How to draw uniform rectangle in a matrix of math nodes?
3
I made a matrix of math nodes. I am able to draw a rectangle around desired nodes. But every node has content of different size, which deforms the shape of the rectangles.
I tried using x and y shift, and played with sep (row, column, inner) also, but could not get it done.
documentclass{article}
usepackage{tikz}
usetikzlibrary{matrix, decorations.pathreplacing}
begin{document}
section{Introduction}
$widetilde{G}{;=;}$
begin{tikzpicture}[baseline=0ex]
matrix (G) [
matrix of nodes, nodes in empty cells,
left delimiter={[},right delimiter={]},
every node/.style={font=footnotesize}, inner sep=2.5pt,
row sep=3.0pt,
nodes={%
execute at begin node=$,%
execute at end node=$%
}%
]
{
1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0\
0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1\
0&alpha^2&alpha&alpha^2&alpha^2&alpha^2&1&1&0&alpha&1&0&alpha^2&0&alpha&1&alpha^2&1&0&1&alpha&0&1&alpha&alpha^2&alpha&alpha&alpha&1&alpha^2\
alpha^2&alpha^2&alpha^2&1&alpha^2&0&1&0&alpha&alpha&0&1&0&alpha^2&1&alpha^2&1&alpha&1&1&0&alpha&alpha&alpha^2&alpha&1&alpha&0&alpha^2&alpha\
alpha^2&alpha&0&alpha&1&alpha&alpha^2&1&1&alpha^2&1&0&alpha&0&1&1&0&1&alpha&1&alpha^2&0&0&alpha^2&alpha^2&alpha^2&alpha&alpha^2&alpha&alpha\
alpha&1&alpha&alpha&alpha&alpha^2&1&alpha&alpha^2&alpha&0&1&0&alpha&1&0&1&1&1&alpha^2&0&alpha^2&alpha^2&alpha^2&alpha^2&0&alpha^2&1&alpha&0\
alpha&alpha^2&alpha&alpha&1&alpha^2&1&alpha^2&alpha&alpha^2&1&0&1&0&0&alpha&alpha&alpha&alpha&alpha^2&1&0&alpha&alpha&0&alpha&1&alpha^2&0&alpha\
alpha^2&1&alpha&0&alpha^2&alpha&alpha^2&alpha&alpha^2&1&0&1&0&1&alpha&alpha&alpha&0&alpha^2&1&0&1&alpha&0&alpha&alpha&alpha^2&alpha&alpha&alpha\
alpha^2&alpha^2&1&alpha^2&0&alpha^2&0&1&alpha&alpha&1&0&alpha^2&0&alpha^2&1&alpha&1&1&1&alpha&0&alpha^2&alpha&1&alpha&0&alpha&alpha&alpha^2\
alpha^2&0&alpha^2&alpha&alpha^2&alpha^2&1&1&alpha&0&0&1&0&alpha^2&1&alpha&1&alpha^2&1&0&0&alpha&alpha&1&alpha&alpha^2&alpha&alpha&alpha^2&1\
alpha^2&0&1&0&alpha^2&0&alpha&0&1&0&1&0&alpha&0&alpha^2&0&alpha^2&0&alpha&0&alpha^2&0&alpha&0&alpha&0&1&0&1&0\
0&alpha^2&0&1&0&alpha^2&0&alpha&0&1&0&1&0&alpha&0&alpha^2&0&alpha^2&0&alpha&0&alpha^2&0&alpha&0&alpha&0&1&0&1\
0&alpha&alpha&alpha^2&alpha&alpha&alpha&alpha&0&alpha&1&0&1&0&1&alpha^2&alpha&alpha^2&0&alpha&1&0&alpha&alpha^2&1&alpha^2&alpha&alpha&1&alpha^2\
alpha&alpha&alpha^2&1&alpha&0&alpha&0&alpha&alpha&0&1&0&1&alpha^2&alpha&alpha^2&1&alpha&alpha&0&1&alpha^2&1&alpha^2&alpha&alpha&0&alpha^2&alpha\
alpha&1&0&alpha&alpha^2&1&1&alpha&1&alpha^2&1&0&alpha^2&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha&alpha&0&0&1&1&1&alpha&alpha^2&alpha&alpha\
1&alpha^2&alpha&alpha&1&alpha&alpha&alpha^2&alpha^2&alpha&0&1&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha&1&0&alpha&1&1&1&0&alpha^2&1&alpha&0\
1&alpha&alpha&alpha&alpha^2&alpha&alpha&1&alpha&alpha^2&1&0&alpha&0&0&1&1&1&alpha^2&1&alpha^2&0&alpha^2&alpha^2&0&alpha^2&1&alpha^2&0&alpha\
alpha&alpha^2&alpha&0&alpha&1&1&alpha^2&alpha^2&1&0&1&0&alpha&1&1&1&0&1&alpha&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha^2&alpha&alpha&alpha\
alpha&alpha&1&alpha^2&0&alpha&0&alpha&alpha&alpha&1&0&1&0&alpha&alpha^2&1&alpha^2&alpha&alpha&1&0&1&alpha^2&alpha&alpha^2&0&alpha&alpha&alpha^2\
alpha&0&alpha^2&alpha&alpha&alpha&alpha&alpha&alpha&0&0&1&0&1&alpha^2&1&alpha^2&alpha&alpha&0&0&1&alpha^2&alpha&alpha^2&1&alpha&alpha&alpha^2&1\
alpha&0&1&0&alpha&0&alpha^2&0&1&0&1&0&alpha^2&0&alpha&0&alpha&0&alpha^2&0&alpha&0&alpha^2&0&alpha^2&0&1&0&1&0\
0&alpha&0&1&0&alpha&0&alpha^2&0&1&0&1&0&alpha^2&0&alpha&0&alpha&0&alpha^2&0&alpha&0&alpha^2&0&alpha^2&0&1&0&1\
0&1&alpha&alpha^2&1&1&alpha^2&alpha^2&0&alpha&1&0&alpha&0&alpha^2&alpha&1&alpha&0&alpha^2&alpha^2&0&alpha^2&1&alpha&1&alpha&alpha&1&alpha^2\
1&1&alpha^2&1&1&0&alpha^2&0&alpha&alpha&0&1&0&alpha&alpha&1&alpha&alpha^2&alpha^2&alpha^2&0&alpha^2&1&alpha&1&alpha^2&alpha&0&alpha^2&alpha\
1&alpha^2&0&alpha&alpha&alpha^2&alpha&alpha^2&1&alpha^2&1&0&1&0&alpha&alpha&0&alpha&1&alpha^2&1&0&0&alpha&alpha&alpha&alpha&alpha^2&alpha&alpha\
alpha^2&alpha&alpha&alpha&alpha^2&1&alpha^2&1&alpha^2&alpha&0&1&0&1&alpha&0&alpha&alpha&alpha^2&alpha&0&1&alpha&alpha&alpha&0&alpha^2&1&alpha&0\
alpha^2&1&alpha&alpha&alpha&1&alpha^2&alpha&alpha&alpha^2&1&0&alpha^2&0&0&alpha^2&alpha^2&alpha^2&1&alpha&alpha&0&1&1&0&1&1&alpha^2&0&alpha\
1&alpha&alpha&0&1&alpha^2&alpha&1&alpha^2&1&0&1&0&alpha^2&alpha^2&alpha^2&alpha^2&0&alpha&alpha^2&0&alpha&1&0&1&1&alpha^2&alpha&alpha&alpha\
1&1&1&alpha^2&0&1&0&alpha^2&alpha&alpha&1&0&alpha&0&1&alpha&alpha^2&alpha&alpha^2&alpha^2&alpha^2&0&alpha&1&alpha^2&1&0&alpha&alpha&alpha^2\
1&0&alpha^2&alpha&1&1&alpha^2&alpha^2&alpha&0&0&1&0&alpha&alpha&alpha^2&alpha&1&alpha^2&0&0&alpha^2&1&alpha^2&1&alpha&alpha&alpha&alpha^2&1\
};
defbshrink{0.1}
defrshrink{0.08}
defxshrink{.1}
defyshrink{.08}
pgfmathtruncatemacro{nrows}{14}
pgfmathtruncatemacro{ncols}{14}
pgfmathtruncatemacro{m}{2}
foreach x in {0, ..., nrows} {
pgfmathtruncatemacro{tempa}{m*x+1}
pgfmathtruncatemacro{tempb}{m*x+m}
pgfmathtruncatemacro{tempe}{m*x+2}
foreach y in {0, ...,ncols} {
pgfmathtruncatemacro{tempc}{m*y+1}
pgfmathtruncatemacro{tempd}{m*y+m}
draw[dotted, blue]
([xshift=-xshrink ex, yshift=yshrink ex]
G-tempc-tempa.north west) --
([xshift=xshrink ex, yshift=yshrink ex]
G-tempc-tempb.north east) --
([xshift=xshrink ex, yshift=-yshrink ex]
G-tempd-tempb.south east) --
([xshift=-xshrink ex, yshift=-yshrink ex]
G-tempd-tempa.south west) --
cycle;
draw[red]
([xshift=-bshrink ex, yshift=rshrink ex]
G-tempc-tempe.north west) --
([xshift=bshrink ex, yshift=rshrink ex]
G-tempc-tempb.north east) --
([xshift=bshrink ex, yshift=-rshrink ex]
G-tempd-tempb.south east) --
([xshift=-bshrink ex, yshift=-rshrink ex]
G-tempd-tempe.south west) --
cycle;
}
}
end{tikzpicture}
end{document}
Please suggest which parameters should I change.
tikz-matrix
edited Jan 13 at 9:09
CarLaTeX
30.4k448127
asked Jan 13 at 9:04
Rohit BoharaRohit Bohara
182
add a comment |
3
I made a matrix of math nodes. I am able to draw a rectangle around desired nodes. But every node has content of different size, which deforms the shape of the rectangles.
