtHMwGa%2FmhHYj8cHD9iRwAAAAEAKwAAAi0CkAAPADMAuAAARVi4AAAvG7kAAAANPlm4AABFWLgADy8buQAPAAM%2BWbkABQAB9LgAABC4AAzQMDETMxMeARczPgM3EzMDIytYahEcEgQJEA8PCGlV0GECkP6eO2Q6HTU0Nh0BYv1wAAABAAoAAAJOApEAIQBNALgAAEVYuAABLxu5AAEADT5ZuAAARVi4ACAvG7kAIAADPlm7ABwAAQAKAAQruAAgELkABgAB9LgAD9C4AAEQuAAU0LgAIBC4ABfQMDETMxMeARczPgE%2FATMXHgEXMz4BNxMzAyMDLgEnIw4BBwMjClM1AgkDAwsVCkU7RQkVCwQDCAMyT2FcSwcMBQMGDAhIWgKR%2FmQqTykpUCny8ihRKSlQKQGc%2FW8BEx08HR08Hf7tAAABADYAAAIiApAAGQBdALgAAEVYuAACLxu5AAIADT5ZuAAARVi4ABgvG7kAGAADPlm6AAAAGAACERI5ugAGABgAAhESObgAAhC4AAvQugANABgAAhESObgAGBC4AA%2FQugAUABgAAhESOTAxEwMzFx4BFzM%2BAT8BMwMTIycuAScjDgEPASP6t1xcDRgQBA4VDFpYt8RcYw4bEQQOGg1iWAFTAT2oFysdHSsXqP6%2F%2FrGxGDMeHjMYsQAAAQAmAAACMgKQAA8AQAC4AABFWLgAAS8buQABAA0%2BWbgAAEVYuAALLxu5AAsADT5ZuAAARVi4AA4vG7kADgADPlm6AAcADgABERI5MDElAzMXHgEXMz4BPwEzAxUjAQLcWGMTJBQEFCYTX1bcVOoBpsMmSygoTCbC%2FlrqAAEAQQAAAhsCkQAJAD0AuAAARVi4AAMvG7kAAwANPlm4AABFWLgACC8buQAIAAM%2BWbkABgAB9LgAANC4AAMQuQABAAH0uAAF0DAxNwEhNSEVASEVIUEBb%2F6xAbX%2BkAF1%2FiYyAhlGMv3oRwAAAAEA4v9oAfYCxAAHABcAuwAFAAEABgAEK7sAAQABAAIABCswMRMhFSMRMxUh4gEU09P%2B7ALEMP0EMAAAAAEAY%2F9gAfUCxgADABgAuAAARVi4AAAvG7kAAAAPPlm4AALcMDETMwEjY0oBSEoCxvyaAAABAGP%2FaAF3AsQABwAXALsAAAABAAUABCu7AAQAAQABAAQrMDEFESM1IREhNQE10gEU%2FuxoAvww%2FKQwAAABAG8BHAHpAp4ACQAmALgAAEVYuAAALxu5AAAADT5ZuAAC3LoABQAAAAIREjm4AAnQMDEBMxMjLwEjDwEjAQhImUhCMQQxQkgCnv5%2BsIWFsAAAAAABADz%2FdAIc%2F7sAAwANALsAAAABAAEABCswMQUVITUCHP4gRUdHAAD%2F%2FwC5Aj0BbQLREgYAygAAAAIAUf%2F0AgMB8gAhAC8AgAC4AABFWLgAEy8buQATAAc%2BWbgAAEVYuAAdLxu5AB0AAz5ZuAAARVi4ABcvG7kAFwADPlm6AAUAEwAXERI5uAAFL7gAExC5AAoAAfS4AB0QuQAnAAH0ugANAAoAJxESOboAGQAXABMREjm4ABkQuQAqAAH0uAAFELkAKwAB9DAxNzQ%2BAjcuAyMiBgcnPgMzMhYVESMnIw4BIyIuAjcUHgIzMjY3NQ4DUSdVhl4BDh4xIzBYIiASMTc%2BIGRhQwcDKWM0IjwtGlASHScVKlEqTmk%2FGn4pPSwcCBksIRQlFTgMGRQNbVv%2B1kIgLhMjMycVHRMJJSOABhYfJwAAAAACAF3%2F9AIcAsgAFgAnAIMAuAAARVi4AAYvG7kABgAHPlm4AABFWLgAAC8buQAAAA8%2BWbgAAEVYuAAQLxu5ABAAAz5ZuAAARVi4ABYvG7kAFgADPlm6AAMABgAQERI5ugAUABAABhESObgAFBC5ABcAAfS4ABAQuQAaAAH0uAAGELkAJAAB9LgAAxC5ACcAAfQwMRMzFQc%2BATMyHgIVFA4CIyImJyMHIzceATMyPgI1NC4CIyIGB11SAiNXKzFMMxokPVArI1EjAwdCUiNHGiA2KBYQITQkIEkmAsjCXiIoI0FbOD5iRCMjHzZyHxobMUgtKEIvGiMmAAEAUP%2F0AhsB8gAhADkAuAAARVi4AAUvG7kABQAHPlm4AABFWLgAHS8buQAdAAM%2BWbgABRC5AAwAAfS4AB0QuQAWAAH0MDE3ND4CMzIWFwcuASMiDgIVFB4CMzI2NxcOASMiLgJQK0pjNzxXHikeQSYqRjEcGzFFKi1LHyQoYzY5YUgo8j1fQiIqHTUaHhsyRSoqRDEbIxo1JCgiQV8AAAACADz%2F9AH7AsgAFgAkAIMAuAAARVi4AAUvG7kABQAHPlm4AABFWLgACi8buQAKAA8%2BWbgAAEVYuAASLxu5ABIAAz5ZuAAARVi4AAwvG7kADAADPlm6AAgABQASERI5ugAOABIABRESObgAEhC5ABoAAfS4AA4QuQAcAAH0uAAIELkAHQAB9LgABRC5ACAAAfQwMTc0PgIzMhYXJzUzESMnIw4BIyIuAjcUFjMyNzUuASMiDgI8JT1QKy1EIgNSRAcDHlMtME04HlVLREhBIT8gIDcpGPI7X0IkIh1au%2F04QB8tIkFePlhiSfIfGhsxRAACAEX%2F9AIZAfIAHgAnAEMAuAAARVi4AAUvG7kABQAHPlm4AABFWLgAGi8buQAaAAM%2BWbsAJwABAA0ABCu4ABoQuQATAAH0uAAFELkAIgAB9DAxNzQ%2BAjMyHgIVFAYHIR4DMzI2NxcOASMiLgIlNCYjIg4CB0UqRVkvNFI5HgEC%2FoQBHTFDKCtHIh0kXDs2X0cpAYhMRB43LB4F8jxfQiMhPFQzDRkJJz4sGBgVNhciI0FeZElOFCc4JAAAAAEAZwAAAkIC1AAWAFYAuAAARVi4ABQvG7kAFAAPPlm4AABFWLgAEC8buQAQAAc%2BWbgAAEVYuAAMLxu5AAwAAz5ZuAAUELkAAwAB9LgAEBC4AAfQuAAQELkADQAB9LgACtAwMQEuASMiBh0BMxUjESMRIzU3NTQ2MzIXAi8eMyBCOczMUYuLX2VIRAJ6DglDPCxD%2Fl0Boz4FKVlsHAAAAAADAEj%2FIAI2AfIAEQBFAFUAsgC4AABFWLgAJS8buQAlAAc%2BWbgAAEVYuAAoLxu5ACgABz5ZuAAARVi4ACcvG7kAJwAHPlm4AABFWLgAQy8buQBDAAU%2BWbgAAEVYuAAMLxu5AAwAAz5ZuABDELkAAwAB9LgADBC4AA%2FQuAAV0LgADBC5ADoAAfS4ADLcuQBGAAH0ugA1AEYAMhESObgANRC4ABzQuAAoELkAKQAB9LgAJxC5ACoAAfS4ACUQuQBOAAH0MDEXFBYzMj4CNTQmKwEiJicOAQc0Njc1LgE1NDY3NS4BNTQ%2BAjMyFzMVIx4BFRQOAiMiJicGFRQWOwEyFhUUDgIjIiYTMjY1NC4CIyIOAhUUFo9RTipEMBk3OF8VJRAjG0cpJxQeHhwZIx80RScoIMmCERwdM0UnEysUJjUwbV5bJkZkPmt12y9BEh4pFxcpHhJCUSYwERwkEyMYAwUTKR0dOBcECyYfFzETBBM%2FLChALRkMPxI0ICc%2BKxcJCRggHRs0PiI%2BLhxGAWs%2BNRkqHhERHioZNT4AAAAAAQBdAAACCwLIABYAZQC4AABFWLgAAC8buQAAAA8%2BWbgAAEVYuAAGLxu5AAYABz5ZuAAARVi4ABYvG7kAFgADPlm4AABFWLgACy8buQALAAM%2BWboAAwAGAAsREjm4AAYQuQAPAAH0uAADELkAFAAB9DAxEzMVBz4BMzIWFREjETQmIyIOAgcRI11SBCdYOVdRUjQ8FiUkJhVSAsjCcyk2Y2H%2B0gEjRUMLFiEW%2Fq0AAAACAFoAAAGeAskABQARADsAuAAARVi4AAAvG7kAAAAHPlm4AABFWLgAAi8buQACAAM%2BWbgAABC5AAQAAfS4AAAQuAAG3LgADNwwMRMhESMRIyUiJjU0NjMyFhUUBloBNFLiAQIdJSUdHCYmAeb%2BGgGjpyIdHSMjHR0iAAAAAgA3%2FycBngLJABUAIQBBALgAAEVYuAAALxu5AAAABz5ZuAAARVi4AAcvG7kABwAFPlm5AA4AAfS4AAAQuQAUAAH0uAAAELgAFty4ABzcMDETIREUDgIjIiYnNx4BMzI%2BAjURIyUiJjU0NjMyFhUUBloBNBQvTjsmSB0bGjkcJDAcC%2BIBAh0lJR0cJiYB5v4OLUs3HhMOPQ0OEiIxHwG1pyIdHSMjHR0iAAAAAAEAagAAAj4CyAAMAG0AuAAARVi4AAQvG7kABAAHPlm4AABFWLgAAC8buQAAAA8%2BWbgAAEVYuAAMLxu5AAwAAz5ZuAAARVi4AAgvG7kACAADPlm6AAIAAAAMERI5ugAJAAAACBESObgACRC4AAbQuAACELkACgAB9DAxEzMRMwEzBxMjJwcVI2pSBAEGXsLcXLNzUgLI%2Fh4BAMH%2B2%2FNvhAABAFH%2F9AIZAsgAEAA1ALgAAEVYuAAALxu5AAAADz5ZuAAARVi4AAsvG7kACwADPlm5AAUAAfS4AAAQuQAQAAH0MDETMxEUFjMyNxcOASMiJjURI1H4MywoNBUhOihOUaYCyP3VNi8XPgwRWFcB4gAAAQA8AAACLAHyACAAowC4AABFWLgABi8buQAGAAc%2BWbgAAEVYuAALLxu5AAsABz5ZuAAARVi4AAAvG7kAAAAHPlm4AABFWLgAIC8buQAgAAM%2BWbgAAEVYuAAYLxu5ABgAAz5ZuAAARVi4ABAvG7kAEAADPlm6AAIAIAAAERI5uAACELgACNC4AAsQuQATAAH0uAAIELkAFgAB9LgABhC5ABsAAfS4AAIQuQAeAAH0MDETMxczPgEzMhc%2BATMyFhURIxE0IyIGBxEjETQjIgYHESM8QAcDEjEqShIWNCkzN081GiYTQjcaJBNPAeZAIipUJi5NSf6kAVVWJSb%2BoAFVViUm%2FqAAAAAAAQBdAAACCwHyABYAZQC4AABFWLgABi8buQAGAAc%2BWbgAAEVYuAAALxu5AAAABz5ZuAAARVi4ABYvG7kAFgADPlm4AABFWLgACy8buQALAAM%2BWboAAgAGABYREjm4AAYQuQAPAAH0uAACELkAFAAB9DAxEzMXMz4BMzIWFREjETQmIyIOAgcRI11EBwQmWDlXUVI0PBYlJCYVUgHmUyk2Y2H%2B0gEjRUMLFiEW%2Fq0AAAACADz%2F9AIcAfIAEwAnADUAuAAARVi4AAUvG7kABQAHPlm4AABFWLgADy8buQAPAAM%2BWbkAGQAB9LgABRC5ACMAAfQwMTc0PgIzMh4CFRQOAiMiLgI3FB4CMzI%2BAjU0LgIjIg4CPCdCVzAwV0InJ0JXMDBXQidVFik5IyM5KRYWKTkjIzkpFvI9X0IiIkJfPTxfQSIiQV88KkQxGxsxRCoqRTIbGzJFAAACAF3%2FMwIcAfIAFgAlAIMAuAAARVi4AAkvG7kACQAHPlm4AABFWLgAAy8buQADAAc%2BWbgAAEVYuAATLxu5ABMAAz5ZuAAARVi4AAIvG7kAAgAFPlm6AAUACQATERI5ugAWABMACRESObgAFhC5ABcAAfS4ABMQuQAaAAH0uAAJELkAIgAB9LgABRC5ACUAAfQwMRcVIxEzFzM%2BATMyHgIVFA4CIyImJzceATMyNjU0LgIjIgYHr1JEBwMiWS0xSzMaJD1QLCJPIQIjRhlCVBAhNCQgSSYppAKzPiAqI0FbOT5hRCMhHj8fGmZbKEIvGiMmAAAAAgA8%2FzMB%2BwHyABYAJACDALgAAEVYuAAFLxu5AAUABz5ZuAAARVi4AAsvG7kACwAHPlm4AABFWLgAEi8buQASAAM%2BWbgAAEVYuAANLxu5AA0ABT5ZugAIAAUAEhESOboADwASAAUREjm4ABIQuQAaAAH0uAAPELkAHAAB9LgACBC5AB0AAfS4AAUQuQAgAAH0MDE3ND4CMzIWFzM3MxEjNTcOASMiLgI3FBYzMjc1LgEjIg4CPCU9UCstRiMDB0JSBCBRLTBNOB5VS0RIQSE%2FICA3KRjyO19CJCIgNv1Ns1gfKyJBXj5YYknyHxobMUQAAQCSAAACGQHyABIAVAC4AABFWLgAAC8buQAAAAc%2BWbgAAEVYuAAGLxu5AAYABz5ZuAAARVi4ABEvG7kAEQADPlm6AAIAEQAAERI5uAAGELkADQAB9LgAAhC5ABAAAfQwMRMzFzM%2BATMyFhcHLgEjIgYHESOSRAcDJm9EGy4XExojHTdlLFIB5nM7RAkLRwkIP0z%2B4wAAAAABAEj%2F9AIOAfIALQBJALgAAEVYuAATLxu5ABMABz5ZuAAARVi4ACovG7kAKgADPlm5AAMAAfS6AAYAKgATERI5uAATELkAGgAB9LoAHwATACoREjkwMTceATMyNjU0JicuAzU0PgIzMhYXBy4BIyIOAhUUFhceARUUDgIjIiYncCleQkJARVkmQzIeGjNNMjdoJCggTi0iLhwMUkJjXxw3UTRIeS12HiQsIBwsFgkaIyoaHTMlFSUZNRccCxMaDh4nERlAOB40KBctHwABAEX%2F9AIiAm4AGwBNALgABS%2B4AABFWLgAAy8buQADAAc%2BWbgAAEVYuAAWLxu5ABYAAz5ZuAADELkAAQAB9LgAAxC4AAfQuAABELgACNC4ABYQuQAPAAH0MDETIzU%2FATMVMxUjFRQeAjMyNjcXDgEjIi4CNc6JjAtE7%2B8MHDAjIzgaEiFQKDVIKxMBoz4FiIhD5yExIhEMCjwMER01Si0AAQBN%2F%2FQB%2BQHmABQAZQC4AABFWLgACi8buQAKAAc%2BWbgAAEVYuAATLxu5ABMABz5ZuAAARVi4AAYvG7kABgADPlm4AABFWLgAAC8buQAAAAM%2BWboAAgAGABMREjm4AAYQuQAPAAH0uAACELkAEgAB9DAxISMnIw4BIyImNREzERQWMzI2NxEzAflDBwQlVzlYUVMzPSpEKVJVKzZjYQEu%2Ft1FQysvAVEAAQAzAAACJQHmAA0APAC4AABFWLgAAC8buQAAAAc%2BWbgAAEVYuAAKLxu5AAoABz5ZuAAARVi4AA0vG7kADQADPlm5AAUAAfQwMRMzEx4BFzM%2BATcTMwMjM1NwDxsNBA0ZD3BPyVwB5v7sJUcjI0clART%2BGgABAAgAAAJQAeYAIQB0ALgAAEVYuAAALxu5AAAABz5ZuAAARVi4AAovG7kACgAHPlm4AABFWLgAFC8buQAUAAc%2BWbgAAEVYuAAhLxu5ACEAAz5ZuAAARVi4ABcvG7kAFwADPlm6AAYAAAAhERI5uAAGELgAD9C6ABwAAAAXERI5MDETMxMeARczPgE%2FATMXHgEXMz4BNxMzAyMnLgEnIw4BDwEjCFQ7BwwFBAcOCDtGPAgOCAQHCwY7TmpjOgcMCAQGDAk4YgHm%2FucjQiIiQyL8%2FCNCIiJCIwEZ%2Fhr2I0UlIEQq9QABAEAAAAIXAeYAGQBlALgAAEVYuAABLxu5AAEABz5ZuAAARVi4AAsvG7kACwAHPlm4AABFWLgAGS8buQAZAAM%2BWbgAAEVYuAAPLxu5AA8AAz5ZugATAAEAGRESObgAExC4AADQuAATELgADdC4AAfQMDE3JzMXHgEXMz4BPwEzBxcjJy4BJyMOAQ8BI%2FmrW00NHQ8EDhwNSVetulpVDyEQBA8eD1BY%2FOprFCoUFCwUafH1cBUuFRYrF3AAAAEAMf8vAicB5gAcAFsAuAAARVi4AAgvG7kACAAHPlm4AABFWLgAEi8buQASAAc%2BWbgAAEVYuAAZLxu5ABkABT5ZuAAARVi4AAcvG7kABwADPlm4ABkQuQADAAH0ugAOAAgABxESOTAxFx4BMzI2PwEDMxMeARczPgE3EzMDDgMjIic3VAoXCzNAEg%2FjU3cOHw8EDRsMak7WDiQyQSkkHBGGAwQ7LSQB5%2F7zIEojI0khAQ398iQ%2BLRoKQQAAAQBHAAACFAHmAAkAPQC4AABFWLgAAy8buQADAAc%2BWbgAAEVYuAAILxu5AAgAAz5ZuQAGAAH0uAAA0LgAAxC5AAEAAfS4AAXQMDE3ASE1IRUBIRUhRwFN%2FtgBnv6yAVj%2BMywBd0Ms%2FolDAAAAAQB4%2F2gB9gLEADkAKwC7ADMAAQA0AAQruwAZAAEAGgAEK7sACwABAAoABCu6ACcACgALERI5MDEFND4CNTQuAiM1Mj4CNTQmNTQ%2BAjsBFSMiDgIVFBYVFAYHFR4BFRQGFRQeAjsBFSMiLgIBAAMDAwwgOSwsOSAMCRYuRi89NCYxGwoGJzQ0JwYKGzEmND0vRi4WExsxLi4ZDxsWDjQOFhsPMF00JzMeDTAKFSMYK1svMTMJBAkzMTNULhgjFQowDR4zAAEBB%2F8GAVEC7gADAAsAugABAAIAAyswMQEzESMBB0pKAu78GAAAAAABAGP%2FaAHgAsQAOQArALsAAAABADcABCu7ABoAAQAXAAQruwAnAAEAKAAEK7oADAAoACcREjkwMRcyPgI1NCY1NDY3NS4BNTQ2NTQuAisBNTMyHgIVFAYVFB4CMxUiDgIVFB4CFRQOAisBNZYmMRwKBiY0NCYGChwxJjM9L0UuFgkMIDksLDkgDAMDAxYuRS89aAoVIxguVDMxMwkECTMxL1srGCMVCjANHjMnNF0wDxsWDjQOFhsPGS4uMRsnMx4NMAAAAQBMAP8CDAGVABkAJwC7AAMAAQAWAAQruwARAAEACAAEK7gAAxC4AA3QuAARELgAGdAwMRM%2BATMyHgIzMj4CNxcOASMiLgIjIgYHTBpIJh4vKScVDBUVEgk1GkgmHi8pJxUXKREBFkY3GiAaBxMiGhhGNhogGiI0AAAAAAIA4%2F9IAXUB8gAFABEAHAC4AABFWLgADy8buQAPAAc%2BWbgACdy4AATcMDEFFyM3EzM3FAYjIiY1NDYzMhYBUgJQAgo4LSseHisrHh4rWl5eAVinJCkpJCMqKgAAAgBx%2F98B%2BgKNAAYAJQBcALgAAEVYuAAYLxu5ABgACz5ZuwAiAAEACgAEK7sAGgABACEABCu4ACEQuAAA0LgAAC%2B4ACIQuAAG0LgABi%2B4AAoQuAAN0LgADS%2B4AAzcuAAaELgAF9C4ABcvMDEBDgEVFBYfAQ4BBxUjNS4DNTQ%2BAjc1MxUeARcHLgEnET4BNwE6OEA%2FOcAeSCczLUo1HR82SiozLEAXKBQtGiA0FQHdDVhCQ1gNCRoiA2doBSQ9VDU0UzwkBmpnAiIWNBIWAv6oAhsSAAABAE0AAAITAooAKQBXALgAAEVYuAATLxu5ABMACz5ZuAAARVi4AAEvG7kAAQADPlm7AAgAAQALAAQruAABELkAAAAB9LgAA9C4ABMQuQAaAAH0uAALELgAINC4AAgQuAAj0DAxJRUhNT4BNTQnIzU3LgE1ND4CMzIWFwcuASMiBhUUFhczFSMWFRQGBxUCE%2F47Pz0IdWMLFR43TTA%2BVR0wFzsqQkUTC72tBiUmR0cyHF85Gh00BCA9ICpEMBorIC8XHkE0IDsgOBsdNUYfBAAAAgA6AFMCHgJBACAANAAXALsAJgABAB0ABCu7AAwAAQAwAAQrMDE%2FAS4BNTQ2Nyc3FzYzMhc3FwceARUUBgcXBycOASMiJwc3FB4CMzI%2BAjU0LgIjIg4COlQRExIRUyxXMD8%2BMVcsVBETExFULFgXOR4%2BMVdQEyArGBgrIBMTICsYGCsgE4BVFzojIzsXVi1aJSVaLVYXOyMjOhdVLVkTEyZZ9h4xJBMTJDEeHjEkExMkMQAAAQA1AAACIwJ%2BAB0AbAC4AABFWLgAAC8buQAAAAs%2BWbgAAEVYuAAJLxu5AAkACz5ZuAAARVi4ABMvG7kAEwADPlm6AAUAEwAJERI5uAAFELgAC9C5AA4AAfS4ABnQuAAY3LgAD9C5ABIAAfS4ABXQuAALELgAHNAwMRMXHgEXMz4BPwEzAzMVIxUzFSMVIzUjNTM1IzUzA4pcESETBBIiElxSuqK3t7dStbW1obkCfqshQyMjQyGr%2FsAvQTCenjBBLwFAAAIBB%2F8GAVEC7gADAAcAEwC6AAEABQADK7oAAwAHAAMrMDEBMxEjFxEjEQEHSkpKSgLu%2FjVN%2FjAB0AAAAAIAW%2F%2FAAf0CrAAPAEcATwC7AC8AAQAoAAQruwBEAAEAEwAEK7oAMgAoABMREjm6ABYARAAvERI5ugAgADIAFhESObgAIBC4AADQugA8ABYAMhESObgAPBC4AAjQMDElPgE1NC4CJw4BFRQeAhMuASMiBhUUHgQVFAYHHgEVFA4CIyImJzceATMyNjU0LgQ1NDY3LgE1ND4CMzIWFwFzICMpPkkgHyUpP0lUGjgjKiYqP0k%2FKjEpDg8YKjskN1wgMho9KiktKj5KPiozKA4REyY4JjJRHsAOJiIiLCEdEhApHyErIRwBaxQaJRobJB4eKz0uMDwWECcaHjIkFSYhLRgcKB0cJh4dKj0uLUAVECcaGi8kFSIXAP%2F%2FAJYCTAHCAroSBgDPAAAAAwAe%2F%2FUCOgKNABMAJwBFAE0AuAAARVi4AAUvG7kABQALPlm4AABFWLgADy8buQAPAAM%2BWbkAGQAB9LgABRC5ACMAAfS4AC3QuQA0AAH0uAAZELgAQdC5ADoAAfQwMRM0PgIzMh4CFRQOAiMiLgI3FB4CMzI%2BAjU0LgIjIg4CFzQ%2BAjMyFhcHLgEjIgYVFBYzMjY3Fw4BIyIuAh4pSWM5OWNJKSlJYzk5Y0kpLiA7UzIyUzsgIDtTMjJTOyBGGy47ISMxFCIQHxQuODUtGiYRHhc0JiI7LBkBQ0x7VS4uVXtMTXtXLy9Xe01Ca00qKk1rQkJqTCkpTGpCK0YyGhsUJw4RSztCTRQOKhQbGzNJAP%2F%2FAKcA%2FAG6Ak4SBgDSAAD%2F%2FwBTADQB%2BAHEEiYA3Y4AEAYA3XMAAAAAAQBVAGgCAwFpAAUADQC7AAEAAQAEAAQrMDETIREjNSFVAa5C%2FpQBaf7%2Fw%2F%2F%2FAFUBKwIDAWkSBgDiAAAABABwAT8B6ALJABMAJwA1AD4APQC7ABQAAQAAAAQruwAKAAEAHgAEK7sANgABADIABCu4AB4QuAAp0LgAMhC4AC%2FQuAAUELgANNC4ADHQMDEBIi4CNTQ%2BAjMyHgIVFA4CJzI%2BAjU0LgIjIg4CFRQeAgMzMhYVFAYHFyMnIxUjNzI2NTQmKwEVASwnRTMdHTNFJydEMx4eM0QnHzcnFxcnNx8gNigXFyg2KUwgLxURLi4jKSlDFBgTFxwBPx00SCwsSDQdHTRILCxINB0lFyo7JCM7KxgYKzsjJDsqFwEIHSQSHwZTRkZmEREPEkMAAAD%2F%2FwCxAlkBpwKSEgYAzgAAAAIArwGtAaoCrQATAB8AFwC7AAoAAQAaAAQruwAUAAEAAAAEKzAxASIuAjU0PgIzMh4CFRQOAicyNjU0JiMiBhUUFgEsGS0jFBQjLRkZLiIVFSIuGSIqKiIhKioBrRIhLx0eLyISEiIvHh0vIRIuLiMlLi4lIy4AAAIAVQAAAgMCLAALAA8ARAC4AABFWLgADi8buQAOAAM%2BWbsAAwABAAAABCu4AAMQuAAE3LgAAxC4AAbQuAAAELgACNC4AA4QuQAMAAH0uAAL3DAxASM1MzUzFTMVIxUjByEVIQELtrZCtrZCtgGu%2FlIBMD6%2Bvj6xQT4AAP%2F%2FAK4BuAGnAvUSBwDmAAEBuAAA%2F%2F8ArAGsAaQC9RIHAOcAAAG4AAD%2F%2FwDrAj0BnwLREgYAywAAAAEATf9FAi4B5gAoAHMAuAAoL7gAAEVYuAAALxu5AAAABz5ZuAAARVi4AAsvG7kACwAHPlm4AABFWLgAHy8buQAfAAM%2BWbgAAEVYuAAYLxu5ABgAAz5ZuAAfELkABQAB9LoAHAALAB8REjm4ABwQuQAKAAH0uAAYELkAEgAB9DAxEzMRFBYzMj4CNxEzDgEVFBYzOgE3FwYjIiYnIw4BIyImJxwBHgEXI01TNDkTJiYnFFMCAxALBAcHDBMdJiQFAyBRLyM7FAICAlMB5v7dQ0UJGCsjATxjz1gUEAI%2BCDU6ODUVICY7NDMeAAAAAgBI%2F7AB5QKQAAMAEAAlALgAAEVYuAAALxu5AAAADT5ZuAAARVi4AA8vG7kADwANPlkwMQEzESMDIyIuAjU0PgI7AQGUUVE2IDVaQiUkP1YyKwKQ%2FSABMhk1Ujk7UTMWAAAA%2F%2F8A2wEHAX0BsBIHABMAAAETAAD%2F%2FwDd%2FysBdgADEgYA0QYA%2F%2F8A0AG4AWEC6RIHAOUAAAG4AAD%2F%2FwCOAPwBygJOEgYA0wAA%2F%2F8AYQA0AgYBxBImAN6OABAGAN5zAAAA%2F%2F8AHAAAAj8CfhInAOX%2FewFNECYA3wAAEAcA6ACGAAD%2F%2FwAcAAACPAJ%2BEicA5f97AU0QJgDfAAAQBwDmAIcAAP%2F%2FACcAAAJVAooSJwDn%2F3sBTRAmAN8ZABAHAOgAhgAAAAIAe%2F88AewB8gAbACcAKgC4AABFWLgAJS8buQAlAAc%2BWbsACgABABEABCu4ACUQuAAf3LgAG9wwMSUWDgQVFBYzMjY3Fw4BIyImNTQ%2BBCc3FAYjIiY1NDYzMhYBZwYSIywnGjg3JkEbMCFdOlRlGyctJBQEZyweHisrHh4s%2FiQ4LignKxkqNh4bLSMuVEghMysoLDIhpyQpKSQjKioAAP%2F%2FACAAAAI4AzISJgAmAAAQBgDpAAAAAP%2F%2FACAAAAI4AzISJgAmAAAQBgDqAAAAAP%2F%2FACAAAAI4AzISJgAmAAAQBgDrAAAAAP%2F%2FACAAAAI4AzMSJgAmAAAQBgDsAAAAAP%2F%2FACAAAAI4Ay0SJgAmAAAQBgDtAAAAAP%2F%2FACAAAAI4A2sSJgAmAAAQBgDuAAAAAAAC%2F%2F8AAAJPApAABgAWAGYAuAAARVi4AA4vG7kADgANPlm4AABFWLgACC8buQAIAAM%2BWbgAAEVYuAAMLxu5AAwAAz5ZuwAAAAEACgAEK7sAEwABABQABCu4AA4QuQABAAH0uAAIELkABwAB9LgAARC4ABHQMDEBESMOAQ8BBRUhNSMHIwEhFSMVMxUjFQE9AxQrFC4Blv7unklXAQQBQ72TkwECAUw2aTZ3u0e%2FvwKQRs1H7%2F%2F%2FAEL%2FKwIqApwSJgAoAAAQBgDvLwAAAP%2F%2FAHMAAAISAzISJgAqAAAQBgDpHwAAAP%2F%2FAHMAAAISAzISJgAqAAAQBgDqHwAAAP%2F%2FAHMAAAISAzISJgAqAAAQBgDrHwAAAP%2F%2FAHMAAAISAy0SJgAqAAAQBgDtHwAAAP%2F%2FAF8AAAH5AzISJgAuAAAQBgDpAAAAAP%2F%2FAF8AAAH5AzISJgAuAAAQBgDqAAAAAP%2F%2FAF8AAAH5AzISJgAuAAAQBgDrAAAAAP%2F%2FAF8AAAH5Ay0SJgAuAAAQBgDtAAAAAAACABAAAAIrApAADAAZAFMAuAAARVi4AAQvG7kABAANPlm4AABFWLgACy8buQALAAM%2BWbsAAwABAAAABCu4AAsQuQANAAH0uAAEELkAEwAB9LgAAxC4ABXQuAAAELgAF9AwMRMjNTcRMzIWFRQGKwE3MjY1NCYrARUzFSMVW0tLoZSbm5Gkm3Bvb3BIj48BQSoFASConZ2uRIp9fYTcL%2F3%2F%2FwBTAAACBQMzEiYAMwAAEAYA7AYAAAD%2F%2FwAw%2F%2FQCKAMyEiYANAAAEAYA6QAAAAD%2F%2FwAw%2F%2FQCKAMyEiYANAAAEAYA6gAAAAD%2F%2FwAw%2F%2FQCKAMyEiYANAAAEAYA6wAAAAD%2F%2FwAw%2F%2FQCKAMzEiYANAAAEAYA7AAAAAD%2F%2FwAw%2F%2FQCKAMtEiYANAAAEAYA7QAAAAAAAQBmAH4B8gIVAAsAKQC6AAUACQADK7oACgAJAAUREjm4AAoQuAAB0LgAChC4AAfQuAAE0DAxPwEnNxc3FwcXBycHZpqaLJqaLJqaLJqaq5%2BeLZ%2BfLZ6fLaCgAAADAC3%2F4gIsAq4ACgAVAC8AfQC4AABFWLgAKy8buQArAA0%2BWbgAAEVYuAAeLxu5AB4AAz5ZugAVAB4AKxESObgAFRC4AADQuAAeELkAAwAB9LoACgAeACsREjm4AAoQuAAL0LgAKxC5AA4AAfS4AAoQuAAW0LgAABC4ACDQuAAVELgAI9C4AAsQuAAt0DAxNx4BMzI%2BAjU0LwEuASMiDgIVFBcBHgEVFA4CIyInByc3LgE1ND4CMzIXNxfAFTcgJT4rGBkfFTghJj0rGBsBTB0eJUNdN1pANTA%2FHR8lQ1w4XD82L3QaHSZHYz5ZQDgaHSVEYj1fQAGFK3NIT39ZMD1PIF0tdklPfVcuPU8gAAAA%2F%2F8AT%2F%2F0AgkDMhImADoAABAGAOkAAAAA%2F%2F8AT%2F%2F0AgkDMhImADoAABAGAOoAAAAA%2F%2F8AT%2F%2F0AgkDMhImADoAABAGAOsAAAAA%2F%2F8AT%2F%2F0AgkDLRImADoAABAGAO0AAAAA%2F%2F8AJgAAAjIDMhImAD4AABAGAOoAAAAAAAIAZQAAAiECkAAQABkAOQC4AABFWLgAAC8buQAAAA0%2BWbgAAEVYuAAPLxu5AA8AAz5ZuwARAAEADQAEK7sAAwABABcABCswMRMzFTMyHgIVFA4CKwEVIzcyNjU0JisBEWVUdjZaPyMjQFk2dlS%2FV1NVVWsCkG4ULkk2NE0yGJbaQEdHNv78AAABAFj%2F9AI0AtQAOQBaALgAAEVYuAAFLxu5AAUADz5ZuAAARVi4ADkvG7kAOQADPlm4AABFWLgAGy8buQAbAAM%2BWbkAIgAB9LoADwAFACIREjm4AAUQuQA0AAH0ugAlABsANBESOTAxEzQ%2BAjMyHgIVFA4CFRQeBBUUDgIjIiYnNx4BMzI2NTQuBDU0PgI1NCYjIgYVESNYHDRKLyg9KhUcIhweLDUsHhcrPCUqRiAhHDQdKi0eLTQtHhwiHCwqNz9SAgcuTDYdGCk1HiY1LCkaGCAbGiQ1JyA2KBcYFToUEy8fHSYdGSEtIyIxLS8gJTFLS%2F4FAAAA%2F%2F8AUf%2F0AgMC0RImAEYAABAGAMoOAAAA%2F%2F8AUf%2F0AgMC0RImAEYAABAGAMsOAAAA%2F%2F8AUf%2F0AgMC0RImAEYAABAGAMwOAAAA%2F%2F8AUf%2F0AgMCsBImAEYAABAGAM0OAAAA%2F%2F8AUf%2F0AgMCuhImAEYAABAGAM8OAAAA%2F%2F8AUf%2F0AgMC1xImAEYAABAGANAOAAAAAAMAEf%2F0AlUB8gAuADcARAClALgAAEVYuAANLxu5AA0ABz5ZuAAARVi4ABMvG7kAEwAHPlm4AABFWLgAJi8buQAmAAM%2BWbgAAEVYuAAsLxu5ACwAAz5ZuwAvAAEAGwAEK7oAAwANACwREjm4AAMvuAANELkABgAB9LoAEAAmAA0REjm4ACYQuQAfAAH0ugApACYADRESObgAExC5ADQAAfS4ACwQuQA7AAH0uAADELkAQgAB9DAxNzQ2Ny4BIyIGByc%2BATMyFhc%2BATMyHgIVFAYHIR4BMzI2NxcOASMiJicOASMiJiU0LgIjIgYPARQWMzI2Ny4BLwEOARF8fAEnLxpBFx8eUC0wOw4YRTAlNyUSAgL%2B%2FgM8OxwvFR0ZQSY1SBgpTyY8RgH%2FCBQhGC85BfEoIho%2BGggHAQFcT4FJVxM2RRkQOBQgOCovMyQ9UC0OGg1MXRINNhEaMCstLkvXHzgrGVJJkScoJCMWNR0ZEDr%2F%2FwBQ%2FysCGwHyEiYASAAAEAYA0SoAAAD%2F%2FwBF%2F%2FQCGQLREiYASgAAEAYAyg8AAAD%2F%2FwBF%2F%2FQCGQLREiYASgAAEAYAyw8AAAD%2F%2FwBF%2F%2FQCGQLREiYASgAAEAYAzA8AAAD%2F%2FwBF%2F%2FQCGQK6EiYASgAAEAYAzw8AAAD%2F%2FwBaAAABnQLREiYAxAAAEAYAyjAAAAD%2F%2FwBaAAABzwLREiYAxAAAEAYAyzAAAAD%2F%2FwBaAAAB4ALREiYAxAAAEAYAzDAAAAD%2F%2FwBaAAAB8gK6EiYAxAAAEAYAzzAAAAAAAgA8%2F%2FQCGALaABQAOQBrALgAAEVYuAA0Lxu5ADQADz5ZuAAARVi4AB0vG7kAHQADPlm7ACcAAQALAAQruAAdELkAAAAB9LoAKgA0AB0REjm4ACoQuQAIAAH0ugAVADQAHRESObgAFRC4AC3QuAAVELgAN9C4ADDQMDElMj4CNTwBJy4BIyIOAhUUHgITHgEVFA4CIyIuAjU0PgIzMhYXLgEnByc3LgEnNx4BFzcXASwoOycTASNSJyg9KRUaLDx7QlAhPlg3L1ZCJyI9UzIvVBwOPS6WF4QaPCImKEoihxc4HTVILAsWCy8mGCw7IiY9KxgCKj2reTxjRycgPVc2M1M7IComRWUoTSlEEyERNBMqGkUpAAAA%2F%2F8AXQAAAgsCsBImAFMAABAGAM0SAAAA%2F%2F8APP%2F0AhwC0RImAFQAABAGAMoAAAAA%2F%2F8APP%2F0AhwC0RImAFQAABAGAMsAAAAA%2F%2F8APP%2F0AhwC0RImAFQAABAGAMwAAAAA%2F%2F8APP%2F0AhwCsBImAFQAABAGAM0AAAAA%2F%2F8APP%2F0AhwCuhImAFQAABAGAM8AAAAAAAMAVQBgAgMCMwALABcAGwAlALsAGQABABoABCu4ABkQuAAA3LgABty4ABoQuAAP3LgAFdwwMQEiJjU0NjMyFhUUBgM0NjMyFhUUBiMiJichFSEBLBcfHxcXHx9NHxcXHx8XFx%2BhAa7%2BUgHIHhgXHh4XGB7%2BzhceHhcYHh7rPgAAAwA8%2F%2BkCHAH9AAoAFgAwAH0AuAAARVi4ACwvG7kALAAHPlm4AABFWLgAHy8buQAfAAM%2BWboAFgAfACwREjm4ABYQuAAA0LgAHxC5AAIAAfS6AAoALAAfERI5uAAKELgAC9C4ACwQuQAOAAH0uAAKELgAF9C4AAAQuAAh0LgAFhC4ACTQuAALELgALtAwMTcWMzI%2BAjU0Ji8BLgEjIg4CFRQWFwEeARUUDgIjIicHJzcuATU0PgIzMhc3F8kpOiM5KRYODR4TMh0jOSkWDg0BNRsgJ0JXMFM%2FMyU1GyAnQlcwUz8zJVwmHDFFKiE6FyYSFBwyRiohOBcBICBZNzxfQSIwOx0%2BIFg2PV9CIjA7Hf%2F%2FAE3%2F9AH5AtESJgBaAAAQBgDK%2FAAAAP%2F%2FAE3%2F9AH5AtESJgBaAAAQBgDL%2FAAAAP%2F%2FAE3%2F9AH5AtESJgBaAAAQBgDM%2FAAAAP%2F%2FAE3%2F9AH5AroSJgBaAAAQBgDP%2FAAAAP%2F%2FADH%2FLwInAtESJgBeAAAQBgDLBAAAAAACAF3%2FMwIcAsgAFgAlAIMAuAAARVi4AAIvG7kAAgAPPlm4AABFWLgACC8buQAIAAc%2BWbgAAEVYuAABLxu5AAEABT5ZuAAARVi4ABIvG7kAEgADPlm6AAUACAASERI5ugAVABIACBESObgAFRC5ABcAAfS4ABIQuQAaAAH0uAAIELkAIgAB9LgABRC5ACUAAfQwMRcjETMVBz4BMzIeAhUUDgIjIiYnFzUeATMyPgI1NCYjIgYHr1JSAiNWKzFMMxslPVArJEwhASNFGiA3KBdBSSBIJs0DlclXIigjQVs5PmFEIyIdXJsfGhsxSC1QYyMmAAD%2F%2FwAx%2Fy8CJwK6EiYAXgAAEAYAzwQAAAAAAQBaAAABjgHmAAUALwC4AABFWLgAAC8buQAAAAc%2BWbgAAEVYuAACLxu5AAIAAz5ZuAAAELkABAAB9DAxEyERIxEjWgE0UuIB5v4aAaMAAAACACEAAAJPApEAEgAbAE8AuAAARVi4AAMvG7kAAwANPlm4AABFWLgADS8buQANAAM%2BWbsACAABAAkABCu4AAMQuQAGAAH0uAANELkACwAB9LgAFtC4AAYQuAAY0DAxEzQ2MyEVIxUzFSMVMxUhIi4CNxQWOwERIyIGIY19ARrClJTM%2Ftk%2BYUQkVlRWFRVWVAFLnqhGz0fuRy1Ve05%2BiQIIgwAAAAMAC%2F%2F0AlQB8gATADsARACNALgAAEVYuAAZLxu5ABkABz5ZuAAARVi4AB8vG7kAHwAHPlm4AABFWLgAMi8buQAyAAM%2BWbgAAEVYuAA3Lxu5ADcAAz5ZuwA8AAEAJwAEK7gANxC5AAUAAfS4ABkQuQAPAAH0ugAcADIAGRESObgAMhC5ACsAAfS6ADUAMgAZERI5uAAfELkAQQAB9DAxNxQeAjMyPgI1NC4CIyIOAgc0PgIzMhYXPgEzMh4CFRQGByMeATMyNjcXDgEjIiYnBiMiLgIlNC4CIyIGB1gNGiYaFiUaDg4aJRYaJhoNTRswQCUvRRQUQTAiNSMSAQLxBDo2GicUHRc7IzBIFitdJkAvGwIFCBIeFi0wBvMqRTEcHDFFKipEMhsbMkQqPV9BIj04Nz4kPFEtDhcQTF0RDjYRGjk3cCJBX2AfOCsZU0gA%2F%2F8AqAI9AbAC0RIGAMwAAP%2F%2FAM8CHgGJAtcSBgDQAAD%2F%2FwCeAkMBugKwEgYAzQAAAAEAuQI9AW0C0QADAAsAugABAAMAAyswMRMzFyO5Wlo%2FAtGUAAEA6wI9AZ8C0QADAAsAugACAAAAAyswMQEjNzMBKj9aWgI9lAAAAAABAKgCPQGwAtEABwAZALsAAQABAAQABCu4AAQQuAAD3LgABtAwMQEzFyMnIwcjAQlGYT9DBEM%2FAtGUY2MAAAAAAQCeAkMBugKwABYAJwC7AAgAAQAOAAQruAAOELgAE9y5AAMAAfS4AArQuAAOELgAFdAwMRM%2BATMyHgIzMjczDgEjIi4CIyIHI54FKygSHhkYDB8JLwUrKBIeGRgMHwkvAkMwPREUETYvPhEVETcAAAEAsQJZAacCkgADAA0AuwABAAEAAgAEKzAxEzMVI7H29gKSOQAAAAACAJYCTAHCAroACwAXAB0AuwAAAAEABgAEK7gAABC4AAzQuAAGELgAEtAwMRMiJjU0NjMyFhUUBjMiJjU0NjMyFhUUBswYHh4YFx8fqRcfHxcYHh4CTCAXFyAgFxcgIBcXICAXFyAAAAIAzwIeAYkC1wALABcAFwC6AAwAAAADK7gADBC4ABLcuAAG3DAxASImNTQ2MzIWFRQGJzI2NTQmIyIGFRQWASwpNDQpKTQ0KRQcHBQUHBwCHjMqKjIyKiozJR4aGR4eGRoeAAABANf%2FKwFwAAMAEQAdALoAAQACAAMruAACELgAEdC4AAvcuQAKAAH0MDElMwceARUUDgIHJz4BNTQmJwEZNRkYIxgoNRwIKDEhHgM1CCAfFiAWDQMpBRcUFBUIAAIApwD8AboCTgAZACMAOQC4ABIvuwAdAAEAFwAEK7sADQABAAYABCu7AAMAAQAhAAQrugATAA0AFxESObgAExC5ACAAAfQwMRM0NjcuASMiBgcnPgEzMhYdASMnIw4BIyImNxQWMzI2NzUOAadmbQEeJx00FhkaSCg%2FPTQFAhg5ICs8PyIZFysXUUMBWTU4Cx4sFQ0rDxtIP8MlExoyLxgXFRNSCSUAAAIAjgD8AcoCTgATAB8AFwC7ABcAAQAPAAQruwAFAAEAHQAEKzAxEzQ%2BAjMyHgIVFA4CIyIuAjcUFjMyNjU0JiMiBo4aKzkgIDksGRksOSAgOSsaQjErKzExKysxAaUoPysXFys%2FKCg%2FKxcXKz8oNUBANTRBQQAAAAEAUADYAggBIAADAA0AuwABAAEAAgAEKzAxEyEVIVABuP5IASBIAAABABQA2AJEASAAAwANALsAAQABAAIABCswMRMhFSEUAjD90AEgSAAAAQDRAV4BfAK7ABEACwC6AAUACwADKzAxAQ4BBzYzMhYVFAYjIiY1NDY3AXwvNQMMDh8nKiAnM0xEAosbTzQGKCAjKj85S3cjAAAAAAEA2QFeAYQCuwARAAsAugAFAAsAAyswMRM%2BATcGIyImNTQ2MzIWFRQGB9kwNQMMDiAnKiAoMkxDAY4aTzUGJyAjK0A5S3Yj%2F%2F8A2f8fAYQAfBIHANcAAP3BAAD%2F%2FwBfAV4B7wK7EiYA1o4AEAYA1nMAAAD%2F%2FwBnAV4B9wK7EiYA144AEAYA13MAAAD%2F%2FwBn%2Fx8B9wB8EicA1%2F%2BO%2FcEQBwDXAHP9wQAAAAEAlwBzAcEBmQATAAsAugAKAAAAAyswMSUiLgI1ND4CMzIeAhUUDgIBLB42KRgYKTYeHjYpGBgpNnMVJzYhITYnFRUnNiEhNicVAAABAMUANAGFAcQABgALALoAAgAGAAMrMDE3NTcXBxcHxZknf38n1FCgI6WmIgAAAAABANMANAGTAcQABgALALoAAgAFAAMrMDElJzcXFQcnAVJ%2FJ5mZJ%2FylI6BQoCIAAAACABwAIAI8AnAAAwAHAAsAugAHAAMAAyswMT8BFwcBByc3HLchpwHvtyGnTbweywIjvB7LAAAA%2F%2F8ArAG4AbkC6RIHAOgAAAG4AAAAAQA6%2F%2FQCNgKKADEAbQC4AABFWLgAFS8buQAVAAs%2BWbgAAEVYuAADLxu5AAMAAz5ZugAoACIAAyu4ACgQuQArAAH0uAAG0LgAKBC4AAnQuAAiELgAD9C4ACIQuQAfAAH0uAAS0LgAFRC5ABwAAfS4AAMQuQAuAAH0MDElDgEjIiYnIzU3JjQ1PAE3IzU3PgEzMhYXBy4BIyIGByEVIQYUFRwBFyEVIx4BMzI2NwI2Jlw%2BYocTQDsBATtAE41qM1geMRo7JkpaDgEm%2FtUBAQED%2FQ5YRStBHlEsMYF2KwQJEgkIEAgsBXaFLSEvGiFiVzEHDggKEwkwVWAkIwAAAQBVASsCAwFpAAMADQC7AAEAAQACAAQrMDETIRUhVQGu%2FlIBaT4A%2F%2F8AHAAgAjwCcBIGAN8AAAACAKH%2F9AG3AT0ACwAXACgAuAAARVi4AAAvG7kAAAADPlm7AAYAAQASAAQruAAAELkADAAB9DAxBSImNTQ2MzIWFRQGJzI2NTQmIyIGFRQWASw9Tk49PU5OPSAuLiAgLi4MWE9OVFROT1gyOTw8NTU8PDkAAAEA0AAAAWEBMQAIAB4AuAAARVi4AAgvG7kACAADPlm7AAUAAQAAAAQrMDElIzU%2BATczESMBIlIhKRUyP%2BYqBRAM%2Fs8AAQCtAAABpgE9ABgALAC4AABFWLgAFy8buQAXAAM%2BWbsADQABAAYABCu4ABcQuQAVAAH0uAAA0DAxNz4BNTQmIyIGByc%2BATMyFhUUDgIHMxUjt05THx0UJg4nFzskNj4TISwZiO8kO04hGyAXEyEaIzUyFCcnKRY1AAAAAAEArP%2F0AaQBPQAkADwAuAAARVi4ACEvG7kAIQADPlm7ABYAAQAPAAQruwAJAAEACAAEK7gAIRC5AAMAAfS6ABsACAAJERI5MDE3HgEzMjY1NCM1MjY1NCYjIgYHJz4BMzIWFRQHHgEVFAYjIiYnzA8xGxsjYConGh0SKA8eEz0jLzs4ICdGMyNDGVESGRYZMyYcFxQXEw8mFBksKDcUCCYfLTAcGgAAAAIArAAAAbkBMQAFABAAOAC4AABFWLgACS8buQAJAAM%2BWbsAEAABAAYABCu7AAIAAQANAAQruAAQELgAANC4AAYQuAAK0DAxJTU3Iw8BFyMVIzUjNTczFTMBTgQDLTbNMjmilEcydDhSQUkrSUkfyb0AAAAAAQCpAsIBXwMyAAMACwC6AAEAAwADKzAxEzMXI6leWEUDMnAAAQD5AsIBrwMyAAMACwC6AAIAAAADKzAxASM3MwE%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%2FKwFrAAMAEQAdALoAAQACAAMruAACELgAEdC4AAvcuQAKAAH0MDElMwceARUUDgIHJz4BNTQmJwETNhkYIxgoNRwIKDEhHwM1CCAfFiAWDQMpBRcUFBUIAAAAGgE%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+  <script src="data:application/x-javascript;base64,/*
 * Hammer.JS
 * version 0.4
 * author: Eight Media
 * https://github.com/EightMedia/hammer.js
 */
function Hammer(element, options, undefined)
{
    var self = this;

    var defaults = {
        // prevent the default event or not... might be buggy when false
        prevent_default    : false,
        css_hacks          : true,

        drag               : true,
        drag_vertical      : true,
        drag_horizontal    : true,
        // minimum distance before the drag event starts
        drag_min_distance  : 20, // pixels

        // pinch zoom and rotation
        transform          : true,
        scale_treshold     : 0.1,
        rotation_treshold  : 15, // degrees

        tap                : true,
        tap_double         : true,
        tap_max_interval   : 300,
        tap_double_distance: 20,

        hold               : true,
        hold_timeout       : 500
    };
    options = mergeObject(defaults, options);

    // some css hacks
    (function() {
        if(!options.css_hacks) {
            return false;
        }

        var vendors = ['webkit','moz','ms','o',''];
        var css_props = {
            "userSelect": "none",
            "touchCallout": "none",
            "userDrag": "none",
            "tapHighlightColor": "rgba(0,0,0,0)"
        };

        var prop = '';
        for(var i = 0; i < vendors.length; i++) {
            for(var p in css_props) {
                prop = p;
                if(vendors[i]) {
                    prop = vendors[i] + prop.substring(0, 1).toUpperCase() + prop.substring(1);
                }
                element.style[ prop ] = css_props[p];
            }
        }
    })();

    // holds the distance that has been moved
    var _distance = 0;

    // holds the exact angle that has been moved
    var _angle = 0;

    // holds the diraction that has been moved
    var _direction = 0;

    // holds position movement for sliding
    var _pos = { };

    // how many fingers are on the screen
    var _fingers = 0;

    var _first = false;

    var _gesture = null;
    var _prev_gesture = null;

    var _touch_start_time = null;
    var _prev_tap_pos = {x: 0, y: 0};
    var _prev_tap_end_time = null;

    var _hold_timer = null;

    var _offset = {};

    // keep track of the mouse status
    var _mousedown = false;

    var _event_start;
    var _event_move;
    var _event_end;


    /**
     * angle to direction define
     * @param  float    angle
     * @return string   direction
     */
    this.getDirectionFromAngle = function( angle )
    {
        var directions = {
            down: angle >= 45 && angle < 135, //90
            left: angle >= 135 || angle <= -135, //180
            up: angle < -45 && angle > -135, //270
            right: angle >= -45 && angle <= 45 //0
        };

        var direction, key;
        for(key in directions){
            if(directions[key]){
                direction = key;
                break;
            }
        }
        return direction;
    };


    /**
     * count the number of fingers in the event
     * when no fingers are detected, one finger is returned (mouse pointer)
     * @param  event
     * @return int  fingers
     */
    function countFingers( event )
    {
        // there is a bug on android (until v4?) that touches is always 1,
        // so no multitouch is supported, e.g. no, zoom and rotation...
        return event.touches ? event.touches.length : 1;
    }


    /**
     * get the x and y positions from the event object
     * @param  event
     * @return array  [{ x: int, y: int }]
     */
    function getXYfromEvent( event )
    {
        event = event || window.event;

        // no touches, use the event pageX and pageY
        if(!event.touches) {
            var doc = document,
                body = doc.body;

            return [{
                x: event.pageX || event.clientX + ( doc && doc.scrollLeft || body && body.scrollLeft || 0 ) - ( doc && doc.clientLeft || body && doc.clientLeft || 0 ),
                y: event.pageY || event.clientY + ( doc && doc.scrollTop || body && body.scrollTop || 0 ) - ( doc && doc.clientTop || body && doc.clientTop || 0 )
            }];
        }
        // multitouch, return array with positions
        else {
            var pos = [], src;
            for(var t=0, len=event.touches.length; t<len; t++) {
                src = event.touches[t];
                pos.push({ x: src.pageX, y: src.pageY });
            }
            return pos;
        }
    }


    /**
     * calculate the angle between two points
     * @param object pos1 { x: int, y: int }
     * @param object pos2 { x: int, y: int }
     */
    function getAngle( pos1, pos2 )
    {
        return Math.atan2(pos2.y - pos1.y, pos2.x - pos1.x) * 180 / Math.PI;
    }

    /**
     * trigger an event/callback by name with params
     * @param string name
     * @param array  params
     */
    function triggerEvent( eventName, params )
    {
        // return touches object
        params.touches = getXYfromEvent(params.originalEvent);
        params.type = eventName;

        // trigger callback
        if(isFunction(self["on"+ eventName])) {
            self["on"+ eventName].call(self, params);
        }
    }


    /**
     * cancel event
     * @param   object  event
     * @return  void
     */

    function cancelEvent(event){
        event = event || window.event;
        if(event.preventDefault){
            event.preventDefault();
        }else{
            event.returnValue = false;
            event.cancelBubble = true;
        }
    }


    /**
     * reset the internal vars to the start values
     */
    function reset()
    {
        _pos = {};
        _first = false;
        _fingers = 0;
        _distance = 0;
        _angle = 0;
        _gesture = null;
    }


    var gestures = {
        // hold gesture
        // fired on touchstart
        hold : function(event)
        {
            // only when one finger is on the screen
            if(options.hold) {
                _gesture = 'hold';
                clearTimeout(_hold_timer);

                _hold_timer = setTimeout(function() {
                    if(_gesture == 'hold') {
                        triggerEvent("hold", {
                            originalEvent   : event,
                            position        : _pos.start
                        });
                    }
                }, options.hold_timeout);
            }
        },


        // drag gesture
        // fired on mousemove
        drag : function(event)
        {
            // get the distance we moved
            var _distance_x = _pos.move[0].x - _pos.start[0].x;
            var _distance_y = _pos.move[0].y - _pos.start[0].y;
            _distance = Math.sqrt(_distance_x * _distance_x + _distance_y * _distance_y);

            // drag
            // minimal movement required
            if(options.drag && (_distance > options.drag_min_distance) || _gesture == 'drag') {
                // calculate the angle
                _angle = getAngle(_pos.start[0], _pos.move[0]);
                _direction = self.getDirectionFromAngle(_angle);

                // check the movement and stop if we go in the wrong direction
                var is_vertical = (_direction == 'up' || _direction == 'down');
                if(((is_vertical && !options.drag_vertical) || (!is_vertical && !options.drag_horizontal))
                    && (_distance > options.drag_min_distance)) {
                    return;
                }

                _gesture = 'drag';

                var position = { x: _pos.move[0].x - _offset.left,
                    y: _pos.move[0].y - _offset.top };

                var event_obj = {
                    originalEvent   : event,
                    position        : position,
                    direction       : _direction,
                    distance        : _distance,
                    distanceX       : _distance_x,
                    distanceY       : _distance_y,
                    angle           : _angle
                };

                // on the first time trigger the start event
                if(_first) {
                    triggerEvent("dragstart", event_obj);

                    _first = false;
                }

                // normal slide event
                triggerEvent("drag", event_obj);

                cancelEvent(event);
            }
        },


        // transform gesture
        // fired on touchmove
        transform : function(event)
        {
            if(options.transform) {
                var scale = event.scale || 1;
                var rotation = event.rotation || 0;

                if(countFingers(event) != 2) {
                    return false;
                }

                if(_gesture != 'drag' &&
                    (_gesture == 'transform' || Math.abs(1-scale) > options.scale_treshold
                        || Math.abs(rotation) > options.rotation_treshold)) {
                    _gesture = 'transform';

                    _pos.center = {  x: ((_pos.move[0].x + _pos.move[1].x) / 2) - _offset.left,
                        y: ((_pos.move[0].y + _pos.move[1].y) / 2) - _offset.top };

                    var event_obj = {
                        originalEvent   : event,
                        position        : _pos.center,
                        scale           : scale,
                        rotation        : rotation
                    };

                    // on the first time trigger the start event
                    if(_first) {
                        triggerEvent("transformstart", event_obj);
                        _first = false;
                    }

                    triggerEvent("transform", event_obj);

                    cancelEvent(event);

                    return true;
                }
            }

            return false;
        },


        // tap and double tap gesture
        // fired on touchend
        tap : function(event)
        {
            // compare the kind of gesture by time
            var now = new Date().getTime();
            var touch_time = now - _touch_start_time;

            // dont fire when hold is fired
            if(options.hold && !(options.hold && options.hold_timeout > touch_time)) {
                return;
            }

            // when previous event was tap and the tap was max_interval ms ago
            var is_double_tap = (function(){
                if (_prev_tap_pos && options.tap_double && _prev_gesture == 'tap' && (_touch_start_time - _prev_tap_end_time) < options.tap_max_interval) {
                    var x_distance = Math.abs(_prev_tap_pos[0].x - _pos.start[0].x);
                    var y_distance = Math.abs(_prev_tap_pos[0].y - _pos.start[0].y);
                    return (_prev_tap_pos && _pos.start && Math.max(x_distance, y_distance) < options.tap_double_distance);

                }
                return false;
            })();

            if(is_double_tap) {
                _gesture = 'double_tap';
                _prev_tap_end_time = null;

                triggerEvent("doubletap", {
                    originalEvent   : event,
                    position        : _pos.start
                });
                cancelEvent(event);
            }

            // single tap is single touch
            else {
                _gesture = 'tap';
                _prev_tap_end_time = now;
                _prev_tap_pos = _pos.start;

                if(options.tap) {
                    triggerEvent("tap", {
                        originalEvent   : event,
                        position        : _pos.start
                    });
                    cancelEvent(event);
                }
            }

        }

    };


    function handleEvents(event)
    {
        switch(event.type)
        {
            case 'mousedown':
            case 'touchstart':
                _pos.start = getXYfromEvent(event);
                _touch_start_time = new Date().getTime();
                _fingers = countFingers(event);
                _first = true;
                _event_start = event;

                // borrowed from jquery offset https://github.com/jquery/jquery/blob/master/src/offset.js
                var box = element.getBoundingClientRect();
                var clientTop  = element.clientTop  || document.body.clientTop  || 0;
                var clientLeft = element.clientLeft || document.body.clientLeft || 0;
                var scrollTop  = window.pageYOffset || element.scrollTop  || document.body.scrollTop;
                var scrollLeft = window.pageXOffset || element.scrollLeft || document.body.scrollLeft;

                _offset = {
                    top: box.top + scrollTop - clientTop,
                    left: box.left + scrollLeft - clientLeft
                };

                _mousedown = true;

                // hold gesture
                gestures.hold(event);

                if(options.prevent_default) {
                    cancelEvent(event);
                }
                break;

            case 'mousemove':
            case 'touchmove':
                if(!_mousedown) {
                    return false;
                }
                _event_move = event;
                _pos.move = getXYfromEvent(event);

                if(!gestures.transform(event)) {
                    gestures.drag(event);
                }
                break;

            case 'mouseup':
            case 'mouseout':
            case 'touchcancel':
            case 'touchend':
                if(!_mousedown || (_gesture != 'transform' && event.touches && event.touches.length > 0)) {
                    return false;
                }

                _mousedown = false;
                _event_end = event;

                // drag gesture
                // dragstart is triggered, so dragend is possible
                if(_gesture == 'drag') {
                    triggerEvent("dragend", {
                        originalEvent   : event,
                        direction       : _direction,
                        distance        : _distance,
                        angle           : _angle
                    });
                }

                // transform
                // transformstart is triggered, so transformed is possible
                else if(_gesture == 'transform') {
                    triggerEvent("transformend", {
                        originalEvent   : event,
                        position        : _pos.center,
                        scale           : event.scale,
                        rotation        : event.rotation
                    });
                }
                else {
                    gestures.tap(_event_start);
                }

                _prev_gesture = _gesture;

                // reset vars
                reset();
                break;
        }
    }


    // bind events for touch devices
    // except for windows phone 7.5, it doesnt support touch events..!
    if('ontouchstart' in window) {
        element.addEventListener("touchstart", handleEvents, false);
        element.addEventListener("touchmove", handleEvents, false);
        element.addEventListener("touchend", handleEvents, false);
        element.addEventListener("touchcancel", handleEvents, false);
    }
    // for non-touch
    else {

        if(element.addEventListener){ // prevent old IE errors
            element.addEventListener("mouseout", function(event) {
                if(!isInsideHammer(element, event.relatedTarget)) {
                    handleEvents(event);
                }
            }, false);
            element.addEventListener("mouseup", handleEvents, false);
            element.addEventListener("mousedown", handleEvents, false);
            element.addEventListener("mousemove", handleEvents, false);

            // events for older IE
        }else if(document.attachEvent){
            element.attachEvent("onmouseout", function(event) {
                if(!isInsideHammer(element, event.relatedTarget)) {
                    handleEvents(event);
                }
            }, false);
            element.attachEvent("onmouseup", handleEvents);
            element.attachEvent("onmousedown", handleEvents);
            element.attachEvent("onmousemove", handleEvents);
        }
    }


    /**
     * find if element is (inside) given parent element
     * @param   object  element
     * @param   object  parent
     * @return  bool    inside
     */
    function isInsideHammer(parent, child) {
        // get related target for IE
        if(!child && window.event && window.event.toElement){
            child = window.event.toElement;
        }

        if(parent === child){
            return true;
        }

        // loop over parentNodes of child until we find hammer element
        if(child){
            var node = child.parentNode;
            while(node !== null){
                if(node === parent){
                    return true;
                };
                node = node.parentNode;
            }
        }
        return false;
    }


    /**
     * merge 2 objects into a new object
     * @param   object  obj1
     * @param   object  obj2
     * @return  object  merged object
     */
    function mergeObject(obj1, obj2) {
        var output = {};

        if(!obj2) {
            return obj1;
        }

        for (var prop in obj1) {
            if (prop in obj2) {
                output[prop] = obj2[prop];
            } else {
                output[prop] = obj1[prop];
            }
        }
        return output;
    }

    function isFunction( obj ){
        return Object.prototype.toString.call( obj ) == "[object Function]";
    }
}"></script>
+  <script src="data:application/x-javascript;base64,KGZ1bmN0aW9uKHdpbmRvdykgewoKdmFyIE9SSUdJTl8gPSBsb2NhdGlvbi5wcm90b2NvbCArICcvLycgKyBsb2NhdGlvbi5ob3N0OwoKLy8gY2hlY2sgZm9yIGxvY2FsIHN0b3JhZ2UKdmFyIGhhdmVMb2NhbFN0b3JhZ2UgPSAoZnVuY3Rpb24oKSB7CiAgdmFyIG1vZCA9ICdtb2QnOwogIHRyeSB7CiAgICBsb2NhbFN0b3JhZ2Uuc2V0SXRlbShtb2QsIG1vZCk7CiAgICBsb2NhbFN0b3JhZ2UucmVtb3ZlSXRlbShtb2QpOwogICAgcmV0dXJuIHRydWU7CiAgfSBjYXRjaChlKSB7CiAgICByZXR1cm4gZmFsc2U7CiAgfQp9KCkpOwoKZnVuY3Rpb24gU2xpZGVDb250cm9sbGVyKCkgewogIHRoaXMucG9wdXAgPSBudWxsOwogIHRoaXMuaXNQb3B1cCA9IHdpbmRvdy5vcGVuZXI7CgogIGlmICh0aGlzLnNldHVwRG9uZSgpKSB7CiAgICB3aW5kb3cuYWRkRXZlbnRMaXN0ZW5lcignbWVzc2FnZScsIHRoaXMub25NZXNzYWdlXy5iaW5kKHRoaXMpLCBmYWxzZSk7CgogICAgLy8gQ2xvc2UgcG9wdXBzIGlmIHdlIHJlbG9hZCB0aGUgbWFpbiB3aW5kb3cuCiAgICB3aW5kb3cuYWRkRXZlbnRMaXN0ZW5lcignYmVmb3JldW5sb2FkJywgZnVuY3Rpb24oZSkgewogICAgICBpZiAodGhpcy5wb3B1cCkgewogICAgICAgIHRoaXMucG9wdXAuY2xvc2UoKTsKICAgICAgfQogICAgfS5iaW5kKHRoaXMpLCBmYWxzZSk7CiAgfQp9CgpTbGlkZUNvbnRyb2xsZXIuUFJFU0VOVEVSX01PREVfUEFSQU0gPSAncHJlc2VudG1lJzsKClNsaWRlQ29udHJvbGxlci5wcm90b3R5cGUuc2V0dXBEb25lID0gZnVuY3Rpb24oKSB7CiAgdmFyIHBhcmFtcyA9IGxvY2F0aW9uLnNlYXJjaC5zdWJzdHJpbmcoMSkuc3BsaXQoJyYnKS5tYXAoZnVuY3Rpb24oZWwpIHsKICAgIHJldHVybiBlbC5zcGxpdCgnPScpOwogIH0pOwoKICB2YXIgcHJlc2VudE1lID0gbnVsbDsKICBmb3IgKHZhciBpID0gMCwgcGFyYW07IHBhcmFtID0gcGFyYW1zW2ldOyArK2kpIHsKICAgIGlmIChwYXJhbVswXS50b0xvd2VyQ2FzZSgpID09IFNsaWRlQ29udHJvbGxlci5QUkVTRU5URVJfTU9ERV9QQVJBTSkgewogICAgICBwcmVzZW50TWUgPSBwYXJhbVsxXSA9PSAndHJ1ZSc7CiAgICAgIGJyZWFrOwogICAgfQogIH0KCiAgaWYgKHByZXNlbnRNZSAhPT0gbnVsbCkgewogICAgaWYgKGhhdmVMb2NhbFN0b3JhZ2UpCiAgICAgIGxvY2FsU3RvcmFnZS5FTkFCTEVfUFJFU0VOVE9SX01PREUgPSBwcmVzZW50TWU7CiAgICAvLyBUT0RPOiB1c2Ugd2luZG93Lmhpc3RvcnkucHVzaFN0YXRlIHRvIHVwZGF0ZSBVUkwgaW5zdGVhZCBvZiB0aGUgcmVkaXJlY3QuCiAgICBpZiAod2luZG93Lmhpc3RvcnkucmVwbGFjZVN0YXRlKSB7CiAgICAgIHdpbmRvdy5oaXN0b3J5LnJlcGxhY2VTdGF0ZSh7fSwgJycsIGxvY2F0aW9uLnBhdGhuYW1lKTsKICAgIH0gZWxzZSB7CiAgICAgIGxvY2F0aW9uLnJlcGxhY2UobG9jYXRpb24ucGF0aG5hbWUpOwogICAgICByZXR1cm4gZmFsc2U7CiAgICB9CiAgfQoKICB2YXIgZW5hYmxlUHJlc2VudGVyTW9kZSA9IGhhdmVMb2NhbFN0b3JhZ2UgJiYgbG9jYWxTdG9yYWdlLmdldEl0ZW0oJ0VOQUJMRV9QUkVTRU5UT1JfTU9ERScpOwogIGlmIChlbmFibGVQcmVzZW50ZXJNb2RlICYmIEpTT04ucGFyc2UoZW5hYmxlUHJlc2VudGVyTW9kZSkpIHsKICAgIC8vIE9ubHkgb3BlbiBwb3B1cCBmcm9tIG1haW4gZGVjay4gRG9uJ3Qgd2FudCByZWN1cnNpdmUgcG9wdXAgb3BlbmluZyEKICAgIGlmICghdGhpcy5pc1BvcHVwKSB7CiAgICAgIHZhciBvcHRzID0gJ21lbnViYXI9bm8sbG9jYXRpb249eWVzLHJlc2l6YWJsZT15ZXMsc2Nyb2xsYmFycz1ubyxzdGF0dXM9bm8nOwogICAgICB0aGlzLnBvcHVwID0gd2luZG93Lm9wZW4obG9jYXRpb24uaHJlZiwgJ215d2luZG93Jywgb3B0cyk7CgogICAgICAvLyBMb2FkaW5nIGluIHRoZSBwb3B1cD8gVHJpZ2dlciB0aGUgaG90a2V5IGZvciB0dXJuaW5nIHByZXNlbnRlciBtb2RlIG9uLgogICAgICB0aGlzLnBvcHVwLmFkZEV2ZW50TGlzdGVuZXIoJ2xvYWQnLCBmdW5jdGlvbihlKSB7CiAgICAgICAgdmFyIGV2dCA9IHRoaXMucG9wdXAuZG9jdW1lbnQuY3JlYXRlRXZlbnQoJ0V2ZW50Jyk7CiAgICAgICAgZXZ0LmluaXRFdmVudCgna2V5ZG93bicsIHRydWUsIHRydWUpOwogICAgICAgIGV2dC5rZXlDb2RlID0gJ1AnLmNoYXJDb2RlQXQoMCk7CiAgICAgICAgdGhpcy5wb3B1cC5kb2N1bWVudC5kaXNwYXRjaEV2ZW50KGV2dCk7CiAgICAgICAgLy8gdGhpcy5wb3B1cC5kb2N1bWVudC5ib2R5LmNsYXNzTGlzdC5hZGQoJ3dpdGgtbm90ZXMnKTsKICAgICAgICAvLyBkb2N1bWVudC5ib2R5LmNsYXNzTGlzdC5hZGQoJ3BvcHVwJyk7CiAgICAgIH0uYmluZCh0aGlzKSwgZmFsc2UpOwogICAgfQogIH0KCiAgcmV0dXJuIHRydWU7Cn0KClNsaWRlQ29udHJvbGxlci5wcm90b3R5cGUub25NZXNzYWdlXyA9IGZ1bmN0aW9uKGUpIHsKICB2YXIgZGF0YSA9IGUuZGF0YTsKCiAgLy8gUmVzdHJpY3QgbWVzc2FnZXMgdG8gYmVpbmcgZnJvbSB0aGlzIG9yaWdpbi4gQWxsb3cgbG9jYWwgZGV2ZWxvcG1ldAogIC8vIGZyb20gZmlsZTovLyB0aG91Z2guCiAgLy8gVE9ETzogSXQgd291bGQgYmUgZG9wZSBpZiBGRiBpbXBsZW1lbnRlZCBsb2NhdGlvbi5vcmlnaW4hCiAgaWYgKGUub3JpZ2luICE9IE9SSUdJTl8gJiYgT1JJR0lOXy5pbmRleE9mKCdmaWxlOi8vJykgIT0gMCkgewogICAgLy8gSWdub3JlIG1lc3NhZ2VzIGZyb20gdW5yZWNvZ25pemVkIG9yaWdpbnMKICAgIHJldHVybjsKICB9CgogIC8vIGlmIChlLnNvdXJjZS5sb2NhdGlvbi5ob3N0bmFtZSAhPSAnbG9jYWxob3N0JykgewogIC8vICAgYWxlcnQoJ1NvbWVvbmUgdHJpZWQgdG8gcG9zdE1lc3NhZ2UgZnJvbSBhbiB1bmtub3duIG9yaWdpbicpOwogIC8vICAgcmV0dXJuOwogIC8vIH0KCiAgaWYgKCdrZXlDb2RlJyBpbiBkYXRhKSB7CiAgICB2YXIgZXZ0ID0gZG9jdW1lbnQuY3JlYXRlRXZlbnQoJ0V2ZW50Jyk7CiAgICBldnQuaW5pdEV2ZW50KCdrZXlkb3duJywgdHJ1ZSwgdHJ1ZSk7CiAgICBldnQua2V5Q29kZSA9IGRhdGEua2V5Q29kZTsKICAgIGRvY3VtZW50LmRpc3BhdGNoRXZlbnQoZXZ0KTsKICB9Cn07CgpTbGlkZUNvbnRyb2xsZXIucHJvdG90eXBlLnNlbmRNc2cgPSBmdW5jdGlvbihtc2cpIHsKICAvLyAvLyBTZW5kIG1lc3NhZ2UgdG8gcG9wdXAgd2luZG93LgogIC8vIGlmICh0aGlzLnBvcHVwKSB7CiAgLy8gICB0aGlzLnBvcHVwLnBvc3RNZXNzYWdlKG1zZywgT1JJR0lOXyk7CiAgLy8gfQoKICAvLyBTZW5kIG1lc3NhZ2UgdG8gbWFpbiB3aW5kb3cuCiAgaWYgKHRoaXMuaXNQb3B1cCkgewogICAgLy8gVE9ETzogSXQgd291bGQgYmUgZG9wZSBpZiBGRiBpbXBsZW1lbnRlZCBsb2NhdGlvbi5vcmlnaW4uCiAgICB3aW5kb3cub3BlbmVyLnBvc3RNZXNzYWdlKG1zZywgJyonKTsKICB9Cn07Cgp3aW5kb3cuU2xpZGVDb250cm9sbGVyID0gU2xpZGVDb250cm9sbGVyOwoKfSkod2luZG93KTsKCg=="></script>
+  <script src="data:application/x-javascript;base64,/**
 * @authors Luke Mahe
 * @authors Eric Bidelman
 * @fileoverview TODO
 */
document.cancelFullScreen = document.webkitCancelFullScreen ||
                            document.mozCancelFullScreen;

/**
 * @constructor
 */
function SlideDeck(el) {
  this.curSlide_ = 0;
  this.prevSlide_ = 0;
  this.config_ = null;
  this.container = el || document.querySelector('slides');
  this.slides = [];
  this.controller = null;

  this.getCurrentSlideFromHash_();

  // Call this explicitly. Modernizr.load won't be done until after DOM load.
  this.onDomLoaded_.bind(this)();
}

/**
 * @const
 * @private
 */
SlideDeck.prototype.SLIDE_CLASSES_ = [
  'far-past', 'past', 'current', 'next', 'far-next'];

/**
 * @const
 * @private
 */
SlideDeck.prototype.CSS_DIR_ = 'theme/css/';

/**
 * @private
 */
SlideDeck.prototype.getCurrentSlideFromHash_ = function() {
  var slideNo = parseInt(document.location.hash.substr(1));

  if (slideNo) {
    this.curSlide_ = slideNo - 1;
  } else {
    this.curSlide_ = 0;
  }
};

/**
 * @param {number} slideNo
 */
SlideDeck.prototype.loadSlide = function(slideNo) {
  if (slideNo) {
    this.curSlide_ = slideNo - 1;
    this.updateSlides_();
  }
};

/**
 * @private
 */
SlideDeck.prototype.onDomLoaded_ = function(e) {
  document.body.classList.add('loaded'); // Add loaded class for templates to use.

  this.slides = this.container.querySelectorAll('slide:not([hidden]):not(.hidden):not(.backdrop)');

  // If we're on a smartphone, apply special sauce.
  if (Modernizr.mq('only screen and (max-device-width: 480px)')) {
    // var style = document.createElement('link');
    // style.rel = 'stylesheet';
    // style.type = 'text/css';
    // style.href = this.CSS_DIR_ + 'phone.css';
    // document.querySelector('head').appendChild(style);

    // No need for widescreen layout on a phone.
    this.container.classList.remove('layout-widescreen');
  }

  this.loadConfig_(SLIDE_CONFIG);
  this.addEventListeners_();
  this.updateSlides_();

  // Add slide numbers and total slide count metadata to each slide.
  var that = this;
  for (var i = 0, slide; slide = this.slides[i]; ++i) {
    slide.dataset.slideNum = i + 1;
    slide.dataset.totalSlides = this.slides.length;

    slide.addEventListener('click', function(e) {
      if (document.body.classList.contains('overview')) {
        that.loadSlide(this.dataset.slideNum);
        e.preventDefault();
        window.setTimeout(function() {
          that.toggleOverview();
        }, 500);
      }
    }, false);
  }

  // Note: this needs to come after addEventListeners_(), which adds a
  // 'keydown' listener that this controller relies on.

