How to tex such a image? math and text is OK, but the lines horizotanl and verticle really troubles me
How to tex such a image? math and text is OK, but the lines horizotanl and verticle really troubles me
graphics
add a comment |
How to tex such a image? math and text is OK, but the lines horizotanl and verticle really troubles me
graphics
1
Could you give us a compilable code? I think with TikZ this is quite possible.
– JouleV
1 hour ago
@JouleV I do not knwo how to do.
– xldd
1 hour ago
1
Any code is helpful. Your equation, your text, etc.
– JouleV
1 hour ago
add a comment |
How to tex such a image? math and text is OK, but the lines horizotanl and verticle really troubles me
graphics
How to tex such a image? math and text is OK, but the lines horizotanl and verticle really troubles me
graphics
graphics
edited 1 hour ago
JouleV
8,91222155
8,91222155
asked 1 hour ago
xlddxldd
1035
1035
1
Could you give us a compilable code? I think with TikZ this is quite possible.
– JouleV
1 hour ago
@JouleV I do not knwo how to do.
– xldd
1 hour ago
1
Any code is helpful. Your equation, your text, etc.
– JouleV
1 hour ago
add a comment |
1
Could you give us a compilable code? I think with TikZ this is quite possible.
– JouleV
1 hour ago
@JouleV I do not knwo how to do.
– xldd
1 hour ago
1
Any code is helpful. Your equation, your text, etc.
– JouleV
1 hour ago
1
1
Could you give us a compilable code? I think with TikZ this is quite possible.
– JouleV
1 hour ago
Could you give us a compilable code? I think with TikZ this is quite possible.
– JouleV
1 hour ago
@JouleV I do not knwo how to do.
– xldd
1 hour ago
@JouleV I do not knwo how to do.
– xldd
1 hour ago
1
1
Any code is helpful. Your equation, your text, etc.
– JouleV
1 hour ago
Any code is helpful. Your equation, your text, etc.
– JouleV
1 hour ago
add a comment |
2 Answers
2
active
oldest
votes
With great help of remember picture
:
documentclass{article}
usepackage{tikz}
usetikzlibrary{calc,positioning}
begin{document}
[tikz[baseline,remember picture]node[inner xsep=0pt,minimum height=.6cm,anchor=base] (f) {$f(x)$};;tikz[baseline,remember picture]node[inner xsep=0pt,minimum height=.6cm,anchor=base] (e) {$=$vphantom{$f(x)$}};;a_0+sum_{n=1}^infty a_ncos(nx)+b_nsin(nx)]
begin{tikzpicture}[overlay,remember picture]
draw (f.south west)|-($(f.south east)+(0,-.1)$)--(f.south east);
draw ($(f.south)+(0,-.1)$)--++(0,-.3)-|++(-1,-.3) node[below,align=left] {bounded\integrable\continuous\differentiable\$f'$ continuous};
draw (e.south west)|-($(e.south east)+(0,-.1)$)--(e.south east);
draw ($(e.south)+(0,-.1)$)--++(0,-.3)-|++(1,-.3) node[below right=0pt and -5ex,align=left] {pointwise convergence\uniform convergence\$L^2$ convergence\Cesaro mean convergence};
end{tikzpicture}
end{document}
add a comment |
I'd recommend tikzmark
for that. You have to run it three times.
