From 5638b976f2fd1c50670d2ef7e6e6832fdc2a2dd8 Mon Sep 17 00:00:00 2001
From: Franciszek Malinka <franciszek.malinka@gmail.com>
Date: Thu, 21 Apr 2022 01:28:40 +0200
Subject: Removed a todo

---
 lic_malinka.tex | 5 ++---
 1 file changed, 2 insertions(+), 3 deletions(-)

(limited to 'lic_malinka.tex')

diff --git a/lic_malinka.tex b/lic_malinka.tex
index e1a45b3..af116cd 100644
--- a/lic_malinka.tex
+++ b/lic_malinka.tex
@@ -582,9 +582,8 @@
     Take any graphs $(A, \alpha), (B, \beta), (C,\gamma)$ such that $A$ embeds
     into $B$ and $C$. Let $D$ be the amalgamation of $B$ and $C$ over $A$ as in
     the proof for the plain graphs. We will define the automorphism
-    $\delta\in\Aut(D)$ so it extends $\beta$ and $\gamma$. (TODO: chyba nie
-    tylko extends ale coś więcej: wiem o co chodzi, ale nie wiem jak to
-    napisać) We let $\delta_{\upharpoonright X} = \id_X$ for $X\in \{A,
+    $\delta\in\Aut(D)$ so it extends $\beta$ and $\gamma$. 
+	We let $\delta_{\upharpoonright X} = \id_X$ for $X\in \{A,
     B\setminus A, C\setminus B\}$. Let's check the definition is correct. In
     order to do that, we have to show that for any $u, v\in
     D\quad(uE_Dv\leftrightarrow \delta(u)E_D\delta(v))$. We have two cases:
-- 
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