  // Modernizr.touch isn't a sufficient check for devices that support both
  // touch and mouse. Create the controller in all cases.
  // // Also, no need to set this up if we're on mobile.
  // if (!Modernizr.touch) {
    this.controller = new SlideController(this);
    if (this.controller.isPopup) {
      document.body.classList.add('popup');
    }
  //}
};

/**
 * @private
 */
SlideDeck.prototype.addEventListeners_ = function() {
  document.addEventListener('keydown', this.onBodyKeyDown_.bind(this), true);
  window.addEventListener('popstate', this.onPopState_.bind(this), false);

  // var transEndEventNames = {
  //   'WebkitTransition': 'webkitTransitionEnd',
  //   'MozTransition': 'transitionend',
  //   'OTransition': 'oTransitionEnd',
  //   'msTransition': 'MSTransitionEnd',
  //   'transition': 'transitionend'
  // };
  //
  // // Find the correct transitionEnd vendor prefix.
  // window.transEndEventName = transEndEventNames[
  //     Modernizr.prefixed('transition')];
  //
  // // When slides are done transitioning, kickoff loading iframes.
  // // Note: we're only looking at a single transition (on the slide). This
  // // doesn't include autobuilds the slides may have. Also, if the slide
  // // transitions on multiple properties (e.g. not just 'all'), this doesn't
  // // handle that case.
  // this.container.addEventListener(transEndEventName, function(e) {
  //     this.enableSlideFrames_(this.curSlide_);
  // }.bind(this), false);

  // document.addEventListener('slideenter', function(e) {
  //   var slide = e.target;
  //   window.setTimeout(function() {
  //     this.enableSlideFrames_(e.slideNumber);
  //     this.enableSlideFrames_(e.slideNumber + 1);
  //   }.bind(this), 300);
  // }.bind(this), false);
};

/**
 * @private
 * @param {Event} e The pop event.
 */
SlideDeck.prototype.onPopState_ = function(e) {
  if (e.state != null) {
    this.curSlide_ = e.state;
    this.updateSlides_(true);
  }
};

/**
 * @param {Event} e
 */
SlideDeck.prototype.onBodyKeyDown_ = function(e) {

  // Don't handle keys if an input or text area is active. Do special handling
  // for selectize because it keeps focus within an offscreen textbox even
  // when just the select control is showing -- for selectize we refrain from
  // handling keys only when the text input is active or when the up or down
  // arrow key is pressed (which is used to open the list from the keyboard)
  var parentNode = e.target.parentNode || e.target; // handle no parent
  if (parentNode.classList && parentNode.classList.contains('selectize-input')) {
    if (parentNode.classList.contains('input-active') ||  // text input is active
       (e.keyCode == 38) || (e.keyCode == 40))            // up or down arrow
      return;
  } else if (/^(input|textarea)$/i.test(e.target.nodeName) ||
      e.target.isContentEditable) {
    return;
  }

  // Forward keydowns to the main slides if we're the popup.
  if (this.controller && this.controller.isPopup) {
    this.controller.sendMsg({keyCode: e.keyCode});
  }

  switch (e.keyCode) {
    case 13: // Enter
      if (document.body.classList.contains('overview')) {
        this.toggleOverview();
      }
      break;

    case 39: // right arrow
    case 32: // space
    case 34: // PgDn
      this.nextSlide();
      e.preventDefault();
      break;

    case 37: // left arrow
    case 8: // Backspace
    case 33: // PgUp
      this.prevSlide();
      e.preventDefault();
      break;

    case 40: // down arrow
      this.nextSlide();
      e.preventDefault();
      break;

    case 38: // up arrow
      this.prevSlide();
      e.preventDefault();
      break;

    case 72: // H: Toggle code highlighting
      document.body.classList.toggle('highlight-code');
      break;

    case 79: // O: Toggle overview
      this.toggleOverview();
      break;

    case 80: // P
      if (this.controller && this.controller.isPopup) {
        document.body.classList.toggle('with-notes');
      } else if (this.controller && !this.controller.popup) {
        document.body.classList.toggle('with-notes');
      }
      break;

    case 82: // R
      // TODO: implement refresh on main slides when popup is refreshed.
      break;

    case 27: // ESC: Hide notes and highlighting
      document.body.classList.remove('with-notes');
      document.body.classList.remove('highlight-code');

      if (document.body.classList.contains('overview')) {
        this.toggleOverview();
      }
      break;

    case 70: // F: Toggle fullscreen
       // Only respect 'f' on body. Don't want to capture keys from an <input>.
       // Also, ignore browser's fullscreen shortcut (cmd+shift+f) so we don't
       // get trapped in fullscreen!
      if (document.cancelFullScreen !== undefined && e.target == document.body && !(e.shiftKey && e.metaKey)) {
        if (document.mozFullScreen !== undefined && !document.mozFullScreen) {
          document.body.mozRequestFullScreen(Element.ALLOW_KEYBOARD_INPUT);
        } else if (document.webkitIsFullScreen !== undefined && !document.webkitIsFullScreen) {
          document.body.webkitRequestFullScreen(Element.ALLOW_KEYBOARD_INPUT);
        } else {
          document.cancelFullScreen();
        }
      }
      break;

    case 87: // W: Toggle widescreen
      // Only respect 'w' on body. Don't want to capture keys from an <input>.
      if (e.target == document.body && !(e.shiftKey && e.metaKey)) {
        this.container.classList.toggle('layout-widescreen');
      }
      break;
  }
};

/**
 *
 */
SlideDeck.prototype.focusOverview_ = function() {
  var overview = document.body.classList.contains('overview');

  for (var i = 0, slide; slide = this.slides[i]; i++) {
    slide.style[Modernizr.prefixed('transform')] = overview ?
        'translateZ(-2500px) translate(' + (( i - this.curSlide_ ) * 105) +
                                       '%, 0%)' : '';
  }
};

/**
 */
SlideDeck.prototype.toggleOverview = function() {
  document.body.classList.toggle('overview');

  this.focusOverview_();
};

/**
 * @private
 */
SlideDeck.prototype.loadConfig_ = function(config) {
  if (!config) {
    return;
  }

  this.config_ = config;

  var settings = this.config_.settings;

  this.loadTheme_(settings.theme || []);

  if (settings.favIcon) {
    this.addFavIcon_(settings.favIcon);
  }

  // Prettyprint. Default to on.
  if (!!!('usePrettify' in settings) || settings.usePrettify) {
    prettyPrint();
  }

  if (settings.analytics) {
    this.loadAnalytics_();
  }

  if (settings.fonts) {
    this.addFonts_(settings.fonts);
  }

  // Builds. Default to on.
  if (!!!('useBuilds' in settings) || settings.useBuilds) {
    this.makeBuildLists_();
  }

  if (settings.title) {
    document.title = settings.title.replace(/<br\/?>/, ' ');
    if (settings.eventInfo && settings.eventInfo.title) {
      document.title +=  ' - ' + settings.eventInfo.title;
    }
    document.querySelector('[data-config-title]').innerHTML = settings.title;
  }

  if (settings.subtitle) {
    document.querySelector('[data-config-subtitle]').innerHTML = settings.subtitle;
  }

  if (this.config_.presenters) {
    var presenters = this.config_.presenters;
    var dataConfigContact = document.querySelector('[data-config-contact]');

    var html = [];
    if (presenters.length == 1) {
      var p = presenters[0];

      var presenterTitle = [p.name];
      if (p.company) {
        presenterTitle.push(p.company);
      }
      html = presenterTitle.join(' - ') + '<br>';

      var gplus = p.gplus ? '<span>g+</span><a href="' + p.gplus +
          '">' + p.gplus.replace(/https?:\/\//, '') + '</a>' : '';

      var twitter = p.twitter ? '<span>twitter</span>' +
          '<a href="http://twitter.com/' + p.twitter + '">' +
          p.twitter + '</a>' : '';

      var www = p.www ? '<span>www</span><a href="' + p.www +
                        '">' + p.www.replace(/https?:\/\//, '') + '</a>' : '';

      var github = p.github ? '<span>github</span><a href="' + p.github +
          '">' + p.github.replace(/https?:\/\//, '') + '</a>' : '';

      var html2 = [gplus, twitter, www, github].join('<br>');

      if (dataConfigContact) {
        dataConfigContact.innerHTML = html2;
      }
    } else {
      for (var i = 0, p; p = presenters[i]; ++i) {
        html.push(p.name + ' - ' + p.company);
      }
      html = html.join('<br>');
      if (dataConfigContact) {
        dataConfigContact.innerHTML = html;
      }
    }

    var dataConfigPresenter = document.querySelector('[data-config-presenter]');
    if (dataConfigPresenter) {
      dataConfigPresenter.innerHTML = html;
      if (settings.eventInfo) {
        var date = settings.eventInfo.date;
        var dateInfo = date ? ' - <time>' + date + '</time>' : '';
        dataConfigPresenter.innerHTML += settings.eventInfo.title + dateInfo;
      }
    }
  }

  /* Left/Right tap areas. Default to including. */
  if (!!!('enableSlideAreas' in settings) || settings.enableSlideAreas) {
    var el = document.createElement('div');
    el.classList.add('slide-area');
    el.id = 'prev-slide-area';
    el.addEventListener('click', this.prevSlide.bind(this), false);
    this.container.appendChild(el);

    var el = document.createElement('div');
    el.classList.add('slide-area');
    el.id = 'next-slide-area';
    el.addEventListener('click', this.nextSlide.bind(this), false);
    this.container.appendChild(el);
  }

  if (Modernizr.touch && (!!!('enableTouch' in settings) ||
      settings.enableTouch)) {
    var self = this;

    // Note: this prevents mobile zoom in/out but prevents iOS from doing
    // it's crazy scroll over effect and disaligning the slides.
    window.addEventListener('touchstart', function(e) {
      e.preventDefault();
    }, false);

    var hammer = new Hammer(this.container);
    hammer.ondragend = function(e) {
      if (e.direction == 'right' || e.direction == 'down') {
        self.prevSlide();
      } else if (e.direction == 'left' || e.direction == 'up') {
        self.nextSlide();
      }
    };
  }
};

/**
 * @private
 * @param {Array.<string>} fonts
 */
SlideDeck.prototype.addFonts_ = function(fonts) {
  var el = document.createElement('link');
  el.rel = 'stylesheet';
  el.href = ('https:' == document.location.protocol ? 'https' : 'http') +
      '://fonts.googleapis.com/css?family=' + fonts.join('|') + '&v2';
  document.querySelector('head').appendChild(el);
};

/**
 * @private
 */
SlideDeck.prototype.buildNextItem_ = function() {
  var slide = this.slides[this.curSlide_];
  var toBuild = slide.querySelector('.to-build');
  var built = slide.querySelector('.build-current');

  if (built) {
    built.classList.remove('build-current');
    if (built.classList.contains('fade')) {
      built.classList.add('build-fade');
    }
  }

  if (!toBuild) {
    var items = slide.querySelectorAll('.build-fade');
    for (var j = 0, item; item = items[j]; j++) {
      item.classList.remove('build-fade');
    }
    return false;
  }

  toBuild.classList.remove('to-build');
  toBuild.classList.add('build-current');

  return true;
};

/**
 * @param {boolean=} opt_dontPush
 */
SlideDeck.prototype.prevSlide = function(opt_dontPush) {
  if (this.curSlide_ > 0) {
    var bodyClassList = document.body.classList;
    bodyClassList.remove('highlight-code');

    // Toggle off speaker notes if they're showing when we move backwards on the
    // main slides. If we're the speaker notes popup, leave them up.
    if (this.controller && !this.controller.isPopup) {
      bodyClassList.remove('with-notes');
    } else if (!this.controller) {
      bodyClassList.remove('with-notes');
    }

    this.prevSlide_ = this.curSlide_--;

    this.updateSlides_(opt_dontPush);
  }
};

/**
 * @param {boolean=} opt_dontPush
 */
SlideDeck.prototype.nextSlide = function(opt_dontPush) {
  if (!document.body.classList.contains('overview') && this.buildNextItem_()) {
    return;
  }

  if (this.curSlide_ < this.slides.length - 1) {
    var bodyClassList = document.body.classList;
    bodyClassList.remove('highlight-code');

    // Toggle off speaker notes if they're showing when we advanced on the main
    // slides. If we're the speaker notes popup, leave them up.
    if (this.controller && !this.controller.isPopup) {
      bodyClassList.remove('with-notes');
    } else if (!this.controller) {
      bodyClassList.remove('with-notes');
    }

    this.prevSlide_ = this.curSlide_++;

    this.updateSlides_(opt_dontPush);
  }
};

/* Slide events */

/**
 * Triggered when a slide enter/leave event should be dispatched.
 *
 * @param {string} type The type of event to trigger
 *     (e.g. 'slideenter', 'slideleave').
 * @param {number} slideNo The index of the slide that is being left.
 */
SlideDeck.prototype.triggerSlideEvent = function(type, slideNo) {
  var el = this.getSlideEl_(slideNo);
  if (!el) {
    return;
  }

  // Call onslideenter/onslideleave if the attribute is defined on this slide.
  var func = el.getAttribute(type);
  if (func) {
    new Function(func).call(el); // TODO: Don't use new Function() :(
  }

  // Dispatch event to listeners setup using addEventListener.
  var evt = document.createEvent('Event');
  evt.initEvent(type, true, true);
  evt.slideNumber = slideNo + 1; // Make it readable
  evt.slide = el;

  el.dispatchEvent(evt);
};

/**
 * @private
 */
SlideDeck.prototype.updateSlides_ = function(opt_dontPush) {
  var dontPush = opt_dontPush || false;

  var curSlide = this.curSlide_;
  for (var i = 0; i < this.slides.length; ++i) {
    switch (i) {
      case curSlide - 2:
        this.updateSlideClass_(i, 'far-past');
        break;
      case curSlide - 1:
        this.updateSlideClass_(i, 'past');
        break;
      case curSlide:
        this.updateSlideClass_(i, 'current');
        break;
      case curSlide + 1:
        this.updateSlideClass_(i, 'next');
        break;
      case curSlide + 2:
        this.updateSlideClass_(i, 'far-next');
        break;
      default:
        this.updateSlideClass_(i);
        break;
    }
  };

  this.triggerSlideEvent('slideleave', this.prevSlide_);
  this.triggerSlideEvent('slideenter', curSlide);

// window.setTimeout(this.disableSlideFrames_.bind(this, curSlide - 2), 301);
//
// this.enableSlideFrames_(curSlide - 1); // Previous slide.
// this.enableSlideFrames_(curSlide + 1); // Current slide.
// this.enableSlideFrames_(curSlide + 2); // Next slide.

   // Enable current slide's iframes (needed for page loat at current slide).
   this.enableSlideFrames_(curSlide + 1);

   // No way to tell when all slide transitions + auto builds are done.
   // Give ourselves a good buffer to preload the next slide's iframes.
   window.setTimeout(this.enableSlideFrames_.bind(this, curSlide + 2), 1000);

  this.updateHash_(dontPush);

  if (document.body.classList.contains('overview')) {
    this.focusOverview_();
    return;
  }

};

/**
 * @private
 * @param {number} slideNo
 */
SlideDeck.prototype.enableSlideFrames_ = function(slideNo) {
  var el = this.slides[slideNo - 1];
  if (!el) {
    return;
  }

  var frames = el.querySelectorAll('iframe');
  for (var i = 0, frame; frame = frames[i]; i++) {
    this.enableFrame_(frame);
  }
};

/**
 * @private
 * @param {number} slideNo
 */
SlideDeck.prototype.enableFrame_ = function(frame) {
  var src = frame.dataset.src;
  if (src && frame.src != src) {
    frame.src = src;
  }
};

/**
 * @private
 * @param {number} slideNo
 */
SlideDeck.prototype.disableSlideFrames_ = function(slideNo) {
  var el = this.slides[slideNo - 1];
  if (!el) {
    return;
  }

  var frames = el.querySelectorAll('iframe');
  for (var i = 0, frame; frame = frames[i]; i++) {
    this.disableFrame_(frame);
  }
};

/**
 * @private
 * @param {Node} frame
 */
SlideDeck.prototype.disableFrame_ = function(frame) {
  frame.src = 'about:blank';
};

/**
 * @private
 * @param {number} slideNo
 */
SlideDeck.prototype.getSlideEl_ = function(no) {
  if ((no < 0) || (no >= this.slides.length)) {
    return null;
  } else {
    return this.slides[no];
  }
};

/**
 * @private
 * @param {number} slideNo
 * @param {string} className
 */
SlideDeck.prototype.updateSlideClass_ = function(slideNo, className) {
  var el = this.getSlideEl_(slideNo);

  if (!el) {
    return;
  }

  if (className) {
    el.classList.add(className);
  }

  for (var i = 0, slideClass; slideClass = this.SLIDE_CLASSES_[i]; ++i) {
    if (className != slideClass) {
      el.classList.remove(slideClass);
    }
  }
};

/**
 * @private
 */
SlideDeck.prototype.makeBuildLists_ = function () {
  for (var i = this.curSlide_, slide; slide = this.slides[i]; ++i) {
    var items = slide.querySelectorAll('.build > *');
    for (var j = 0, item; item = items[j]; ++j) {
      if (item.classList) {
        item.classList.add('to-build');
        if (item.parentNode.classList.contains('fade')) {
          item.classList.add('fade');
        }
      }
    }
  }
};

/**
 * @private
 * @param {boolean} dontPush
 */
SlideDeck.prototype.updateHash_ = function(dontPush) {
  if (!dontPush) {
    var slideNo = this.curSlide_ + 1;
    // Add everything except the hash.
    var loc = location.protocol+'//'+location.host+location.pathname+(location.search?location.search:"");
    var hash = '#' + slideNo;
    if (window.history.pushState && (location.protocol !== "file:")) {
      window.history.pushState(this.curSlide_, 'Slide ' + slideNo, loc + hash);
    } else {
      window.location.replace(loc + hash);
    }

    // Record GA hit on this slide.
    if(typeof window.ga === 'function') {
      ga('set', 'page', hash)
      ga('send', 'pageview');
    }
  }
};


/**
 * @private
 * @param {string} favIcon
 */
SlideDeck.prototype.addFavIcon_ = function(favIcon) {
  var el = document.createElement('link');
  el.rel = 'icon';
  el.type = 'image/png';
  el.href = favIcon;
  document.querySelector('head').appendChild(el);
};

/**
 * @private
 * @param {string} theme
 */
SlideDeck.prototype.loadTheme_ = function(theme) {
  var styles = [];
  if (theme.constructor.name === 'String') {
    styles.push(theme);
  } else {
    styles = theme;
  }

  for (var i = 0, style; themeUrl = styles[i]; i++) {
    var style = document.createElement('link');
    style.rel = 'stylesheet';
    style.type = 'text/css';
    if (themeUrl.indexOf('http') == -1) {
      style.href = this.CSS_DIR_ + themeUrl + '.css';
    } else {
      style.href = themeUrl;
    }
    document.querySelector('head').appendChild(style);
  }
};

/**
 * @private
 */
SlideDeck.prototype.loadAnalytics_ = function() {
  (function(i,s,o,g,r,a,m){i['GoogleAnalyticsObject']=r;i[r]=i[r]||function(){
    (i[r].q=i[r].q||[]).push(arguments)},i[r].l=1*new Date();a=s.createElement(o),
    m=s.getElementsByTagName(o)[0];a.async=1;a.src=g;m.parentNode.insertBefore(a,m)
  })(window,document,'script','//www.google-analytics.com/analytics.js','ga');

  ga('create', this.config_.settings.analytics, 'auto');
  ga('send', 'pageview');
};


var loadDeck = function(event) {
  // Polyfill missing APIs (if we need to), then create the slide deck.
  // iOS < 5 needs classList, dataset, and window.matchMedia. Modernizr contains
  // the last one.
  Modernizr.load({
    complete: function() {
      window.slidedeck = new SlideDeck();
    }
  });
};

if (document.readyState !== "loading" &&
    document.querySelector('slides') === null) { 
  // if the document is done loading but our element hasn't yet appeared, defer
  // loading of the deck
  window.setTimeout(function() {
    loadDeck(null);
  }, 0);
} else {
  // still loading the DOM, so wait until it's finished
  document.addEventListener("DOMContentLoaded", loadDeck);
}



"></script>
+
+  <style type="text/css">
+
+    b, strong {
+      font-weight: bold;
+    }
+
+    em {
+      font-style: italic;
+    }
+
+    slides > slide {
+      -webkit-transition: all 0.4s ease-in-out;
+      -moz-transition: all 0.4s ease-in-out;
+      -o-transition: all 0.4s ease-in-out;
+      transition: all 0.4s ease-in-out;
+    }
+
+    .auto-fadein {
+      -webkit-transition: opacity 0.6s ease-in;
+      -webkit-transition-delay: 0.4s;
+      -moz-transition: opacity 0.6s ease-in 0.4s;
+      -o-transition: opacity 0.6s ease-in 0.4s;
+      transition: opacity 0.6s ease-in 0.4s;
+      opacity: 0;
+    }
+
+    slides > slide:not(.nobackground):before {
+      font-size: 12pt;
+      content: "";
+      position: absolute;
+      bottom: 20px;
+      left: 60px;
+      background: url(kerning.png) no-repeat 0 50%;
+      -webkit-background-size: 30px 30px;
+      -moz-background-size: 30px 30px;
+      -o-background-size: 30px 30px;
+      background-size: 30px 30px;
+      padding-left: 40px;
+      height: 30px;
+      line-height: 1.9;
+    }
+  </style>
+
+  <link href="data:text/css;charset=utf-8,slides%20%3E%20slide%2Ebackdrop%20%7B%0Abackground%3A%20white%3B%0Aborder%2Dbottom%3A%200px%3B%0Abox%2Dshadow%3A%200%200%200%3B%0A%7D%0Aslides%20%3E%20slide%20%7B%0Afont%2Dfamily%3A%20%27Open%20Sans%27%2C%20Helvetica%2C%20Arial%2C%20sans%2Dserif%3B%0Aborder%2Dbottom%3A%203px%20solid%20%23F66733%3B%0Abox%2Dshadow%3A%200%203px%200%20%23522D80%3B%0A%7D%0A%2Etitle%2Dslide%20hgroup%20h1%20%7B%0Acolor%3A%20%23522D80%3B%0Afont%2Dsize%3A%2048px%3B%0A%7D%0A%2Etitle%2Dslide%20hgroup%20h2%20%7B%0Afont%2Dsize%3A%2028px%3B%0A%7D%0Ah2%20%7B%0Acolor%3A%20%23522D80%3B%0A%7D%0Aslides%20%3E%20slide%2Edark%20%7B%0Abackground%3A%20%23522D80%20%21important%3B%0Aborder%2Dbottom%3A%200%3B%0Abox%2Dshadow%3A%200%200%200%3B%0A%7D%0A%2Esegue%20h2%20%7B%0Acolor%3A%20white%3B%0A%7D%0Aslides%20%3E%20slide%2Etitle%2Dslide%20%7B%0Aborder%2Dbottom%3A%200%3B%0Abox%2Dshadow%3A%200%200%200%3B%0A%7D%0Aol%2C%20ul%20%7B%0Apadding%2Dbottom%3A%2010px%3B%0A%7D%0Aslides%20%3E%20slide%3Anot%28%2Enobackground%29%3Abefore%20%7B%0Afont%2Dsize%3A%2012pt%3B%0Acontent%3A%20%22%22%3B%0Aposition%3A%20absolute%3B%0Abottom%3A%2020px%3B%0Aleft%3A%2060px%3B%0Abackground%3A%20no%2Drepeat%200%2050%25%3B%0A%2Dwebkit%2Dbackground%2Dsize%3A%2030px%2030px%3B%0A%2Dmoz%2Dbackground%2Dsize%3A%2030px%2030px%3B%0A%2Do%2Dbackground%2Dsize%3A%2030px%2030px%3B%0Abackground%2Dsize%3A%2030px%2030px%3B%0Apadding%2Dleft%3A%2040px%3B%0Aheight%3A%2030px%3B%0Aline%2Dheight%3A%201%2E9%3B%0A%7D%0A" rel="stylesheet" type="text/css" />
+
+</head>
+
+<body style="opacity: 0">
+
+<slides>
+
+  <slide class="title-slide segue nobackground">
+        <aside class="gdbar"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAWUAAAECCAAAAAADH5mFAAAACXBIWXMAAAsTAAALEwEAmpwYAAADCWlDQ1BQaG90b3Nob3AgSUNDIHByb2ZpbGUAAHjalZRPiFtVFMZ/7+XmuRkGQS2li3JXtpTp8Fr8M6OgTSdpnM6QxnQGM1WU15eb5E1u7nve+zJ1hll1oTs7uHAvFNfiSooLdwVRKpTqXnBR1FJQunaRmL50EPWs7uF853znfOdyoLwfZZn2JQxNbuutylZ764p86gd85pkDiGKXVZrNdQCTGsUhe/QjHsDd01GWaf6flTvKxcA3QNpx8RC8EEoP4szmUJbA0rU8y6HcBp4dbLRWoKyB+UkuwHN1ZZRNYlm30a5s2rSb6GKv/xb/TzbUo7/5ngHmsvx8CzgF/Nm1FzbHb+/4Xn/jLeBp8N5I8tUNYBG8trnauAQsgPfhIF1rAUfB+7KjqjXgFfC+dTuXa2O8L/b6K41xHf/sdnSxCRwB/3yWNy8BS+C3jW6sj3n9A+Vql4GT4N/qJhdWx1z+z5lurgMvQWnejlqbwPNQqka2Vh/jS9vKbE5yS590ouoa8AKUbtFEYemSoJGskGDYI0JSR2G4jyUhJqWJJZ0ie9yfRt9nhELSw5LgDo6NTmbZpx9ft+8l8Z0bD2cy0ymuRzLxFAY15akXfMdggv+FnBSDIntc7fb+10eR1LFE7CLvia/euTt3e58KGk0PxRBFgkHhpsgRjpwRXRSG0zP9/RO7Y0CEnuXvmoNjWfbu5/GdGw/VR41HDa4vhF+Ev4U3w5/C38N74WfhzfDXJzTuPaGrpINCEk+0VxhyUhyVwgwKM1VuG1foQqEPMYy7P8y1hZ7qYZD0ibAMiYgKFRM0CZsYEq6hsDgiNIZdZHF+JI49Iiyp9zYxiTguzohVsSSWkaIiXhTnxJpYRorXxTnxmqiKJfGqWA9qQTWoIINTwXJwJrgYVIpbDE4E1WA5OBHUZrYRFzEzO1MFnJoq8PjHXEXhGGBJ2EGhcSjI1Qc5wEqa7dqk18/l2TB8WVayTCu5auLFBRlpLW3S6+dOWuWU3VGdRdpbV+T4TPzxJh7gHfkuHtmdye3wvO/hL3mdEx0ZUjxJAAAAIGNIUk0AAHolAACAgwAA+f8AAIDpAAB1MAAA6mAAADqYAAAXb5JfxUYAAER6SURBVBgZ7MEHYJ5lofDv330/9/O+z7uz2zTdi9UySgEBEQFBEETPERS34h7fcR0Vtx7HcX98OHEvBPQcQBRF9pTVltVJ90ybnbz7Gff9f5O0IUmTkCfQQPn3upjOIQfaNEGsnjDchRwSztoWRf15hNHyFQ4J57K/Sw458CQhCQ4JTRKOSXNIaJKQIhwSmiQcv5ZDQpOE5HJIaJJwRJ5DQpOEI/McEprkkANPEo4scUhokpAMh4QmCcevYVKUeTFRhKNrGObhjV2O8kuZppoY8amS50aUA6BUSOT9qEgz2RQhlRnmkZ1xI5AtK6lQM2Nx7Ijxfe0JO+PIwPd9N/CtSFQllZNK2lIbV7nGz3tISq4vdV6qqLKlnfAC6dvJuCPYn+5xnXTRK+QsaQU6kCJbcoRMaF8bYxdcIp6w/KLOZqc0TU8woEAM45VjZeP2PLWuRVMhLzyRSaYIR6cZpmbnPEGFNtrVxa42CpZlGUsgXR2IiKWQJmKCwNOawPcNQwmUpY0vNPvE0ol4NJ3UllvMoXKBb2S5nC2AMIxJGOBJhBXViWwQtb1SABJj6BdrsowQovmuE5lkinBMhGHigj4SyybFMzBIhNa+wCCNMlIYEEYYbSzPFZYlijmd6w48jLEtX1FSgdBGqAYLhC0wUjiBCZDS8VwthZTGGBloS+moFwghTc71tO8Y3xPRSFT6Rou4FRhj2zH6VO8qOUwuRTgyxzC28W3GTWAwyAj9BAYwGCTYNhXJJM9E0csoxRBGKSqqGJukZSaTSxKOYLgUZQ4qFiUmmeTZqibgoCIpMskk4RiGa6DAQUUhmGSScPwkwzRYBQ4ykkkmCceby3AZl4OKS5lJpghJMZyU7BWVeNLzA2EzYVLpkiIc4YiyVQ4Uo7HiZV0qxi36JZhkinCCBMMZ+tlNW/fQp0VWTZXAjC1atxaO8BSlWFGiZdl3Yt09M8t+sdRgURHNbJc7rRn0szPFbKnk5bROTwFqsyVZkoFUUuf3HJ93A6EjQrh6T+cxJFNrjdcx1wZRJbLNLlCyrGKynopMZIcOoiIA3M0zqmnQT/mgdwQN9QI0NpNMEVKM4TxJr0T98oB+DWzsWARKtkN583HNQBf9yt0UdhvY3LaYimkbutkanUEvOaW4VlORgJ3bllg4nW3ss+ukZvaJbpifqN5Whl3WfOzpa3ro40Bhez0VVRu6oUCf3NbauWs6qZC1PH7YTDC4TDJJSDGGMUVFhT19RUCFZ6iI91BhAKl9huqpB+Zs7QGipp0d3YvoJedteEqDn5NAU+w+jTEMKPsMMPj0kRox/4keBqgivXzFANeeta4TSgUDKA8QKCaZIpzAZ5iSl6Ji/r98MHs6vCblxPyeCOArwJP5XVohzlsB6+JOQavdbXM2Y816/DSY9QTZTWck6TVjQx6CLe1zp9U0l2kIHjjFc8DdGtfaWMJ1gG2FFHEtuxuT7DN7dRHw2ztNano+35qilwqA5bU1JenZapZoh47VxwSOLnoBYFFgkinCkZuOZ6g8NjB1iwdmtXdKkgqv0ECFBEoRdSygJNCxuIpeNbuLNOxsbqzt7GHT7Fr6pPeA/1j6lTbFox41NG5YXSdBNL9OULGkxgow8ePYy1Ah/apsK1BcPve4FODPiNHHAMHcOnrVtgCts+YBnbNnADbtTDJJOLGHGKadKFCzDdiVPyNJL3teigoBaJteWgKqQJ+dR4KY/5isWkV31+H0iXcC22Kn2GBaFgOz1nkW2KqHPkaC0OzjOkBgNa4HzJpZx6aoUJkI+wSFOH2EBqa0+0D1whig8JhkknCkYpg2opBoN2B2HGYzmACMoJegwij66KAa0nXxJ2Dr3CR9anYC2RmSCjeSBjvWQi/DAE+yTykGWIHvAZvNsQwRWGCI0yebAqpqHtPsJckxySThmDqG6caGWBbIlWcxhAAMfYSmQtNv1zwLZso8Hd1H0M/JAoUMfVpnArYLBK7DgCAGlqBXMQlE/BKgdx5jMYSRYB0mA2NlN1IWGWBm7cM76WdZAZNMEY5OsB8LhAEK6QhDCEDyNM9hr+ZFjyM24K1bHKef5YMuJ+lTbATswAex1PJFead3pPJgQdx1Ke0MlkDEBSK+D7jBFIaK5UE07qZiRZOze9bGPCTm9jxePU1RYXcwySThyI0M49kCtADcGPtTZQYIyV6e2wSYtdULGcS1YvSzgGjBgEx2drTngmZ6iWJXoaBlF2AMoFwqtLAYRrOXbyTsbpgugXSjuauHCjvLJFOEE93tK4bosYGyA/hxhtJALEuvwAKEZp/2+Tsh33k++xgNFlrSRwDG0CcwlAKMMIDWWnQmAd8GRDkCCGkEQ1gB6G0aga6JAHk5t6UHiE176GxAlJlkinAMgqHyEsjXAbFOhjJAtBxYgLEYygKEjLFPOdWJnWiZSi+nAORjVNx9uFIyNQNhYJ2uiVo0TQW0AqyyAmKiJ8MQru3ibruIAbonVb2nBHUb2uoAxSRThOM3WQxVVICJSE3NpkKc4TxL0EsCMmBAAAifAflEJ9TsnkqvqlYgW+cDanaKffyZ89jL0EdRUd2SYQgdyYPFYJ53+KYeqG6pA7eOSSYJR6cZRtMrWwORuSsMg0lAS0mF5QJSM4TgaR1NQN1OQ4Woa4ay3+gCIqBPAESK7BPYQCDdODBvfYkhfIv95aYDlg/4MSaZJBzRyjARTUXLDGBq+mGPilhT62NUCEDSR2hAM1QgGKALDZBsXOYDs1b50JKyAM9z6KMB5TJAAkbtngk4sx/UYKVS0c7HNRVeDAL6SEiVCoA1ZQtQVIAxTDJJOFaWYWpLVAS6Cpg6c+vWYtLJPVpeT4UBhGGAthlgADfO0/bMiMD0ulXNmdqNe6Bt61LLB1859NFALMsQgSw6SaBuYXc7auvG7d6WHnoJiL8ym8+VvMKWW6d0717XYdU/UoByZz3PB0VIkmFSvhFA81S7Faw02Szg2uwlfHrZHuBZDOFFGaT58CcgkWA9Fa1rT6mLlkEFRrCPXWYfYQBtsWtmcycojxZ62S4V0RKIHH2cgieS+M3NgL+6sR50EGWSScIJGhjG0h69OpK2wz6dCSoEUHDo4wPaYQijGMTfPb9K0Ce3fuOpjfi+jqB9+hhAawZ4gGdDW7y6x6ef1oFHRbKFAUGyzF6dj1a9BChTxSRThOM77EfTJ19dyvZEipZbNBSXULHZ36ODhfQqFnP5aI1gwI5CVu5JM0SPLYs54eXyat7JEjZGt6VKC236bBVbEz3z2MfsUttF29GAZ8/uLBYC1wRlWb1wKhUb4htlPnBsKV1dSrXlS0FMFtty00+sp8JnCpNMEU5kO8NkcB36OU1N6EIQjQr6lKdNY8BcWMjTyrPhcMlQohaTcyMp+sWOZoBfX89gXk0NR9NH1TOUlzyGp/lzCAo5pylDP58Mk0wRUolhqigziEwybhb7Eymee1YqxQDDpJOEo2MMU02Jg4rBYZJJwjERhqmRRQ4qHrVMMkk4RjNMTJU5qGRr40wySTiC4UzcuLzgCTDaCAFucSaTTRGOiDDclK6i5eZ9aVm2tBXj4gVGaN8vlj0jtRFSYjwEWMZW0hJaY7QUFpYd1QiD9AMfo42whAk8D6RlTIAQPgqMLywhlbZUxI54GimlMRKCYjnwdeAJX4MwoARoGplsipCiDJdmu2YfJSylwUgRWFEVtSVGa4wnLUtohCRwc145oE+0ZhpeLCiaHHXVCUv7qtS+O1nolunitJRq7zbtHoNZRtMrYpcgwMJgmQKW7eMLUj0on2FitYmGGYmWTVaiiMiLvOpJLFjKZFOEI3YbwXBmxnG1MUvaOV92+rqjtjOh/WLE7exuLdLLCWSgNX1kw6yqqV6Vb0Q8k7IYm8kWZKfl4OYtGUklo6V2rxRPR5JoaYpRCUIEgY4IYYw2ysPfmvXLqhgxrluW1U53Y2OdoGLOSTyvFOEYxXAvbWiaTZ8amM1gppx3RFTbgO8HBEUr5liMn0inaeBp8Tj9JCJOLyMlYBAW2NiH84KkCEf6RjBUfT2jEY4DWFQoBaT5/ydJOKqU55CwJOFYahmHhCUJycpzSFiSkGQPh4QlCcnkOSQsSUj+TA4JSxKO8adzSFiSsAyHhCUJR4gMB5k1l2+kouPhW7rpZR7dzhAtqzjAFGEFHFxWvaP8m2+ey43/nSf15vdZLP/WWvHJt9BtJalYfeeHgg/JaxmXO46awv687o7SvARjkYRjTIqDSudH+FjkLm76wsyvXHnqTz/W/MV3pb8z7zd+6TVfoUJ/ZTN/WfdGxnDN5zX9Wj9xL73KV+wCOnZD7rrvvuP0pWde9Jb/yf3ogtPfdAejUIQkemo5iOhPtHz/1Cvmcnvk8kZO5uZH/I+/RZ6eVes6XkPFfXt+kvvBORcyhu03frSOPg8EhU++dwHs+QX/wSMfLn/u4iuugcSp02v0+R96NNq04WN/XsiIFOEIu3UOB5E/LPvAK261L9h6x+sb2fGjm7F/thgch+unvQQwP7yk5jeFz0nGcAQb6+jzYHrhd5cugAhQ/HRj8esL3rlg+kdm/hj4/aNnfqn6xs/f8ClGJAlJlDmI7PnVkkv5+7nTrktduuOy1259Dd9YTK/uv35KAXdse8O2H3+mmrGcyFr6PX6iwQIMmtvaPvFj+avGi08+YjcVS87/ajVT6GFkipCM5uBhvtHxzoceueuS4o0n/+L6I3665J0LTsUTCq6xvBu2bN+58fyqj8y6gDE11Kymj9dykYsDejWSO6efKs++ubWeqggVR/03q566losZmSIk0c3B47o7+R4gbm2/JX3ZRWLXY58Wweu2Op8886rcJ5HJQuJ9LV3fU4xtyf1aUrG6fOoW7lm+cluROu+hCyWv+Mey88hNo4//qe3ipccwMkVIwnDQ6Pp+bPril/3RuuiD6NpTBfdwLta7n/zzFTuO+ndRf7j17xc3ciPP5OTb1i58z2tfw4rq2Y9zM7WLE3fOW5G9/V+lTh48D5Ogz/bt535iCqNQhKRjHDRuyn7pdegvfGpN6+XX3fOmG9OPTq+BCwPzH//3ykXA//hvYRyOYvXu5etfnnloWqSdXzdO48E7o7ezO3Fk48qnoOdY+hQ4fAqjkYQkChwsCr+b9+/weH7Jdy4484dv7/gzJQMs+/brH52zCNC/fr9gHI6Irr2Fnu+Xlh1NS/T4aVAgveyUe+795W+aYtDVTh+fMUhCEg4Hi780v0nAP5be2nUOfIg8M3Y9tubz73nV2//2Riru6DyXzSt4RmLhrbdddNxffuWeyvYMFZ1ENx1dpTBBGZNN0Kfp85cwKkVIQRUHifYrkueBvufSvx15KhjRzZuuexuzv/6qf7zi5VTcOiXy5JuP/gPPaPaT4m3633+aOpGuDBUlthfrAJEoUSg69Kl7PaNThBSkOUiIhpOT8LvW05e/HXCdOUz7w+2LTlCcdx69/m0u0/7jHJ7Z4X89fjan3f0aB/8VVEgUUSqOnINPB306PqN/zmgUIRkOFjXXWcDjF075FhXp66fB3Lk87SVQ+27G4bDk++GSJy6FPysqGk+d8+MTqfgSZD57AX1als3yFaMQzDyPMHb9+/EcTNbNjvJslaNAYDGm5rbFjOyyvytCEi4HlcN49qJUWIytsZFRKcIxpobnT16UA5URVGjJwUMRjjZNPG/W/8E3YCknVij4mWRZz3vtY122mzyRcfJsxvb4h//zNTz3FOF4eDxvFry93vHLrXLjXRfMDXr8QNkdD9TJqVMZr2+eeSpj+mF3DweAIpwsHdU8b+aCHauiwMI6muj1QcJYeNepjOkplr2ikXG6r+dVjI8kHEEHz7ucqGZCjn6EsZ3JnW/qZpyWM16ScDSPBgzWXWbSdRrDhMzfUmJMn/847d2M0+YE4yQJ6dgtTzGIf9Xl6xlQ+OG9TIKeBYo+fkDFzhWFzq2Mh33YKsa0+hecMpNx2jmdcVKEY+Y/FmWQe5qrbliqj053dLfNqNl0W89tJyueextXJHo6qmK2Iy23uyia3d82dPZIv6ugZTJxun6ylC3MFIzDgm3HM4YVHyws+i7jtWsa46QIJ/p3NZWntT66+DGxpvtuH5b8M4DPXrl1Hs89Eeu0TygW7qlqjAY1dVajjHfVLs6love4F5a2VU09lvGa2sEYdn2wMP8nScapLGKMkyIcU3h7nAHu1Sd1n/V+h458hCmlHS3XmqMfmsdzb+5cKor3nH0cQ6zINTGPECzG8ocC+UvP+DDjs7aR8VKEE+AwoPO69MwbL3egpgZw5s/PP/zeS3c2cYBIDEPlDeF4EcYwD5qpY5x2ZRgvSTiisYkByzZW/fqVsZuvWbP2x3ev3dB1E6euaV3yWw4UH5+hPItwSgXGkBWoN1zBOHVmGC9FSPMUA05tfziZ5/FtK47cPPtHzYvOIH7uF/JLOFCELDNUuZqQNKPb8gOD/6dXH834FOKMlyIc4fK0+CWvfCDBu6sl8NI0Fd1TzprBcy2Xi2XMipqgUPegljLui5ifzqRlMWp1zyWcYopRLfuQR6Rp2jTGyYsyXopw/CiDVfs2zbubeqbveDx5YgK6XjaD0a1v7+5Maz2lNpqRnaWULqnt9uFpnoH7g2zm096yDi8Sb9zuFlXJtAt8hFFWedlTmdhrEo90NrZtbTqbZ7b7MEb1WBGc8q5Pfq2J55oipAxD6DiNwqQ78kftoaJ9PqMzV7mJqYlybttuDUQ8g2joue2zPIPIJy2PyPt42s8yF+8uCON5xLrc1s5Eqr3EEQsYh01vZlQXbVnWk+2JFLY38VxThBNEGaKQwb06Py125IONd14AhQijE5FjPvWn02eB5/ZYsranWPNQ02/X84wUEYZwCnIagxx+OOPj75nJqKq+RihOgfFShCOiDNE6hcaP0xNrP6u7CnAdxhDbdsefp80C204AmUzLt2uWriO8l/pMTLNpZCRdpWSSsDLtjJciHGv7IgYr1vP/1NLUDSL7iVqeSc1TR7z1ZB5aVl181/rLT34L9V9Ys44JKPtMzI5Gm+HM/b991IXqUz5RRyhVecZLEY6uZjBTjPLGh4+LHMl4pE369VDfsOsk6md1w87DTvxcNeEdwV7liCCMXU0M133Z/clzXuYXn7jt7kvfFiGE2hbGSxFSlMH8mEAfF6HwSGZummdSx45afyOv3dFxa/QlPZdN2fLNYNMCJmjL345a+OuI8he+lnFraWKY9vev/8AXGqno/NCP/nJJ8eIM41XfxXgpwjEpBgui0Ll8SWZbdGcmDdTajKGerce0X159/JZ1ZadlyQdWfzC6NjebMDpvOGM2/XZMnTrt3U9UV800gvHqqmGo7nfv+Ol76FP9xy99ufuqv/9kCsM8dFuztfD4k8Raex6D1ZW7M4yPIhydZLBcAtxd2z/eRL/GYpLRLZCrL5zyE8BomU0zCx5lIWHEzqtnr5cCU6cSSqGOoT6/7frz2eewq3nbOW/8wVEMsufPN7QcfkRs7a9rjrur2HT66Sco9onU7cwwPopwTIHBiinKx8x17M7qHbo+VohLwxisZCtP3j/j8cNOmv5A23mt91/EU/UZwnCm8mx4MYb43d1fO5/BTr7l/Le8+51x9nr0qtvr333xsUDHP5e/NX3ltX+c9btq9pm+40jGRxFSNYMV0vz+3Xe0ZFZ88zLb/cXv3+fbjKGYXUz3lCcWLVbLHmpveCoDsQjPo7WXn/Rphjp52duuvOV3GXqZb1x7zM/fEKdXzRvfCOe3/vazP/4c+9T0ME6KkIrVDBIoJIXNHWmmvfVnMYFXqGZ0HWYuL9352KbgsCVL4SRg/v2ezSTyGeyHwU8Uw8y99ytf+fO76fXraz/3X5LB6v9z+88/UMNexmOcJKFobAZzE24P7qvf5iMoIqhqZwxtzIHGC47I/GY1/Y7VW5hEtVsZpOW+045jP+LLSx6nl7n+jK9Jhnlz8S/s4/uMkyQUITSDdaWao3SqVABIfOI+Y3ApgDzhlWd+exH9ZltrmERL7tE87U79PkZy8hp6bdr6dvZz4pJbGOAzTopQhMxOYZDoP+4ot247g9y3fMxt669/7AjG0Ma9VjzS01xyRcnNl6XfExNdTKKXdq9exIAnOZ+RLGzZPAe4j7PY3zs+2llNWIpQDHUMdvL8cjp/juSj9HDGzsX6yGrGMKd1/ZoeiZN2ckrW5mMylZ12DpMoesKDixiwuTrDSI7h8TnAU03T2V+t7qymX1ExTopQtEkyRD2k6ZVmMc/k8MPBtxA8b875yevT7LNlISM6hu1UrHolI3AJ6Ney8gOMkyQUYTTPjhKC589rZ3wmYJ9sLSOqSmQBf8dCRpDAp98v5ixlnCShGCk4mIlvrfuSRz8dcRhRRykJdLt1jEDRTZ/Vf/oA4yUJJbAUB45n4KdlDqS6nz76tgdcesnUZkZ0V/DvgEuREWRx6bXmw+efznhJQjHVggPn6rseuHbn124nt1xzoMz/0wmfO/Hch6iYt7KDkVx+4nQgTgsjeIgZgP7128/6KuOmCMWUGNGOVTua8o0PxRdnjmLiLtatmeixcXS9ZK9ylIkynUE9+0t8/ON79syl4oSHb3s9+1t274+pyFS1sj/zt1lzgB/98UvnM36KUFQ7I5t/GPeZD2oT51mIkcj94RVJ0mn2ufzTTMTark3ZPaVTz2dEU6bQ6yU/uub17Mf/0Hmn0uvox9nfHdveQ8V5FzUSgiIcwYimA7I1yrNWEIrBhBFMwDVvjyRSN1czpqNnXP/AyQz39XV/E/Q64pfttQz3DXEeFfMJRRKKJXxGk2ng2SvEHQbpPFswAW3usmP9f6a6GZN4I19kGPPzr3wyQ59T/L8y3N13HD+f8CShaN3JaDIzePY6UgyWOZyJWDuj3jviVXmHsV0y57bfMcSG09577oX0O6bpSoYJPqE+zgQoQjFWimGMoF/zIxcSlnajrauLSpY6ytNj6WjEXicej6aq4uWitnCDaI0DQUfHPEUo65acBFNaTmFs6qvvfkf5Uot9ytd8RH/8Dewl3/H1n7+HIb6//IJFTIAiFJ1xGGLHVUUh5s6IVW31drTEGnrS1W6hELjTm2KCZ+Zd0f3e0mOWtPSOhduz5SxU6f/1GTDlI79bVPuPVvnWWYTiR6kwZZ7B0Vd89L03fOEl9Hn8v/9aePlXMwy4+JoPzziXQf712eQnmQjBzPMYPy/7ecEQBat4d9vCzmyjE83aHYlsznVtb2HP/PlRxiGXEPT5zqmnQFCw4uCbbJd1y7wTCko48e6EIrzbN8yqT65d9trjeSYr//tJjv7AETq3/frbmXvRGyWDrH1v+faTGbDsnK7vnk14l/1dEYpVLDsMESe6wD6NwR7qOoNxSrJXLRVWigpFTQ31OpWiIsNELL6vrr37+IuPYgxP/bH2vVEWXbX85//6ABWxS99Uz1CHf+ez5/3jZPa6/4KuL57NhChCMXgOw6UDhkhVE5ZuPp4hdp7Es9DwJZ6J+752Zl0IHB9t2tbTrfNfPZP9nPTLN5/55VceFoOWP/xxOR+7iImRhCJFN/uJFBlid46wTKmOITyHAyuiYRoVpQ/+uebaPyWzaxjB7N/Puey41KyXLG78xPJ533knE6QIRdhbpzOcKTGE7RFOzw5d394uI3VVPQKTsoygPcMBdtHPjziCig1d3O5/egNVjGTuVY/taX6qPKW0IX5NlIlShCOKDMjbj7nKEtGeSHNNdHN7S6wcS9fasZadqY0iME46XfCrGFvp+nTHqXOv3pPUt2S8cqcPwlhGJlPBg2sSTkN8Y3VkFgfG6357coKK2bHiGd+8H7oZkVpKhbmEwu2vYqIU4Vg9DCjbnR1WybHc8p/OOuLOZNUKf+barJuLOOpJE1Sb4vG11VWMTdQuWVHN++jndkXuy50vc93lnrktJa80ZX3k2J4mxQExbckdH6Uied51D3ZPrV7TxRjy6+DeVzFRinBUMwNqeCUDLoVC5FVginEjGK/oOZzDgEgD+boUiSnsZQQHziu/su4wKi65rjvyzStoZQx3abijHGWCJOGIPKOauxMQcQQTV7AYRHAAvcy6g16+zdHHrqKdMSwHio8yUZJwrILLaHIpnj3DZKlf8jcqVr/LY/mTZYqMYTPM5UEmShKO7a5iNEHAs1GmouQzaU7Zvho2frg4b775PnQzumB9goumP8REKcLxeeI49ikKtkVdWyeNDEQ56Ozc0hBnIja27F608smok9Wia3skVnRspja3Jtyp5xohOFBe+v9++b0dH2hb8n8f+tSj0JZNMZqt2f/8bvaVv9o8h4lRhCN4Hftkr04WNyIsH1RgBMhf+ckZBZesb8WStpuonrmYcZGdiZZTp0VknckWcsJrSmZ1vrTlqCabqze8bhEHyMIFt173s90n/9A+vbad2vb1SxjN3bELv6tf/stb3sfEKEJy4uyTei/+7mRKNP/i87JkCaPA29at1SZxmu3JtKWqHMZnzhyggSGe3P5GCa+VMQ4U8fbPf5nF37aJveN7nPLXDka1/MweokdX3/s+JkYRjjaGQdR0IIMUMfpEFwAmOIZnr7tGAgkOoDOTuTO/6QAX/aZ9K52Mpv2+H+WwxNH3Z1NMiCIcg2S4QrkUY5BCkedAuYoDLXntUy+3qEg0tj/JbkbzP5mTCkhOv3vlyUyIJBxTLRjOUw6DFabx7BiTLwWWl2/hAJtxlkWvYCOGTkah/3aWiuNzHMuYGEU42mOoO4rxfPBwbVDMRmyTTDox3+zSfk+PqIphG0lom645bU1QWtS1NHV7z78lmBQ7ivM20s4o7tj6HbZiMTPWzMQoxqS1YggRZ6jCttYyf3HceKbUYQXKo9cXUeLkWp2paSC0WZfWnGLhamfO8UyWTbzhnvv2MIp/1h/OOo7CPnIzE6MYUSErjDSBhkySIQKGugC/VHYSQOf3v6jodGOabDQT1ZKJsaZSEWEydTH1G988jpF133UxrBJLYOadTIxiJEEn++SSDOalGU4lk/TKo6CaiipAchApUFP1TUZxS/lV0JUScMT1u6cyEYqRuFyyI3Dy9XLKygd9xSBBktE4QWBxcNpGPaP6y5yjIBeTsJhb38pEKEbicU49vYLkg4W4MVoZEAqIbDKCkamk4OBkbj6mkdFseuL9AsoeMEfd+1YmQjGE9o0fBL7HT4u1QbZzlwfZLHvFqgVBrqOWkVV9THJw2tD5TkZ1o3gN0F0LxI9ctmM6E6B4WtBVNvSK1nSsLDHTZ0laTNGpuqJrb422P9IRd9DH1TKyjrV/vyzJQelRWhiN/uuiJmDX0VSc9MRfPsQEKJ7WWW6aOjtTPzNSa5ccyhHBEI9+Me8gfUbyZHrqTc1nJ5ls5UI1z95NNDOaJ1vPAe7onEbFKb/3mQjFAF1+9XvZy4EoQ3kLpu/wlSwxksXwVibZ8hXZzkA2+sECt1gVLUfbje4+7CzCK61hN6N5mFOAq8lRcfyXFjARigFF5j0VKL0z6+1xo7m8mxfObhNJJXNurMcy7WUDnjJlXige3yzsINJd1G2AU04Fedix8gMRwrqjhGA0t7MQcg9x6+djwPlMiGKAy+XsFRHRRMyKZTvOJPDjOnP7sdPa70eICCbOC8Ux2/+s/Qgrf/MU4k1vELQu7/zf8p71RxHWjeAymq7XToHHSORvezUTphiQtnKpWTs+6cSujnyEPj3v+oikouufn3buuZ9UUqAjvFC0NQnLuu2qNsBctf7SpvpzubUVQ1i7H5zW6jGam6l4hC985u+vZsIkA6x0POfIRQumH9ZOP1dKem2e6dCSxhJgbF4ouhvh3h8WwYrAwx+5C7AhQVi36jdbNmO6u/7c4x/JMmGSQWJ6VV6Anaefrw29OmfBupkowNTwQtFRQ/4HqtTwH9f86ZOvj5W/92tMnugswvoXrygpxrJr09nyNPdhJkwySNQW5fVQ69LPMoJeO+OwI4UAjOKFwmlneVG//cdzL//61iPfD38tb+2mXhLSnocWT7EFY3mcxbyUB5gwyWC2Z7XBvLaAPsU4fTZPhxYLCxAxXihihrvlF/6t7aNd1k1fXnex8G5eBbMI617/bGlsxnKXOIH5NauYMMlgMpAbwc610UfQr6eBVneNkoCJ8EIRLZeeOPI4Ovjq5z7GHW8+huYExAjrduc12EXGcv+0BsRRa1wmSjJYIC68wyeGS59ihD6tczGiQQDGS/JCkU24pRS4VTZxSqtq2ToNHELqeeC4auyAMTzVcx5wlH6CiZIMJqwzWh/DnrKVPllBr3JHlF2xZgEIUcsLRb7OZ2uALm1pXwWtq1kJRAjpbn0q6IAxrGYO8FJuZqIUg9kFT7bD7LUvpVfCptcuu5o1R22wAGNKaV4YTGdDKrbrjrPjpf8DxP/ZzMsL4BHSreIMKFqMYSXHAEfay5goyWBR8nU74KjH6eNF6dVTC3tS3QoQIs8LRJAP7Ffyq425iAXqHbtRbyiCIpziA8fOQAdVjGGtMw1QSzftYYIUgwlWNW2E+b8tOVQoi147G2D3Em1RIeI5f6sfLZR8xxE5t3O37Khuqpe5vMxYGZUvqrTjSCdpc8Cp6W28/anVX/uvP7t+bv3VnckPTX8Y0oTzSPlkkKKHMWxarKg464FVUwilVARXBzkUgym56ti/wlzT41Ahy/TKJWHzySjwu8yPfIRjpRrtjnZLz5xzmIn6uzaaqoLTuUvrtB/rKk9r7SnX1zTENTkvIeK+31XOJpLpamEF+ZxTNUMor8cKkiIwRd842nWDUjyarhK+bC5ZTiTpCLx8PrBTvqNziQSjscuor15xz6deOr39jm519ptrmQqP5u3ZCUkf7TJYoV1ToWqreNqdnASkioxuU24JvY5h5ZlUBB5PiwqGCLrbW7Ou9op+vpT16LMRxRDOhnM7PDtRtaGBimiZXq2zaTVVWOhWnZ59UlVjnGeQ293R3qXL6Uar0/XsueWy9qzVbRGRQG8qAUKaZI9IlKUWvp2usVpNl9FGTHE1PTqqvEDg0yudrUsamZgWL4gmVUy6u1Vqa1dPtVMQmbadAiL/ecH3b0YcfezJTUACnngCLBvwAkaTqLaICmSEoPvmxD9vlZFS6QoGyJpUBJNwtBf45WyQX8P2K6kI1N9KOZ+hEin6+D69imWIVjm2FbebEonquIWy+cpOxRDRztvYPYNZO+mlIvTaegQ7M82WCtr0iRelGYfkfEZVLno1Qms7G3GMwLi2pEJLzxKCiu7uXDI3L1o0boDIdDzle13tmwpFdWsA0VQqk54T2+nZpQ1RW1Jx+JWFDY0N9NnEB51MurC1DFhRiDFYZKpDRWHH1m6jS+D52N35152L61/rL2VAqW2XBtsLylhO3NS0WScpeh2+6riGmNAiAZp+emfJIAzCVgYE0WR1bY1kqAiKIRyWs2cGjTvpJaL0am+ieUqLwDKpd0ierWgUkJAGASJKH4lNv0yGXjHiVNTXs5dPTmcsnnbVrrXRRHHXlD3xbY/uEJuLe+o3LTgaiNUylvjChQz4NP9nPvCVwgWM6toF76JPceWslzDMcYyHYggZcdmylKb76ZUt0Cs7nV1H/SsKESTPG0UVQ9Tc+0mw4tlYRCdqk9UL3GzNWYSjb5k+n4p8NrAYzc6X0O/Mr939EiZEMZTjshbSOXoJQ0XZdtj88l1xUFnP5gXjlYfVRlw7WkwyYWtb30xFUDbZKkbRkZ1NvwVNDzIxkqEi8Jhm2i5NhZeiorvBonurG4Vyo80Lh5ybiWXiVpKJe4gTqLDmsJvRrGUh/cQJK9qZEMlQUUl5M026g4ogRkWuFnJ3SAV6Ni8ut3E0vU7jUUbzGLPY6+zgr0yIZBgH7iYRb6PCxKnYPBvTXhSg/Tm8uKzILKTXKfyV0ay1l7DXy1jOhEiGScGDULuHis4UFR0ZAuMpCLB4UVmXPYw+p0Ue7mEUjy5y2Kt6yW0eEyEZRima13HYFiraa6nYDQWIgKKTF5V1nEAf51WlhxhZ17ZFDHhJ9m4mQjJcBPEP0nvopamoEXSDpELyovIEh9PvPO5lZJuDWQw4i3uYCMlwiulriAdURAIqtjWy20KAoIsXlRWcSb9T5CZGtpzFDDh+6l1MhGQ4ybxd7WSpiLdTsaOaQjUSNA4vJsGamhT9qo9+sJsRreRIBqizNm1iAiTDWTSoh6avdoGSR0V3hO42JAjh8WKyPXuMZK9Xl/6HET0+p5qnXcD9TIBkf2rBtsOCNsAYIFuYTt5BAsbmxeQuLmCf14q7GUnXppMYZLG8ngmQDKfYsnBrWq0GnAKwqw62loQCQ8CLyU2cyD5TXv6vHYzgvuAcBqla+vA6wpMMp6w1U9ZZcz2gZAPdGdiKJUAS8CJiVs6ew4DXlr7LCB6XSxns9fyT8CT7iXW2eu3TNwE5B1g7DfIoQCN5EVmdPYannV9zU579bZ1Sw2Dn8CDhSfYTZz0r5j8KWC6wrY5yFgUYHF5E7uM0nuZcUlzO/tpqGaJm/vIyoUn2Y0dWsipBhRUBs3Epe3wU4NHAi8iTHMMgbxA3sL9tRzHUaflHCE2yvwSsNV033XjL8tXX/3Vl2+7uLrDpZfEi8lT8MAaZd9SNbQyX3z2boZbyO0JT7M+BXZfzUyp+BXwfARKQtGO8XC7Xta0U9AQyEilLpWW6qXG2DWZL+1KG06WiZ7SOpG1TjkteSDo2zZMM9qbP/vDLDLOK2Qz18sSt2RQhKQYzgdY60MLQp6pHR8uAgaIyQYmb/9XlUqGqEgk71+5GlPGDoouKWUXt8bCdLXpGKeFHokrKQq67oBkgqjPxnBtRyo5ErZrM/AbB82lN6TiGuOhbf/hQPUOtYDZDZc65/uGzCEkR5MEYg9Z+oBngZGqislzuKNOnh4rqRN1RVVZgRRMWg+R3d3XLoCx1V8RJai3K2UJnmbTQTr1tYtVeLuK5JKzknj3tCWPyTqHQiYbE9HQ8VpuuS6Ykz4PVzGKI+CVX/vArDNUpZjLMhdffexYhKYwfZHQhkFZVUsYtUU6lmizfj7FXF4VSseymp5Yj8RgjSsxjPxrJcAsZYDryPeubd+L6GkR1zDF2dcpOOdVxR9lWtlAm7ySUCEqRaCTuGBlYPNceYx5DvfnnN33RYoitqQzDnBr928cyhKNoeiv7sW32qaKKCZCMSdTWsogKvyfb2eZ2dRq9UWtGJaIlO5pO1UREbGom6rqOgIjwbMfO5nuiXrksBSZanbRiTsSNCioKVqTsxhWj6eRInqY7enLRE9f8a6kjGKSo6ad7mrt2lowQln1S8adH1TZMizF+iueXqqmZRR8jdKGgc2XXKMuJx/2SaxVdIUslP2orgi6X/KZ1jEskFfFKeUNFVUK4ZcuQTKaln03NTMZTqlj0IvFkubqzgCyXWpo78162REXdaVddBdiZ6bVxy3Iyca+n4XZHBp3Nu9p8QNrGhXR682aQNfXVKSsVcZROZGqDKJQ7O3o6i0Y58WQsacWiESubLxgnJsoITvgyBw1fl90ut2SLki09LaIx7cdSXklEhaWymqJbEERbhe+VYjEhZcxxunt01A58X3SWvYLQjCDtOLVSpePVfrsoSld1FfL5bs1gViKZrMpk0lF8X5WEUkH31rb2rPLYRzqUNGALz9BPyIA+j+5UTJJie08Qj1R1ZruXOEyUIkItI8vwDIyRpuCXIntU0kT8fCJvRQ2O5UTYJ8U+ppgPhEuy4AQGmVGSvZQiCVj19VQU3W5h6SDnBWXRbaWr0/UWRhc81ROU3VKQcCK2lLpjp2JyuL8P2GvVtHymmEortzUwpSkvCyL0CiwjwAgOGCEQCTJU88xEPE6vasYUi2UYTlgpSDNIBMXkkAH7zP3GDX+gmX5dT2khLeUnOy1qLDevk8cexouOZHIIyT5VUYe9TvuirTGBW3A7XlXjtzS3l9yOh3jxUYSkc55IqJLn4+cCKd1u2epaVuCWbFubwIrWxR3X2Kq6Sgf5YrlkW8LyXdczlmYviw72WrDIZa+Lk9fSJ59N8WKjaLlexxBOXdSzIyaeUDKCnxWxsheopOX3uCVfJkR3p+uWfL+sRTFgf0JgDH128kzWfnoXe+VWss/agL2yKV5sBA0nCc1gtioyMimMtCzpayzAsjCWFdECY1FhENpo3whL+9pDSEsIi8AIoSyjfQ9tvMDwjGYnsOOJSCIwbrksbGnbWFbMtjlYfecuRXQaGnwPozGBNr4f2JY2UggtwJIWgS9tWwhLMBKLvQRILJuRReijjRAYH4QxOgiwA89DYNnaQ2itDWw1Qmj2I9M1VZaTSidtoOCYrJZJxXPFswmsQOYDT0QtS0nGoMvSM0FRWxFbWRHGQSFAQiTCpJBUiAijCQITMUJoo31pkNpojdFGB1p3ddHHUaaopaYigtBBNJ5MJhKWCeyIjad1gEgIRLnkFX1PlJXW0jJeuRRElOUVXUTUaM/oWCpmJwRuqVwq530XqWNlY9hLWhLLjlpSRVXUFgirUCp7rltEa59BhFVVlUpGq2NK2IJRKF5YLAsESCyboYwfGGO0cXVZOIG2LRlojFGW19nOMxMgtUEKQx4hhCl3sI+Q0jFoLCGkMDIAY/s+XoGnCYMEBBCRQmCQRhoD5bY2+lnCjjpaKxUxBj+QlokXipY0O1AcLIRtMwpjfF/JwDNGCKRNgI+xkAKDJUBLISRgEAxiAm0QUkjByIxBGENgWdoIIRiZ0b7x8NEmcMvdAk2FkGihQRgoongRECISARVlL5uRCYYQirEJAQIskIxOWBYOTzPaSCHACC0ExhgHxSHPMWHRRyABIRBIDjnwJIcceJJDDjzJIQee5JADT3LIgSc55MCTHHLgSQ458CSHHHiSQw48ySEHniA5k0MOqJ3dZDjkQEuL9hyHHGAJYTjkgFOEt7K0lH/evT5CS3m6/kE9ewXvueQcRuLZtJWzCyXjtLOJFxlhCG3Rmo4tx7LX797KXredfdRKnrbjnjfRp23+YWt7YOZtC1i/pU60l1qf+i8Fu2ttKq47rZ6KLsdhr09+73dvocJc/vomerXV0W/rdhXpXPvk7g3b4qs3dhd6vLcq9sr9pHnpaxIMFVj06dgZm894+OvzbQ1LeO6Z8M5mxZ2IL19z16pVm1eWjPnhF4qm4q28r/nL77joSpO94O/GmE9zvelTrsE69tWXJg73fm/Tp65o9OVW1c+MMet5jakoz51eMuvKpmKHU7fN9FrF20yvjdYXjNG//fx6M5U+mSOrcOj1hNlry2KgaqcZ4urEDbu++c7zjkzBt7o+9a6NZp/1l5l7bnhwR8vKR3aYvVb98ab//dxpEeDSwBS3PbDM/Kyh6hrTa9sZR/yv0XnT64pzPTMBmPA+xO9aLHabfS7ky8aY1pi8rpGKPz/MRcaYH/IZ0+/V3G2M+Rz/+z5q/vPLl//61zuM+SBCiJuM6VENptcCdtzHyz1jzEf4uumj500zvZ7gC8b8AKL/eOwvl7+M61tNkOSYr//fH/3gVyXTT7+CJX/+zDu7TPeF53xqyT3mrlZjzKYIF34YIvNe9f4vbDgJ6u8yN/7T9PpQ7BH6pTpMvxQVkVPe89OmpVUpAYv8aisSe8wY0zyXhLz70yeYXheRNxOACe/7XGZms8zss2uec58x/8XFZ4grdj1Zs+Q+PmCMuY+XmX4fZaMx5i6+9XM+Z/rpNH+8zX6ZMWZKzDMVp5LTb+FqY1qTYoXp93o2m4oVfM+Y4xf+wGkoGvMt1hhjjj0+MINdyfys6fV6UtOmH38Tib8Y8zo4+z2xB1xT8S7euXrOaW5GfMtUXGrtiM9/75ve+OXPXJY3/Vb8+jcX8hdj7oXY0a/+j2/f+wBX3hk7w5jCCZFfdh77j3+rMb3ewm4zAZjw/sSbzBweMQPutBqzXZnYt3mdMebDXM0njDG61ukwfb7HCmPMr/j2P3mX6fcEhxtzkdVqzEnKMxWn02Ny6SbXfIzXmb2+yQ3/X3vwHZdlwS9w+PtseNhTAUVw4AAHlnuP3NrQXGm97spMTUtz5KocWb7HTM2VZpqWlpqrnOU2Tc2Bk0RBQETZ8Mzfue8HMOzznj+E7J/zXpcofuVjucoC+YolIotJEJFWreQRFdktqsP0sjm2MgsC7x7VRjJuZA1RXdA2tMlC4rrCGhEZ6m5zGy9/9TEHRa4bGovLx9yUuRyUKawURU8vUXUlXUpBy+MLJ5VIli1ccIhCrUcnv7s8s/VZxgLP8TsPAE3Hgu24+GGaPabfaG3nABLjDt9BsZdh0M+xEbR6PYocrR6Pd5IWxi0yfEyREJJRGEnnAO150XMvBHMV8Mz5dccnCTwUQTlUX7ot1Wu7hZyBey8OML1PBeP9VUu2wTq3pXqe5acIfKZbgHxrgTd/5UsOVAkNwOVcRCUGmdbnL2oxGIXZLihSAvwpBT2Pz4scqu9fDnzbC5dp6xaZePW1yGZANHfJRNF0/U1c0rk0CXQfxlh1P9YiMh44SMJuq4EvR6LxQeXj5Q6jPpu2yja5EkWC+HxzbpZV0HDROwpjw1NObRUyAPPphmB5l2L1D33SU2OuGbb9xQDQRjroH/ezbmUg5qy7Q+jZg41NYyG86uFw04RJK0ZiNTpJOZgZ2IySIrgP6H6skTdjEMTbl+AM3NY2YxIqr/yYAJ3B8XsvSkNPaRRgokaTpv5dKOT9VWdLVKs7/VDk4GdwoNCgwSWHjgO+Yv4YjMHJkeXGAQX7WLgQOJvhq9OjsgQA3st6XPJ7h2JJnMXoaUrFwUXtsHBzUsKWF6JIBnQ1X64S2pSHph1duxbMu1KeQWH29rH/MLXfM/vAUW2Ctgf2P7qjiL1d2T5iwZSuEQZ7LosXw90gSgjAAejsV0LLA/F3XkexiShURi6hCqA09Dw+M3m4Megd/tT66eNTLLiheIAp/CYKB1ZcLDjXRHww3nswlfPiUZ3OrdnaGhh0cPv61x06VBYtim7DP6/rTbFopo/2haPNskjN+BLFlhfMHjcBr3oTKcnv4MbUEOurLzjrotBlRsaHrQITPhkthgBaUxKKwLO+Ypk7eNhukzGH+g2CQ4N4VDaKIQvNgCOlUzv/4Lh3ArhRGYVb1ZOi02WF3aE09Dw+HXn4YaUEfdvj1/t7nHBqIY7gp7+9GgU3MeMSzK3as+q+NDI2NvyU1YjiAO8OBHruWvua7+9OLeB7yWICBn0ew0MW6vgC1cgmcfCEFKNPrAbctYA9n0eZB4FtfDrZKJIHXF0jGsgmMCkMhfap/Rm+cCHY7nww6OTSoUIWU57nLzzRAppAM4pk58D+UOWd8IAxJz0As8EP8Kx40Gbg8Wl5fBYiCUVPSc24qBtwaStkT9d3GSHDM+EG9XCJ4jT0+qzgxRQPSyaqRFqgiHju+OnyOckowvIGrzkVn1KdJB7KpgKKIL9TuTmRUS0b14yOA2sAYDiZS0lZu4C1WSPYA1w53ynWdhbw5E5yLqpX7r8qHDo01YiGRT1Wb7QVkE+RW2kU0qAH8jWQvOfH0xiAKPe4zy71z5Crd5y5qLrf30Qp6Hl8TiyEcZeSauDJ+DXvlM+Z/8e0qlUnzm7bN3cP5XHx4DYwdNd3S30ZWtmq0/of1lZENWLzgqrU1Bt01nTWrwcW1IznoRy8UVU+fd7uhqLWxmydxQCY75zUmDwt1grhuMyaP+SF9Zsil1yePzyUj1rXTuZGLERw5O751VZHUsKU5hutnWYM7HgdL3Qrm1016jlWJfX07au33NYO9TmMy3lCAOsX29LSUAQCumY/LRv0RbCuoF37dIcOGLp4Zz9KQR6fc9qrcks7SEpK5BmRqSh62EVksg5oJYUsg/eIIjlQV4dC3sMdosqOXnXIlwB3D++OJzdM7d1+SuKaefLQD89ki2oW+42jRfEpe8R3lohMoJDbWnG50QSI/FUOacIGd+KA/MFnovCIHoxKk32vA7TMk72a8yLyu751Ii4ac6WsZ72l0KHYTBEJA129f81ayG+imKO7aV3Y+5UFN5bpUkQV1EBKQSOUztZa1SipVcOP4OBB33qtNCiuHrZFNTXxiO8n97tbzc3qqb3foRYPOdKCdIKG/yDbC9Xtuf/eHB0DJCz6iN7vR8HkD+tHBN93yyr3Zi1cHJv+6FAfWDP1tt/0N8lpM6EXMKNtrRXaYLMhvD7sd7TTwrVqKNa1CV2xVlu3ef3yZpixMJ0SDnmF+RrAsuMFFDlHOuJy51AfVBclhsenEf45Dh1/D+eDAP4PGUYzj6WzxyaeND3/IB1/E20A/xdfHs/8g6d54jTC/2/nbfV54jTCfz1xekrPptE7LQUGT/7KrucRO/M8sgtMpnIVPZJq6ijh1vXTN9JjOsUa+afYrkXpgXveRv5BGqHUKt9yCuBXwf+9tjDjqRabrt+0pielanp/pPMCUma81ByF1d1JsetV+FNC4xRU5b9qd/ikTZKvpM7oAZlHWnih2Lp/WAyqlHzPIB7hEHtahluYGRen6PiT/cJv7hWb6PjPVgzb1h1uNv0pxn7x8oXcoFpVo+XUmQyvms31FLpcVU+x/MRq/C2k9Ea3bFePoOqBMFREPPqvRKULCp8eHWsRsTWjk7jsnj1zGhU++lfLutHNe+7caZMix/Vek+LubB7r6z+fQsvFOlFP9AGR+y+B5wGRBxMrgabR/uSzolq1Whzjr/QxodAGfyJHX6uiBfy+lkLOzu4ons4S+WXIhAwRuT6rR88ph6XIHG6I5D7tlnvWDxf/Hxugis4Vl3T3bc7dloIMUb1XVfLPnDi6L0XKBimTeOaK2BJtIlKp12SPxft/vlYgIg0YL/IRkCVFHEEdRCSjLoppUqxNS1H9zFM8t2DR1jMXbTKAKpOq65LS6lBtAENFOmJo0beRMaijYZ5TRBq1kDjem9Wy8YDhvczMPa8Bn6iY8LCjUqjAZBo8c2FfzVgRD6iXLxKOqkWyuGziqjj7Bf0sG6k7as03SyavC6XnlgObh7B42yVRnGHnATYM994tirF+qXVQuI+xS1kgZXKPBZK/Q1SRA4fHSJF2MOl7U6XXOS/Far8gIs/yStKqxmE2KdLmOVFdZjbrxOVLGmSJ/Zr8i2bZlr768zdpkiYiSQd7wECHSPdmcoXZotqsDU29SJcLDimpWRVRdG0kJ5j4JktEGvhfTPqhL8+Jyz7+kI+1B0RWki8udQaJ4h7fGv1+E5FDfHOIPeNxPyoi4zXP0HDYsLe66+ZJWSBlksUsWUm+KMJGvVHp66NZoupWLgoMP84lXorVHiJygMh8kU2ckiLNuovC2TviCsvFpQFHRZFh9r4pkhnYZwtrxKV/aAVGiPTsKsdZK4pfzeV+lSQ2yKN6VhfF4GoyW5/piK1sl4meIuJ8np2iOsfOr3WDRGSlpxR6aowopjXIMeF7WeQX1u7n2CyNpsI9kWFQ1ymKXCkTLWWSizuCDUV2RbeEfk0r2FEYOT648bYOnoRSLD8U1rPEDbqY91LEpDk0e3ifqru+9MOBy7WIJij25HWuBN6jvt9JLC4BUScbfz4JTwf3qQGk9dZufxoD87p0Pk4JZnd2bOi2agynmntrR8XvITYnBzSfesxDZWL+y7UWAbl5/SZ8gyIgAzg3b45HDWPGi/lUIA9snoZFiZMhB2poUJgpEz1lokeLF/PdM8nMNdki+qdd1KLIM/itBJz8ycsbjkV0BNybbptAIU1GO5tHYNSm2OuMfav9VijIbIrqLG1QdJm2BTfufxWXM8/nRsie5nOf013Gog2HvM4Pfq0BnvwG/o35k0f+lW5QbRin/Gder6L7tlMFkqpDWIfTqKqyn95uQIZzA/7PGyD4j7f8c5eMbkt5efnt0csq6pJjcVS0dum7Ynh9q8luAMv03z1rzKAM9JSZhpmodEmNPqBQnheqPJ2eYgVaSKuGqsomitgM4+aEnfSBe+T7Bzi1WCQQVQ4tUOTRZF81Vo8Dz6hsPDfUGV4nF4dbMEw4/UUNwMIXbfV+lOCZUmXl4d3XJs5MTDiDyX/9vKpkofAqQCU6B1O3fhOJ1X2nm5cBsP38M8YPx0HImXFXlse8Wfm+D7YQTv77+9nfmioHHIPbc0A73ovS01ImBRixM37p1u1L8dF7UkSbi8rhp+OhAnBmoroSSBGt8/2+VwcK2NiYvkoLZp0DVS7uKPZEVsyxMOKHM7XWBWTcp8boc99lWB94wbml0QNQ5FAvPNSdEnwc+sGrrjb+dIvjlbXbr6wu2OyGA4X4odIHjtzS7lSD4/gYWzeORpExciyOYCD4nuWT6LcPBicGkFmRjHITN+/SZfa6sZeqF66Odl6gDLSUyT18MTNrRI+uL5Gdmk8RvTcq7ywLxQJSYNTFBCD9REuKpFbVrW31wzIw4oPK0PA8qihOArbVQ+pwHI9u9Rpm+3ANZnrn2hLTPUh51j5bj8KGk0fl51jA823bCd4Y0LXSMyF7BQHsu4egcmaHP7tniaX99kA7hfJiPtnm9vK7EO3M8txsHpgS56NJC9HmMyZk6P27zxu+huhqUVgpAy1lkkBFMrVaQKN/4MihSFi8A0WQ9RTFAjOgu/MDsL5mGUYRizv6dR4T4zFyC5e65y+jaMsygfWWNzobpwrk74usTDK4v4UuxG5gTULr7qiy+IVHGbAAQfhgAgytdhfgAay0vU4hDzSv7tL1XJv7AJdrMXQ/XmHOHCpwjuqLE29Y9F6p+pBb+K64s8Ou6/3VRSCBWpSBnjLJJZ8Cr+wA8PC7Hnh8QHau3TO9/mfRa+6VAxpyohlFUoKgXpvljSu+d2LCUxRyJpgh7PMBfY95sL2lW1a23VBLhm0Oth4Ibr930P/opkz28Rk3+41xzLu9OpQcYNzCse6JVrbg/Sl3MuKuaLiRY/elBDvj2vucWewP5VHU3/AL+xPtlklve6BKy/MBmu9su58vquSiczOk6SDmVIMphqdIgX7fbYKKB6bHfv2hqfOoT4l7f0eraU13Luye2WdRLUpNyiRpeqqcnyuq5it+otAUuRh2R1TVg+9JkfpnReRaMPh9L8XSQw6KiKM9Hx/RUWjoBIw1vNy+S6yNT0QLm0hOTw0wxJnIj6I4apEeY2WsFy7mXig8w2qXj42XQuP0KGLi3ueoKI7puqFqbxWXOCoXiOJ4AIW0nBbFtVDWsVlEsuptlJHLZbUhV8TWPDRNzkQAIy0TWSilphH+JvnuXLkfgiXfvTrFVgyb9AGFnFoUt9e7D/TjLy6tmWk68fW5rFAv90Z9fI6symzxUiB5nx7x/zAUxeGf3F6shv3fI91xOV9Tj+Vwqi4sqJy3ds5mB0nZ+fjsaoLLDp/wi9cbNuL2B+8HAs5jlcbWLmeQ/u4UGtyxD6rMpfEeWlNYeqPJR4woLpzrsP0VLQ/dCwTiE9qAHL4R3kbj2NfaSGlphCfpjeu7+QdkiQ+lJRqeOI3wJElKCP+FRvivJ+5/AWqcez8JYgwWAAAAAElFTkSuQmCC"></aside>
+        <!-- The content of this hgroup is replaced programmatically through the slide_config.json. -->
+    <hgroup class="auto-fadein">
+      <h1 data-config-title><!-- populated from slide_config.json --></h1>
+      <h2 data-config-subtitle><!-- populated from slide_config.json --></h2>
+      <p data-config-presenter><!-- populated from slide_config.json --></p>
+          </hgroup>
+  </slide>
+
+<slide class='segue dark nobackground level1'><hgroup class = 'auto-fadein'><h2>Pop Songs and Political Science</h2></hgroup><article  id="pop-songs-and-political-science" class="smaller ">
+
+</article></slide><slide class=''><hgroup><h2>Sheena Easton and Game Theory</h2></hgroup><article  id="sheena-easton-and-game-theory" class="smaller ">
+
+<p>Sheena Easton describes the following scenario for her baby:</p>
+
+<ol>
+<li>Takes the morning train</li>
+<li>Works from nine &#39;til five</li>
+<li>Takes another train home again</li>
+<li>Finds Sheena Easton waiting for him</li>
+</ol>
+
+<p>Sheena Easton and her baby are playing a <strong>zero-sum (total conflict) game</strong>.</p>
+
+<ul>
+<li>Akin to Holmes-Moriarty game (see: von Neumann and Morgenstern)</li>
+<li>Solution: <strong>mixed strategy</strong></li>
+</ul>
+
+</article></slide><slide class=''><hgroup><h2>Rick Astley&#39;s Re-election Platform</h2></hgroup><article  id="rick-astleys-re-election-platform" class="smaller ">
+
+<p>Rick Astley&#39;s campaign promises:</p>
+
+<ul>
+<li>Never gonna give you up.</li>
+<li>Never gonna let you down.</li>
+<li>Never gonna run around and desert you.</li>
+<li>Never gonna make you cry.</li>
+<li>Never gonna say goodbye.</li>
+<li>Never gonna tell a lie and hurt you.</li>
+</ul>
+
+<p>Whereas these pledges conform to the preferences of the <strong>median voter</strong>, we expect Congressman Astley to secure re-election.</p>
+
+</article></slide><slide class=''><hgroup><h2>Caribbean Queen and Operation Urgent Fury</h2></hgroup><article  id="caribbean-queen-and-operation-urgent-fury" class="smaller ">
+
+<p>Billy Ocean released &quot;Caribbean Queen&quot; in 1984.</p>
+
+<ul>
+<li>Emphasized sharing the same dream</li>
+<li>Hearts beating as one</li>
+</ul>
+
+<p>&quot;Caribbean Queen&quot; is about the poor execution of Operation Urgent Fury.</p>
+
+<ul>
+<li>Coordination problems plagued its execution from the start.</li>
+<li>Echoed JCS chairman David Jones&#39; frustrations with military establishment.</li>
+</ul>
+
+<p>Billy Ocean is advocating for what became the Goldwater-Nichols Act.</p>
+
+<ul>
+<li>Wanted to take advantage of <strong>economies of scale</strong>, resolve <strong>coordination problems</strong> in U.S. military.</li>
+</ul>
+
+</article></slide><slide class=''><hgroup><h2>The Good Day Hypothesis</h2></hgroup><article  id="the-good-day-hypothesis" class="smaller ">
+
+<p>We know the following about Ice Cube&#39;s day.</p>
+
+<ol>
+<li>The Lakers beat the Supersonics.</li>
+<li>No helicopter looked for a murder.</li>
+<li>Consumed Fatburger at 2 a.m.</li>
+<li>Goodyear blimp: &quot;Ice Cube&#39;s a pimp.&quot;</li>
+</ol>
+
+<p>This leads to two different hypotheses:</p>
+
+<ul>
+<li>\(H_0\): Ice Cube&#39;s day is statistically indistinguishable from a typical day.</li>
+<li>\(H_1\): Ice Cube is having a good (i.e. greater than average) day.</li>
+</ul>
+
+<p>These hypotheses are tested using archival data of Ice Cube&#39;s life.</p>
+
+</article></slide><slide class='segue dark nobackground level1'><hgroup class = 'auto-fadein'><h2>Example R code</h2></hgroup><article  id="example-r-code" class="smaller ">
+
+</article></slide><slide class=''><hgroup><h2>Example R stuff</h2></hgroup><article  id="example-r-stuff" class="smaller ">
+
+<pre class = 'prettyprint lang-r'>summary(cars)</pre>
+
+<pre >##      speed           dist       
+##  Min.   : 4.0   Min.   :  2.00  
+##  1st Qu.:12.0   1st Qu.: 26.00  
+##  Median :15.0   Median : 36.00  
+##  Mean   :15.4   Mean   : 42.98  
+##  3rd Qu.:19.0   3rd Qu.: 56.00  
+##  Max.   :25.0   Max.   :120.00</pre>
+
+</article></slide><slide class=''><hgroup><h2>Slide with Plot</h2></hgroup><article  id="slide-with-plot" class="smaller ">
+
+<pre class = 'prettyprint lang-r'>plot(pressure)</pre>
+
+<p><img src="data:image/png;base64,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" width="720" /></p>
+
+</article></slide><slide class=''><hgroup><h2>ggplot code</h2></hgroup><article  id="ggplot-code" class="smaller ">
+
+<pre class = 'prettyprint lang-r'>df &lt;- data.frame(x = rnorm(1000))
+x &lt;- df$x
+base &lt;- ggplot(df, aes(x)) + geom_density()  + scale_x_continuous(limits = c(-5, 5))
+base + stat_function(fun = dnorm, colour = &quot;red&quot;)</pre>
+
+</article></slide><slide class=''><hgroup><h2>Another Plot</h2></hgroup><article  id="another-plot" class="smaller ">
+
+<p><img 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" width="720" /></p></article></slide>
+
+
+  <slide class="backdrop"></slide>
+
+</slides>
+
+<!-- dynamically load mathjax for compatibility with self-contained -->
+<script>
+  (function () {
+    var script = document.createElement("script");
+    script.type = "text/javascript";
+    script.src  = "https://cdn.mathjax.org/mathjax/latest/MathJax.js?config=TeX-AMS-MML_HTMLorMML";
+    document.getElementsByTagName("head")[0].appendChild(script);
+  })();
+</script>
+
+<!-- map slide visiblity events into shiny -->
+<script>
+  (function() {
+    if (window.jQuery) {
+       window.jQuery(document).on('slideleave', function(e) {
+         window.jQuery(e.target).trigger('hidden');
+      });
+       window.jQuery(document).on('slideenter', function(e) {
+         window.jQuery(e.target).trigger('shown');
+      });
+    }
+  })();
+</script>
+
+</body>
+</html>
diff --git a/svm-rmarkdown-syllabus-example.Rmd b/svm-rmarkdown-syllabus-example.Rmd
index 60ab88fb0fb8e643558de56241ee53fa9f7d494f..4a75470eebdcaa128c96602662452cf3bbc9cb50 100644
--- a/svm-rmarkdown-syllabus-example.Rmd
+++ b/svm-rmarkdown-syllabus-example.Rmd
@@ -4,7 +4,7 @@ output:
     keep_tex: true
     fig_caption: yes
     latex_engine: pdflatex
-    template: ~/Dropbox/miscelanea/svm-r-markdown-templates/svm-latex-syllabus.tex
+    template: ./templates/svm-latex-syllabus.tex
 geometry: margin=1in
 