I tried using x and y shift, and played with sep (row, column, inner) also, but could not get it done.
documentclass{article}
usepackage{tikz}
usetikzlibrary{matrix, decorations.pathreplacing}
begin{document}
section{Introduction}
$widetilde{G}{;=;}$
begin{tikzpicture}[baseline=0ex]
matrix (G) [
matrix of nodes, nodes in empty cells,
left delimiter={[},right delimiter={]},
every node/.style={font=footnotesize}, inner sep=2.5pt,
row sep=3.0pt,
nodes={%
execute at begin node=$,%
execute at end node=$%
}%
]
{
1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0\
0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1\
0&alpha^2&alpha&alpha^2&alpha^2&alpha^2&1&1&0&alpha&1&0&alpha^2&0&alpha&1&alpha^2&1&0&1&alpha&0&1&alpha&alpha^2&alpha&alpha&alpha&1&alpha^2\
alpha^2&alpha^2&alpha^2&1&alpha^2&0&1&0&alpha&alpha&0&1&0&alpha^2&1&alpha^2&1&alpha&1&1&0&alpha&alpha&alpha^2&alpha&1&alpha&0&alpha^2&alpha\
alpha^2&alpha&0&alpha&1&alpha&alpha^2&1&1&alpha^2&1&0&alpha&0&1&1&0&1&alpha&1&alpha^2&0&0&alpha^2&alpha^2&alpha^2&alpha&alpha^2&alpha&alpha\
alpha&1&alpha&alpha&alpha&alpha^2&1&alpha&alpha^2&alpha&0&1&0&alpha&1&0&1&1&1&alpha^2&0&alpha^2&alpha^2&alpha^2&alpha^2&0&alpha^2&1&alpha&0\
alpha&alpha^2&alpha&alpha&1&alpha^2&1&alpha^2&alpha&alpha^2&1&0&1&0&0&alpha&alpha&alpha&alpha&alpha^2&1&0&alpha&alpha&0&alpha&1&alpha^2&0&alpha\
alpha^2&1&alpha&0&alpha^2&alpha&alpha^2&alpha&alpha^2&1&0&1&0&1&alpha&alpha&alpha&0&alpha^2&1&0&1&alpha&0&alpha&alpha&alpha^2&alpha&alpha&alpha\
alpha^2&alpha^2&1&alpha^2&0&alpha^2&0&1&alpha&alpha&1&0&alpha^2&0&alpha^2&1&alpha&1&1&1&alpha&0&alpha^2&alpha&1&alpha&0&alpha&alpha&alpha^2\
alpha^2&0&alpha^2&alpha&alpha^2&alpha^2&1&1&alpha&0&0&1&0&alpha^2&1&alpha&1&alpha^2&1&0&0&alpha&alpha&1&alpha&alpha^2&alpha&alpha&alpha^2&1\
alpha^2&0&1&0&alpha^2&0&alpha&0&1&0&1&0&alpha&0&alpha^2&0&alpha^2&0&alpha&0&alpha^2&0&alpha&0&alpha&0&1&0&1&0\
0&alpha^2&0&1&0&alpha^2&0&alpha&0&1&0&1&0&alpha&0&alpha^2&0&alpha^2&0&alpha&0&alpha^2&0&alpha&0&alpha&0&1&0&1\
0&alpha&alpha&alpha^2&alpha&alpha&alpha&alpha&0&alpha&1&0&1&0&1&alpha^2&alpha&alpha^2&0&alpha&1&0&alpha&alpha^2&1&alpha^2&alpha&alpha&1&alpha^2\
alpha&alpha&alpha^2&1&alpha&0&alpha&0&alpha&alpha&0&1&0&1&alpha^2&alpha&alpha^2&1&alpha&alpha&0&1&alpha^2&1&alpha^2&alpha&alpha&0&alpha^2&alpha\
alpha&1&0&alpha&alpha^2&1&1&alpha&1&alpha^2&1&0&alpha^2&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha&alpha&0&0&1&1&1&alpha&alpha^2&alpha&alpha\
1&alpha^2&alpha&alpha&1&alpha&alpha&alpha^2&alpha^2&alpha&0&1&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha&1&0&alpha&1&1&1&0&alpha^2&1&alpha&0\
1&alpha&alpha&alpha&alpha^2&alpha&alpha&1&alpha&alpha^2&1&0&alpha&0&0&1&1&1&alpha^2&1&alpha^2&0&alpha^2&alpha^2&0&alpha^2&1&alpha^2&0&alpha\
alpha&alpha^2&alpha&0&alpha&1&1&alpha^2&alpha^2&1&0&1&0&alpha&1&1&1&0&1&alpha&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha^2&alpha&alpha&alpha\
alpha&alpha&1&alpha^2&0&alpha&0&alpha&alpha&alpha&1&0&1&0&alpha&alpha^2&1&alpha^2&alpha&alpha&1&0&1&alpha^2&alpha&alpha^2&0&alpha&alpha&alpha^2\
alpha&0&alpha^2&alpha&alpha&alpha&alpha&alpha&alpha&0&0&1&0&1&alpha^2&1&alpha^2&alpha&alpha&0&0&1&alpha^2&alpha&alpha^2&1&alpha&alpha&alpha^2&1\
alpha&0&1&0&alpha&0&alpha^2&0&1&0&1&0&alpha^2&0&alpha&0&alpha&0&alpha^2&0&alpha&0&alpha^2&0&alpha^2&0&1&0&1&0\
0&alpha&0&1&0&alpha&0&alpha^2&0&1&0&1&0&alpha^2&0&alpha&0&alpha&0&alpha^2&0&alpha&0&alpha^2&0&alpha^2&0&1&0&1\
0&1&alpha&alpha^2&1&1&alpha^2&alpha^2&0&alpha&1&0&alpha&0&alpha^2&alpha&1&alpha&0&alpha^2&alpha^2&0&alpha^2&1&alpha&1&alpha&alpha&1&alpha^2\
1&1&alpha^2&1&1&0&alpha^2&0&alpha&alpha&0&1&0&alpha&alpha&1&alpha&alpha^2&alpha^2&alpha^2&0&alpha^2&1&alpha&1&alpha^2&alpha&0&alpha^2&alpha\
1&alpha^2&0&alpha&alpha&alpha^2&alpha&alpha^2&1&alpha^2&1&0&1&0&alpha&alpha&0&alpha&1&alpha^2&1&0&0&alpha&alpha&alpha&alpha&alpha^2&alpha&alpha\
alpha^2&alpha&alpha&alpha&alpha^2&1&alpha^2&1&alpha^2&alpha&0&1&0&1&alpha&0&alpha&alpha&alpha^2&alpha&0&1&alpha&alpha&alpha&0&alpha^2&1&alpha&0\
alpha^2&1&alpha&alpha&alpha&1&alpha^2&alpha&alpha&alpha^2&1&0&alpha^2&0&0&alpha^2&alpha^2&alpha^2&1&alpha&alpha&0&1&1&0&1&1&alpha^2&0&alpha\
1&alpha&alpha&0&1&alpha^2&alpha&1&alpha^2&1&0&1&0&alpha^2&alpha^2&alpha^2&alpha^2&0&alpha&alpha^2&0&alpha&1&0&1&1&alpha^2&alpha&alpha&alpha\
1&1&1&alpha^2&0&1&0&alpha^2&alpha&alpha&1&0&alpha&0&1&alpha&alpha^2&alpha&alpha^2&alpha^2&alpha^2&0&alpha&1&alpha^2&1&0&alpha&alpha&alpha^2\
1&0&alpha^2&alpha&1&1&alpha^2&alpha^2&alpha&0&0&1&0&alpha&alpha&alpha^2&alpha&1&alpha^2&0&0&alpha^2&1&alpha^2&1&alpha&alpha&alpha&alpha^2&1\
};
defbshrink{0.1}
defrshrink{0.08}
defxshrink{.1}
defyshrink{.08}
pgfmathtruncatemacro{nrows}{14}
pgfmathtruncatemacro{ncols}{14}
pgfmathtruncatemacro{m}{2}
foreach x in {0, ..., nrows} {
pgfmathtruncatemacro{tempa}{m*x+1}
pgfmathtruncatemacro{tempb}{m*x+m}
pgfmathtruncatemacro{tempe}{m*x+2}
foreach y in {0, ...,ncols} {
pgfmathtruncatemacro{tempc}{m*y+1}
pgfmathtruncatemacro{tempd}{m*y+m}
draw[dotted, blue]
([xshift=-xshrink ex, yshift=yshrink ex]
G-tempc-tempa.north west) --
([xshift=xshrink ex, yshift=yshrink ex]
G-tempc-tempb.north east) --
([xshift=xshrink ex, yshift=-yshrink ex]
G-tempd-tempb.south east) --
([xshift=-xshrink ex, yshift=-yshrink ex]
G-tempd-tempa.south west) --
cycle;
draw[red]
([xshift=-bshrink ex, yshift=rshrink ex]
G-tempc-tempe.north west) --
([xshift=bshrink ex, yshift=rshrink ex]
G-tempc-tempb.north east) --
([xshift=bshrink ex, yshift=-rshrink ex]
G-tempd-tempb.south east) --
([xshift=-bshrink ex, yshift=-rshrink ex]
G-tempd-tempe.south west) --
cycle;
}
}
end{tikzpicture}
end{document}
Please suggest which parameters should I change.
tikz-matrix
edited Jan 13 at 9:09
CarLaTeX
30.4k448127
asked Jan 13 at 9:04
Rohit BoharaRohit Bohara
182
thanks @CarLaTeX
– Rohit Bohara
Jan 13 at 9:17
thanks @CarLaTeX. it works withtext width=.
– Rohit Bohara
Jan 13 at 9:28
add a comment |
3
3
3
0
I made a matrix of math nodes. I am able to draw a rectangle around desired nodes. But every node has content of different size, which deforms the shape of the rectangles.
I tried using x and y shift, and played with sep (row, column, inner) also, but could not get it done.
