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authorSpencer Burris <sburris@posteo.net>2021-02-27 18:28:37 -0800
committerGitHub <noreply@github.com>2021-02-27 18:28:37 -0800
commitea6b3092dbd23e5ec1132a39e79d4a627d221403 (patch)
tree87cdc256bbf8b5cc9b029ed75aab2a780bdddff8
parent512b288d1a8245869e4b8662b2ab261bb449d30c (diff)
[set-theory/en] use not equal ASCII symbol
-rw-r--r--set-theory.html.markdown2
1 files changed, 1 insertions, 1 deletions
diff --git a/set-theory.html.markdown b/set-theory.html.markdown
index 6be7aa00..ae8b5388 100644
--- a/set-theory.html.markdown
+++ b/set-theory.html.markdown
@@ -41,7 +41,7 @@ The cardinality, or size, of a set is determined by the number of items in the s
For example, if `S = { 1, 2, 4 }`, then `|S| = 3`.
### The Empty Set
-* The empty set can be constructed in set builder notation using impossible conditions, e.g. `∅ = { x : x =/= x }`, or `∅ = { x : x ∈ N, x < 0 }`;
+* The empty set can be constructed in set builder notation using impossible conditions, e.g. `∅ = { x : x ≠ x }`, or `∅ = { x : x ∈ N, x < 0 }`;
* the empty set is always unique (i.e. there is one and only one empty set);
* the empty set is a subset of all sets;
* the cardinality of the empty set is 0, i.e. `|∅| = 0`.