 title: "POSC 0000: A Class with an R Markdown Syllabus"
@@ -42,9 +42,9 @@ advdate <- function(obj, adv) {
 }
 
 library(RefManageR)
-# library(knitcitations)
-# library(rcrossref)
-bib <- ReadBib("~/Dropbox/master.bib")
+library(knitcitations)
+library(rcrossref)
+bib <- ReadBib("./svm-rmarkdown-syllabus-example.bib")
 myopts <- BibOptions(bib.style = "authoryear", style="latex", first.inits=FALSE, max.names = 20)
 
 ```
@@ -64,7 +64,7 @@ You'll learn stuff in this class, I hope. Lorem ipsum dolor sit amet, consectetu
 # Required Readings
 
 ```{r, echo = FALSE, results="asis"} 
-bib["vasquez2009twp", "wagner2007ws"]
+bib["small", "big"]
 ``` 
 
 
@@ -88,7 +88,7 @@ I will detail the policy for this course below. Basically, don't cheat and try t
 
 ```{r, include=FALSE}
 options(scipen=999)
-Attend <- read.csv("~/Dropbox/teaching/attendance-grades-relationship.csv")
+Attend <- read.csv("./svm-rmarkdown-syllabus-example.csv")
 Attend$rgrade <- round(Attend$grade, 0)
 Attend$perattend <- (Attend$attendance/Attend$max)*100
 Attend <- subset(Attend, !is.na(rgrade))
@@ -173,13 +173,13 @@ Read *all* associated documents on course website.
 ## `r advdate(mon, 2)`: The First Topic Where We Read John Vasquez
 
 ```{r, echo = FALSE, results="asis"} 
-bib[author = "vasquez"]
+bib[author = "Jass, Hugh"]
 ``` 
 
 ##  `r advdate(mon, 3)`: Read the Nos. 90-97 Items in My Bib
 
 ```{r, echo = FALSE, results="asis"} 
-bib[90:97]
+bib[1:2]
 ``` 
 
 *Your "Slow Ride" appreciation paper is due in Thursday's class*.
@@ -187,7 +187,7 @@ bib[90:97]
 ##  `r advdate(mon, 4)`: Read Bib Item No. 120
 
 ```{r, echo = FALSE, results="asis"} 
-bib[120]
+bib[1]
 ``` 
 
 
@@ -195,7 +195,7 @@ bib[120]
 ##  `r advdate(mon, 5)`: The Fourth Topic with Bib Item No. 510
 
 ```{r, echo = FALSE, results="asis"} 
-bib[510]
+bib[2]
 ``` 
 
