Typsetting diagram chases (with TikZ?)
Background. I recently came across a Youtube video with a bunch of really nicely typeset 'diagram chases' that seem to have been made in TeX (perhaps TikZ?):
I'd like to create something similar for a presentation that I'm working on, but I feel a bit lost when it comes to figuring out a systematic/scalable way to this.
Own attempt. For small diagrams, it's possible to do this in a very ad hoc way, by just playing around with coordinates and the bend right
and bend left
attributes in TikZ. A quick example of what this might look like:
documentclass{article}
usepackage{tikz}
usetikzlibrary{arrows.meta}
begin{document}
begin{tikzpicture}[scale=1.5, bend left=15, bend right=15]
node (B) at (0,0) {$B$};
node (B') at (0,-1) {$B'$};
node (C) at (1,0) {$C$};
node (C') at (1,-1) {$C'$};
draw[->,gray] (B) -- (B');
draw[->,gray,shorten >= -1pt] (B') -- (C');
draw[->,gray,shorten >= -1pt] (B) -- (C);
draw[->,gray] (C) -- (C');
node (b) at (-0.3,0.2) {footnotesize $b$};
node (bprime) at (-0.3,-1.2) {footnotesize $b'$};
node (cbar) at (0.7,0.2) {footnotesize $bar{c}$};
node (cdiff) at (0.7,-1.3) {footnotesize $c'-c''$};
path (b) edge [{|[scale=0.7]}-{>[scale=0.7]},bend left] node [left] {} (cbar);
path (b) edge [{|[scale=0.7]}-{>[scale=0.7]},bend right] node [left] {} (bprime);
path (bprime) edge [{|[scale=0.7]}-{>[scale=0.7]},bend right] node [left] {} (cdiff);
path (cbar) edge [{|[scale=0.7]}-{>[scale=0.7]},bend right, shorten >= -2pt, shorten <= -1pt] node [left] {} (cdiff);
end{tikzpicture}
end{document}
I think this gives a decent end result. But for larger diagrams, it would be an absolute nightmare to work with a code that is so messy and so heavily dependent on coordinates and tweaked parameters.
Thus, if anyone has suggestions (big or small) for a more clever way to do this (with or without TikZ) and/or a way to make my own approach a bit cleaner or more systematic somehow, that would be greatly appreciated!
tikz-pgf diagrams tikz-cd commutative-diagrams
add a comment |
Background. I recently came across a Youtube video with a bunch of really nicely typeset 'diagram chases' that seem to have been made in TeX (perhaps TikZ?):
I'd like to create something similar for a presentation that I'm working on, but I feel a bit lost when it comes to figuring out a systematic/scalable way to this.
Own attempt. For small diagrams, it's possible to do this in a very ad hoc way, by just playing around with coordinates and the bend right
and bend left
attributes in TikZ. A quick example of what this might look like:
documentclass{article}
usepackage{tikz}
usetikzlibrary{arrows.meta}
begin{document}
begin{tikzpicture}[scale=1.5, bend left=15, bend right=15]
node (B) at (0,0) {$B$};
node (B') at (0,-1) {$B'$};
node (C) at (1,0) {$C$};
node (C') at (1,-1) {$C'$};
draw[->,gray] (B) -- (B');
draw[->,gray,shorten >= -1pt] (B') -- (C');
draw[->,gray,shorten >= -1pt] (B) -- (C);
draw[->,gray] (C) -- (C');
node (b) at (-0.3,0.2) {footnotesize $b$};
node (bprime) at (-0.3,-1.2) {footnotesize $b'$};
node (cbar) at (0.7,0.2) {footnotesize $bar{c}$};
node (cdiff) at (0.7,-1.3) {footnotesize $c'-c''$};
path (b) edge [{|[scale=0.7]}-{>[scale=0.7]},bend left] node [left] {} (cbar);
path (b) edge [{|[scale=0.7]}-{>[scale=0.7]},bend right] node [left] {} (bprime);
path (bprime) edge [{|[scale=0.7]}-{>[scale=0.7]},bend right] node [left] {} (cdiff);
path (cbar) edge [{|[scale=0.7]}-{>[scale=0.7]},bend right, shorten >= -2pt, shorten <= -1pt] node [left] {} (cdiff);
end{tikzpicture}
end{document}
I think this gives a decent end result. But for larger diagrams, it would be an absolute nightmare to work with a code that is so messy and so heavily dependent on coordinates and tweaked parameters.
