leonv/bsc-leon-vatthauer
1
0
Fork 0
mirror of https://git8.cs.fau.de/theses/bsc-leon-vatthauer.git synced 2024-05-31 07:28:34 +02:00
Code Issues Projects Releases Packages Wiki Activity

minor fix

Browse source
This commit is contained in:
Leon Vatthauer 2024-01-21 17:26:55 +01:00
parent 2a152eb6f4
commit 2e010ba8b3
Signed by: leonv
SSH key fingerprint: SHA256:G4+ddwoZmhLPRB1agvXzZMXIzkVJ36dUYZXf5NxT+u8
1 changed files with 1 additions and 1 deletions
Show stats Download patch file Download diff file Expand all files Collapse all files

2
slides/sections/01_abstracting.tex
View file

@ -177,7 +177,7 @@ The following is an adaptation of Ad\'amek, Milius and Velebil's \textit{complet
\item \textbf{Fixpoint}: $f^\dagger = [ \eta , f^\dagger ]^* \circ f$
\\for $f : X \rightarrow T(Y + X)$
\item \textbf{Uniformity}: $f \circ h = T(id + h) \circ g \Rightarrow f^\dagger \circ h = g^\dagger$
\\for $f : X \rightarrow T(Y + X) , g : Z \rightarrow T(Y + Z)$
\\for $f : X \rightarrow T(Y + X) , g : Z \rightarrow T(Y + Z), h : Z \rightarrow X$
\item \textbf{Naturality}: $g^* \circ f^\dagger = ([ (T inl) \circ g , \eta \circ inr ]^* \circ f )^\dagger$
\\for $f : X \rightarrow T(Y + X), g : Y \rightarrow TZ$
\item \textbf{Codiagonal}: $f^{\dagger\dagger} = (T[id , inr ] \circ f)^\dagger$