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authorJustin Gassner <justin.gassner@mailbox.org>2024-02-20 12:01:07 +0100
committerJustin Gassner <justin.gassner@mailbox.org>2024-02-20 12:01:07 +0100
commit8b9bb9346c217874670b0f1798ab6f1cb28fdb83 (patch)
tree167336a47f0d19dc8b0897f4e94be0e44933eeb2 /pages/operator-algebras
parent7c66b227a494748e2a546fb85317accd00aebe53 (diff)
downloadsite-8b9bb9346c217874670b0f1798ab6f1cb28fdb83.tar.zst
Update
Diffstat (limited to 'pages/operator-algebras')
-rw-r--r--pages/operator-algebras/banach-algebras/index.md7
1 files changed, 4 insertions, 3 deletions
diff --git a/pages/operator-algebras/banach-algebras/index.md b/pages/operator-algebras/banach-algebras/index.md
index 9d70df8..3a427a7 100644
--- a/pages/operator-algebras/banach-algebras/index.md
+++ b/pages/operator-algebras/banach-algebras/index.md
@@ -157,9 +157,10 @@ is (strongly) analytic.
---
-{: .proposition #spectrum-is-not-empty }
-> Suppose $x$ is an element of a unital Banach algebra.
-> Then its spectrum $\sigma(x)$ is not empty.
+{% proposition %}
+Suppose $x$ is an element of a unital Banach algebra.
+Then its spectrum $\sigma(x)$ is not empty.
+{% endproposition %}
{% proof %}
We assume that $\sigma(x)$ is empty