Thus, if anyone has suggestions (big or small) for a more clever way to do this (with or without TikZ) and/or a way to make my own approach a bit cleaner or more systematic somehow, that would be greatly appreciated!
tikz-pgf diagrams tikz-cd commutative-diagrams
The diagram was created with a very nice tool, but that is not TikZ (as far as I can see). Anyway, it is always possible to create the diagram using TikZ.
– JouleV
2 hours ago
Any other tools that you think could be useful? I'm definitely willing to try out other tools than TikZ if need be!
– Oskar Henriksson
1 hour ago
add a comment |
Background. I recently came across a Youtube video with a bunch of really nicely typeset 'diagram chases' that seem to have been made in TeX (perhaps TikZ?):
I'd like to create something similar for a presentation that I'm working on, but I feel a bit lost when it comes to figuring out a systematic/scalable way to this.
Own attempt. For small diagrams, it's possible to do this in a very ad hoc way, by just playing around with coordinates and the bend right
and bend left
attributes in TikZ. A quick example of what this might look like:
documentclass{article}
usepackage{tikz}
usetikzlibrary{arrows.meta}
begin{document}
begin{tikzpicture}[scale=1.5, bend left=15, bend right=15]
node (B) at (0,0) {$B$};
node (B') at (0,-1) {$B'$};
node (C) at (1,0) {$C$};
node (C') at (1,-1) {$C'$};
draw[->,gray] (B) -- (B');
draw[->,gray,shorten >= -1pt] (B') -- (C');
draw[->,gray,shorten >= -1pt] (B) -- (C);
draw[->,gray] (C) -- (C');
node (b) at (-0.3,0.2) {footnotesize $b$};
node (bprime) at (-0.3,-1.2) {footnotesize $b'$};
node (cbar) at (0.7,0.2) {footnotesize $bar{c}$};
node (cdiff) at (0.7,-1.3) {footnotesize $c'-c''$};
path (b) edge [{|[scale=0.7]}-{>[scale=0.7]},bend left] node [left] {} (cbar);
path (b) edge [{|[scale=0.7]}-{>[scale=0.7]},bend right] node [left] {} (bprime);
path (bprime) edge [{|[scale=0.7]}-{>[scale=0.7]},bend right] node [left] {} (cdiff);
path (cbar) edge [{|[scale=0.7]}-{>[scale=0.7]},bend right, shorten >= -2pt, shorten <= -1pt] node [left] {} (cdiff);
end{tikzpicture}
end{document}
I think this gives a decent end result. But for larger diagrams, it would be an absolute nightmare to work with a code that is so messy and so heavily dependent on coordinates and tweaked parameters.
Thus, if anyone has suggestions (big or small) for a more clever way to do this (with or without TikZ) and/or a way to make my own approach a bit cleaner or more systematic somehow, that would be greatly appreciated!
tikz-pgf diagrams tikz-cd commutative-diagrams
Background. I recently came across a Youtube video with a bunch of really nicely typeset 'diagram chases' that seem to have been made in TeX (perhaps TikZ?):
I'd like to create something similar for a presentation that I'm working on, but I feel a bit lost when it comes to figuring out a systematic/scalable way to this.
Own attempt. For small diagrams, it's possible to do this in a very ad hoc way, by just playing around with coordinates and the bend right
and bend left
attributes in TikZ. A quick example of what this might look like:
documentclass{article}
usepackage{tikz}
usetikzlibrary{arrows.meta}
begin{document}
begin{tikzpicture}[scale=1.5, bend left=15, bend right=15]
node (B) at (0,0) {$B$};
node (B') at (0,-1) {$B'$};
node (C) at (1,0) {$C$};
node (C') at (1,-1) {$C'$};
draw[->,gray] (B) -- (B');
draw[->,gray,shorten >= -1pt] (B') -- (C');
draw[->,gray,shorten >= -1pt] (B) -- (C);
draw[->,gray] (C) -- (C');
node (b) at (-0.3,0.2) {footnotesize $b$};
node (bprime) at (-0.3,-1.2) {footnotesize $b'$};
node (cbar) at (0.7,0.2) {footnotesize $bar{c}$};
node (cdiff) at (0.7,-1.3) {footnotesize $c'-c''$};
path (b) edge [{|[scale=0.7]}-{>[scale=0.7]},bend left] node [left] {} (cbar);
path (b) edge [{|[scale=0.7]}-{>[scale=0.7]},bend right] node [left] {} (bprime);
path (bprime) edge [{|[scale=0.7]}-{>[scale=0.7]},bend right] node [left] {} (cdiff);
path (cbar) edge [{|[scale=0.7]}-{>[scale=0.7]},bend right, shorten >= -2pt, shorten <= -1pt] node [left] {} (cdiff);
end{tikzpicture}
end{document}
I think this gives a decent end result. But for larger diagrams, it would be an absolute nightmare to work with a code that is so messy and so heavily dependent on coordinates and tweaked parameters.