 ##  `r advdate(mon, 6)`: Keep
diff --git a/svm-rmarkdown-syllabus-example.bib b/svm-rmarkdown-syllabus-example.bib
new file mode 100644
index 0000000000000000000000000000000000000000..946789209c83536874beed04cbcafe1337e9b1c8
--- /dev/null
+++ b/svm-rmarkdown-syllabus-example.bib
@@ -0,0 +1,16 @@
+@article{small,
+author = {Freely, I.P.},
+title = {A small paper},
+journal = {The journal of small papers},
+year = 1997,
+volume = {-1},
+note = {to appear},
+}
+
+@article{big,
+author = {Jass, Hugh},
+title = {A big paper},
+journal = {The journal of big papers},
+year = 7991,
+volume = {MCMXCVII},
+}
\ No newline at end of file
diff --git a/svm-rmarkdown-syllabus-example.csv b/svm-rmarkdown-syllabus-example.csv
new file mode 100644
index 0000000000000000000000000000000000000000..1b35ac20ef3352205d809d223a0707d9817e87d1
--- /dev/null
+++ b/svm-rmarkdown-syllabus-example.csv
@@ -0,0 +1,1001 @@
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+13,45,Cook,jcookc@globo.com,3,8,76,56,38
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+821,50,Chavez,achavezms@xrea.com,4,10,100,41,55
+822,66,Harris,wharrismt@quantcast.com,4,6,30,76,75
+823,66,Morrison,lmorrisonmu@ca.gov,2,2,43,100,7
+824,40,Franklin,mfranklinmv@163.com,3,1,39,62,16
+825,39,Gilbert,jgilbertmw@dion.ne.jp,4,1,59,7,92
+826,24,Hudson,khudsonmx@hugedomains.com,4,6,70,70,52
+827,62,Greene,sgreenemy@oakley.com,4,7,100,32,96
+828,82,Mills,nmillsmz@nih.gov,2,2,87,77,34
+829,77,Nichols,tnicholsn0@sitemeter.com,4,1,27,66,68
+830,51,Hayes,jhayesn1@archive.org,3,5,90,18,38
+831,83,Fowler,rfowlern2@elegantthemes.com,2,4,96,8,6
+832,76,Long,clongn3@harvard.edu,1,6,27,19,24
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+834,10,Romero,mromeron5@forbes.com,3,3,82,58,30
+835,83,Gomez,kgomezn6@sciencedirect.com,4,2,58,92,80
+836,99,Anderson,aandersonn7@nifty.com,2,5,7,7,71
+837,2,Alexander,balexandern8@amazon.de,4,9,34,58,31
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+839,41,Fernandez,rfernandezna@pinterest.com,1,9,58,19,94
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+865,10,Turner,rturnero0@istockphoto.com,4,2,61,50,91
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+867,52,Murphy,smurphyo2@rambler.ru,3,1,98,89,45
+868,19,Ray,rrayo3@barnesandnoble.com,3,5,31,78,52
+869,84,Cox,acoxo4@homestead.com,1,4,91,9,31
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+874,83,Williamson,dwilliamsono9@ehow.com,3,7,93,30,23
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+887,25,Little,alittleom@samsung.com,3,2,83,15,78
+888,60,Duncan,cduncanon@princeton.edu,4,3,13,15,69
+889,19,Lewis,clewisoo@uiuc.edu,4,8,77,47,63
+890,52,Phillips,cphillipsop@friendfeed.com,3,7,82,37,97
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+895,53,Bowman,abowmanou@mozilla.org,4,10,52,62,33
+896,25,Ellis,hellisov@rediff.com,1,4,94,4,8
+897,78,Thomas,athomasow@hubpages.com,2,8,88,48,71
+898,2,Franklin,bfranklinox@edublogs.org,3,2,31,17,52
+899,79,Fisher,dfisheroy@quantcast.com,4,2,55,14,77
+900,46,Robertson,probertsonoz@cornell.edu,3,7,1,20,62
+901,91,Gray,lgrayp0@disqus.com,4,3,98,17,82
+902,8,Perkins,lperkinsp1@jimdo.com,4,7,71,47,25
+903,82,Cruz,jcruzp2@ovh.net,1,1,36,100,52
+904,61,Arnold,sarnoldp3@quantcast.com,4,4,92,39,61
+905,37,Ramirez,pramirezp4@cnbc.com,4,2,70,17,68
+906,43,Harvey,charveyp5@slashdot.org,2,1,97,17,68
+907,68,Parker,jparkerp6@answers.com,3,6,21,54,58
+908,39,Clark,gclarkp7@studiopress.com,2,10,93,5,39
+909,15,Elliott,jelliottp8@imageshack.us,2,9,42,77,85
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+911,8,Rose,mrosepa@dailymail.co.uk,2,6,14,47,71
+912,63,Scott,gscottpb@paginegialle.it,2,2,98,57,1
+913,71,Gomez,cgomezpc@salon.com,2,9,59,27,8
+914,100,Andrews,randrewspd@photobucket.com,1,10,50,30,24
+915,26,Bennett,tbennettpe@flavors.me,1,4,50,47,45
+916,11,Larson,blarsonpf@hp.com,4,3,17,24,25
+917,67,Mitchell,kmitchellpg@live.com,1,8,76,53,18
+918,96,Hicks,nhicksph@ebay.co.uk,3,2,94,10,69
+919,81,Reynolds,dreynoldspi@imgur.com,4,10,5,16,28
+920,24,Rice,hricepj@xing.com,4,2,5,19,92
+921,61,Austin,caustinpk@umich.edu,4,10,76,9,24
+922,49,Banks,kbankspl@yahoo.com,4,1,14,99,13
+923,35,Hayes,dhayespm@mapy.cz,1,10,78,26,16
+924,95,Wood,jwoodpn@bluehost.com,2,2,87,58,23
+925,58,Long,slongpo@clickbank.net,1,10,21,18,29
+926,1,Lopez,alopezpp@shareasale.com,2,1,91,87,48
+927,72,Nichols,wnicholspq@mlb.com,2,9,66,37,11
+928,14,Gordon,sgordonpr@4shared.com,3,9,76,23,16
+929,21,Brooks,pbrooksps@artisteer.com,3,7,16,40,69
+930,95,Olson,molsonpt@blogtalkradio.com,3,2,33,95,22
+931,66,Green,jgreenpu@xrea.com,1,1,21,79,30
+932,66,Wilson,awilsonpv@chronoengine.com,3,5,70,14,34
+933,99,Barnes,abarnespw@friendfeed.com,2,7,39,6,97
+934,29,Rice,bricepx@washingtonpost.com,2,6,33,61,21
+935,46,Martin,jmartinpy@ihg.com,2,1,13,58,67
+936,3,Jones,ljonespz@huffingtonpost.com,1,4,88,3,68
+937,38,Sullivan,asullivanq0@google.ru,1,7,10,100,58
+938,54,Edwards,redwardsq1@prlog.org,3,2,92,4,64
+939,24,Garrett,mgarrettq2@engadget.com,3,6,59,85,21
+940,77,Johnston,djohnstonq3@icq.com,3,3,18,42,93
+941,31,Stephens,wstephensq4@tiny.cc,4,10,10,16,45
+942,3,Medina,gmedinaq5@kickstarter.com,4,8,27,10,65
+943,4,Murphy,cmurphyq6@hostgator.com,4,8,49,30,25
+944,23,Hunt,ghuntq7@blogspot.com,3,5,46,53,76
+945,46,Greene,mgreeneq8@trellian.com,4,5,89,94,68
+946,77,Welch,bwelchq9@phpbb.com,3,2,31,10,18
+947,76,Jackson,rjacksonqa@wired.com,4,4,66,24,83
+948,93,Martin,fmartinqb@vk.com,1,4,44,82,90
+949,19,Green,ggreenqc@netlog.com,2,1,92,63,8
+950,43,Harper,mharperqd@liveinternet.ru,4,5,3,10,73
+951,47,Alexander,ealexanderqe@php.net,1,8,91,7,26
+952,94,Peterson,rpetersonqf@msn.com,2,6,43,43,32
+953,8,Montgomery,cmontgomeryqg@ucla.edu,1,3,6,54,85
+954,11,Williams,jwilliamsqh@taobao.com,2,9,36,82,14
+955,15,Anderson,bandersonqi@auda.org.au,3,8,48,25,7
+956,17,Williams,awilliamsqj@upenn.edu,4,9,5,58,82
+957,73,Payne,dpayneqk@4shared.com,4,8,8,28,85
+958,57,Wheeler,kwheelerql@oaic.gov.au,1,4,19,89,62
+959,61,Long,llongqm@woothemes.com,4,8,28,17,45
+960,6,Kennedy,jkennedyqn@amazon.co.jp,2,3,45,4,69
+961,27,Davis,rdavisqo@indiegogo.com,4,10,76,55,9
+962,2,Walker,awalkerqp@java.com,4,4,87,74,35
+963,34,Bishop,lbishopqq@discovery.com,3,3,20,17,5
+964,69,Fuller,jfullerqr@fema.gov,2,8,48,75,16
+965,30,Lewis,jlewisqs@whitehouse.gov,2,7,70,91,24
+966,80,Lewis,slewisqt@cnn.com,4,6,68,14,50
+967,90,Banks,jbanksqu@fema.gov,4,3,90,1,33
+968,8,Sims,rsimsqv@blogs.com,4,9,24,63,79
+969,44,Cole,wcoleqw@ycombinator.com,3,3,17,3,86
+970,69,Walker,twalkerqx@disqus.com,3,10,99,83,99
+971,29,Morales,jmoralesqy@hexun.com,2,1,40,38,13
+972,1,Burke,jburkeqz@twitter.com,1,1,91,59,29
+973,5,King,bkingr0@phoca.cz,4,9,59,20,27
+974,15,Franklin,sfranklinr1@github.com,3,9,87,3,71
+975,97,Garrett,dgarrettr2@youtube.com,2,5,79,27,25
+976,1,Martinez,cmartinezr3@twitpic.com,1,2,6,15,73
+977,93,Andrews,jandrewsr4@wordpress.com,1,3,43,48,37
+978,32,Murphy,hmurphyr5@51.la,4,4,34,63,21
+979,2,Moreno,amorenor6@mtv.com,1,4,88,48,78
+980,2,Johnston,jjohnstonr7@yolasite.com,3,8,87,29,11
+981,81,Montgomery,smontgomeryr8@lulu.com,4,6,82,81,80
+982,15,Graham,mgrahamr9@a8.net,4,8,47,36,1
+983,3,Sims,msimsra@va.gov,3,10,68,67,48
+984,65,Williamson,rwilliamsonrb@reddit.com,2,1,18,79,47
+985,94,Hanson,rhansonrc@ocn.ne.jp,2,3,31,100,71
+986,42,Garza,bgarzard@taobao.com,1,4,83,82,25
+987,4,Romero,mromerore@cnn.com,3,10,59,73,58
+988,80,Torres,jtorresrf@imdb.com,1,6,73,71,55
+989,80,Gordon,mgordonrg@house.gov,1,5,44,44,51
+990,87,Flores,hfloresrh@cam.ac.uk,2,9,27,75,41
+991,59,Hamilton,rhamiltonri@canalblog.com,4,6,81,15,89
+992,4,Cruz,bcruzrj@blogspot.com,4,10,55,81,56
+993,85,Nguyen,lnguyenrk@bloglines.com,1,2,99,69,47
+994,79,Wells,pwellsrl@unesco.org,2,9,62,26,42
+995,65,Harrison,dharrisonrm@shinystat.com,4,7,26,43,79
+996,4,Walker,mwalkerrn@aol.com,1,8,99,13,10
+997,37,Cook,bcookro@google.ru,2,3,24,26,12
+998,53,Barnes,rbarnesrp@homestead.com,4,4,61,49,64
+999,45,Jenkins,cjenkinsrq@scientificamerican.com,1,8,96,23,19
+1000,31,Tucker,jtuckerrr@prweb.com,4,6,72,69,66
diff --git a/svm-rmarkdown-syllabus-example.pdf b/svm-rmarkdown-syllabus-example.pdf
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diff --git a/syncleus-white-example.bib b/syncleus-white-example.bib
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--- /dev/null
+++ b/syncleus-white-example.bib
@@ -0,0 +1,13632 @@
+%%   Saharon Shelah's bibliography
+%% (public version of listb.bib)
+% generated on:   3 Feb 2017,   8:27 GMT
+
+
+% Disclaimer:   This bibliography has its
+% own idiosyncrasies.   For example, all titles
+% are enclosed in double braces, thus ensuring that capitalization
+% is maintained.    Also: even unpublished papers will be
+% called "article".
+
+
+@Preamble{"\def\germ{\frak} \def\scr{\cal}
+ \ifx\documentclass\undefinedcs
+      \def\bf{\fam\bffam\tenbf}\def\rm{\fam0\tenrm}\fi
+                          % f**k-amstex!
+ \def\defaultdefine#1#2{\expandafter\ifx\csname#1\endcsname\relax
+ \expandafter\def\csname#1\endcsname{#2}\fi}
+ \defaultdefine{Bbb}{\bf}   \defaultdefine{frak}{\bf}
+  \defaultdefine{=}{\B}   % doublef**k-amstex!!
+  \defaultdefine{mathfrak}{\frak}
+       \defaultdefine{mathbb}{\bf}
+       \defaultdefine{mathcal}{\cal}
+      \defaultdefine{beth}{BETH}\defaultdefine{cal}{\bf}
+     \def\bbfI{{\Bbb I}}   \def\mbox{\hbox}  \def\text{\hbox}
+   \def\om{\omega}    \def\Cal#1{{\bf #1}} \def\pcf{pcf}
+        \defaultdefine{cf}{cf}
+    \defaultdefine{reals}{{\Bbb R}} \defaultdefine{real}{{\Bbb R}}
+   \def\restriction{{|}}  \def\club{CLUB}
+   \def\w{\omega} \def\exist{\exists}
+   \def\se{{\germ se}}     \def\bb{{\bf b}}
+   \def\equivalence{\equiv}
+   \let\lt<  \let\gt>
+           "}
+
+@article{Sh:1,
+author = {Shelah, Saharon},
+ams-subject = {(02.50)},
+journal = {Israel Journal of Mathematics},
+review = {MR 40-7102},
+pages = {187--202},
+title = {{Stable theories}},
+volume = {7},
+year = {1969},
+},
+
+@article{Sh:2,
+author = {Shelah, Saharon},
+ams-subject = {(05.04)},
+journal = {Journal of Combinatorial Theory},
+review = {MR 39-2652},
+pages = {298--300},
+title = {{Note on a min-max problem of Leo Moser}},
+volume = {6},
+year = {1969},
+},
+
+@article{Sh:3,
+author = {Shelah, Saharon},
+ams-subject = {(02.50)},
+journal = {Annals of Mathematical Logic},
+review = {MR 44-2593},
+pages = {69--118},
+title = {{Finite diagrams stable in power}},
+volume = {2},
+year = {1970},
+},
+
+@article{Sh:4,
+author = {Shelah, Saharon},
+ams-subject = {(02.50)},
+journal = {Journal of Symbolic Logic},
+review = {MR 44-52},
+pages = {73--82},
+title = {{On theories $T$ categorical in $|T|$}},
+volume = {35},
+year = {1970},
+},
+
+@article{Sh:5,
+author = {Shelah, Saharon},
+ams-subject = {(02.35)},
+journal = {Israel Journal of Mathematics},
+review = {MR 41-6674},
+pages = {75--79},
+title = {{On languages with non-homogeneous strings of quantifiers}},
+volume = {8},
+year = {1970},
+},
+
+@article{Sh:6,
+author = {Shelah, Saharon},
+ams-subject = {(02.50)},
+journal = {Pacific Journal of Mathematics},
+review = {MR 42-2932},
+pages = {541--545},
+title = {{A note on Hanf numbers}},
+volume = {34},
+year = {1970},
+},
+
+@article{Sh:7,
+author = {Shelah, Saharon},
+ams-subject = {(02H13)},
+journal = {Journal of Symbolic Logic},
+review = {MR 48:3735},
+pages = {83--84},
+title = {{On the cardinality of ultraproduct of finite sets}},
+volume = {35},
+year = {1970},
+},
+
+@article{Sh:8,
+author = {Shelah, Saharon},
+ams-subject = {(02H05)},
+journal = {Israel Journal of Mathematics},
+review = {MR 46:1581},
+pages = {193--198},
+title = {{Two cardinal compactness}},
+volume = {9},
+year = {1971},
+},
+
+@article{Sh:9,
+author = {Shelah, Saharon},
+ams-subject = {(02.52)},
+journal = {Annals of Mathematical Logic},
+review = {MR 44-56},
+pages = {441--447},
+title = {{Remark to ``local definability theory'' of Reyes}},
+volume = {2},
+year = {1970},
+},
+
+@article{Sh:10,
+author = {Shelah, Saharon},
+ams-subject = {(02H05)},
+journal = {Annals of Mathematical Logic},
+review = {MR 47:6475},
+pages = {271--362},
+title = {{Stability, the f.c.p., and superstability; model theoretic
+ properties of formulas in first order theory}},
+volume = {3},
+year = {1971},
+},
+
+@article{Sh:11,
+author = {Shelah, Saharon},
+ams-subject = {(02.50)},
+journal = {Pacific Journal of Mathematics},
+review = {MR 44-2594},
+pages = {811--818},
+title = {{On the number of non-almost isomorphic models of $T$ in a
+ power}},
+volume = {36},
+year = {1971},
+},
+
+@article{Sh:12,
+author = {Shelah, Saharon},
+ams-subject = {(02.50)},
+journal = {Israel Journal of Mathematics},
+review = {MR 43-4652},
+pages = {473--487},
+title = {{The number of non-isomorphic models of an unstable first-order
+ theory}},
+volume = {9},
+year = {1971},
+},
+
+@article{Sh:13,
+author = {Shelah, Saharon},
+ams-subject = {(02H99)},
+journal = {Israel Journal of Mathematics},
+review = {MR 45:6608},
+pages = {224--233},
+title = {{Every two elementarily equivalent models have isomorphic
+ ultrapowers}},
+volume = {10},
+year = {1971},
+},
+
+@article{Sh:14,
+author = {Shelah, Saharon},
+ams-subject = {(02H99)},
+journal = {Annals of Mathematical Logic},
+review = {MR 45:3187},
+pages = {75--114},
+title = {{Saturation of ultrapowers and Keisler's order}},
+volume = {4},
+year = {1972},
+},
+
+@article{Sh:15,
+author = {Shelah, Saharon},
+ams-subject = {(02H05)},
+journal = {Journal of Symbolic Logic},
+review = {MR 47:4787},
+pages = {107--113},
+title = {{Uniqueness and characterization of prime models over sets for
+ totally transcendental first-order theories}},
+volume = {37},
+year = {1972},
+},
+
+@article{Sh:16,
+author = {Shelah, Saharon},
+ams-subject = {(02H10)},
+journal = {Pacific Journal of Mathematics},
+review = {MR 46:7018},
+pages = {247--261},
+title = {{A combinatorial problem; stability and order for models 	and
+ theories in infinitary languages}},
+volume = {41},
+year = {1972},
+},
+
+@article{Sh:17,
+author = {Shelah, Saharon},
+ams-subject = {(02H13)},
+journal = {Israel Journal of Mathematics},
+review = {MR 46:3292},
+pages = {23--31},
+title = {{For what filters is every reduced product saturated?}},
+volume = {12},
+year = {1972},
+},
+
+@article{Sh:18,
+author = {Shelah, Saharon},
+ams-subject = {(02H13)},
+journal = {Journal of Symbolic Logic},
+review = {MR 56:5272},
+pages = {247--267},
+title = {{On models with power-like orderings}},
+volume = {37},
+year = {1972},
+},
+
+@article{ErSh:19,
+author = {Erdos, Paul and Shelah, Saharon},
+trueauthor = {Erd\H{o}s, Paul and Shelah, Saharon},
+ams-subject = {(04A20)},
+journal = {Israel Journal of Mathematics},
+review = {MR 47:8312},
+pages = {207--214},
+title = {{Separability properties of almost-disjoint families of sets}},
+volume = {12},
+year = {1972},
+},
+
+@article{ScSh:20,
+author = {Schmerl, James H. and Shelah, Saharon},
+ams-subject = {(02H05)},
+journal = {Journal of Symbolic Logic},
+review = {MR 47:6474},
+pages = {531--537},
+title = {{On power-like models for hyperinaccessible cardinals}},
+volume = {37},
+year = {1972},
+},
+
+@incollection{ErSh:21,
+author = {Erdos, Paul and Shelah, Saharon},
+trueauthor = {Erd\H{o}s, Paul and Shelah, Saharon},
+booktitle = {Graph theory and applications (Proc. Conf., Western
+ Michigan Univ., Kalamazoo, Mich., 1972; dedicated to the memory of J.
+ W. T. Youngs)},
+ams-subject = {(05A15)},
+review = {MR 49:2415},
+pages = {75--79},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{On problems of Moser and Hanson}},
+volume = {303},
+year = {1972},
+},
+
+@article{Sh:22,
+author = {Shelah, Saharon},
+ams-subject = {(02H10)},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 45:3188},
+pages = {509--514},
+title = {{A note on model complete models and generic models}},
+volume = {34},
+year = {1972},
+},
+
+@article{GlSh:23,
+author = {Galvin, Fred and Shelah, Saharon},
+ams-subject = {(04A20)},
+journal = {Journal of Combinatorial Theory. Ser. A},
+review = {MR 48:8240},
+pages = {167--174},
+title = {{Some Counterexamples in the Partition Calculus}},
+volume = {15},
+year = {1973},
+},
+
+@article{Sh:24,
+author = {Shelah, Saharon},
+ams-subject = {(02H15)},
+journal = {Israel Journal of Mathematics},
+review = {MR 54:4972},
+pages = {149--162},
+title = {{First order theory of permutation groups}},
+volume = {14},
+year = {1973},
+},
+
+@article{Sh:25,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+pages = {437--441},
+title = {{Errata to: First order theory of permutation groups}},
+volume = {15},
+year = {1973},
+},
+
+@article{Sh:26,
+author = {Shelah, Saharon},
+ams-subject = {(04A20)},
+journal = {Israel Journal of Mathematics},
+review = {MR 48:5864},
+pages = {262--277},
+title = {{Notes on combinatorial set theory}},
+volume = {14},
+year = {1973},
+},
+
+@article{MoSh:27,
+author = {Moran, Gadi and Shelah, Saharon},
+ams-subject = {(90D05)},
+journal = {Israel Journal of Mathematics},
+review = {MR 47:10084},
+pages = {442--449},
+title = {{Size direction games over the real line. III}},
+volume = {14},
+year = {1973},
+},
+
+@article{Sh:28,
+author = {Shelah, Saharon},
+ams-subject = {(02B15)},
+journal = {Israel Journal of Mathematics},
+review = {MR 49:20},
+pages = {282--300},
+title = {{There are just four second-order quantifiers}},
+volume = {15},
+year = {1973},
+},
+
+@article{Sh:29,
+author = {Shelah, Saharon},
+ams-subject = {(05A05)},
+journal = {Journal of Combinatorial Theory. Ser. A},
+review = {MR 48:10824},
+pages = {199--208},
+title = {{A substitute for Hall's theorem for families with infinite
+ sets}},
+volume = {16},
+year = {1974},
+},
+
+@incollection{MzSh:30,
+author = {McKenzie, Ralph and Shelah, Saharon},
+booktitle = {Proceedings of the Tarski Symposium (Univ. California,
+ 	Berkeley, Calif., 1971)},
+ams-subject = {(02H15)},
+review = {MR 50:12711},
+pages = {53--74},
+publisher = {Amer. Math. Soc., Providence, R.I},
+series = {Proc. Sympos. Pure Math.},
+title = {{The cardinals of simple models for universal theories}},
+volume = {XXV},
+year = {1974},
+},
+
+@incollection{Sh:31,
+author = {Shelah, Saharon},
+booktitle = {Proceedings of the Tarski Symposium (Univ. of California,
+ Berkeley, Calif., 1971)},
+ams-subject = {(02G20)},
+review = {MR 51:10074},
+pages = {187--203},
+publisher = {Amer. Math. Soc., Providence, R.I},
+series = {Proc. Sympos. Pure Math.},
+title = {{Categoricity of uncountable theories}},
+volume = {XXV},
+year = {1974},
+},
+
+@incollection{EHSh:32,
+author = {Erdos, Paul and Hajnal, Andras and Shelah, Saharon},
+trueauthor = {Erd\H{o}s, Paul and Hajnal, Andras and Shelah, Saharon},
+booktitle = {Topics in topology (Proc. Colloq., Keszthely, 1972)},
+ams-subject = {(05C15)},
+review = {MR 50:9662},
+pages = {243--255},
+publisher = {North-Holland, Amsterdam},
+series = {Colloq. Math. Soc. Janos Bolyai},
+title = {{On some general properties of chromatic numbers}},
+volume = {8},
+year = {1974},
+},
+
+@article{Sh:33,
+author = {Shelah, Saharon},
+ams-subject = {(02H05)},
+journal = {Pacific Journal of Mathematics},
+review = {MR 51:132},
+pages = {163--168},
+title = {{The Hanf number of omitting complete types}},
+volume = {50},
+year = {1974},
+},
+
+@article{Sh:34,
+author = {Shelah, Saharon},
+ams-subject = {(02B25)},
+journal = {Journal of Symbolic Logic},
+review = {MR 51:5263},
+pages = {399--404},
+title = {{Weak definability in infinitary languages}},
+volume = {38},
+year = {1973},
+},
+
+@article{MlSh:35,
+author = {Milner, Eric C. and Shelah, Saharon},
+ams-subject = {(04A20)},
+journal = {Canadian Journal of Mathematics. Journal Canadien de
+ Mathematiques},
+review = {MR 51:10107},
+pages = {948--961},
+title = {{Sufficiency conditions for the existence of transversals}},
+volume = {26},
+year = {1974},
+},
+
+@article{Sh:36,
+author = {Shelah, Saharon},
+ams-subject = {(54A25)},
+journal = {General Topology and Applications},
+review = {MR 58:2674},
+pages = {251--259},
+title = {{Remarks on cardinal invariants in topology}},
+volume = {7},
+year = {1977},
+},
+
+@article{Sh:37,
+author = {Shelah, Saharon},
+ams-subject = {(02H05)},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 50:9573},
+pages = {207--213},
+title = {{A two-cardinal theorem}},
+volume = {48},
+year = {1975},
+},
+
+@incollection{Sh:38,
+author = {Shelah, Saharon},
+booktitle = {Infinite and finite sets (Colloq., Keszthely, 1973;
+ dedicated to P. Erd\H{o}s on his 60th birthday)},
+ams-subject = {(05C35)},
+review = {MR 51:7944},
+pages = {1241--1256},
+publisher = {North-Holland, Amsterdam},
+series = {Colloq. Math. Soc. Janos Bolyai},
+title = {{Graphs with prescribed asymmetry and minimal number of
+ edges}},
+volume = {10 (III)},
+year = {1975},
+},
+
+@article{Sh:39,
+author = {Shelah, Saharon},
+ams-subject = {(02H15)},
+journal = {Israel Journal of Mathematics},
+review = {MR 49:8856},
+pages = {314--328},
+title = {{Differentially closed fields}},
+volume = {16},
+year = {1973},
+},
+
+@incollection{Sh:40,
+author = {Shelah, Saharon},
+booktitle = {Infinite and finite sets (Colloq., Keszthely, 1973;
+ dedicated to P. Erd\H{o}s on his 60th birthday)},
+ams-subject = {(04A20)},
+review = {MR 53:10584},
+pages = {1257--1276},
+publisher = {North-Holland, Amsterdam},
+series = {Colloq. Math. Soc. Janos Bolyai},
+title = {{Notes on partition calculus}},
+volume = {10 (III)},
+year = {1975},
+},
+
+@incollection{MlSh:41,
+author = {Milner, Eric C. and Shelah, Saharon},
+booktitle = {Infinite and finite sets (Colloq., Keszthely, 1973;
+ dedicated to P. Erd\H{o}s on his 60th birthday)},
+ams-subject = {(04A20)},
+review = {MR 51:12534},
+pages = {1115--1126},
+publisher = {North Holland, Amsterdam},
+series = {Colloq. Math. Soc. Janos Bolyai},
+title = {{Some theorems on transversals}},
+volume = {10 (III)},
+year = {1975},
+},
+
+@article{Sh:42,
+author = {Shelah, Saharon},
+ams-subject = {(02G05)},
+journal = {Annals of Mathematics},
+review = {MR 58:10390},
+pages = {379--419},
+title = {{The monadic theory of order}},
+volume = {102},
+year = {1975},
+},
+
+@article{Sh:43,
+author = {Shelah, Saharon},
+ams-subject = {(02H05)},
+journal = {Transactions of the American Mathematical Society},
+review = {MR 51:12510},
+pages = {342--364},
+title = {{Generalized quantifiers and compact logic}},
+volume = {204},
+year = {1975},
+},
+
+@article{Sh:44,
+author = {Shelah, Saharon},
+ams-subject = {(02K05)},
+journal = {Israel Journal of Mathematics},
+review = {MR 50:9582},
+pages = {243--256},
+title = {{Infinite abelian groups, Whitehead problem and some
+ constructions}},
+volume = {18},
+year = {1974},
+},
+
+@incollection{Sh:45,
+author = {Shelah, Saharon},
+booktitle = {Model theory and algebra (A memorial tribute to Abraham
+ Robinson)},
+ams-subject = {(20K10)},
+review = {MR 54:425},
+pages = {384--402},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Math.},
+title = {{Existence of rigid-like families of abelian $p$-groups}},
+volume = {498},
+year = {1975},
+},
+
+@article{Sh:46,
+author = {Shelah, Saharon},
+ams-subject = {(04A20)},
+journal = {Israel Journal of Mathematics},
+review = {MR 55:109},
+pages = {1--12},
+title = {{Colouring without triangles and partition relation}},
+volume = {20},
+year = {1975},
+},
+
+@article{MShS:47,
+author = {Makowsky, Johann A. and Shelah, Saharon and Stavi, Jonathan},
+ams-subject = {(02B20)},
+journal = {Annals of Mathematical Logic},
+review = {MR 56:15362},
+pages = {155--192},
+title = {{$\Delta$-logics and generalized quantifiers}},
+volume = {10},
+year = {1976},
+},
+
+@article{Sh:48,
+author = {Shelah, Saharon},
+ams-subject = {(02H10)},
+journal = {Israel Journal of Mathematics},
+review = {MR 52:83},
+pages = {127--148},
+title = {{Categoricity in $\aleph _{1}$ of sentences in 	$L_{\omega
+ _{1},\omega}(Q)$}},
+volume = {20},
+year = {1975},
+},
+
+@article{Sh:49,
+author = {Shelah, Saharon},
+ams-subject = {(02H05)},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 55:7764},
+pages = {134--136},
+title = {{A two-cardinal theorem and a combinatorial theorem}},
+volume = {62},
+year = {1977},
+},
+
+@article{Sh:50,
+author = {Shelah, Saharon},
+ams-subject = {(04A20)},
+journal = {Journal of Combinatorial Theory. Ser. A},
+review = {MR 53:12958},
+pages = {110--114},
+title = {{Decomposing uncountable squares to countably many chains}},
+volume = {21},
+year = {1976},
+},
+
+@incollection{Sh:51,
+author = {Shelah, Saharon},
+booktitle = {Proceedings of the International Congress of
+ 	Mathematicians (Vancouver, B. C., 1974)},
+ams-subject = {(02H05)},
+review = {MR 54:10008},
+pages = {259--263},
+publisher = {Canad. Math. Congress, Montreal, Que},
+title = {{Why there are many nonisomorphic models for 	unsuperstable
+ theories}},
+volume = {1},
+year = {1974},
+},
+
+@article{Sh:52,
+author = {Shelah, Saharon},
+ams-subject = {(02H13)},
+journal = {Israel Journal of Mathematics},
+review = {MR 52:10410},
+pages = {319--349},
+title = {{A compactness theorem for singular cardinals, free algebras,
+ Whitehead problem and transversals}},
+volume = {21},
+year = {1975},
+},
+
+@article{LtSh:53,
+author = {Litman, A. and Shelah, Saharon},
+ams-subject = {(02H05)},
+journal = {Israel Journal of Mathematics},
+review = {MR 57:9522},
+pages = {331--338},
+title = {{Models with few isomorphic expansions}},
+volume = {28},
+year = {1977},
+},
+
+@article{Sh:54,
+author = {Shelah, Saharon},
+ams-subject = {(02H05)},
+journal = {Logique et Analyse},
+review = {MR 58:27447},
+nt = {Comptes Rendus de la Semaine d'Etude en Theorie des Modeles (Inst.
+ Math., Univ. Catholique Louvain, Louvain-la-Neuve, 1975).},
+pages = {241--308},
+title = {{The lazy model-theoretician's guide to stability}},
+volume = {18},
+year = {1975},
+},
+
+@incollection{Sh:54a,
+author = {Shelah, Saharon},
+booktitle = {Six days of model theory},
+fromwhere = {IL},
+pages = {9-76},
+publisher = {ed. P. Henrard, Paul Castella, Switzerland 1661 Albeuve},
+series = {Proceedings of a conference in Louvain-le-Neuve, March 1975},
+title = {{The lazy model theorist's guide to stability}},
+year = {1978},
+},
+
+@article{McSh:55,
+author = {Macintyre, Angus and Shelah, Saharon},
+ams-subject = {(02H15)},
+journal = {Journal of Algebra},
+review = {MR 55:12511},
+pages = {168--175},
+title = {{Uncountable universal locally finite groups}},
+volume = {43},
+year = {1976},
+},
+
+@article{Sh:56,
+author = {Shelah, Saharon},
+ams-subject = {(02H05)},
+journal = {Israel Journal of Mathematics},
+review = {MR 58:5173},
+note = {A special volume, Proceedings of the Symposium in memory of 	A.
+ Robinson, Yale, 1975},
+pages = {273--286},
+title = {{Refuting Ehrenfeucht conjecture on rigid models}},
+volume = {25},
+year = {1976},
+},
+
+@article{AmSh:57,
+author = {Amit, R. and Shelah, Saharon},
+ams-subject = {(02G20)},
+journal = {Israel Journal of Mathematics},
+review = {MR 58:5162},
+pages = {200--208},
+title = {{The complete finitely axiomatized theories of order are
+ dense}},
+volume = {23},
+year = {1976},
+},
+
+@article{Sh:58,
+author = {Shelah, Saharon},
+ams-subject = {(02G05)},
+journal = {Israel Journal of Mathematics},
+review = {MR 58:21562},
+pages = {32--44},
+title = {{Decidability of a portion of the predicate calculus}},
+volume = {28},
+year = {1977},
+},
+
+@article{HiSh:59,
+author = {Hiller, Howard L. and Shelah, Saharon},
+ams-subject = {(02K05)},
+journal = {Israel Journal of Mathematics},
+review = {MR 56:2820},
+pages = {313--319},
+title = {{Singular cohomology in $L$}},
+volume = {26},
+year = {1977},
+},
+
+@article{HLSh:60,
+author = {Hodges, Wilfrid and Lachlan, Alistair H. and Shelah, Saharon},
+ams-subject = {(04A20)},
+journal = {Bulletin of the London Mathematical Society},
+review = {MR 57:16085},
+pages = {212--215},
+title = {{Possible orderings of an indiscernible sequence}},
+volume = {9},
+year = {1977},
+},
+
+@article{Sh:61,
+author = {Shelah, Saharon},
+ams-subject = {(02K99)},
+journal = {Ann. Sci. Univ. Clermont},
+review = {MR 58:21622},
+note = {Proceedings of Symposium in Clermont-Ferand, July 1975},
+pages = {1--29},
+title = {{Interpreting set theory in the endomorphism semi-group of a
+ free algebra or in a category}},
+volume = {13},
+year = {1976},
+},
+
+@article{MwSh:62,
+author = {Makowsky, Johann A. and Shelah, Saharon},
+ams-subject = {(03C80)},
+journal = {Transactions of the American Mathematical Society},
+review = {MR 81b:03041},
+pages = {215--239},
+title = {{The theorems of Beth and Craig in abstract model theory. I.
+ 	The abstract setting}},
+volume = {256},
+year = {1979},
+},
+
+@article{SeSh:63,
+author = {Stern, Jacques and Shelah, Saharon},
+ams-subject = {(03C65)},
+fromwhere = {IL},
+journal = {Transactions of the American Mathematical Society},
+review = {MR 80a:03047},
+pages = {147--171},
+title = {{The Hanf number of the first order theory of Banach spaces}},
+volume = {244},
+year = {1978},
+},
+
+@article{Sh:64,
+author = {Shelah, Saharon},
+ams-subject = {(02K05)},
+journal = {Israel Journal of Mathematics},
+review = {MR 57:9538},
+pages = {193--204},
+title = {{Whitehead groups may be not free, even assuming CH. I}},
+volume = {28},
+year = {1977},
+},
+
+@article{DvSh:65,
+author = {Devlin, Keith J. and Shelah, Saharon},
+ams-subject = {(02K05)},
+journal = {Israel Journal of Mathematics},
+review = {MR 57:9537},
+pages = {239--247},
+title = {{A weak version of $\diamondsuit $ which follows from
+ $2^{\aleph _{0}}<2^{\aleph _{1}}$}},
+volume = {29},
+year = {1978},
+},
+
+@article{Sh:66,
+author = {Shelah, Saharon},
+ams-subject = {(03C15)},
+journal = {The Journal of Symbolic Logic},
+review = {MR 80b:03037},
+pages = {550--562},
+title = {{End extensions and numbers of countable models}},
+volume = {43},
+year = {1978},
+},
+
+@article{Sh:67,
+author = {Shelah, Saharon},
+ams-subject = {(02H13)},
+journal = {Journal of Symbolic Logic},
+review = {MR 58:10414},
+pages = {475--480},
+title = {{On the number of minimal models}},
+volume = {43},
+year = {1978},
+},
+
+@article{Sh:68,
+author = {Shelah, Saharon},
+ams-subject = {(02H05)},
+journal = {Israel Journal of Mathematics},
+review = {MR 58:21572},
+pages = {57--64},
+title = {{Jonsson algebras in successor cardinals}},
+volume = {30},
+year = {1978},
+},
+
+@incollection{Sh:69,
+author = {Shelah, Saharon},
+booktitle = {Word problems, II (Conf. on Decision Problems in Algebra,
+ Oxford, 1976)},
+ams-subject = {(20F06)},
+review = {MR 81j:20047},
+pages = {373--394},
+publisher = {North-Holland, Amsterdam-New York},
+series = {Studies in Logic and Foundations of Mathematics},
+title = {{On a problem of Kurosh, Jonsson groups, and applications}},
+volume = {95},
+year = {1980},
+},
+
+@article{GuSh:70,
+author = {Gurevich, Yuri and Shelah, Saharon},
+ams-subject = {(03C85)},
+journal = {The Journal of Symbolic Logic},
+review = {MR 81a:03038b},
+pages = {491--502},
+title = {{Modest theory of short chains. II}},
+volume = {44},
+year = {1979},
+},
+
+@article{Sh:71,
+author = {Shelah, Saharon},
+ams-subject = {(03E10)},
+journal = {The Journal of Symbolic Logic},
+review = {MR 82c:03070},
+pages = {56--66},
+title = {{A note on cardinal exponentiation}},
+volume = {45},
+year = {1980},
+},
+
+@article{Sh:72,
+author = {Shelah, Saharon},
+ams-subject = {(03C85)},
+journal = {Annals of Mathematical Logic},
+review = {MR 80b:03047a},
+pages = {57--72},
+title = {{Models with second-order properties. I. Boolean algebras with
+ no definable automorphisms}},
+volume = {14},
+year = {1978},
+},
+
+@article{Sh:73,
+author = {Shelah, Saharon},
+ams-subject = {(03C85)},
+journal = {Annals of Mathematical Logic},
+review = {MR 80b:03047b},
+pages = {73--87},
+title = {{Models with second-order properties. II. Trees with no
+ undefined branches}},
+volume = {14},
+year = {1978},
+},
+
+@article{Sh:74,
+author = {Shelah, Saharon},
+ams-subject = {(03C85)},
+journal = {Annals of Mathematical Logic},
+review = {MR 80b:03047c},
+pages = {223--226},
+title = {{Appendix to: ``Models with second-order properties. II.    
+ Trees with no undefined branches'' (Annals of Mathematical Logic    
+ 14(1978), no. 1, 73--87)}},
+volume = {14},
+year = {1978},
+},
+
+@article{Sh:75,
+author = {Shelah, Saharon},
+ams-subject = {(46B99)},
+journal = {Israel Journal of Mathematics},
+review = {MR 80b:46033},
+pages = {181--191},
+title = {{A Banach space with few operators}},
+volume = {30},
+year = {1978},
+},
+
+@article{Sh:76,
+author = {Shelah, Saharon},
+ams-subject = {(03E35)},
+journal = {The Journal of Symbolic Logic},
+review = {MR 81k:03050},
+pages = {505--509},
+title = {{Independence of strong partition relation for small cardinals,
+ and the free-subset problem}},
+volume = {45},
+year = {1980},
+},
+
+@article{Sh:77,
+author = {Shelah, Saharon},
+ams-subject = {(03C60)},
+journal = {Bulletin de la Societe Mathematique de Grece. Nouvelle
+ Serie},
+review = {MR 80j:03047},
+note = {A special volume dedicated to the memory of	Papakyriakopoulos},
+pages = {17--27},
+title = {{Existentially-closed groups in $\aleph _{1}$ with 	special
+ properties}},
+volume = {18},
+year = {1977},
+},
+
+@article{Sh:78,
+author = {Shelah, Saharon},
+ams-subject = {(03C50)},
+journal = {The Journal of Symbolic Logic},
+review = {MR 80k:03031},
+pages = {319--324},
+title = {{Hanf number of omitting type for simple first-order
+ theories}},
+volume = {44},
+year = {1979},
+},
+
+@article{Sh:79,
+author = {Shelah, Saharon},
+ams-subject = {(03C45)},
+journal = {The Journal of Symbolic Logic},
+review = {MR 80m:03066},
+pages = {215--220},
+title = {{On uniqueness of prime models}},
+volume = {44},
+year = {1979},
+},
+
+@article{Sh:80,
+author = {Shelah, Saharon},
+ams-subject = {(02K05)},
+journal = {Israel Journal of Mathematics},
+review = {MR 58:21606},
+pages = {297--306},
+title = {{A weak generalization of MA to higher cardinals}},
+volume = {30},
+year = {1978},
+},
+
+@article{ADSh:81,
+author = {Avraham (Abraham), Uri and Devlin, Keith J. and Shelah,
+ Saharon},
+ams-subject = {(02K05)},
+journal = {Israel Journal of Mathematics},
+review = {MR 58:21602},
+pages = {19--33},
+title = {{The consistency with CH of some consequences of Martin's axiom
+ plus $2^{\aleph _{0}}>\aleph _{1}$}},
+volume = {31},
+year = {1978},
+},
+
+@article{Sh:82,
+author = {Shelah, Saharon},
+ams-subject = {(03C80)},
+journal = {Archiv fur Mathematische Logik und Grundlagenforschung},
+review = {MR 83a:03031},
+pages = {1--11},
+title = {{Models with second order properties. III. Omitting types for
+ $L(Q)$}},
+volume = {21},
+year = {1981},
+},
+
+@article{GgSh:83,
+author = {Giorgetta, Donato and Shelah, Saharon},
+ams-subject = {(03C60)},
+fromwhere = {D,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 86e:03035},
+note = {Proceedings of the 1980/1 Jerusalem Model Theory year.},
+pages = {123--148},
+title = {{Existentially closed structures in the power of the
+ continuum}},
+volume = {26},
+year = {1984},
+},
+
+@article{RuSh:84,
+author = {Rubin, Matatyahu and Shelah, Saharon},
+ams-subject = {(03C80)},
+journal = {The Journal of Symbolic Logic},
+review = {MR 81h:03078},
+pages = {265--283},
+title = {{On the elementary equivalence of automorphism groups of
+ Boolean algebras; downward Skolem-Lowenheim theorems and compactness of
+ related quantifiers}},
+volume = {45},
+year = {1980},
+},
+
+@article{DvSh:85,
+author = {Devlin, Keith J. and Shelah, Saharon},
+ams-subject = {(54E30)},
+journal = {Canadian Journal of Mathematics. Journal Canadien de
+ Mathematiques},
+review = {MR 81d:54022},
+pages = {241--251},
+title = {{A note on the normal Moore space conjecture}},
+volume = {31},
+year = {1979},
+},
+
+@article{DvSh:86,
+author = {Devlin, Keith J. and Shelah, Saharon},
+ams-subject = {(54D15)},
+journal = {Proceedings of the London Mathematical Society. Third
+ Series},
+review = {MR 80m:54031},
+pages = {237--252},
+title = {{Souslin properties and tree topologies}},
+volume = {39},
+year = {1979},
+},
+
+@article{Sh:87,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+title = {{See [Sh:87a] and [Sh:87b]}},
+},
+
+@article{Sh:87a,
+author = {Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 85m:03024a},
+pages = {212--240},
+title = {{Classification theory for nonelementary classes, I. The number
+ of uncountable models of $\psi \in L_{\omega _{1},\omega }$. Part A}},
+volume = {46},
+year = {1983},
+},
+
+@article{Sh:87b,
+author = {Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 85m:03024b},
+pages = {241--273},
+title = {{Classification theory for nonelementary classes, I. The	number
+ of uncountable models of $\psi \in L_{\omega	_{1},\omega }$. Part B}},
+volume = {46},
+year = {1983},
+},
+
+@incollection{Sh:88,
+author = {Shelah, Saharon},
+booktitle = {Classification theory (Chicago, IL, 1985)},
+ams-subject = {(03C75)},
+fromwhere = {IL},
+review = {MR 91h:03046},
+note = {Proceedings of the USA--Israel Conference on
+ Classification	Theory, Chicago, December 1985; ed. Baldwin, J.T.},
+pages = {419--497},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{Classification of	nonelementary classes. II. Abstract
+ elementary classes}},
+volume = {1292},
+year = {1987},
+},
+
+@incollection{Sh:88a,
+author = {Shelah, Saharon},
+booktitle = {Classification theory (Chicago, IL, 1985)},
+fromwhere = {IL},
+note = {Proceedings of the USA--Israel Conference on
+ Classification	Theory, Chicago, December 1985; ed. Baldwin, J.T.},
+pages = {483--495},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{Appendix: on stationary sets (in ``Classification
+ of	nonelementary classes. II. Abstract elementary classes'')}},
+volume = {1292},
+year = {1987},
+},
+
+@inbook{Sh:88r,
+author = {Shelah, Saharon},
+booktitle = {Classification theory for abstract elementary classes},
+fromwhere = {IL},
+note = {Chapter I. 0705.4137.  arxiv:0705.4137 },
+title = {{Abstract elementary classes near $\aleph_1$}},
+},
+
+@article{Sh:89,
+author = {Shelah, Saharon},
+ams-subject = {(06E05)},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 82i:06017},
+pages = {135--142},
+title = {{Boolean algebras with few endomorphisms}},
+volume = {74},
+year = {1979},
+},
+
+@article{Sh:90,
+author = {Shelah, Saharon},
+ams-subject = {(03E35)},
+journal = {Topology Proceedings},
+review = {MR 81f:03060},
+nt = {Proceedings of the 1977 Topology Conference (Louisiana State
+ Univ., Baton Rouge, La., 1977), II.},
+pages = {583--592},
+title = {{Remarks on $\lambda $-collectionwise Hausdorff spaces}},
+volume = {2},
+year = {1977},
+},
+
+@article{HHSh:91,
+author = {Hiller, Howard L. and Huber, Martin and Shelah, Saharon},
+ams-subject = {(20K20)},
+journal = {Mathematische Zeitschrift},
+review = {MR 58:11171},
+pages = {39--50},
+title = {{The structure of ${\rm Ext}(A, {\bf Z})$ and $V=L$}},
+volume = {162},
+year = {1978},
+},
+
+@article{Sh:92,
+author = {Shelah, Saharon},
+ams-subject = {(06E05)},
+journal = {Algebra Universalis},
+review = {MR 82k:06016},
+pages = {77--89},
+title = {{Remarks on Boolean algebras}},
+volume = {11},
+year = {1980},
+},
+
+@article{Sh:93,
+author = {Shelah, Saharon},
+ams-subject = {(03C45)},
+journal = {Annals of Mathematical Logic},
+review = {MR 82g:03055},
+pages = {177--203},
+title = {{Simple unstable theories}},
+volume = {19},
+year = {1980},
+},
+
+@article{Sh:94,
+author = {Shelah, Saharon},
+ams-subject = {(04A20)},
+journal = {The Journal of Symbolic Logic},
+review = {MR 81i:04009},
+pages = {559--562},
+title = {{Weakly compact cardinals: a combinatorial proof}},
+volume = {44},
+year = {1979},
+},
+
+@article{Sh:95,
+author = {Shelah, Saharon},
+ams-subject = {(04A20)},
+journal = {The Journal of Symbolic Logic},
+review = {MR 83j:04007},
+pages = {345--353},
+title = {{Canonization theorems and applications}},
+volume = {46},
+year = {1981},
+},
+
+@article{ShZi:96,
+author = {Shelah, Saharon and Ziegler, Martin},
+ams-subject = {(03C60)},
+journal = {The Journal of Symbolic Logic},
+review = {MR 80j:03048},
+note = { arxiv:arXiv },
+pages = {522--532},
+title = {{Algebraically closed groups of large cardinality}},
+volume = {44},
+year = {1979},
+},
+
+@article{ShRd:97,
+author = {Shelah, Saharon and Rudin, M. E. },
+ams-subject = {(04A20)},
+journal = {Topology Proceedings},
+review = {MR 80k:04002},
+nt = {Proceedings of the 1978 Topology Conference (Univ. Oklahoma,
+ Norman, Okla., 1978), I.},
+pages = {199--204},
+title = {{Unordered types of ultrafilters}},
+volume = {3},
+year = {1979},
+},
+
+@article{Sh:98,
+author = {Shelah, Saharon},
+ams-subject = {(03E35)},
+journal = {Israel Journal of Mathematics},
+review = {MR 82h:03055},
+pages = {257--285},
+title = {{Whitehead groups may not be free, even assuming CH. II}},
+volume = {35},
+year = {1980},
+},
+
+@article{HrSh:99,
+author = {Harrington, Leo and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {1,IL},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 86g:03079},
+note = {Proceedings of the 1980/1 Jerusalem Model Theory year},
+pages = {178--188},
+title = {{Some exact equiconsistency results in set theory}},
+volume = {26},
+year = {1985},
+},
+
+@article{Sh:100,
+author = {Shelah, Saharon},
+ams-subject = {(03E40)},
+journal = {The Journal of Symbolic Logic},
+review = {MR 82b:03099},
+pages = {563--573},
+title = {{Independence results}},
+volume = {45},
+year = {1980},
+},
+
+@article{MwSh:101,
+author = {Makowsky, Johann A. and Shelah, Saharon},
+ams-subject = {(03C80)},
+journal = {Archiv fur Mathematische Logik und Grundlagenforschung},
+review = {MR 83g:03034},
+note = {Proceedings of a Workshop, Berlin, July 1977},
+pages = {13--35},
+title = {{The theorems of Beth and Craig in abstract model theory. II.
+ Compact logics}},
+volume = {21},
+year = {1981},
+},
+
+@article{AbSh:102,
+author = {Avraham (Abraham), Uri and Shelah, Saharon},
+ams-subject = {(03E35)},
+journal = {The Journal of Symbolic Logic},
+review = {MR 83h:03071},
+pages = {37--42},
+title = {{Forcing with stable posets}},
+volume = {47},
+year = {1982},
+},
+
+@article{FrSh:103,
+author = {Fremlin, David H. and Shelah, Saharon},
+ams-subject = {(03E35)},
+journal = {Israel Journal of Mathematics},
+review = {MR 82b:03096},
+pages = {299--304},
+title = {{On partitions of the real line}},
+volume = {32},
+year = {1979},
+},
+
+@article{LvSh:104,
+author = {Laver, Richard and Shelah, Saharon},
+ams-subject = {(03E35)},
+journal = {Transactions of the American Mathematical Society},
+review = {MR 82e:03049},
+pages = {411--417},
+title = {{The $\aleph _{2}$-Souslin Hypothesis}},
+volume = {264},
+year = {1981},
+},
+
+@article{Sh:105,
+author = {Shelah, Saharon},
+ams-subject = {(03E60)},
+journal = {Israel Journal of Mathematics},
+review = {MR 82h:03054},
+pages = {311--330},
+title = {{On uncountable abelian groups}},
+volume = {32},
+year = {1979},
+},
+
+@article{AbSh:106,
+author = {Avraham (Abraham), Uri and Shelah, Saharon},
+ams-subject = {(03E35)},
+journal = {Israel Journal of Mathematics},
+review = {MR 82a:03048},
+pages = {161--176},
+title = {{Martin's axiom does not imply that every two $\aleph
+ _{1}$-dense sets of reals are isomorphic}},
+volume = {38},
+year = {1981},
+},
+
+@article{Sh:107,
+author = {Shelah, Saharon},
+ams-subject = {(03C80)},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 85j:03056},
+pages = {183--212},
+title = {{Models with second order properties. IV. A general method and
+ eliminating diamonds}},
+volume = {25},
+year = {1983},
+},
+
+@incollection{Sh:108,
+author = {Shelah, Saharon},
+booktitle = {Logic Colloquium '78 (Mons, 1978)},
+ams-subject = {(03E10)},
+review = {MR 82d:03079},
+pages = {357--380},
+publisher = {North-Holland, Amsterdam-New York},
+series = {Stud. Logic Foundations Math},
+title = {{On successors of singular cardinals}},
+volume = {97},
+year = {1979},
+},
+
+@article{HoSh:109,
+author = {Hodges, Wilfrid and Shelah, Saharon},
+ams-subject = {(03C20)},
+journal = {Annals of Mathematical Logic},
+review = {MR 82f:03025},
+pages = {77--108},
+title = {{Infinite games and reduced products}},
+volume = {20},
+year = {1981},
+},
+
+@article{Sh:110,
+author = {Shelah, Saharon},
+ams-subject = {(03E05)},
+journal = {Israel Journal of Mathematics},
+review = {MR 85b:03085},
+pages = {177--226},
+title = {{Better quasi-orders for uncountable cardinals}},
+volume = {42},
+year = {1982},
+},
+
+@article{Sh:111,
+author = {Shelah, Saharon},
+ams-subject = {(04A30)},
+fromwhere = {IL},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 87j:04006},
+pages = {263--299},
+title = {{On power of singular cardinals}},
+volume = {27},
+year = {1986},
+},
+
+@article{ShSt:112,
+author = {Shelah, Saharon and Stanley, Lee},
+ams-subject = {(03E35)},
+journal = {Israel Journal of Mathematics},
+review = {MR 84h:03119},
+pages = {185--224},
+title = {{$S$-forcing. I. A ``black-box'' theorem for morasses, with
+ applications to super-Souslin trees}},
+volume = {43},
+year = {1982},
+},
+
+@article{Sh:113,
+author = {Shelah, Saharon},
+ams-subject = {(03C95)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 91i:03078},
+pages = {193--213},
+title = {{The theorems of Beth and Craig in abstract model theory. III.
+ $\Delta$-logics and infinitary logics}},
+volume = {69},
+year = {1990},
+},
+
+@article{AbSh:114,
+author = {Abraham, Uri and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {IL,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 86i:03063},
+pages = {75--113},
+title = {{Isomorphism types of Aronszajn trees}},
+volume = {50},
+year = {1985},
+},
+
+@article{ChSh:115,
+author = {Cherlin, Gregory and Shelah, Saharon},
+ams-subject = {(03C60)},
+journal = {Annals of Mathematical Logic},
+review = {MR 82c:03045},
+pages = {227--270},
+title = {{Superstable fields and groups}},
+volume = {18},
+year = {1980},
+},
+
+@article{MwSh:116,
+author = {Makowsky, Johann A. and Shelah, Saharon},
+ams-subject = {(03C95)},
+fromwhere = {IL,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 85i:03125},
+pages = {263--299},
+title = {{Positive results in abstract model theory: a theory of compact
+ logics}},
+volume = {25},
+year = {1983},
+},
+
+@article{RuSh:117,
+author = {Rubin, Matatyahu and Shelah, Saharon},
+ams-subject = {(04A20)},
+fromwhere = {IL,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 88h:04005},
+pages = {43--81},
+title = {{Combinatorial problems on trees: partitions, $\Delta$-systems
+ and large free subtrees}},
+volume = {33},
+year = {1987},
+},
+
+@article{RuSh:118,
+author = {Rubin, Matatyahu and Shelah, Saharon},
+ams-subject = {(03C80)},
+fromwhere = {IL,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 85e:03090},
+pages = {542--557},
+title = {{On the expressibility hierarchy of Magidor-Malitz
+ quantifiers}},
+volume = {48},
+year = {1983},
+},
+
+@article{Sh:119,
+author = {Shelah, Saharon},
+ams-subject = {(03E35)},
+journal = {Israel Journal of Mathematics},
+review = {MR 83g:03051},
+pages = {1--32},
+title = {{Iterated forcing and changing cofinalities}},
+volume = {40},
+year = {1981},
+},
+
+@article{Sh:120,
+author = {Shelah, Saharon},
+ams-subject = {(03E35)},
+journal = {Israel Journal of Mathematics},
+review = {MR 83a:03047},
+pages = {315--334},
+title = {{Free limits of forcing and more on Aronszajn trees}},
+volume = {38},
+year = {1981},
+},
+
+@article{MShS:121,
+author = {Magidor, Menachem and Shelah, Saharon and Stavi, Jonathan},
+ams-subject = {(03C62)},
+journal = {The Journal of Symbolic Logic},
+review = {MR 84m:03058},
+pages = {33--38},
+title = {{On the standard part of nonstandard models of set theory}},
+volume = {48},
+year = {1983},
+},
+
+@article{Sh:122,
+author = {Shelah, Saharon},
+ams-subject = {(03E05)},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 83i:03075},
+pages = {29--35},
+title = {{On Fleissner's diamond}},
+volume = {22},
+year = {1981},
+},
+
+@article{GuSh:123,
+author = {Gurevich, Yuri and Shelah, Saharon},
+ams-subject = {(03C85)},
+fromwhere = {1,IL},
+journal = {Annals of Mathematical Logic},
+review = {MR 85d:03080},
+pages = {179--198},
+title = {{Monadic theory of order and topology in ${\rm ZFC}$}},
+volume = {23},
+year = {1982},
+},
+
+@article{Sh:124,
+author = {Shelah, Saharon},
+ams-subject = {(03E35)},
+journal = {Israel Journal of Mathematics},
+review = {MR 83a:03048},
+pages = {283--288},
+title = {{$\aleph _{\omega }$ may have a strong partition relation}},
+volume = {38},
+year = {1981},
+},
+
+@article{Sh:125,
+author = {Shelah, Saharon},
+ams-subject = {(03E35)},
+journal = {Israel Journal of Mathematics},
+review = {MR 82k:03084},
+pages = {74--82},
+title = {{The consistency of ${\rm Ext}(G,\,{\bf Z})={\bf Q}$}},
+volume = {39},
+year = {1981},
+},
+
+@article{Sh:126,
+author = {Shelah, Saharon},
+ams-subject = {(03C45)},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 83b:03036},
+pages = {239--248},
+title = {{On saturation for a predicate}},
+volume = {22},
+year = {1981},
+},
+
+@article{Sh:127,
+author = {Shelah, Saharon},
+ams-subject = {(03E50)},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 83d:03060},
+pages = {301--308},
+title = {{On uncountable Boolean algebras with no uncountable pairwise
+ comparable or incomparable sets of elements}},
+volume = {22},
+year = {1981},
+},
+
+@article{Sh:128,
+author = {Shelah, Saharon},
+ams-subject = {(03C50)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 87d:03096},
+pages = {273--297},
+title = {{Uncountable constructions for B.A., e.c. groups and Banach
+ spaces}},
+volume = {51},
+year = {1985},
+},
+
+@article{Sh:129,
+author = {Shelah, Saharon},
+ams-subject = {(03C75)},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 82k:03054},
+pages = {5--10},
+title = {{On the number of nonisomorphic models of cardinality
+ $\lambda$, $L_{\infty \lambda }$-equivalent to a fixed model}},
+volume = {22},
+year = {1981},
+},
+
+@article{PiSh:130,
+author = {Pillay, Anand and Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {1,IL},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 87d:03095},
+pages = {361--376},
+title = {{Classification theory over a predicate. I}},
+volume = {26},
+year = {1985},
+},
+
+@article{Sh:131,
+author = {Shelah, Saharon},
+ams-subject = {(03C45)},
+journal = {Israel Journal of Mathematics},
+review = {MR 84j:03070a},
+pages = {324--356},
+title = {{The spectrum problem. I. $\aleph _{\varepsilon }$-saturated
+ models, the main gap}},
+volume = {43},
+year = {1982},
+},
+
+@article{Sh:132,
+author = {Shelah, Saharon},
+ams-subject = {(03C45)},
+journal = {Israel Journal of Mathematics},
+review = {MR 84j:03070b},
+pages = {357--364},
+title = {{The spectrum problem. II. Totally transcendental and infinite
+ depth}},
+volume = {43},
+year = {1982},
+},
+
+@article{Sh:133,
+author = {Shelah, Saharon},
+ams-subject = {(03C80)},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 84h:03093},
+pages = {21--26},
+title = {{On the number of nonisomorphic models in $L_{\infty ,\kappa }$
+ when $\kappa $ is weakly compact}},
+volume = {23},
+year = {1982},
+},
+
+@incollection{GPShS:134,
+author = {Gabbai, D. and Pnueli, A. and Shelah, Saharon and Stavi,
+ Jonathan},
+booktitle = {Proc.~of the seventh Annual SIG ACT --- SIG PLAN Symposium
+ on Principles of Programming Languages, January 23- 30, 1980},
+fromwhere = {IL},
+pages = {163--173},
+publisher = {Association Comp. Machinery, NY},
+title = {{On the temporal analysis of fairness}},
+year = {1980},
+},
+
+@article{GGHSh:135,
+author = {Glass, A. M. W. and Gurevich, Yuri and Holland, W. Charles and
+ Shelah, Saharon},
+ams-subject = {(06A05)},
+journal = {Mathematical Proceedings of the Cambridge Philosophical
+ Society},
+review = {MR 82c:06001},
+pages = {7--17},
+title = {{Rigid homogeneous chains}},
+volume = {89},
+year = {1981},
+},
+
+@article{Sh:136,
+author = {Shelah, Saharon},
+ams-subject = {(06E05)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 86k:06010},
+pages = {100--146},
+title = {{Constructions of many complicated uncountable structures and
+ Boolean algebras}},
+volume = {45},
+year = {1983},
+},
+
+@incollection{Sh:137,
+author = {Shelah, Saharon},
+booktitle = {Surveys in set theory},
+ams-subject = {(03E35)},
+fromwhere = {IL},
+review = {MR 87b:03114},
+note = {Proceedings of Symp. in Set Theory, Cambridge, August 1978; ed.
+ Mathias, A.R.D.},
+pages = {116--134},
+publisher = {Cambridge Univ. Press, Cambridge-New York},
+series = {London Math. Soc. Lecture Note Ser},
+title = {{The singular cardinals problem: independence results}},
+volume = {87},
+year = {1983},
+},
+
+@article{SgSh:138,
+author = {Sageev, Gershon and Shelah, Saharon},
+ams-subject = {(20K35)},
+fromwhere = {1,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 87c:20097},
+pages = {302--315},
+title = {{On the structure of ${\rm Ext}(A,{\bf Z})$ in ${\rm ZFC}^
+ +$}},
+volume = {50},
+year = {1985},
+},
+
+@article{Sh:139,
+author = {Shelah, Saharon},
+ams-subject = {(20A15)},
+journal = {Algebra Universalis},
+review = {MR 84i:20005},
+pages = {131--146},
+title = {{On the number of nonconjugate subgroups}},
+volume = {16},
+year = {1983},
+},
+
+@article{Sh:140,
+author = {Shelah, Saharon},
+ams-subject = {(20K26)},
+journal = {Israel Journal of Mathematics},
+review = {MR 83f:20042},
+pages = {291--295},
+title = {{On endo-rigid, strongly $\aleph _{1}$-free abelian groups in
+ $\aleph _{1}$}},
+volume = {40},
+year = {1981},
+},
+
+@article{GMSh:141,
+author = {Gurevich, Yuri and Magidor, Menachem and Shelah, Saharon},
+ams-subject = {(03C85)},
+fromwhere = {IL,IL,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 84i:03076},
+pages = {387--398},
+title = {{The monadic theory of $\omega _{2}$}},
+volume = {48},
+year = {1983},
+},
+
+@article{BlSh:142,
+author = {Baldwin, John T. and Shelah, Saharon},
+ams-subject = {(03C50)},
+fromwhere = {1,IL},
+journal = {Algebra Universalis},
+review = {MR 85h:03032},
+note = {A volume in honour of Tarski},
+pages = {191--199},
+title = {{The structure of saturated free algebras}},
+volume = {17},
+year = {1983},
+},
+
+@article{GuSh:143,
+author = {Gurevich, Yuri and Shelah, Saharon},
+ams-subject = {(03C85)},
+fromwhere = {IL,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 86m:03064},
+note = {Proceedings of the 1980/1 Jerusalem Model Theory year},
+pages = {55--68},
+title = {{The monadic theory and the ``next world''}},
+volume = {49},
+year = {1984},
+},
+
+@article{MShS:144,
+author = {Magidor, Menachem and Shelah, Saharon and Stavi, Jonathan},
+ams-subject = {(03C70)},
+fromwhere = {IL,IL,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 86i:03048},
+note = {Proceedings of the 1980/1 Jerusalem Model Theory year},
+pages = {287--361},
+title = {{Countably decomposable admissible sets}},
+volume = {26},
+year = {1984},
+},
+
+@article{EMSh:145,
+author = {Eklof, Paul C. and Mekler, Alan H. and Shelah, Saharon},
+ams-subject = {(20K20)},
+fromwhere = {IL,IL,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 86m:20062},
+note = {Proceedings of the 1980/1 Jerusalem Model Theory year},
+pages = {34--54},
+title = {{Almost disjoint abelian groups}},
+volume = {49},
+year = {1984},
+},
+
+@article{AbSh:146,
+author = {Abraham, Uri and Shelah, Saharon},
+ams-subject = {(03C62)},
+fromwhere = {IL,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 85i:03112},
+pages = {643--657},
+title = {{Forcing closed unbounded sets}},
+volume = {48},
+year = {1983},
+},
+
+@article{HrSh:147,
+author = {Harrington, Leo and Shelah, Saharon},
+ams-subject = {(03D25)},
+journal = {American Mathematical Society. Bulletin. New Series},
+review = {MR 83i:03067},
+pages = {79--80},
+title = {{The undecidability of the recursively enumerable degrees}},
+volume = {6},
+year = {1982},
+},
+
+@incollection{SgSh:148,
+author = {Sageev, Gershon and Shelah, Saharon},
+booktitle = {Abelian group theory (Oberwolfach, 1981)},
+ams-subject = {(20K40)},
+review = {MR 83e:20062},
+note = {ed. Goebel, R. and Walker, A.E.},
+pages = {87--92},
+publisher = {Springer, Berlin-New York},
+series = {Lecture Notes in Mathematics},
+title = {{Weak compactness and the structure of {\rm Ext}$(A,\,{\bf
+ Z})$}},
+volume = {874},
+year = {1981},
+},
+
+@article{FdSh:149,
+author = {Friedman, Sy D. and Shelah, Saharon},
+ams-subject = {(03C70)},
+fromwhere = {1,IL},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 85g:03057},
+pages = {672--678},
+title = {{Tall $\alpha $-recursive structures}},
+volume = {88},
+year = {1983},
+},
+
+@article{ShKf:150,
+author = {Shelah, Saharon and Kaufmann, Matt},
+ams-subject = {(03C80)},
+fromwhere = {IL},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 87d:03105},
+pages = {111--123},
+title = {{The Hanf number of stationary logic}},
+volume = {27},
+year = {1986},
+},
+
+@article{GuSh:151,
+author = {Gurevich, Yuri and Shelah, Saharon},
+ams-subject = {(03B15)},
+fromwhere = {1,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 85f:03007},
+pages = {816--828},
+title = {{Interpreting second-order logic in the monadic theory of
+ order}},
+volume = {48},
+year = {1983},
+},
+
+@incollection{HrSh:152,
+author = {Harrington, Leo and Shelah, Saharon},
+booktitle = {Logic Colloquium '80 (Prague, 1980)},
+ams-subject = {(03E15)},
+review = {MR 84c:03088},
+note = {eds. van Dalen, ~D., Lascar, D. and Smiley, T.J.},
+pages = {147--152},
+publisher = {North-Holland, Amsterdam-New York},
+series = {Stud. Logic Foundations Math},
+title = {{Counting equivalence classes for co-$\kappa $-Souslin
+ equivalence relations}},
+volume = {108},
+year = {1982},
+},
+
+@article{ARSh:153,
+author = {Abraham, Uri and Rubin, Matatyahu and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {IL,IL,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 87d:03132},
+pages = {123--206},
+title = {{On the consistency of some partition theorems for continuous
+ colorings, and the structure of $\aleph_ 1$-dense real order types}},
+volume = {29},
+year = {1985},
+},
+
+@article{ShSt:154,
+author = {Shelah, Saharon and Stanley, Lee},
+ams-subject = {(03E35)},
+journal = {Israel Journal of Mathematics},
+review = {MR 84h:03120},
+note = {Corrections in [Sh:154a]},
+pages = {225--236},
+title = {{Generalized Martin's axiom and Souslin's hypothesis for higher
+ cardinals}},
+volume = {43},
+year = {1982},
+},
+
+@article{ShSt:154a,
+author = {Shelah, Saharon and Stanley, Lee},
+ams-subject = {(03E35)},
+fromwhere = {IL,1},
+journal = {Israel Journal of Mathematics},
+review = {MR 87m:03069},
+pages = {304--314},
+title = {{Corrigendum to: ``Generalized Martin's axiom and Souslin's
+ hypothesis for higher cardinals'' [Israel Journal of Mathematics 43
+ (1982), no. 3, 225--236; MR 84h:03120]}},
+volume = {53},
+year = {1986},
+},
+
+@article{Sh:155,
+author = {Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 90b:03048},
+pages = {229--256},
+title = {{The spectrum problem. III. Universal theories}},
+volume = {55},
+year = {1986},
+},
+
+@article{BlSh:156,
+author = {Baldwin, John T. and Shelah, Saharon},
+ams-subject = {(03C85)},
+fromwhere = {1,IL},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 87h:03053},
+note = {Proceedings of the 1980/1 Jerusalem Model Theory year},
+pages = {229--303},
+title = {{Second-order quantifiers and the complexity of theories}},
+volume = {26},
+year = {1985},
+},
+
+@article{LaSh:157,
+author = {Lachlan, Alistair H. and Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {IL,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 87h:03047b},
+note = {Proceedings of the 1980/1 Jerusalem Model Theory year},
+pages = {155--180},
+title = {{Stable structures homogeneous for a finite binary language}},
+volume = {49},
+year = {1984},
+},
+
+@article{ShHM:158,
+author = {Shelah, Saharon and Harrington, Leo and Makkai, Michael},
+ams-subject = {(03C15)},
+fromwhere = {IL,IL,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 86j:03029b},
+note = {Proceedings of the 1980/1 Jerusalem Model Theory year},
+pages = {259--280},
+title = {{A proof of Vaught's conjecture for $\omega$-stable theories}},
+volume = {49},
+year = {1984},
+},
+
+@article{ShWd:159,
+author = {Shelah, Saharon and Woodin, Hugh},
+ams-subject = {(03E35)},
+fromwhere = {IL,1},
+journal = {The Journal of Symbolic Logic},
+review = {MR 86h:03087},
+pages = {1185--1189},
+title = {{Forcing the failure of CH by adding a real}},
+volume = {49},
+year = {1984},
+},
+
+@article{HoSh:160,
+author = {Hodges, Wilfrid and Shelah, Saharon},
+ams-subject = {(03E75)},
+fromwhere = {4,1},
+journal = {Journal of the London Mathematical Society. Second Series},
+review = {MR 87i:03115},
+pages = {1--12},
+title = {{Naturality and definability. I}},
+volume = {33},
+year = {1986},
+},
+
+@article{Sh:161,
+author = {Shelah, Saharon},
+ams-subject = {(03C60)},
+fromwhere = {IL},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 87f:03095},
+pages = {195--228},
+title = {{Incompactness in regular cardinals}},
+volume = {26},
+year = {1985},
+},
+
+@article{HLSh:162,
+author = {Hart, Bradd and Laflamme, Claude and Shelah, Saharon},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9311211 },
+pages = {169--194},
+title = {{Models with second order properties, V: A General principle}},
+volume = {64},
+year = {1993},
+},
+
+@incollection{GuSh:163,
+author = {Gurevich, Yuri and Shelah, Saharon},
+booktitle = {Foundations of logic and linguistics (Salzburg, 1983)},
+ams-subject = {(03B45)},
+fromwhere = {1,IL},
+review = {MR 87b:03034},
+note = {Proceedings of the Seventh International Congress for Logic,
+ Methology and Philosophy of Science, Salzburg, July 1983; eds. Dorn, G.
+ and Weingartner, P.},
+pages = {181--198},
+publisher = {Plenum, New York-London},
+title = {{To the decision problem for branching time logic}},
+year = {1985},
+},
+
+@article{JaSh:164,
+author = {Jarden, Moshe and Shelah, Saharon},
+ams-subject = {(12F20)},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 84c:12015},
+pages = {223--228},
+title = {{Pseudo-algebraically closed fields over rational function
+ fields}},
+volume = {87},
+year = {1983},
+},
+
+@article{ShWe:165,
+author = {Shelah, Saharon and Weiss, Benjamin},
+ams-subject = {(28D05)},
+journal = {Israel Journal of Mathematics},
+review = {MR 84d:28025},
+pages = {154--160},
+title = {{Measurable recurrence and quasi-invariant measures}},
+volume = {43},
+year = {1982},
+},
+
+@article{MkSh:166,
+author = {Mekler, Alan H. and Shelah, Saharon},
+ams-subject = {(03C80)},
+fromwhere = {3,IL},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 87c:03081a},
+note = {Proceedings of the 1980/1 Jerusalem Model Theory year},
+pages = {129--138},
+title = {{Stationary logic and its friends. I}},
+volume = {26},
+year = {1985},
+},
+
+@article{ShSt:167,
+author = {Shelah, Saharon and Stanley, Lee},
+ams-subject = {(03E35)},
+fromwhere = {IL,1},
+journal = {Israel Journal of Mathematics},
+review = {MR 88e:03077},
+nt = {With an appendix by John P. Burgess.},
+pages = {1--65},
+title = {{$S$-forcing. IIa. Adding diamonds and more applications:
+ coding sets, Arhangelskii's problem and ${\scr L}[Q^ {<\omega}_ 1,Q^ 1_
+ 2]$}},
+volume = {56},
+year = {1986},
+},
+
+@article{GuSh:168,
+author = {Gurevich, Yuri and Shelah, Saharon},
+ams-subject = {(03F25)},
+fromwhere = {1,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 90c:03053},
+pages = {305--323},
+title = {{On the strength of the interpretation method}},
+volume = {54},
+year = {1989},
+},
+
+@article{EMSh:169,
+author = {Eklof, Paul C. and Mekler, Alan H. and Shelah, Saharon},
+ams-subject = {(20K30)},
+fromwhere = {1,3,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 89c:20080},
+pages = {283--298},
+title = {{On strongly nonreflexive groups}},
+volume = {59},
+year = {1987},
+},
+
+@incollection{Sh:170,
+author = {Shelah, Saharon},
+booktitle = {Logic colloquium '82 (Florence, 1982)},
+ams-subject = {(03F30)},
+fromwhere = {IL},
+review = {MR 86g:03097},
+pages = {145--160},
+publisher = {North-Holland, Amsterdam-New York},
+series = {Stud. Logic Found. Math},
+title = {{On logical sentences in {\rm PA}}},
+volume = {112},
+year = {1984},
+},
+
+@incollection{Sh:171,
+author = {Shelah, Saharon},
+booktitle = {Around classification theory of models},
+fromwhere = {IL},
+pages = {1-46},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{Classifying generalized quantifiers}},
+volume = {1182},
+year = {1986},
+},
+
+@article{Sh:172,
+author = {Shelah, Saharon},
+ams-subject = {(16A99)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 86i:16044},
+note = {Proceedings of the 1980/1 Jerusalem Model Theory year},
+pages = {239--257},
+title = {{A combinatorial principle and endomorphism rings. I. On
+ $p$-groups}},
+volume = {49},
+year = {1984},
+},
+
+@incollection{ANSh:173,
+author = {Aharoni, R. and Nash Williams, C. St. J. A. and Shelah,
+ Saharon},
+booktitle = {Progress in graph theory (Waterloo, Ont., 1982)},
+ams-subject = {(04A20)},
+fromwhere = {IL,4,IL},
+review = {MR 86h:04002},
+note = {Proceedings of the Conference in Waterloo, July 1982},
+pages = {71--79},
+publisher = {Academic Press, Toronto, Ont.},
+title = {{Marriage in infinite societies}},
+year = {1984},
+},
+
+@article{GrSh:174,
+author = {Grossberg, Rami and Shelah, Saharon},
+ams-subject = {(20A15)},
+fromwhere = {IL,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 85c:20001},
+pages = {289--302},
+title = {{On universal locally finite groups}},
+volume = {44},
+year = {1983},
+},
+
+@article{Sh:175,
+author = {Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 85h:03054},
+note = {See also [Sh:175a]},
+pages = {75--87},
+title = {{On universal graphs without instances of CH}},
+volume = {26},
+year = {1984},
+},
+
+@article{Sh:175a,
+author = {Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {1},
+journal = {Israel Journal of Mathematics},
+review = {MR 94e:03048},
+pages = {69--81},
+title = {{Universal graphs without instances of {\rm CH}: revisited}},
+volume = {70},
+year = {1990},
+},
+
+@article{Sh:176,
+author = {Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 86g:03082a},
+pages = {1--47},
+title = {{Can you take Solovay's inaccessible away?}},
+volume = {48},
+year = {1984},
+},
+
+@article{Sh:177,
+author = {Shelah, Saharon},
+ams-subject = {(03E40)},
+fromwhere = {IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 86m:03082},
+pages = {1034--1038},
+title = {{More on proper forcing}},
+volume = {49},
+year = {1984},
+},
+
+@article{GuSh:178,
+author = {Gurevich, Yuri and Shelah, Saharon},
+ams-subject = {(03B25)},
+fromwhere = {1,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 85d:03019},
+pages = {1120--1124},
+title = {{Random models and the Godel case of the decision problem}},
+volume = {48},
+year = {1983},
+},
+
+@article{ShSn:179,
+author = {Shelah, Saharon and Steinhorn, Charles},
+ams-subject = {(03C80)},
+fromwhere = {IL,1},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 87d:03104},
+pages = {1--11},
+title = {{On the nonaxiomatizability of some logics by finitely many
+ schemas}},
+volume = {27},
+year = {1986},
+},
+
+@article{ShSn:180,
+author = {Shelah, Saharon and Steinhorn, Charles},
+ams-subject = {(03C80)},
+fromwhere = {IL,1},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 91a:03084},
+pages = {1--13},
+title = {{The nonaxiomatizability of $L(Q^ 2_ {\aleph_ 1})$ by finitely
+ many schemata}},
+volume = {31},
+year = {1990},
+},
+
+@article{KfSh:181,
+author = {Kaufmann, Matt and Shelah, Saharon},
+ams-subject = {(03C80)},
+fromwhere = {1,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 86a:03037},
+pages = {209--214},
+title = {{A nonconservativity result on global choice}},
+volume = {27},
+year = {1984},
+},
+
+@article{AbSh:182,
+author = {Abraham, Uri and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {IL,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 87e:03117},
+pages = {180--189},
+title = {{On the intersection of closed unbounded sets}},
+volume = {51},
+year = {1986},
+},
+
+@article{GuSh:183,
+author = {Gurevich, Yuri and Shelah, Saharon},
+ams-subject = {(03C65)},
+fromwhere = {1,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 85g:03055},
+pages = {1105--1119},
+title = {{Rabin's uniformization problem}},
+volume = {48},
+year = {1983},
+},
+
+@article{GGSh:184,
+author = {Goldfarb, Warren D. and Gurevich, Yuri and Shelah, Saharon},
+ams-subject = {(03B10)},
+fromwhere = {1,1,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 86g:03015b},
+pages = {1253--1261},
+title = {{A decidable subclass of the minimal Godel class with
+ identity}},
+volume = {49},
+year = {1984},
+},
+
+@article{Sh:185,
+author = {Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 85b:03092},
+pages = {90--96},
+title = {{Lifting problem of the measure algebra}},
+volume = {45},
+year = {1983},
+},
+
+@article{Sh:186,
+author = {Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 86g:03083},
+pages = {1022--1033},
+title = {{Diamonds, uniformization}},
+volume = {49},
+year = {1984},
+},
+
+@article{MkSh:187,
+author = {Mekler, Alan H. and Shelah, Saharon},
+ams-subject = {(03C80)},
+fromwhere = {3,IL},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 87c:03081b},
+pages = {39--50},
+title = {{Stationary logic and its friends. II}},
+volume = {27},
+year = {1986},
+},
+
+@article{Sh:188,
+author = {Shelah, Saharon},
+ams-subject = {(03C75)},
+fromwhere = {IL},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 85j:03055},
+pages = {97--104},
+title = {{A pair of nonisomorphic $\equiv _{\infty \lambda }$ models of
+ power $\lambda $ for $\lambda $ singular with $\lambda ^{\omega
+ }=\lambda $}},
+volume = {25},
+year = {1984},
+},
+
+@article{Sh:189,
+author = {Shelah, Saharon},
+ams-subject = {(03C75)},
+fromwhere = {IL},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 86h:03072},
+pages = {36--50},
+title = {{On the possible number ${\rm no}(M)=$ the number of
+ nonisomorphic models $L_ {\infty,\lambda}$-equivalent to $M$ of power
+ $\lambda$, for $\lambda$ singular}},
+volume = {26},
+year = {1985},
+},
+
+@article{GbSh:190,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+ams-subject = {(20K20)},
+fromwhere = {D,IL},
+journal = {Journal of Algebra},
+review = {MR 86d:20061},
+pages = {136--150},
+title = {{Semirigid classes of cotorsion-free abelian groups}},
+volume = {93},
+year = {1985},
+},
+
+@article{GiSh:191,
+author = {Gitik, Moti and Shelah, Saharon},
+ams-subject = {(03E40)},
+fromwhere = {1,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 87c:03104},
+pages = {148--158},
+title = {{On the $\bbfI$-condition}},
+volume = {48},
+year = {1984},
+},
+
+@article{Sh:192,
+author = {Shelah, Saharon},
+ams-subject = {(20A15)},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 89d:20001},
+pages = {153--206},
+title = {{Uncountable groups have many nonconjugate subgroups}},
+volume = {36},
+year = {1987},
+},
+
+@article{LhSh:193,
+author = {Lehmann, Daniel  and Shelah, Saharon},
+ams-subject = {(68Q55)},
+fromwhere = {IL,IL},
+journal = {Information and Control},
+review = {MR 85c:68046},
+pages = {165--198},
+title = {{Reasoning with time and chance}},
+volume = {53},
+year = {1982},
+},
+
+@article{ANSh:194,
+author = {Aharoni, R. and Nash Williams, C. St. J. A. and Shelah,
+ Saharon},
+ams-subject = {(04A20)},
+journal = {Proceedings of the London Mathematical Society. Third
+ Series},
+review = {MR 85g:04001},
+pages = {43--68},
+title = {{A general criterion for the existence of transversals}},
+volume = {47},
+year = {1983},
+},
+
+@article{DrSh:195,
+author = {Droste, Manfred and Shelah, Saharon},
+ams-subject = {(20F29)},