documentclass{article}
usepackage{tikz}
usetikzlibrary{matrix, decorations.pathreplacing}
begin{document}
section{Introduction}
$widetilde{G}{;=;}$
begin{tikzpicture}[baseline=0ex]
matrix (G) [
matrix of nodes, nodes in empty cells,
left delimiter={[},right delimiter={]},
every node/.style={font=footnotesize}, inner sep=2.5pt,
row sep=3.0pt,
nodes={%
execute at begin node=$,%
execute at end node=$%
}%
]
{
1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0\
0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1\
0&alpha^2&alpha&alpha^2&alpha^2&alpha^2&1&1&0&alpha&1&0&alpha^2&0&alpha&1&alpha^2&1&0&1&alpha&0&1&alpha&alpha^2&alpha&alpha&alpha&1&alpha^2\
alpha^2&alpha^2&alpha^2&1&alpha^2&0&1&0&alpha&alpha&0&1&0&alpha^2&1&alpha^2&1&alpha&1&1&0&alpha&alpha&alpha^2&alpha&1&alpha&0&alpha^2&alpha\
alpha^2&alpha&0&alpha&1&alpha&alpha^2&1&1&alpha^2&1&0&alpha&0&1&1&0&1&alpha&1&alpha^2&0&0&alpha^2&alpha^2&alpha^2&alpha&alpha^2&alpha&alpha\
alpha&1&alpha&alpha&alpha&alpha^2&1&alpha&alpha^2&alpha&0&1&0&alpha&1&0&1&1&1&alpha^2&0&alpha^2&alpha^2&alpha^2&alpha^2&0&alpha^2&1&alpha&0\
alpha&alpha^2&alpha&alpha&1&alpha^2&1&alpha^2&alpha&alpha^2&1&0&1&0&0&alpha&alpha&alpha&alpha&alpha^2&1&0&alpha&alpha&0&alpha&1&alpha^2&0&alpha\
alpha^2&1&alpha&0&alpha^2&alpha&alpha^2&alpha&alpha^2&1&0&1&0&1&alpha&alpha&alpha&0&alpha^2&1&0&1&alpha&0&alpha&alpha&alpha^2&alpha&alpha&alpha\
alpha^2&alpha^2&1&alpha^2&0&alpha^2&0&1&alpha&alpha&1&0&alpha^2&0&alpha^2&1&alpha&1&1&1&alpha&0&alpha^2&alpha&1&alpha&0&alpha&alpha&alpha^2\
alpha^2&0&alpha^2&alpha&alpha^2&alpha^2&1&1&alpha&0&0&1&0&alpha^2&1&alpha&1&alpha^2&1&0&0&alpha&alpha&1&alpha&alpha^2&alpha&alpha&alpha^2&1\
alpha^2&0&1&0&alpha^2&0&alpha&0&1&0&1&0&alpha&0&alpha^2&0&alpha^2&0&alpha&0&alpha^2&0&alpha&0&alpha&0&1&0&1&0\
0&alpha^2&0&1&0&alpha^2&0&alpha&0&1&0&1&0&alpha&0&alpha^2&0&alpha^2&0&alpha&0&alpha^2&0&alpha&0&alpha&0&1&0&1\
0&alpha&alpha&alpha^2&alpha&alpha&alpha&alpha&0&alpha&1&0&1&0&1&alpha^2&alpha&alpha^2&0&alpha&1&0&alpha&alpha^2&1&alpha^2&alpha&alpha&1&alpha^2\
alpha&alpha&alpha^2&1&alpha&0&alpha&0&alpha&alpha&0&1&0&1&alpha^2&alpha&alpha^2&1&alpha&alpha&0&1&alpha^2&1&alpha^2&alpha&alpha&0&alpha^2&alpha\
alpha&1&0&alpha&alpha^2&1&1&alpha&1&alpha^2&1&0&alpha^2&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha&alpha&0&0&1&1&1&alpha&alpha^2&alpha&alpha\
1&alpha^2&alpha&alpha&1&alpha&alpha&alpha^2&alpha^2&alpha&0&1&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha&1&0&alpha&1&1&1&0&alpha^2&1&alpha&0\
1&alpha&alpha&alpha&alpha^2&alpha&alpha&1&alpha&alpha^2&1&0&alpha&0&0&1&1&1&alpha^2&1&alpha^2&0&alpha^2&alpha^2&0&alpha^2&1&alpha^2&0&alpha\
alpha&alpha^2&alpha&0&alpha&1&1&alpha^2&alpha^2&1&0&1&0&alpha&1&1&1&0&1&alpha&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha^2&alpha&alpha&alpha\
alpha&alpha&1&alpha^2&0&alpha&0&alpha&alpha&alpha&1&0&1&0&alpha&alpha^2&1&alpha^2&alpha&alpha&1&0&1&alpha^2&alpha&alpha^2&0&alpha&alpha&alpha^2\
alpha&0&alpha^2&alpha&alpha&alpha&alpha&alpha&alpha&0&0&1&0&1&alpha^2&1&alpha^2&alpha&alpha&0&0&1&alpha^2&alpha&alpha^2&1&alpha&alpha&alpha^2&1\
alpha&0&1&0&alpha&0&alpha^2&0&1&0&1&0&alpha^2&0&alpha&0&alpha&0&alpha^2&0&alpha&0&alpha^2&0&alpha^2&0&1&0&1&0\
0&alpha&0&1&0&alpha&0&alpha^2&0&1&0&1&0&alpha^2&0&alpha&0&alpha&0&alpha^2&0&alpha&0&alpha^2&0&alpha^2&0&1&0&1\
0&1&alpha&alpha^2&1&1&alpha^2&alpha^2&0&alpha&1&0&alpha&0&alpha^2&alpha&1&alpha&0&alpha^2&alpha^2&0&alpha^2&1&alpha&1&alpha&alpha&1&alpha^2\
1&1&alpha^2&1&1&0&alpha^2&0&alpha&alpha&0&1&0&alpha&alpha&1&alpha&alpha^2&alpha^2&alpha^2&0&alpha^2&1&alpha&1&alpha^2&alpha&0&alpha^2&alpha\
1&alpha^2&0&alpha&alpha&alpha^2&alpha&alpha^2&1&alpha^2&1&0&1&0&alpha&alpha&0&alpha&1&alpha^2&1&0&0&alpha&alpha&alpha&alpha&alpha^2&alpha&alpha\
alpha^2&alpha&alpha&alpha&alpha^2&1&alpha^2&1&alpha^2&alpha&0&1&0&1&alpha&0&alpha&alpha&alpha^2&alpha&0&1&alpha&alpha&alpha&0&alpha^2&1&alpha&0\
alpha^2&1&alpha&alpha&alpha&1&alpha^2&alpha&alpha&alpha^2&1&0&alpha^2&0&0&alpha^2&alpha^2&alpha^2&1&alpha&alpha&0&1&1&0&1&1&alpha^2&0&alpha\
1&alpha&alpha&0&1&alpha^2&alpha&1&alpha^2&1&0&1&0&alpha^2&alpha^2&alpha^2&alpha^2&0&alpha&alpha^2&0&alpha&1&0&1&1&alpha^2&alpha&alpha&alpha\
1&1&1&alpha^2&0&1&0&alpha^2&alpha&alpha&1&0&alpha&0&1&alpha&alpha^2&alpha&alpha^2&alpha^2&alpha^2&0&alpha&1&alpha^2&1&0&alpha&alpha&alpha^2\
1&0&alpha^2&alpha&1&1&alpha^2&alpha^2&alpha&0&0&1&0&alpha&alpha&alpha^2&alpha&1&alpha^2&0&0&alpha^2&1&alpha^2&1&alpha&alpha&alpha&alpha^2&1\
};
defbshrink{0.1}
defrshrink{0.08}
defxshrink{.1}
defyshrink{.08}
pgfmathtruncatemacro{nrows}{14}
pgfmathtruncatemacro{ncols}{14}
pgfmathtruncatemacro{m}{2}
foreach x in {0, ..., nrows} {
pgfmathtruncatemacro{tempa}{m*x+1}
pgfmathtruncatemacro{tempb}{m*x+m}
pgfmathtruncatemacro{tempe}{m*x+2}
foreach y in {0, ...,ncols} {
pgfmathtruncatemacro{tempc}{m*y+1}
pgfmathtruncatemacro{tempd}{m*y+m}
draw[dotted, blue]
([xshift=-xshrink ex, yshift=yshrink ex]
G-tempc-tempa.north west) --
([xshift=xshrink ex, yshift=yshrink ex]
G-tempc-tempb.north east) --
([xshift=xshrink ex, yshift=-yshrink ex]
G-tempd-tempb.south east) --
([xshift=-xshrink ex, yshift=-yshrink ex]
G-tempd-tempa.south west) --
cycle;
draw[red]
([xshift=-bshrink ex, yshift=rshrink ex]
G-tempc-tempe.north west) --
([xshift=bshrink ex, yshift=rshrink ex]
G-tempc-tempb.north east) --
([xshift=bshrink ex, yshift=-rshrink ex]
G-tempd-tempb.south east) --
([xshift=-bshrink ex, yshift=-rshrink ex]
G-tempd-tempe.south west) --
cycle;
}
}
end{tikzpicture}
end{document}
Please suggest which parameters should I change.
tikz-matrix
edited Jan 13 at 9:09
CarLaTeX
30.4k448127
asked Jan 13 at 9:04
Rohit BoharaRohit Bohara
182
I made a matrix of math nodes. I am able to draw a rectangle around desired nodes. But every node has content of different size, which deforms the shape of the rectangles.
I tried using x and y shift, and played with sep (row, column, inner) also, but could not get it done.