Thus, if anyone has suggestions (big or small) for a more clever way to do this (with or without TikZ) and/or a way to make my own approach a bit cleaner or more systematic somehow, that would be greatly appreciated!
tikz-pgf diagrams tikz-cd commutative-diagrams
tikz-pgf diagrams tikz-cd commutative-diagrams
edited 30 mins ago
JouleV
13.5k22664
13.5k22664
asked 2 hours ago
Oskar HenrikssonOskar Henriksson
1256
1256
The diagram was created with a very nice tool, but that is not TikZ (as far as I can see). Anyway, it is always possible to create the diagram using TikZ.
– JouleV
2 hours ago
Any other tools that you think could be useful? I'm definitely willing to try out other tools than TikZ if need be!
– Oskar Henriksson
1 hour ago
add a comment |
The diagram was created with a very nice tool, but that is not TikZ (as far as I can see). Anyway, it is always possible to create the diagram using TikZ.
– JouleV
2 hours ago
Any other tools that you think could be useful? I'm definitely willing to try out other tools than TikZ if need be!
– Oskar Henriksson
1 hour ago
The diagram was created with a very nice tool, but that is not TikZ (as far as I can see). Anyway, it is always possible to create the diagram using TikZ.
– JouleV
2 hours ago
The diagram was created with a very nice tool, but that is not TikZ (as far as I can see). Anyway, it is always possible to create the diagram using TikZ.
– JouleV
2 hours ago
Any other tools that you think could be useful? I'm definitely willing to try out other tools than TikZ if need be!
– Oskar Henriksson
1 hour ago
Any other tools that you think could be useful? I'm definitely willing to try out other tools than TikZ if need be!
– Oskar Henriksson
1 hour ago
add a comment |
1 Answer
1
active
oldest
votes
We clearly can't avoid difficulties and complexity when dealing with such a complicated graph when using any kinds of tool, but by using matrices it has saved a lot of work.
documentclass[tikz]{standalone}
usetikzlibrary{matrix,positioning,arrows.meta}
usepackage{mathptmx}
tikzset{toarrow/.style={{|[scale=0.7]}-{>[scale=0.7]}},
backarrow/.style={{<[scale=0.7]}-{|[scale=0.7]}}}
begin{document}
begin{tikzpicture}
matrix[matrix of math nodes,row sep=2cm,column sep=2cm] (m) {%
A & B & C & D & E\
A' & B' & C' & D' & E'\};
path (m-1-2) node[above left=1.5ex and 1.5ex] (b) {$b$}
(m-1-3) node[above left=1.5ex and 1.5ex] (c) {$c$}
(m-1-4) node[above left=1.5ex and 1.5ex] (d) {$d$}
(m-1-5) node[above left=1.5ex and 1.5ex] (e) {$e$}
(m-2-2) node[below left=1.5ex and 1.5ex] (b2) {$b'$}
(m-2-3) node[below left=1.5ex and 1.5ex] (c2) {$c'$}
(m-2-4) node[below left=1.5ex and 1.5ex] (d2) {$d'$}
(m-2-5) node[below left=1.5ex and 1.5ex] (e2) {$0$}
(m-2-3) node[above left=1.5ex and 1.5ex] (c3) {$c''$}
(c) node[above left=1.5ex and -1.5ex] (cp) {$overline{c}+c$}
(c2) node[below=1.5ex] (cm) {$c'-c''$}
(d2) node[below=1.5ex] (db) {$0$}
(e.base east) node[above right=-.3333em and -1ex] {$=0$}
(c.base west) node[above left=-.3333em and 1.5ex] (co) {$overline{c}$};
% Delete the following part to see what happens
foreach i [count=j from 2] in {1,2,3,4} {
draw[dotted,->] (m-1-i) -- (m-2-i);
draw[dotted,->] (m-1-i) -- (m-1-j);
draw[dotted,->] (m-2-i) -- (m-2-j);
}
draw[dotted,->] (m-1-5) -- (m-2-5);
draw[toarrow] (b) edge[bend right] (b2) edge[bend left] (co);
draw[toarrow] (b2) to[bend right] (cm);
draw[toarrow] (cm) to[bend right] (db);
draw[toarrow] (co) to[bend right] (cm);
draw[toarrow] (cp) to[bend right] (c2);
draw[toarrow] (c) edge[bend right] (c3) edge[bend left] (d);
draw[backarrow] (d2) edge[bend left] (c2) edge[bend right=20] (c3) edge[bend left] (d);
draw[backarrow] (e2) edge[bend left] (d2) edge[bend left] (e);
draw[toarrow] (d) edge[bend left] (e);
end{tikzpicture}
end{document}
add a comment |
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We clearly can't avoid difficulties and complexity when dealing with such a complicated graph when using any kinds of tool, but by using matrices it has saved a lot of work.