+fromwhere = {D,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 87d:20055},
+pages = {223--261},
+title = {{A construction of all normal subgroup lattices of
+ $2$-transitive automorphism groups of linearly ordered sets}},
+volume = {51},
+year = {1985},
+},
+
+@article{ANSh:196,
+author = {Aharoni, R. and Nash Williams, C. St. J. A. and Shelah,
+ Saharon},
+ams-subject = {(04A20)},
+fromwhere = {IL,4,IL},
+journal = {Journal of the London Mathematical Society. Second Series},
+review = {MR 85i:04004},
+pages = {193--203},
+title = {{Another form of a criterion for the existence of
+ transversals}},
+volume = {29},
+year = {1984},
+},
+
+@incollection{Sh:197,
+author = {Shelah, Saharon},
+booktitle = {Around classification theory of models},
+fromwhere = {IL},
+review = {MR 18-15-26},
+pages = {203--223},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{Monadic logic: Hanf numbers}},
+volume = {1182},
+year = {1986},
+},
+
+@article{LMSh:198,
+author = {Levinski, Jean Pierre and Magidor, Menachem and Shelah,
+ Saharon},
+ams-subject = {(03C52)},
+fromwhere = {1,IL,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 91g:03071},
+pages = {161--172},
+title = {{Chang's conjecture for $\aleph_ \omega$}},
+volume = {69},
+year = {1990},
+},
+
+@article{Sh:199,
+author = {Shelah, Saharon},
+ams-subject = {(03C95)},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 87g:03040},
+pages = {255--288},
+title = {{Remarks in abstract model theory}},
+volume = {29},
+year = {1985},
+},
+
+@article{Sh:200,
+author = {Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {IL},
+journal = {American Mathematical Society. Bulletin. New Series},
+review = {MR 86h:03058},
+pages = {227--232},
+title = {{Classification of first order theories which have a structure
+ theorem}},
+volume = {12},
+year = {1985},
+},
+
+@article{KfSh:201,
+author = {Kaufmann, Matt and Shelah, Saharon},
+ams-subject = {(03C13)},
+fromwhere = {1,IL},
+journal = {Discrete Mathematics},
+review = {MR 86m:03049},
+pages = {285--293},
+title = {{On random models of finite power and monadic logic}},
+volume = {54},
+year = {1985},
+},
+
+@article{Sh:202,
+author = {Shelah, Saharon},
+ams-subject = {(03E15)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 86a:03054},
+pages = {139--153},
+title = {{On co-$\kappa $-Souslin relations}},
+volume = {47},
+year = {1984},
+},
+
+@article{BdSh:203,
+author = {Ben David, Shai and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {IL,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 87h:03078},
+pages = {207--217},
+title = {{Souslin trees and successors of singular cardinals}},
+volume = {30},
+year = {1986},
+},
+
+@article{MgSh:204,
+author = {Magidor, Menachem and Shelah, Saharon},
+fromwhere = {IL},
+journal = {Journal of the American Mathematical Society},
+pages = {769--830},
+title = {{When does almost free imply free? (For groups, transversal
+ etc.)}},
+volume = {7},
+year = {1994},
+},
+
+@article{Sh:205,
+author = {Shelah, Saharon},
+ams-subject = {(03C85)},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 87i:03075},
+pages = {203--216},
+title = {{Monadic logic and Lowenheim numbers}},
+volume = {28},
+year = {1985},
+},
+
+@article{Sh:206,
+author = {Shelah, Saharon},
+ams-subject = {(54G99)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 90e:54088},
+pages = {183--211},
+title = {{Decomposing topological spaces into two rigid homeomorphic
+ subspaces}},
+volume = {63},
+year = {1988},
+},
+
+@incollection{Sh:207,
+author = {Shelah, Saharon},
+booktitle = {Axiomatic set theory (Boulder, Colo., 1983)},
+ams-subject = {(03E35)},
+fromwhere = {IL},
+review = {MR 86b:03064},
+note = {Proceedings of the Conference in Set Theory, Boulder, June 1983;
+ ed. Baumgartner J., Martin, D. and Shelah, S.},
+pages = {183--207},
+publisher = {Amer. Math. Soc., Providence, RI},
+series = {Contemp. Mathematics},
+title = {{On cardinal invariants of the continuum}},
+volume = {31},
+year = {1984},
+},
+
+@article{Sh:208,
+author = {Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 87d:03136},
+pages = {315--318},
+title = {{More on the weak diamond}},
+volume = {28},
+year = {1985},
+},
+
+@article{ShTo:209,
+author = {Shelah, Saharon and Todorcevic, Stevo},
+ams-subject = {(54A35)},
+fromwhere = {IL,1},
+journal = {Canadian Journal of Mathematics. Journal Canadien de
+ 	Mathematiques},
+review = {MR 88c:54005},
+pages = {659--665},
+title = {{A note on small Baire spaces}},
+volume = {38},
+year = {1986},
+},
+
+@article{BoSh:210,
+author = {Bonnet, Robert and Shelah, Saharon},
+ams-subject = {(06E99)},
+fromwhere = {F,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 86g:06024},
+pages = {1--12},
+title = {{Narrow Boolean algebras}},
+volume = {28},
+year = {1985},
+},
+
+@article{Sh:211,
+author = {Shelah, Saharon},
+ams-subject = {(03C75)},
+fromwhere = {IL},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 93h:03054},
+note = { arxiv:math.LO/9201243 },
+pages = {1--12},
+title = {{The Hanf numbers of stationary logic. II. Comparison with
+ other logics}},
+volume = {33},
+year = {1992},
+},
+
+@incollection{Sh:212,
+author = {Shelah, Saharon},
+booktitle = {Around classification theory of models},
+fromwhere = {IL},
+review = {MR 18-15-27},
+pages = {188--202},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{The existence of coding sets}},
+volume = {1182},
+year = {1986},
+},
+
+@article{DGSh:213,
+author = {Denenberg, Larry and Gurevich, Yuri and Shelah, Saharon},
+ams-subject = {(03G05)},
+fromwhere = {1,1,IL},
+journal = {Information and Control},
+review = {MR 88b:03094},
+pages = {216--240},
+title = {{Definability by constant-depth polynomial-size circuits}},
+volume = {70},
+year = {1986},
+},
+
+@article{MkSh:214,
+author = {Mekler, Alan H. and Shelah, Saharon},
+ams-subject = {(20K10)},
+fromwhere = {3,IL},
+journal = {Pacific Journal of Mathematics},
+review = {MR 87f:20073a},
+note = {See also [MkSh:214a]},
+pages = {121--132},
+title = {{$\omega$-elongations and Crawley's problem}},
+volume = {121},
+year = {1986},
+},
+
+@article{MkSh:214a,
+author = {Mekler, Alan H. and Shelah, Saharon},
+ams-subject = {(20K10)},
+fromwhere = {3,IL},
+journal = {Pacific Journal of Mathematics},
+review = {MR 87f:20073b},
+pages = {133--134},
+title = {{The solution to Crawley's problem}},
+volume = {121},
+year = {1986},
+},
+
+@article{HMSh:215,
+author = {Harrington, Leo and Marker, David and Shelah, Saharon},
+ams-subject = {(03E15)},
+fromwhere = {1,1,IL},
+journal = {Transactions of the American Mathematical Society},
+review = {MR 90c:03041},
+pages = {293--302},
+title = {{Borel orderings}},
+volume = {310},
+year = {1988},
+},
+
+@article{HMSh:216,
+author = {Holland, W. Charles and Mekler, Alan H. and Shelah, Saharon},
+ams-subject = {(06F15)},
+fromwhere = {3,3,IL},
+journal = {Order},
+review = {MR 86m:06032},
+note = {See also [HMSh:216a]},
+pages = {383--397},
+title = {{Lawless order}},
+volume = {1},
+year = {1985},
+},
+
+@incollection{HMSh:216a,
+author = {Holland, W. Charles and Mekler, Alan H. and Shelah, Saharon},
+booktitle = {Algebra and order (Luminy-Marseille, 1984)},
+ams-subject = {(06F15)},
+fromwhere = {1,3,IL},
+review = {MR 88h:06023},
+note = {Proceedings of the First International Symposium on Ordered
+ Algebraic Structures, Luminy-Marseilles, July 1984; ed. Wolfenstein,
+ S.},
+pages = {29--33},
+publisher = {Heldermann, Berlin},
+series = {R \& E Res. Exp. Math},
+title = {{Total orders whose carried groups satisfy no laws}},
+volume = {14},
+year = {1986},
+},
+
+@article{SgSh:217,
+author = {Sageev, Gershon and Shelah, Saharon},
+fromwhere = {IL},
+journal = {Abstracts of the American Mathematical Society},
+note = { arxiv:0705.4132 },
+pages = {369},
+title = {{Noetherian ring with free additive groups}},
+volume = {7},
+year = {1986},
+},
+
+@article{Sh:218,
+author = {Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 87h:03080},
+pages = {110--114},
+title = {{On measure and category}},
+volume = {52},
+year = {1985},
+},
+
+@article{GbSh:219,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+ams-subject = {(13C13)},
+fromwhere = {D,IL},
+journal = {Mathematische Zeitschrift},
+review = {MR 86d:13011},
+pages = {325--337},
+title = {{Modules over arbitrary domains}},
+volume = {188},
+year = {1985},
+},
+
+@article{Sh:220,
+author = {Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 89c:03058},
+note = {Proceedings of the Model Theory Conference, Trento, June 1986},
+nt = {Stability in model theory (Trento, 1984).},
+pages = {291--310},
+title = {{Existence of many $L_ {\infty,\lambda}$-equivalent,
+ nonisomorphic models of $T$ of power $\lambda$}},
+volume = {34},
+year = {1987},
+},
+
+@article{AShS:221,
+author = {Abraham, Uri and Shelah, Saharon and Solovay, R. M. },
+ams-subject = {(03E05)},
+fromwhere = {IL,IL,1},
+journal = {Fundamenta Mathematicae},
+review = {MR 88d:03092},
+pages = {133--162},
+title = {{Squares with diamonds and Souslin trees with special
+ squares}},
+volume = {127},
+year = {1987},
+},
+
+@article{GrSh:222,
+author = {Grossberg, Rami and Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {1,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 87j:03037},
+pages = {302--322},
+title = {{On the number of nonisomorphic models of an infinitary theory
+ which has the infinitary order property. I}},
+volume = {51},
+year = {1986},
+},
+
+@article{DrSh:223,
+author = {Droste, Manfred and Shelah, Saharon},
+ams-subject = {(20F10)},
+fromwhere = {D,IL},
+journal = {Pacific Journal of Mathematics},
+review = {MR 88b:20055},
+pages = {321--328},
+title = {{On the universality of systems of words in permutation
+ groups}},
+volume = {127},
+year = {1987},
+},
+
+@article{GbSh:224,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+ams-subject = {(13C13)},
+fromwhere = {D,IL},
+journal = {Fundamenta Mathematicae},
+review = {MR 88d:13021},
+pages = {217--243},
+title = {{Modules over arbitrary domains. II}},
+volume = {126},
+year = {1986},
+},
+
+@article{Sh:225,
+author = {Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 89b:03057},
+note = {See also [Sh:225a]},
+pages = {279--287},
+title = {{On the number of strongly $\aleph_ \epsilon$-saturated models
+ of power $\lambda$}},
+volume = {36},
+year = {1987},
+},
+
+@article{Sh:225a,
+author = {Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 89i:03060},
+pages = {89--91},
+title = {{Number of strongly $\aleph_ \epsilon$ saturated models---an
+ addition}},
+volume = {40},
+year = {1988},
+},
+
+@article{FMSh:226,
+author = {Foreman, Matthew and Magidor, Menachem and Shelah, Saharon},
+ams-subject = {(03E40)},
+fromwhere = {1,IL,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 87i:03102},
+pages = {39--46},
+title = {{$0^ \sharp$ and some forcing principles}},
+volume = {51},
+year = {1986},
+},
+
+@incollection{Sh:227,
+author = {Shelah, Saharon},
+booktitle = {Abelian groups and modules (Udine, 1984)},
+ams-subject = {(20K30)},
+fromwhere = {IL},
+review = {MR 86i:20075},
+note = {Proceedings of the Conference on Abelian Groups, Undine, April
+ 9-14, 1984); ed. Goebel, R., Metelli, C., Orsatti, A. and Solce, L.},
+pages = {37--86},
+publisher = {Springer, Vienna},
+series = {CISM Courses and Lectures},
+title = {{A combinatorial theorem and endomorphism rings of abelian
+ groups. II}},
+volume = {287},
+year = {1984},
+},
+
+@incollection{Sh:228,
+author = {Shelah, Saharon},
+booktitle = {Around classification theory of models},
+fromwhere = {IL},
+review = {MR 18-15-30},
+pages = {120--134},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{On the ${\rm no}(M)$ for $M$ of singular power}},
+volume = {1182},
+year = {1986},
+},
+
+@incollection{Sh:229,
+author = {Shelah, Saharon},
+booktitle = {Around classification theory of models},
+fromwhere = {IL},
+review = {MR 18-15-31},
+note = { arxiv:math.LO/9201238 },
+pages = {91--119},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{Existence of endo-rigid Boolean Algebras}},
+volume = {1182},
+year = {1986},
+},
+
+@article{GuSh:230,
+author = {Gurevich, Yuri and Shelah, Saharon},
+ams-subject = {(03B45)},
+fromwhere = {1,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 87c:03033},
+pages = {668--681},
+title = {{The decision problem for branching time logic}},
+volume = {50},
+year = {1985},
+},
+
+@article{JuSh:231,
+author = {Juhasz, Istvan and Shelah, Saharon},
+trueauthor = {Juh\'asz, Istv\'an and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {H,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 87f:03143},
+pages = {355--364},
+title = {{How large can a hereditarily separable or hereditarily
+ Lindelof	space be?}},
+volume = {53},
+year = {1986},
+},
+
+@incollection{Sh:232,
+author = {Shelah, Saharon},
+booktitle = {Around classification theory of models},
+fromwhere = {IL},
+review = {MR 18-15-29},
+pages = {135--150},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{Nonstandard uniserial module over a uniserial domain exists}},
+volume = {1182},
+year = {1986},
+},
+
+@incollection{Sh:233,
+author = {Shelah, Saharon},
+booktitle = {Around classification theory of models},
+fromwhere = {IL},
+review = {MR 18-15-28},
+pages = {151--187},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{Remarks on the numbers of ideals of Boolean algebra and open
+ sets of a topology}},
+volume = {1182},
+year = {1986},
+},
+
+@incollection{Sh:234,
+author = {Shelah, Saharon},
+booktitle = {Around classification theory of models},
+fromwhere = {IL},
+review = {MR 18-15-32},
+pages = {47--90},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{Classification over a predicate. II}},
+volume = {1182},
+year = {1986},
+},
+
+@article{ShSf:235,
+author = {Shelah, Saharon and Soifer, Alexander},
+ams-subject = {(20K35)},
+fromwhere = {IL,1},
+journal = {Journal of Algebra},
+review = {MR 87f:20078},
+pages = {359--369},
+title = {{Two problems on $\aleph_ 0$-indecomposable abelian groups}},
+volume = {99},
+year = {1986},
+},
+
+@article{BdSh:236,
+author = {Ben David, Shai and Shelah, Saharon},
+ams-subject = {(03E05)},
+fromwhere = {IL,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 87k:03051},
+pages = {93--96},
+title = {{Nonspecial Aronszajn trees on $\aleph_ {\omega+1}$}},
+volume = {53},
+year = {1986},
+},
+
+@article{Sh:237,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+title = {{See 237a, 237b, 237c, 237d, 237e}},
+},
+
+@incollection{Sh:237a,
+author = {Shelah, Saharon},
+booktitle = {Around classification theory of models},
+fromwhere = {IL},
+review = {MR 18-15-24},
+pages = {247--259},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{On normal ideals and Boolean algebras}},
+volume = {1182},
+year = {1986},
+},
+
+@incollection{Sh:237b,
+author = {Shelah, Saharon},
+booktitle = {Around classification theory of models},
+fromwhere = {IL},
+review = {MR 18-15-23},
+pages = {260--268},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{A note on $\kappa$-freeness of abelian groups}},
+volume = {1182},
+year = {1986},
+},
+
+@incollection{Sh:237c,
+author = {Shelah, Saharon},
+booktitle = {Around classification theory of models},
+fromwhere = {IL},
+review = {MR 18-15-22},
+pages = {269--271},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{On countable theories with models---homogeneous models only}},
+volume = {1182},
+year = {1986},
+},
+
+@incollection{Sh:237d,
+author = {Shelah, Saharon},
+booktitle = {Around classification theory of models},
+fromwhere = {IL},
+review = {MR 18-15-21},
+pages = {272--275},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{On decomposable sentences for finite models}},
+volume = {1182},
+year = {1986},
+},
+
+@incollection{Sh:237e,
+author = {Shelah, Saharon},
+booktitle = {Around classification theory of models},
+fromwhere = {IL},
+review = {MR 18-15-20},
+pages = {276--279},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{Remarks on squares}},
+volume = {1182},
+year = {1986},
+},
+
+@article{GrSh:238,
+author = {Grossberg, Rami and Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {IL,IL},
+journal = {Illinois Journal of Mathematics},
+review = {MR 87j:03036},
+note = {Volume dedicated to the memory of W.W.~Boone; ed. Appel, K.,
+ Higman, G., Robinson, D. and Jockush, C.},
+pages = {364--390},
+title = {{A nonstructure theorem for an infinitary theory which has the
+ unsuperstability property}},
+volume = {30},
+year = {1986},
+},
+
+@article{ShSf:239,
+author = {Shelah, Saharon and Soifer, Alexander},
+ams-subject = {(20K21)},
+fromwhere = {IL,1},
+journal = {Journal of Algebra},
+review = {MR 87k:20092},
+pages = {421--429},
+title = {{Countable $\aleph_ 0$-indecomposable mixed abelian groups of
+ finite torsion-free rank}},
+volume = {100},
+year = {1986},
+},
+
+@article{FMSh:240,
+author = {Foreman, Matthew and Magidor, Menachem and Shelah, Saharon},
+ams-subject = {(03E50)},
+fromwhere = {1,IL,IL},
+journal = {Annals of Mathematics. Second Series},
+review = {MR 89f:03043},
+note = {See also ANN. of Math. (2) 129 (1989)},
+pages = {1--47},
+title = {{Martin's maximum, saturated ideals, and nonregular
+ ultrafilters. I}},
+volume = {127},
+year = {1988},
+},
+
+@article{ShWd:241,
+author = {Shelah, Saharon and Woodin, Hugh},
+ams-subject = {(03E55)},
+fromwhere = {IL,1},
+journal = {Israel Journal of Mathematics},
+review = {MR 92m:03087},
+pages = {381--394},
+title = {{Large cardinals imply that every reasonably definable set of
+ reals is Lebesgue measurable}},
+volume = {70},
+year = {1990},
+},
+
+@article{BsSh:242,
+author = {Blass, Andreas and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {1,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 88e:03073},
+pages = {213--243},
+title = {{There may be simple $P_ {\aleph_ 1}$- and $P_ {\aleph_
+ 2}$-points and the Rudin-Keisler ordering may be downward directed}},
+volume = {33},
+year = {1987},
+},
+
+@article{GuSh:243,
+author = {Gurevich, Yuri and Shelah, Saharon},
+ams-subject = {(05C80)},
+fromwhere = {1,IL},
+journal = {SIAM Journal on Computing},
+review = {MR 88i:05162},
+pages = {486--502},
+title = {{Expected computation time for Hamiltonian path problem}},
+volume = {16},
+year = {1987},
+},
+
+@incollection{GuSh:244,
+author = {Gurevich, Yuri and Shelah, Saharon},
+booktitle = {Proceedings of 26th Annual Symp. on Foundation of Computer
+ Science},
+fromwhere = {1,IL},
+note = {See also [GuSh:244a] below},
+pages = {346--353},
+publisher = {IEEE Computer Science Society Press},
+title = {{The fix point extensions of first order logic}},
+year = {1985},
+},
+
+@article{GuSh:244a,
+author = {Gurevich, Yuri and Shelah, Saharon},
+ams-subject = {(03C80)},
+fromwhere = {1,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 88b:03056},
+pages = {265--280},
+title = {{Fixed-point extensions of first-order logic}},
+volume = {32},
+year = {1986},
+},
+
+@article{CHSh:245,
+author = {Compton, Kevin J. and Henson, C. Ward and Shelah, Saharon},
+ams-subject = {(03C13)},
+fromwhere = {1,1,1},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 89f:03021},
+pages = {207--224},
+title = {{Nonconvergence, undecidability, and intractability in
+ asymptotic problems}},
+volume = {36},
+year = {1987},
+},
+
+@incollection{Sh:246,
+author = {Shelah, Saharon},
+booktitle = {Algebraic logic (Budapest, 1988)},
+ams-subject = {(03G15)},
+fromwhere = {IL},
+review = {MR 93a:03073},
+note = {Proceedings of Conference of Cylindrical Algebras, Budapest,
+ 8.1988},
+pages = {645--664},
+publisher = {North-Holland, Amsterdam},
+series = {Colloq. Math. Soc. Janos Bolyai},
+title = {{On a problem in cylindric algebra}},
+volume = {54},
+year = {1991},
+},
+
+@incollection{Sh:247,
+author = {Shelah, Saharon},
+booktitle = {Around classification theory of models},
+fromwhere = {IL},
+review = {MR 18-15-25},
+pages = {224--246},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{More on stationary coding}},
+volume = {1182},
+year = {1986},
+},
+
+@article{Sh:248,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+note = {moved to F45},
+title = {{TBA}},
+},
+
+@article{HJSh:249,
+author = {Hajnal, Andras and Juhasz, Istvan and Shelah, Saharon},
+trueauthor = {Hajnal, Andras and Juh\'asz, Istv\'an and Shelah,
+ Saharon},
+ams-subject = {(03E05)},
+fromwhere = {H,H,IL},
+journal = {Transactions of the American Mathematical Society},
+review = {MR 87i:03098},
+pages = {369--387},
+title = {{Splitting strongly almost disjoint families}},
+volume = {295},
+year = {1986},
+},
+
+@article{Sh:250,
+author = {Shelah, Saharon},
+ams-subject = {(03E40)},
+fromwhere = {IL},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 89a:03093},
+pages = {1--17},
+title = {{Some notes on iterated forcing with $2^ {\aleph_ 0}>\aleph_
+ 2$}},
+volume = {29},
+year = {1988},
+},
+
+@incollection{MkSh:251,
+author = {Mekler, Alan H. and Shelah, Saharon},
+booktitle = {Abelian group theory (Oberwolfach, 1985)},
+ams-subject = {(20K20)},
+fromwhere = {3,IL},
+review = {MR 90f:20082},
+note = {Proceedings of the third conference on Abelian Groups Theory,
+ Oberwolfach},
+pages = {137--148},
+publisher = {Gordon and Breach, New York},
+title = {{When $\kappa$-free implies strongly $\kappa$-free}},
+year = {1987},
+},
+
+@article{FMSh:252,
+author = {Foreman, Matthew and Magidor, Menachem and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {1,IL,IL},
+journal = {Annals of Mathematics. Second Series},
+review = {MR 90a:03077},
+pages = {521--545},
+title = {{Martin's maximum, saturated ideals and nonregular
+ ultrafilters. II}},
+volume = {127},
+year = {1988},
+},
+
+@article{Sh:253,
+author = {Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 90g:03050},
+note = {reappeared (in a revised form) in chapter XIII of [Sh:f]},
+pages = {345--380},
+title = {{Iterated forcing and normal ideals on $\omega_ 1$}},
+volume = {60},
+year = {1987},
+},
+
+@article{BaSh:254,
+author = {Baumgartner, James E. and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {1,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 88d:03100},
+pages = {109--129},
+title = {{Remarks on superatomic Boolean algebras}},
+volume = {33},
+year = {1987},
+},
+
+@incollection{EkSh:255,
+author = {Eklof, Paul C. and Shelah, Saharon},
+booktitle = {Abelian group theory (Oberwolfach, 1985)},
+ams-subject = {(20K25)},
+fromwhere = {1,IL},
+review = {MR 91d:20063},
+note = {Proceedings of the third conference on Abelian Groups Theory,
+ Oberwolfach, Aug. 1983},
+pages = {149--163},
+publisher = {Gordon and Breach, New York},
+title = {{On groups $A$ such that $A\oplus {\bf Z}^ n\cong A$}},
+year = {1987},
+},
+
+@article{Sh:256,
+author = {Shelah, Saharon},
+ams-subject = {(03E10)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 89h:03082},
+pages = {299--326},
+title = {{More on powers of singular cardinals}},
+volume = {59},
+year = {1987},
+},
+
+@article{BsSh:257,
+author = {Blass, Andreas and Shelah, Saharon},
+ams-subject = {(03E05)},
+fromwhere = {1,1},
+journal = {Israel Journal of Mathematics},
+review = {MR 90e:03057},
+pages = {259--271},
+title = {{Ultrafilters with small generating sets}},
+volume = {65},
+year = {1989},
+},
+
+@article{ShSt:258,
+author = {Shelah, Saharon and Stanley, Lee},
+ams-subject = {(03E05)},
+fromwhere = {IL,1},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 89d:03045},
+pages = {119--152},
+title = {{A theorem and some consistency results in partition
+ calculus}},
+volume = {36},
+year = {1987},
+},
+
+@article{GrSh:259,
+author = {Grossberg, Rami and Shelah, Saharon},
+fromwhere = {1,L},
+journal = {Mathematica Japonica},
+note = { arxiv:math.LO/9809196 },
+title = {{On Hanf numbers of the infinitary order property}},
+volume = {submitted},
+},
+
+@article{ShSr:260,
+author = {Shelah, Saharon and Steprans, Juris},
+trueauthor = {Shelah, Saharon and Stepr\={a}ns, Juris},
+ams-subject = {(20F24)},
+fromwhere = {IL,3},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 88d:20058},
+pages = {87--97},
+title = {{Extraspecial $p$-groups}},
+volume = {34},
+year = {1987},
+},
+
+@article{Sh:261,
+author = {Shelah, Saharon},
+ams-subject = {(05C99)},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 89k:05104},
+pages = {171--183},
+title = {{A graph which embeds all small graphs on any large set of
+ vertices}},
+volume = {38},
+year = {1988},
+},
+
+@article{Sh:262,
+author = {Shelah, Saharon},
+ams-subject = {(03C52)},
+fromwhere = {IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 91h:03042},
+pages = {1431--1455},
+title = {{The number of pairwise non-elementarily-embeddable models}},
+volume = {54},
+year = {1989},
+},
+
+@article{Sh:263,
+author = {Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 89g:03072},
+note = {Represented in [Sh:f], Chapter 17},
+pages = {360--367},
+title = {{Semiproper forcing axiom implies Martin maximum but not ${\rm
+ PFA}^ +$}},
+volume = {52},
+year = {1987},
+},
+
+@article{ShSr:264,
+author = {Shelah, Saharon and Steprans, Juris},
+trueauthor = {Shelah, Saharon and Stepr\={a}ns, Juris},
+ams-subject = {(46B99)},
+fromwhere = {IL,3},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 90a:46047},
+pages = {101--105},
+title = {{A Banach space on which there are few operators}},
+volume = {104},
+year = {1988},
+},
+
+@article{DFSh:265,
+author = {Dugas, M. and Fay, T. H. and Shelah, Saharon},
+ams-subject = {(20K99)},
+fromwhere = {1,1,IL},
+journal = {Journal of Algebra},
+review = {MR 88g:20120},
+pages = {127--137},
+title = {{Singly cogenerated annihilator classes}},
+volume = {109},
+year = {1987},
+},
+
+@article{Sh:266,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+note = { arxiv:math.LO/1401.3175 },
+title = {{Compactness in singular cardinals revisited}},
+},
+
+@article{FlSh:267,
+author = {Fleissner, William G. and Shelah, Saharon},
+ams-subject = {(54D15)},
+fromwhere = {1,IL},
+journal = {Topology and its Applications},
+review = {MR 90d:54043},
+pages = {101--107},
+title = {{Collectionwise Hausdorff: incompactness at singulars}},
+volume = {31},
+year = {1989},
+},
+
+@article{HKSh:268,
+author = {Hajnal, Andras and Kanamori, Akihiro and Shelah, Saharon},
+ams-subject = {(03E05)},
+fromwhere = {H,1,IL},
+journal = {Transactions of the American Mathematical Society},
+review = {MR 88f:03041},
+pages = {145--154},
+title = {{Regressive partition relations for infinite cardinals}},
+volume = {299},
+year = {1987},
+},
+
+@article{Sh:269,
+author = {Shelah, Saharon},
+ams-subject = {(03C80)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 91a:03083},
+pages = {133--152},
+title = {{``Gap $1$'' two-cardinal principles and the omitting types
+ theorem for ${\scr L} (Q)$}},
+volume = {65},
+year = {1989},
+},
+
+@article{Sh:270,
+author = {Shelah, Saharon},
+ams-subject = {(54A35)},
+fromwhere = {IL},
+journal = {Topology and its Applications},
+review = {MR 91c:54009},
+pages = {217--221},
+title = {{Baire irresolvable spaces and lifting for a layered ideal}},
+volume = {33},
+year = {1989},
+},
+
+@article{HoSh:271,
+author = {Hodges, Wilfrid and Shelah, Saharon},
+ams-subject = {(03C80)},
+fromwhere = {4,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 93h:03055},
+pages = {300--322},
+title = {{There are reasonably nice logics}},
+volume = {56},
+year = {1991},
+},
+
+@incollection{Sh:272,
+author = {Shelah, Saharon},
+booktitle = {Classification theory (Chicago, IL, 1985)},
+ams-subject = {(03C45)},
+fromwhere = {IL},
+review = {MR 90m:03071},
+note = {Proceedings of the USA--Israel Conference on Classification
+ Theory, Chicago, December 1985; ed. Baldwin, J.T.},
+pages = {498--500},
+publisher = {Springer, Berlin-New York},
+series = {Lecture Notes in Mathematics},
+title = {{On almost categorical theories}},
+volume = {1292},
+year = {1987},
+},
+
+@article{Sh:273,
+author = {Shelah, Saharon},
+ams-subject = {(55Q05)},
+fromwhere = {IL},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 89g:55021},
+pages = {627--632},
+title = {{Can the fundamental (homotopy) group of a space be the
+ rationals?}},
+volume = {103},
+year = {1988},
+},
+
+@article{MkSh:274,
+author = {Mekler, Alan H. and Shelah, Saharon},
+ams-subject = {(03E05)},
+fromwhere = {3,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 90j:03089},
+pages = {441--459},
+title = {{Uniformization principles}},
+volume = {54},
+year = {1989},
+},
+
+@article{MkSh:275,
+author = {Mekler, Alan H. and Shelah, Saharon},
+ams-subject = {(08B20)},
+fromwhere = {3,IL},
+journal = {Algebra Universalis},
+review = {MR 91j:08011},
+pages = {351--366},
+title = {{$L_ {\infty\omega}$-free algebras}},
+volume = {26},
+year = {1989},
+},
+
+@article{Sh:276,
+author = {Shelah, Saharon},
+ams-subject = {(03E05)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 89m:03037},
+pages = {355--380},
+title = {{Was Sierpi\'nski right? I}},
+volume = {62},
+year = {1988},
+},
+
+@incollection{GuSh:277,
+author = {Gurevich, Yuri and Shelah, Saharon},
+booktitle = {Logic at Botik '89 (Pereslavl-Zalesskiy, 1989)},
+ams-subject = {(68Q15)},
+fromwhere = {1},
+review = {MR 91a:68091},
+pages = {108--118},
+publisher = {Springer, Berlin-New York},
+series = {Lecture Notes in Comput. Sci},
+title = {{Nearly linear time}},
+volume = {363},
+year = {1989},
+},
+
+@incollection{CCShSW:278,
+author = {Chatzidakis, Z. and Cherlin, G. and Shelah, Saharon and Srour,
+ G. and Wood, C. },
+booktitle = {Classification theory (Chicago, IL, 1985)},
+ams-subject = {(03C60)},
+fromwhere = {1,1,IL,3,1},
+review = {MR 91f:03074},
+note = {Proceedings of the USA--Israel Conference on Classification
+ Theory, Chicago, December 1985; ed. Baldwin, J.T.},
+pages = {72--88},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{Orthogonality of types in separably closed fields}},
+volume = {1292},
+year = {1987},
+},
+
+@article{ShSt:279,
+author = {Shelah, Saharon and Stanley, Lee},
+ams-subject = {(03E05)},
+fromwhere = {IL,1},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 90e:03060},
+pages = {887--897},
+title = {{Weakly compact cardinals and nonspecial Aronszajn trees}},
+volume = {104},
+year = {1988},
+},
+
+@article{Sh:280,
+author = {Shelah, Saharon},
+ams-subject = {(03E05)},
+fromwhere = {IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 91b:03083},
+pages = {21--31},
+title = {{Strong negative partition above the continuum}},
+volume = {55},
+year = {1990},
+},
+
+@article{DzSh:281,
+author = {Drezner, Zvi and Shelah, Saharon},
+ams-subject = {(90B10)},
+fromwhere = {1,IL},
+journal = {Mathematics of Operations Research},
+review = {MR 88e:90030},
+pages = {255--261},
+title = {{On the complexity of the Elzinga-Hearn algorithm for the
+ $1$-center problem}},
+volume = {12},
+year = {1987},
+},
+
+@article{Sh:282,
+author = {Shelah, Saharon},
+ams-subject = {(03E05)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 90c:03040},
+pages = {213--256},
+title = {{Successors of singulars, cofinalities of reduced products of
+ cardinals and productivity of chain conditions}},
+volume = {62},
+year = {1988},
+},
+
+@incollection{Sh:282a,
+author = {Shelah, Saharon},
+booktitle = {Cardinal Arithmetic},
+fromwhere = {IL},
+nt = {General Editors: Dov M. Gabbai, Angus Macintyre, Dana Scott},
+publisher = {Oxford University Press},
+series = {Oxford Logic Guides},
+title = {{Colorings}},
+volume = {29},
+year = {1994},
+},
+
+@article{Sh:283,
+author = {Shelah, Saharon},
+ams-subject = {(20K10)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 90g:20079},
+pages = {146--166},
+title = {{On reconstructing separable reduced $p$-groups with a given
+ socle}},
+volume = {60},
+year = {1987},
+},
+
+@article{Sh:284,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+note = {See [Sh:284a] [Sh:284b] [Sh:284c] [Sh:284d] below},
+title = {{}},
+},
+
+@article{Sh:284a,
+author = {Shelah, Saharon},
+ams-subject = {(03F25)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 90b:03088},
+pages = {335--352},
+title = {{Notes on monadic logic. Part A. Monadic theory of the real
+ line}},
+volume = {63},
+year = {1988},
+},
+
+@article{Sh:284b,
+author = {Shelah, Saharon},
+ams-subject = {(03C85)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 91m:03041},
+pages = {94--116},
+title = {{Notes on monadic logic. B. Complexity of linear orders in
+ ZFC}},
+volume = {69},
+year = {1990},
+},
+
+@article{Sh:284c,
+author = {Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 92e:03046},
+pages = {353--364},
+title = {{More on monadic logic. Part C. Monadically interpreting in
+ stable unsuperstable ${\scr T}$ and the monadic theory of ${}^
+ \omega\lambda$}},
+volume = {70},
+year = {1990},
+},
+
+@article{Sh:284d,
+author = {Shelah, Saharon},
+ams-subject = {(03C85)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 91c:03035},
+pages = {302--306},
+title = {{More on monadic logic. D. A note on addition of theories}},
+volume = {68},
+year = {1989},
+},
+
+@article{MaSh:285,
+author = {Makkai, Michael and Shelah, Saharon},
+ams-subject = {(03C75)},
+fromwhere = {IL,3},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 92a:03054},
+pages = {41--97},
+title = {{Categoricity of theories in $L_ {\kappa\omega},$ with $\kappa$
+ a compact cardinal}},
+volume = {47},
+year = {1990},
+},
+
+@article{JdSh:286,
+author = {Ihoda (Haim Judah), Jaime and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {1,IL},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 89a:03091},
+pages = {681--683},
+title = {{$Q$-sets do not necessarily have strong measure zero}},
+volume = {102},
+year = {1988},
+},
+
+@article{BsSh:287,
+author = {Blass, Andreas and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {1,IL},
+journal = {Notre Dame Journal of Formal Logic},
+review = {MR 90m:03087},
+pages = {530--538},
+title = {{Near coherence of filters. III. A simplified consistency
+ proof}},
+volume = {30},
+year = {1989},
+},
+
+@incollection{Sh:288,
+author = {Shelah, Saharon},
+booktitle = {Proceedings of the Conference on Set Theory and its
+ Applications in honor of A.Hajnal and V.T.Sos, Budapest, 1/91},
+fromwhere = {IL},
+note = { arxiv:math.LO/9201244 },
+pages = {637--668},
+series = {Colloquia Mathematica Societatis Janos Bolyai. Sets, Graphs,
+ and Numbers},
+title = {{Strong Partition Relations Below the Power Set: Consistency,
+ Was Sierpi\'nski Right, II?}},
+volume = {60},
+year = {1991},
+},
+
+@incollection{Sh:289,
+author = {Shelah, Saharon},
+booktitle = {Set theory and its applications (Toronto, ON, 1987)},
+ams-subject = {(03E35)},
+fromwhere = {IL},
+review = {MR 91a:03102},
+note = {ed. Steprans, J. and Watson, S.},
+pages = {167--193},
+publisher = {Springer, Berlin-New York},
+series = {Lecture Notes in Mathematics},
+title = {{Consistency of positive partition theorems for graphs and
+ models}},
+volume = {1401},
+year = {1989},
+},
+
+@article{BiSh:290,
+author = {Biro, B. and Shelah, Saharon},
+ams-subject = {(03G15)},
+fromwhere = {H,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 89k:03084},
+pages = {846--853},
+title = {{Isomorphic but not lower base-isomorphic cylindric set
+ algebras}},
+volume = {53},
+year = {1988},
+},
+
+@article{MNSh:291,
+author = {Mekler, Alan H. and Nelson, E. and Shelah, Saharon},
+ams-subject = {(03B25)},
+fromwhere = {1,?,IL},
+journal = {Proceedings of the London Mathematical Society},
+review = {MR 93m:03018},
+note = { arxiv:math.LO/9301203 },
+pages = {225-256},
+title = {{A variety with solvable, but not uniformly solvable, word
+ problem}},
+volume = {66},
+year = {1993},
+},
+
+@article{JdSh:292,
+author = {Ihoda (Haim Judah), Jaime and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {RCH,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 90h:03035},
+pages = {1188--1207},
+title = {{Souslin forcing}},
+volume = {53},
+year = {1988},
+},
+
+@article{ShSt:293,
+author = {Shelah, Saharon and Stanley, Lee},
+fromwhere = {IL,1},
+journal = {Israel Journal of Mathematics},
+pages = {97--110},
+title = {{More consistency results in partition calculus}},
+volume = {81},
+year = {1993},
+},
+
+@incollection{ShSt:294,
+author = {Shelah, Saharon and Stanley, Lee},
+booktitle = {Set Theory of the Continuum},
+fromwhere = {IL,1},
+note = {ed. Judah, H., Just, W. and Woodin, H..  arxiv:math.LO/9201249
+ },
+pages = {407--416},
+publisher = {Springer Verlag},
+series = {Mathematical Sciences Research Institute Publications},
+title = {{Coding and reshaping when there are no sharps}},
+volume = {26},
+year = {1992},
+},
+
+@article{Sh:295,
+author = {Shelah, Saharon},
+fromwhere = {A, IL},
+journal = {in preparation},
+title = {{Projective measurability does not imply projective Baire
+ property}},
+},
+
+@article{ShSr:296,
+author = {Shelah, Saharon and Steprans, Juris},
+trueauthor = {Shelah, Saharon and Stepr\={a}ns, Juris},
+ams-subject = {(54C05)},
+fromwhere = {IL,3},
+journal = {Fundamenta Mathematicae},
+review = {MR 90h:54015},
+pages = {135--141},
+title = {{Nontrivial homeomorphisms of $\beta {\bf N}\setminus {\bf N}$
+ without the continuum hypothesis}},
+volume = {132},
+year = {1989},
+},
+
+@article{HdSh:297,
+author = {Hodkinson, Ion and Shelah, Saharon},
+fromwhere = {?,IL},
+journal = {Proceedings of the London Mathematical Society},
+pages = {449--492},
+title = {{A construction of many uncountable rings using SFP domains and
+ Aronszajn trees}},
+volume = {67},
+year = {1993},
+},
+
+@article{EkSh:298,
+author = {Eklof, Paul C. and Shelah, Saharon},
+ams-subject = {(13D05)},
+fromwhere = {1,IL},
+journal = {Rendiconti del Seminario Matematico dell'Universita di
+ Padova},
+review = {MR 89c:13017},
+pages = {279--284},
+title = {{A calculation of injective dimension over valuation domains}},
+volume = {78},
+year = {1987},
+},
+
+@incollection{Sh:299,
+author = {Shelah, Saharon},
+booktitle = {Proceedings of the International Congress of Mathematicians
+ (Berkeley, Calif., 1986)},
+ams-subject = {(03-02)},
+fromwhere = {IL},
+review = {MR 89e:03006},
+note = {ed. Gleason, A.M.},
+pages = {154--162},
+publisher = {Amer. Math. Soc., Providence, RI},
+title = {{Taxonomy of universal and other classes}},
+volume = {1},
+year = {1987},
+},
+
+@incollection{Sh:300,
+author = {Shelah, Saharon},
+booktitle = {Classification theory (Chicago, IL, 1985)},
+ams-subject = {(03C52)},
+fromwhere = {IL},
+review = {MR 91k:03088},
+note = {Proceedings of the USA--Israel Conference on Classification
+ Theory, Chicago, December 1985; ed. Baldwin, J.T.},
+pages = {264--418},
+publisher = {Springer, Berlin},
+series = {Lecture Notes in Mathematics},
+title = {{Universal classes}},
+volume = {1292},
+year = {1987},
+},
+
+@inbook{Sh:300a,
+author = {Shelah, Saharon},
+booktitle = {Classification Theory for Abstract Elementary Classes II},
+fromwhere = {IL},
+note = {Chapter V (A), in series Studies in Logic, vol. 20,
+ College	Publications},
+title = {{Stability theory for a model}},
+},
+
+@inbook{Sh:300b,
+author = {Shelah, Saharon},
+booktitle = {Classification Theory for Abstract Elementary Classes II},
+fromwhere = {IL},
+note = {Chapter V (B)},
+title = {{Universal Classes: Axiomatic Framework  [Sh:h]}},
+},
+
+@inbook{Sh:300c,
+author = {Shelah, Saharon},
+booktitle = {Classification Theory for Abstract Elementary Classes II},
+fromwhere = {IL},
+note = {Chapter V (C)},
+title = {{Universal Classes: A frame is not smooth or not
+ $\chi$-based}},
+},
+
+@inbook{Sh:300d,
+author = {Shelah, Saharon},
+booktitle = {Classification Theory for Abstract Elementary Classes II},
+fromwhere = {IL},
+note = {Chapter V (D)},
+title = {{Universal Classes: Non-Forking and Prime Modes}},
+},
+
+@inbook{Sh:300e,
+author = {Shelah, Saharon},
+booktitle = {Classification Theory for Abstract Elementary Classes II},
+fromwhere = {IL},
+note = {Chapter V (E)},
+title = {{Universal Classes: Types of finite sequences}},
+},
+
+@inbook{Sh:300f,
+author = {Shelah, Saharon},
+booktitle = {Classification Theory for Abstract Elementary Classes II},
+fromwhere = {IL},
+note = {Chapter V (F)},
+title = {{Universal Classes: the heart of the matter}},
+},
+
+@inbook{Sh:300g,
+author = {Shelah, Saharon},
+booktitle = {Classification Theory for Abstract Elementary Classes II},
+fromwhere = {IL},
+note = {Chapter V (G)},
+title = {{Universal Classes: Changing the framework}},
+},
+
+@inbook{Sh:300x,
+author = {Shelah, Saharon},
+booktitle = {Universal Classes [Sh:h]},
+fromwhere = {IL},
+title = {{Bibliography}},
+},
+
+@inbook{Sh:300y,
+author = {Shelah, Saharon},
+booktitle = {Universal Classes [Sh:h]},
+fromwhere = {IL},
+title = {{Glossary}},
+},
+
+@inbook{Sh:300z,
+author = {Shelah, Saharon},
+booktitle = {Universal Classes [Sh:h]},
+fromwhere = {IL},
+title = {{Annotated Contents}},
+},
+
+@article{HoSh:301,
+author = {Hodges, Wilfrid and Shelah, Saharon},
+fromwhere = {4,IL},
+journal = {Preprint},
+note = { arxiv:math.LO/0102060 },
+title = {{Naturality and Definability II}},
+},
+
+@article{GrSh:302,
+author = {Grossberg, Rami and Shelah, Saharon},
+ams-subject = {(20K35)},
+fromwhere = {1,1},
+journal = {Journal of Algebra},
+review = {MR 90d:20101},
+note = {See also [GrSh:302a] below},
+pages = {117--128},
+title = {{On the structure of ${\rm Ext}_ p(G,{\Bbb Z})$}},
+volume = {121},
+year = {1989},
+},
+
+@article{GrSh:302a,
+author = {Grossberg, Rami and Shelah, Saharon},
+trueauthor = {Grossberg, Rami and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Mathematica Japonica},
+note = { arxiv:math.LO/9911225 },
+pages = {189--197},
+title = {{On cardinalities in quotients of inverse limits of groups}},
+volume = {47},
+year = {1998},
+},
+
+@article{KoSh:303,
+author = {Komjath, Peter and Shelah, Saharon},
+trueauthor = {Komj\'{a}th, P\'eter and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {H,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 89m:03044},
+pages = {696--707},
+title = {{Forcing constructions for uncountably chromatic graphs}},
+volume = {53},
+year = {1988},
+},
+
+@article{ShSp:304,
+author = {Shelah, Saharon and Spencer, Joel},
+ams-subject = {(05C80)},
+fromwhere = {IL,1},
+journal = {Journal of the American Mathematical Society},
+review = {MR 89i:05249},
+pages = {97--115},
+title = {{Zero-one laws for sparse random graphs}},
+volume = {1},
+year = {1988},
+},
+
+@article{ShTh:305,
+author = {Shelah, Saharon and Thomas, Simon},
+ams-subject = {(03E05)},
+fromwhere = {IL,1},
+journal = {The Journal of Symbolic Logic},
+review = {MR 90b:03065},
+pages = {95--99},
+title = {{Subgroups of small index in infinite symmetric groups. II}},
+volume = {54},
+year = {1989},
+},
+
+@article{MkSh:306,
+author = {Mekler, Alan H. and Shelah, Saharon},
+ams-subject = {(20K10)},
+fromwhere = {3,IL},
+journal = {Communications in Algebra},
+review = {MR 91b:20074},
+pages = {287--307},
+title = {{Determining abelian $p$-groups from their $n$-socles}},
+volume = {18},
+year = {1990},
+},
+
+@article{BeSh:307,
+author = {Buechler, Steven and Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {IL,1},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 91f:03068},
+pages = {277--308},
+title = {{On the existence of regular types}},
+volume = {45},
+year = {1989},
+},
+
+@article{JdSh:308,
+author = {Judah, Haim and Shelah, Saharon},
+ams-subject = {(03E15)},
+fromwhere = {IL,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 91g:03097},
+pages = {909--927},
+title = {{The Kunen-Miller chart (Lebesgue measure, the Baire	property,
+ Laver reals and preservation theorems for	forcing)}},
+volume = {55},
+year = {1990},
+},
+
+@article{Sh:309,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+note = {0812.0656. 0812.0656.  arxiv:0812.0656 },
+title = {{Black Boxes}},
+},
+
+@article{GiSh:310,
+author = {Gitik, Moti and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9605234 },
+pages = {1527--1551},
+title = {{Cardinal preserving ideals}},
+volume = {64},
+year = {1999},
+},
+
+@article{Sh:311,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {preprint},
+note = { arxiv:math.LO/0404221 },
+title = {{A more general iterable condition ensuring $\aleph_1$ is not
+ collapsed}},
+},
+
+@article{Sh:312,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {preprint},
+note = { arxiv:math.LO/1102.5578v2 },
+title = {{Existentially closed locally finite groups}},
+},
+
+@article{MkSh:313,
+author = {Mekler, Alan H. and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {3,IL},
+journal = {Fundamenta Mathematicae},
+review = {MR 90i:03055},
+pages = {45--51},
+title = {{Diamond and $\lambda$-systems}},
+volume = {131},
+year = {1988},
+},
+
+@article{MRSh:314,
+author = {Mekler, Alan H. and Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Mekler, Alan H. and Ros{\l}anowski, Andrzej and Shelah,
+ Saharon},
+fromwhere = {3,PL,IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9806165 },
+pages = {327--356},
+title = {{On the $p$-rank of Ext}},
+volume = {112},
+year = {1999},
+},
+
+@article{ShSr:315,
+author = {Shelah, Saharon and Steprans, Juris},
+trueauthor = {Shelah, Saharon and Stepr\={a}ns, Juris},
+ams-subject = {(03E05)},
+fromwhere = {1,3},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 89e:03080},
+pages = {1220--1225},
+title = {{PFA implies all automorphisms are trivial}},
+volume = {104},
+year = {1988},
+},
+
+@article{FuSh:316,
+author = {Fuchs, Laszlo and Shelah, Saharon},
+ams-subject = {(13L05)},
+fromwhere = {1,IL},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 89e:13030},
+pages = {25--30},
+title = {{Kaplansky's problem on valuation rings}},
+volume = {105},
+year = {1989},
+},
+
+@article{BFSh:317,
+author = {Becker, Thomas and Fuchs, Laszlo and Shelah, Saharon},
+ams-subject = {(13C05)},
+fromwhere = {1,1,IL},
+journal = {Forum Mathematicum},
+review = {MR 90a:13017},
+pages = {53--68},
+title = {{Whitehead modules over domains}},
+volume = {1},
+year = {1989},
+},
+
+@article{MMSh:318,
+author = {Macpherson, Dugald and Mekler, Alan H. and Shelah, Saharon},
+ams-subject = {(03C55)},
+fromwhere = {4,3,IL},
+journal = {Mathematical Proceedings of the Cambridge Philosophical
+ Society},
+review = {MR 92a:03049},
+pages = {193--209},
+title = {{The number of infinite substructures}},
+volume = {109},
+year = {1991},
+},
+
+@article{JdSh:319,
+author = {Ihoda (Haim Judah), Jaime and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {IL,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 90f:03083},
+pages = {78--94},
+title = {{Martin's axioms, measurability and equiconsistency results}},
+volume = {54},
+year = {1989},
+},
+
+@article{JShS:320,
+author = {Juhasz, Istvan and Shelah, Saharon and Soukup, Lajos},
+trueauthor = {Juh\'asz, Istv\'an and Shelah, Saharon and Soukup, Lajos},
+ams-subject = {(03E35)},
+fromwhere = {H,IL,H},
+journal = {Israel Journal of Mathematics},
+review = {MR 89i:03097},
+pages = {302--310},
+title = {{More on countably compact, locally countable spaces}},
+volume = {62},
+year = {1988},
+},
+
+@article{JdSh:321,
+author = {Ihoda (Haim Judah), Jaime and Shelah, Saharon},
+ams-subject = {(03E15)},
+fromwhere = {1,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 90f:03081},
+pages = {207--223},
+title = {{$\Delta^ 1_ 2$-sets of reals}},
+volume = {42},
+year = {1989},
+},
+
+@article{Sh:322,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {preprint},
+title = {{Classification over a predicate}},
+},
+
+@article{HaSh:323,
+author = {Hart, Bradd and Shelah, Saharon},
+ams-subject = {(03C35)},
+fromwhere = {IL,1},
+journal = {Israel Journal of Mathematics},
+review = {MR 91m:03033},
+note = { arxiv:math.LO/9201240 },
+pages = {219--235},
+title = {{Categoricity over $P$ for first order $T$ or categoricity for
+ $\phi\in{\rm L}_ {\omega_ 1\omega}$ can stop at $\aleph_ k$ while
+ holding for $\aleph_ 0,\cdots,\aleph_ {k-1}$}},
+volume = {70},
+year = {1990},
+},
+
+@article{MgSh:324,
+author = {Magidor, Menachem and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Archive for Mathematical Logic},
+note = {A special volume dedicated to Prof. Azriel Levy.
+ arxiv:math.LO/9501220 },
+pages = {385--404},
+title = {{The tree property at successors of singular cardinals}},
+volume = {35},
+year = {1996},
+},
+
+@incollection{DgSh:325,
+author = {Dugas, M. and Shelah, Saharon},
+booktitle = {Abelian group theory (Perth, 1987)},
+ams-subject = {(20K30)},
+fromwhere = {1,IL},
+review = {MR 90i:20060},
+pages = {191--199},
+publisher = {Amer. Math. Soc., Providence, RI},
+series = {Contemp. Mathematics},
+title = {{$E$-transitive groups in $L$}},
+volume = {87},
+year = {1989},
+},
+
+@incollection{Sh:326,
+author = {Shelah, Saharon},
+booktitle = {Set Theory of the Continuum},
+fromwhere = {IL},
+note = { arxiv:math.LO/9201245 },
+pages = {357--405},
+publisher = {Springer Verlag},
+series = {Mathematical Sciences Research Institute Publications},
+title = {{Vive la diff\'erence I: Nonisomorphism of ultrapowers of
+ countable models}},
+volume = {26},
+year = {1992},
+},
+
+@article{Sh:327,
+author = {Shelah, Saharon},
+ams-subject = {(03E05)},
+fromwhere = {IL},
+journal = {Acta Mathematica Hungarica},
+review = {MR 93d:03052},
+pages = {95--100},
+title = {{Strong negative partition relations below the continuum}},
+volume = {58},
+year = {1991},
+},
+
+@article{ShTh:328,
+author = {Shelah, Saharon and Thomas, Simon},
+ams-subject = {(20B35)},
+fromwhere = {IL,1},
+journal = {Bulletin of the London Mathematical Society},
+review = {MR 90a:20009},
+pages = {313--318},
+title = {{Implausible subgroups of infinite symmetric groups}},
+volume = {20},
+year = {1988},
+},
+
+@article{Sh:329,
+author = {Shelah, Saharon},
+ams-subject = {(05A17)},
+fromwhere = {IL},
+journal = {Journal of the American Mathematical Society},
+review = {MR 89a:05017},
+pages = {683--697},
+title = {{Primitive recursive bounds for van der Waerden numbers}},
+volume = {1},
+year = {1988},
+},
+
+@article{BlSh:330,
+author = {Baldwin, John T. and Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {1,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 92i:03033},
+note = { arxiv:math.LO/9201241 },
+pages = {235--264},
+title = {{The primal framework. I}},
+volume = {46},
+year = {1990},
+},
+
+@article{Sh:331,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+note = { arxiv:new },
+title = {{A complicated family of members of trees with $ \omega +1 $
+ levels}},
+},
+
+@article{GuSh:332,
+author = {Gurevich, Yuri and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Proceedings of the 1988 ACM STOC Symp. on Theory of
+ Computation},
+note = {See also [GuSh:332a] below},
+title = {{Non-deterministic linear time task may require substantially
+ non linear determinate work}},
+},
+
+@article{GuSh:332a,
+author = {Gurevich, Yuri and Shelah, Saharon},
+ams-subject = {(68Q15)},
+fromwhere = {1,IL},
+journal = {Journal of the Association for Computing Machinery},
+review = {MR 92d:68054},
+pages = {674--687},
+title = {{Nondeterministic linear-time tasks may require substantially
+ nonlinear deterministic time in the case of sublinear work space}},
+volume = {37},
+year = {1990},
+},
+
+@incollection{Sh:333,
+author = {Shelah, Saharon},
+booktitle = {Cardinal Arithmetic},
+fromwhere = {IL},
+nt = {General Editors: Dov M. Gabbai, Angus Macintyre, Dana Scott},
+publisher = {Oxford University Press},
+series = {Oxford Logic Guides},
+title = {{Bounds on Power of singulars: Induction}},
+volume = {29},
+year = {1994},
+},
+
+@article{HuSh:334,
+author = {Hrushovski, Ehud and Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {1,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 92m:03049},
+pages = {289--321},
+title = {{Stability and omitting types}},
+volume = {74},
+year = {1991},
+},
+
+@article{JdSh:335,
+author = {Judah, Haim and Shelah, Saharon},
+ams-subject = {(03E50)},
+fromwhere = {1,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 91a:03106},
+pages = {1--17},
+title = {{${\rm MA}(\sigma$-centered): Cohen reals, strong measure zero
+ sets and strongly meager sets}},
+volume = {68},
+year = {1989},
+},
+
+@article{JdSh:336,
+author = {Judah, Haim and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {IL,IL},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 91f:03105},
+pages = {821--832},
+title = {{$Q$-sets, Sierpi\'nski sets, and rapid filters}},
+volume = {111},
+year = {1991},
+},
+
+@article{JdSh:337,
+author = {Judah, Haim and Shelah, Saharon},
+ams-subject = {(03E15)},
+fromwhere = {IL,IL},
+journal = {Journal of Symbolic Logic},
+review = {MR 94c:03067},
+pages = {72--80},
+title = {{$\Delta ^1_3$-sets of reals}},
+volume = {58},
+year = {1993},
+},
+
+@article{JdSh:338,
+author = {Judah, Haim and Shelah, Saharon},
+ams-subject = {(03E45)},
+fromwhere = {1,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 93b:03085},
+pages = {769--782},
+title = {{Forcing minimal degree of constructibility}},
+volume = {56},
+year = {1991},
+},
+
+@article{JShW:339,
+author = {Judah, Haim and Shelah, Saharon and Woodin, Hugh},
+ams-subject = {(03E35)},
+fromwhere = {IL,IL,1},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 91m:03052},
+note = {Correction of third section has appeared in the book by
+ Bartoszynski and Judah},
+pages = {255--269},
+title = {{The Borel conjecture}},
+volume = {50},
+year = {1990},
+},
+
+@article{ShSt:340,
+author = {Shelah, Saharon and Stanley, Lee},
+fromwhere = {IL,1},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9311204 },
+pages = {1--35},
+title = {{A combinatorial forcing for coding the universe by a real when
+ there are no sharps}},
+volume = {60},
+year = {1995},
+},
+
+@article{JuSh:341,
+author = {Juhasz, Istvan and Shelah, Saharon},
+trueauthor = {Juh\'asz, Istv\'an and Shelah, Saharon},
+ams-subject = {(54A25)},
+fromwhere = {H,IL},
+journal = {Topology and its Applications},
+review = {MR 90h:54007},
+note = {Note: Proof in local case is a mistake},
+pages = {289--294},
+title = {{$\pi (X)=\delta(X)$ for compact $X$}},
+volume = {32},
+year = {1989},
+},
+
+@article{HuSh:342,
+author = {Hrushovski, Ehud and Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {1,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 91g:03068},
+nt = {Stability in mode l theory, II (Trento, 1987).},
+pages = {157--169},
+title = {{A dichotomy theorem for regular types}},
+volume = {45},
+year = {1989},
+},
+
+@article{GuSh:343,
+author = {Gurevich, Yuri and Shelah, Saharon},
+ams-subject = {(03D15)},
+fromwhere = {1,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 90f:03071},
+pages = {1083--1088},
+title = {{Time polynomial in input or output}},
+volume = {54},
+year = {1989},
+},
+
+@article{GiSh:344,
+author = {Gitik, Moti and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {IL,IL},
+journal = {Archive for Mathematical Logic},
+review = {MR 90e:03063},
+pages = {35--42},
+title = {{On certain indestructibility of strong cardinals and a
+ question of Hajnal}},
+volume = {28},
+year = {1989},
+},
+
+@article{Sh:345,
+author = {Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 91i:03102},
+pages = {129--187},
+title = {{Products of regular cardinals and cardinal invariants of
+ products of Boolean algebras}},
+volume = {70},
+year = {1990},
+},
+
+@incollection{Sh:345a,
+author = {Shelah, Saharon},
+booktitle = {Cardinal Arithmetic},
+fromwhere = {IL},
+nt = {General Editors: Dov M. Gabbai, Angus Macintyre, Dana Scott},
+publisher = {Oxford University Press},
+series = {Oxford Logic Guides},
+title = {{Basic: Cofinalities of small reduced products}},
+volume = {29},
+year = {1994},
+},
+
+@incollection{Sh:345b,
+author = {Shelah, Saharon},
+booktitle = {Cardinal Arithmetic},
+fromwhere = {IL},
+note = {Appendix 2},
+nt = {General Editors: Dov M. Gabbai, Angus Macintyre, Dana Scott},
+publisher = {Oxford University Press},
+series = {Oxford Logic Guides},
+title = {{Entangled Orders and Narrow Boolean Algebras}},
+volume = {29},
+year = {1994},
+},
+
+@article{KoSh:346,
+author = {Komjath, Peter and Shelah, Saharon},
+trueauthor = {Komj\'{a}th, P\'eter and Shelah, Saharon},
+fromwhere = {H,IL},
+journal = {Acta Mathematica Hungarica},
+note = { arxiv:math.LO/9402213 },
+pages = {217--225},
+title = {{On Taylor's Problem}},
+volume = {70},
+year = {1996},
+},
+
+@incollection{Sh:347,
+author = {Shelah, Saharon},
+booktitle = {A tribute to Paul Erd\H{o}s},
+ams-subject = {(03E05)},
+fromwhere = {IL},
+review = {MR 92j:03045},
+pages = {361--371},
+publisher = {Cambridge Univ. Press, Cambridge},
+title = {{Incompactness for chromatic numbers of graphs}},
+year = {1990},
+},
+
+@article{BJSh:348,
+author = {Bartoszynski, Tomek and Ihoda (Haim Judah), Jaime and Shelah,
+ Saharon},
+trueauthor = {Bartoszy\'nski, Tomek and Ihoda (Haim Judah), Jaime and
+ Shelah, Saharon },
+ams-subject = {(03E35)},
+fromwhere = {1,IL,1},
+journal = {The Journal of Symbolic Logic},
+review = {MR 90f:03082},
+pages = {719--726},
+title = {{The cofinality of cardinal invariants related to measure and
+ category}},
+volume = {54},
+year = {1989},
+},
+
+@article{Sh:349,
+author = {Shelah, Saharon},
+ams-subject = {(54G20)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 90e:54087},
+pages = {219--224},
+title = {{A consistent counterexample in the theory of collectionwise
+ Hausdorff spaces}},
+volume = {65},
+year = {1989},
+},
+
+@article{FOSh:350,
+author = {Dror Farjoun, E. and Orr, K. and Shelah, Saharon},
+ams-subject = {(55P60)},
+fromwhere = {IL,1,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 90j:55016},
+pages = {143--153},
+title = {{Bousfield localization as an algebraic closure of groups}},
+volume = {66},
+year = {1989},
+},
+
+@article{Sh:351,
+author = {Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {IL},
+journal = {Archive for Mathematical Logic},
+review = {MR 93h:03072},
+pages = {25--53},
+title = {{Reflecting stationary sets and successors of singular
+ cardinals}},
+volume = {31},
+year = {1991},
+},
+
+@article{EFSh:352,
+author = {Eklof, Paul C. and Fuchs, Laszlo and Shelah, Saharon},
+ams-subject = {(13C13)},
+fromwhere = {1,1,IL},
+journal = {Transactions of the American Mathematical Society},
+review = {MR 91c:13006},
+pages = {547--560},
+title = {{Baer modules over domains}},
+volume = {322},
+year = {1990},
+},
+
+@article{ShSr:353,
+author = {Shelah, Saharon and Steprans, Juris},
+trueauthor = {Shelah, Saharon and Stepr\={a}ns, Juris},
+fromwhere = {IL,3},
+journal = {Algebra Universalis},
+pages = {196--203},
+title = {{Homogeneous almost disjoint families}},
+volume = {31},
+year = {1994},
+},
+
+@article{PeSh:354,
+author = {Perles, M. A. and Shelah, Saharon},
+ams-subject = {(52A30)},
+fromwhere = {IL,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 91m:52006},
+pages = {305--312},
+title = {{A closed $(n+1)$-convex set in ${\bf R}^ 2$ is a union of $n^
+ 6$ convex sets}},
+volume = {70},
+year = {1990},
+},
+
+@incollection{Sh:355,
+author = {Shelah, Saharon},
+booktitle = {Cardinal Arithmetic},
+fromwhere = {IL},
+nt = {General Editors: Dov M. Gabbai, Angus Macintyre, Dana Scott},
+publisher = {Oxford University Press},
+series = {Oxford Logic Guides},
+title = {{$\aleph _{\omega +1}$ has a Jonsson Algebra}},
+volume = {29},
+year = {1994},
+},
+
+@incollection{MlSh:356,
+author = {Milner, Eric C. and Shelah, Saharon},
+booktitle = {A tribute to Paul Erdos},
+ams-subject = {(05C99)},
+fromwhere = {3,IL},
+review = {MR 92g:05176},
+pages = {373--384},
+publisher = {Cambridge Univ. Press, Cambridge},
+title = {{Graphs with no unfriendly partitions}},
+year = {1990},
+},
+
+@article{GiSh:357,
+author = {Gitik, Moti and Shelah, Saharon},
+ams-subject = {(03E40)},
+fromwhere = {IL,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 91g:03104},
+pages = {129--160},
+title = {{Forcings with ideals and simple forcing notions}},
+volume = {68},
+year = {1989},
+},
+
+@article{JdSh:358,
+author = {Judah, Haim and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {IL,IL},
+journal = {Archive for Mathematical Logic},
+review = {MR 91i:03099},
+pages = {129--138},
+title = {{Around random algebra}},
+volume = {30},
+year = {1990},
+},
+
+@article{BoSh:359,
+author = {Bonnet, Robert and Shelah, Saharon},
+fromwhere = {?,IL},
+journal = {Israel Journal of Mathematics},
+pages = {??},
+title = {{On HCO Spaces, An uncountable compact $T_2$-space different
+ form $\aleph _1$ which is homeomorphic to every of its uncountable
+ closed subspaces}},
+volume = {84},
+year = {1993},
+},
+
+@article{BlSh:360,
+author = {Baldwin, John T. and Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {1,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 92m:03045},
+note = {Note: See also 360a below.  arxiv:math.LO/9201246 },
+pages = {1--34},
+title = {{The primal framework. II. Smoothness}},
+volume = {55},
+year = {1991},
+},
+
+@article{Sh:360a,
+author = {Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {1,IL},
+journal = {notes},
+title = {{The primal framework. Part C: Premature Minimality}},
+},
+
+@article{ShTh:361,
+author = {Shelah, Saharon and Thomas, Simon},
+ams-subject = {(03E35)},
+fromwhere = {IL,1},
+journal = {Archive for Mathematical Logic},
+review = {MR 90g:03051},
+pages = {143--147},
+title = {{Homogeneity of infinite permutation groups}},
+volume = {28},
+year = {1989},
+},
+
+@article{KlSh:362,
+author = {Kolman, Oren and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9602216 },
+pages = {209--240},
+title = {{Categoricity of Theories in $L_{\kappa,\omega}$, when $\kappa$
+ is a	measurable cardinal. Part 1}},
+volume = {151},
+year = {1996},
+},
+
+@article{Sh:363,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {preprint},
+title = {{On spectrum of $\kappa $-resplendent models}},
+},
+
+@article{JuSh:364,
+author = {Juhasz, Istvan and Shelah, Saharon},
+trueauthor = {Juh\'asz, Istv\'an and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {H,IL},
+journal = {Topology and its Applications},
+review = {MR 93k:03046},
+nt = {Proceedings of the Symposium on General Topology and Applications
+ (Oxford, 1989).},
+pages = {203--208},
+title = {{On partitioning the triples of a topological space}},
+volume = {44},
+year = {1992},
+},
+
+@incollection{Sh:365,
+author = {Shelah, Saharon},
+booktitle = {Cardinal Arithmetic},
+fromwhere = {IL},
+nt = {General Editors: Dov M. Gabbai, Angus Macintyre, Dana Scott},
+publisher = {Oxford University Press},
+series = {Oxford Logic Guides},
+title = {{There are Jonsson algebras in many inaccessible cardinals}},
+volume = {29},
+year = {1994},
+},
+
+@article{MkSh:366,
+author = {Mekler, Alan H. and Shelah, Saharon},
+fromwhere = {3,IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9408213 },
+pages = {237--259},
+title = {{Almost free algebras }},
+volume = {89},
+year = {1995},
+},
+
+@article{MkSh:367,
+author = {Mekler, Alan H. and Shelah, Saharon},
+ams-subject = {(03E55)},
+fromwhere = {3,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 91b:03090},
+pages = {353--366},
+title = {{The consistency strength of ``every stationary set
+ reflects''}},
+volume = {67},
+year = {1989},
+},
+
+@article{BJSh:368,
+author = {Bartoszynski, Tomek and Judah, Haim and Shelah, Saharon},
+trueauthor = {Bartoszy\'nski, Tomek and Judah, Haim and Shelah, Saharon
+ },
+fromwhere = {1,IL,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9905122 },
+pages = {401--423},
+title = {{The Cicho\'n diagram}},
+volume = {58},
+year = {1993},
+},
+
+@article{GJSh:369,
+author = {Goldstern, Martin and Judah, Haim and Shelah, Saharon},
+ams-subject = {(54A25)},
+fromwhere = {1,IL,IL},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 91g:54008},
+pages = {1151--1159},
+title = {{A regular topological space having no closed subsets of
+ cardinality $\aleph_ 2$}},
+volume = {111},
+year = {1991},
+},
+
+@article{ShSo:370,
+author = {Shelah, Saharon and Soukup, Lajos},
+fromwhere = {Il,H},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9401210 },
+pages = {349--371},
+title = {{On the number of non-isomorphic subgraphs}},
+volume = {86},
+year = {1994},
+},
+
+@incollection{Sh:371,
+author = {Shelah, Saharon},
+booktitle = {Cardinal Arithmetic},
+fromwhere = {IL},
+nt = {General Editors: Dov M. Gabbai, Angus Macintyre, Dana Scott},
+publisher = {Oxford University Press},
+series = {Oxford Logic Guides},
+title = {{Advanced: cofinalities of small reduced products}},
+volume = {29},
+year = {1994},
+},
+
+@article{JMSh:372,
+author = {Judah, Haim and Miller, Arnold W. and Shelah, Saharon},
+ams-subject = {(03E50)},
+fromwhere = {IL,1,IL},
+journal = {Archive for Mathematical Logic},
+review = {MR 93e:03074},
+pages = {145--161},
+title = {{Sacks forcing, Laver forcing, and Martin's axiom}},
+volume = {31},
+year = {1992},
+},
+
+@article{JRSh:373,
+author = {Judah, Haim and Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Judah, Haim and Ros{\l}anowski, Andrzej and Shelah,
+ Saharon},
+fromwhere = {IL,PL,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9310224 },
+pages = {23--42},
+title = {{Examples for Souslin Forcing}},
+volume = {144},
+year = {1994},
+},
+
+@article{JdSh:374,
+author = {Judah, Haim and Shelah, Saharon},
+ams-subject = {(03E40)},
+fromwhere = {1,IL},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 93k:03049},
+pages = {267--273},
+title = {{Adding dominating reals with the random algebra}},
+volume = {119},
+year = {1993},
+},
+
+@article{MkSh:375,
+author = {Mekler, Alan H. and Shelah, Saharon},
+ams-subject = {(03C80)},
+fromwhere = {3,IL},
+journal = {Annals of Mathematics},
+review = {MR 94b:03068},
+note = {Dedicated to the memory of Alan.  arxiv:math.LO/9301204 },
+pages = {221-248},
+title = {{Some compact logics --- results in ZFC}},
+volume = {137},
+year = {1993},
+},
+
+@article{ShSo:376,
+author = {Shelah, Saharon and Soukup, Lajos},
+fromwhere = {IL,H},
+journal = {Periodica Hung. Mathematica},
+pages = {155--163},
+title = {{Some remarks on a question of Monk}},
+volume = {30},
+year = {1995},
+},
+
+@article{ShTV:377,
+author = {Shelah, Saharon and Tuuri, Heikki and Vaananen, Jouko},
+trueauthor = {Shelah, Saharon and Tuuri, Heikki and
+ V{\"{a}}{\"{a}}n{\"{a}}nen, Jouko},
+fromwhere = {IL,SF,SF},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9301205 },
+pages = {1402--1418},
+title = {{On the number of automorphisms of uncountable models}},
+volume = {58},
+year = {1993},
+},
+
+@article{JeSh:378,
+author = {Jech, Thomas and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {1,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 90m:03088},
+note = { arxiv:math.LO/9201239 },
+pages = {376--380},
+title = {{A note on canonical functions}},
+volume = {68},
+year = {1989},
+},
+
+@article{EkSh:379,
+author = {Eklof, Paul C. and Shelah, Saharon},
+ams-subject = {(03E35)},
+fromwhere = {1,IL},
+journal = {Journal of Algebra},
+review = {MR 92h:03077},
+pages = {492--510},
+title = {{On Whitehead modules}},
+volume = {142},
+year = {1991},
+},
+
+@incollection{Sh:380,
+author = {Shelah, Saharon},
+booktitle = {Cardinal Arithmetic},
+fromwhere = {IL},
+nt = {General Editors: Dov M. Gabbai, Angus Macintyre, Dana Scott},
+publisher = {Oxford University Press},
+series = {Oxford Logic Guides},
+title = {{Jonsson Algebras in an inaccessible $\lambda $ not $\lambda
+ $-Mahlo}},
+volume = {29},
+year = {1994},
+},
+
+@article{Sh:381,
+author = {Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 93e:03048},
+pages = {91--127},
+title = {{Kaplansky test problem for $R$-modules}},
+volume = {74},
+year = {1991},
+},
+
+@article{ShSp:382,
+author = {Shelah, Saharon and Spencer, Joel},
+fromwhere = {IL,1},
+journal = {Random Structures and Algorithms},
+note = {Proceedings of the Random Graph Conference, Pozna\'n.
+ arxiv:math.LO/9401211 },
+pages = {191--204},
+title = {{Can You Feel the Double Jump?}},
+volume = {5},
+year = {1994},
+},
+
+@article{JeSh:383,
+author = {Jech, Thomas and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {American Journal of Mathematics},
+note = { arxiv:math.LO/9204218 },
+pages = {435-455},
+title = {{Full reflection of stationary sets at regular cardinals}},
+volume = {115},
+year = {1993},
+},
+
+@incollection{Sh:384,
+author = {Shelah, Saharon},
+booktitle = {Non structure theory, Ch X},
+fromwhere = {IL},
+title = {{Compact logics in ZFC: Constructing complete embeddings of
+ atomless	Boolean rings}},
+},
+
+@article{JeSh:385,
+author = {Jech, Thomas and Shelah, Saharon},
+ams-subject = {(03E10)},
+fromwhere = {1,IL},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 91j:03066},
+note = { arxiv:math.LO/9201247 },
+pages = {1117--1124},
+title = {{On a conjecture of Tarski on products of cardinals}},
+volume = {112},
+year = {1991},
+},
+
+@incollection{Sh:386,
+author = {Shelah, Saharon},
+booktitle = {Cardinal Arithmetic},
+fromwhere = {IL},
+nt = {General Editors: Dov M. Gabbai, Angus Macintyre, Dana Scott},
+publisher = {Oxford University Press},
+series = {Oxford Logic Guides},
+title = {{Bounding $pp(\mu )$ when $cf(\mu ) > \mu > \aleph _0$ using
+ ranks and normal ideals}},
+volume = {29},
+year = {1994},
+},
+
+@article{JeSh:387,
+author = {Jech, Thomas and Shelah, Saharon},
+ams-subject = {(03E05)},
+fromwhere = {1,IL},
+journal = {The Journal of Symbolic Logic},
+review = {MR 91i:03096},
+note = { arxiv:math.LO/9201242 },
+pages = {822--830},
+title = {{Full reflection of stationary sets below $\aleph_ \omega$}},
+volume = {55},
+year = {1990},
+},
+
+@article{GoSh:388,
+author = {Goldstern, Martin and Shelah, Saharon},
+ams-subject = {(03E05)},
+fromwhere = {1,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 91m:03050},
+pages = {121--142},
+title = {{Ramsey ultrafilters and the reaping number---${\rm Con}({\germ
+ r}<{\germ u})$}},
+volume = {49},
+year = {1990},
+},
+
+@article{ShSo:389,
+author = {Shelah, Saharon and Soukup, Lajos},
+fromwhere = {IL,H},
+journal = {Journal of the London Mathematical Society},
+pages = {193--203},
+title = {{The Existence of large $\omega_1$-homogeneous but not
+ $\omega$-homogeneous permutation groups is consistent with ZFC + GCH}},
+volume = {48},
+year = {1993},
+},
+
+@article{KaSh:390,
+author = {Kanamori, Akihiro and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Transactions of the American Mathematical Society},
+note = { arxiv:math.LO/9401212 },
+pages = {1963--1979},
+title = {{Complete quotient Boolean Algebras}},
+volume = {347},
+year = {1995},
+},
+
+@article{HHLSh:391,
+author = {Hodges, Wilfrid and Hodkinson, Ion and Lascar, Daniel and
+ Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {4,?,F,IL},
+journal = {Journal of the London Mathematical Society},
+review = {MR 94d:03063},
+pages = {204--218},
+title = {{The small index property for $\omega $-stable,
+ $\omega$-categorical structures  and the random graph}},
+volume = {48},
+year = {1993},
+},
+
+@article{JeSh:392,
+author = {Jech, Thomas and Shelah, Saharon},
+ams-subject = {(03E05)},
+fromwhere = {1,IL},
+journal = {Journal of the American Mathematical Society},
+review = {MR 93a:03049},
+note = { arxiv:math.LO/9201248 },
+pages = {647--656},
+title = {{A partition theorem for pairs of finite sets}},
+volume = {4},
+year = {1991},
+},
+
+@article{BlSh:393,
+author = {Baldwin, John T. and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9502231 },
+pages = {246--265},
+title = {{Abstract classes with few models have `homogeneous-universal'
+ models}},
+volume = {60},
+year = {1995},
+},
+
+@article{Sh:394,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9809197 },
+pages = {261--294},
+title = {{Categoricity for abstract classes with amalgamation}},
+volume = {98},
+year = {1999},
+},
+
+@incollection{Sh:395,
