Fixed leq

Author: maxfierrog

content/posts/elo-system-gradient/index.md

@@ -34,7 +34,7 @@ $$
   (x, y) \in R \vdash xRy,
 $$
 
-we are an example away from making sense. In particular, consider $R = \\, <$ (less-than). When we say things like "$x < y$," we are in fact using syntactic sugar for "$(x, y) \in \\, <$." With this in mind, we can take a look at [partial orders](https://en.wikipedia.org/wiki/Partially_ordered_set).
+we are an example away from making sense. In particular, consider $R = \\, \leq$ (less-than). When we say things like "$x \leq y$," we are in fact using syntactic sugar for "$(x, y) \in \\, \leq$." With this in mind, we can take a look at [partial orders](https://en.wikipedia.org/wiki/Partially_ordered_set).
 
 {{% hint title="Definition" %}}
 

public/index.xml

@@ -113,7 +113,7 @@ We will replace that with its formal meaning, which is a specific kind of <a
 <p>This should seem odd, as a subset is in no obvious way reminiscent of a permutation. But introducing some new syntax to indicate membership in a relation,</p>
 $$
   (x, y) \in R \vdash xRy,
-$$<p>we are an example away from making sense. In particular, consider $R = \, <$ (less-than). When we say things like “$x < y$,” we are in fact using syntactic sugar for “$(x, y) \in \, <$.” With this in mind, we can take a look at <a href="https://en.wikipedia.org/wiki/Partially_ordered_set">partial orders</a>.</p>
+$$<p>we are an example away from making sense. In particular, consider $R = \, \leq$ (less-than). When we say things like “$x \leq y$,” we are in fact using syntactic sugar for “$(x, y) \in \, \leq$.” With this in mind, we can take a look at <a href="https://en.wikipedia.org/wiki/Partially_ordered_set">partial orders</a>.</p>
 <style>
     .box-body > :last-child {
         margin-bottom: 0 !important;

public/the-elo-rating-system-through-likelihood-gradient-ascent/index.html

@@ -140,7 +140,7 @@ <h3 id="mathematical-orderings">Mathematical Orderings</h3>
 <p>This should seem odd, as a subset is in no obvious way reminiscent of a permutation. But introducing some new syntax to indicate membership in a relation,</p>
 $$
   (x, y) \in R \vdash xRy,
-$$<p>we are an example away from making sense. In particular, consider $R = \, &lt;$ (less-than). When we say things like &ldquo;$x &lt; y$,&rdquo; we are in fact using syntactic sugar for &ldquo;$(x, y) \in \, &lt;$.&rdquo; With this in mind, we can take a look at <a href="https://en.wikipedia.org/wiki/Partially_ordered_set">partial orders</a>.</p>
+$$<p>we are an example away from making sense. In particular, consider $R = \, \leq$ (less-than). When we say things like &ldquo;$x \leq y$,&rdquo; we are in fact using syntactic sugar for &ldquo;$(x, y) \in \, \leq$.&rdquo; With this in mind, we can take a look at <a href="https://en.wikipedia.org/wiki/Partially_ordered_set">partial orders</a>.</p>
 <style>
     .box-body > :last-child {
         margin-bottom: 0 !important;