From 28407333ffceca9b99fae721c30e8ae146a863da Mon Sep 17 00:00:00 2001
From: Justin Gassner <justin.gassner@mailbox.org>
Date: Wed, 14 Feb 2024 07:24:38 +0100
Subject: Update

---
 pages/distribution-theory/index.md | 29 ++++++++++++++---------------
 1 file changed, 14 insertions(+), 15 deletions(-)

(limited to 'pages/distribution-theory/index.md')

diff --git a/pages/distribution-theory/index.md b/pages/distribution-theory/index.md
index b4b50a8..3055c8f 100644
--- a/pages/distribution-theory/index.md
+++ b/pages/distribution-theory/index.md
@@ -1,6 +1,6 @@
 ---
 title: Distribution Theory
-nav_order: 3
+nav_order: 5
 has_children: true
 has_toc: false
 published: true
@@ -10,17 +10,16 @@ published: true
 
 As usual, let $\mathcal{S}$ denote the space of Schwartz test functions on $\RR^n$.
 
-{: .definition-title }
-> Definition (Operator Valued Distribution)
-> 
-> Let $\hilb{H}$ be a Hilbert space.
-> An *operator valued tempered distribution* $\Phi$ (on $\RR^n$)
-> is a mapping that associates to each test function $f \in \mathcal{S}$
-> an unbounded linear operator $\Phi(f)$ in $\hilb{H}$ such that
-> {: .mb-0 }
-> 
-> {: .my-0 }
-> - there is a dense linear subspace $\mathcal{D}$ of $\hilb{H}$ that
-> is contained in the domain of all the $\Phi(f)$ 
-> - for every fixed pair of vectors $\phi, \psi \in \hilb{D}$
-> the mapping $f \mapsto \innerp{\phi}{\Phi(f) \psi}$ is a tempered distribution.
+{% definition Operator Valued Distribution %}
+Let $\hilb{H}$ be a Hilbert space.
+An *operator valued tempered distribution* $\Phi$ (on $\RR^n$)
+is a mapping that associates to each test function $f \in \mathcal{S}$
+an unbounded linear operator $\Phi(f)$ in $\hilb{H}$ such that
+{: .mb-0 }
+
+{: .my-0 }
+- there is a dense linear subspace $\mathcal{D}$ of $\hilb{H}$ that
+is contained in the domain of all the $\Phi(f)$ 
+- for every fixed pair of vectors $\phi, \psi \in \hilb{D}$
+the mapping $f \mapsto \innerp{\phi}{\Phi(f) \psi}$ is a tempered distribution.
+{% enddefinition %}
-- 
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