+author = {Shelah, Saharon},
+booktitle = {Open problems in topology},
+fromwhere = {IL},
+note = {ed. van Mill, J. and Reed, G.M.},
+pages = {217--218},
+publisher = {Elsvier Science Publishers, B.V. North Holland},
+title = {{$\germ{d} \leq \germ{i} ( = Min \{|P| : P \subseteq [ \omega
+ ]^\omega$ maximal independent $\}$); Appendix to J.E.~Vaughan, ``Small
+ Uncountable Cardinals in Topology''}},
+year = {1990},
+},
+
+@article{FShZ:396,
+author = {Frankiewicz, Ryszard and Shelah, Saharon and Zbierski, Pawel},
+trueauthor = {Frankiewicz, Ryszard and Shelah, Saharon and Zbierski,
+ Pawe{\l}},
+fromwhere = {PL,IL,PL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9303207 },
+pages = {1171--1176},
+title = {{On closed $P$-sets with ccc in the space $\omega ^*$}},
+volume = {58},
+year = {1993},
+},
+
+@article{Sh:397,
+author = {Shelah, Saharon},
+ams-subject = {(06E05)},
+fromwhere = {IL},
+journal = {Mathematica Japonica},
+review = {MR 93e:06011},
+note = { arxiv:math.LO/9201250 },
+pages = {385--400},
+title = {{Factor = quotient, uncountable Boolean algebras, number of
+ endomorphism and width}},
+volume = {37},
+year = {1992},
+},
+
+@article{MkSh:398,
+author = {Mekler, Alan H. and Shelah, Saharon},
+ams-subject = {(03E05)},
+fromwhere = {3,IL},
+journal = {Canadian Journal of Mathematics. Journal Canadien de
+ Mathematiques},
+review = {MR 94d:03102},
+note = { arxiv:math.LO/9308210 },
+pages = {209-215},
+title = {{The canary tree}},
+volume = {36},
+year = {1993},
+},
+
+@article{GJSh:399,
+author = {Goldstern, Martin and Judah, Haim and Shelah, Saharon},
+ams-subject = {(03E05)},
+fromwhere = {1,IL,IL},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 91g:03093},
+pages = {1095--1104},
+title = {{Saturated families}},
+volume = {111},
+year = {1991},
+},
+
+@incollection{Sh:400,
+author = {Shelah, Saharon},
+booktitle = {Cardinal Arithmetic},
+fromwhere = {IL},
+note = {Note: See also [Sh400a] below},
+nt = {General Editors: Dov M. Gabbai, Angus Macintyre, Dana Scott},
+publisher = {Oxford University Press},
+series = {Oxford Logic Guides},
+title = {{Cardinal Arithmetic}},
+volume = {29},
+year = {1994},
+},
+
+@article{Sh:400a,
+author = {Shelah, Saharon},
+ams-subject = {(03E05)},
+fromwhere = {IL},
+journal = {American Mathematical Society. Bulletin. New Series},
+review = {MR 92h:03071},
+note = { arxiv:math.LO/9201251 },
+pages = {197--210},
+title = {{Cardinal arithmetic for skeptics}},
+volume = {26},
+year = {1992},
+},
+
+@article{Sh:401,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9609215 },
+pages = {61--111},
+title = {{Characterizing an $\aleph_\epsilon $-saturated model of
+ superstable	NDOP theories by its $\Bbb
+ L_{\infty,\aleph_\epsilon}$-theory}},
+volume = {140},
+year = {2004},
+},
+
+@article{Sh:402,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Mathematica Japonica},
+note = { arxiv:math.LO/9809198 },
+pages = {121--130},
+title = {{Borel Whitehead groups}},
+volume = {50},
+year = {1999},
+},
+
+@article{AbSh:403,
+author = {Abraham, Uri and Shelah, Saharon},
+ams-subject = {(03E15)},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 94b:03085},
+note = { arxiv:math.LO/9812115 },
+pages = {1-32},
+title = {{A $\Delta ^2_2$ well-order of the reals and incompactness of
+ $L(Q^{MM})$}},
+volume = {59},
+year = {1993},
+},
+
+@article{GvSh:404,
+author = {Givant, Steven and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9401213 },
+pages = {27--51},
+title = {{Universal theories categorical in power and $\kappa$-generated
+ models}},
+volume = {69},
+year = {1994},
+},
+
+@article{Sh:405,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9304207 },
+pages = {351--390},
+title = {{Vive la diff\'erence II. The Ax-Kochen isomorphism theorem}},
+volume = {85},
+year = {1994},
+},
+
+@article{FrSh:406,
+author = {Fremlin, David H. and Shelah, Saharon},
+fromwhere = {IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9209218 },
+pages = {435--455},
+title = {{Pointwise compact and stable sets of measurable functions}},
+volume = {58},
+year = {1993},
+},
+
+@unpublished{FrSh:406a,
+author = {Fremlin, David H. and Shelah, Saharon},
+fromwhere = {IL},
+title = {{Postscript to Shelah \& Fremlin [FrSh:406]}},
+},
+
+@article{Sh:407,
+author = {Shelah, Saharon},
+ams-subject = {(03E05)},
+fromwhere = {IL},
+journal = {Archive for Mathematical Logic},
+review = {MR 93i:03066},
+pages = {433--443},
+title = {{${\rm CON}({\germ u}>{\germ i})$}},
+volume = {31},
+year = {1992},
+},
+
+@article{KPSh:408,
+author = {Kojman, Menachem and Perles, M. A. and Shelah, Saharon},
+ams-subject = {(52A27)},
+fromwhere = {IL,IL,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 92e:52006},
+pages = {313--342},
+title = {{Sets in a Euclidean space which are not a countable union
+ of	convex subsets}},
+volume = {70},
+year = {1990},
+},
+
+@article{KjSh:409,
+author = {Kojman, Menachem and Shelah, Saharon},
+ams-subject = {(03C55)},
+fromwhere = {IL,IL},
+journal = {Journal of Symbolic Logic},
+review = {MR 94b:03064},
+note = { arxiv:math.LO/9209201 },
+pages = {875--891},
+title = {{Non-existence of Universal Orders in Many Cardinals}},
+volume = {57},
+year = {1992},
+},
+
+@article{Sh:410,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/0406550 },
+pages = {399--428},
+title = {{More on Cardinal Arithmetic}},
+volume = {32},
+year = {1993},
+},
+
+@article{LeSh:411,
+author = {Lifsches, Shmuel and Shelah, Saharon},
+ams-subject = {(03D15)},
+fromwhere = {IL,IL},
+journal = {Archive for Mathematical Logic},
+review = {MR 93b:03064},
+pages = {207--213},
+title = {{The monadic theory of $(\omega_ 2,<)$ may be complicated}},
+volume = {31},
+year = {1992},
+},
+
+@article{GiSh:412,
+author = {Gitik, Moti and Shelah, Saharon},
+ams-subject = {(03E40)},
+fromwhere = {IL,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 94c:03070},
+pages = {219--238},
+title = {{More on simple forcing notions and forcings with ideals}},
+volume = {59},
+year = {1993},
+},
+
+@article{Sh:413,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/9809199 },
+pages = {1--44},
+title = {{More Jonsson Algebras}},
+volume = {42},
+year = {2003},
+},
+
+@article{KoSh:414,
+author = {Komjath, Peter and Shelah, Saharon},
+trueauthor = {Komj\'{a}th, P\'eter and Shelah, Saharon},
+fromwhere = {IL},
+journal = {Acta Mathematica Hungarica},
+pages = {115--120},
+title = {{A consistent partition theorem for infinite graphs}},
+volume = {61},
+year = {1993},
+},
+
+@article{KpSh:415,
+author = {Koppelberg, Sabine and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Canadian Journal Of Mathematics. Journal Canadien de
+ 	Mathematiques},
+note = { arxiv:math.LO/9404226 },
+pages = {132--145},
+title = {{Densities of ultraproducts of Boolean algebras}},
+volume = {47},
+year = {1995},
+},
+
+@article{MShV:416,
+author = {Mekler, Alan H. and Shelah, Saharon and Vaananen, Jouko},
+trueauthor = {Mekler, Alan H. and Shelah, Saharon and
+ V{\"{a}}{\"{a}}n{\"{a}}nen, Jouko},
+ams-subject = {(03C55)},
+fromwhere = {3,IL,SF},
+journal = {Transactions of the American Mathematical Society},
+review = {MR 94a:03058},
+note = { arxiv:math.LO/9305204 },
+pages = {567--580},
+title = {{The Ehrenfeucht-Fra{\"\i}ss{\'e}-game of length $\omega_1$}},
+volume = {339},
+year = {1993},
+},
+
+@article{MShS:417,
+author = {Mekler, Alan H. and Shelah, Saharon and Spinas, Otmar},
+fromwhere = {3,IL,IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9411234 },
+pages = {1--8},
+title = {{The essentially free spectrum of a variety}},
+volume = {93},
+year = {1996},
+},
+
+@article{MkSh:418,
+author = {Mekler, Alan H. and Shelah, Saharon},
+ams-subject = {(20K40)},
+fromwhere = {3,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 94e:20074},
+note = { arxiv:math.LO/9305205 },
+pages = {161--178},
+title = {{Every coseparable group may be free}},
+volume = {81},
+year = {1993},
+},
+
+@article{ShSt:419,
+author = {Shelah, Saharon and Stanley, Lee},
+fromwhere = {IL,1},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9709228 },
+pages = {259--271},
+title = {{Filters, Cohen Sets and Consistent Extensions of
+ the	Erd\H{o}s-Dushnik-Miller Theorem}},
+volume = {65},
+year = {2000},
+},
+
+@incollection{Sh:420,
+author = {Shelah, Saharon},
+booktitle = {Finite and Infinite Combinatorics in Sets and Logic},
+fromwhere = {IL},
+note = {N.W. Sauer et al (eds.).  arxiv:0708.1979 },
+pages = {355-383},
+publisher = {Kluwer Academic Publishers},
+title = {{Advances in Cardinal Arithmetic}},
+year = {1993},
+},
+
+@incollection{Sh:421,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+title = {{Kaplansky test problem for $R$-modules in ZFC}},
+},
+
+@article{EkSh:422,
+author = {Eklof, Paul C. and Shelah, Saharon},
+ams-subject = {(13C13)},
+fromwhere = {1,IL},
+journal = {Transactions of the American Mathematical Society},
+review = {MR 94a:13007},
+note = { arxiv:math.LO/9308211 },
+pages = {337--351},
+title = {{On a conjecture regarding nonstandard uniserial modules}},
+volume = {340},
+year = {1993},
+},
+
+@article{BnSh:423,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+note = {2013.12.03 ealier was a paper with Brelndle incorporated
+ into	[BnSh:642]	We intend to replace it with [F13]},
+title = {{Compactness spectrum}},
+},
+
+@incollection{Sh:424,
+author = {Shelah, Saharon},
+booktitle = {Logic Colloquium'90. ASL Summer Meeting in Helsinki},
+fromwhere = {IL},
+note = { arxiv:math.LO/9308212 },
+nt = {J.~Oikkonen, J.~V{\"{a}}{\"{a}}n{\"{a}}nen, eds},
+pages = {281--289},
+publisher = {Springer Verlag},
+series = {Lecture Notes in Logic},
+title = {{On $CH + 2^{\aleph_1}\rightarrow(\alpha)^2_2$ for
+ $\alpha<\omega_2$}},
+volume = {2},
+year = {1993},
+},
+
+@article{ShSt:425,
+author = {Shelah, Saharon and Stanley, Lee},
+fromwhere = {IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9402214 },
+pages = {36--57},
+title = {{The combinatorics of combinatorial coding by a real}},
+volume = {60},
+year = {1995},
+},
+
+@article{EMSh:426,
+author = {Eklof, Paul C. and Mekler, Alan H. and Shelah, Saharon},
+ams-subject = {(20K20)},
+fromwhere = {1,1,IL},
+journal = {Communications in Algebra},
+review = {MR 93k:20078},
+note = { arxiv:math.LO/9308213 },
+pages = {343--353},
+title = {{On coherent systems of projections for $\aleph_1$ separable
+ groups}},
+volume = {21},
+year = {1993},
+},
+
+@article{ShSr:427,
+author = {Shelah, Saharon and Steprans, Juris},
+trueauthor = {Shelah, Saharon and Stepr\={a}ns, Juris},
+fromwhere = {IL,3},
+journal = {Journal of the London Mathematical Society},
+note = { arxiv:math.LO/9308214 },
+pages = {569--580},
+title = {{Somewhere trivial automorphisms}},
+volume = {49},
+year = {1994},
+},
+
+@article{HShT:428,
+author = {Hyttinen, Tapani and Shelah, Saharon and Tuuri, Heikki},
+fromwhere = {SF,IL,SF},
+journal = {Notre Dame Journal of Formal Logic},
+pages = {157--168},
+title = {{Remarks on Strong Nonstructure Theorems}},
+volume = {34},
+year = {1993},
+},
+
+@article{Sh:429,
+author = {Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 92j:03032},
+pages = {281--288},
+title = {{Multi-dimensionality}},
+volume = {74},
+year = {1991},
+},
+
+@article{Sh:430,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9610226 },
+pages = {61--114},
+title = {{Further cardinal arithmetic}},
+volume = {95},
+year = {1996},
+},
+
+@article{KoSh:431,
+author = {Komjath, Peter and Shelah, Saharon},
+trueauthor = {Komj\'{a}th, P\'eter and Shelah, Saharon},
+fromwhere = {H,IL},
+journal = {Periodica Mathematica Hungarica},
+pages = {39--42},
+title = {{A note on a set-mapping problem of Hajnal and Mate}},
+volume = {28},
+year = {1994},
+},
+
+@article{ShSp:432,
+author = {Shelah, Saharon and Spencer, Joel},
+fromwhere = {IL,1},
+journal = {Random Structures \& Algorithms},
+note = { arxiv:math.LO/9401214 },
+pages = {375--394},
+title = {{Random Sparse Unary Predicates}},
+volume = {5},
+year = {1994},
+},
+
+@article{MgSh:433,
+author = {Magidor, Menachem and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Mathematica Japonica},
+note = { arxiv:math.LO/9805145 },
+pages = {301--307},
+title = {{Length of Boolean algebras and ultraproducts}},
+volume = {48},
+year = {1998},
+},
+
+@article{BGJSh:434,
+author = {Bartoszynski, Tomek and  Goldstern, Martin and Judah, Haim and
+ Shelah, Saharon},
+trueauthor = {Bartoszy\'nski, Tomek and Goldstern, Martin and Judah,
+ Haim and Shelah, Saharon },
+ams-subject = {(03E35)},
+fromwhere = {1,IL,IL,IL},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 93d:03055},
+note = { arxiv:math.LO/9301206 },
+pages = {515--521},
+title = {{All meager filters may be null}},
+volume = {117},
+year = {1993},
+},
+
+@article{LuSh:435,
+author = {Luczak, Tomasz and Shelah, Saharon},
+trueauthor = {{\L}uczak, Tomasz and Shelah, Saharon},
+fromwhere = {PL,IL},
+journal = {Random Structures \& Algorithms},
+note = { arxiv:math.LO/9501221 },
+pages = {371--391},
+title = {{Convergence in homogeneous random graphs}},
+volume = {6},
+year = {1995},
+},
+
+@article{BrSh:436,
+author = {Bartoszynski, Tomek and Shelah, Saharon},
+trueauthor = {Bartoszy\'nski, Tomek and Shelah, Saharon },
+ams-subject = {(03E35)},
+fromwhere = {1,IL},
+journal = {Archive for Mathematical Logic},
+review = {MR 93e:03073},
+note = { arxiv:math.LO/9904068 },
+pages = {221--226},
+title = {{Intersection of $<2^{\aleph_0}$ ultrafilters may have measure
+ zero}},
+volume = {31},
+year = {1992},
+},
+
+@article{BuSh:437,
+author = {Burke, Max R. and Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9201252 },
+pages = {289--296},
+title = {{Linear liftings for non complete probability space}},
+volume = {79},
+year = {1992},
+},
+
+@article{GJSh:438,
+author = {Goldstern, Martin and Judah, Haim and Shelah, Saharon},
+fromwhere = {IL,IL,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9306214 },
+pages = {1323--1341},
+title = {{Strong measure zero sets without Cohen reals}},
+volume = {58},
+year = {1993},
+},
+
+@article{BrSh:439,
+author = {Bartoszynski, Tomek and Shelah, Saharon},
+trueauthor = {Bartoszy\'nski, Tomek and Shelah, Saharon},
+ams-subject = {(03E05)},
+fromwhere = {1,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 94b:03084},
+note = { arxiv:math.LO/9905123 },
+pages = {93--110},
+title = {{Closed measure zero sets}},
+volume = {58},
+year = {1992},
+},
+
+@incollection{CKSh:440,
+author = {Comfort, W. Wistar and Kato, Akio and Shelah, Saharon},
+booktitle = {Proceedings of the Seventh Summer Conference at the
+ University of Wisconsin, Papers on General Topology and Applications},
+fromwhere = {1, J, IL},
+note = { arxiv:math.LO/9305206 },
+pages = {70--80},
+publisher = {New York Acad. Sci.},
+series = {Annals New York Acad. Sciences},
+title = {{Topological Partition Relations to the Form
+ $\omega^*\rightarrow(Y)^1_2$}},
+volume = {704},
+year = {1993},
+},
+
+@article{EMSh:441,
+author = {Eklof, Paul C. and Mekler, Alan H. and Shelah, Saharon},
+ams-subject = {(20K20)},
+fromwhere = {1,1,IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 94f:20105},
+note = { arxiv:math.LO/9204219 },
+pages = {301--321},
+title = {{Uniformization and the diversity of Whitehead groups}},
+volume = {80},
+year = {1992},
+},
+
+@article{EMSh:442,
+author = {Eklof, Paul C. and Mekler, Alan H. and Shelah, Saharon},
+fromwhere = {1,3,IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/0406552 },
+pages = {213--235},
+title = {{Hereditarily separable groups and monochromatic
+ uniformization}},
+volume = {88},
+year = {1994},
+},
+
+@article{DShS:443,
+author = {Diestel, Reinhard and Shelah, Saharon and Steprans, Juris},
+trueauthor = {Diestel, Reinhard and Shelah, Saharon and Stepr\={a}ns,
+ Juris},
+fromwhere = {D,IL,3},
+journal = {Journal of the London Mathematical Society},
+note = { arxiv:math.LO/9308215 },
+pages = {16--24},
+title = {{Dominating Functions and Graphs}},
+volume = {49},
+year = {1994},
+},
+
+@article{HNSh:444,
+author = {Huck, A. and Niedermeyer, F. and Shelah, Saharon},
+fromwhere = {D,D,IL},
+journal = {Journal of Graph Theory},
+pages = {413--426},
+title = {{Large $\kappa$-preserving sets in infinite graphs}},
+volume = {18},
+year = {1994},
+},
+
+@article{Sh:445,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9406228 },
+pages = {357--376},
+title = {{Every null additive set of reals is meager additive}},
+volume = {89},
+year = {1995},
+},
+
+@article{JdSh:446,
+author = {Judah, Haim and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9211213 },
+pages = {435--450},
+title = {{Withdrawn,  was: Baire Property and Axiom of Choice}},
+volume = {84},
+year = {1993},
+},
+
+@article{KjSh:447,
+author = {Kojman, Menachem and Shelah, Saharon},
+ams-subject = {(03C45)},
+fromwhere = {IL,IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 93h:03043},
+note = { arxiv:math.LO/9201253 },
+pages = {57--72},
+title = {{The universality spectrum of stable unsuperstable theories}},
+volume = {58},
+year = {1992},
+},
+
+@article{GoSh:448,
+author = {Goldstern, Martin and Shelah, Saharon},
+ams-subject = {(03E05)},
+fromwhere = {D,IL},
+journal = {Archive for Mathematical Logic},
+review = {MR 94c:03064},
+note = { arxiv:math.LO/9205208 },
+pages = {203--221},
+title = {{Many simple cardinal invariants}},
+volume = {32},
+year = {1993},
+},
+
+@article{KjSh:449,
+author = {Kojman, Menachem and Shelah, Saharon},
+ams-subject = {(03E05)},
+fromwhere = {IL,IL},
+journal = {Archive for Mathematical Logic},
+review = {MR 94e:03045},
+note = { arxiv:math.LO/9306215 },
+pages = {195--201},
+title = {{$\mu $-complete Suslin trees on $\mu ^+$}},
+volume = {32},
+year = {1993},
+},
+
+@article{MeSh:450,
+author = {Melles, Garvin and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Proceedings of the London Mathematical Society},
+note = { arxiv:math.LO/9308216 },
+pages = {449--463},
+title = {{A saturated model of an unsuperstable theory of cardinality
+ greater than its theory has the small index property}},
+volume = {69},
+year = {1994},
+},
+
+@article{LsSh:451,
+author = {Lascar, Daniel and Shelah, Saharon},
+ams-subject = {(03C50)},
+fromwhere = {?,IL},
+journal = {Bulletin of the London Mathematical Society},
+review = {MR 94d:03068},
+pages = {125--131},
+title = {{Uncountable saturated structures have the small index
+ property}},
+volume = {25},
+year = {1993},
+},
+
+@article{MeSh:452,
+author = {Melles, Garvin and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Bulletin of the London Mathematical Society},
+note = { arxiv:math.LO/9304201 },
+pages = {339--344},
+title = {{$Aut(M)$ has a large dense free subgroup for saturated $M$}},
+volume = {26},
+year = {1994},
+},
+
+@article{MSShT:453,
+author = {Mekler, Alan H. and Schipperus, R. and Shelah, Saharon and
+ Truss, J.K.},
+ams-subject = {(20B27)},
+fromwhere = {2, ?, IL, GB},
+journal = {Bulletin of the London Mathematical Society},
+review = {MR 94a:20010},
+pages = {343--346},
+title = {{The Random Graph and Automorphisms of the Rational World}},
+volume = {25},
+year = {1993},
+},
+
+@article{Sh:454,
+author = {Shelah, Saharon},
+ams-subject = {(54A25)},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+review = {MR 94f:54007},
+note = {Note: See also [Sh454a] below.  arxiv:math.LO/9308217 },
+pages = {369--374},
+title = {{Number of open sets for a topology with a countable basis}},
+volume = {83},
+year = {1993},
+},
+
+@article{Sh:454a,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9403219 },
+pages = {95--113},
+title = {{Cardinalities of topologies with small base}},
+volume = {68},
+year = {1994},
+},
+
+@article{KjSh:455,
+author = {Kojman, Menachem and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9409207 },
+pages = {113--124},
+title = {{Universal Abelian Groups}},
+volume = {92},
+year = {1995},
+},
+
+@article{Sh:456,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Mathematica Japonica},
+note = { arxiv:math.LO/9509225 },
+pages = {1--11},
+title = {{Universal in $(<\lambda)$-stable abelian group}},
+volume = {43},
+year = {1996},
+},
+
+@incollection{Sh:457,
+author = {Shelah, Saharon},
+booktitle = {Combinatorics, Paul Erd\H{o}s is Eighty},
+fromwhere = {IL},
+note = {Proceedings of the Meeting in honour of P.Erd\H{o}s, Keszthely,
+ Hungary 7.1993; A corrected version available as ftp:
+ //ftp.math.ufl.edu/pub/settheory/shelah/457.tex.  arxiv:math.LO/9412229
+ },
+pages = {403--420},
+publisher = {Bolyai Society Mathematical Studies},
+title = {{The Universality Spectrum: Consistency for more classes}},
+volume = {1},
+year = {1993},
+},
+
+@article{AbSh:458,
+author = {Abraham, Uri and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Archive for Mathematical Logic},
+note = {A special issue in honour of Prof. Azriel Levy.
+ arxiv:math.LO/9408214 },
+title = {{Martin's Axiom and $\Delta ^2_1$ well-ordering of the reals}},
+volume = {36},
+year = {1997},
+},
+
+@article{BShT:459,
+author = {Baumgartner, James E. and Shelah, Saharon and Thomas, Simon},
+fromwhere = {1,IL,1},
+journal = {Notre Dame Journal of Formal Logic},
+pages = {1--11},
+title = {{Maximal subgroups of infinite symmetric groups}},
+volume = {34},
+year = {1993},
+},
+
+@article{Sh:460,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9809200 },
+pages = {285--321},
+title = {{The Generalized Continuum Hypothesis revisited}},
+volume = {116},
+year = {2000},
+},
+
+@article{EkSh:461,
+author = {Eklof, Paul C. and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Annals of Pure and Applied Algebra},
+note = { arxiv:math.LO/9301207 },
+pages = {35--50},
+title = {{Explicitly nonstandard uniserial modules}},
+volume = {86},
+year = {1993},
+},
+
+@article{Sh:462,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9609216 },
+pages = {199--275},
+title = {{$\sigma $-entangled linear orders and narrowness of
+ products	of Boolean algebras}},
+volume = {153},
+year = {1997},
+},
+
+@article{Sh:463,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Journal of Logic and Computation},
+note = { arxiv:math.LO/9507221 },
+pages = {137--159},
+title = {{On the very weak $0-1$ law for random graphs with orders}},
+volume = {6},
+year = {1996},
+},
+
+@article{BLSh:464,
+author = {Baldwin, John T. and Laskowski, Michael C. and Shelah,
+ Saharon},
+fromwhere = {1,1,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9301208 },
+pages = {1291--1301},
+title = {{Forcing Isomorphism}},
+volume = {58},
+year = {1993},
+},
+
+@article{ShSr:465,
+author = {Shelah, Saharon and Steprans, Juris},
+trueauthor = {Shelah, Saharon and Stepr\={a}ns, Juris},
+fromwhere = {IL,3},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/9204205 },
+pages = {305--319},
+title = {{Maximal Chains in ${}^\omega\omega$ and Ultrapowers of the
+ Integers}},
+volume = {32},
+year = {1993},
+},
+
+@article{ShSr:465a,
+author = {Shelah, Saharon and Steprans, Juris},
+trueauthor = {Shelah, Saharon and Stepr\={a}ns, Juris},
+fromwhere = {IL,3},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/9308202 },
+pages = {167--168},
+title = {{Erratum: ``Maximal Chains in ${}^\omega\omega$ and Ultrapowers
+ of the Integers''}},
+volume = {33},
+year = {1994},
+},
+
+@article{JiSh:466,
+author = {Jin, Renling and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9308218 },
+pages = {1--16},
+title = {{A model in which there are Jech-Kunen trees but there are no
+ Kurepa trees}},
+volume = {84},
+year = {1993},
+},
+
+@article{Sh:467,
+author = {Shelah, Saharon},
+ams-subject = {(03C13); (60F20); (03C10)},
+fromwhere = {IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9606226 },
+pages = {195--239},
+title = {{Zero-one laws for graphs with edge probabilities decaying	with
+ distance. Part I}},
+volume = {175},
+year = {2002},
+},
+
+@article{ShSi:468,
+author = {Shelah, Saharon and Spinas, Otmar},
+fromwhere = {IL,CH},
+journal = {Transactions of the American Mathematical Society},
+note = { arxiv:math.LO/9510215 },
+pages = {4257--4277},
+title = {{On Gross Spaces}},
+volume = {348},
+year = {1996},
+},
+
+@article{JiSh:469,
+author = {Jin, Renling and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9211214 },
+pages = {287--296},
+title = {{Planting Kurepa trees and killing Jech-Kunen trees in a model
+ by using one inaccessible cardinal}},
+volume = {141},
+year = {1992},
+},
+
+@article{RoSh:470,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {PL,IL},
+journal = {Memoirs of the American Mathematical Society},
+note = { arxiv:math.LO/9807172 },
+pages = {xii + 167},
+title = {{Norms on possibilities I: forcing with trees and creatures}},
+volume = {141},
+year = {1999},
+},
+
+@article{LeSh:471,
+author = {Lifsches, Shmuel and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9308219 },
+pages = {848--872},
+title = {{Peano Arithmetic may not be interpretable in the
+ monadic	theory of linear orders}},
+volume = {62},
+year = {1997},
+},
+
+@article{Sh:472,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9604241 },
+pages = {165--196},
+title = {{Categoricity of Theories in $L_{\kappa^* \omega}$,
+ when	$\kappa^*$ is a measurable cardinal. Part II}},
+volume = {170},
+year = {2001},
+},
+
+@article{Sh:473,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Publications de L'Institute Math\'ematique - Beograd,
+ Nouvelle S\'erie},
+note = { arxiv:math.LO/9511220 },
+pages = {47--60},
+title = {{Possibly every real function is continuous on a non--meagre
+ set}},
+volume = {57(71)},
+year = {1995},
+},
+
+@article{HySh:474,
+author = {Hyttinen, Tapani and Shelah, Saharon},
+fromwhere = {SF, IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0406587 },
+pages = {984--996},
+title = {{Constructing strongly equivalent nonisomorphic models for
+ unsuperstable theories, Part A}},
+volume = {59},
+year = {1994},
+},
+
+@article{RoSh:475,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {PL,IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/9408215 },
+pages = {299--313},
+title = {{More forcing notions imply diamond}},
+volume = {35},
+year = {1996},
+},
+
+@article{JeSh:476,
+author = {Jech, Thomas and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9412208 },
+pages = {313--317},
+title = {{Possible pcf algebras}},
+volume = {61},
+year = {1996},
+},
+
+@article{BJSh:477,
+author = {Brendle, Joerg and Judah, Haim and Shelah, Saharon},
+trueauthor = {Brendle, J{\"{o}}rg and Judah, Haim and Shelah, Saharon},
+ams-subject = {(03E40)},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+review = {MR 93k:03048},
+note = { arxiv:math.LO/9211202 },
+pages = {185--199},
+title = {{Combinatorial properties of Hechler forcing}},
+volume = {58},
+year = {1992},
+},
+
+@article{JdSh:478,
+author = {Judah, Haim and Shelah, Saharon},
+ams-subject = {(03E15)},
+fromwhere = {IL,IL},
+journal = {Proceedings of the American Mathematical Society},
+review = {MR 94e:03046},
+note = { arxiv:math.LO/9401215 },
+pages = {917--920},
+title = {{Killing Luzin and Sierpi\'nski sets}},
+volume = {120},
+year = {1994},
+},
+
+@article{Sh:479,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9601218 },
+pages = {1-19},
+title = {{On Monk's questions}},
+volume = {151},
+year = {1996},
+},
+
+@article{Sh:480,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9303208 },
+pages = {159--174},
+title = {{How special are Cohen and random forcings i.e. Boolean
+ algebras of the family of subsets of reals modulo meagre or null}},
+volume = {88},
+year = {1994},
+},
+
+@article{Sh:481,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9509226 },
+pages = {259--269},
+title = {{Was Sierpi\'nski right? III Can continuum--c.c. times c.c.c.
+ be continuum--c.c.?}},
+volume = {78},
+year = {1996},
+},
+
+@incollection{Sh:482,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+note = { arxiv:math.LO/1601.03596 },
+title = {{Compactness of the Quantifier on ``Complete embedding	of
+ BA's''}},
+},
+
+@article{LVSh:483,
+author = {Louveau, Alain and Velickovic, Boban and Shelah, Saharon},
+trueauthor = {Louveau, Alain and  Shelah, Saharon and Veli\v{c}kovi\'c,
+ Boban},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9301209 },
+pages = {271--281},
+title = {{Borel partitions of infinite subtrees of a perfect tree}},
+volume = {63},
+year = {1993},
+},
+
+@article{LiSh:484,
+author = {Liu, Kecheng and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9604242 },
+pages = {189-205},
+title = {{Cofinalities of elementary substructures of structures on
+ $\aleph_\omega$}},
+volume = {99},
+year = {1997},
+},
+
+@article{AbSh:485,
+author = {Abraham, Uri and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0104195 },
+pages = {579--597},
+title = {{Coding with ladders a well ordering of the reals}},
+volume = {67},
+year = {2002},
+},
+
+@article{Sh:486,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {preprint},
+title = {{Uniformization}},
+},
+
+@article{GRShS:487,
+author = {Goldstern, Martin and Repicky, Miroslav and Shelah, Saharon
+ and Spinas, Otmar},
+trueauthor = {Goldstern, Martin and Repick\'y, Miroslav and Shelah,
+ Saharon	and Spinas, Otmar},
+fromwhere = {D,SL,CH,IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.LO/9311212 },
+pages = {1573--1581},
+title = {{On tree ideals}},
+volume = {123},
+year = {1995},
+},
+
+@article{HlSh:488,
+author = {Halbeisen, Lorenz and Shelah, Saharon},
+fromwhere = {CH, IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9308220 },
+pages = {30--40},
+title = {{Consequences of arithmetic for Set theory}},
+volume = {59},
+year = {1994},
+},
+
+@article{LwSh:489,
+author = {Laskowski, Michael C. and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9301210 },
+pages = {1189--1194},
+title = {{On the existence of atomic models}},
+volume = {58},
+year = {1993},
+},
+
+@article{BRSh:490,
+author = {Bartoszynski, Tomek and Roslanowski, Andrzej and Shelah,
+ Saharon},
+trueauthor = {Bartoszy\'nski, Tomek and Ros{\l}anowski, Andrzej and
+ Shelah, Saharon },
+fromwhere = {1,PL,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9406229 },
+pages = {80--90},
+title = {{Adding one random real}},
+volume = {61},
+year = {1996},
+},
+
+@article{GcSh:491,
+author = {Gilchrist, Martin and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9505215 },
+pages = {780--787},
+title = {{Identities on cardinals less than $\aleph_\omega$}},
+volume = {61},
+year = {1996},
+},
+
+@article{KoSh:492,
+author = {Komjath, Peter and Shelah, Saharon},
+trueauthor = {Komj\'{a}th, P\'eter and Shelah, Saharon},
+fromwhere = {H,IL},
+journal = {Journal of Combinatorial Theory. Ser. B},
+note = { arxiv:math.LO/9308221 },
+pages = {125--135},
+title = {{Universal graphs without large cliques}},
+volume = {63},
+year = {1995},
+},
+
+@article{JiSh:493,
+author = {Jin, Renling and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9401216 },
+pages = {292--301},
+title = {{The strength of the isomorphism property}},
+volume = {59},
+year = {1994},
+},
+
+@article{ShSi:494,
+author = {Shelah, Saharon and Spinas, Otmar},
+fromwhere = {IL,CH},
+journal = {Transactions of the American Mathematical Society},
+note = { arxiv:math.LO/9606227 },
+pages = {2023--2047},
+title = {{The distributivity numbers of ${\cal P}(\omega)$/fin and its
+ square}},
+volume = {352},
+year = {2000},
+},
+
+@article{ApSh:495,
+author = {Apter, Arthur W. and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Transactions of the American Mathematical Society},
+note = { arxiv:math.LO/9502232 },
+pages = {103-128},
+title = {{On the Strong Equality between Supercompactness and Strong
+ Compactness''}},
+volume = {349},
+year = {1997},
+},
+
+@article{ApSh:496,
+author = {Apter, Arthur and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Transactions of the American Mathematical Society},
+note = { arxiv:math.LO/9512226 },
+pages = {2007-2034},
+title = {{Menas' Result is Best Possible}},
+volume = {349},
+year = {1997},
+},
+
+@article{Sh:497,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Archive for Mathematical Logic},
+note = {A special volume dedicated to Prof. Azriel Levy.
+ arxiv:math.LO/9512227 },
+pages = {81-125},
+title = {{Set Theory without choice: not everything on cofinality is
+ possible}},
+volume = {36},
+year = {1997},
+},
+
+@article{JiSh:498,
+author = {Jin, Renling and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9401217 },
+pages = {107--131},
+title = {{Essential Kurepa trees versus essential Jech---Kunen trees}},
+volume = {69},
+year = {1994},
+},
+
+@article{KjSh:499,
+author = {Kojman, Menachem and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Journal of the London Mathematical Society},
+note = { arxiv:math.LO/9409205 },
+pages = {303--317},
+title = {{Homogeneous families and their automorphism groups}},
+volume = {52},
+year = {1995},
+},
+
+@article{Sh:500,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9508205 },
+pages = {229--255},
+title = {{Toward classifying unstable theories}},
+volume = {80},
+year = {1996},
+},
+
+@article{RoSh:501,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {PL,IL},
+journal = {Archive for Mathematical Logic},
+note = {A special volume dedicated to Prof. Azriel Levy.
+ arxiv:math.LO/9506222 },
+pages = {315--339},
+title = {{Localizations of infinite subsets of $\omega$}},
+volume = {35},
+year = {1996},
+},
+
+@article{KoSh:502,
+author = {Komjath, Peter and Shelah, Saharon},
+trueauthor = {Komj\'{a}th, P\'eter and Shelah, Saharon},
+fromwhere = {H,IL},
+journal = {Real Analysis Exchange},
+note = { arxiv:math.LO/9308222 },
+pages = {218--225},
+title = {{On uniformly antisymmetric functions}},
+volume = {19},
+year = {1993-1994},
+},
+
+@article{Sh:503,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Mathematica Japonica},
+note = { arxiv:math.LO/9312212 },
+pages = {1--5},
+title = {{The number of independent elements in the product of interval
+ Boolean algebras}},
+volume = {39},
+year = {1994},
+},
+
+@incollection{KpSh:504,
+author = {Koppelberg, Sabine and Shelah, Saharon},
+booktitle = {Logic: from Foundations to Applications},
+fromwhere = {D,IL},
+note = {Proceedings of the ASL Logic Colloquium 1993 in Keele (Great
+ Britain); W. Hodges, M. Hyland, Ch. Steinhorn, J. Truss, editors.
+ arxiv:math.LO/9610227 },
+pages = {261--275},
+publisher = {Clarendon Press, Oxford},
+series = {Oxford Science Publications},
+title = {{Subalgebras of Cohen algebras need not be Cohen}},
+year = {1996},
+},
+
+@incollection{EkSh:505,
+author = {Eklof, Paul C. and Shelah, Saharon},
+booktitle = {Abelian group theory and related topics},
+fromwhere = {1,IL},
+note = {edited by R. Goebel, P. Hill and W. Liebert, Oberwolfach
+ proceedings.  arxiv:math.LO/9403220 },
+pages = {79--98},
+publisher = {American Mathematical Society, Providence, RI},
+series = {Contemporary Mathematics},
+title = {{A Combinatorial Principle Equivalent to the Existence of
+ Non-free Whitehead Groups}},
+volume = {171},
+year = {1994},
+},
+
+@incollection{Sh:506,
+author = {Shelah, Saharon},
+booktitle = {The Mathematics of Paul Erd\H{o}s, II},
+fromwhere = {IL},
+note = {Graham, Ne\v set\v ril, eds..  arxiv:math.LO/9502233 },
+pages = {420-459},
+publisher = {Springer},
+series = {Algorithms and Combinatorics},
+title = {{The pcf-theorem revisited}},
+volume = {14},
+year = {1997},
+},
+
+@article{GoSh:507,
+author = {Goldstern, Martin and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9501222 },
+pages = {58--73},
+title = {{The Bounded Proper Forcing Axiom}},
+volume = {60},
+year = {1995},
+},
+
+@article{RoSh:508,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon },
+fromwhere = {PL,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9606228 },
+pages = {1297--1314},
+title = {{Simple forcing notions and forcing axioms}},
+volume = {62},
+year = {1997},
+},
+
+@article{Sh:509,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/0112237 },
+pages = {61--96},
+title = {{Vive la diff\'erence III}},
+volume = {166},
+year = {2008},
+},
+
+@article{ShSr:510,
+author = {Shelah, Saharon and Steprans, Juris},
+trueauthor = {Shelah, Saharon and Stepr\={a}ns, Juris},
+fromwhere = {3,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9401218 },
+pages = {171--180},
+title = {{Decomposing Baire class 1 functions into continuous
+ functions}},
+volume = {145},
+year = {1994},
+},
+
+@article{Sh:511,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+title = {{Building complicated index models	and Boolean algebras}},
+},
+
+@article{BRSh:512,
+author = {Balcerzak, Marek and Roslanowski, Andrzej and Shelah,
+ Saharon},
+trueauthor = {Balcerzak, Marek and Ros{\l}anowski, Andrzej and Shelah,
+ Saharon},
+fromwhere = {PL,PL,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9610219 },
+pages = {128--147},
+title = {{Ideals without ccc}},
+volume = {63},
+year = {1998},
+},
+
+@article{Sh:513,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/9807177 },
+pages = {321--359},
+title = {{PCF and infinite free subsets in an algebra}},
+volume = {41},
+year = {2002},
+},
+
+@incollection{MgSh:514,
+author = {Magidor, Menachem and Shelah, Saharon},
+booktitle = {Abelian group theory and related topics},
+fromwhere = {IL,IL},
+note = {edited by R. Goebel, P. Hill and W. Liebert, Oberwolfach
+ proceedings.  arxiv:math.LO/9405214 },
+pages = {287--294},
+publisher = {American Mathematical Society, Providence, RI},
+series = {Contemporary Mathematics},
+title = {{$Bext^2(G,T)$ can be nontrivial, even assuming GCH}},
+volume = {171},
+year = {1994},
+},
+
+@incollection{Sh:515,
+author = {Shelah, Saharon},
+booktitle = {The Mathematics of Paul Erd\H{o}s, II},
+fromwhere = {IL},
+note = {Graham, Ne\v set\v ril, eds..  arxiv:math.CO/9502234 },
+pages = {240-246},
+publisher = {Springer},
+series = {Algorithms and Combinatorics},
+title = {{A finite partition theorem with double exponential bounds}},
+volume = {14},
+year = {1997},
+},
+
+@article{KoSh:516,
+author = {Komjath, Peter and Shelah, Saharon},
+trueauthor = {Komj\'{a}th, P\'eter and Shelah, Saharon},
+fromwhere = {H,IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.LO/9505216 },
+pages = {3501-3505},
+title = {{Coloring finite subsets of uncountable sets}},
+volume = {124},
+year = {1996},
+},
+
+@article{Sh:517,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/0404239 },
+pages = {211--245},
+title = {{Zero-one laws for graphs with edge probabilities decaying	with
+ distance. Part II}},
+volume = {185},
+year = {2005},
+},
+
+@article{LwSh:518,
+author = {Laskowski, Michael C. and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0011169 },
+pages = {1305--1320},
+title = {{Forcing Isomorphism II}},
+volume = {61},
+year = {1996},
+},
+
+@incollection{GbSh:519,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+booktitle = {Abelian Groups and Modules},
+note = { arxiv:math.LO/0104194 },
+nt = {Proceedings of the Padova Conference, Padova, Italy, June 23 --
+ July	1, 1994. Editors: A. Facchini and C. Menini},
+pages = {227--237},
+publisher = {Kluwer, New York},
+title = {{On the existence of rigid $\aleph_1$-free abelian groups
+ of	cardinality $\aleph_1$}},
+year = {1995},
+},
+
+@article{EFSh:520,
+author = {Eklof, Paul C. and Foreman, Matthew and Shelah, Saharon},
+fromwhere = {1,1,IL},
+journal = {Transactions of the American Mathematical Society},
+note = { arxiv:math.LO/9501223 },
+pages = {4385--4402},
+title = {{On invariants for $\omega _1$-separable groups}},
+volume = {347},
+year = {1995},
+},
+
+@article{Sh:521,
+author = {Shelah, Saharon},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9503226 },
+pages = {1261-1278},
+title = {{If there is an exactly $\lambda$-free abelian group then there
+ is an exactly $\lambda$-separable one}},
+volume = {61},
+year = {1996},
+},
+
+@article{Sh:522,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9802134 },
+pages = {1--50},
+title = {{Borel sets with large squares}},
+volume = {159},
+year = {1999},
+},
+
+@article{Sh:523,
+author = {Shelah, Saharon},
+journal = {Mathematica Japonica},
+note = { arxiv:math.LO/9606229 },
+pages = {1--14},
+title = {{Existence of Almost Free Abelian groups and reflection of
+ stationary set}},
+volume = {45},
+year = {1997},
+},
+
+@article{ShTh:524,
+author = {Shelah, Saharon and Thomas, Simon},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9412230 },
+pages = {902--916},
+title = {{The Cofinality Spectrum of The Infinite Symmetric Group}},
+volume = {62},
+year = {1997},
+},
+
+@incollection{GISh:525,
+author = {Gurevich, Yuri and Immerman, Neil and Shelah, Saharon},
+booktitle = {Symposium on Logic in Computer Science},
+fromwhere = {1,1,IL},
+note = { arxiv:math.LO/9411235 },
+pages = {10--19},
+publisher = {IEEE Computer Society Press},
+title = {{McColm Conjecture}},
+year = {1994},
+},
+
+@article{GuSh:526,
+author = {Gurevich, Yuri and Shelah, Saharon},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9411236 },
+pages = {549--562},
+title = {{On Finite Rigid Structures}},
+volume = {61},
+year = {1996},
+},
+
+@article{LeSh:527,
+author = {Lifsches, Shmuel and Shelah, Saharon},
+fromwhere = {Il,Il},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/9701219 },
+pages = {273--312},
+title = {{Random Graphs in the monadic theory of order}},
+volume = {38},
+year = {1999},
+},
+
+@article{BlSh:528,
+author = {Baldwin, John T. and Shelah, Saharon},
+journal = {Transactions of the American Mathematical Society},
+note = { arxiv:math.LO/9607226 },
+pages = {1359-1376},
+title = {{Randomness and Semigenericity}},
+volume = {349},
+year = {1997},
+},
+
+@article{HySh:529,
+author = {Hyttinen, Tapani and Shelah, Saharon},
+fromwhere = {SF,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9202205 },
+pages = {1260--1272},
+title = {{Constructing strongly equivalent nonisomorphic models for
+ unsuperstable theories. Part B}},
+volume = {60},
+year = {1995},
+},
+
+@article{CuSh:530,
+author = {Cummings, James and Shelah, Saharon},
+fromwhere = {UK,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9509227 },
+pages = {992--1004},
+title = {{A model in which every infinite Boolean algebra has many
+ subalgebras}},
+volume = {60},
+year = {1995},
+},
+
+@article{ShSi:531,
+author = {Shelah, Saharon and Spinas, Otmar},
+fromwhere = {IL,CH},
+journal = {Fund. Math.},
+note = { arxiv:math.LO/9801151 },
+pages = {81--93},
+title = {{The distributivity numbers of finite products of ${\cal
+ P}(\omega)$/fin}},
+volume = {158},
+year = {1998},
+},
+
+@article{Sh:532,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {in preparation},
+title = {{Borel rectangles}},
+},
+
+@article{BGSh:533,
+author = {Blass, Andreas and Gurevich, Yuri and Shelah, Saharon},
+fromwhere = {1,1,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9705225 },
+pages = {141--187},
+title = {{Choiceless Polynomial Time}},
+volume = {100},
+year = {1999},
+},
+
+@article{RoSh:534,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {PL,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9703218 },
+pages = {101--151},
+title = {{Cardinal invariants of ultrapoducts of Boolean algebras}},
+volume = {155},
+year = {1998},
+},
+
+@article{EiSh:535,
+author = {Eisworth, Todd and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/9808138 },
+pages = {597--618},
+title = {{Successors of singular cardinals and coloring theorems. I}},
+volume = {44},
+year = {2005},
+},
+
+@inproceedings{GuSh:536,
+author = {Gurevich, Yuri and Shelah, Saharon},
+booktitle = {Proceedings of the 18th Annual IEEE Symposium on Logic	in
+ Computer Science},
+fromwhere = {1,IL},
+note = { arxiv:math.LO/0404150 },
+pages = {291--300},
+title = {{Spectra of Monadic Second-Order Formulas with One Unary
+ Function}},
+year = {2003},
+},
+
+@article{AbSh:537,
+author = {Abraham, Uri and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9807178 },
+pages = {97--103},
+title = {{Lusin sequences under CH and under Martin's Axiom}},
+volume = {169},
+year = {2001},
+},
+
+@article{Sh:538,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/9607227 },
+title = {{Historic iteration with $\aleph_\varepsilon$-support}},
+volume = {accepted},
+},
+
+@article{LeSh:539,
+author = {Lifsches, Shmuel and Shelah, Saharon},
+fromwhere = {IL, IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9404227 },
+pages = {1206-1227},
+title = {{Uniformization, choice functions and well orders in the class
+ of trees}},
+volume = {61},
+year = {1996},
+},
+
+@article{BnSh:540,
+author = {Brendle, Joerg and Shelah, Saharon},
+trueauthor = {Brendle, J{\"{o}}rg and Shelah, Saharon},
+fromwhere = {D, IL},
+journal = {Journal of the London Mathematical Society},
+note = { arxiv:math.LO/9407207 },
+pages = {19--27},
+title = {{Evasion and prediction II}},
+volume = {53},
+year = {1996},
+},
+
+@article{CuSh:541,
+author = {Cummings, James and Shelah, Saharon},
+fromwhere = {UK, IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9509228 },
+pages = {251--268},
+title = {{Cardinal invariants above the continuum}},
+volume = {75},
+year = {1995},
+},
+
+@article{Sh:542,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/9406219 },
+pages = {341--347},
+title = {{Large Normal Ideals Concentrating on a Fixed Small
+ Cardinality}},
+volume = {35},
+year = {1996},
+},
+
+@article{FShS:543,
+author = {Fuchino, Sakae and Shelah, Saharon and Soukup, Lajos},
+trueauthor = {Fuchino, Saka\'e and Shelah, Saharon and Soukup, Lajos},
+fromwhere = {J,IL,H},
+journal = {Mathematica Japonica},
+note = { arxiv:math.LO/9405215 },
+pages = {199--206},
+title = {{On a theorem of Shapiro}},
+volume = {40},
+year = {1994},
+},
+
+@article{FShS:544,
+author = {Fuchino, Sakae and Shelah, Saharon and Soukup, Lajos},
+trueauthor = {Fuchino, Saka\'e and Shelah, Saharon and Soukup, Lajos},
+fromwhere = {J,IL,H},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9804153 },
+pages = {57--77},
+title = {{Sticks and clubs}},
+volume = {90},
+year = {1997},
+},
+
+@article{DjSh:545,
+author = {Dzamonja, Mirna and Shelah, Saharon},
+trueauthor = {D\v{z}amonja, Mirna and Shelah, Saharon},
+fromwhere = {BiH,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9601219 },
+pages = {289--316},
+title = {{Saturated filters at successors of singulars, weak reflection
+ and 	yet another weak club principle}},
+volume = {79},
+year = {1996},
+},
+
+@article{Sh:546,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9712282 },
+pages = {1031--1054},
+title = {{Was Sierpi\'nski right? IV}},
+volume = {65},
+year = {2000},
+},
+
+@incollection{GbSh:547,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+booktitle = {Abelian groups, module theory, and topology (Padua, 1997)},
+fromwhere = {D,IL},
+note = { arxiv:math.RA/0011186 },
+pages = {235--248},
+publisher = {Dekker, New York},
+series = {Lecture Notes in Pure and Appl. Math.},
+title = {{Endomorphism Rings of Modules whose cardinality is cofinal
+ to	$\omega$}},
+volume = {201},
+year = {1998},
+},
+
+@article{Sh:548,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Random Structures \& Algorithms},
+note = { arxiv:math.LO/9606230 },
+pages = {351-358},
+title = {{Very weak zero one law for random graphs with order and random
+ binary functions}},
+volume = {9},
+year = {1996},
+},
+
+@article{FKSh:549,
+author = {Fuchino, Sakae and Koppelberg, Sabine and Shelah, Saharon},
+trueauthor = {Fuchino, Saka\'e and Koppelberg, Sabine and Shelah,
+ Saharon},
+fromwhere = {D,D,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9508220 },
+pages = {35--54},
+title = {{Partial orderings with the weak Freese-Nation property}},
+volume = {80},
+year = {1996},
+},
+
+@article{Sh:550,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Preprint},
+note = { arxiv:math.LO/9804154 },
+title = {{0--1 laws}},
+},
+
+@article{Sh:551,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9512228 },
+pages = {97-102},
+title = {{In the random graph $G(n,p),p=n^{-a}$: if $\psi$ has
+ probability $0(n^{-\varepsilon})$ for every $\varepsilon > 0$ then it
+ has probability $0(e^{-n^\varepsilon})$ for some $\varepsilon > 0$}},
+volume = {82},
+year = {1996},
+},
+
+@incollection{Sh:552,
+author = {Shelah, Saharon},
+booktitle = {Advances in Algebra and Model Theory. Editors: Manfred
+ Droste	and Ruediger Goebel},
+fromwhere = {IL},
+note = { arxiv:math.LO/9609217 },
+pages = {229--286},
+publisher = {Gordon and Breach},
+series = {Algebra, Logic and Applications},
+title = {{Non-existence of universals for classes like reduced torsion
+ free	abelian groups under embeddings which are not necessarily pure}},
+volume = {9},
+year = {1997},
+},
+
+@article{SaSh:553,
+author = {Shafir, Ofer and Shelah, Saharon},
+trueauthor = {Shafir, Ofer and Shelah, Saharon},
+fromwhere = {IL, IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9711220 },
+pages = {1823--1832},
+title = {{More on entangled orders}},
+volume = {65},
+year = {2000},
+},
+
+@article{GoSh:554,
+author = {Goldstern, Martin and Shelah, Saharon},
+trueauthor = {Goldstern, Martin and Shelah, Saharon},
+fromwhere = {A, IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9707202 },
+pages = {255--265},
+title = {{A Partial Order Where All Monotone Maps Are Definable}},
+volume = {152},
+year = {1997},
+},
+
+@article{SmSh:555,
+author = {Scheepers, Marion and Shelah, Saharon},
+trueauthor = {Scheepers, Marion and Shelah, Saharon},
+fromwhere = {1, IL},
+journal = {in preparation},
+title = {{Embeddings of partial orders into $\omega^\omega$}},
+},
+
+@article{FKSh:556,
+author = {Fuchino, Sakae and Koppelberg, Sabine and Shelah, Saharon},
+trueauthor = {Fuchino, Saka\'e and Koppelberg, Sabine and Shelah,
+ Saharon},
+fromwhere = {D,D,IL},
+journal = {Topology and its Applications},
+note = {A special issue: Proceedings of Matsuyama Topological
+ Conference.  arxiv:math.LO/9505212 },
+pages = {141-148},
+title = {{A game on partial orderings}},
+volume = {74},
+year = {1996},
+},
+
+@article{NShS:557,
+author = {Niedermeyer, Frank and Shelah, Saharon and Steffens, Karsten},
+trueauthor = {Niedermeyer, Frank and Shelah, Saharon and Steffens,
+ Karsten},
+fromwhere = {D, IL, D},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.XX/012454 },
+pages = {665--672},
+title = {{The $f$-Factor Problem for Graphs and the Hereditary
+ Property}},
+volume = {45},
+year = {2006},
+},
+
+@article{GeSh:558,
+author = {Geschke, Stefan and Shelah, Saharon},
+trueauthor = {Geschke, Stefan and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0702600 },
+pages = {151--164},
+title = {{The number of openly generated Boolean algebras}},
+volume = {73},
+year = {2008},
+},
+
+@incollection{EkSh:559,
+author = {Eklof, Paul C. and Shelah, Saharon},
+trueauthor = {Eklof, Paul C. and Shelah, Saharon},
+booktitle = {Abelian Groups and Modules},
+fromwhere = {1,IL},
+note = {ed. by Arnold \& Rangaswamy},
+pages = {15--22},
+publisher = {Marcel Dekker},
+title = {{New non-free Whitehead groups by coloring}},
+volume = {Mistake in proof --- corrected version in [EkSh 559a]},
+year = {1996},
+},
+
+@article{EkSh:559a,
+author = {Eklof, Paul C. and Shelah, Saharon},
+trueauthor = {Eklof, Paul C. and Shelah, Saharon},
+fromwhere = {1, IL},
+journal = {preprint},
+note = { arxiv:math.LO/9711221 },
+title = {{New non-free Whitehead groups (corrected version)}},
+},
+
+@article{LwSh:560,
+author = {Laskowski, Michael C. and Shelah, Saharon},
+trueauthor = {Laskowski, Michael C. and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/0011167 },
+pages = {69--88},
+title = {{The Karp complexity of unstable classes}},
+volume = {40},
+year = {2001},
+},
+
+@article{ShZa:561,
+author = {Shelah, Saharon and Zapletal, Jindrich},
+trueauthor = {Shelah, Saharon and Zapletal, Jind\v{r}ich},
+fromwhere = {IL,1},
+journal = {Advances in Mathematics},
+note = { arxiv:math.LO/9502230 },
+pages = {93--118},
+title = {{Embeddings of Cohen algebras}},
+volume = {126},
+year = {1997},
+},
+
+@article{DjSh:562,
+author = {Dzamonja, Mirna and Shelah, Saharon},
+trueauthor = {D\v{z}amonja, Mirna and Shelah, Saharon},
+fromwhere = {BiH,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9510216 },
+pages = {165--198},
+title = {{On squares, outside guessing of clubs and $I_{<f}[\lambda]$}},
+volume = {148},
+year = {1995},
+},
+
+@article{JiSh:563,
+author = {Jin, Renling and Shelah, Saharon},
+trueauthor = {Jin, Renling and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9504220 },
+pages = {47--68},
+title = {{Can a small forcing create Kurepa trees?}},
+volume = {85},
+year = {1997},
+},
+
+@article{Sh:564,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Commentationes Mathematicae Universitatis Carolinae},
+note = { arxiv:math.CO/9509229 },
+pages = {445-456},
+title = {{Finite Canonization}},
+volume = {37},
+year = {1996},
+},
+
+@article{JeSh:565,
+author = {Jech, Thomas and Shelah, Saharon},
+trueauthor = {Jech, Thomas and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9502203 },
+pages = {1380--1386},
+title = {{On countably closed complete Boolean algebras}},
+volume = {61},
+year = {1996},
+},
+
+@article{JeSh:566,
+author = {Jech, Thomas and Shelah, Saharon},
+trueauthor = {Jech, Thomas and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Algebra},
+note = { arxiv:math.LO/9501206 },
+title = {{A complete Boolean algebra that has no proper atomless
+ complete subalgebra}},
+volume = {182},
+year = {1996},
+},
+
+@article{BlSh:567,
+author = {Baldwin, John and Shelah, Saharon},
+trueauthor = {Baldwin, John and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9607228 },
+pages = {427--438},
+title = {{DOP and FCP in Generic Structures}},
+volume = {63},
+year = {1998},
+},
+
+@article{GbSh:568,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+fromwhere = {D, IL},
+journal = {Mathematische Zeitschrift},
+note = { arxiv:math.LO/0003164 },
+pages = {547--559},
+title = {{Some nasty reflexive groups}},
+volume = {237},
+year = {2001},
+},
+
+@article{SzSh:569,
+author = {Shami, Ziv and Shelah, Saharon},
+trueauthor = {Shami, Ziv and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9908158 },
+pages = {37--46},
+title = {{Rigid $\aleph_\epsilon$--saturated models of
+ superstable	theories}},
+volume = {162},
+year = {199},
+},
+
+@article{BGSh:570,
+author = {Baldwin, John and Grossberg, Rami and Shelah, Saharon},
+trueauthor = {Baldwin, John and Grossberg, Rami and Shelah, Saharon},
+fromwhere = {1,1,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9511205 },
+pages = {678--684},
+title = {{Transfering saturation, the finite cover property,
+ and	stability}},
+volume = {64},
+year = {2000},
+},
+
+@article{CDSh:571,
+author = {Cummings, James and Dzamonja, Mirna and Shelah, Saharon},
+trueauthor = {Cummings, James and D\v{z}amonja, Mirna and Shelah,
+ Saharon},
+fromwhere = {UK,1,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9504221 },
+pages = {91--100},
+title = {{A consistency result on weak reflection}},
+volume = {148},
+year = {1995},
+},
+
+@article{Sh:572,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9609218 },
+pages = {153-174},
+title = {{Colouring and non-productivity of $\aleph_2$-cc}},
+volume = {84},
+year = {1997},
+},
+
+@article{LeSh:573,
+author = {Lifsches, Shmuel and Shelah, Saharon},
+trueauthor = {Lifsches, Shmuel and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9412231 },
+pages = {103--127},
+title = {{Uniformization and Skolem Functions in the Class of Trees}},
+volume = {63},
+year = {1998},
+},
+
+@article{DjSh:574,
+author = {Dzamonja, Mirna and Shelah, Saharon},
+trueauthor = {D\v{z}amonja, Mirna and Shelah, Saharon},
+fromwhere = {BiH,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9710215 },
+pages = {180--198},
+title = {{Similar but not the same: various versions of $\clubsuit$ do
+ not	coincide}},
+volume = {64},
+year = {1999},
+},
+
+@article{Sh:575,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Fundamenta Mathematica},
+note = { arxiv:math.LO/9508221 },
+pages = {153--208},
+title = {{Cellularity of free products of Boolean algebras (or
+ topologies)}},
+volume = {166},
+year = {2000},
+},
+
+@article{Sh:576,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9805146 },
+pages = {29--128},
+title = {{Categoricity of an abstract elementary class in two
+ successive	cardinals}},
+volume = {126},
+year = {2001},
+},
+
+@article{GiSh:577,
+author = {Gitik, Moti and Shelah, Saharon},
+trueauthor = {Gitik, Moti and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.LO/9503203 },
+pages = {1523--1530},
+title = {{Less saturated ideals}},
+volume = {125},
+year = {1997},
+},
+
+@incollection{MlSh:578,
+author = {Milner, Eric C. and Shelah, Saharon},
+trueauthor = {Milner, Eric C. and Shelah, Saharon},
+booktitle = {Set Theory: Techniques and Applications, (J. Bagaria, C.
+ Di	Prisco, J. Larson, A.R.D. Mathias, eds.)},
+fromwhere = {3,IL},
+note = { arxiv:math.LO/9708210 },
+pages = {175--182},
+publisher = {Kluwer Acad. Publ.},
+title = {{A tree--arrowing graph}},
+year = {1998},
+},
+
+@incollection{GbSh:579,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+booktitle = {Proceedings of the Conference on Abelian Groups in	Colorado
+ Springs, 1995},
+fromwhere = {D,IL},
+note = { arxiv:math.GR/0011185 },
+pages = {253--271},
+publisher = {Marcel Dekker},
+series = {Lecture Notes in Pure and Applied Math.},
+title = {{G.C.H. implies existence of many rigid almost free abelian
+ groups}},
+volume = {182},
+year = {1996},
+},
+
+@article{Sh:580,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9604243 },
+pages = {87--107},
+title = {{Strong covering without squares}},
+volume = {166},
+year = {2000},
+},
+
+@article{Sh:581,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {in preparation},
+title = {{When 0--1 law hold for $G_{n,\bar{p}}$, $\bar{p}$ monotonic}},
+},
+
+@article{GiSh:582,
+author = {Gitik, Moti and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9507208 },
+pages = {221--242},
+title = {{More on real-valued measurable cardinals and forcing with
+ ideals}},
+volume = {124},
+year = {2001},
+},
+
+@article{GcSh:583,
+author = {Gilchrist, Martin and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9603219 },
+pages = {1151--1160},
+title = {{The Consistency of ${\rm
+ ZFC}+2^{\aleph_{0}}>\aleph_{\omega}+	{\cal I}(\aleph_2)={\cal
+ I}(\aleph_{\omega})$}},
+volume = {62},
+year = {1997},
+},
+
+@article{ShST:584,
+author = {Shelah, Saharon and Saxl, Jan and Thomas, Simon},
+fromwhere = {IL,1},
+journal = {Transactions of the American Mathematical Society},
+note = { arxiv:math.IG/9605202 },
+pages = {4611-4641},
+title = {{Infinite products of finite simple groups}},
+volume = {348},
+year = {1996},
+},
+
+@article{RbSh:585,
+author = {Rabus, Mariusz and Shelah, Saharon},
+fromwhere = {3,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9706223 },
+pages = {229--240},
+title = {{Covering a function on the plane by two continuous
+ functions	on an uncountable square - the consistency}},
+volume = {103},
+year = {2000},
+},
+
+@article{Sh:586,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9706224 },
+pages = {153-160},
+title = {{A polarized partition relation and failure of GCH }},
+volume = {155},
+year = {1998},
+},
+
+@article{Sh:587,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9707225 },
+pages = {29--115},
+title = {{Not collapsing cardinals $\leq\kappa$ in $(<\kappa)$--support
+ iterations}},
+volume = {136},
+year = {2003},
+},
+
+@article{Sh:588,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Periodica Mathematica Hungarica},
+pages = {131--137},
+title = {{Large weight does not yield an irreducible base}},
+volume = {66},
+year = {2013},
+},
+
+@article{Sh:589,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9804155 },
+pages = {1624--1674},
+title = {{Applications of PCF theory}},
+volume = {65},
+year = {2000},
+},
+
+@article{Sh:590,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9705226 },
+pages = {137--151},
+title = {{On a problem of Steve Kalikow}},
+volume = {166},
+year = {2000},
+},
+
+@article{GbSh:591,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Canadian Journal of Mathematics},
+note = { arxiv:math.RA/0011182 },
+pages = {719--738},
+title = {{Indecomposable almost free modules - the local case}},
+volume = {50},
+year = {1998},
+},
+
+@article{Sh:592,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9810181 },
+pages = {109--136},
+title = {{Covering of the null ideal may have countable cofinality}},
+volume = {166},
+year = {2000},
+},
+
+@article{FMShV:593,
+author = {Fuchino, Sakae and Mildenberger, Heike and Shelah, Saharon and
+ Vojtas, Peter},
+trueauthor = {Fuchino, Saka\'e and Mildenberger, Heike and Shelah,
+ Saharon and Peter Vojt\'a\v{s}},
+fromwhere = {J,D,IL,SL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9903114 },
+pages = {255--268},
+title = {{On absolutely divergent series}},
+volume = {160},
+year = {1999},
+},
+
+@incollection{Sh:594,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+booktitle = {Proceedings of the Logic Colloquium Haifa'95},
+fromwhere = {IL},
+note = { arxiv:math.LO/9611221 },
+pages = {305--324},
+publisher = {Springer},
+series = {Lecture Notes in Logic},
+title = {{There may be no nowhere dense ultrafilter}},
+volume = {11},
+year = {1998},
+},
+
+@article{Sh:595,
+author = {Shelah, Saharon},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9508201 },
+pages = {83--86},
+title = {{Embedding Cohen algebras using pcf theory}},
+volume = {166},
+year = {2000},
+},
+
+@article{CuSh:596,
+author = {Cummings, James and Shelah, Saharon},
+trueauthor = {Cummings, James and Shelah, Saharon},
+fromwhere = {UK,IL},
+journal = {Journal of the London Mathematical Society},
+note = { arxiv:math.LO/9703219 },
+pages = {37--49},
+title = {{Some independence results on reflection}},
+volume = {59},
+year = {1999},
+},
+
+@article{GiSh:597,
+author = {Gitik, Moti and Shelah, Saharon},
+trueauthor = {Gitik, Moti and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Topology and its Applications},
+note = { arxiv:math.LO/9603206 },
+pages = {219--237},
+title = {{On densities of box products}},
+volume = {88},
+year = {1998},
+},
+
+@article{AbSh:598,
+author = {Abraham, Uri and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0404151 },
+pages = {518--532},
+title = {{Ladder gaps over stationary sets}},
+volume = {69, 2},
+year = {2004},
+},
+
+@article{RoSh:599,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {PL,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9808056 },
+pages = {1--37},
+title = {{More on cardinal invariants of Boolean algebras}},
+volume = {103},
+year = {2000},
+},
+
+@inbook{Sh:600,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+booktitle = {Classification Theory for Abstract Elementary Classes},
+fromwhere = {IL},
+note = { arxiv:math.LO/0011215 },
+title = {{Categoricity in abstract elementary classes: going up
+ 	inductively}},
+},
+
+@article{KKSh:601,
+author = {Kuhlmann, Franz--Viktor and Kuhlmann, Salma and Shelah,
+ Saharon},
+trueauthor = {Kuhlmann, Franz--Viktor and Kuhlmann, Salma and Shelah,
+ Saharon},
+fromwhere = {D,D,IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.RA/9608214 },
+pages = {3177--3183},
+title = {{Exponentiation in power series fields}},
+volume = {125},
+year = {1997},
+},
+
+@article{HySh:602,
+author = {Hyttinen, Tapani and Shelah, Saharon},
+fromwhere = {SF,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9709229 },
+pages = {634--642},
+title = {{Constructing strongly equivalent nonisomorphic models
+ for	unsuperstable theories, Part C}},
+volume = {64},
+year = {1999},
+},
+
+@incollection{Sh:603,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+booktitle = {Proceedings of the 11 International Congress of
+ Logic,	Methodology and Philosophy of Science, Krakow August'99;	In the
+ Scope of Logic, Methodology and Philosophy of Science},
+fromwhere = {IL},
+note = { arxiv:math.LO/9906023 },
+pages = {29--53},
+publisher = {Kluwer Academic Publishers},
+title = {{Few non minimal types and non-structure}},
+volume = {1},
+year = {2002},
+},
+
+@incollection{Sh:604,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+booktitle = {Proceedings of LC'2001},
+fromwhere = {IL},
+note = { arxiv:math.LO/0404240 },
+pages = {402--433},
+publisher = {ASL},
+series = {Lecture Notes in Logic},
+title = {{The pair $(\aleph_n,\aleph_0)$ may fail
+ $\aleph_0$--compactness}},
+volume = {20},
+year = {2005},
+},
+
+@article{ShTr:605,
+author = {Shelah, Saharon and Truss, John},
+trueauthor = {Shelah, Saharon and Truss, John},
+fromwhere = {UK,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9805147 },
+pages = {47--83},
+title = {{On distinguishing quotients of symmetric groups}},
+volume = {97},
+year = {1999},
+},
+
+@article{Sh:606,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Periodica Math. Hungarica},
+note = { arxiv:math.LO/9811177 },
+pages = {87--98},
+title = {{On $T_3$--topological space omitting many cardinals}},
+volume = {38},
+year = {1999},
+},
+
+@article{BrSh:607,
+author = {Bartoszynski, Tomek and Shelah, Saharon},
+trueauthor = {Bartoszy\'nski, Tomek and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Mathematical Logic},
+note = { arxiv:math.LO/9805148 },
+pages = {1--34},
+title = {{Strongly meager sets do not form an ideal}},
+volume = {1},
+year = {2001},
+},
+
+@article{ShSt:608,
+author = {Shelah, Saharon and Stanley, Lee},
+fromwhere = {IL, 1},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9710216 },
+pages = {1359--1370},
+title = {{Forcing Many Positive Polarized Partition Relations Between	a
+ Cardinal and its Powerset}},
+volume = {66},
+year = {2001},
+},
+
+@article{KjSh:609,
+author = {Kojman, Menachem and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.LO/9512202 },
+pages = {2459--2465},
+title = {{A ZFC Dowker space in $\aleph_{\omega+1}$: an application of
+ pcf theory to topology.}},
+volume = {126},
+year = {1998},
+},
+
+@article{ShZa:610,
+author = {Shelah, Saharon and Zapletal, Jindrich},
+fromwhere = {IL,1},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9806166 },
+pages = {217--259},
+title = {{Canonical models for $\aleph_1$ combinatorics}},
+volume = {98},
+year = {1999},
+},
+
+@incollection{RShW:611,
+author = {Rosen, Eric and Shelah, Saharon and Weinstein, Scott},
+booktitle = {Logic and Random Structures: DIMACS Workshop, November 5-7,
+ 1995},
+fromwhere = {IL, IL, 1},
+note = { arxiv:math.LO/9604244 },
+pages = {65-77},
+publisher = {American Mathematical Society},
+series = {DIMACS Series in Discrete Mathematics and Theoretical Computer
+ Science},
+title = {{$k$--Universal Finite Graphs}},
+volume = {33},
+year = {1997},
+},
+
+@article{JuSh:612,
+author = {Juhasz, Istvan and Shelah, Saharon},
+trueauthor = {Juh\'asz, Istv\'an and Shelah, Saharon},
+fromwhere = {H,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9703220 },
+pages = {91--94},
+title = {{On the cardinality and weight spectra of compact spaces, II}},
+volume = {155},
+year = {1998},
+},
+
+@article{JiSh:613,
+author = {Jin, Renling and Shelah, Saharon},
+trueauthor = {Jin, Renling and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9604211 },
+pages = {1371--1392},
+title = {{Compactness of Loeb Spaces}},
+volume = {63},
+year = {1998},
+},
+
+@article{DjSh:614,
+author = {Dzamonja, Mirna and Shelah, Saharon},
+trueauthor = {D\v{z}amonja, Mirna and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/9805149 },
+pages = {901--936},
+title = {{On the existence of universal models}},
+volume = {43},
+year = {2004},
+},
+
+@article{KKSh:615,
+author = {Kuhlmann, Franz--Viktor and Kuhlmann, Salma and Shelah,
+ Saharon},
+trueauthor = {Kuhlmann, Franz--Viktor and Kuhlmann, Salma and Shelah,
+ Saharon},
+fromwhere = {2,2,IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.LO/0107206 },
+pages = {2969--2976},
+title = {{Functorial Equations for Lexicographic Products}},
+volume = {131},
+year = {2003},
+},
+
+@article{BRSh:616,
+author = {Bartoszynski, Tomek and Roslanowski, Andrzej and Shelah,
+ Saharon},
+trueauthor = {Bartoszy\'nski, Tomek and Ros{\l}anowski, Andrzej and
+ Shelah, Saharon },
+fromwhere = {1,PL,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9711222 },
+pages = {803--816},
+title = {{After all, there are some inequalities which are provable in
+ ZFC}},
+volume = {65},
+year = {2000},
+},
+
+@article{EHSh:617,
+author = {Eklof, Paul C. and Huisgen--Zimmermann, Birge and Shelah,
+ Saharon},
+fromwhere = {1,IL,1},
+journal = {Bulletin of the London Mathematical Society},
+note = { arxiv:math.LO/9703221 },
+pages = {547--555},
+title = {{Torsion modules, lattices and $p$-points}},
+volume = {29},
+year = {1997},
+},
+
+@article{HmSh:618,
+author = {Hamkins, Joel David and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9612227 },
+pages = {549--554},
+title = {{Superdestructibility: A Dual to Laver Indestructibility}},
+volume = {63},
+year = {1998},
+},
+
+@article{Sh:619,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9705213 },
+pages = {97--129},
+title = {{The null ideal restricted to some non-null set may
+ be	$\aleph_1$-saturated}},
+volume = {179},
+year = {2003},
+},
+
+@article{Sh:620,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Topology and its Applications},
+note = {8th Prague Topological Symposium on General Topology and its
+ Relations to Modern Analysis and Algebra, Part II (1996).
+ arxiv:math.LO/9804156 },
+pages = {135--235},
+title = {{Special Subsets of ${}^{{\rm cf}(\mu)}\mu$, Boolean
+ Algebras	and Maharam measure Algebras}},
+volume = {99},
+year = {1999},
+},
+
+@article{EkSh:621,
+author = {Eklof, Paul C. and Shelah, Saharon},
+trueauthor = {Eklof, Paul C. and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Pure and Applied Algebra},
+note = { arxiv:math.LO/9908157 },
+pages = {199--214},
+title = {{A non-reflexive Whitehead group}},
+volume = {156},
+year = {2001},
+},
+
+@article{Sh:622,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Journal of Group Theory},
+note = { arxiv:math.LO/9808139 },
+pages = {169--191},
+title = {{Non-existence of universal members in classes of Abelian
+ groups}},
+volume = {4},
+year = {2001},
+},
+
+@article{BlSh:623,
+author = {Baldwin, John and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Theoretical Computer Science},
+note = { arxiv:math.LO/9801152 },
+pages = {117--129},
+title = {{On the classifiability of cellular automata}},
+volume = {230},
+year = {2000},
+},
+
+@article{Sh:624,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Colloquium Mathematicum},
+note = { arxiv:math.LO/9608215 },
+pages = {1--7},
+title = {{On full Suslin trees}},
+volume = {79},
+year = {1999},
+},
+
+@article{EkSh:625,
+author = {Eklof, Paul C. and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.LO/9709230 },
+pages = {1901--1907},
+title = {{The Kaplansky test problems for $\aleph_1$-separable groups}},
+volume = {126},
+year = {1998},
+},
+
+@article{JiSh:626,
+author = {Jin, Renling and Shelah, Saharon},
+fromwhere = {1, IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/9801153 },
+pages = {61--77},
+title = {{Possible Size of an ultrapower of $\omega$}},
+volume = {38},
+year = {1999},
+},
+
+@article{Sh:627,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Journal of Combinatorial Theory. Ser. A},
+note = { arxiv:math.CO/9707226 },
+pages = {179--185},
+title = {{Erdos and Renyi Conjecture}},
+volume = {82},
+year = {1998},
+},
+
+@article{RoSh:628,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {PL,IL},
+journal = {Journal of Applied Analysis},
+note = { arxiv:math.LO/9703222 },
