From ff039a8d60e81c771dab31c72d349ef9560c8537 Mon Sep 17 00:00:00 2001
From: Prefetch
Date: Wed, 24 Feb 2021 09:54:20 +0100
Subject: Final commit for archival

---
 latex/know/concept/gram-schmidt-method/source.md | 5 ++++-
 1 file changed, 4 insertions(+), 1 deletion(-)

(limited to 'latex/know/concept/gram-schmidt-method')

diff --git a/latex/know/concept/gram-schmidt-method/source.md b/latex/know/concept/gram-schmidt-method/source.md
index b0c7b3b..7920a30 100644
--- a/latex/know/concept/gram-schmidt-method/source.md
+++ b/latex/know/concept/gram-schmidt-method/source.md
@@ -4,7 +4,8 @@
 # Gram-Schmidt method
 
 Given a set of linearly independent non-orthonormal vectors
-$\ket*{V_1}, \ket*{V_2}, ...$ from a Hilbert space, the **Gram-Schmidt method**
+$\ket*{V_1}, \ket*{V_2}, ...$ from a [Hilbert space](/know/concept/hilbert-space/),
+the **Gram-Schmidt method**
 turns them into an orthonormal set $\ket*{n_1}, \ket*{n_2}, ...$ as follows:
 
 1.  Take the first vector $\ket*{V_1}$ and normalize it to get $\ket*{n_1}$:
@@ -33,3 +34,5 @@ turns them into an orthonormal set $\ket*{n_1}, \ket*{n_2}, ...$ as follows:
     \end{aligned}$$
     
 4.  Loop back to step 2, taking the next vector $\ket*{V_{j+1}}$.
+
+If you are unfamiliar with this notation, take a look at [Dirac notation](/know/concept/dirac-notation/).
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