documentclass{article}
usepackage{tikz}
usetikzlibrary{matrix, decorations.pathreplacing}
begin{document}
section{Introduction}
$widetilde{G}{;=;}$
begin{tikzpicture}[baseline=0ex]
matrix (G) [
matrix of nodes, nodes in empty cells,
left delimiter={[},right delimiter={]},
every node/.style={font=footnotesize}, inner sep=2.5pt,
row sep=3.0pt,
nodes={%
execute at begin node=$,%
execute at end node=$%
}%
]
{
1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0\
0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1\
0&alpha^2&alpha&alpha^2&alpha^2&alpha^2&1&1&0&alpha&1&0&alpha^2&0&alpha&1&alpha^2&1&0&1&alpha&0&1&alpha&alpha^2&alpha&alpha&alpha&1&alpha^2\
alpha^2&alpha^2&alpha^2&1&alpha^2&0&1&0&alpha&alpha&0&1&0&alpha^2&1&alpha^2&1&alpha&1&1&0&alpha&alpha&alpha^2&alpha&1&alpha&0&alpha^2&alpha\
alpha^2&alpha&0&alpha&1&alpha&alpha^2&1&1&alpha^2&1&0&alpha&0&1&1&0&1&alpha&1&alpha^2&0&0&alpha^2&alpha^2&alpha^2&alpha&alpha^2&alpha&alpha\
alpha&1&alpha&alpha&alpha&alpha^2&1&alpha&alpha^2&alpha&0&1&0&alpha&1&0&1&1&1&alpha^2&0&alpha^2&alpha^2&alpha^2&alpha^2&0&alpha^2&1&alpha&0\
alpha&alpha^2&alpha&alpha&1&alpha^2&1&alpha^2&alpha&alpha^2&1&0&1&0&0&alpha&alpha&alpha&alpha&alpha^2&1&0&alpha&alpha&0&alpha&1&alpha^2&0&alpha\
alpha^2&1&alpha&0&alpha^2&alpha&alpha^2&alpha&alpha^2&1&0&1&0&1&alpha&alpha&alpha&0&alpha^2&1&0&1&alpha&0&alpha&alpha&alpha^2&alpha&alpha&alpha\
alpha^2&alpha^2&1&alpha^2&0&alpha^2&0&1&alpha&alpha&1&0&alpha^2&0&alpha^2&1&alpha&1&1&1&alpha&0&alpha^2&alpha&1&alpha&0&alpha&alpha&alpha^2\
alpha^2&0&alpha^2&alpha&alpha^2&alpha^2&1&1&alpha&0&0&1&0&alpha^2&1&alpha&1&alpha^2&1&0&0&alpha&alpha&1&alpha&alpha^2&alpha&alpha&alpha^2&1\
alpha^2&0&1&0&alpha^2&0&alpha&0&1&0&1&0&alpha&0&alpha^2&0&alpha^2&0&alpha&0&alpha^2&0&alpha&0&alpha&0&1&0&1&0\
0&alpha^2&0&1&0&alpha^2&0&alpha&0&1&0&1&0&alpha&0&alpha^2&0&alpha^2&0&alpha&0&alpha^2&0&alpha&0&alpha&0&1&0&1\
0&alpha&alpha&alpha^2&alpha&alpha&alpha&alpha&0&alpha&1&0&1&0&1&alpha^2&alpha&alpha^2&0&alpha&1&0&alpha&alpha^2&1&alpha^2&alpha&alpha&1&alpha^2\
alpha&alpha&alpha^2&1&alpha&0&alpha&0&alpha&alpha&0&1&0&1&alpha^2&alpha&alpha^2&1&alpha&alpha&0&1&alpha^2&1&alpha^2&alpha&alpha&0&alpha^2&alpha\
alpha&1&0&alpha&alpha^2&1&1&alpha&1&alpha^2&1&0&alpha^2&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha&alpha&0&0&1&1&1&alpha&alpha^2&alpha&alpha\
1&alpha^2&alpha&alpha&1&alpha&alpha&alpha^2&alpha^2&alpha&0&1&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha&1&0&alpha&1&1&1&0&alpha^2&1&alpha&0\
1&alpha&alpha&alpha&alpha^2&alpha&alpha&1&alpha&alpha^2&1&0&alpha&0&0&1&1&1&alpha^2&1&alpha^2&0&alpha^2&alpha^2&0&alpha^2&1&alpha^2&0&alpha\
alpha&alpha^2&alpha&0&alpha&1&1&alpha^2&alpha^2&1&0&1&0&alpha&1&1&1&0&1&alpha&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha^2&alpha&alpha&alpha\
alpha&alpha&1&alpha^2&0&alpha&0&alpha&alpha&alpha&1&0&1&0&alpha&alpha^2&1&alpha^2&alpha&alpha&1&0&1&alpha^2&alpha&alpha^2&0&alpha&alpha&alpha^2\
alpha&0&alpha^2&alpha&alpha&alpha&alpha&alpha&alpha&0&0&1&0&1&alpha^2&1&alpha^2&alpha&alpha&0&0&1&alpha^2&alpha&alpha^2&1&alpha&alpha&alpha^2&1\
alpha&0&1&0&alpha&0&alpha^2&0&1&0&1&0&alpha^2&0&alpha&0&alpha&0&alpha^2&0&alpha&0&alpha^2&0&alpha^2&0&1&0&1&0\
0&alpha&0&1&0&alpha&0&alpha^2&0&1&0&1&0&alpha^2&0&alpha&0&alpha&0&alpha^2&0&alpha&0&alpha^2&0&alpha^2&0&1&0&1\
0&1&alpha&alpha^2&1&1&alpha^2&alpha^2&0&alpha&1&0&alpha&0&alpha^2&alpha&1&alpha&0&alpha^2&alpha^2&0&alpha^2&1&alpha&1&alpha&alpha&1&alpha^2\
1&1&alpha^2&1&1&0&alpha^2&0&alpha&alpha&0&1&0&alpha&alpha&1&alpha&alpha^2&alpha^2&alpha^2&0&alpha^2&1&alpha&1&alpha^2&alpha&0&alpha^2&alpha\
1&alpha^2&0&alpha&alpha&alpha^2&alpha&alpha^2&1&alpha^2&1&0&1&0&alpha&alpha&0&alpha&1&alpha^2&1&0&0&alpha&alpha&alpha&alpha&alpha^2&alpha&alpha\
alpha^2&alpha&alpha&alpha&alpha^2&1&alpha^2&1&alpha^2&alpha&0&1&0&1&alpha&0&alpha&alpha&alpha^2&alpha&0&1&alpha&alpha&alpha&0&alpha^2&1&alpha&0\
alpha^2&1&alpha&alpha&alpha&1&alpha^2&alpha&alpha&alpha^2&1&0&alpha^2&0&0&alpha^2&alpha^2&alpha^2&1&alpha&alpha&0&1&1&0&1&1&alpha^2&0&alpha\
1&alpha&alpha&0&1&alpha^2&alpha&1&alpha^2&1&0&1&0&alpha^2&alpha^2&alpha^2&alpha^2&0&alpha&alpha^2&0&alpha&1&0&1&1&alpha^2&alpha&alpha&alpha\
1&1&1&alpha^2&0&1&0&alpha^2&alpha&alpha&1&0&alpha&0&1&alpha&alpha^2&alpha&alpha^2&alpha^2&alpha^2&0&alpha&1&alpha^2&1&0&alpha&alpha&alpha^2\
1&0&alpha^2&alpha&1&1&alpha^2&alpha^2&alpha&0&0&1&0&alpha&alpha&alpha^2&alpha&1&alpha^2&0&0&alpha^2&1&alpha^2&1&alpha&alpha&alpha&alpha^2&1\
};
defbshrink{0.1}
defrshrink{0.08}
defxshrink{.1}
defyshrink{.08}
pgfmathtruncatemacro{nrows}{14}
pgfmathtruncatemacro{ncols}{14}
pgfmathtruncatemacro{m}{2}
foreach x in {0, ..., nrows} {
pgfmathtruncatemacro{tempa}{m*x+1}
pgfmathtruncatemacro{tempb}{m*x+m}
pgfmathtruncatemacro{tempe}{m*x+2}
foreach y in {0, ...,ncols} {
pgfmathtruncatemacro{tempc}{m*y+1}
pgfmathtruncatemacro{tempd}{m*y+m}
draw[dotted, blue]
([xshift=-xshrink ex, yshift=yshrink ex]
G-tempc-tempa.north west) --
([xshift=xshrink ex, yshift=yshrink ex]
G-tempc-tempb.north east) --
([xshift=xshrink ex, yshift=-yshrink ex]
G-tempd-tempb.south east) --
([xshift=-xshrink ex, yshift=-yshrink ex]
G-tempd-tempa.south west) --
cycle;
draw[red]
([xshift=-bshrink ex, yshift=rshrink ex]
G-tempc-tempe.north west) --
([xshift=bshrink ex, yshift=rshrink ex]
G-tempc-tempb.north east) --
([xshift=bshrink ex, yshift=-rshrink ex]
G-tempd-tempb.south east) --
([xshift=-bshrink ex, yshift=-rshrink ex]
G-tempd-tempe.south west) --
cycle;
}
}
end{tikzpicture}
end{document}
Please suggest which parameters should I change.
tikz-matrix
tikz-matrix
edited Jan 13 at 9:09
CarLaTeX
30.4k448127
asked Jan 13 at 9:04
Rohit BoharaRohit Bohara
182
edited Jan 13 at 9:09
CarLaTeX
30.4k448127
asked Jan 13 at 9:04
Rohit BoharaRohit Bohara
182
edited Jan 13 at 9:09
CarLaTeX
30.4k448127
edited Jan 13 at 9:09
CarLaTeX
30.4k448127
edited Jan 13 at 9:09
CarLaTeX
30.4k448127
30.4k448127
asked Jan 13 at 9:04
Rohit BoharaRohit Bohara
182
asked Jan 13 at 9:04
Rohit BoharaRohit Bohara
182
asked Jan 13 at 9:04
Rohit BoharaRohit Bohara
182
182
thanks @CarLaTeX
– Rohit Bohara
Jan 13 at 9:17
thanks @CarLaTeX. it works withtext width=.
– Rohit Bohara
Jan 13 at 9:28
add a comment |
thanks @CarLaTeX
– Rohit Bohara
Jan 13 at 9:17
thanks @CarLaTeX. it works withtext width=.
– Rohit Bohara
Jan 13 at 9:28
thanks @CarLaTeX
– Rohit Bohara
Jan 13 at 9:17
thanks @CarLaTeX
– Rohit Bohara
Jan 13 at 9:17
thanks @CarLaTeX. it works with
text width=.– Rohit Bohara
Jan 13 at 9:28
thanks @CarLaTeX. it works with
text width=.– Rohit Bohara
Jan 13 at 9:28
add a comment |
1 Answer
1
active
oldest
votes
4
i would rewrote your matrix as follows:
- in matrix's options would use
matrix of math nodes
- for nodes in matrix would use matrix's options and not define as
every node/.style(by this nodes' contents are in math node) - red and blue dotted lines would draw as nodes border. these nodes would place by use of the
fitlibrary in one double loop
complete mwe:
documentclass{article}
usepackage{geometry}
usepackage{tikz}
usetikzlibrary{fit, matrix}
begin{document}
section{Introduction}
$widetilde{G}{;=;}$
begin{tikzpicture}[baseline]
matrix (G) [
matrix of math nodes,
nodes={font=footnotesize,
text height=0.6em, minimum size=1em,
anchor=base,inner sep=0pt},
left delimiter={[},right delimiter={]},
every even column/.style={column sep=2pt},
row sep= ifoddpgfmatrixcurrentrow% as sugested @marmot in his answer on question
% https://tex.stackexchange.com/questions/469954/
-pgflinewidth%
else%
3pt%
fi,
]
{
1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0\
0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1\
0&alpha^2&alpha&alpha^2&alpha^2&alpha^2&1&1&0&alpha&1&0&alpha^2&0&alpha&1&alpha^2&1&0&1&alpha&0&1&alpha&alpha^2&alpha&alpha&alpha&1&alpha^2\
