From fb86e33e37c7f4f55d0b7f01bdf1c2ca68f6c0f6 Mon Sep 17 00:00:00 2001 From: Luc Date: Sat, 2 Dec 2023 13:46:27 +0100 Subject: [PATCH] Updated sets.md --- config/en/mkdocs.yaml | 3 +++ docs/en/mathematics/set-theory/sets.md | 6 +++++- 2 files changed, 8 insertions(+), 1 deletion(-) diff --git a/config/en/mkdocs.yaml b/config/en/mkdocs.yaml index d6ed6c9..6ef77f0 100755 --- a/config/en/mkdocs.yaml +++ b/config/en/mkdocs.yaml @@ -37,6 +37,9 @@ markdown_extensions: - pymdownx.mark - pymdownx.tilde - def_list + - admonition + - pymdownx.details + - pymdownx.superfences extra_javascript: diff --git a/docs/en/mathematics/set-theory/sets.md b/docs/en/mathematics/set-theory/sets.md index f05f68f..2ff6ad8 100644 --- a/docs/en/mathematics/set-theory/sets.md +++ b/docs/en/mathematics/set-theory/sets.md @@ -28,4 +28,8 @@ Suppose for example that $B = {x,y,z}$, then $\wp(B) = \{\varnothing,\{x\},\{y\} Let $B$ be set with $n$ elements. A subset $A$ of $B$ is completely determined by its elements. For each element $b \in B$ there are two options, it is in $A$ or it is not. So, there are $2^n$ options and thus $2^n$ different subsets $A$ of $B$. -
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+ +??? note "*Proof*:" + + Let $B$ be set with $n$ elements. A subset $A$ of $B$ is completely determined by its elements. For each element $b \in B$ there are two options, it is in $A$ or it is not. So, there are $2^n$ options and thus $2^n$ different subsets $A$ of $B$. \ No newline at end of file