documentclass[tikz]{standalone}
usetikzlibrary{matrix,positioning,arrows.meta}
usepackage{mathptmx}
tikzset{toarrow/.style={{|[scale=0.7]}-{>[scale=0.7]}},
backarrow/.style={{<[scale=0.7]}-{|[scale=0.7]}}}
begin{document}
begin{tikzpicture}
matrix[matrix of math nodes,row sep=2cm,column sep=2cm] (m) {%
A & B & C & D & E\
A' & B' & C' & D' & E'\};
path (m-1-2) node[above left=1.5ex and 1.5ex] (b) {$b$}
(m-1-3) node[above left=1.5ex and 1.5ex] (c) {$c$}
(m-1-4) node[above left=1.5ex and 1.5ex] (d) {$d$}
(m-1-5) node[above left=1.5ex and 1.5ex] (e) {$e$}
(m-2-2) node[below left=1.5ex and 1.5ex] (b2) {$b'$}
(m-2-3) node[below left=1.5ex and 1.5ex] (c2) {$c'$}
(m-2-4) node[below left=1.5ex and 1.5ex] (d2) {$d'$}
(m-2-5) node[below left=1.5ex and 1.5ex] (e2) {$0$}
(m-2-3) node[above left=1.5ex and 1.5ex] (c3) {$c''$}
(c) node[above left=1.5ex and -1.5ex] (cp) {$overline{c}+c$}
(c2) node[below=1.5ex] (cm) {$c'-c''$}
(d2) node[below=1.5ex] (db) {$0$}
(e.base east) node[above right=-.3333em and -1ex] {$=0$}
(c.base west) node[above left=-.3333em and 1.5ex] (co) {$overline{c}$};
% Delete the following part to see what happens
foreach i [count=j from 2] in {1,2,3,4} {
draw[dotted,->] (m-1-i) -- (m-2-i);
draw[dotted,->] (m-1-i) -- (m-1-j);
draw[dotted,->] (m-2-i) -- (m-2-j);
}
draw[dotted,->] (m-1-5) -- (m-2-5);
draw[toarrow] (b) edge[bend right] (b2) edge[bend left] (co);
draw[toarrow] (b2) to[bend right] (cm);
draw[toarrow] (cm) to[bend right] (db);
draw[toarrow] (co) to[bend right] (cm);
draw[toarrow] (cp) to[bend right] (c2);
draw[toarrow] (c) edge[bend right] (c3) edge[bend left] (d);
draw[backarrow] (d2) edge[bend left] (c2) edge[bend right=20] (c3) edge[bend left] (d);
draw[backarrow] (e2) edge[bend left] (d2) edge[bend left] (e);
draw[toarrow] (d) edge[bend left] (e);
end{tikzpicture}
end{document}
add a comment |
We clearly can't avoid difficulties and complexity when dealing with such a complicated graph when using any kinds of tool, but by using matrices it has saved a lot of work.
