minor edits

_posts/2024-10-14-blog-post.md

@@ -69,7 +69,7 @@ or DP.
 
 Now this is all well known, but one thing that is less well known is that you
 can do the DP in-place instead of using 2 adjacent rows of integers in separate
-memory locations, one storing the values for $$n-1$$ and the other for $n$ that
+memory locations, one storing the values for $$n-1$$ and the other for $$n$$ that
 is being populated in the current iteration.
 
 To do this in place you need to traverse the row of integers right to left, also
@@ -127,7 +127,7 @@ about numeric precision given how large the numbers become so quickly (in n).
 Note that for the ordered Bell numbers of order $$k$$, you can still do the computation
 in place similar to how you did the Stirling numbers of the second kind. The
 primary difference beside what the numbers actually count is that for
-ordered Bell numbers of order $k$ you can iterate over a row in either direction
+ordered Bell numbers of order $$k$$ you can iterate over a row in either direction
 and still do the computation in place.
 
 Note: In the SciPy implementation the Stirling number computation is vectorized