alpha^2&alpha^2&alpha^2&1&alpha^2&0&1&0&alpha&alpha&0&1&0&alpha^2&1&alpha^2&1&alpha&1&1&0&alpha&alpha&alpha^2&alpha&1&alpha&0&alpha^2&alpha\
alpha^2&alpha&0&alpha&1&alpha&alpha^2&1&1&alpha^2&1&0&alpha&0&1&1&0&1&alpha&1&alpha^2&0&0&alpha^2&alpha^2&alpha^2&alpha&alpha^2&alpha&alpha\
alpha&1&alpha&alpha&alpha&alpha^2&1&alpha&alpha^2&alpha&0&1&0&alpha&1&0&1&1&1&alpha^2&0&alpha^2&alpha^2&alpha^2&alpha^2&0&alpha^2&1&alpha&0\
alpha&alpha^2&alpha&alpha&1&alpha^2&1&alpha^2&alpha&alpha^2&1&0&1&0&0&alpha&alpha&alpha&alpha&alpha^2&1&0&alpha&alpha&0&alpha&1&alpha^2&0&alpha\
alpha^2&1&alpha&0&alpha^2&alpha&alpha^2&alpha&alpha^2&1&0&1&0&1&alpha&alpha&alpha&0&alpha^2&1&0&1&alpha&0&alpha&alpha&alpha^2&alpha&alpha&alpha\
alpha^2&alpha^2&1&alpha^2&0&alpha^2&0&1&alpha&alpha&1&0&alpha^2&0&alpha^2&1&alpha&1&1&1&alpha&0&alpha^2&alpha&1&alpha&0&alpha&alpha&alpha^2\
alpha^2&0&alpha^2&alpha&alpha^2&alpha^2&1&1&alpha&0&0&1&0&alpha^2&1&alpha&1&alpha^2&1&0&0&alpha&alpha&1&alpha&alpha^2&alpha&alpha&alpha^2&1\
alpha^2&0&1&0&alpha^2&0&alpha&0&1&0&1&0&alpha&0&alpha^2&0&alpha^2&0&alpha&0&alpha^2&0&alpha&0&alpha&0&1&0&1&0\
0&alpha^2&0&1&0&alpha^2&0&alpha&0&1&0&1&0&alpha&0&alpha^2&0&alpha^2&0&alpha&0&alpha^2&0&alpha&0&alpha&0&1&0&1\
0&alpha&alpha&alpha^2&alpha&alpha&alpha&alpha&0&alpha&1&0&1&0&1&alpha^2&alpha&alpha^2&0&alpha&1&0&alpha&alpha^2&1&alpha^2&alpha&alpha&1&alpha^2\
alpha&alpha&alpha^2&1&alpha&0&alpha&0&alpha&alpha&0&1&0&1&alpha^2&alpha&alpha^2&1&alpha&alpha&0&1&alpha^2&1&alpha^2&alpha&alpha&0&alpha^2&alpha\
alpha&1&0&alpha&alpha^2&1&1&alpha&1&alpha^2&1&0&alpha^2&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha&alpha&0&0&1&1&1&alpha&alpha^2&alpha&alpha\
1&alpha^2&alpha&alpha&1&alpha&alpha&alpha^2&alpha^2&alpha&0&1&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha&1&0&alpha&1&1&1&0&alpha^2&1&alpha&0\
1&alpha&alpha&alpha&alpha^2&alpha&alpha&1&alpha&alpha^2&1&0&alpha&0&0&1&1&1&alpha^2&1&alpha^2&0&alpha^2&alpha^2&0&alpha^2&1&alpha^2&0&alpha\
alpha&alpha^2&alpha&0&alpha&1&1&alpha^2&alpha^2&1&0&1&0&alpha&1&1&1&0&1&alpha&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha^2&alpha&alpha&alpha\
alpha&alpha&1&alpha^2&0&alpha&0&alpha&alpha&alpha&1&0&1&0&alpha&alpha^2&1&alpha^2&alpha&alpha&1&0&1&alpha^2&alpha&alpha^2&0&alpha&alpha&alpha^2\
alpha&0&alpha^2&alpha&alpha&alpha&alpha&alpha&alpha&0&0&1&0&1&alpha^2&1&alpha^2&alpha&alpha&0&0&1&alpha^2&alpha&alpha^2&1&alpha&alpha&alpha^2&1\
alpha&0&1&0&alpha&0&alpha^2&0&1&0&1&0&alpha^2&0&alpha&0&alpha&0&alpha^2&0&alpha&0&alpha^2&0&alpha^2&0&1&0&1&0\
0&alpha&0&1&0&alpha&0&alpha^2&0&1&0&1&0&alpha^2&0&alpha&0&alpha&0&alpha^2&0&alpha&0&alpha^2&0&alpha^2&0&1&0&1\
0&1&alpha&alpha^2&1&1&alpha^2&alpha^2&0&alpha&1&0&alpha&0&alpha^2&alpha&1&alpha&0&alpha^2&alpha^2&0&alpha^2&1&alpha&1&alpha&alpha&1&alpha^2\
1&1&alpha^2&1&1&0&alpha^2&0&alpha&alpha&0&1&0&alpha&alpha&1&alpha&alpha^2&alpha^2&alpha^2&0&alpha^2&1&alpha&1&alpha^2&alpha&0&alpha^2&alpha\
1&alpha^2&0&alpha&alpha&alpha^2&alpha&alpha^2&1&alpha^2&1&0&1&0&alpha&alpha&0&alpha&1&alpha^2&1&0&0&alpha&alpha&alpha&alpha&alpha^2&alpha&alpha\
alpha^2&alpha&alpha&alpha&alpha^2&1&alpha^2&1&alpha^2&alpha&0&1&0&1&alpha&0&alpha&alpha&alpha^2&alpha&0&1&alpha&alpha&alpha&0&alpha^2&1&alpha&0\
alpha^2&1&alpha&alpha&alpha&1&alpha^2&alpha&alpha&alpha^2&1&0&alpha^2&0&0&alpha^2&alpha^2&alpha^2&1&alpha&alpha&0&1&1&0&1&1&alpha^2&0&alpha\
1&alpha&alpha&0&1&alpha^2&alpha&1&alpha^2&1&0&1&0&alpha^2&alpha^2&alpha^2&alpha^2&0&alpha&alpha^2&0&alpha&1&0&1&1&alpha^2&alpha&alpha&alpha\
1&1&1&alpha^2&0&1&0&alpha^2&alpha&alpha&1&0&alpha&0&1&alpha&alpha^2&alpha&alpha^2&alpha^2&alpha^2&0&alpha&1&alpha^2&1&0&alpha&alpha&alpha^2\
1&0&alpha^2&alpha&1&1&alpha^2&alpha^2&alpha&0&0&1&0&alpha&alpha&alpha^2&alpha&1&alpha^2&0&0&alpha^2&1&alpha^2&1&alpha&alpha&alpha&alpha^2&1\
};
foreach i in {1,3,...,29}
{
pgfmathtruncatemacro{m}{i+1}
foreach j in {1,3,...,29}
{
pgfmathtruncatemacro{n}{j+1}
node[draw=red, inner sep=0pt, fit=(G-i-n)(G-m-n)]{};
node[draw=blue, dotted, inner sep=0pt, fit=(G-i-j)(G-m-n)]{};
}
}
end{tikzpicture}
end{document}
answered Jan 13 at 11:00
ZarkoZarko
122k865160
@CarLaTeX,ups, i too much struggle whyevery even row/.styledoesn't works that i overlooked this. i will correct asap.
– Zarko
Jan 13 at 13:51
@CarLaTeX, thank you very much for noticing my superficiality in my answer and also for up-voting my question.
– Zarko
Jan 13 at 13:59
add a comment |
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i would rewrote your matrix as follows:
- in matrix's options would use
matrix of math nodes
- for nodes in matrix would use matrix's options and not define as
every node/.style(by this nodes' contents are in math node) - red and blue dotted lines would draw as nodes border. these nodes would place by use of the
fitlibrary in one double loop
complete mwe:
documentclass{article}
usepackage{geometry}
usepackage{tikz}
usetikzlibrary{fit, matrix}
begin{document}
section{Introduction}
$widetilde{G}{;=;}$
begin{tikzpicture}[baseline]
matrix (G) [
matrix of math nodes,
nodes={font=footnotesize,
text height=0.6em, minimum size=1em,
anchor=base,inner sep=0pt},
left delimiter={[},right delimiter={]},
every even column/.style={column sep=2pt},
row sep= ifoddpgfmatrixcurrentrow% as sugested @marmot in his answer on question
% https://tex.stackexchange.com/questions/469954/
-pgflinewidth%
else%
3pt%
fi,
]
{
1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0\
0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1\
0&alpha^2&alpha&alpha^2&alpha^2&alpha^2&1&1&0&alpha&1&0&alpha^2&0&alpha&1&alpha^2&1&0&1&alpha&0&1&alpha&alpha^2&alpha&alpha&alpha&1&alpha^2\
alpha^2&alpha^2&alpha^2&1&alpha^2&0&1&0&alpha&alpha&0&1&0&alpha^2&1&alpha^2&1&alpha&1&1&0&alpha&alpha&alpha^2&alpha&1&alpha&0&alpha^2&alpha\
alpha^2&alpha&0&alpha&1&alpha&alpha^2&1&1&alpha^2&1&0&alpha&0&1&1&0&1&alpha&1&alpha^2&0&0&alpha^2&alpha^2&alpha^2&alpha&alpha^2&alpha&alpha\
alpha&1&alpha&alpha&alpha&alpha^2&1&alpha&alpha^2&alpha&0&1&0&alpha&1&0&1&1&1&alpha^2&0&alpha^2&alpha^2&alpha^2&alpha^2&0&alpha^2&1&alpha&0\
alpha&alpha^2&alpha&alpha&1&alpha^2&1&alpha^2&alpha&alpha^2&1&0&1&0&0&alpha&alpha&alpha&alpha&alpha^2&1&0&alpha&alpha&0&alpha&1&alpha^2&0&alpha\
alpha^2&1&alpha&0&alpha^2&alpha&alpha^2&alpha&alpha^2&1&0&1&0&1&alpha&alpha&alpha&0&alpha^2&1&0&1&alpha&0&alpha&alpha&alpha^2&alpha&alpha&alpha\
alpha^2&alpha^2&1&alpha^2&0&alpha^2&0&1&alpha&alpha&1&0&alpha^2&0&alpha^2&1&alpha&1&1&1&alpha&0&alpha^2&alpha&1&alpha&0&alpha&alpha&alpha^2\
alpha^2&0&alpha^2&alpha&alpha^2&alpha^2&1&1&alpha&0&0&1&0&alpha^2&1&alpha&1&alpha^2&1&0&0&alpha&alpha&1&alpha&alpha^2&alpha&alpha&alpha^2&1\
alpha^2&0&1&0&alpha^2&0&alpha&0&1&0&1&0&alpha&0&alpha^2&0&alpha^2&0&alpha&0&alpha^2&0&alpha&0&alpha&0&1&0&1&0\
0&alpha^2&0&1&0&alpha^2&0&alpha&0&1&0&1&0&alpha&0&alpha^2&0&alpha^2&0&alpha&0&alpha^2&0&alpha&0&alpha&0&1&0&1\
0&alpha&alpha&alpha^2&alpha&alpha&alpha&alpha&0&alpha&1&0&1&0&1&alpha^2&alpha&alpha^2&0&alpha&1&0&alpha&alpha^2&1&alpha^2&alpha&alpha&1&alpha^2\
alpha&alpha&alpha^2&1&alpha&0&alpha&0&alpha&alpha&0&1&0&1&alpha^2&alpha&alpha^2&1&alpha&alpha&0&1&alpha^2&1&alpha^2&alpha&alpha&0&alpha^2&alpha\
alpha&1&0&alpha&alpha^2&1&1&alpha&1&alpha^2&1&0&alpha^2&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha&alpha&0&0&1&1&1&alpha&alpha^2&alpha&alpha\
1&alpha^2&alpha&alpha&1&alpha&alpha&alpha^2&alpha^2&alpha&0&1&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha&1&0&alpha&1&1&1&0&alpha^2&1&alpha&0\
1&alpha&alpha&alpha&alpha^2&alpha&alpha&1&alpha&alpha^2&1&0&alpha&0&0&1&1&1&alpha^2&1&alpha^2&0&alpha^2&alpha^2&0&alpha^2&1&alpha^2&0&alpha\
alpha&alpha^2&alpha&0&alpha&1&1&alpha^2&alpha^2&1&0&1&0&alpha&1&1&1&0&1&alpha&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha^2&alpha&alpha&alpha\