documentclass[tikz]{standalone}
usetikzlibrary{matrix,positioning,arrows.meta}
usepackage{mathptmx}
tikzset{toarrow/.style={{|[scale=0.7]}-{>[scale=0.7]}},
backarrow/.style={{<[scale=0.7]}-{|[scale=0.7]}}}
begin{document}
begin{tikzpicture}
matrix[matrix of math nodes,row sep=2cm,column sep=2cm] (m) {%
A & B & C & D & E\
A' & B' & C' & D' & E'\};
path (m-1-2) node[above left=1.5ex and 1.5ex] (b) {$b$}
(m-1-3) node[above left=1.5ex and 1.5ex] (c) {$c$}
(m-1-4) node[above left=1.5ex and 1.5ex] (d) {$d$}
(m-1-5) node[above left=1.5ex and 1.5ex] (e) {$e$}
(m-2-2) node[below left=1.5ex and 1.5ex] (b2) {$b'$}
(m-2-3) node[below left=1.5ex and 1.5ex] (c2) {$c'$}
(m-2-4) node[below left=1.5ex and 1.5ex] (d2) {$d'$}
(m-2-5) node[below left=1.5ex and 1.5ex] (e2) {$0$}
(m-2-3) node[above left=1.5ex and 1.5ex] (c3) {$c''$}
(c) node[above left=1.5ex and -1.5ex] (cp) {$overline{c}+c$}
(c2) node[below=1.5ex] (cm) {$c'-c''$}
(d2) node[below=1.5ex] (db) {$0$}
(e.base east) node[above right=-.3333em and -1ex] {$=0$}
(c.base west) node[above left=-.3333em and 1.5ex] (co) {$overline{c}$};
% Delete the following part to see what happens
foreach i [count=j from 2] in {1,2,3,4} {
draw[dotted,->] (m-1-i) -- (m-2-i);
draw[dotted,->] (m-1-i) -- (m-1-j);
draw[dotted,->] (m-2-i) -- (m-2-j);
}
draw[dotted,->] (m-1-5) -- (m-2-5);
draw[toarrow] (b) edge[bend right] (b2) edge[bend left] (co);
draw[toarrow] (b2) to[bend right] (cm);
draw[toarrow] (cm) to[bend right] (db);
draw[toarrow] (co) to[bend right] (cm);
draw[toarrow] (cp) to[bend right] (c2);
draw[toarrow] (c) edge[bend right] (c3) edge[bend left] (d);
draw[backarrow] (d2) edge[bend left] (c2) edge[bend right=20] (c3) edge[bend left] (d);
draw[backarrow] (e2) edge[bend left] (d2) edge[bend left] (e);
draw[toarrow] (d) edge[bend left] (e);
end{tikzpicture}
end{document}
add a comment |
We clearly can't avoid difficulties and complexity when dealing with such a complicated graph when using any kinds of tool, but by using matrices it has saved a lot of work.
documentclass[tikz]{standalone}
usetikzlibrary{matrix,positioning,arrows.meta}
usepackage{mathptmx}
tikzset{toarrow/.style={{|[scale=0.7]}-{>[scale=0.7]}},
backarrow/.style={{<[scale=0.7]}-{|[scale=0.7]}}}
begin{document}
begin{tikzpicture}
matrix[matrix of math nodes,row sep=2cm,column sep=2cm] (m) {%
A & B & C & D & E\
A' & B' & C' & D' & E'\};
path (m-1-2) node[above left=1.5ex and 1.5ex] (b) {$b$}
(m-1-3) node[above left=1.5ex and 1.5ex] (c) {$c$}
(m-1-4) node[above left=1.5ex and 1.5ex] (d) {$d$}
(m-1-5) node[above left=1.5ex and 1.5ex] (e) {$e$}
(m-2-2) node[below left=1.5ex and 1.5ex] (b2) {$b'$}
(m-2-3) node[below left=1.5ex and 1.5ex] (c2) {$c'$}
(m-2-4) node[below left=1.5ex and 1.5ex] (d2) {$d'$}
(m-2-5) node[below left=1.5ex and 1.5ex] (e2) {$0$}
(m-2-3) node[above left=1.5ex and 1.5ex] (c3) {$c''$}
(c) node[above left=1.5ex and -1.5ex] (cp) {$overline{c}+c$}
(c2) node[below=1.5ex] (cm) {$c'-c''$}
(d2) node[below=1.5ex] (db) {$0$}
(e.base east) node[above right=-.3333em and -1ex] {$=0$}
(c.base west) node[above left=-.3333em and 1.5ex] (co) {$overline{c}$};
% Delete the following part to see what happens
foreach i [count=j from 2] in {1,2,3,4} {
draw[dotted,->] (m-1-i) -- (m-2-i);
draw[dotted,->] (m-1-i) -- (m-1-j);
draw[dotted,->] (m-2-i) -- (m-2-j);
}
draw[dotted,->] (m-1-5) -- (m-2-5);
draw[toarrow] (b) edge[bend right] (b2) edge[bend left] (co);
draw[toarrow] (b2) to[bend right] (cm);
draw[toarrow] (cm) to[bend right] (db);
draw[toarrow] (co) to[bend right] (cm);
draw[toarrow] (cp) to[bend right] (c2);
draw[toarrow] (c) edge[bend right] (c3) edge[bend left] (d);
draw[backarrow] (d2) edge[bend left] (c2) edge[bend right=20] (c3) edge[bend left] (d);
draw[backarrow] (e2) edge[bend left] (d2) edge[bend left] (e);
draw[toarrow] (d) edge[bend left] (e);
end{tikzpicture}
end{document}
We clearly can't avoid difficulties and complexity when dealing with such a complicated graph when using any kinds of tool, but by using matrices it has saved a lot of work.
