Merge branch 'master' into deploy_aws

layouts/partials/scripts.html

@@ -1,12 +1,12 @@
 <script src="https://cdn.jsdelivr.net/npm/[email protected]/dist/umd/popper.min.js"
     integrity="sha384-9/reFTGAW83EW2RDu2S0VKaIzap3H66lZH81PoYlFhbGU+6BZp6G7niu735Sk7lN"
     crossorigin="anonymous"></script>
-<script src="https://cdn.jsdelivr.net/npm/[email protected].0/dist/js/bootstrap.min.js"
-    integrity="sha384-+YQ4JLhjyBLPDQt//I+STsc9iw4uQqACwlvpslubQzn4u2UU2UFM80nGisd026JF"
+<script src="https://cdn.jsdelivr.net/npm/[email protected].1/dist/js/bootstrap.min.js"
+    integrity="sha512-UR25UO94eTnCVwjbXozyeVd6ZqpaAE9naiEUBK/A+QDbfSTQFhPGj5lOR6d8tsgbBk84Ggb5A3EkjsOgPRPcKA=="
     crossorigin="anonymous"></script>
 
 {{ if .Site.Params.mermaid.enable }}
-<script src="https://cdn.jsdelivr.net/npm/mermaid@8.11.2/dist/mermaid.min.js" integrity="sha384-m8Pdaep6Qk8sW3J6XhPOiwUww3maU9HxZTLvEfSEB4e1UVvTdHyfJsYmEfYqvwLC" crossorigin="anonymous"></script>
+<script src="https://cdn.jsdelivr.net/npm/mermaid@8.13.4/dist/mermaid.min.js" integrity="sha512-JERecFUBbsm75UpkVheAuDOE8NdHjQBrPACfEQYPwvPG+fjgCpHAz1Jw2ci9EXmd3DdfiWth3O3CQvcfEg8gsA==" crossorigin="anonymous"></script>
 {{ end }}
 
 {{ if .Site.Params.markmap.enable }}
@@ -33,22 +33,22 @@
 
 <!-- load stylesheet and scripts for KaTeX support -->
 {{ if .Site.Params.katex.enable }}
-<link rel="stylesheet" href="https://cdn.jsdelivr.net/npm/katex@0.13.2/dist/katex.min.css"
-    integrity="sha384-Cqd8ihRLum0CCg8rz0hYKPoLZ3uw+gES2rXQXycqnL5pgVQIflxAUDS7ZSjITLb5" crossorigin="anonymous">
+<link rel="stylesheet" href="https://cdn.jsdelivr.net/npm/katex@0.15.1/dist/katex.min.css"
+    integrity="sha512-vJqxkZ+Sugf/6WRlpcxN01qVfX/29hF6qc33eHF1va3NgoV+U+wCi+uTAsQ10sDoGyBxHLdaHvGwDlV3yVYboA==" crossorigin="anonymous">
 <!-- The loading of KaTeX is deferred to speed up page rendering -->
-<script defer src="https://cdn.jsdelivr.net/npm/katex@0.13.2/dist/katex.min.js"
-    integrity="sha384-1Or6BdeNQb0ezrmtGeqQHFpppNd7a/gw29xeiSikBbsb44xu3uAo8c7FwbF5jhbd"
+<script defer src="https://cdn.jsdelivr.net/npm/katex@0.15.1/dist/katex.min.js"
+    integrity="sha512-5ufNcHqOYgilGEHPfuRIQ5B/vDS1M8+UC+DESZ5CwVgGTg+b2Ol/15rYL/GiCWJ/Sx8oVo0FPFok1dPk8U9INQ=="
     crossorigin="anonymous"></script>
 <!-- check whether support of mhchem is enabled in config.toml -->
 {{ if .Site.Params.katex.mhchem.enable }}
 <!-- To add support for displaying chemical equations and physical units, load the mhchem extension: -->
-<script defer src="https://cdn.jsdelivr.net/npm/katex@0.13.2/dist/contrib/mhchem.min.js"
-    integrity="sha384-LIgAiYlGSAdpNC9+YDjDPF6JeS/RRIumtNo0CmyQERZ/+g0h9MbuYQwf/5pQ4Y4M"
+<script defer src="https://cdn.jsdelivr.net/npm/katex@0.15.1/dist/contrib/mhchem.min.js"
+    integrity="sha512-HWb6LyQhO6UkmYLjdSblpgiOvvbdkoMRjln0POPhOVbZu3l4QdqwZnMJ/cuwKScU5pWARejB495TAAAz0WNsXQ=="
     crossorigin="anonymous"></script>
 {{ end }}
 <!-- To automatically render math in text elements, include the auto-render extension: -->
-<script defer src='https://cdn.jsdelivr.net/npm/katex@0.13.2/dist/contrib/auto-render.min.js'
-    integrity='sha384-vZTG03m+2yp6N6BNi5iM4rW4oIwk5DfcNdFfxkk9ZWpDriOkXX8voJBFrAO7MpVl' crossorigin='anonymous' 
+<script defer src='https://cdn.jsdelivr.net/npm/katex@0.15.1/dist/contrib/auto-render.min.js'
+    integrity='sha512-ZA/RPrAo88DlwRnnoNVqKINnQNcWERzRK03PDaA4GIJiVZvGFIWQbdWCsUebMZfkWohnfngsDjXzU6PokO4jGw==' crossorigin='anonymous' 
     {{ printf "onload='renderMathInElement(%s, %s);'" (( .Site.Params.katex.html_dom_element | default "document.body" ) | safeJS ) ( printf "%s" ( $.Site.Params.katex.options | jsonify )) | safeHTMLAttr }}></script>
 {{ end }}
 

userguide/content/en/docs/Adding content/diagrams-and-formulae/index.md

@@ -18,10 +18,10 @@ With \\(\KaTeX\\) support enabled in Docsy, you can include complex mathematical
 The following code sample produces a text line with three inline formulae:
 
 ```tex
-When \\(a \ne 0\\), there are two solutions to \\(ax2 + bx + c= 0\\) and they are \\(x = {-b \pm \sqrt{b^2-4ac} \over 2a}.\\)
+When \\(a \ne 0\\), there are two solutions to \\(ax^2 + bx + c= 0\\) and they are \\(x = {-b \pm \sqrt{b^2-4ac} \over 2a}.\\)
 ```
 
-When \\(a \ne 0\\), there are two solutions to \\(ax2 + bx + c= 0\\) and they are \\(x = {-b \pm \sqrt{b^2-4ac} \over 2a}.\\)
+When \\(a \ne 0\\), there are two solutions to \\(ax^2 + bx + c= 0\\) and they are \\(x = {-b \pm \sqrt{b^2-4ac} \over 2a}.\\)
 
 ### Formulae in display mode