alpha&alpha&1&alpha^2&0&alpha&0&alpha&alpha&alpha&1&0&1&0&alpha&alpha^2&1&alpha^2&alpha&alpha&1&0&1&alpha^2&alpha&alpha^2&0&alpha&alpha&alpha^2\
alpha&0&alpha^2&alpha&alpha&alpha&alpha&alpha&alpha&0&0&1&0&1&alpha^2&1&alpha^2&alpha&alpha&0&0&1&alpha^2&alpha&alpha^2&1&alpha&alpha&alpha^2&1\
alpha&0&1&0&alpha&0&alpha^2&0&1&0&1&0&alpha^2&0&alpha&0&alpha&0&alpha^2&0&alpha&0&alpha^2&0&alpha^2&0&1&0&1&0\
0&alpha&0&1&0&alpha&0&alpha^2&0&1&0&1&0&alpha^2&0&alpha&0&alpha&0&alpha^2&0&alpha&0&alpha^2&0&alpha^2&0&1&0&1\
0&1&alpha&alpha^2&1&1&alpha^2&alpha^2&0&alpha&1&0&alpha&0&alpha^2&alpha&1&alpha&0&alpha^2&alpha^2&0&alpha^2&1&alpha&1&alpha&alpha&1&alpha^2\
1&1&alpha^2&1&1&0&alpha^2&0&alpha&alpha&0&1&0&alpha&alpha&1&alpha&alpha^2&alpha^2&alpha^2&0&alpha^2&1&alpha&1&alpha^2&alpha&0&alpha^2&alpha\
1&alpha^2&0&alpha&alpha&alpha^2&alpha&alpha^2&1&alpha^2&1&0&1&0&alpha&alpha&0&alpha&1&alpha^2&1&0&0&alpha&alpha&alpha&alpha&alpha^2&alpha&alpha\
alpha^2&alpha&alpha&alpha&alpha^2&1&alpha^2&1&alpha^2&alpha&0&1&0&1&alpha&0&alpha&alpha&alpha^2&alpha&0&1&alpha&alpha&alpha&0&alpha^2&1&alpha&0\
alpha^2&1&alpha&alpha&alpha&1&alpha^2&alpha&alpha&alpha^2&1&0&alpha^2&0&0&alpha^2&alpha^2&alpha^2&1&alpha&alpha&0&1&1&0&1&1&alpha^2&0&alpha\
1&alpha&alpha&0&1&alpha^2&alpha&1&alpha^2&1&0&1&0&alpha^2&alpha^2&alpha^2&alpha^2&0&alpha&alpha^2&0&alpha&1&0&1&1&alpha^2&alpha&alpha&alpha\
1&1&1&alpha^2&0&1&0&alpha^2&alpha&alpha&1&0&alpha&0&1&alpha&alpha^2&alpha&alpha^2&alpha^2&alpha^2&0&alpha&1&alpha^2&1&0&alpha&alpha&alpha^2\
1&0&alpha^2&alpha&1&1&alpha^2&alpha^2&alpha&0&0&1&0&alpha&alpha&alpha^2&alpha&1&alpha^2&0&0&alpha^2&1&alpha^2&1&alpha&alpha&alpha&alpha^2&1\
};
foreach i in {1,3,...,29}
{
pgfmathtruncatemacro{m}{i+1}
foreach j in {1,3,...,29}
{
pgfmathtruncatemacro{n}{j+1}
node[draw=red, inner sep=0pt, fit=(G-i-n)(G-m-n)]{};
node[draw=blue, dotted, inner sep=0pt, fit=(G-i-j)(G-m-n)]{};
}
}
end{tikzpicture}
end{document}
answered Jan 13 at 11:00
ZarkoZarko
122k865160
@CarLaTeX,ups, i too much struggle whyevery even row/.styledoesn't works that i overlooked this. i will correct asap.
– Zarko
Jan 13 at 13:51
@CarLaTeX, thank you very much for noticing my superficiality in my answer and also for up-voting my question.
– Zarko
Jan 13 at 13:59
add a comment |
4
i would rewrote your matrix as follows:
- in matrix's options would use
matrix of math nodes
- for nodes in matrix would use matrix's options and not define as
every node/.style(by this nodes' contents are in math node) - red and blue dotted lines would draw as nodes border. these nodes would place by use of the
fitlibrary in one double loop
complete mwe:
documentclass{article}
usepackage{geometry}
usepackage{tikz}
usetikzlibrary{fit, matrix}
begin{document}
section{Introduction}
$widetilde{G}{;=;}$
begin{tikzpicture}[baseline]
matrix (G) [
matrix of math nodes,
nodes={font=footnotesize,
text height=0.6em, minimum size=1em,
anchor=base,inner sep=0pt},
left delimiter={[},right delimiter={]},
every even column/.style={column sep=2pt},
row sep= ifoddpgfmatrixcurrentrow% as sugested @marmot in his answer on question
% https://tex.stackexchange.com/questions/469954/
-pgflinewidth%
else%
3pt%
fi,
]
{
1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0\
0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1\
0&alpha^2&alpha&alpha^2&alpha^2&alpha^2&1&1&0&alpha&1&0&alpha^2&0&alpha&1&alpha^2&1&0&1&alpha&0&1&alpha&alpha^2&alpha&alpha&alpha&1&alpha^2\
alpha^2&alpha^2&alpha^2&1&alpha^2&0&1&0&alpha&alpha&0&1&0&alpha^2&1&alpha^2&1&alpha&1&1&0&alpha&alpha&alpha^2&alpha&1&alpha&0&alpha^2&alpha\
alpha^2&alpha&0&alpha&1&alpha&alpha^2&1&1&alpha^2&1&0&alpha&0&1&1&0&1&alpha&1&alpha^2&0&0&alpha^2&alpha^2&alpha^2&alpha&alpha^2&alpha&alpha\
alpha&1&alpha&alpha&alpha&alpha^2&1&alpha&alpha^2&alpha&0&1&0&alpha&1&0&1&1&1&alpha^2&0&alpha^2&alpha^2&alpha^2&alpha^2&0&alpha^2&1&alpha&0\
alpha&alpha^2&alpha&alpha&1&alpha^2&1&alpha^2&alpha&alpha^2&1&0&1&0&0&alpha&alpha&alpha&alpha&alpha^2&1&0&alpha&alpha&0&alpha&1&alpha^2&0&alpha\
alpha^2&1&alpha&0&alpha^2&alpha&alpha^2&alpha&alpha^2&1&0&1&0&1&alpha&alpha&alpha&0&alpha^2&1&0&1&alpha&0&alpha&alpha&alpha^2&alpha&alpha&alpha\
alpha^2&alpha^2&1&alpha^2&0&alpha^2&0&1&alpha&alpha&1&0&alpha^2&0&alpha^2&1&alpha&1&1&1&alpha&0&alpha^2&alpha&1&alpha&0&alpha&alpha&alpha^2\
alpha^2&0&alpha^2&alpha&alpha^2&alpha^2&1&1&alpha&0&0&1&0&alpha^2&1&alpha&1&alpha^2&1&0&0&alpha&alpha&1&alpha&alpha^2&alpha&alpha&alpha^2&1\
alpha^2&0&1&0&alpha^2&0&alpha&0&1&0&1&0&alpha&0&alpha^2&0&alpha^2&0&alpha&0&alpha^2&0&alpha&0&alpha&0&1&0&1&0\
0&alpha^2&0&1&0&alpha^2&0&alpha&0&1&0&1&0&alpha&0&alpha^2&0&alpha^2&0&alpha&0&alpha^2&0&alpha&0&alpha&0&1&0&1\
0&alpha&alpha&alpha^2&alpha&alpha&alpha&alpha&0&alpha&1&0&1&0&1&alpha^2&alpha&alpha^2&0&alpha&1&0&alpha&alpha^2&1&alpha^2&alpha&alpha&1&alpha^2\
alpha&alpha&alpha^2&1&alpha&0&alpha&0&alpha&alpha&0&1&0&1&alpha^2&alpha&alpha^2&1&alpha&alpha&0&1&alpha^2&1&alpha^2&alpha&alpha&0&alpha^2&alpha\
alpha&1&0&alpha&alpha^2&1&1&alpha&1&alpha^2&1&0&alpha^2&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha&alpha&0&0&1&1&1&alpha&alpha^2&alpha&alpha\
1&alpha^2&alpha&alpha&1&alpha&alpha&alpha^2&alpha^2&alpha&0&1&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha&1&0&alpha&1&1&1&0&alpha^2&1&alpha&0\
1&alpha&alpha&alpha&alpha^2&alpha&alpha&1&alpha&alpha^2&1&0&alpha&0&0&1&1&1&alpha^2&1&alpha^2&0&alpha^2&alpha^2&0&alpha^2&1&alpha^2&0&alpha\
alpha&alpha^2&alpha&0&alpha&1&1&alpha^2&alpha^2&1&0&1&0&alpha&1&1&1&0&1&alpha&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha^2&alpha&alpha&alpha\
alpha&alpha&1&alpha^2&0&alpha&0&alpha&alpha&alpha&1&0&1&0&alpha&alpha^2&1&alpha^2&alpha&alpha&1&0&1&alpha^2&alpha&alpha^2&0&alpha&alpha&alpha^2\
alpha&0&alpha^2&alpha&alpha&alpha&alpha&alpha&alpha&0&0&1&0&1&alpha^2&1&alpha^2&alpha&alpha&0&0&1&alpha^2&alpha&alpha^2&1&alpha&alpha&alpha^2&1\
alpha&0&1&0&alpha&0&alpha^2&0&1&0&1&0&alpha^2&0&alpha&0&alpha&0&alpha^2&0&alpha&0&alpha^2&0&alpha^2&0&1&0&1&0\
0&alpha&0&1&0&alpha&0&alpha^2&0&1&0&1&0&alpha^2&0&alpha&0&alpha&0&alpha^2&0&alpha&0&alpha^2&0&alpha^2&0&1&0&1\
0&1&alpha&alpha^2&1&1&alpha^2&alpha^2&0&alpha&1&0&alpha&0&alpha^2&alpha&1&alpha&0&alpha^2&alpha^2&0&alpha^2&1&alpha&1&alpha&alpha&1&alpha^2\
1&1&alpha^2&1&1&0&alpha^2&0&alpha&alpha&0&1&0&alpha&alpha&1&alpha&alpha^2&alpha^2&alpha^2&0&alpha^2&1&alpha&1&alpha^2&alpha&0&alpha^2&alpha\
1&alpha^2&0&alpha&alpha&alpha^2&alpha&alpha^2&1&alpha^2&1&0&1&0&alpha&alpha&0&alpha&1&alpha^2&1&0&0&alpha&alpha&alpha&alpha&alpha^2&alpha&alpha\
alpha^2&alpha&alpha&alpha&alpha^2&1&alpha^2&1&alpha^2&alpha&0&1&0&1&alpha&0&alpha&alpha&alpha^2&alpha&0&1&alpha&alpha&alpha&0&alpha^2&1&alpha&0\
alpha^2&1&alpha&alpha&alpha&1&alpha^2&alpha&alpha&alpha^2&1&0&alpha^2&0&0&alpha^2&alpha^2&alpha^2&1&alpha&alpha&0&1&1&0&1&1&alpha^2&0&alpha\
1&alpha&alpha&0&1&alpha^2&alpha&1&alpha^2&1&0&1&0&alpha^2&alpha^2&alpha^2&alpha^2&0&alpha&alpha^2&0&alpha&1&0&1&1&alpha^2&alpha&alpha&alpha\
1&1&1&alpha^2&0&1&0&alpha^2&alpha&alpha&1&0&alpha&0&1&alpha&alpha^2&alpha&alpha^2&alpha^2&alpha^2&0&alpha&1&alpha^2&1&0&alpha&alpha&alpha^2\
1&0&alpha^2&alpha&1&1&alpha^2&alpha^2&alpha&0&0&1&0&alpha&alpha&alpha^2&alpha&1&alpha^2&0&0&alpha^2&1&alpha^2&1&alpha&alpha&alpha&alpha^2&1\
};
foreach i in {1,3,...,29}
{
pgfmathtruncatemacro{m}{i+1}
foreach j in {1,3,...,29}
{
pgfmathtruncatemacro{n}{j+1}
node[draw=red, inner sep=0pt, fit=(G-i-n)(G-m-n)]{};
node[draw=blue, dotted, inner sep=0pt, fit=(G-i-j)(G-m-n)]{};
}
}
end{tikzpicture}
end{document}
answered Jan 13 at 11:00
ZarkoZarko
122k865160
@CarLaTeX,ups, i too much struggle whyevery even row/.styledoesn't works that i overlooked this. i will correct asap.