documentclass[tikz]{standalone}
usetikzlibrary{matrix,positioning,arrows.meta}
usepackage{mathptmx}
tikzset{toarrow/.style={{|[scale=0.7]}-{>[scale=0.7]}},
backarrow/.style={{<[scale=0.7]}-{|[scale=0.7]}}}
begin{document}
begin{tikzpicture}
matrix[matrix of math nodes,row sep=2cm,column sep=2cm] (m) {%
A & B & C & D & E\
A' & B' & C' & D' & E'\};
path (m-1-2) node[above left=1.5ex and 1.5ex] (b) {$b$}
(m-1-3) node[above left=1.5ex and 1.5ex] (c) {$c$}
(m-1-4) node[above left=1.5ex and 1.5ex] (d) {$d$}
(m-1-5) node[above left=1.5ex and 1.5ex] (e) {$e$}
(m-2-2) node[below left=1.5ex and 1.5ex] (b2) {$b'$}
(m-2-3) node[below left=1.5ex and 1.5ex] (c2) {$c'$}
(m-2-4) node[below left=1.5ex and 1.5ex] (d2) {$d'$}
(m-2-5) node[below left=1.5ex and 1.5ex] (e2) {$0$}
(m-2-3) node[above left=1.5ex and 1.5ex] (c3) {$c''$}
(c) node[above left=1.5ex and -1.5ex] (cp) {$overline{c}+c$}
(c2) node[below=1.5ex] (cm) {$c'-c''$}
(d2) node[below=1.5ex] (db) {$0$}
(e.base east) node[above right=-.3333em and -1ex] {$=0$}
(c.base west) node[above left=-.3333em and 1.5ex] (co) {$overline{c}$};
% Delete the following part to see what happens
foreach i [count=j from 2] in {1,2,3,4} {
draw[dotted,->] (m-1-i) -- (m-2-i);
draw[dotted,->] (m-1-i) -- (m-1-j);
draw[dotted,->] (m-2-i) -- (m-2-j);
}
draw[dotted,->] (m-1-5) -- (m-2-5);
draw[toarrow] (b) edge[bend right] (b2) edge[bend left] (co);
draw[toarrow] (b2) to[bend right] (cm);
draw[toarrow] (cm) to[bend right] (db);
draw[toarrow] (co) to[bend right] (cm);
draw[toarrow] (cp) to[bend right] (c2);
draw[toarrow] (c) edge[bend right] (c3) edge[bend left] (d);
draw[backarrow] (d2) edge[bend left] (c2) edge[bend right=20] (c3) edge[bend left] (d);
draw[backarrow] (e2) edge[bend left] (d2) edge[bend left] (e);
draw[toarrow] (d) edge[bend left] (e);
end{tikzpicture}
end{document}
edited 1 hour ago
answered 1 hour ago
JouleVJouleV
13.5k22664
13.5k22664
add a comment |
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The diagram was created with a very nice tool, but that is not TikZ (as far as I can see). Anyway, it is always possible to create the diagram using TikZ.
– JouleV
2 hours ago
Any other tools that you think could be useful? I'm definitely willing to try out other tools than TikZ if need be!
– Oskar Henriksson
1 hour ago