+pages = {103--127},
+title = {{Norms on possibilities II: More ccc ideals on
+ $2^{\textstyle\omega}$}},
+volume = {3},
+year = {1997},
+},
+
+@article{HySh:629,
+author = {Hyttinen, Tapani and Shelah, Saharon},
+fromwhere = {SF,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9911229 },
+pages = {201--228},
+title = {{Strong splitting in stable homogeneous models}},
+volume = {103},
+year = {2000},
+},
+
+@article{Sh:630,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Journal of Applied Analysis},
+note = { arxiv:math.LO/9712283 },
+pages = {168--289},
+title = {{Properness Without Elementaricity}},
+volume = {10},
+year = {2004},
+},
+
+@article{RbSh:631,
+author = {Rabus, Mariusz and Shelah, Saharon},
+trueauthor = {Rabus, Mariusz and Shelah, Saharon},
+fromwhere = {IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.LO/9709231 },
+pages = {2573--2581},
+title = {{Topological density of ccc Boolean algebras---every
+ cardinality	occurs.}},
+volume = {127},
+year = {1999},
+},
+
+@article{HySh:632,
+author = {Hyttinen, Tapani and Shelah, Saharon},
+trueauthor = {Hyttinen, Tapani and Shelah, Saharon},
+fromwhere = {SF,IL},
+journal = {Mathematical Logic Quarterly},
+note = { arxiv:math.LO/9702228 },
+pages = {354--358},
+title = {{On the Number of Elementary Submodels of an Unsuperstable
+ Homogeneous Structure}},
+volume = {44},
+year = {1998},
+},
+
+@article{GoSh:633,
+author = {Goldstern, Martin and Shelah, Saharon},
+fromwhere = {A, IL},
+journal = {Algebra Universalis},
+note = { arxiv:math.LO/9707203 },
+pages = {197--209},
+title = {{Order-polynomially complete lattices must be LARGE}},
+volume = {39},
+year = {1998},
+},
+
+@incollection{Sh:634,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+booktitle = {Computer Science Logic, 14th International Workshop,
+ CSL	2000, Annual Conference of the EACSL, Fischbachau, Germany,	August
+ 21--26, 2000, Proceedings},
+fromwhere = {IL},
+note = { arxiv:math.LO/9807179 },
+pages = {72--125},
+publisher = {Springer},
+series = {Lecture Notes in Computer Science},
+title = {{Choiceless Polynomial Time Logic: Inability to express}},
+volume = {1862},
+year = {2000},
+},
+
+@article{ShVi:635,
+author = {Shelah, Saharon and Villaveces, Andres},
+trueauthor = {Shelah, Saharon and Villaveces, Andr\'es},
+fromwhere = {IL, COL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9707227 },
+pages = {1--25},
+title = {{Toward Categoricity for Classes with no Maximal Models}},
+volume = {97},
+year = {1999},
+},
+
+@article{Sh:636,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Journal of Applied Analysis},
+note = { arxiv:math.LO/9712284 },
+pages = {1--17},
+title = {{The lifting problem with the full ideal}},
+volume = {4},
+year = {1998},
+},
+
+@article{Sh:637,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {in preparation},
+title = {{0.1 Laws: Putting together two contexts randomly }},
+},
+
+@article{Sh:638,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {The East-West Journal of Mathematics},
+note = { arxiv:math.LO/9807180 },
+title = {{More on Weak Diamond}},
+volume = {accepted},
+},
+
+@article{Sh:639,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9809201 },
+pages = {1055--1075},
+title = {{On quantification with a finite universe}},
+volume = {65},
+year = {2000},
+},
+
+@article{BzSh:640,
+author = {Blaszczyk, Aleksander and Shelah, Saharon},
+trueauthor = {B{\l}aszczyk, Aleksander and Shelah, Saharon},
+fromwhere = {PL,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9712285 },
+pages = {792--800},
+title = {{Regular subalgebras of complete Boolean algebras}},
+volume = {66},
+year = {2001},
+},
+
+@article{Sh:641,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Algebra Universalis},
+note = { arxiv:math.LO/9712286 },
+pages = {353--373},
+title = {{Constructing Boolean algebras for cardinal invariants}},
+volume = {45},
+year = {2001},
+},
+
+@article{BnSh:642,
+author = {Brendle, Joerg and Shelah, Saharon},
+trueauthor = {Brendle, J{\"{o}}rg and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Transactions of the American Mathematical Society},
+note = { arxiv:math.LO/9710217 },
+pages = {2643--2674},
+title = {{Ultrafilters on $\omega$ --- their ideals and their cardinal
+ characteristics}},
+volume = {351},
+year = {1999},
+},
+
+@article{ShSj:643,
+author = {Shelah, Saharon and Spasojevic, Zoran},
+trueauthor = {Shelah, Saharon and Spasojevi{\' c}, Zoran},
+fromwhere = {1,IL},
+journal = {Publications de L'Institute Math\'ematique - Beograd,
+ Nouvelle	S\'erie},
+note = { arxiv:math.LO/0003141 },
+pages = {1--9},
+title = {{Cardinal invariants $\frak{b}_\kappa$ and $\frak{t}_\kappa$}},
+volume = {72},
+year = {2002},
+},
+
+@article{ShVs:644,
+author = {Shelah, Saharon and Vaisanen, Pauli},
+trueauthor = {Shelah, Saharon and V{\"{a}}is{\"{a}}nen, Pauli},
+fromwhere = {IL, SF},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9807181 },
+pages = {272--284},
+title = {{On inverse $\gamma$-systems and the number
+ of	$L_{\infty,\lambda}$-equivalent, non-isomorphic models for
+ $\lambda$	singular}},
+volume = {65},
+year = {2000},
+},
+
+@article{KoSh:645,
+author = {Komjath, Peter and Shelah, Saharon},
+trueauthor = {Komj\'{a}th, P\'eter and Shelah, Saharon},
+fromwhere = {H,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9807182 },
+pages = {333--338},
+title = {{Two consistency results on set mappings}},
+volume = {65},
+year = {2000},
+},
+
+@article{ShVs:646,
+author = {Shelah, Saharon and Vaisanen, Pauli},
+trueauthor = {Shelah, Saharon and V{\"{a}}is{\"{a}}nen, Pauli},
+fromwhere = {IL,SF},
+journal = {Transactions of the American Mathematical Society},
+note = { arxiv:math.LO/9908160 },
+pages = {1781--1817},
+title = {{On the number of
+ $L_{\infty,\omega_1}$-equivalent	non-isomorphic models}},
+volume = {353},
+year = {2001},
+},
+
+@article{GbSh:647,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Transactions of the American Mathematical Society},
+note = { arxiv:math.LO/9910159 },
+pages = {5357--5379},
+title = {{Cotorsion theories and splitters}},
+volume = {352},
+year = {2000},
+},
+
+@article{ShVi:648,
+author = {Shelah, Saharon and Villaveces, Andres},
+trueauthor = {Shelah, Saharon and Villaveces, Andr\'es},
+fromwhere = {IL,COL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/0404258 },
+title = {{Dimension blocking categoricity in higher logics}},
+volume = {submitted},
+},
+
+@article{KjSh:649,
+author = {Kojman, Menachem and Shelah, Saharon},
+trueauthor = {Kojman, Menachem and Shelah, Saharon},
+fromwhere = {IL, IL},
+journal = {Journal of Combinatorial Theory, Series A},
+note = { arxiv:math.CO/9805150 },
+pages = {177--181},
+title = {{Regressive Ramsey numbers are Ackermannian}},
+volume = {86},
+year = {1999},
+},
+
+@incollection{GbSh:650,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+booktitle = {Proceedings of the Algebra Conference at Venice, June	2002;
+ in the series: Lecture Notes in Pure and Appl. Math.},
+fromwhere = {D,IL},
+note = { arxiv:math.LO/0404259 },
+pages = {271--290},
+title = {{Uniquely Transitive Torsion-free Abelian Groups}},
+volume = {236},
+year = {2004},
+},
+
+@article{RoSh:651,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {PL,IL},
+journal = {Colloquium Mathematicum},
+note = { arxiv:math.LO/9808104 },
+pages = {273--310},
+title = {{Forcing for hL and hd}},
+volume = {88},
+year = {2001},
+},
+
+@article{Sh:652,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/9605235 },
+pages = {401--441},
+title = {{More constructions for Boolean algebras}},
+volume = {41},
+year = {2002},
+},
+
+@article{CiSh:653,
+author = {Ciesielski, Krzysztof and Shelah, Saharon},
+trueauthor = {Ciesielski, Krzysztof and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9801154 },
+pages = {1467--1490},
+title = {{A model with no magic sets}},
+volume = {64},
+year = {1999},
+},
+
+@article{JShT:654,
+author = {Just, Winfried and Shelah, Saharon and Thomas, Simon},
+trueauthor = {Just, Winfried and Shelah, Saharon and Thomas, Simon},
+fromwhere = {1,IL,1},
+journal = {Advances in Mathematics},
+note = { arxiv:math.LO/0003120 },
+pages = {243--265},
+title = {{The automorphism tower problem revisited}},
+volume = {148},
+year = {1999},
+},
+
+@article{RoSh:655,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {International Journal of Mathematics and Mathematical
+ Sciences},
+note = { arxiv:math.LO/9906024 },
+pages = {63--82},
+title = {{Iteration of $\lambda$-complete forcing notions not	collapsing
+ $\lambda^+$.}},
+volume = {28},
+year = {2001},
+},
+
+@article{Sh:656,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Preprint},
+note = { arxiv:math.LO/0003115 },
+title = {{NNR Revisited}},
+},
+
+@article{ShVa:657,
+author = {Shelah, Saharon and Vaananen, Jouko},
+trueauthor = {Shelah, Saharon and V{\"{a}}{\"{a}}n{\"{a}}nen, Jouko},
+fromwhere = {IL,SF},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9706225 },
+pages = {1311--1320},
+title = {{Stationary Sets and Infinitary Logic}},
+volume = {65},
+year = {2000},
+},
+
+@article{BrSh:658,
+author = {Bartoszynski, Tomek and Shelah, Saharon},
+trueauthor = {Bartoszy\'nski, Tomek and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/9907137 },
+pages = {245--250},
+title = {{Strongly meager and strong measure zero sets}},
+volume = {41},
+year = {2002},
+},
+
+@article{DjSh:659,
+author = {Dzamonja, Mirna and Shelah, Saharon},
+trueauthor = {D\v{z}amonja, Mirna and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0102043 },
+pages = {366--388},
+title = {{Universal graphs at the successor of a singular cardinal}},
+volume = {68},
+year = {2003},
+},
+
+@article{Sh:660,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Real Analysis Exchange},
+note = { arxiv:math.LO/9711223 },
+pages = {205--213},
+title = {{Covering Numbers Associated with Trees Branching into a
+ Countably	Generated Set of Possibilities}},
+volume = {24},
+year = {1998/99},
+},
+
+@article{KlSh:661,
+author = {Kolman, Oren and Shelah, Saharon},
+fromwhere = {IR,IL},
+journal = {Journal of Applied Analysis},
+note = { arxiv:math.LO/9712287 },
+pages = {161--165},
+title = {{A result related to the problem CN of Fremlin}},
+volume = {4},
+year = {1998},
+},
+
+@article{HkSh:662,
+author = {Halko, Aapo and Shelah, Saharon},
+trueauthor = {Halko, Aapo and Shelah, Saharon},
+fromwhere = {SF,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9710218 },
+pages = {219--229},
+title = {{On strong measure zero subsets of ${}^\kappa 2$.}},
+volume = {170},
+year = {2001},
+},
+
+@article{ShSi:663,
+author = {Shelah, Saharon and Spinas, Otmar},
+trueauthor = {Shelah, Saharon and Spinas, Otmar},
+fromwhere = {IL,CH},
+journal = {Proceedings of the  American Mathematical Society},
+note = { arxiv:math.LO/9802135 },
+pages = {3475--3480},
+title = {{On tightness and depth in superatomic Boolean algebras}},
+volume = {127},
+year = {1999},
+},
+
+@article{Sh:664,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Results in Mathematics},
+note = { arxiv:math.LO/9807183 },
+pages = {131--154},
+title = {{Strong dichotomy of cardinality}},
+volume = {39},
+year = {2001},
+},
+
+@article{ShSr:665,
+author = {Shelah, Saharon and Steprans, Juris},
+trueauthor = {Shelah, Saharon and Stepr\={a}ns, Juris},
+fromwhere = {IL, 3},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9712288 },
+pages = {707--718},
+title = {{The covering numbers of Mycielski ideals are all equal}},
+volume = {66},
+year = {2001},
+},
+
+@article{Sh:666,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9906113 },
+pages = {1--82},
+title = {{On what I do not understand (and have something to say:)	Part
+ I}},
+volume = {166},
+year = {2000},
+},
+
+@article{Sh:667,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9808140 },
+pages = {127--155},
+title = {{Successor of singulars: combinatorics and not collapsing
+ cardinals	$\leq\kappa$ in $(<\kappa)$-support iterations}},
+volume = {134},
+year = {2003},
+},
+
+@article{Sh:668,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Scientiae Mathematicae Japonicae},
+note = { arxiv:math.LO/9906025 },
+pages = {203--255},
+title = {{Anti--homogeneous Partitions of a Topological Space}},
+volume = {59, No. 2; (special issue:e9, 449--501)},
+year = {2004},
+},
+
+@article{Sh:669,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Journal of Applied Analysis},
+note = { arxiv:math.LO/0303294 },
+pages = {1--17},
+title = {{Non-Cohen Oracle c.c.c.}},
+volume = {12},
+year = {2006},
+},
+
+@article{RoSh:670,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {1, IL},
+journal = {in preparation},
+title = {{Norms on possibilities III: strange subsets of the real
+ line}},
+},
+
+@article{JeSh:671,
+author = {Jech, Thomas and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Transactions of the American Mathematical Society},
+note = { arxiv:math.LO/9801078 },
+pages = {2507--2515},
+title = {{On reflection of stationary sets in ${\cal
+ P}_\kappa\lambda$}},
+volume = {352},
+year = {2000},
+},
+
+@article{RoSh:672,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/9909115 },
+pages = {583--663},
+title = {{Sweet {\&} Sour and other flavours of ccc forcing notions}},
+volume = {43},
+year = {2004},
+},
+
+@article{KjSh:673,
+author = {Kojman, Menachem and Shelah, Saharon},
+trueauthor = {Kojman, Menachem and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/9712289 },
+pages = {213--218},
+title = {{The PCF trichotomy theorem does not hold for short
+ sequences}},
+volume = {39},
+year = {2000},
+},
+
+@article{BDJShS:674,
+author = {Balogh, Z.T. and Davis, S.W. and Just, W. and Shelah, S.
+ and	Szeptycki, P.J.},
+trueauthor = {Balogh, Z.T. and Davis, S.W. and Just, W. and Shelah, S.
+ and	Szeptycki, P.J},
+fromwhere = {1,1,1,IL,1},
+journal = {Transactions of the AMS},
+note = { arxiv:math.LO/9803167 },
+pages = {4971--4987},
+title = {{Strongly almost disjoint sets and weakly uniform bases}},
+volume = {352},
+year = {2000},
+},
+
+@article{Sh:675,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Journal of Applied Analysis},
+note = { arxiv:math.LO/9801155 },
+pages = {191-209},
+title = {{On Ciesielski's Problems}},
+volume = {3},
+year = {1997},
+},
+
+@article{HySh:676,
+author = {Hyttinen, Tapani and Shelah, Saharon},
+trueauthor = {Hyttinen, Tapani and Shelah, Saharon},
+fromwhere = {SF, IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/9804157 },
+pages = {1286--1302},
+title = {{Main gap for locally saturated elementary submodels of
+ a	homogeneous structure}},
+volume = {66},
+year = {2001, no.3},
+},
+
+@article{ShSi:677,
+author = {Shelah, Saharon and Spinas, Otmar},
+trueauthor = {Shelah, Saharon and Spinas, Otmar},
+fromwhere = {IL, CH},
+journal = {Mathematica Japonica},
+note = { arxiv:math.LO/9903116 },
+pages = {345--358},
+title = {{On incomparability and related cardinal functions
+ on	ultraproducts of Boolean algebras}},
+volume = {52},
+year = {2000},
+},
+
+@incollection{EkSh:678,
+author = {Eklof, Paul C. and Shelah, Saharon},
+trueauthor = {Eklof, Paul C. and Shelah, Saharon},
+booktitle = {Abelian groups and modules (Dublin, 1998)},
+fromwhere = {1,IL},
+note = { arxiv:math.LO/0010264 },
+pages = {257--268},
+publisher = {Birkh{\"{a}}user, Basel},
+series = {Trends in Mathematics},
+title = {{Absolutely rigid systems and absolutely indecomposable
+ groups}},
+year = {1999},
+},
+
+@article{Sh:679,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Scientiae Mathematicae Japonicae},
+note = { arxiv:math.CO/0003163 },
+pages = {413--438},
+title = {{A partition theorem}},
+volume = {56},
+year = {2002},
+},
+
+@article{CiSh:680,
+author = {Ciesielski, Krzysztof and Shelah, Saharon},
+trueauthor = {Ciesielski, Krzysztof and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Real Analysis Exchange},
+note = { arxiv:math.LO/9805151 },
+pages = {615--619},
+title = {{Uniformly antisymmetric function with bounded range}},
+volume = {24},
+year = {1998--99},
+},
+
+@incollection{GShS:681,
+author = {Goebel, Rudiger and Shelah, Saharon and Struengmann, Lutz},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon and
+ Str{\"{u}}ngmann,	Lutz},
+booktitle = {Proceedings of the Venice Conference on Rings,
+ modules,	algebras, and abelian groups (2002); in the series: 	Lecture
+ Notes in Pure and Appl. Math.},
+fromwhere = {D,IL,D},
+note = { arxiv:math.LO/0404271 },
+pages = {291--306},
+title = {{Generalized $E$-Rings}},
+volume = {236},
+year = {2004},
+},
+
+@article{GbSh:682,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Colloquium Mathematicum},
+note = {The paper contains an error, see [GbSh:E22].
+ arxiv:math.LO/9910161 },
+pages = {193-221},
+title = {{Almost free splitters}},
+volume = {81},
+year = {1999},
+},
+
+@incollection{KlSh:683,
+author = {Kolman, Oren and Shelah, Saharon},
+trueauthor = {Kolman, Oren and Shelah, Saharon},
+booktitle = {Abelian groups and modules (Dublin, 1998)},
+fromwhere = {UK, IL},
+note = { arxiv:math.LO/0102057 },
+pages = {225--230},
+publisher = {Birkh{\"{a}}user, Basel},
+series = {Trends in Mathematics},
+title = {{Almost disjoint pure subgroups of the Baer-Specker group}},
+year = {1999},
+},
+
+@article{MdSh:684,
+author = {Mildenberger, Heike and Shelah, Saharon},
+trueauthor = {Mildenberger, Heike and Shelah, Saharon},
+fromwhere = {D, IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9901096 },
+pages = {207--261},
+title = {{Changing cardinal characteristics without changing
+ $\omega$--sequences or cofinalities}},
+volume = {106},
+year = {2000},
+},
+
+@article{DjSh:685,
+author = {Dzamonja, Mirna and Shelah, Saharon},
+trueauthor = {D\v{z}amonja, Mirna and Shelah, Saharon},
+fromwhere = {UK,IL},
+journal = {Mathematica Japonica},
+note = { arxiv:math.LO/9911228 },
+pages = {53--61},
+title = {{On versions of $\clubsuit$ on cardinals larger than
+ $\aleph_1$}},
+volume = {51},
+year = {2000},
+},
+
+@article{RoSh:686,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.LO/9810179 },
+pages = {279--291},
+title = {{The Yellow Cake}},
+volume = {129},
+year = {2001},
+},
+
+@article{LwSh:687,
+author = {Laskowski, Michael C. and Shelah, Saharon},
+trueauthor = {Laskowski, Michael C. and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/0303345 },
+pages = {263--283},
+title = {{Karp complexity and classes with the independence property}},
+volume = {120},
+year = {2003},
+},
+
+@article{GoSh:688,
+author = {Goldstern, Martin and Shelah, Saharon},
+trueauthor = {Goldstern, Martin and Shelah, Saharon},
+fromwhere = {AT,IL},
+journal = {Algebra Universalis},
+note = { arxiv:math.LO/9810050 },
+pages = {49--57},
+title = {{There are no infinite order polynomially complete
+ lattices,	after all}},
+volume = {42},
+year = {1999},
+},
+
+@article{CShS:689,
+author = {Cherlin, Gregory and Shelah, Saharon and Shi, Niandong},
+trueauthor = {Cherlin, Gregory and Shelah, Saharon and Shi, Niandon},
+fromwhere = {1, IL, 1},
+journal = {Advances in Applied Mathematics},
+note = { arxiv:math.LO/9809202 },
+pages = {454--491},
+title = {{Universal graphs with forbidden subgraphs and algebraic
+ closure}},
+volume = {22},
+year = {1999},
+},
+
+@article{ENSh:690,
+author = {Eisworth, Todd and Nyikos, Peter and Shelah, Saharon},
+trueauthor = {Eisworth, Todd and Nyikos, Peter and Shelah, Saharon},
+fromwhere = {1, 1, IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/9812133 },
+pages = {189--220},
+title = {{Gently Killing S--spaces}},
+volume = {136},
+year = {2003},
+},
+
+@article{DjSh:691,
+author = {Dzamonja, Mirna and Shelah, Saharon},
+trueauthor = {D\v{z}amonja, Mirna and Shelah, Saharon},
+fromwhere = {UK,IL},
+journal = {Journal of the London  Mathematical Society},
+note = { arxiv:math.LO/0003118 },
+pages = {1--15},
+title = {{Weak reflection at the successor of a singular cardinal}},
+volume = {67},
+year = {2003},
+},
+
+@article{DjSh:692,
+author = {Dzamonja, Mirna and Shelah, Saharon},
+trueauthor = {D\v{z}amonja, Mirna and Shelah, Saharon},
+fromwhere = {UK, IL},
+note = { arxiv:math.LO/0009087 },
+pages = {119--158},
+title = {{{On $\mathrel{<\!\vrule height 5pt depth
+ 0pt}^\ast$-maximality}},	*journal = {Annals of Pure and Applied
+ Logic}},
+volume = {125},
+year = {2004},
+},
+
+@article{ShTl:693,
+author = {Shelah, Saharon and Trlifaj, Jan},
+trueauthor = {Shelah, Saharon and Trlifaj, Jan},
+fromwhere = {IL,CZ},
+journal = {Journal of Pure and Applied Algebra},
+note = { arxiv:math.LO/0009060 },
+pages = {367--379},
+title = {{Spectra of the $\Gamma$-invariant of uniform modules}},
+volume = {162},
+year = {2001},
+},
+
+@article{JeSh:694,
+author = {Jech, Thomas and Shelah, Saharon},
+trueauthor = {Jech, Thomas and Shelah, Saharon},
+fromwhere = {1, IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.LO/0406438 },
+pages = {543--549},
+title = {{Simple Complete Boolean Algebras}},
+volume = {129},
+year = {2001},
+},
+
+@article{CiSh:695,
+author = {Ciesielski, Krzysztof and Shelah, Saharon},
+trueauthor = {Ciesielski, Krzysztof and Shelah, Saharon},
+fromwhere = {1, IL},
+journal = {Journal of Applied Analysis},
+note = { arxiv:math.LO/9905147 },
+pages = {159--172},
+title = {{Category analogue of sup-measurability problem}},
+volume = {6},
+year = {2000},
+},
+
+@article{GoSh:696,
+author = {Goldstern, Martin and Shelah, Saharon},
+trueauthor = {Goldstern, Martin and Shelah, Saharon},
+fromwhere = {AT, IL},
+journal = {Order},
+note = { arxiv:math.LO/9902054 },
+pages = {213--222},
+title = {{Antichains in products of linear orders}},
+volume = {19},
+year = {2002},
+},
+
+@article{HJSh:697,
+author = {Hajnal, Andras and Juhasz, Istvan and Shelah, Saharon},
+trueauthor = {Hajnal, Andras and Juh\'asz, Istv\'an and Shelah,
+ Saharon},
+ams-subject = {(03E05); (03E35); (03E55); (04A20); (04A30)},
+fromwhere = {1, H, IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9812114 },
+pages = {13--23},
+title = {{Strongly almost disjoint families, {I}{I}}},
+volume = {163},
+year = {2000},
+},
+
+@article{Sh:698,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/9908159 },
+pages = {207--213},
+title = {{On the existence of large subsets of $[\lambda]^{<\kappa}$
+ which	contain no unbounded non--stationary subsets}},
+volume = {41},
+year = {2002},
+},
+
+@article{HlSh:699,
+author = {Halbeisen, Lorenz and Shelah, Saharon},
+trueauthor = {Halbeisen, Lorenz and Shelah, Saharon},
+fromwhere = {CH, IL},
+journal = {The Bulletin of Symbolic Logic},
+note = { arxiv:math.LO/0010268 },
+pages = {237-261},
+title = {{Relations between some cardinals in the absence of the
+ Axiom	of Choice}},
+volume = {7},
+year = {2001},
+},
+
+@article{Sh:700,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Acta Mathematica},
+note = {Also known under the title ``Are $\mathfrak a$ and $\mathfrak d$
+ your cup of tea?''.  arxiv:math.LO/0012170 },
+pages = {187--223},
+title = {{Two cardinal invariants of the continuum
+ (${\mathfrak	d}<{\mathfrak a}$) and FS linearly ordered iterated
+ forcing}},
+volume = {192},
+year = {2004},
+},
+
+@article{GRSh:701,
+author = {Goebel, Ruediger and Rodriguez, Jose and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Rodr\'{\i}guez, Jos\'e and
+ Shelah,	Saharon},
+fromwhere = {D,S,IL},
+journal = {Journal f{\"{u}}r die Reine und Angew. Mathematik
+ (Crelle	Journal)},
+note = { arxiv:math.LO/9912191 },
+pages = {1--24},
+title = {{Large localizations of finite simple groups}},
+volume = {550},
+year = {2002},
+},
+
+@article{Sh:702,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Mathematica Japonica},
+note = { arxiv:math.LO/9910158 },
+pages = {329--377},
+title = {{On what I do not understand (and have something to say), model
+ 	theory}},
+volume = {51},
+year = {2000},
+},
+
+@article{Sh:703,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/0012171 },
+pages = {569--581},
+title = {{On ultraproducts of Boolean Algebras and irr}},
+volume = {42},
+year = {2003},
+},
+
+@incollection{Sh:704,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+booktitle = {Set Theory, The Hajnal Conference},
+fromwhere = {IL},
+note = { arxiv:math.LO/0009075 },
+pages = {107--128},
+publisher = {DIMACS Ser. Discrete Math. Theoret. Comput. Sci.},
+series = {Proceedings from MAMLS Conference in honor of Andras Hajnal	at
+ DIMACS Center, Rutgers, Oct. 15--17, 1999, S. Thomas, Ed.},
+title = {{Superatomic Boolean Algebras: maximal rigidity}},
+volume = {58},
+year = {2002},
+},
+
+@inbook{Sh:705,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+booktitle = {Classification Theory for Abstract Elementary Classes},
+fromwhere = {IL},
+note = { arxiv:math.LO/0404272 },
+title = {{Toward classification theory of good $\lambda$ frames and
+ abstract	elementary classes}},
+},
+
+@article{Sh:706,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Combinatorica},
+note = { arxiv:math.LO/0102058 },
+pages = {325--362},
+title = {{Universality among graphs omitting a complete	bipartite
+ graph}},
+volume = {32},
+year = {2012},
+},
+
+@article{Sh:707,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/0112238 },
+title = {{Long iterations for the continuum}},
+volume = {submitted},
+},
+
+@article{GiSh:708,
+author = {Gitik, Moti and Shelah, Saharon},
+trueauthor = {Gitik, Moti and Shelah, Saharon},
+fromwhere = {IL, IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/9909087 },
+pages = {639--650},
+title = {{On some configurations related to the Shelah weak
+ hypothesis}},
+volume = {40},
+year = {2001},
+},
+
+@article{KlSh:709,
+author = {Kolman, Oren and Shelah, Saharon},
+trueauthor = {Kolman, Oren and Shelah, Saharon},
+fromwhere = {UK, IL},
+journal = {Bull. Belg. Math. Soc.},
+note = { arxiv:math.LO/9910162 },
+pages = {623--629},
+title = {{Infinitary Axiomatizability of Slender and Cotorsion-Free
+ Groups}},
+volume = {7},
+year = {2000},
+},
+
+@article{DjSh:710,
+author = {Dzamonja, Mirna and Shelah, Saharon},
+trueauthor = {D\v{z}amonja, Mirna and Shelah, Saharon},
+fromwhere = {UK,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/0009078 },
+pages = {280--302},
+title = {{On properties of theories which preclude the existence
+ of	universal models}},
+volume = {139},
+year = {2006},
+},
+
+@article{Sh:711,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Journal of Applied Analysis},
+note = { arxiv:math.LO/0303293 },
+pages = {1--17},
+title = {{On nicely definable forcing notions}},
+volume = {11, No.1},
+year = {2005},
+},
+
+@article{FGShS:712,
+author = {Fuchino, Sakae and Geschke, Stefan and Shelah, Saharon
+ and	Soukup, Lajos},
+trueauthor = {Fuchino, Saka\'e and Geschke, Stefan and Shelah, Saharon
+ and	Soukup, Lajos},
+fromwhere = {J,D,IL,H},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/9911230 },
+pages = {89--105},
+title = {{On the weak Freese-Nation property of complete Boolean
+ algebras}},
+volume = {110},
+year = {2001},
+},
+
+@article{MPSh:713,
+author = {Matet, Pierre and Pean, Cedric and Shelah, Saharon},
+trueauthor = {Matet, Pierre and P\'ean, C\'edric and Shelah, Saharon},
+fromwhere = {F,F,IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/0404318 },
+title = {{Cofinality of normal ideals on $P_\kappa(\lambda)$, I}},
+volume = {appeared online},
+},
+
+@article{JShSS:714,
+author = {Juhasz, Istvan and Shelah, Saharon and Soukup, Lajos and
+ Szentmiklossy, Zoltan},
+trueauthor = {Juh\'asz, Istv\'an and Shelah, Saharon and Soukup, Lajos
+ and  Szentmikl\'{o}ssy, Zolt\'{a}n},
+fromwhere = {H,IL,H,H},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.LO/0104198 },
+pages = {1907--1916},
+title = {{A tall space with a  small bottom}},
+volume = {131},
+year = {2003},
+},
+
+@article{Sh:715,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Scientiae Mathematicae Japonicae},
+note = { arxiv:math.LO/0009056 },
+pages = {265--316},
+title = {{Classification theory for elementary classes with the
+ dependence	property - a modest beginning}},
+volume = {59, No. 2; (special issue: e9, 503--544)},
+year = {2004},
+},
+
+@article{GbSh:716,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Archiv der Mathematik},
+note = { arxiv:math.LO/0003165 },
+pages = {166--181},
+title = {{Decompositions of reflexive modules}},
+volume = {76},
+year = {2001},
+},
+
+@article{EkSh:717,
+author = {Eklof, Paul C. and Shelah, Saharon},
+trueauthor = {Eklof, Paul C. and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Mathematische Zeitschrift},
+note = { arxiv:math.LO/0303344 },
+pages = {143--157},
+title = {{The structure of ${\rm Ext}(A,{\mathbb Z})$ and GCH:
+ possible	co-Moore spaces}},
+volume = {239},
+year = {2002},
+},
+
+@article{ShVs:718,
+author = {Shelah, Saharon and Vaisanen, Pauli},
+trueauthor = {Shelah, Saharon and V{\"{a}}is{\"{a}}nen, Pauli},
+fromwhere = {IL,SF},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9911232 },
+pages = {97--126},
+title = {{The number of $L_{\infty\kappa}$--equivalent
+ nonisomorphic	models for $\kappa$ weakly compact}},
+volume = {174},
+year = {2002},
+},
+
+@article{ShVs:719,
+author = {Shelah, Saharon and Vaisanen, Pauli},
+trueauthor = {Shelah, Saharon and V{\"{a}}is{\"{a}}nen, Pauli},
+fromwhere = {IL,SF},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/9911231 },
+pages = {1--21},
+title = {{On equivalence relations second order definable over
+ $H(\kappa)$}},
+volume = {174},
+year = {2002},
+},
+
+@article{KjSh:720,
+author = {Kojman, Menachem and Shelah, Saharon},
+trueauthor = {Kojman, Menachem and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/0009079 },
+pages = {117--129},
+title = {{Fallen Cardinals}},
+volume = {109},
+year = {2001},
+},
+
+@article{GShW:721,
+author = {Goebel, Ruediger and Shelah, Saharon and  Wallutis, Simone },
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon and
+ Wallutis, Simone},
+fromwhere = {D,D,IL},
+journal = {Journal of Algebra},
+note = { arxiv:math.LO/0103154 },
+pages = {292--313},
+title = {{On the Lattice of Cotorsion Theories}},
+volume = {238},
+year = {2001},
+},
+
+@article{BrSh:722,
+author = {Bartoszynski, Tomek and Shelah, Saharon},
+trueauthor = {Bartoszy\'nski, Tomek and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Topology and its Applications},
+note = { arxiv:math.LO/0001051 },
+pages = {243--253},
+title = {{Continuous images of sets of reals}},
+volume = {116},
+year = {2001},
+},
+
+@article{Sh:723,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Combinatorica},
+note = { arxiv:math.LO/0003139 },
+pages = {309--319},
+title = {{Consistently there is no non trivial ccc forcing notion	with
+ the Sacks or Laver property }},
+volume = {21},
+year = {2001},
+},
+
+@article{Sh:724,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/0009064 },
+pages = {31--64},
+title = {{On nice equivalence relations on ${}^\lambda 2$}},
+volume = {43},
+year = {2004},
+},
+
+@article{MdSh:725,
+author = {Mildenberger, Heike and Shelah, Saharon},
+trueauthor = {Mildenberger, Heike and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/0104276 },
+pages = {1--37},
+title = {{On needed reals}},
+volume = {141},
+year = {2004},
+},
+
+@article{ShVa:726,
+author = {Shelah, Saharon and Vaananen, Jouko},
+trueauthor = {Shelah, Saharon and V{\"{a}}{\"{a}}n{\"{a}}nen, Jouko},
+fromwhere = {IL,SF},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/0009080 },
+pages = {63--69},
+title = {{A Note on Extensions of Infinitary Logic}},
+volume = {44},
+year = {2005},
+},
+
+@incollection{GbSh:727,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+booktitle = {Proceedings of the Perth Conference 2000 ``AGRAM''},
+fromwhere = {D,IL},
+note = { arxiv:math.LO/0009062 },
+pages = {145--158},
+series = {Contemporary Mathematics},
+title = {{Reflexive subgroups of the Baer-Specker group and
+ Martin's	axiom}},
+volume = {273},
+year = {2001},
+},
+
+@article{KeSh:728,
+author = {Kennedy, Juliette and Shelah, Saharon},
+trueauthor = {Kennedy, Juliette and Shelah, Saharon},
+fromwhere = {F, IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/0105134 },
+pages = {17--24},
+title = {{On embedding models of arithmetic of cardinality $\aleph_1$
+ into	reduced powers}},
+volume = {176},
+year = {2003},
+},
+
+@article{ShSm:729,
+author = {Shelah, Saharon and Struengmann, Lutz},
+trueauthor = {Shelah, Saharon and Str{\"{u}}ngmann, Lutz},
+fromwhere = {IL,D},
+journal = {The Journal of Group Theory},
+note = { arxiv:math.LO/0009045 },
+pages = {417--426},
+title = {{The failure of the uncountable non-commutative
+ Specker	Phenomenon}},
+volume = {4},
+year = {2001},
+},
+
+@article{Sh:730,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Periodica Mathematica Hungarica},
+note = { arxiv:math.LO/0009047 },
+pages = {81--84},
+title = {{A space with only Borel subsets}},
+volume = {40},
+year = {2000},
+},
+
+@article{MdSh:731,
+author = {Mildenberger, Heike and Shelah, Saharon},
+trueauthor = {Mildenberger, Heike and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0009077 },
+pages = {297--314},
+title = {{The relative consistency of ${\frak g}<{\rm
+ cf}({\rm	Sym}(\omega))$}},
+volume = {67},
+year = {2002},
+},
+
+@article{BrSh:732,
+author = {Bartoszynski, Tomek and Shelah, Saharon},
+trueauthor = {Bartoszy\'nski, Tomek and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.LO/0102011 },
+pages = {3701--3711},
+title = {{Perfectly meager sets and universally null sets}},
+volume = {130},
+year = {2002},
+},
+
+@article{RoSh:733,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Colloquium Mathematicum},
+note = { arxiv:math.LO/0006219 },
+pages = {99--115},
+title = {{Historic forcing for {\rm Depth}}},
+volume = {89},
+year = {2001},
+},
+
+@inbook{Sh:734,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+booktitle = {Classification Theory for Abstract Elementary Classes},
+fromwhere = {IL},
+note = { arxiv:0808.3023 },
+title = {{Categoricity and solvability of A.E.C., quite highly}},
+},
+
+@article{ShSr:735,
+author = {Shelah, Saharon and Steprans, Juris},
+trueauthor = {Shelah, Saharon and Stepr\={a}ns, Juris},
+fromwhere = {IL, 2},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.LO/0011166 },
+pages = {2097--2106},
+title = {{Martin's axiom is consistent with the existence of
+ nowhere	trivial automorphisms}},
+volume = {130},
+year = {2002},
+},
+
+@article{RoSh:736,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/0010070 },
+pages = {61--110},
+title = {{Measured creatures}},
+volume = {151},
+year = {2006},
+},
+
+@article{GoSh:737,
+author = {Goldstern, Martin and Shelah, Saharon},
+trueauthor = {Goldstern, Martin and Shelah, Saharon},
+fromwhere = {AT, IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.RA/0005273 },
+pages = {1-20},
+title = {{Clones on regular cardinals}},
+volume = {173},
+year = {2002},
+},
+
+@article{GbSh:738,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Math. Proc. Camb. Phil. Soc.},
+note = { arxiv:math.GR/0009091 },
+pages = {23--31},
+title = {{Philip Hall's problem on non-Abelian splitters}},
+volume = {134},
+year = {2003},
+},
+
+@article{GbSh:739,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Communication in Algebra},
+note = { arxiv:math.GR/0009089 },
+pages = {809--837},
+title = {{Constructing Simple Groups For Localizations}},
+volume = {30},
+year = {2002},
+},
+
+@article{GPSh:740,
+author = {Goebel, Ruediger and Paras, Agnes T. and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Paras, Agnes T. and Shelah,
+ Saharon},
+fromwhere = {D,D,IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.GR/0009088 },
+pages = {21--27},
+title = {{Groups isomorphic to all their non--trivial normal
+ subgroups}},
+volume = {129},
+year = {2002},
+},
+
+@article{GbSh:741,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.GR/0010303 },
+pages = {673--674},
+title = {{Radicals and Plotkin's problem concerning geometrically
+ equivalent	groups}},
+volume = {130},
+year = {2002},
+},
+
+@article{GShW:742,
+author = {Goebel, Ruediger and Shelah, Saharon and Wallutis, Simone},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon and
+ Wallutis, Simone},
+fromwhere = {D,IL,?},
+journal = {Illinois Journal of Mathematics},
+note = { arxiv:math.LO/0112252 },
+pages = {223--236},
+title = {{On universal and epi-universal locally nilpotent groups}},
+volume = {47},
+year = {2003},
+},
+
+@article{DrSh:743,
+author = {Droste, Manfred and Shelah, Saharon},
+trueauthor = {Droste, Manfred and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Forum Mathematicum},
+note = { arxiv:math.GR/0010304 },
+pages = {605--621},
+title = {{Outer automorphism groups of ordered permutation groups}},
+volume = {14},
+year = {2002},
+},
+
+@article{Sh:744,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Bulletin of the London  Mathematical Society},
+note = { arxiv:math.LO/0010305 },
+pages = {1--7},
+title = {{A countable structure does not have a free
+ uncountable	automorphism group}},
+volume = {35},
+year = {2003},
+},
+
+@article{NeSh:745,
+author = {Nesetril, Jaroslav and Shelah, Saharon},
+trueauthor = {Ne\v{s}et\v{r}il, Jaroslav and Shelah, Saharon},
+fromwhere = {Cz,IL},
+journal = {European Journal of Combinatorics},
+note = { arxiv:math.LO/0404319 },
+pages = {649--663},
+title = {{On the order of countable graphs}},
+volume = {24},
+year = {2003},
+},
+
+@article{LrSh:746,
+author = {Larson, Paul and Shelah, Saharon},
+trueauthor = {Larson, Paul and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Mathematical Logic},
+note = { arxiv:math.LO/0011187 },
+pages = {193--215},
+title = {{Bounding by canonical functions, with CH}},
+volume = {3, No.2},
+year = {2003},
+},
+
+@article{GoSh:747,
+author = {Goldstern, Martin and Shelah, Saharon},
+trueauthor = {Goldstern, Martin and Shelah, Saharon},
+fromwhere = {AT, IL},
+journal = {Algebra Universalis},
+note = { arxiv:math.RA/0208066 },
+pages = {367--374},
+title = {{Large Intervals in the Clone Lattice}},
+volume = {62},
+year = {2010},
+},
+
+@article{KkSh:748,
+author = {Kikyo, Hirotaka and Shelah, Saharon},
+trueauthor = {Kikyo, Hirotaka and Shelah, Saharon},
+fromwhere = {J,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0010306 },
+pages = {214--216},
+title = {{The strict order property and generic automorphisms}},
+volume = {67},
+year = {2002},
+},
+
+@article{EkSh:749,
+author = {Eklof, Paul C. and Shelah, Saharon},
+trueauthor = {Eklof, Paul C. and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Illinois Journal of Mathematics},
+note = {A special volume dedicated to Baer.  arxiv:math.LO/0011228 },
+pages = {173--188},
+title = {{On the existence of precovers}},
+volume = {47},
+year = {2003},
+},
+
+@article{Sh:750,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {CUBO, A Mathematical Journal},
+note = { arxiv:0902.0439 },
+pages = {59--72},
+title = {{On $\lambda$ strony homogeneity existence for cofinality
+ logic}},
+volume = {13},
+year = {2011},
+},
+
+@article{EdSh:751,
+author = {Eda, Katsuya and Shelah, Saharon},
+trueauthor = {Eda, Katsuya and Shelah, Saharon},
+fromwhere = {J, IL},
+journal = {Journal of Algebra},
+note = { arxiv:math.LO/0011231 },
+pages = {22--26},
+title = {{The non-commutative Specker phenomenon in the uncountable
+ case}},
+volume = {252},
+year = {2002},
+},
+
+@article{EkSh:752,
+author = {Eklof, Paul C. and Shelah, Saharon},
+trueauthor = {Eklof, Paul C. and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Forum Mathematicum},
+note = { arxiv:math.LO/0011230 },
+pages = {477--482},
+title = {{Whitehead modules over large principal ideal domains}},
+volume = {14},
+year = {2002},
+},
+
+@article{MdSh:753,
+author = {Mildenberger, Heike and Shelah, Saharon},
+trueauthor = {Mildenberger, Heike and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/0011188 },
+pages = {167--176},
+title = {{The splitting number can be smaller than the matrix chaos
+ number}},
+volume = {171},
+year = {2002},
+},
+
+@article{ShSm:754,
+author = {Shelah, Saharon and Struengmann, Lutz},
+trueauthor = {Shelah, Saharon and Str{\"{u}}ngmann, Lutz},
+fromwhere = {IL,D},
+journal = {Forum Mathematicum},
+note = { arxiv:math.LO/0012172 },
+pages = {507--524},
+title = {{It is consistent with ZFC that $B_1$-groups are not
+ $B_2$-groups}},
+volume = {15},
+year = {2003},
+},
+
+@article{Sh:755,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Mathematica Japonica},
+note = { arxiv:math.LO/0107207 },
+pages = {531--538},
+title = {{Weak Diamond}},
+volume = {55},
+year = {2002},
+},
+
+@article{HySh:756,
+author = {Hyttinen, Tapani and Shelah, Saharon},
+trueauthor = {Hyttinen, Tapani and Shelah, Saharon},
+fromwhere = {F, IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.LO/0102044 },
+pages = {2837--2843},
+title = {{Forcing a Boolean Algebra with predesigned automorphism
+ group}},
+volume = {130},
+year = {2002},
+},
+
+@article{Sh:757,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/0112212 },
+pages = {261--272},
+title = {{Quite Complete Real Closed Fields}},
+volume = {142},
+year = {2004},
+},
+
+@article{MsSh:758,
+author = {Matsubara, Yo and Shelah, Saharon},
+trueauthor = {Matsubara, Yo and Shelah, Saharon},
+fromwhere = {J,IL},
+journal = {Journal of Mathematical Logic},
+note = { arxiv:math.LO/0102045 },
+pages = {81--89},
+title = {{Nowhere precipitousness of the non-stationary ideal
+ over	${\mathcal P}_{\kappa}\lambda$}},
+volume = {2},
+year = {2002},
+},
+
+@article{BlSh:759,
+author = {Baldwin, John and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Notre Dame Journal of Formal Logic},
+note = { arxiv:math.LO/0105136 },
+pages = {129--142},
+title = {{Model Companions of $T_{\rm Aut}$ for stable $T$}},
+volume = {42},
+year = {2001},
+},
+
+@article{BGSh:760,
+author = {Blass, Andreas and Gurevich, Yuri and Shelah, Saharon},
+fromwhere = {1,1,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0102059 },
+pages = {1093--1125},
+title = {{On polynomial time computation over unordered structures}},
+volume = {67},
+year = {2002},
+},
+
+@article{Sh:761,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.LO/0103155 },
+pages = {2585--2592},
+title = {{A partition relation using strongly compact cardinals}},
+volume = {131},
+year = {2003},
+},
+
+@article{BnSh:762,
+author = {Brendle, Joerg and Shelah, Saharon},
+trueauthor = {Brendle, J{\"{o}}rg and Shelah, Saharon},
+fromwhere = {J,IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/0103153 },
+pages = {349--360},
+title = {{Evasion and prediction IV: Strong forms of constant
+ prediction}},
+volume = {42},
+year = {2003},
+},
+
+@article{FGSh:763,
+author = {Fuchino, Sakae and Greenberg, Noam and Shelah, Saharon},
+trueauthor = {Fuchino, Saka\'e and Greenberg, Noam and Shelah,	Saharon},
+fromwhere = {J,1,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/0601087 },
+pages = {380--397},
+title = {{Models of Real-Valued Measurability}},
+volume = {142},
+year = {2006},
+},
+
+@article{ShSy:764,
+author = {Shelah, Saharon and Shioya, Masahiro},
+trueauthor = {Shelah, Saharon and Shioya, Masahiro},
+fromwhere = {IL,J},
+journal = {Advances in Mathematics},
+note = { arxiv:math.LO/0405013 },
+pages = {185--191},
+title = {{Nonreflecting stationary sets in ${\mathcal
+ P}_\kappa\lambda$}},
+volume = {199},
+year = {2006},
+},
+
+@article{JShSS:765,
+author = {Juhasz, Istvan and Shelah, Saharon and Soukup, Lajos and
+ 	Szentmiklossy, Zoltan},
+trueauthor = {Juh\'asz, Istv\'an and Shelah, Saharon and Soukup, Lajos
+ and  	Szentmikl\'{o}ssy, Zolt\'{a}n},
+fromwhere = {H,IL,H,H},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/0404322 },
+pages = {75--88},
+title = {{Cardinal sequences and Cohen real extensions}},
+volume = {181},
+year = {2004},
+},
+
+@article{FuSh:766,
+author = {Fuchs, Laszlo and Shelah, Saharon},
+trueauthor = {Fuchs, Laszlo and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Rend. Sem. Mat. Univ. Padova},
+note = { arxiv:math.LO/0405015 },
+pages = {235--239},
+title = {{On a non-vanishing Ext}},
+volume = {109},
+year = {2003},
+},
+
+@article{ShTs:767,
+author = {Shelah, Saharon and Tsuboi, Akito},
+trueauthor = {Shelah, Saharon and Tsuboi, Akito},
+fromwhere = {IL,J},
+journal = {Notre Dame Journal of Formal Logic},
+note = { arxiv:math.LO/0104277 },
+pages = {65--73},
+title = {{Definability of initial segments}},
+volume = {43(2002), no.2},
+year = {2003},
+},
+
+@article{ShTb:768,
+author = {Shelah, Saharon and Tsaban, Boaz},
+trueauthor = {Shelah, Saharon and Tsaban, Boaz},
+fromwhere = {IL,IL},
+journal = {Journal of Applied Analysis},
+note = { arxiv:math.LO/0304019 },
+pages = {149--162},
+title = {{Critical Cardinalities and  Additivity Properties
+ of	Combinatorial Notions of Smallness}},
+volume = {9},
+year = {2003},
+},
+
+@article{KeSh:769,
+author = {Kennedy, Juliette and Shelah, Saharon},
+trueauthor = {Kennedy, Juliette and Shelah, Saharon},
+fromwhere = {F, IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0105135 },
+pages = {1169--1177},
+title = {{On regular reduced products}},
+volume = {67},
+year = {2002},
+},
+
+@article{HHSh:770,
+author = {Hellsten, Alex and Hyttinen, Tapani and Shelah, Saharon},
+trueauthor = {Hellsten, Alex and Hyttinen, Tapani and Shelah, Saharon},
+fromwhere = {F,F,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/0112288 },
+pages = {127--142},
+title = {{Potential isomorphism and semi--proper trees}},
+volume = {175},
+year = {2002},
+},
+
+@article{Sh:771,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/0212250 },
+pages = {477--507},
+title = {{Polish Algebras, shy from freedom}},
+volume = {181},
+year = {2011},
+},
+
+@article{ShSm:772,
+author = {Shelah, Saharon and Struengmann, Lutz},
+trueauthor = {Shelah, Saharon and Str{\"{u}}ngmann, Lutz},
+fromwhere = {IL,D},
+journal = {Journal of the London Mathematical Society},
+note = { arxiv:math.LO/0112253 },
+pages = {626--642},
+title = {{Kulikov's problem on universal torsion-free abelian groups}},
+volume = {67},
+year = {2003},
+},
+
+@article{ShSm:773,
+author = {Shelah, Saharon and Struengmann, Lutz},
+trueauthor = {Shelah, Saharon and Str{\"{u}}ngmann, Lutz},
+fromwhere = {IL,D},
+journal = {Rocky Mountain Journal of Mathematics},
+note = {Proceedings of the Second Honolulu Conf. on Abelian Groups and
+ Modules (Honolulu, HI, 2001).  arxiv:math.LO/0107208 },
+pages = {1617--1626},
+title = {{Cotorsion theories cogenerated by $\aleph_1$ free
+ Abelian	groups}},
+volume = {32},
+year = {2002},
+},
+
+@article{BShT:774,
+author = {Bartoszynski, Tomek and Shelah, Saharon and Tsaban, Boaz},
+trueauthor = {Bartoszy\'nski, Tomek and Shelah, Saharon and Tsaban,
+ Boaz},
+fromwhere = {1,IL,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0112262 },
+title = {{Additivity Properties of Topological Diagonalizations}},
+volume = {68},
+year = {2003},
+},
+
+@article{Sh:775,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/0212249 },
+pages = {527--560},
+title = {{Middle Diamond}},
+volume = {44},
+year = {2005},
+},
+
+@article{HShV:776,
+author = {Hyttinen, Tapani and Shelah, Saharon and Vaananen, Jouko},
+trueauthor = {Hyttinen, Tapani and Shelah, Saharon and
+ V{\"{a}}{\"{a}}n{\"{a}}nen, Jouko},
+fromwhere = {SF,IL,SF},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/0212234 },
+pages = {79--96},
+title = {{More on the Ehrenfeucht-Fra{\"\i}ss\'e game of length
+ $\omega_1$}},
+volume = {175},
+year = {2002},
+},
+
+@article{RoSh:777,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/0210205 },
+pages = {109--174},
+title = {{Sheva-Sheva-Sheva: Large Creatures}},
+volume = {159},
+year = {2007},
+},
+
+@article{MdSh:778,
+author = {Mildenberger, Heike and Shelah, Saharon},
+trueauthor = {Mildenberger, Heike and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/0112287 },
+pages = {627--647},
+title = {{Specialising Aronszajn trees by countable approximations}},
+volume = {42},
+year = {2003},
+},
+
+@article{LrSh:779,
+author = {Larson, Paul and Shelah, Saharon},
+trueauthor = {Larson, Paul and Shelah, Saharon},
+fromwhere = {1, IL},
+journal = {Colloquium Mathematicum},
+pages = {1--13},
+title = {{Consistency of a strong uniformization principle}},
+volume = {146},
+year = {2017},
+},
+
+@article{GbSh:780,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Bulletin of the London Mathematical Society},
+note = { arxiv:math.LO/0112264 },
+pages = {289--292},
+title = {{Characterizing automorphism groups of ordered abelian
+ groups}},
+volume = {35},
+year = {2003},
+},
+
+@article{KjSh:781,
+author = {Kojman, Menachem and Shelah, Saharon},
+trueauthor = {Kojman, Menachem and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.GN/0112265 },
+pages = {1619--1622},
+title = {{van der Waerden spaces and Hindman spaces are not the same}},
+volume = {131},
+year = {2003},
+},
+
+@article{Sh:782,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Advances in Applied Mathematics},
+note = { arxiv:math.LO/0112213 },
+pages = {217--251},
+title = {{On the Arrow property}},
+volume = {34},
+year = {2005},
+},
+
+@article{Sh:783,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/0406440 },
+pages = {1-60},
+title = {{Dependent first order theories, continued}},
+volume = {173},
+year = {2009},
+},
+
+@article{Sh:784,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/0112286 },
+pages = {285--295},
+title = {{Forcing axiom failure for any $\lambda > \aleph_1$}},
+volume = {43},
+year = {2004},
+},
+
+@article{GShS:785,
+author = {Goebel, Ruediger and Shelah, Saharon and Struengmann, Lutz},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon and
+ Str{\"{u}}ngmann, Lutz},
+fromwhere = {D,IL,D},
+journal = {Canadian Journal of Mathematics},
+note = { arxiv:math.LO/0112214 },
+pages = {750--765},
+title = {{Almost-Free $E$-Rings of Cardinality $\aleph_1$}},
+volume = {55},
+year = {2003},
+},
+
+@article{ShSr:786,
+author = {Shelah, Saharon and Steprans, Juris},
+trueauthor = {Shelah, Saharon and Stepr\={a}ns, Juris},
+fromwhere = {IL, 3},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/0212233 },
+pages = {197--235},
+title = {{Possible Cardinalities of Maximal Abelian Subgroups of
+ Quotients	of Permutation Groups of the Integers}},
+volume = {196},
+year = {2007},
+},
+
+@article{ShVs:787,
+author = {Shelah, Saharon and Vaisanen, Pauli},
+trueauthor = {Shelah, Saharon and V{\"{a}}is{\"{a}}nen, Pauli},
+fromwhere = {IL,SF},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/0212063 },
+pages = {147--173},
+title = {{Almost free groups and Ehrenfeucht-Fra{\"\i}ss\'e games
+ for	successors of singular cardinals}},
+volume = {118},
+year = {2002},
+},
+
+@article{KoSh:788,
+author = {Komjath, Peter and Shelah, Saharon},
+trueauthor = {Komj\'{a}th, P\'eter and Shelah, Saharon},
+fromwhere = {H,IL},
+journal = {Journal of Graph Theory.},
+note = { arxiv:math.LO/0212064 },
+pages = {28--38},
+title = {{Finite subgraphs of uncountably chromatic graphs}},
+volume = {49},
+year = {2005},
+},
+
+@article{ShUs:789,
+author = {Shelah, Saharon and Usvyatsov, Alex},
+trueauthor = {Shelah, Saharon and Usvyatsov, Alex},
+fromwhere = {IL,IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/0303325 },
+pages = {245--270},
+title = {{Banach spaces and groups - order properties and universal
+ models}},
+volume = {152},
+year = {2006},
+},
+
+@article{ShVa:790,
+author = {Shelah, Saharon and Vaananen, Jouko},
+trueauthor = {Shelah, Saharon and V{\"{a}}{\"{a}}n{\"{a}}nen, Jouko},
+fromwhere = {IL,SF},
+journal = {Mathematical Logic Quarterly},
+note = { arxiv:math.LO/0405016 },
+pages = {151--164},
+title = {{Recursive logic frames}},
+volume = {52},
+year = {2006},
+},
+
+@article{ShZa:791,
+author = {Shelah, Saharon and Zapletal, Jindrich},
+fromwhere = {IL,1},
+journal = {Mathematical Research Letters},
+note = { arxiv:math.LO/0212041 },
+pages = {585--595},
+title = {{Duality and the PCF theory}},
+volume = {9},
+year = {2002},
+},
+
+@article{ShZa:792,
+author = {Shelah, Saharon and Zapletal, Jindrich},
+fromwhere = {IL,1},
+journal = {Commentationes Mathematicae Universitatis Carolinae},
+note = { arxiv:math.LO/0212042 },
+pages = {9--21},
+title = {{Games with creatures}},
+volume = {44,1},
+year = {2003},
+},
+
+@article{KKSh:793,
+author = {Kojman, Menahem and Kubis, Wieslaw and Shelah, Saharon},
+trueauthor = {Kojman, Menahem and Kubi\'s, Wies{\l}aw and Shelah,
+ Saharon},
+fromwhere = {IL,IL,IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.LO/0406441 },
+pages = {3357--3365},
+title = {{On two problems of Erd\H os and Hechler: New methods
+ in	singular Madness}},
+volume = {132},
+year = {2004},
+},
+
+@article{Sh:794,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/0404323 },
+pages = {95--111},
+title = {{Reflection implies the SCH}},
+volume = {198},
+year = {2008},
+},
+
+@article{JuSh:795,
+author = {Juhasz, Istvan and Shelah, Saharon},
+trueauthor = {Juh\'asz, Istv\'an and Shelah, Saharon},
+fromwhere = {H,IL},
+journal = {Topology and its Applications},
+note = { arxiv:math.LO/0212027 },
+pages = {103--108},
+title = {{Generic left-separated spaces and calibers}},
+volume = {132},
+year = {2003},
+},
+
+@article{KoSh:796,
+author = {Komjath, Peter and Shelah, Saharon},
+trueauthor = {Komj\'{a}th, P\'eter and Shelah, Saharon},
+fromwhere = {H,IL},
+journal = {Combinatorics Probability and Computing},
+note = {Special issue on Ramsey theory.  arxiv:math.LO/0212022 },
+pages = {621--626},
+title = {{A partition theorem for scattered order types}},
+volume = {12},
+year = {2003, no.5-6},
+},
+
+@article{Sh:797,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Journal of the American Mathematical Society},
+note = { arxiv:1005.2806 },
+pages = {395--427},
+title = {{Nice infinitary logics}},
+volume = {25},
+year = {2012},
+},
+
+@article{ShVa:798,
+author = {Shelah, Saharon and Vaananen, Jouko},
+trueauthor = {Shelah, Saharon and V{\"{a}}{\"{a}}n{\"{a}}nen, Jouko},
+fromwhere = {IL,SF},
+journal = {Preprint},
+title = {{The $\Delta$--closure of $L(Q_1)$ is not finitely
+ generated,	assuming CH}},
+},
+
+@article{MRSh:799,
+author = {Matet, Pierre and Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Matet, Pierre and Ros{\l}anowski, Andrzej and Shelah,
+ Saharon},
+fromwhere = {F,1,IL},
+journal = {Transactions of the American Mathematical Society},
+note = { arxiv:math.LO/0210087 },
+pages = {4813--4837},
+title = {{Cofinality of the nonstationary ideal}},
+volume = {357},
+year = {2005},
+},
+
+@article{Sh:800,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Preprint},
+title = {{On complicated models and compact quantifiers}},
+},
+
+@article{DoSh:801,
+author = {Doron, Mor and Shelah, Saharon},
+trueauthor = {Doron, Mor and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0405091 },
+pages = {1297--1324},
+title = {{A dichotomy in classifying quantifiers for finite models}},
+volume = {70},
+year = {2005},
+},
+
+@article{KbSh:802,
+author = {Kubis, Wieslaw and Shelah, Saharon},
+trueauthor = {Kubi\'s, Wies{\l}aw and Shelah, Saharon},
+fromwhere = {PL,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/0212026 },
+pages = {145--161},
+title = {{Analytic Colorings}},
+volume = {121},
+year = {2003},
+},
+
+@article{ShSm:803,
+author = {Shelah, Saharon and Struengmann, Lutz},
+trueauthor = {Shelah, Saharon and Str{\"{u}}ngmann, Lutz},
+fromwhere = {IL,D},
+journal = {Quarterly Journal of Mathematics},
+pages = {353--365},
+title = {{Large Indecomposable Minimal Groups}},
+volume = {60},
+year = {2009},
+},
+
+@article{MtSh:804,
+author = {Matet, Pierre and Shelah, Saharon},
+trueauthor = {Matet, Pierre and Shelah, Saharon},
+fromwhere = {F,IL},
+journal = {Preprint},
+note = { arxiv:math.LO/0407440 },
+title = {{Positive partition relations for $P_\kappa(\lambda)$}},
+},
+
+@incollection{GSSh:805,
+author = {Gitik, Moti and Schindler, Ralf and Shelah, Saharon},
+booktitle = {Proceedings of the Logic Colloquium'2002 (ASL)},
+fromwhere = {IL,AT,IL},
+note = { arxiv:math.LO/0211439 },
+pages = {172--206},
+title = {{Pcf theory and Woodin cardinals}},
+year = {2006},
+},
+
+@article{Sh:806,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Real Analysis Exchange},
+note = { arxiv:math.LO/0211438 },
+pages = {477--480},
+title = {{Martin's Axiom and Maximal Orthogonal Families}},
+volume = {28},
+year = {2002/03, no.2},
+},
+
+@article{BrSh:807,
+author = {Bartoszynski, Tomek and Shelah, Saharon},
+trueauthor = {Bartoszy\'nski, Tomek and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/0211023 },
+pages = {769--779},
+title = {{Strongly meager sets of size continuum}},
+volume = {42},
+year = {2003},
+},
+
+@article{GoSh:808,
+author = {Goldstern, Martin and Shelah, Saharon},
+trueauthor = {Goldstern, Martin and Shelah, Saharon},
+fromwhere = {AT, IL},
+journal = {Transactions of the American Mathematical Society},
+note = { arxiv:math.RA/0212379 },
+pages = {3525--3551},
+title = {{Clones from Creatures}},
+volume = {357},
+year = {2005},
+},
+
+@article{ShSr:809,
+author = {Shelah, Saharon and Steprans, Juris},
+trueauthor = {Shelah, Saharon and Stepr\={a}ns, Juris},
+fromwhere = {IL, 3},
+journal = {Advances in Mathematics},
+note = { arxiv:math.LO/0405092 },
+pages = {403--426},
+title = {{Comparing the uniformity invariants of null sets for	different
+ measures}},
+volume = {192},
+year = {2005},
+},
+
+@article{Sh:810,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/0405116 },
+title = {{The height of the automorphism tower of a group}},
+volume = {submitted},
+},
+
+@article{GeSh:811,
+author = {Geschke, Stefan and Shelah, Saharon},
+trueauthor = {Geschke, Stefan and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Topology and its Applications},
+note = { arxiv:math.LO/0211399 },
+pages = {241--253},
+title = {{Some notes concerning the homogeneity of Boolean algebras	and
+ Boolean spaces}},
+volume = {133},
+year = {2003},
+},
+
+@article{ShVV:812,
+author = {Shelah, Saharon and Vaisanen, Pauli and Vaananen, Jouko},
+trueauthor = {Shelah, Saharon and V{\"{a}}is{\"{a}}nen, Pauli and
+ V{\"{a}}{\"{a}}n{\"{a}}nen, Jouko},
+fromwhere = {IL,SF,SF},
+journal = {Fundamenta Mathematicae},
+pages = {193--214},
+title = {{On Ordinals Accessible by Infinitary Languages}},
+volume = {186},
+year = {2005},
+},
+
+@article{MPSh:813,
+author = {Matet, Pierre and Pean, Cedric and Shelah, Saharon},
+trueauthor = {Matet, Pierre and P\'ean, C\'edric and Shelah, Saharon},
+fromwhere = {F,F,IL},
+journal = {Israel Journal of Mathematics},
+pages = {253--283},
+title = {{Cofinality of normal ideals on $P_\kappa(\lambda)$, II}},
+volume = {150},
+year = {2005},
+},
+
+@article{EShT:814,
+author = {Eklof, Paul C. and Shelah, Saharon and Trlifaj, Jan},
+trueauthor = {Eklof, Paul C. and Shelah, Saharon and Trlifaj, Jan},
+fromwhere = {1,IL},
+journal = {Journal of Algebra},
+note = { arxiv:math.LO/0405117 },
+pages = {572--578},
+title = {{On the cogeneration of cotorsion pairs}},
+volume = {227},
+year = {2004},
+},
+
+@article{BBSh:815,
+author = {Baizhanov, Bektur and Baldwin, John and Shelah, Saharon},
+trueauthor = {Baizhanov, Bektur and Baldwin, John and Shelah, Saharon},
+fromwhere = {K,1,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0303324 },
+pages = {142--150},
+title = {{Subsets of superstable structures are weakly benign}},
+volume = {70},
+year = {2005},
+},
+
+@article{Sh:816,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Discrete Mathematics},
+note = { arxiv:math.CO/0405119 },
+pages = {2349--2364},
+title = {{What majority decisions are possible}},
+volume = {309},
+year = {2009},
+},
+
+@article{Sh:817,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Scientiae Mathematicae Japonicae},
+note = { arxiv:math.LO/0405158 },
+pages = {351--355},
+title = {{Spectra of monadic second order sentences}},
+volume = {59, No. 2; (special issue: e9, 555--559)},
+year = {2004},
+},
+
+@article{KShTS:818,
+author = {Kramer, Linus and  Shelah, Saharon and Tent, Katrin and
+ Thomas, Simon},
+trueauthor = {Kramer, Linus and  Shelah, Saharon and Tent, Katrin and
+ Thomas, Simon},
+fromwhere = {D,IL,D,1},
+journal = {Advances in Mathematics},
+note = { arxiv:math.GT/0306420 },
+pages = {142--173},
+title = {{Asymptotic cones of finitely presented groups}},
+volume = {193},
+year = {2005},
+},
+
+@article{EiSh:819,
+author = {Eisworth, Todd and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Symbolic Logic},
+pages = {1287--1309},
+title = {{Successors of singular cardinals and coloring theorems. II}},
+volume = {74},
+year = {2009},
+},
+
+@article{Sh:820,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Notre Dame Journal of Formal Logic},
+note = { arxiv:math.LO/0405159 },
+title = {{Universal Structures}},
+volume = {accepted},
+},
+
+@article{HLSh:821,
+author = {Hyttinen, Tapani and Lessmann, Olivier and Shelah, Saharon},
+trueauthor = {Hyttinen, Tapani and Lessmann, Olivier and Shelah,
+ Saharon},
+fromwhere = {F,UK,IL},
+journal = {Journal of Mathematical Logic},
+note = { arxiv:math.LO/0406481 },
+pages = {1--47},
+title = {{Interpreting groups and fields in some nonelementary
+ classes}},
+volume = {5},
+year = {2005},
+},
+
+@article{BGSh:822,
+author = {Boerner, Ferdinand and Goldstern, Martin and   Shelah,
+ Saharon},
+trueauthor = {B{\"{o}}rner, Ferdinand and Goldstern, Martin and Shelah,
+ Saharon},
+fromwhere = {D,A,IL},
+journal = {Algebra Universalis},
+note = { arxiv:math.LO/0309165 },
+title = {{Automorphisms and strongly invariant relations}},
+volume = {accepted},
+},
+
+@article{BmSh:823,
+author = {Bergman, George M. and Shelah, Saharon},
+trueauthor = {Bergman, George M. and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Algebra Universalis},
+note = {a special issue in honor of Walter Taylor.
+ arxiv:math.GR/0401305 },
+pages = {137--173},
+title = {{Closed subgroups of the infinite symmetric group}},
+volume = {55},
+year = {2006},
+},
+
+@article{Sh:824,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Mathematical Logic Quarterly},
+note = { arxiv:math.LO/0404149 },
+pages = {437--447},
+title = {{Two cardinals models with gap one revisited}},
+volume = {51},
+year = {2005},
+},
+
+@article{KnSh:825,
+author = {Kanovei, Vladimir and Shelah, Saharon},
+trueauthor = {Kanovei, Vladimir and Shelah, Saharon},
+fromwhere = {RU,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0311165 },
+pages = {159--164},
+title = {{A definable nonstandard model of the reals}},
+volume = {69},
+year = {2004},
+},
+
+@incollection{BrSh:826,
+author = {Bartoszynski, Tomek and Shelah, Saharon},
+trueauthor = {Bartoszy\'nski, Tomek and Shelah, Saharon},
+booktitle = {Logic Colloquium 2004},
+fromwhere = {1,IL},
+note = {Proceedings of the AMS.  arxiv:math.LO/0311064 },
+pages = {18--32},
+publisher = {Association of Symbolic Logic, Chicago},
+series = {Lecture Notes in Logic, 29},
+title = {{On the density of Hausdorff ultrafilters}},
+year = {2008},
+},
+
+@article{KjSh:827,
+author = {Kojman, Menachem and Shelah, Saharon},
+trueauthor = {Kojman, Menachem and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/0406530 },
+pages = {309--334},
+title = {{Almost Isometric Embeddings of Metric Spaces}},
+volume = {155},
+year = {2006},
+},
+
+@article{KrSh:828,
+author = {Kellner, Jakob and Shelah, Saharon},
+trueauthor = {Kellner, Jakob and Shelah, Saharon},
+fromwhere = {A,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0405081 },
+pages = {914--945},
+title = {{Preserving Preservation}},
+volume = {70, 3},
+year = {2005},
+},
+
+@article{Sh:829,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/0406482 },
+pages = {133--160},
+title = {{More on the Revised GCH and the Black Box}},
+volume = {140},
+year = {2006},
+},
+
+@article{Sh:830,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/0407498 },
+pages = {1--23},
+title = {{The combinatorics of reasonable ultrafilters}},
+volume = {192},
+year = {2006},
+},
+
+@article{GbSh:831,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Journal of Pure and Applied Algebra},
+pages = {230--258},
+title = {{How rigid are reduced products?}},
+volume = {202},
+year = {2005},
+},
+
+@article{Sh:832,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Preprint},
+note = { arxiv:math.LO/1306.5399 },
+title = {{Many forcing axioms for all regular uncountable cardinals}},
+},
+
+@article{GbSh:833,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Communications in Algebra},
+note = { arxiv:math.LO/0504198 },
+pages = {4211--4218},
+title = {{On Crawley Modules}},
+volume = {53},
+year = {2005},
+},
+
+@incollection{GbSh:834,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+booktitle = {Abelian groups, rings, modules, and homological algebra},
+fromwhere = {D,IL},
+pages = {153--158},
+series = {Lect. Notes Pure Appl. Math},
+title = {{Torsionless linearly compact modules}},
+volume = {249},
+year = {2006},
+},
+
+@article{Sh:835,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/0510229 },
+title = {{PCF without choice}},
+volume = {submitted},
+},
+
+@incollection{Sh:836,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+booktitle = {Proceedings of Logic Colloquium, Helsinki, August 2003},
+fromwhere = {IL},
+note = { arxiv:math.LO/0404222 },
+pages = {315--325},
+publisher = {ASL},
+title = {{On long EF-equivalence in non-isomorphic models}},
+volume = {Lecture Notes in Logic 24},
+year = {2006},
+},
+
+@article{ShUs:837,
+author = {Shelah, Saharon and Usvyatsov, Alex},
+trueauthor = {Shelah, Saharon and Usvyatsov, Alex},
+fromwhere = {IL,IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/0612350 },
+pages = {157--198},
+title = {{Model theoretic stability and categoricity for complete	metric
+ spaces}},
+volume = {182},
+year = {2011},
+},
+
+@inbook{Sh:838,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+booktitle = {Classification theory for abstract elementary classes II},
+fromwhere = {IL},
+note = {Chapter VII, in series Studies in Logic, volume 20, College
+ Publications.  arxiv:0808.3020 },
+title = {{Non-structure in $\lambda^{++}$ using instances of WGCH}},
+},
+
+@article{Sh:839,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Preprint},
+title = {{Stable frames and weights}},
+},
+
+@article{Sh:840,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0504196 },
+pages = {361--401},
+title = {{Model theory without choice: Categoricity}},
+volume = {74},
+year = {2009},
+},
+
+@article{SaSh:841,
+author = {Sagi, Gabor and Shelah, Saharon},
+trueauthor = {S\'agi, G\'abor and Shelah, Saharon},
+fromwhere = {H,IL},
+journal = {Mathematical Logic Quarterly},
+note = { arxiv:math.LO/0404148 },
+pages = {254--257},
+title = {{On topological properties of ultraproducts of finite sets}},
+volume = {51},
+year = {2005},
+},
+
+@article{Sh:842,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Preprint},
+title = {{Eventual categoricity spectrum and Frames}},
+},
+
+@article{MdSh:843,
+author = {Mildenberger, Heike and Shelah, Saharon},
+trueauthor = {Mildenberger, Heike and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/0404147 },
+pages = {7--13},
+title = {{Increasing the groupwise density number by c.c.c. forcing}},
+volume = {149},
+year = {2007},
+},
+
+@article{ShUs:844,
+author = {Shelah, Saharon and Usvyatsov, Alex},
+trueauthor = {Shelah, Saharon and Usvyatsov, Alex},
+fromwhere = {IL,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/0404178 },
+pages = {16--31},
+title = {{More on ${\rm SOP}_1$ and ${\rm SOP}_2$}},
+volume = {155},
+year = {2008},
+},
+
+@article{RoSh:845,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/0404146 },
+pages = {179--196},
+title = {{Universal forcing notions and ideals}},
+volume = {46},
+year = {2007},
+},
+
+@article{Sh:846,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Colloquium Mathematicum},
+note = { arxiv:math.LO/0612240 },
+pages = {213--220},
+title = {{The spectrum of characters of ultrafilters on $\omega$}},
+volume = {111, No.2},
+year = {2008},
+},
+
+@article{MShT:847,
+author = {Mildenberger, Heike and Shelah, Saharon and Tsaban, Boaz},
+trueauthor = {Mildenberger, Heike and Shelah, Saharon and Tsaban, Boaz},
+fromwhere = {A,IL,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/0407487 },
+pages = {60--71},
+title = {{Covering the Baire space by families which are not
+ finitely	dominating}},
+volume = {140},
+year = {2006},
+},
+
+@article{MdSh:848,
+author = {Mildenberger, Heike and Shelah, Saharon},
+trueauthor = {Mildenberger, Heike and Shelah, Saharon},
+fromwhere = {A,IL},
+journal = {Journal of Applied Analysis},
+pages = {47--78},
+title = {{Specializing Aronszajn trees and preserving certain weak
+ diamonds}},
+volume = {15},
+year = {2009},
+},
+
+@article{Sh:849,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+title = {{Beginning of stability theory for Polish Spaces}},
+volume = {accepted},
+},
+
+@article{ChSh:850,
+author = {Cherlin, Gregory and Shelah, Saharon},
+trueauthor = {Cherlin, Gregory and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of  Combinatorial Theory. Ser. B},
+note = { arxiv:math.LO/0512218 },
+pages = {293--333},
+title = {{Universal graphs with a forbidden subtree}},
+volume = {97},
+year = {2007},
+},
+
+@article{LwSh:851,
+author = {Laskowski, Michael C. and Shelah, Saharon},
+trueauthor = {Laskowski, Michael C. and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Fundamenta Mathematicae},
+pages = {95--124},
+title = {{Decompositions of saturated models of stable theories}},
+volume = {191},
+year = {2006},
+},
+
+@article{KeSh:852,
+author = {Kennedy, Juliette and Shelah, Saharon},
+trueauthor = {Kennedy, Juliette and Shelah, Saharon},
+fromwhere = {F,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0504200 },
+pages = {1261--1266},
+title = {{More on regular reduced products}},
+volume = {69},
+year = {2004},
+},
+
+@article{Sh:853,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Algebra Universalis},
+note = { arxiv:math.LO/0406531 },
+pages = {91--96},
+title = {{The depth of ultraproducts of Boolean Algebras}},
+volume = {54},
+year = {2005},
+},
+
+@article{BsSh:854,
+author = {Blass, Andreas and Shelah, Saharon},
+trueauthor = {Blass, Andreas and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Communications in Algebra},
+note = { arxiv:math.LO/0504199 },
+pages = {1997--2007},
+title = {{Ultrafilters and partial products of infinite cyclic groups}},
+volume = {33},
+year = {2005},
+},
+
+@article{ShSm:855,
+author = {Shelah, Saharon and Struengmann, Lutz},
+trueauthor = {Shelah, Saharon and Str{\"{u}}ngmann, Lutz},
+fromwhere = {IL,D},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/0612241 },
+pages = {935--943},
+title = {{Filtration-equivalent $aleph_1$ separable abelian groups	of
+ cardinality $\aleph_1$}},
+volume = {161},
+year = {2010},
+},
+
+@article{RoSh:856,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Mathematical Logic Quarterly},
+note = { arxiv:math.LO/0406612 },
+pages = {71--86},
+title = {{How much sweetness is there in the universe?}},
+volume = {52},
+year = {2006},
+},
+
+@article{KuSh:857,
+author = {Kuhlmann, Salma and Shelah, Saharon},
+trueauthor = {Kuhlmann, Salma and Shelah, Saharon},
+fromwhere = {2,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/0512220 },
+pages = {284--296},
+title = {{$\kappa$-bounded Exponential-Logarithmic Power Series
+ Fields}},
+volume = {136},
+year = {2005},
+},
+
+@article{MShT:858,
+author = {Mildenberger, Heike and Shelah, Saharon and Tsaban, Boaz},
+trueauthor = {Mildenberger, Heike and Shelah, Saharon and Tsaban, Boaz},
+fromwhere = {A,IL,IL},
+journal = {Topology and its Applications},
+note = { arxiv:math.GN/0409068 },
+pages = {263--276},