– Zarko
Jan 13 at 13:51
@CarLaTeX, thank you very much for noticing my superficiality in my answer and also for up-voting my question.
– Zarko
Jan 13 at 13:59
add a comment |
4
4
4
i would rewrote your matrix as follows:
- in matrix's options would use
matrix of math nodes
- for nodes in matrix would use matrix's options and not define as
every node/.style(by this nodes' contents are in math node) - red and blue dotted lines would draw as nodes border. these nodes would place by use of the
fitlibrary in one double loop
complete mwe:
documentclass{article}
usepackage{geometry}
usepackage{tikz}
usetikzlibrary{fit, matrix}
begin{document}
section{Introduction}
$widetilde{G}{;=;}$
begin{tikzpicture}[baseline]
matrix (G) [
matrix of math nodes,
nodes={font=footnotesize,
text height=0.6em, minimum size=1em,
anchor=base,inner sep=0pt},
left delimiter={[},right delimiter={]},
every even column/.style={column sep=2pt},
row sep= ifoddpgfmatrixcurrentrow% as sugested @marmot in his answer on question
% https://tex.stackexchange.com/questions/469954/
-pgflinewidth%
else%
3pt%
fi,
]
{
1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0\
0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1\
0&alpha^2&alpha&alpha^2&alpha^2&alpha^2&1&1&0&alpha&1&0&alpha^2&0&alpha&1&alpha^2&1&0&1&alpha&0&1&alpha&alpha^2&alpha&alpha&alpha&1&alpha^2\
alpha^2&alpha^2&alpha^2&1&alpha^2&0&1&0&alpha&alpha&0&1&0&alpha^2&1&alpha^2&1&alpha&1&1&0&alpha&alpha&alpha^2&alpha&1&alpha&0&alpha^2&alpha\
alpha^2&alpha&0&alpha&1&alpha&alpha^2&1&1&alpha^2&1&0&alpha&0&1&1&0&1&alpha&1&alpha^2&0&0&alpha^2&alpha^2&alpha^2&alpha&alpha^2&alpha&alpha\
alpha&1&alpha&alpha&alpha&alpha^2&1&alpha&alpha^2&alpha&0&1&0&alpha&1&0&1&1&1&alpha^2&0&alpha^2&alpha^2&alpha^2&alpha^2&0&alpha^2&1&alpha&0\
alpha&alpha^2&alpha&alpha&1&alpha^2&1&alpha^2&alpha&alpha^2&1&0&1&0&0&alpha&alpha&alpha&alpha&alpha^2&1&0&alpha&alpha&0&alpha&1&alpha^2&0&alpha\
alpha^2&1&alpha&0&alpha^2&alpha&alpha^2&alpha&alpha^2&1&0&1&0&1&alpha&alpha&alpha&0&alpha^2&1&0&1&alpha&0&alpha&alpha&alpha^2&alpha&alpha&alpha\
alpha^2&alpha^2&1&alpha^2&0&alpha^2&0&1&alpha&alpha&1&0&alpha^2&0&alpha^2&1&alpha&1&1&1&alpha&0&alpha^2&alpha&1&alpha&0&alpha&alpha&alpha^2\
alpha^2&0&alpha^2&alpha&alpha^2&alpha^2&1&1&alpha&0&0&1&0&alpha^2&1&alpha&1&alpha^2&1&0&0&alpha&alpha&1&alpha&alpha^2&alpha&alpha&alpha^2&1\
alpha^2&0&1&0&alpha^2&0&alpha&0&1&0&1&0&alpha&0&alpha^2&0&alpha^2&0&alpha&0&alpha^2&0&alpha&0&alpha&0&1&0&1&0\
0&alpha^2&0&1&0&alpha^2&0&alpha&0&1&0&1&0&alpha&0&alpha^2&0&alpha^2&0&alpha&0&alpha^2&0&alpha&0&alpha&0&1&0&1\
0&alpha&alpha&alpha^2&alpha&alpha&alpha&alpha&0&alpha&1&0&1&0&1&alpha^2&alpha&alpha^2&0&alpha&1&0&alpha&alpha^2&1&alpha^2&alpha&alpha&1&alpha^2\
alpha&alpha&alpha^2&1&alpha&0&alpha&0&alpha&alpha&0&1&0&1&alpha^2&alpha&alpha^2&1&alpha&alpha&0&1&alpha^2&1&alpha^2&alpha&alpha&0&alpha^2&alpha\
alpha&1&0&alpha&alpha^2&1&1&alpha&1&alpha^2&1&0&alpha^2&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha&alpha&0&0&1&1&1&alpha&alpha^2&alpha&alpha\
1&alpha^2&alpha&alpha&1&alpha&alpha&alpha^2&alpha^2&alpha&0&1&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha&1&0&alpha&1&1&1&0&alpha^2&1&alpha&0\
1&alpha&alpha&alpha&alpha^2&alpha&alpha&1&alpha&alpha^2&1&0&alpha&0&0&1&1&1&alpha^2&1&alpha^2&0&alpha^2&alpha^2&0&alpha^2&1&alpha^2&0&alpha\
alpha&alpha^2&alpha&0&alpha&1&1&alpha^2&alpha^2&1&0&1&0&alpha&1&1&1&0&1&alpha&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha^2&alpha&alpha&alpha\
alpha&alpha&1&alpha^2&0&alpha&0&alpha&alpha&alpha&1&0&1&0&alpha&alpha^2&1&alpha^2&alpha&alpha&1&0&1&alpha^2&alpha&alpha^2&0&alpha&alpha&alpha^2\
alpha&0&alpha^2&alpha&alpha&alpha&alpha&alpha&alpha&0&0&1&0&1&alpha^2&1&alpha^2&alpha&alpha&0&0&1&alpha^2&alpha&alpha^2&1&alpha&alpha&alpha^2&1\
alpha&0&1&0&alpha&0&alpha^2&0&1&0&1&0&alpha^2&0&alpha&0&alpha&0&alpha^2&0&alpha&0&alpha^2&0&alpha^2&0&1&0&1&0\
0&alpha&0&1&0&alpha&0&alpha^2&0&1&0&1&0&alpha^2&0&alpha&0&alpha&0&alpha^2&0&alpha&0&alpha^2&0&alpha^2&0&1&0&1\
0&1&alpha&alpha^2&1&1&alpha^2&alpha^2&0&alpha&1&0&alpha&0&alpha^2&alpha&1&alpha&0&alpha^2&alpha^2&0&alpha^2&1&alpha&1&alpha&alpha&1&alpha^2\
1&1&alpha^2&1&1&0&alpha^2&0&alpha&alpha&0&1&0&alpha&alpha&1&alpha&alpha^2&alpha^2&alpha^2&0&alpha^2&1&alpha&1&alpha^2&alpha&0&alpha^2&alpha\
1&alpha^2&0&alpha&alpha&alpha^2&alpha&alpha^2&1&alpha^2&1&0&1&0&alpha&alpha&0&alpha&1&alpha^2&1&0&0&alpha&alpha&alpha&alpha&alpha^2&alpha&alpha\
alpha^2&alpha&alpha&alpha&alpha^2&1&alpha^2&1&alpha^2&alpha&0&1&0&1&alpha&0&alpha&alpha&alpha^2&alpha&0&1&alpha&alpha&alpha&0&alpha^2&1&alpha&0\
alpha^2&1&alpha&alpha&alpha&1&alpha^2&alpha&alpha&alpha^2&1&0&alpha^2&0&0&alpha^2&alpha^2&alpha^2&1&alpha&alpha&0&1&1&0&1&1&alpha^2&0&alpha\
1&alpha&alpha&0&1&alpha^2&alpha&1&alpha^2&1&0&1&0&alpha^2&alpha^2&alpha^2&alpha^2&0&alpha&alpha^2&0&alpha&1&0&1&1&alpha^2&alpha&alpha&alpha\
1&1&1&alpha^2&0&1&0&alpha^2&alpha&alpha&1&0&alpha&0&1&alpha&alpha^2&alpha&alpha^2&alpha^2&alpha^2&0&alpha&1&alpha^2&1&0&alpha&alpha&alpha^2\
1&0&alpha^2&alpha&1&1&alpha^2&alpha^2&alpha&0&0&1&0&alpha&alpha&alpha^2&alpha&1&alpha^2&0&0&alpha^2&1&alpha^2&1&alpha&alpha&alpha&alpha^2&1\
};
foreach i in {1,3,...,29}
{
pgfmathtruncatemacro{m}{i+1}
foreach j in {1,3,...,29}
{
pgfmathtruncatemacro{n}{j+1}
node[draw=red, inner sep=0pt, fit=(G-i-n)(G-m-n)]{};
node[draw=blue, dotted, inner sep=0pt, fit=(G-i-j)(G-m-n)]{};
}
}
end{tikzpicture}
end{document}
answered Jan 13 at 11:00
ZarkoZarko
122k865160
i would rewrote your matrix as follows:
- in matrix's options would use
matrix of math nodes
- for nodes in matrix would use matrix's options and not define as
every node/.style(by this nodes' contents are in math node) - red and blue dotted lines would draw as nodes border. these nodes would place by use of the
fitlibrary in one double loop
complete mwe:
documentclass{article}
usepackage{geometry}
usepackage{tikz}
usetikzlibrary{fit, matrix}
begin{document}
section{Introduction}
$widetilde{G}{;=;}$
begin{tikzpicture}[baseline]
matrix (G) [
matrix of math nodes,
nodes={font=footnotesize,
text height=0.6em, minimum size=1em,
anchor=base,inner sep=0pt},
