Typos

2023-12-09 18:17:22 -08:00
parent a5362a2eb9
commit 6a5e02a8ac
27 changed files with 36 additions and 33 deletions
--- a/Advanced/Definable
+++ b/Advanced/Definable
@ -112,7 +112,7 @@ Define $\{-2, 2\}$ in $S$.

 \problem{}
 Let $P$ be the set of all subsets of $\mathbb{Z}^+_0$. This is called a \textit{power set}. \par
-Let $S$ be the stucture $( P ~|~ \{\subseteq\})$ \par
+Let $S$ be the structure $( P ~|~ \{\subseteq\})$ \par

 \problempart{}
 Show that the empty set is definable in $S$. \par