+title = {{The combinatorics of $\tau$-covers}},
+volume = {154},
+year = {2007},
+},
+
+@article{KrSh:859,
+author = {Kellner, Jakob and Shelah, Saharon},
+trueauthor = {Kellner, Jakob and Shelah, Saharon},
+fromwhere = {A,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0511330 },
+pages = {1153--1183},
+title = {{Saccharinity}},
+volume = {74},
+year = {2011},
+},
+
+@article{RoSh:860,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Quaderni di Matematica},
+note = { arxiv:math.LO/0508272 },
+pages = {195--239},
+series = {Set Theory: Recent Trends and Applications (A. Andretta,
+ ed.)},
+title = {{Reasonably complete forcing notions}},
+volume = {17},
+year = {2006},
+},
+
+@article{Sh:861,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0612243 },
+pages = {226--242},
+title = {{Power set modulo small, the singular of uncountable
+ cofinality}},
+volume = {72},
+year = {2007},
+},
+
+@article{BlSh:862,
+author = {Baldwin, John and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Symbolic Logic},
+pages = {765--782},
+title = {{Examples of non-locality}},
+volume = {73},
+year = {2008},
+},
+
+@article{Sh:863,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/0504197 },
+pages = {1--83},
+title = {{Strongly dependent theories}},
+volume = {204},
+year = {2014},
+},
+
+@article{SaSh:864,
+author = {Sagi, Gabor and Shelah, Saharon},
+trueauthor = {S\'agi, G\'abor and Shelah, Saharon},
+fromwhere = {H,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0612244 },
+pages = {104--118},
+title = {{On Weak and Strong Interpolation in Algebraic Logics}},
+volume = {71},
+year = {2006},
+},
+
+@article{DoSh:865,
+author = {Doron, Mor and Shelah, Saharon},
+trueauthor = {Doron, Mor and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0607375 },
+pages = {1283--1298},
+title = {{Relational structures constructible by quantifier
+ free	definable operations}},
+volume = {72},
+year = {2007},
+},
+
+@article{HvSh:866,
+author = {Havlin, Chanoch and Shelah, Saharon},
+trueauthor = {Havlin, Chanoch and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Mathematical Logic Quarterly},
+note = { arxiv:math.LO/0612245 },
+pages = {111--127},
+title = {{Existence of EF-equivalent Non-Isomorphic Models}},
+volume = {53},
+year = {2007},
+},
+
+@article{GbSh:867,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:0711.3045 },
+pages = {155--181},
+title = {{Generalized $E$-Algebras via $\lambda$-Calculus I}},
+volume = {192},
+year = {2006},
+},
+
+@article{Sh:868,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Colloquium Mathematicum},
+note = { arxiv:math.LO/0603651 },
+pages = {187--204},
+title = {{When first order $T$ has limit models}},
+volume = {126},
+year = {2012},
+},
+
+@article{MtSh:869,
+author = {Matet, Pierre and Shelah, Saharon},
+trueauthor = {Matet, Pierre and Shelah, Saharon},
+fromwhere = {F,IL},
+journal = {Journal of Mathematical Logic},
+note = { arxiv:math.LO/0612246 },
+title = {{The nonstationary ideal on $P_\kappa(\lambda)$ for
+ $\lambda$	singular}},
+volume = {submitted},
+},
+
+@article{BsSh:870,
+author = {Blass, Andreas and Shelah, Saharon},
+trueauthor = {Blass, Andreas and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Quaderni di Matematica},
+note = { arxiv:math/0509406 },
+pages = {1--24},
+series = {Set Theory: Recent Trends and Applications (A. Andretta,
+ ed.)},
+title = {{Disjoint Non-Free Subgoups of Abelian Groups}},
+volume = {17},
+year = {2006},
+},
+
+@article{LwSh:871,
+author = {Laskowski, Michael C. and Shelah, Saharon},
+trueauthor = {Laskowski, Michael C. and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Transactions of the American Mathematical Society},
+note = { arxiv:0711.3043 },
+pages = {1619--1629},
+title = {{A trichotomy of countable, stable, unsuperstable theories}},
+volume = {363},
+year = {2011},
+},
+
+@article{KrSh:872,
+author = {Kellner, Jakob and Shelah, Saharon},
+trueauthor = {Kellner, Jakob and Shelah, Saharon},
+fromwhere = {A,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0601083 },
+pages = {73--104},
+title = {{Decisive creatures and large continuum}},
+volume = {74},
+year = {2009},
+},
+
+@article{ShSm:873,
+author = {Shelah, Saharon and Struengmann, Lutz},
+trueauthor = {Shelah, Saharon and Str{\"{u}}ngmann, Lutz},
+fromwhere = {IL,D},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/0609638 },
+pages = {141--151},
+title = {{A characterization of ${\rm Ext}(G,{\mathbb Z})$ assuming
+ $(V=L)$}},
+volume = {193},
+year = {2007},
+},
+
+@article{ShSm:874,
+author = {Shelah, Saharon and Struengmann, Lutz},
+trueauthor = {Shelah, Saharon and Str{\"{u}}ngmann, Lutz},
+fromwhere = {IL,D},
+journal = {Algebra and Logic},
+note = { arxiv:math.LO/0609637 },
+pages = {200--215},
+title = {{On the $p$-rank of ${\rm Ext}_{\mathbb Z}(G,{\mathbb Z})$
+ in	certain models of ZFC}},
+volume = {46},
+year = {2007},
+},
+
+@article{JrSh:875,
+author = {Jarden, Adi and Shelah, Saharon},
+trueauthor = {Jarden, Adi and Shelah, Saharon},
+fromwhere = {IL, IL},
+journal = {Annals of Pure and Applied Logic},
+pages = {135--191},
+title = {{Non-forking frames in abstract elementary classes}},
+volume = {164},
+year = {2013},
+},
+
+@article{Sh:876,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.LO/0603652 },
+pages = {1087-1091},
+title = {{Minimal bounded index subgroup for dependent theories}},
+volume = {136},
+year = {2008},
+},
+
+@article{Sh:877,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Tbilisi Mathematical Journal},
+note = { arxiv:math.LO/0609636 },
+title = {{Dependent $T$ and Existence of limit models}},
+volume = {submitted},
+},
+
+@article{GaSh:878,
+author = {Garti, Shimon and Shelah, Saharon},
+trueauthor = {Garti, Shimon and Shelah, Saharon},
+fromwhere = {IL, IL},
+journal = {Algebra Universalis},
+note = { arxiv:math.LO/0512217 },
+pages = {243--248},
+title = {{On ${\rm DEPTH}$ and ${\rm DEPTH}^+$ of Boolean Algebras}},
+volume = {58},
+year = {2008},
+},
+
+@article{EFSh:879,
+author = {Eklof, Paul C. and Fuchs, Laszlo and Shelah, Saharon},
+trueauthor = {Eklof, Paul C. and Fuchs, Laszlo and Shelah, Saharon},
+fromwhere = {1,1,IL},
+journal = {Rocky Mountain Journal of Mathematics},
+note = { arxiv:math.LO/0702293 },
+pages = {1863--1873},
+title = {{Test Groups for Whitehead Groups}},
+volume = {42},
+year = {2012},
+},
+
+@article{GbSh:880,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+fromwhere = {D, IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:0711.3011 },
+pages = {1641--1649},
+title = {{Absolutely Indecomposable Modules}},
+volume = {135},
+year = {2007},
+},
+
+@article{Sh:881,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Canadian Mathematical Bulletin},
+note = { arxiv:math.LO/0605385 },
+pages = {127--131},
+title = {{The Erdos-Rado Arrow for singular}},
+volume = {52},
+year = {2009},
+},
+
+@article{KpSh:882,
+author = {Kaplan, Itay and Shelah, Saharon},
+trueauthor = {Kaplan, Itay and Shelah, Saharon},
+fromwhere = {IL, IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/0606216 },
+pages = {799--815},
+title = {{The automorphism tower of a centerless group 	without
+ choice}},
+volume = {48},
+year = {2009},
+},
+
+@article{Sh:883,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {CUBO, A Mathematical Journal},
+note = { arxiv:math.LO/0609634 },
+pages = {59--79},
+title = {{$\aleph_n$-free abelain group with no non-zero homomorphism	to
+ $\Bbb Z$}},
+volume = {9},
+year = {2007},
+},
+
+@article{GoSh:884,
+author = {Goldstern, Martin and Shelah, Saharon},
+trueauthor = {Goldstern, Martin and Shelah, Saharon},
+fromwhere = {AT, IL},
+journal = {TAMS},
+pages = {7551--7577},
+title = {{All creatures great and small}},
+volume = {368},
+year = {2016},
+},
+
+@article{Sh:885,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Canadian Mathematical Bulletin},
+note = { arxiv:math.LO/0404220 },
+pages = {303--314},
+title = {{A comment on ``${\mathfrak p}<{\mathfrak t}$''}},
+volume = {52},
+year = {2009},
+},
+
+@article{Sh:886,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Sarajevo Journal of Mathematics},
+note = { arxiv:math.LO/0703045 },
+title = {{Definable groups for dependent and 2-dependent theories}},
+volume = {accepted},
+},
+
+@article{Sh:887,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Mathematical Logic Quarterly},
+note = { arxiv:math.LO/0612353 },
+pages = {340--344},
+title = {{Groupwise density cannot be much bigger than the
+ unbounded	number}},
+volume = {54},
+year = {2008},
+},
+
+@incollection{RoSh:888,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+booktitle = {Set Theory and Its Applications},
+fromwhere = {1,IL},
+note = { arxiv:math.LO/0611131 },
+pages = {287--330},
+publisher = {Amer. Math. Soc.},
+series = {Contemporary Mathematics (CONM)},
+title = {{Lords of the iteration}},
+volume = {533},
+year = {2011},
+},
+
+@article{RoSh:889,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Mathematical Logic Quarterly},
+note = { arxiv:math.LO/0607218 },
+pages = {202--220},
+title = {{Generating ultrafilters in a reasonable way}},
+volume = {54},
+year = {2008},
+},
+
+@article{RoSh:890,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Notre Dame Journal of Formal Logic},
+note = { arxiv:math.LO/0605067 },
+pages = {113--147},
+title = {{Reasonable ultrafilters, again}},
+volume = {52},
+year = {2011},
+},
+
+@article{GaSh:891,
+author = {Garti, Shimon and Shelah, Saharon},
+trueauthor = {Garti, Shimon and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Mathematical Logic Quarterly},
+note = { arxiv:math.LO/0612247 },
+pages = {636--641},
+title = {{Two cardinal models for singular $\mu$}},
+volume = {53},
+year = {2007},
+},
+
+@article{FGSSh:892,
+author = {Dror Farjoun, Emmanuel and Goebel, Ruediger and Segev, Yoav
+ and 	Shelah, Saharon},
+trueauthor = {Dror Farjoun, Emmanuel  and G{\"{o}}bel, R{\"{u}}diger
+ and	Segev, Yoav and Shelah, Saharon},
+fromwhere = {IL,D,IL,IL},
+journal = {Groups, Geometry, and Dynamics},
+note = { arxiv:math.GR/0702294 },
+pages = {409--419},
+title = {{On kernels of cellular covers}},
+volume = {1},
+year = {2007},
+},
+
+@incollection{Sh:893,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+booktitle = {Logic Without Borders},
+fromwhere = {IL},
+note = { arxiv:math.LO/1302.4841 },
+publisher = {Ontos Verlag},
+title = {{A.E.C. with not too many models}},
+},
+
+@article{MdSh:894,
+author = {Mildenberger, Heike and Shelah, Saharon},
+trueauthor = {Mildenber, Heike and Shelah, Saharon},
+fromwhere = {A, IL},
+journal = {Transactions of the American Mathematical Society},
+pages = {2305--2317},
+title = {{The Near Coherence of Filters Principle does not imply
+ the	Filter Dichotomy Principle}},
+volume = {361},
+year = {2009},
+},
+
+@article{Sh:895,
+author = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Central European Journal of Mathematics},
+note = { arxiv:0707.1818 },
+pages = {213--234},
+title = {{Large continuum, oracles}},
+volume = {8},
+year = {2010},
+},
+
+@article{KPSh:896,
+author = {Kellner, Jakob and Pauna, Matti and Shelah, Saharon},
+trueauthor = {Kellner, Jakob and Pauna, Matti and Shelah, Saharon},
+fromwhere = {A, F, IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0609655 },
+pages = {1323--1335},
+title = {{Winning the pressing down game but not Banach Mazur}},
+volume = {72},
+year = {2007},
+},
+
+@article{Sh:897,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Tbilisi Mathematical Journal},
+note = { arxiv:math.LO/0703477 },
+pages = {133--164},
+title = {{Theories with EF-Equivalent Non-Isomorphic Models}},
+volume = {1},
+year = {2008},
+},
+
+@article{Sh:898,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Forum Mathematicum},
+note = { arxiv:0710.0157 },
+pages = {967--1038},
+title = {{PCF and abelian groups}},
+volume = {25},
+year = {2013},
+},
+
+@article{JuSh:899,
+author = {Juhasz, Istvan and Shelah, Saharon},
+trueauthor = {Juh\'asz, Istv\'an and Shelah, Saharon},
+fromwhere = {H,IL},
+journal = {Studia Scientiarum Mathematicarum Hungarica},
+note = { arxiv:math.LO/0702295 },
+pages = {557--562},
+title = {{Hereditarily Lindel{\"{o}}f spaces of singular density}},
+volume = {45},
+year = {2008},
+},
+
+@article{Sh:900,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Communications in Contemporary Mathematics},
+note = { arxiv:math.LO/0702292 },
+pages = {1550004 (64 pps.)},
+title = {{Dependent theories and the generic pair conjecture}},
+volume = {17},
+year = {2015},
+},
+
+@article{JShS:901,
+author = {Juhasz, Istvan and Shelah, Saharon and Soukup, Lajos},
+trueauthor = {Juh\'asz, Istv\'an and Shelah, Saharon and Soukup, Lajos},
+fromwhere = {H,IL,IL},
+journal = {Topology and its Applications},
+note = { arxiv:math.GN/0702296 },
+pages = {1966--1969},
+title = {{Resolvability vs. almost resolvability}},
+volume = {156},
+year = {2009},
+},
+
+@article{LrSh:902,
+author = {Larson, Paul and Shelah, Saharon},
+trueauthor = {Larson, Paul and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Mathematical Logic Quarterly},
+pages = {187--193},
+title = {{The stationary set splitting game}},
+volume = {54},
+year = {2008},
+},
+
+@article{MShT:903,
+author = {Machura, Michal and Shelah, Saharon and Tsaban, Boaz},
+trueauthor = {Machura, Michal and Shelah, Saharon and Tsaban, Boaz},
+fromwhere = {P,IL,IL},
+journal = {Transactions of the American Mathematical Society},
+note = { arxiv:math/0611353 },
+pages = {1751--1764},
+title = {{Squares of Menger-Bounded Groups}},
+volume = {362},
+year = {2010},
+},
+
+@article{Sh:904,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Algebra Universalis},
+note = { arxiv:math.LO/0703493 },
+pages = {351--366},
+title = {{Reflexive abelian groups and measurable cardinals and full	MAD
+ families}},
+volume = {63},
+year = {2010},
+},
+
+@article{KrSh:905,
+author = {Kellner, Jakob and Shelah, Saharon},
+trueauthor = {Kellner, Jakob and Shelah, Saharon},
+fromwhere = {A,IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/0703302 },
+pages = {51--76},
+title = {{A Sacks real out of Nowhere}},
+volume = {75},
+year = {2010},
+},
+
+@article{Sh:906,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {CRM Proceedings and Lecture Notes},
+note = { arxiv:0705.4131 },
+pages = {277--290},
+title = {{No limit model in inaccessibles}},
+volume = {53},
+year = {2011},
+},
+
+@article{Sh:907,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:0705.4126 },
+pages = {4405--4412},
+title = {{EF equivalent not isomorphic pair of models}},
+volume = {136},
+year = {2008},
+},
+
+@article{Sh:908,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Mathematical Logic Quarterly},
+note = { arxiv:0705.4130 },
+pages = {397--399},
+title = {{On long increasing chains modulo flat ideals}},
+volume = {56},
+year = {2010},
+},
+
+@incollection{GhSh:909,
+author = {Gruenhut, Esther and Shelah, Saharon},
+trueauthor = {Gruenhut, Esther and Shelah, Saharon},
+booktitle = {Set Theory and Its Applications},
+fromwhere = {IL,IL},
+note = { arxiv:0906.3055 },
+pages = {267--280},
+publisher = {Amer. Math. Soc.},
+series = {Contemporary Mathematics (CONM)},
+title = {{Uniforming $n$-place functions on well founded trees}},
+volume = {533},
+year = {2011},
+},
+
+@incollection{BsSh:910,
+author = {Blass, Andreas and Shelah, Saharon},
+trueauthor = {Blass, Andreas and Shelah, Saharon},
+booktitle = {Models, Modules and Abelian Groups, in Memory of A.L.S.
+ Corner},
+fromwhere = {1,IL},
+note = { arxiv:0711.3031 },
+nt = {Ruediger Goebel and Bendan Goldsmith, editors},
+pages = {63--73},
+publisher = {Walter de Gruyter, Berlin, NY},
+title = {{Basic Subgroups and Freeness, a counterexample}},
+year = {2008},
+},
+
+@article{GaSh:911,
+author = {Garti, Shimon and Shelah, Saharon},
+trueauthor = {Garti, Shimon and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Notre Dame Journal of Formal Logic},
+pages = {307--314},
+title = {{Depth of Boolean Algebras}},
+volume = {52},
+year = {2011},
+},
+
+@article{KShV:912,
+author = {Kennedy, Juliette and  Shelah, Saharon and Vaananen, Jouko},
+trueauthor = {Kennedy, Juliette and Shelah, Saharon
+ and	V{\"{a}}{\"{a}}n{\"{a}}nen, Jouko},
+fromwhere = {F,IL,SF},
+journal = {Journal of Symbolic Logic},
+pages = {817--823},
+title = {{Regular Ultrafilters and Finite Square Principles}},
+volume = {73},
+year = {2008},
+},
+
+@article{KpSh:913,
+author = {Kaplan, Itay  and Shelah, Saharon},
+trueauthor = {Kaplan, Itay  and Shelah, Saharon},
+fromwhere = {IL, IL},
+journal = {Contemporary Mathematics},
+pages = {187--203},
+title = {{Automorphism towers and automorphism groups of fields without
+ 	choice}},
+volume = {576},
+year = {2012},
+},
+
+@article{Sh:914,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Tbilisi Mathematical Journal},
+note = { arxiv:0708.1980 },
+pages = {17--30},
+title = {{The First almost free Whitehead group}},
+volume = {4},
+year = {2011},
+},
+
+@article{Sh:915,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Topology and its Applications},
+note = { arxiv:1004.2083 },
+pages = {2535--2555},
+title = {{The character spectrum of $\beta(N)$}},
+volume = {158},
+year = {2011},
+},
+
+@article{DwSh:916,
+author = {Dow, Alan and Shelah, Saharon},
+trueauthor = {Dow, Alan and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Topology and its Applications},
+note = { arxiv:0711.3037 },
+pages = {1661--1671},
+title = {{Tie-points and fixed-points in $\mathbb N^*$}},
+volume = {155},
+year = {2008},
+},
+
+@article{DwSh:917,
+author = {Dow, Alan and Shelah, Saharon},
+trueauthor = {Dow, Alan and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Fundamenta Mathematica},
+note = { arxiv:0711.3038 },
+pages = {191--210},
+title = {{More on Tie-points and homeomorphism in $\mathbb N^*$}},
+volume = {203},
+year = {2009},
+},
+
+@article{Sh:918,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:0902.0440 },
+pages = {507--543},
+title = {{Many partition relations below density}},
+volume = {192},
+year = {2012},
+},
+
+@article{CoSh:919,
+author = {Cohen, Moran and Shelah, Saharon},
+trueauthor = {Cohen, Moran and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Mathematical Logic Quarterly},
+note = { arxiv:0906.3050 },
+pages = {140--154},
+title = {{Stable theories and representation over sets}},
+volume = {62},
+year = {2016},
+},
+
+@article{GbSh:920,
+author = {Goebel, Ruediger and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Results in Mathematics},
+pages = {53--64},
+title = {{$\aleph_n$-free modules with trivial dual}},
+volume = {54},
+year = {2009},
+},
+
+@article{ShTb:921,
+author = {Shelah, Saharon and Tsaban, Boaz},
+trueauthor = {Shelah, Saharon and Tsaban, Boaz},
+fromwhere = {IL, IL},
+journal = {Topology Proceedings},
+pages = {385--392},
+title = {{On a problem of Juh\'asz and Van Mill}},
+volume = {36},
+year = {2010},
+},
+
+@article{Sh:922,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:0711.3030 },
+pages = {2151--2161},
+title = {{Diamonds}},
+volume = {138},
+year = {2010},
+},
+
+@article{AMRShS:923,
+author = {Ardal, Hayri and Manuch, Jan and Rosenfeld, Moshe and 	Shelah,
+ Saharon and Stacho, Ladislav},
+trueauthor = {Ardal, Hayri and Manuch, Jan and Rosenfeld, Moshe and
+ 	Shelah, Saharon and Stacho, Ladislav},
+fromwhere = {3,3,1,IL,3},
+journal = {Discrete and Computational Geometry},
+pages = {132--141},
+title = {{The odd-distance plane graph}},
+volume = {42},
+year = {2009},
+},
+
+@article{Sh:924,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Mathematical Logic Quarterly},
+note = { arxiv:1004.3342 },
+pages = {399--417},
+title = {{Models of PA: when two elements are necessarily order
+ automorphic}},
+volume = {61},
+year = {2015},
+},
+
+@article{LrSh:925,
+author = {Larson, Paul and Shelah, Saharon},
+trueauthor = {Larson, Paul and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Mathematical Logic Quarterly},
+pages = {299--306},
+title = {{Splitting stationary sets from weak forms of Choice}},
+volume = {55},
+year = {2009},
+},
+
+@article{BrSh:926,
+author = {Bartoszynski, Tomek and Shelah, Saharon},
+trueauthor = {Bartoszy\'nski, Tomek and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Symbolic Logic},
+pages = {1293--1310},
+title = {{Dual Borel Conjecture and Cohen reals}},
+volume = {75},
+year = {2010},
+},
+
+@article{BKSh:927,
+author = {Baldwin, John and Kolesnikov, Alexei and Shelah, Saharon},
+trueauthor = {Baldwin, John and Kolesnikov, Alexei and Shelah, Saharon},
+fromwhere = {1,1,IL},
+journal = {Journal of Symbolic Logic},
+pages = {914--928},
+title = {{The amalgamation spectrum}},
+volume = {74},
+year = {2009},
+},
+
+@article{ShUs:928,
+author = {Shelah, Saharon and Usvyatsov, Alex },
+trueauthor = {Shelah, Saharon and Usvyatsov, Alex},
+fromwhere = {IL,IL},
+journal = {preprint},
+title = {{Unstable Classes of Metric Structures}},
+},
+
+@article{HeSh:929,
+author = {Herden, Daniel and Shelah, Saharon},
+trueauthor = {Herden, Daniel and Shelah, Saharon},
+fromwhere = {D, IL},
+journal = {Forum Mathematicum},
+pages = {627--640},
+title = {{$\kappa$-fold transitive groups}},
+volume = {22},
+year = {2010},
+},
+
+@article{HeSh:930,
+author = {Herden, Daniel and Shelah, Saharon},
+trueauthor = {Herden, Daniel and Shelah, Saharon},
+fromwhere = {D, IL},
+journal = {Proceedings of the American Mathematical Society},
+pages = {2843--2847},
+title = {{An upper cardinal bound on absolute E-rings}},
+volume = {137},
+year = {2009},
+},
+
+@article{ShSr:931,
+author = {Shelah, Saharon and Steprans, Juris},
+trueauthor = {Shelah, Saharon and Stepr\={a}ns, Juris},
+fromwhere = {IL, 3},
+journal = {Journal of Applied Analysis},
+pages = {69--89},
+title = {{MASAS in the Calkin algebra without the continuum
+ hypothesis}},
+volume = {17},
+year = {2011},
+},
+
+@article{Sh:932,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {TBA: a volume in honor of Andrzej Mostowski},
+note = { arxiv:0903.3614 },
+title = {{Maximal failures of sequence locality in a.e.c.}},
+volume = {submitted},
+},
+
+@article{LwSh:933,
+author = {Laskowski, Michael C. and Shelah, Saharon},
+trueauthor = {Laskowski, Michael C. and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/1206.6028 },
+pages = {47--81},
+title = {{$\bold P$-NDOP and $\bold P$-decompositions of
+ 	$\aleph_\epsilon$-saturated models of superstable theories}},
+volume = {229},
+year = {2015},
+},
+
+@article{HalSh:934,
+author = {Hall, Eric and Shelah, Saharon},
+trueauthor = {Hall, Eric and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:0808.0535 },
+pages = {207--216},
+title = {{Partial choice functions for families of finite sets}},
+volume = {220},
+year = {2013},
+},
+
+@article{Sh:935,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Canadian Journal of Mathematics},
+note = { arxiv:0904.0816 },
+pages = {1416--1435},
+title = {{MAD Saturated Families and SANE Player}},
+volume = {63},
+year = {2011},
+},
+
+@article{EnSh:936,
+author = {Enayat, Ali and Shelah, Saharon},
+trueauthor = {Enayat, Ali and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Topology and its Applications},
+pages = {2495--2502},
+title = {{An improper arithmetically closed Borel subalgebra
+ of	$P(\omega)$ mod FIN}},
+volume = {158},
+year = {2011},
+},
+
+@article{Sh:937,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Mathematical Logic Quarterly},
+note = { arxiv:0808.2960 },
+pages = {341--365},
+title = {{Models of expansions of $\Bbb N$ with no end extensions}},
+volume = {57},
+year = {2011},
+},
+
+@article{Sh:938,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:0905.3021 },
+pages = {1--40},
+title = {{PCF arithmetic without and with choice}},
+volume = {191},
+year = {2012},
+},
+
+@article{KrSh:939,
+author = {Kellner, Jakob and Shelah, Saharon},
+trueauthor = {Kellner, Jakob and Shelah, Saharon},
+fromwhere = {A,IL},
+journal = {Archive Math Logic},
+note = { arxiv:0905.3913 },
+pages = {477-501},
+title = {{More on the pressing down game}},
+volume = {50},
+year = {2011},
+},
+
+@article{JaSh:940,
+author = {Jarden, Adi and Shelah, Saharon},
+trueauthor = {Jarden Adi and Shelah, Saharon},
+fromwhere = {IL, IL},
+journal = {Notre Dame Journal of Formal Logic},
+title = {{Non forking good frames minus local character}},
+volume = {submitted},
+},
+
+@article{RShS:941,
+author = {Roslanowski, Andrzej and Shelah, Saharon and  Spinas, Otmar},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon and Spinas,
+ Otmar},
+fromwhere = {1,IL,CH},
+journal = {Bulletin of the London Mathematical Society},
+note = { arxiv:0905.0526 },
+pages = {299--310},
+title = {{Nonproper Products}},
+volume = {44},
+year = {2012},
+},
+
+@article{RoSh:942,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:1105.6049 },
+pages = {603--629},
+title = {{More about $\lambda$--support iterations
+ of	$({<}\lambda)$--complete forcing notions}},
+volume = {52},
+year = {2013},
+},
+
+@article{GbHSh:943,
+author = {Goebel, Ruediger and Herden, Daniel and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Herden, Daniel and Shelah,
+ Saharon},
+fromwhere = {D,D,IL},
+journal = {Journal of the European Mathematical Society},
+pages = {845--901},
+title = {{Skeletons, bodies and generalized $E(R)$-algebras}},
+volume = {11},
+year = {2009},
+},
+
+@article{Sh:944,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {preprint},
+note = { arxiv:0901.1499 },
+title = {{Models of PA: Standard Systems without Minimal Ultrafilters}},
+},
+
+@article{Sh:945,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Transactions of the American Mathematical Society},
+note = { arxiv:0904.0817 },
+title = {{On CON(${\mathfrak d \/}_\lambda >$ cov$_\lambda$(meagre))}},
+volume = {submitted},
+},
+
+@article{KpSh:946,
+author = {Kaplan, Itay and Shelah, Saharon},
+trueauthor = {Kaplan, Itay and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Journal of Symbolic Logic},
+pages = {585--619},
+title = {{Examples in dependent theories}},
+volume = {49},
+year = {2014},
+},
+
+@article{LrNeSh:947,
+author = {Larson, Paul and Neeman, Itay and Shelah, Saharon},
+trueauthor = {Larson, Paul and Neeman, Itay and Shelah, Saharon},
+fromwhere = {1,1,IL},
+journal = {Fundamenta Mathematicae},
+pages = {173--192},
+title = {{Universally measurable sets in generic extensions}},
+volume = {208},
+year = {2010},
+},
+
+@article{GbHeSh:948,
+author = {Goebel, Ruediger and Herden, Daniel and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Herden, Daniel and Shelah,
+ Saharon},
+fromwhere = {D,D,IL},
+journal = {Advances in Mathematics},
+pages = {235--253},
+title = {{Absolute $E$-rings}},
+volume = {226},
+year = {2011},
+},
+
+@article{GaSh:949,
+author = {Garti, Shimon and Shelah, Saharon},
+trueauthor = {Garti, Shimon and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Journal of Symbolic Logic},
+pages = {766--776},
+title = {{A strong polarized relation}},
+volume = {77},
+year = {2012},
+},
+
+@article{Sh:950,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+note = { arxiv:1202.5795 },
+title = {{Dependent dreams: recounting types}},
+volume = {preprint},
+},
+
+@article{MdSh:951,
+author = {Mildenberger, Heike and Shelah, Saharon},
+trueauthor = {Mildenberger, Heike and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Fundamenta Mathematicae},
+pages = {1--38},
+title = {{Proper translation}},
+volume = {215},
+year = {2011},
+},
+
+@article{ShZa:952,
+author = {Shelah, Saharon and Zapletal, Jindrich},
+trueauthor = {Shelah, Saharon and Zapletal, Jind\v{r}ich},
+fromwhere = {IL,1},
+journal = {Combinatorica},
+pages = {225--244},
+title = {{Ramsey theorems for product of finite sets with	submeasures}},
+volume = {31},
+year = {2011},
+},
+
+@incollection{DoSh:953,
+author = {Doron, Mor and Shelah, Saharon},
+trueauthor = {Doron, Mor  and Shelah, Saharon},
+booktitle = {Fields of Logic and Computation: Essays dedicated to
+ Yuri	Gurevich on the Occasion his 70th Birthday},
+fromwhere = {IL,IL},
+pages = {581--614},
+publisher = {Springer, A. Blass, N. Dershowitz, W. Reisig (eds.)},
+series = {Lecture Notes in Computer Science},
+title = {{Hereditary Zero-One Laws for Graphs}},
+volume = {6300},
+year = {2010},
+},
+
+@article{FaSh:954,
+author = {Farah, Ilijas and Shelah, Saharon},
+trueauthor = {Farah, Ilijas and Shelah, Saharon},
+fromwhere = {3,IL},
+journal = {Journal of Mathematical Logic},
+pages = {45--81},
+title = {{A Dichotomy for the number of ultrapowers}},
+volume = {10},
+year = {2010},
+},
+
+@article{Sh:955,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:1107.4625 },
+pages = {185--231},
+title = {{Pseudo PCF}},
+volume = {201},
+year = {2014},
+},
+
+@article{GaSh:956,
+author = {Garti, Shimon and Shelah, Saharon},
+trueauthor = {Garti, Shimon and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Journal of the Mathematical Society of Japan},
+pages = {549--559},
+title = {{$(\kappa, \theta)$-weak normality}},
+volume = {64},
+year = {2012},
+},
+
+@article{RoSh:957,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Annals of Combinatorics},
+note = { arxiv:1005.2803 },
+pages = {353--378},
+title = {{Partition theorems from creatures and idempotent
+ ultrafilters}},
+volume = {17},
+year = {2013},
+},
+
+@article{BlSh:958,
+author = {Baldwin, John and Shelah, Saharon},
+trueauthor = {Baldwin, John and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Fundamenta Mathematica},
+pages = {255-270},
+title = {{A Hanf number for saturation and omission}},
+volume = {213},
+year = {2011},
+},
+
+@article{BlSh:959,
+author = {Baldwin, John and Shelah, Saharon},
+trueauthor = {Baldwin, John and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Mathematical Logic},
+pages = {19 pps.},
+title = {{The stability spectrum for classes of atomic models}},
+volume = {12},
+year = {2012},
+},
+
+@article{Sh:960,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Sarajevo Journal of Mathematics},
+note = { arxiv:1005.2802 },
+title = {{Preserving old $([\omega]^{\aleph_0},\supseteq)$ is proper}},
+volume = {submitted},
+},
+
+@article{KrSh:961,
+author = {Kellner, Jakob and Shelah, Saharon},
+trueauthor = {Kellner, Jakob and Shelah, Saharon},
+fromwhere = {A,IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:1003.3425 },
+pages = {49--70},
+title = {{Creature forcing and large continuum: the joy of halving}},
+volume = {51},
+year = {2012},
+},
+
+@article{GaSh:962,
+author = {Garti, Shimon and Shelah, Saharon},
+trueauthor = {Garti, Shimon and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Annals of Combinatorics},
+pages = {709--717},
+title = {{Combinatorial aspects of the splitting number}},
+volume = {16},
+year = {2012},
+},
+
+@article{CDMMSh:963,
+author = {Cummings, James and Dzamonja, Mirna and Magidor, Menachem and
+ 	Morgan, Charles and Shelah, Saharon},
+trueauthor = {Cummings, James and D\v{z}amonja, Mirna and Magidor,
+ Menachem and        Morgan, Charles and Shelah, Saharon},
+fromwhere = {1,UK,IL,UK,IL},
+journal = {Transactions of the AMS},
+note = { arxiv:math.LO/1403.6795v1 },
+title = {{A framework for forcing constructions at successors of
+ singular 	cardinals}},
+volume = {accepted},
+},
+
+@article{GaSh:964,
+author = {Garti, Shimon and Shelah, Saharon},
+trueauthor = {Garti, Shimon and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Annals of Combinatorics},
+pages = {271--276},
+title = {{Strong polarized relations for the continuum}},
+volume = {16},
+year = {2012},
+},
+
+@article{LrMaSh:965,
+author = {Larson, Paul and Matteo, Nick and Shelah, Saharon},
+trueauthor = {Larson, Paul and Matteo, Nicholas and Shelah, Saharon},
+fromwhere = {1,1,IL},
+journal = {Discrete Mathematics},
+pages = {1336--1352},
+title = {{Majority decisions when abstention is possible}},
+volume = {312},
+year = {2012},
+},
+
+@article{JrSh:966,
+author = {Jarden, Adi and Shelah, Saharon},
+trueauthor = {Jarden, Adi and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {preprint},
+title = {{Existence of uniqueness triples without stability}},
+},
+
+@article{MdSh:967,
+author = {Mildenberger, Heike and Shelah, Saharon},
+trueauthor = {Mildenberger, Heike and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Journal of Symbolic Logic},
+pages = {1322--1340},
+title = {{The minimal cofinality of an ultrapower of $\omega$ and the
+ 	cofinality of the symmetric group can be larger than
+ 	$\mathfrak{\lowercase{b}}^+$ }},
+volume = {76},
+year = {2011},
+},
+
+@article{ShSm:968,
+author = {Shelah, Saharon and Struengmann, Lutz},
+trueauthor = {Shelah, Saharon and Str{\"{u}}ngmann, Lutz},
+fromwhere = {IL,D},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/1401.5317 },
+title = {{On the p-rank of {$\bf Ext(A,B)$} for countable abelian	groups
+ $\bf A$ and $\bf B$}},
+volume = {submitted},
+},
+
+@article{GoKrShWo:969,
+author = {Goldstern, Martin and Kellner, Jakob and Shelah, Saharon and
+ Wohofsky, Wolfgang},
+fromwhere = {A, A, IL, A},
+journal = {Transactions of the American Mathematical Society},
+note = { arxiv:1105.0823 },
+pages = {245--307},
+title = {{Borel Conjecture and Dual Borel Conjecture}},
+volume = {366},
+year = {2014},
+},
+
+@article{GbHeSh:970,
+author = {Goebel, Ruediger and Herden, Daniel and Shelah, Saharon},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Herden, Daniel and Shelah,
+ Saharon},
+fromwhere = {D,D,IL},
+journal = {Journal of the European Mathematical Society},
+title = {{Prescribing endomorphism rings of $\aleph_n$-free modules}},
+volume = {accepted},
+},
+
+@article{KhSh:971,
+author = {Khelif, Anatole and Shelah, Saharon},
+trueauthor = {Khelif, Anatole and Shelah, Saharon},
+fromwhere = {F,IL},
+journal = {Comptes Rendus de l\'Academie des Sciences},
+pages = {1241--1244},
+title = {{Equivalence \'el\'ementaire de puissances cart\'esiennes	d'un
+ meme groupe}},
+volume = {348},
+year = {2010},
+},
+
+@article{RoSh:972,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Periodica Mathematica Hungarica},
+note = { arxiv:1007.5368 },
+pages = {79--95},
+title = {{Monotone hulls for ${\mathcal N}\cap {\mathcal M}$}},
+volume = {69},
+year = {2014},
+},
+
+@article{MdSh:973,
+author = {Mildenberger, Heike and Shelah, Saharon},
+trueauthor = {Mildenberger, Heike and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/1309.0196 },
+pages = {573--608},
+title = {{Many countable support iterations of proper forcings	preserve
+ Souslin trees}},
+volume = {165},
+year = {2014},
+},
+
+@article{GaSh:974,
+author = {Garti, Shimon and Shelah, Saharon},
+trueauthor = {Garti, Shimon and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {preprint},
+title = {{${\rm DEPTH}^+$ and ${\rm LENGTH}^+$ of Boolean Algebras}},
+},
+
+@article{KpSh:975,
+author = {Kaplan, Itay and Shelah, Saharon},
+trueauthor = {Kaplan, Itay and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Israel Journal of Mathematics},
+pages = {45 pps.},
+title = {{A dependent theory with few indiscernibles}},
+volume = {accepted},
+year = {2014},
+},
+
+@article{ShSm:976,
+author = {Shelah, Saharon and Struengmann, Lutz},
+trueauthor = {Shelah, Saharon and Str{\"{u}}ngmann, Lutz},
+fromwhere = {IL,D},
+journal = {Bulletin of the London Mathematical Society},
+pages = {1198--1204},
+title = {{Kulikov's problem on universal torsion-free abelian
+ groups	revisited }},
+volume = {43},
+year = {2011},
+},
+
+@article{Sh:977,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {(Groups and Model theory) Contemporary Mathematics},
+pages = {305--316},
+title = {{Modules and Infinitary Logics}},
+volume = {576},
+year = {2012},
+},
+
+@article{MiSh:978,
+author = {Malliaris, Maryanthe and Shelah, Saharon},
+trueauthor = {Malliaris, Maryanthe and  Shelah, Saharon},
+fromwhere = {1, IL},
+journal = {Transactions of the American Mathematical Society},
+pages = {1551--1585},
+title = {{Regularity lemmas for stable graphs}},
+volume = {366},
+year = {2014},
+},
+
+@article{SiSh:979,
+author = {Shelah, Saharon and Simon, Pierre},
+trueauthor = {Shelah, Saharon and Simon, Pierre},
+fromwhere = {IL,F},
+journal = {Journal of Symbolic Logic},
+pages = {717--725},
+title = {{Adding linear orders}},
+volume = {77},
+year = {2012},
+},
+
+@article{Sh:980,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Mathematical Logic Quarterly},
+title = {{Nice $\aleph_1$ generated non-$P$-points, I}},
+volume = {submitted/under revision},
+},
+
+@article{GbShSm:981,
+author = {Goebel, Rudiger and Shelah, Saharon and Struengmann, Lutz},
+trueauthor = {G{\"{o}}bel, R{\"{u}}diger and Shelah, Saharon and
+ Str{\"{u}}ngmann, Lutz},
+fromwhere = {D, IL, D},
+journal = {Glasgow Mathematical Journal},
+pages = {369--380},
+title = {{$\aleph_n$-free Modules over complete discrete
+ valuation	domains with small dual}},
+volume = {55},
+year = {2013},
+},
+
+@article{LcSh:982,
+author = {Luecke, Philipp and Shelah, Saharon},
+trueauthor = {L{\"{u}}cke, Philipp and Shelah, Saharon},
+fromwhere = {D, IL},
+journal = {Archive for Mathematical Logic},
+pages = {433--441},
+title = {{External Automorphisms of Ultraproducts of Finite Models }},
+volume = {51},
+year = {2012},
+},
+
+@article{PnSh:983,
+author = {Pinsker, Michael and Shelah, Saharon},
+trueauthor = {Pinsker, Michael and Shelah, Saharon},
+fromwhere = {A,IL},
+journal = {Proceedings of the AMS},
+pages = {3005--3011},
+title = {{Universality of the lattice of transformation monoids}},
+volume = {141},
+year = {2013},
+},
+
+@article{DwSh:984,
+author = {Dow, Alan and Shelah, Saharon},
+trueauthor = {Dow, Alan and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Houston Journal of Mathematics},
+pages = {1423--1435},
+title = {{An Efimov space from Martin's axiom}},
+volume = {39},
+year = {2013},
+},
+
+@article{DwSh:985,
+author = {Dow, Alan and Shelah, Saharon},
+trueauthor = {Dow, Alan and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Rend. Circ. Mat. Palermo},
+pages = {107--115},
+title = {{Martin's axiom and separated MAD families}},
+volume = {(2) 61},
+year = {2012},
+},
+
+@article{HbSh:986,
+author = {Haber, Simi and Shelah, Saharon},
+trueauthor = {Haber, Simi and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Journal of the American Mathematical Society},
+note = { arxiv:math.LO/1510.06574 },
+title = {{Random graphs and Lindstr\"{o}m quantifiers for natural graph
+ 	properties}},
+volume = {preprint},
+},
+
+@article{FaSh:987,
+author = {Farah, Ilijas and Shelah, Saharon},
+trueauthor = {Farah, Ilijas and Shelah, Saharon},
+fromwhere = {3,IL},
+journal = {Israel Journal of Mathematics},
+title = {{Trivial automorphisms}},
+volume = {accepted},
+},
+
+@article{MdSh:988,
+author = {Mildenberger, Heike and Shelah, Saharon},
+trueauthor = {Mildenberger, Heike and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Notre Dame Journal of Formal Logic},
+title = {{Specialising Aronszajn trees with strong axiom A and
+ halving}},
+volume = {submitted},
+},
+
+@article{GoSaSh:989,
+author = {Goldstern, Martin and Sagi, Gabor and Shelah, Saharon},
+trueauthor = {Goldstern, Martin and S\'agi, G\'abor and Shelah,
+ Saharon},
+fromwhere = {IL},
+journal = {Algebra Universalis},
+pages = {387--399},
+title = {{Very many clones above the unary clone}},
+volume = {69},
+year = {2013},
+},
+
+@article{ShSr:990,
+author = {Shelah, Saharon and Steprans, Juris},
+trueauthor = {Shelah, Saharon and Stepr\={a}ns, Juris},
+fromwhere = {IL, 3},
+journal = {European Journal of Mathematics},
+pages = {11 pages},
+title = {{Nontrivial automorphisms of
+ $\mathcal{P}(\mathbb{N})/	[\mathbb{N}]^{<\aleph_0}$ from variants of
+ small dominating number}},
+volume = {published online},
+year = {2015},
+},
+
+@article{RaSh:991,
+author = {Raghavan, Dilip and Shelah, Saharon},
+trueauthor = {Raghavan, Dilip and Shelah, Saharon},
+fromwhere = {3, IL},
+journal = {Fundamenta Mathematicae},
+pages = {73--81},
+title = {{Comparing the closed almost disjointness and dominating
+ numbers}},
+volume = {217},
+year = {2012},
+},
+
+@article{BlSh:992,
+author = {Baldwin, John T. and Shelah, Saharon},
+trueauthor = {Baldwin, John T. and Shelah, Saharon},
+fromwhere = {1, IL},
+journal = {Mathematical Logic Quarterly},
+pages = {437--443},
+title = {{A Hanf number for saturation and omission: the superstable
+ case }},
+volume = {60},
+year = {2014},
+},
+
+@article{KpSh:993,
+author = {Kaplan, Itay and Shelah, Saharon},
+trueauthor = {Kaplan, Itay and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Annals of Pure and Applied Logic},
+pages = {1322--1337},
+title = {{Chain conditions in dependent groups}},
+volume = {164},
+year = {2013},
+},
+
+@article{GoPnSh:994,
+author = {Goldstern, Martin and Pinsker, Michael and Shelah, Saharon},
+trueauthor = {Goldstern, Martin and Pinsker, Michael and Shelah,
+ Saharon},
+fromwhere = {A,A,IL},
+journal = {International Journal of Algebra and Computation},
+pages = {1115--1125},
+title = {{A closed algebra with a non-Borel clone and an ideal with a
+ Borel 	clone}},
+volume = {23},
+year = {2013},
+},
+
+@article{GaSh:995,
+author = {Garti, Shimon and Shelah, Saharon},
+trueauthor = {Garti, Shimon and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Journal of the Mathematical Society of Japan (JMSJ)},
+pages = {425--434},
+title = {{Partition calculus and cardinal invariants}},
+volume = {66},
+year = {2014},
+},
+
+@article{MiSh:996,
+author = {Malliaris, Maryanthe and Shelah, Saharon},
+trueauthor = {Malliaris, Maryanthe and Shelah, Saharon},
+fromwhere = {1, IL},
+journal = {Transactions of the American Mathematical Society},
+pages = {8139--8173},
+title = {{Constructing regular ultrafilters from a model-theoretic point
+ of 	view}},
+volume = {367},
+year = {2015},
+},
+
+@article{MiSh:997,
+author = {Malliaris, Maryanthe and Shelah, Saharon},
+trueauthor = {Malliaris, Maryanthe and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of Symbolic Logic},
+pages = {103--134},
+title = {{Model-theoretic properties of ultrafilters built by
+ independent	families of functions}},
+volume = {79},
+year = {2014},
+},
+
+@article{MiSh:998,
+author = {Malliaris, Maryanthe and Shelah, Saharon},
+trueauthor = {Malliaris, Maryanthe and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Journal of the American Mathematical Society},
+note = { arxiv:1208.5424 },
+pages = {237--297},
+title = {{Cofinality spectrum theorems in model theory, set theory 	and
+ general topology}},
+volume = {29},
+year = {2016},
+},
+
+@article{MiSh:999,
+author = {Malliaris, Maryanthe and Shelah, Saharon},
+trueauthor = {Malliaris, Maryanthe and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Advances in Mathematics},
+pages = {250--288},
+title = {{A dividing line within simple unstable theories}},
+volume = {249},
+year = {2013},
+},
+
+@article{Sh:1000,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+title = {{SAVED}},
+},
+
+@article{RoSh:1001,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:1406.4217 },
+title = {{The last forcing standing with diamonds}},
+volume = {submitted},
+},
+
+@article{GaSh:1002,
+author = {Garti, Shimon and Shelah, Saharon},
+trueauthor = {Garti, Shimon and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Acta Mathematica Hungarica},
+pages = {296--301},
+title = {{The ultrafilter number for singular cardinals}},
+volume = {137},
+year = {2012},
+},
+
+@article{BlLrSh:1003,
+author = {Baldwin, John T. and Larson, Paul B. and Shelah, Saharon},
+trueauthor = {Baldwin, John T. and Larson, Paul B. and Shelah, Saharon},
+fromwhere = {1,1,IL},
+journal = {Journal of Symbolic Logic },
+title = {{Almost Galois $\omega$-Stable classes}},
+volume = {accepted modulo corrections},
+},
+
+@article{Sh:1004,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:1202.5799 },
+title = {{A parallel to the null ideal for inaccessible $\lambda$}},
+volume = {submitted},
+},
+
+@article{Sh:1005,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:math.LO/1411.7164 },
+pages = {239--294},
+title = {{ZF + DC + AX$_4$}},
+volume = {55},
+year = {2016},
+},
+
+@article{Sh:1006,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Acta Mathematica Hungarica},
+note = { arxiv:math.LO/1205.0064 },
+pages = {363--371},
+title = {{On incompactness for chromatic number of graphs}},
+volume = {139(4)},
+year = {2013},
+},
+
+@article{CeKpSh:1007,
+author = {Chernikov, Artem and Kaplan, Itay and Shelah, Saharon},
+trueauthor = {Chernikov, Artem and Kaplan, Itay and Shelah, Saharon},
+fromwhere = {R,IL,IL},
+journal = {Journal of the European Mathematical Society},
+note = { arxiv:math.LO/1205.3101 },
+pages = {2821--2848},
+title = {{On non-forking spectra}},
+volume = {18},
+year = {2016},
+},
+
+@article{Sh:1008,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Acta Mathematica Hungarica},
+note = { arxiv:1206.2048 },
+pages = {11--35},
+title = {{Non-reflection of the bad set for $\check I_\theta[\lambda]$
+ 	and pcf}},
+volume = {141},
+year = {2013},
+},
+
+@incollection{MiSh:1009,
+author = {Malliaris, Maryanthe and Shelah, Saharon},
+trueauthor = {Malliaris, Maryanthe and Shelah, Saharon},
+booktitle = {Logic without borders},
+fromwhere = {1,IL},
+note = { arxiv:math.LO/1208.5585 },
+series = {Roman Kossak is organizing a volume in honor of Jouko
+ Vaananen's 60th	birthday},
+title = {{Saturating the random graph with an independent family of
+ small	range}},
+},
+
+@article{ShUb:1010,
+author = {Shelah, Saharon and Usuba, Toshimichi},
+trueauthor = {Shelah, Saharon and Usuba, Toshimichi},
+fromwhere = {IL, J},
+journal = {Fundamenta Mathematicae},
+title = {{$\omega_1$-Stationary preserving $\sigma$-Baire posets of
+ 	size $\aleph_1$ }},
+volume = {submitted},
+},
+
+@article{KeShVa:1011,
+author = {Kennedy, Juliette and Shelah, Saharon and Vaananen, Jouko},
+trueauthor = {Kennedy, Juliette and Shelah, Saharon and
+ V{\"{a}}{\"{a}}n{\"{a}}nen},
+fromwhere = {F,IL,SF},
+journal = {Notre Dame Journal of Formal Logic},
+note = { arxiv:math.LO/1307.6396 },
+pages = {417--428},
+title = {{Regular Ultrapowers at Regular Cardinals}},
+volume = {56},
+year = {2015},
+},
+
+@article{GaSh:1012,
+author = {Garti, Shimon and Shelah, Saharon},
+trueauthor = {Garti, Shimon and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Fundamenta Mathematicae},
+pages = {14pps},
+title = {{Open and solved problems concerning polarized partition
+ relations}},
+volume = {234},
+year = {2016},
+},
+
+@article{GiSh:1013,
+author = {Gitik, Moti and Shelah, Saharon},
+trueauthor = {Gitik, Moti and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/1307.5977 },
+pages = {855--865},
+title = {{Applications of pcf for mild large cardinals to
+ elementary	embeddings}},
+volume = {164},
+year = {2013},
+},
+
+@article{LcSh:1014,
+author = {Luecke, Philipp and Shelah, Saharon},
+trueauthor = {L{\"{u}}cke, Philipp and Shelah, Saharon},
+fromwhere = {D, IL},
+journal = {Forum of Mathematics, Sigma},
+note = { arxiv:1211.6891 },
+pages = {18 pps},
+title = {{Free groups and automorphism groups of infinite structures}},
+volume = {2},
+year = {2014},
+},
+
+@article{KsSh:1015,
+author = {Koszmider, Piotr and Shelah, Saharon},
+trueauthor = {Koszmider, Piotr and Shelah, Saharon},
+fromwhere = {P, IL},
+journal = {Algebra Universalis},
+note = { arxiv:math.LO/1209.0177 },
+pages = {305--312},
+title = {{Independent families in Boolean algebras with some separation
+ 	properties}},
+volume = {69},
+year = {2013},
+},
+
+@article{LwSh:1016,
+author = {Laskowski, Michael C. and Shelah, Saharon},
+trueauthor = {Laskowski, Michael C. and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/1211.0558 },
+pages = {1--46},
+title = {{Borel completeness of some $aleph_0$-stable theories}},
+volume = {229},
+year = {2015},
+},
+
+@article{Sh:1017,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Geombinatorics},
+pages = {108--126},
+title = {{Ordered black boxes: existence}},
+volume = {23},
+year = {2014},
+},
+
+@article{Sh:1018,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {preprint},
+title = {{Compactness of chromatic number II}},
+},
+
+@article{Sh:1019,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:new },
+title = {{Model theory for a compact cardinal}},
+},
+
+@article{ShUs:1020,
+author = {Shelah, Saharon and Usvyatsov, Alex},
+trueauthor = {Shelah, Saharon and Usvyatsov, Alex},
+fromwhere = {IL,IL},
+journal = {preprint},
+note = { arxiv:math.LO/1402.6513 },
+title = {{Minimal types in the stable Banach spaces}},
+year = {2008-09-25},
+},
+
+@article{MdSh:1021,
+author = {Mildenberger, Heike and Shelah, Saharon},
+trueauthor = {Mildenberger, Heike and Shelah, Saharon},
+fromwhere = {D,IL},
+journal = {Journal of Symbolic Logic},
+title = {{The cofinality of the symmetric group and the cofinality of
+ 	ultrapowers}},
+volume = {submitted},
+},
+
+@article{RoSh:1022,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Colloquium Mathematicum},
+note = { arxiv:1304.5683 },
+pages = {211--225},
+title = {{Around {\tt cofin}}},
+volume = {134},
+year = {2014},
+},
+
+@article{Sh:1023,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+note = { arxiv:math.LO/1308.2394 },
+title = {{Indecomposable explicit abelian group, Withdrawn}},
+},
+
+@article{KuKuSh:1024,
+author = {Kuhlmann, Katarzyna and Kuhlmann, Franz-Viktor and Shelah,
+ Saharon},
+trueauthor = {Kuhlmann, Katarzyna and Kuhlmann, Franz-Viktor and	Shelah,
+ Saharon},
+fromwhere = {C,C,IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/1308.0780 },
+title = {{Symmetrically complete ordered sets, abelian groups and
+ fields}},
+volume = {preprint},
+},
+
+@article{JuSh:1025,
+author = {Juhasz, Istvan and Shelah, Saharon},
+trueauthor = {Juh\'asz, Istv\'an and Shelah, Saharon},
+fromwhere = {H,IL},
+journal = {Proceedings of the AMS},
+note = { arxiv:math.LO/1307.1989 },
+pages = {2241--2247},
+title = {{Strong colorings yield $\kappa$-bounded spaces with discretely
+ 	untouchable points}},
+volume = {143},
+year = {2015},
+},
+
+@article{Sh:1026,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Acta Mathematica Hungarica},
+note = { arxiv:new },
+title = {{The spectrum of ultraproducts of finite cardinals for
+ ultrafilter}},
+volume = {submitted},
+},
+
+@article{Sh:1027,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Acta Mathematica Hungarica},
+note = { arxiv:new },
+title = {{The coloring existence theorem revisited}},
+volume = {submitted},
+},
+
+@article{Sh:1028,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/1404.2775 },
+title = {{Quite free complicated abelian group, pcf and BB}},
+volume = {accepted},
+},
+
+@article{Sh:1029,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Forum Mathematicum},
+note = { arxiv:math.LO/1311.4997 },
+pages = {573--585},
+title = {{No universal group in a cardinal}},
+volume = {28},
+year = {2016},
+},
+
+@article{MiSh:1030,
+author = {Malliaris, Maryanthe and Shelah, Saharon},
+trueauthor = {Malliaris, Maryanthe and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Advances in Mathematics},
+note = { arxiv:math.LO/1404.2919 },
+pages = {614--681},
+title = {{Existence of optimal ultrafilters and the fundamental
+ complexity 	of simple theories}},
+volume = {290},
+year = {2016},
+},
+
+@article{FRSh:1031,
+author = {Filipczak, Tomasz and Roslanowski, Andrzej and Shelah,
+ Saharon},
+trueauthor = {Filipczak, Tomasz and Ros{\l}anowski, Andrzej and
+ Shelah,	Saharon},
+fromwhere = {1,IL},
+journal = {Real Analysis Exchange},
+note = { arxiv:1308.3749 },
+pages = {129-140},
+title = {{On Borel hull operations}},
+volume = {40},
+year = {2015},
+},
+
+@article{MaShTs:1032,
+author = {Machura, Michal and Shelah, Saharon and Tsaban, Boaz},
+trueauthor = {Machura, Michal and Shelah, Saharon and Tsaban, Boaz},
+fromwhere = {P,IL,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/1404.2239 },
+pages = {15--40},
+title = {{The linear refinement number and selection theory}},
+volume = {234},
+year = {2016},
+},
+
+@article{ChSh:1033,
+author = {Cherlin, Gregory and Shelah, Saharon},
+trueauthor = {Cherlin, Gregory and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Combinatorica},
+note = { arxiv:math.LO/1404.5757 },
+title = {{Universal graphs with a forbidden subgraph: Block path
+ solidity}},
+volume = {accepted},
+},
+
+@article{ShVaVe:1034,
+author = {Shelah, Saharon and Vaananen, Jouko and Velickovic, Boban},
+trueauthor = {Shelah, Saharon and V{\"{a}}{\"{a}}n{\"{a}}nen, Jouko and
+ 	Veli\v{c}kovi\'c, Boban},
+fromwhere = {IL,SF,},
+journal = {Journal of Symbolic Logic},
+pages = {285--300},
+title = {{Positional Strategies in long Ehrenfeucht-Fra{\"{i}}ss\'e
+ games}},
+volume = {80},
+year = {2015},
+},
+
+@article{CeSh:1035,
+author = {Chernikov, Artem and Shelah, Saharon},
+trueauthor = {Chernikov, Artem and Shelah, Saharon},
+fromwhere = {R,IL},
+journal = {Journal of the Institute of Mathematics of Jussieu},
+note = { arxiv:math.LO/1308.3099 },
+title = {{On the number of Dedekind cuts and two-cardinal models of
+ dependent 	theories}},
+volume = {accepted},
+},
+
+@article{Sh:1036,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/1310.4042 },
+title = {{Forcing axioms for $ \lambda $-complete $\mu ^+ $-c.c.}},
+volume = {submitted},
+},
+
+@article{BaLaSh:1037,
+author = {Baldwin, John and Laskowski, Chris and Shelah, Saharon},
+trueauthor = {Baldwin, John and Laskowski, Chris and Shelah, Saharon},
+fromwhere = {1,1,IL},
+journal = {Journal of Symbolic Logic},
+title = {{Constructing many atomic models in $\aleph_1$}},
+volume = {submitted},
+},
+
+@article{ShSi:1038,
+author = {Shelah, Saharon and Spinas, Otmar},
+trueauthor = {Shelah, Saharon and Spinas, Otmar},
+fromwhere = {IL,CH},
+journal = {Journal of Symbolic Logic},
+note = { arxiv:math.LO/1402.5616 },
+title = {{Mad spectra}},
+volume = {accepted},
+},
+
+@article{GnSh:1039,
+author = {Greenberg, Noam and Shelah, Saharon},
+trueauthor = {Greenberg, Noam and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Annals of Pure and Applied Logic},
+note = { arxiv:math.LO/1309.3938 },
+pages = {1557--1576},
+title = {{Models of Cohen measurability}},
+volume = {165},
+year = {2014},
+},
+
+@article{GaMaSh:1040,
+author = {Garti, Shimon and Magidor, Menachem and Shelah, Saharon},
+trueauthor = {Garti, Shimon and Magidor, Menachem and Shelah, Saharon},
+fromwhere = {IL,IL,IL},
+journal = {Notre Dame Journal of Formal Logic},
+note = { arxiv:math.LO/1601.01409 },
+title = {{On the spectrum of characters of ultrafilters}},
+volume = {accepted},
+},
+
+@article{BgSh:1041,
+author = {Bagaria, Joan and Shelah, Saharon},
+trueauthor = {Bagaria, Joan and Shelah, Saharon},
+fromwhere = {SP,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:math.LO/1404.2776 },
+pages = {181--197},
+title = {{On partial orderings having precalibre-$\aleph_1$ and
+ 	fragments of Martin's axiom}},
+volume = {232},
+year = {2016},
+},
+
+@article{FaSh:1042,
+author = {Farah, Ilijas and Shelah, Saharon},
+trueauthor = {Farah, Ilijas and Shelah, Saharon},
+fromwhere = {3,IL},
+journal = {Journal of Institute of Mathematics at Jussieu},
+note = { arxiv:math.LO/1401.6689 },
+pages = {1--28},
+title = {{Rigidity of continuous quotients}},
+volume = {15},
+year = {2016},
+},
+
+@article{Sh:1043,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Mathematical Logic Quarterly},
+note = { arxiv:math.LO/1412.0421 },
+title = {{Superstable theories and representation}},
+volume = {submitted},
+},
+
+@article{FiGoKrSh:1044,
+author = {Fischer, Arthur and Goldstern, Martin and Kellner, Jakob and
+ Shelah, Saharon},
+fromwhere = {CA,AT,AT,IL},
+journal = {Archive for Mathematical Logic},
+note = { arxiv:1402.0367 },
+title = {{Creature forcing and five cardinal characteristics of the
+ continuum}},
+volume = {accepted; Baumgartner issue},
+},
+
+@article{Sh:1045,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {preprint},
+title = {{Quite free Abelian groups with prescribed endomorphism ring}},
+},
+
+@article{KmSh:1046,
+author = {Kumar, Ashutosh and Shelah, Saharon},
+trueauthor = {Kumar, Ashutosh and Shelah, Saharon},
+fromwhere = {IN, IL},
+journal = {Journal of Symbolic Logic},
+title = {{RVM, RVC Revisited: Clubs and Lusin sets}},
+volume = {submitted},
+},
+
+@article{GaSh:1047,
+author = {Garti, Shimon and Shelah, Saharon},
+trueauthor = {Garti, Shimon and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Bulletin of the London Mathematical Society},
+note = { arxiv:math.LO/1609.00242 },
+title = {{How you are with $\mathfrak{s}$ and $\mathfrak{r}$}},
+volume = {submitted},
+},
+
+@article{Sh:1048,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:new },
+title = {{Hanf number for the strictly stable cases}},
+volume = {submitted},
+},
+
+@article{HeSh:1049,
+author = {Herden, Daniel and Shelah, Saharon},
+trueauthor = {Herden, Daniel and Shelah, Saharon},
+fromwhere = {G,IL},
+journal = {preprint},
+title = {{On group well represented as automorphic groups of groups}},
+},
+
+@article{MiSh:1050,
+author = {Malliaris, Maryanthe and Shelah, Saharon},
+trueauthor = {Malliaris, Maryanthe and Shelah, Saharon},
+fromwhere = {1, IL},
+journal = {Israel Journal of Mathematics},
+title = {{Keisler's order has infinitely many classes}},
+volume = {submitted},
+},
+
+@article{MiSh:1051,
+author = {Maryanthe Malliaris and Shelah, Saharon},
+trueauthor = {Maryanthe Malliaris and Shelah, Saharon},
+fromwhere = {1, IL},
+journal = {Israel Journal of Mathematics},
+title = {{Model-theoretic applications of cofinality spectrum
+ problems}},
+volume = {accepted},
+},
+
+@article{Sh:1052,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {Proceedings of the American Mathematical Society},
+note = { arxiv:math.LO1503.02423 },
+pages = {5371--5383},
+title = {{Lower bounds on coloring numbers from hardness hypotheses 	in
+ PCF theory}},
+volume = {144},
+year = {2016},
+},
+
+@article{ShWo:1053,
+author = {Shelah, Saharon and Wohofsky, Wolfgang},
+trueauthor = {Shelah, Saharon and Wohofsky, Wolfgang},
+fromwhere = {IL,AT},
+journal = {Mathematical Logic Quarterly},
+pages = {434--438},
+title = {{There are no very  meager sets in the model in which both the
+ 	Borel Conjecture and the  dual Borel Conjecture are true}},
+volume = {62},
+year = {2016},
+},
+
+@article{KpSh:1054,
+author = {Kaplan, Itay and Shelah, Saharon},
+trueauthor = {Kaplan, Itay and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Mathematical Logic Quarterly},
+title = {{Forcing a countable structure to belong to the ground model}},
+volume = {submitted},
+},
+
+@article{KpLaSh:1055,
+author = {Kaplan, Itay and Lavi, Noa and Shelah, Saharon},
+trueauthor = {Kaplan, Itay and Lavi, Noa and Shelah, Saharon},
+fromwhere = {IL,IL,IL},
+journal = {Israel Journal of Mathematics},
+title = {{The generic pair conjecture for dependent finite diagrams}},
+volume = {accepted},
+},
+
+@article{BrLrSh:1056,
+author = {Bartoszynski, Tomek and Larson, Paul and Shelah, Saharon},
+trueauthor = {Bartoszy\'nski, Tomek and Larson, Paul and Shelah,
+ Saharon},
+fromwhere = {1,1,IL},
+journal = {Fundamenta Mathematicae},
+title = {{Closed sets which consistently have few translations covering
+ 	the line}},
+volume = {submitted},
+},
+
+@article{DwSh:1057,
+author = {Dow, Alan and Shelah, Saharon},
+trueauthor = {Dow, Alan and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {preprint},
+title = {{To be announced}},
+},
+
+@article{RaSh:1058,
+author = {Raghavan, Dilip and Shelah, Saharon},
+trueauthor = {Raghavan, Dilip and Shelah, Saharon},
+fromwhere = {3,IL},
+journal = {Transactions of the American Mathematical Society},
+title = {{On embedding certain partial orders into the P-points under
+ RK	and Tukey reducibility}},
+volume = {accepted},
+},
+
+@article{HbSh:1059,
+author = {Haber, Simi and Shelah, Saharon},
+trueauthor = {Haber, Simi and Shelah, Saharon},
+fromwhere = {IL, IL},
+note = { arxiv:math.LO/1510.06581 },
+pages = {226--236},
+series = {Lecture Notes in Computer Science},
+title = {{An extension of the Ehrenfeucht-Fra{\"{\i}}sse  game for
+ 	\mbox{first order} logics augmented with Lindstr\"{o}m 	quantifiers}},
+volume = {9300},
+year = {2015},
+},
+
+@article{RaSh:1060,
+author = {Raghavan, Dilip and Shelah, Saharon},
+trueauthor = {Raghavan, Dilip and Shelah, Saharon},
+fromwhere = {3,IL},
+journal = {Fundamenta Mathematicae},
+note = { arxiv:LO/1505.06296 },
+title = {{Two inequalities between cardinal invariants}},
+volume = {accepted},
+},
+
+@article{Sh:1061,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+pages = {293--296},
+series = {Lecture Notes in Computer Science},
+title = {{On failure of 0-1 laws}},
+volume = {9300},
+year = {2015},
+},
+
+@article{Sh:1062,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {preprint},
+title = {{Failure of 0-1 law for sparse random graph in strong logics}},
+},
+
+@article{KmSh:1063,
+author = {Kumar, Ashutosh and Shelah, Saharon},
+trueauthor = {Kumar, Ashutosh and Shelah, Saharon},
+fromwhere = {IN, IL},
+journal = {Mathematical Logic Quarterly},
+title = {{Clubs on quasi measurable cardinals}},
+volume = {submitted},
+},
+
+@article{Sh:1064,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {preprint},
+note = { arxiv:math.LO/1601.04824 },
+title = {{Atomic saturation of reduced powers}},
+},
+
+@article{Sh:1065,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {preprint},
+title = {{On many simple $T$'s for $SP^{(*)}$}},
+},
+
+@article{GoMeSh:1066,
+author = {Goldstern, Martin and  Mejia, Diego and Shelah, Saharon},
+trueauthor = {Goldstern, Martin and Mej\'{\i}a, Diego A. and Shelah,
+ Saharon},
+fromwhere = {AT,AT,IL},
+journal = {Proceedings of the AMS},
+note = { arxiv:math.LO/1504.04192 },
+pages = {4025--4042},
+title = {{The left side of Cicho\'n's Diagram}},
+volume = {144},
+year = {2016},
+},
+
+@article{HwSh:1067,
+author = {Horowitz, Haim and Shelah, Saharon},
+trueauthor = {Horowitz, Haim and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {preprint},
+title = {{Saccharinity with ccc}},
+},
+
+@article{KmSh:1068,
+author = {Kumar, Ashutosh and Shelah, Saharon},
+trueauthor = {Kumar, Ashutosh and Shelah, Saharon},
+fromwhere = {IN,IL},
+journal = {Advances in Mathematics},
+title = {{A transversal of full outer measure}},
+volume = {submitted},
+},
+
+@article{MiSh:1069,
+author = {Malliaris, Maryanthe and Shelah, Saharon},
+trueauthor = {Malliaris, Maryanthe and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {preprint},
+title = {{Open problems on ultrafilters and some connections to the
+ continuum}},
+},
+
+@article{MiSh:1070,
+author = {Malliaris, Maryanthe and Shelah, Saharon},
+trueauthor = {Malliaris, Maryanthe and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Topology and Applications},
+title = {{Cofinality spectrum problems: the axiomatic approach}},
+volume = {accepted; special volume in honor of Alan Dow},
+},
+
+@article{ShSr:1071,
+author = {Shelah, Saharon and Steprans, Juris},
+trueauthor = {Shelah, Saharon and Stepr\={a}ns, Juris},
+fromwhere = {IL, 3},
+journal = {Fundamenta Mathematicae},
+pages = {167--181},
+title = {{When automorphisms of
+ $\mathcal{P}(\kappa)/[\kappa]^{<\aleph_0}$ 	are trivial off a small
+ set}},
+volume = {235(2)},
+year = {2016},
+},
+
+@article{MhSh:1072,
+author = {Mohsenipour, Shahram and Shelah, Saharon},
+trueauthor = {Mohsenipour, Shahram and Shelah, Saharon},
+fromwhere = {IR,IL},
+journal = {Notre Dame Journal of Formal Logic},
+note = { arxiv:math.LO/1510.02216 },
+title = {{Set mappings on 4-tuples}},
+volume = {accepted},
+},
+
+@article{LrSh:1073,
+author = {Larson, Paul and Shelah, Saharon},
+trueauthor = {Larson, Paul and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {preprint},
+title = {{On the absoluteness of orbital $\omega$-stability}},
+},
+
+@article{KpShSi:1074,
+author = {Kaplan, Itay and Shelah, Saharon and Simon, Pierre},
+trueauthor = {Kaplan, Itay and Shelah, Saharon and Simon, Pierre},
+fromwhere = {IL,IL,F},
+journal = {Journal of Mathematical Logic},
+title = {{Exact saturation in simple and NIP theories}},
+volume = {accepted},
+},
+
+@article{GsSh:1075,
+author = {Golshani, Mohammad and Shelah, Saharon},
+trueauthor = {Golshani, Mohammad and Shelah, Saharon},
+fromwhere = {IR, IL},
+journal = {Journal of Mathematical Logic},
+note = { arxiv:math.LO/1510.06278 },
+pages = {34 pps},
+title = {{On cuts in ultraproducts of linear orders I}},
+volume = {16},
+year = {2016},
+},
+
+@article{LrSh:1076,
+author = {Larson, Paul and Shelah, Saharon},
+trueauthor = {Larson, Paul and Shelah, Saharon},
+fromwhere = {1, IL},
+journal = {Mathematical Logic Quarterly},
+title = {{Coding with canonical functions}},
+volume = {submitted},
+},
+
+@article{Sh:1077,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {preprint},
+note = { arxiv:math.LO/1511.05383 },
+title = {{Random graph: stronger logic but with the zero one law}},
+},
+
+@article{KmSh:1078,
+author = {Kumar, Ashutosh and Shelah, Saharon},
+trueauthor = {Kumar, Ashutosh and Shelah, Saharon},
+fromwhere = {IN, IL},
+journal = {Fundamenta Mathematicae},
+title = {{Entire functions with small orbits}},
+volume = {accepted},
+},
+
+@article{KmSh:1079,
+author = {Kumar, Ashutosh and Shelah, Saharon},
+trueauthor = {Kumar, Ashutosh and Shelah, Saharon},
+fromwhere = {IN,IL},
+journal = {Fundamenta Mathematicae},
+title = {{Avoiding equal distances}},
+volume = {accepted},
+},
+
+@article{KoSh:1080,
+author = {Komjath, Peter and Shelah, Saharon},
+trueauthor = {Komjath, Peter and Shelah, Saharon},
+fromwhere = {H,IL},
+journal = {Israel Journal of Mathematics},
+title = {{Consistently $\mathcal P (\omega_1)$ is the union of less
+ than	$2^{\aleph_1}$ strongly independent families}},
+volume = {submitted},
+},
+
+@article{RoSh:1081,
+author = {Roslanowski, Andrzej and Shelah, Saharon},
+trueauthor = {Ros{\l}anowski, Andrzej and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {Mathematica Slovaca},
+title = {{Small--large subgroups of the reals}},
+volume = {accepted},
+},
+
+@article{KpSh:1082,
+author = {Kaplan, Itay and Shelah, Saharon},
+trueauthor = {Kaplan, Itay and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {Journal of Symbolic Logic},
+title = {{Decidability and classification of the theory of integers
+ 	with primes}},
+volume = {submitted},
+},
+
+@article{GaHaSh:1083,
+author = {Garti, Shimon and Hayut, Yair and Shelah, Saharon},
+trueauthor = {Garti, Shimon and Hayut, Yair and Shelah, Saharon},
+fromwhere = {IL,IL,IL},
+journal = {Israel Journal of Mathematics},
+note = { arxiv:math.LO/1601.07745 },
+title = {{On the verge of inconsistency: Magidor Cardinals and Magidor
+ 	Filters}},
+volume = {submitted},
+},
+
+@article{BarSh:1084,
+author = {Barnea, Ilan and Shelah, Saharon},
+trueauthor = {Barnea, Ilan and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {preprint},
+title = {{The abelianization functor and cotorsion groups}},
+},
+
+@article{CnSh:1085,
+author = {Cohen, Shani and Shelah, Saharon},
+trueauthor = {Cohen, Shani and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {preprint},
+note = { arxiv:math.LO/1603.08362 },
+title = {{On a parallel of random real forcing for inaccessible
+ cardinals}},
+},
+
+@article{KoShSw:1086,
+author = {Koszmider, Piotr and Shelah, Saharon and Swietek, Michal},
+trueauthor = {Koszmider, Piotr and Shelah, Saharon and
+ \'Swi\c{e}tek,	Micha{\l}},
+fromwhere = {P,IL,P},
+journal = {Advances in Mathematics},
+title = {{There is no bound on sizes of indecomposable Banach Spaces}},
+volume = {submitted},
+},
+
+@article{GsSh:1087,
+author = {Golshani, Mohammad and Shelah, Saharon},
+trueauthor = {Golshani, Mohammad and Shelah, Saharon},
+fromwhere = {IR,IL},
+journal = {preprint},
+note = { arxiv:math.LO/1604.06044 },
+title = {{On cuts in ultraproducts on linear orders II}},
+},
+
+@article{ShSr:1088,
+author = {Shelah, Saharon and Steprans, Juris},
+trueauthor = {Shelah, Saharon and Step\r={a}ns, Juris},
+fromwhere = {IL,3},
+journal = {Annals of Pure and Applied Logic},
+title = {{Universal graphs and functions on $\omega_1$}},
+volume = {submitted},
+},
+
+@article{HwSh:1089,
+author = {Horowitz, Haim and Shelah, Saharon},
+trueauthor = {Horowitz, Haim and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {preprint},
+title = {{A Borel maximal eventually different family}},
+},
+
+@article{HwSh:1090,
+author = {Horowitz, Haim and Shelah, Saharon},
+trueauthor = {Horowitz, Haim and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {preprint},
+title = {{Can you take Tornquist's inaccessible away?}},
+},
+
+@article{DgHeSh:1091,
+author = {Dugas, Manfred and Herden, Daniel and Shelah, Saharon},
+trueauthor = {Dugas, Manfred and Herden, Daniel and Shelah, Saharon},
+fromwhere = {1,1,IL},
+journal = {''Groups and Model Theory''},
+title = {{An extension of M.C.R. Butler's theorem on endomorphism
+ rings}},
+},
+
+@article{BlSh:1092,
+author = {Baldwin, John T. and Shelah, Saharon},
+trueauthor = {Baldwin, John T. Shelah, Saharon},
+fromwhere = {1, IL},
+journal = {Archive for Mathematical Logic},
+title = {{Hanf numbers for extendibility and related phenomena}},
+volume = {submitted},
+},
+
+@article{HwSh:1093,
+author = {Horowitz, Haim and Shelah, Saharon},
+trueauthor = {Horowitz, Haim and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {preprint},
+title = {{Maximal independent sets in Borel graphs and large
+ cardinals}},
+},
+
+@article{HwSh:1094,
+author = {Horowitz, Haim and Shelah, Saharon},
+trueauthor = {Horowitz, Haim and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {preprint},
+title = {{Solovay's inaccessible over a weak set theory without
+ choice}},
+},
+
+@article{HwSh:1095,
+author = {Horowitz, Haim and Shelah, Saharon},
+trueauthor = {Horowitz, Haim and Shelah, Saharon},
+fromwhere = {IL, IL},
+journal = {preprint},
+title = {{A Borel maximal cofinitary group}},
+},
+
+@article{Sh:1096,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {preprint},
+title = {{Strong failure of  0-1 law for LFP and the path logics}},
+},
+
+@article{HwSh:1097,
+author = {Horowitz, Haim and Shelah, Saharon},
+trueauthor = {Horowitz, Haim and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {preprint},
+title = {{On the classification of definable ccc forcing notions}},
+},
+
+@article{Sh:1098,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {preprint},
+title = {{Excl LF groups with few automorphisms}},
+},
+
+@article{LwSh:1099,
+author = {Laskowski, Michael C. and Shelah, Saharon},
+trueauthor = {Laskowski, Michael C. and Shelah, Saharon},
+fromwhere = {1,IL},
+journal = {preprint},
+title = {{A strong failure of $\aleph_0$ stability for atomic classes}},
+},
+
+@article{Sh:1100,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {preprint},
+title = {{Creature iteration for inaccesibles}},
+},
+
+@article{Sh:1101,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+journal = {preprint},
+title = {{Isomorphic limit ultrapowers for infinitary logic}},
+},
+
+@article{KmSh:1102,
+author = {Kumar, Ashutosh and Shelah, Saharon},
+trueauthor = {Kumar, Ashutosh and Shelah, Saharon},
+fromwhere = {IN,IL},
+journal = {Journal of Mathematical Logic},
+title = {{On possible restrictions of the null ideal}},
+volume = {preprint},
+},
+
+@article{HwSh:1103,
+author = {Horowitz, Haim and Shelah, Saharon},
+trueauthor = {Horowitz, Haim and Shelah, Saharon},
+fromwhere = {IL,IL},
+journal = {preprint},
+title = {{Mad families and non-meager filters}},
+},
+
+@article{Sh:1104,
+author = {Shelah, Saharon},
+trueauthor = {Shelah, Saharon},
+fromwhere = {IL},
+title = {{}},
+},
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