left delimiter={[},right delimiter={]},
every even column/.style={column sep=2pt},
row sep= ifoddpgfmatrixcurrentrow% as sugested @marmot in his answer on question
% https://tex.stackexchange.com/questions/469954/
-pgflinewidth%
else%
3pt%
fi,
]
{
1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0\
0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1&0&1\
0&alpha^2&alpha&alpha^2&alpha^2&alpha^2&1&1&0&alpha&1&0&alpha^2&0&alpha&1&alpha^2&1&0&1&alpha&0&1&alpha&alpha^2&alpha&alpha&alpha&1&alpha^2\
alpha^2&alpha^2&alpha^2&1&alpha^2&0&1&0&alpha&alpha&0&1&0&alpha^2&1&alpha^2&1&alpha&1&1&0&alpha&alpha&alpha^2&alpha&1&alpha&0&alpha^2&alpha\
alpha^2&alpha&0&alpha&1&alpha&alpha^2&1&1&alpha^2&1&0&alpha&0&1&1&0&1&alpha&1&alpha^2&0&0&alpha^2&alpha^2&alpha^2&alpha&alpha^2&alpha&alpha\
alpha&1&alpha&alpha&alpha&alpha^2&1&alpha&alpha^2&alpha&0&1&0&alpha&1&0&1&1&1&alpha^2&0&alpha^2&alpha^2&alpha^2&alpha^2&0&alpha^2&1&alpha&0\
alpha&alpha^2&alpha&alpha&1&alpha^2&1&alpha^2&alpha&alpha^2&1&0&1&0&0&alpha&alpha&alpha&alpha&alpha^2&1&0&alpha&alpha&0&alpha&1&alpha^2&0&alpha\
alpha^2&1&alpha&0&alpha^2&alpha&alpha^2&alpha&alpha^2&1&0&1&0&1&alpha&alpha&alpha&0&alpha^2&1&0&1&alpha&0&alpha&alpha&alpha^2&alpha&alpha&alpha\
alpha^2&alpha^2&1&alpha^2&0&alpha^2&0&1&alpha&alpha&1&0&alpha^2&0&alpha^2&1&alpha&1&1&1&alpha&0&alpha^2&alpha&1&alpha&0&alpha&alpha&alpha^2\
alpha^2&0&alpha^2&alpha&alpha^2&alpha^2&1&1&alpha&0&0&1&0&alpha^2&1&alpha&1&alpha^2&1&0&0&alpha&alpha&1&alpha&alpha^2&alpha&alpha&alpha^2&1\
alpha^2&0&1&0&alpha^2&0&alpha&0&1&0&1&0&alpha&0&alpha^2&0&alpha^2&0&alpha&0&alpha^2&0&alpha&0&alpha&0&1&0&1&0\
0&alpha^2&0&1&0&alpha^2&0&alpha&0&1&0&1&0&alpha&0&alpha^2&0&alpha^2&0&alpha&0&alpha^2&0&alpha&0&alpha&0&1&0&1\
0&alpha&alpha&alpha^2&alpha&alpha&alpha&alpha&0&alpha&1&0&1&0&1&alpha^2&alpha&alpha^2&0&alpha&1&0&alpha&alpha^2&1&alpha^2&alpha&alpha&1&alpha^2\
alpha&alpha&alpha^2&1&alpha&0&alpha&0&alpha&alpha&0&1&0&1&alpha^2&alpha&alpha^2&1&alpha&alpha&0&1&alpha^2&1&alpha^2&alpha&alpha&0&alpha^2&alpha\
alpha&1&0&alpha&alpha^2&1&1&alpha&1&alpha^2&1&0&alpha^2&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha&alpha&0&0&1&1&1&alpha&alpha^2&alpha&alpha\
1&alpha^2&alpha&alpha&1&alpha&alpha&alpha^2&alpha^2&alpha&0&1&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha&1&0&alpha&1&1&1&0&alpha^2&1&alpha&0\
1&alpha&alpha&alpha&alpha^2&alpha&alpha&1&alpha&alpha^2&1&0&alpha&0&0&1&1&1&alpha^2&1&alpha^2&0&alpha^2&alpha^2&0&alpha^2&1&alpha^2&0&alpha\
alpha&alpha^2&alpha&0&alpha&1&1&alpha^2&alpha^2&1&0&1&0&alpha&1&1&1&0&1&alpha&0&alpha^2&alpha^2&0&alpha^2&alpha^2&alpha^2&alpha&alpha&alpha\
alpha&alpha&1&alpha^2&0&alpha&0&alpha&alpha&alpha&1&0&1&0&alpha&alpha^2&1&alpha^2&alpha&alpha&1&0&1&alpha^2&alpha&alpha^2&0&alpha&alpha&alpha^2\
alpha&0&alpha^2&alpha&alpha&alpha&alpha&alpha&alpha&0&0&1&0&1&alpha^2&1&alpha^2&alpha&alpha&0&0&1&alpha^2&alpha&alpha^2&1&alpha&alpha&alpha^2&1\
alpha&0&1&0&alpha&0&alpha^2&0&1&0&1&0&alpha^2&0&alpha&0&alpha&0&alpha^2&0&alpha&0&alpha^2&0&alpha^2&0&1&0&1&0\
0&alpha&0&1&0&alpha&0&alpha^2&0&1&0&1&0&alpha^2&0&alpha&0&alpha&0&alpha^2&0&alpha&0&alpha^2&0&alpha^2&0&1&0&1\
0&1&alpha&alpha^2&1&1&alpha^2&alpha^2&0&alpha&1&0&alpha&0&alpha^2&alpha&1&alpha&0&alpha^2&alpha^2&0&alpha^2&1&alpha&1&alpha&alpha&1&alpha^2\
1&1&alpha^2&1&1&0&alpha^2&0&alpha&alpha&0&1&0&alpha&alpha&1&alpha&alpha^2&alpha^2&alpha^2&0&alpha^2&1&alpha&1&alpha^2&alpha&0&alpha^2&alpha\
1&alpha^2&0&alpha&alpha&alpha^2&alpha&alpha^2&1&alpha^2&1&0&1&0&alpha&alpha&0&alpha&1&alpha^2&1&0&0&alpha&alpha&alpha&alpha&alpha^2&alpha&alpha\
alpha^2&alpha&alpha&alpha&alpha^2&1&alpha^2&1&alpha^2&alpha&0&1&0&1&alpha&0&alpha&alpha&alpha^2&alpha&0&1&alpha&alpha&alpha&0&alpha^2&1&alpha&0\
alpha^2&1&alpha&alpha&alpha&1&alpha^2&alpha&alpha&alpha^2&1&0&alpha^2&0&0&alpha^2&alpha^2&alpha^2&1&alpha&alpha&0&1&1&0&1&1&alpha^2&0&alpha\
1&alpha&alpha&0&1&alpha^2&alpha&1&alpha^2&1&0&1&0&alpha^2&alpha^2&alpha^2&alpha^2&0&alpha&alpha^2&0&alpha&1&0&1&1&alpha^2&alpha&alpha&alpha\
1&1&1&alpha^2&0&1&0&alpha^2&alpha&alpha&1&0&alpha&0&1&alpha&alpha^2&alpha&alpha^2&alpha^2&alpha^2&0&alpha&1&alpha^2&1&0&alpha&alpha&alpha^2\
1&0&alpha^2&alpha&1&1&alpha^2&alpha^2&alpha&0&0&1&0&alpha&alpha&alpha^2&alpha&1&alpha^2&0&0&alpha^2&1&alpha^2&1&alpha&alpha&alpha&alpha^2&1\
};
foreach i in {1,3,...,29}
{
pgfmathtruncatemacro{m}{i+1}
foreach j in {1,3,...,29}
{
pgfmathtruncatemacro{n}{j+1}
node[draw=red, inner sep=0pt, fit=(G-i-n)(G-m-n)]{};
node[draw=blue, dotted, inner sep=0pt, fit=(G-i-j)(G-m-n)]{};
}
}
end{tikzpicture}
end{document}
answered Jan 13 at 11:00
ZarkoZarko
122k865160
edited Jan 13 at 21:12
answered Jan 13 at 11:00
ZarkoZarko
122k865160
answered Jan 13 at 11:00
ZarkoZarko
122k865160
answered Jan 13 at 11:00
ZarkoZarko
122k865160
122k865160
@CarLaTeX,ups, i too much struggle whyevery even row/.styledoesn't works that i overlooked this. i will correct asap.
– Zarko
Jan 13 at 13:51
@CarLaTeX, thank you very much for noticing my superficiality in my answer and also for up-voting my question.
– Zarko
Jan 13 at 13:59
add a comment |
@CarLaTeX,ups, i too much struggle whyevery even row/.styledoesn't works that i overlooked this. i will correct asap.
– Zarko
Jan 13 at 13:51
@CarLaTeX, thank you very much for noticing my superficiality in my answer and also for up-voting my question.
– Zarko
Jan 13 at 13:59
@CarLaTeX,ups, i too much struggle why
every even row/.style doesn't works that i overlooked this. i will correct asap.– Zarko
Jan 13 at 13:51
@CarLaTeX,ups, i too much struggle why
every even row/.style doesn't works that i overlooked this. i will correct asap.– Zarko
Jan 13 at 13:51
@CarLaTeX, thank you very much for noticing my superficiality in my answer and also for up-voting my question.
– Zarko
Jan 13 at 13:59
@CarLaTeX, thank you very much for noticing my superficiality in my answer and also for up-voting my question.
– Zarko
Jan 13 at 13:59
add a comment |
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thanks @CarLaTeX
– Rohit Bohara
Jan 13 at 9:17
thanks @CarLaTeX. it works with
text width=.– Rohit Bohara
Jan 13 at 9:28