documentclass[fleqn]{article}
usepackage{amsmath}
usepackage{tikz}
usetikzlibrary{tikzmark}
begin{document}
[ qquadqquadtikzmarknode[inner sep=1pt]{f}{f(x)}~tikzmarknode[inner sep=1pt]{eq}{=}~a_0
+sumlimits_{n=1}^infty left(a_n cos(n,x)+b_n cos(n,x)right)]
medskip
begin{tabular}{p{2.5cm}l}
tikzmarknode[inner sep=1pt]{b}{bounded} & tikzmarknode[inner sep=1pt]{p}{pointwise convergence}\
integrable & uniform convergence\
dots & dots \
end{tabular}
begin{tikzpicture}[overlay,remember picture]
draw ([yshift=0.5ex]f.south west) |- (f.south east) coordinate[pos=0.75] (f1)
-- ++ (0,0.5ex);
draw ([yshift=0.5ex]eq.south west) |- (eq.south east) coordinate[pos=0.75] (eq1)
-- ++ (0,0.5ex);
draw ([yshift=-0.5ex]b.north west) |- (b.north east) coordinate[pos=0.75] (b1)
-- ++ (0,-0.5ex);
draw ([yshift=-0.5ex]p.north west) |- (p.north east) coordinate[pos=0.75] (p1)
-- ++ (0,-0.5ex);
draw (f1) -- ++ (0,-1ex) |- ([yshift=1ex]b1) -- (b1);
draw (eq1) -- ++ (0,-1ex) |- ([yshift=1ex]p1) -- (p1);
end{tikzpicture}
end{document}
Or
documentclass[fleqn]{article}
usepackage{amsmath}
usepackage{tikz}
usetikzlibrary{tikzmark}
begin{document}
[ qquadqquadtikzmarknode[inner sep=1pt]{f}{f(x)}~tikzmarknode[inner sep=1pt]{eq}{=}~a_0
+sumlimits_{n=1}^infty left(a_n cos(n,x)+b_n cos(n,x)right)]
medskip
begin{tabular}{p{2.5cm}l}
tikzmarknode[inner sep=1pt]{b}{bounded} & tikzmarknode[inner sep=1pt]{p}{pointwise convergence}\
integrable & uniform convergence\
dots & dots \
end{tabular}
begin{tikzpicture}[overlay,remember picture,semithick]
draw ([yshift=0.5ex]f.south west) |- (f.south east) coordinate[pos=0.75] (f1)
-- ++ (0,0.5ex);
draw ([yshift=0.5ex]f.south-|eq.west) |- (f.south-|eq.east) coordinate[pos=0.75] (eq1)
-- ++ (0,0.5ex);
draw ([yshift=-0.5ex]b.north west) |- (b.north east) coordinate[pos=0.75] (b1)
-- ++ (0,-0.5ex);
draw ([yshift=-0.5ex]p.north west) |- (p.north east) coordinate[pos=0.75] (p1)
-- ++ (0,-0.5ex);
draw (f1) -- ++ (0,-1ex) |- ([yshift=1ex]b1) -- (b1);
draw (eq1) -- ++ (0,-1ex) |- ([yshift=1ex]p1) -- (p1);
end{tikzpicture}
end{document}
add a comment |
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2 Answers
2
active
oldest
votes
2 Answers
2
active
oldest
votes
active
oldest
votes
active
oldest
votes
With great help of remember picture
:
documentclass{article}
usepackage{tikz}
usetikzlibrary{calc,positioning}
begin{document}
[tikz[baseline,remember picture]node[inner xsep=0pt,minimum height=.6cm,anchor=base] (f) {$f(x)$};;tikz[baseline,remember picture]node[inner xsep=0pt,minimum height=.6cm,anchor=base] (e) {$=$vphantom{$f(x)$}};;a_0+sum_{n=1}^infty a_ncos(nx)+b_nsin(nx)]
begin{tikzpicture}[overlay,remember picture]
draw (f.south west)|-($(f.south east)+(0,-.1)$)--(f.south east);
draw ($(f.south)+(0,-.1)$)--++(0,-.3)-|++(-1,-.3) node[below,align=left] {bounded\integrable\continuous\differentiable\$f'$ continuous};
draw (e.south west)|-($(e.south east)+(0,-.1)$)--(e.south east);
draw ($(e.south)+(0,-.1)$)--++(0,-.3)-|++(1,-.3) node[below right=0pt and -5ex,align=left] {pointwise convergence\uniform convergence\$L^2$ convergence\Cesaro mean convergence};
end{tikzpicture}
end{document}
add a comment |
With great help of remember picture
:
documentclass{article}
usepackage{tikz}
usetikzlibrary{calc,positioning}
begin{document}
[tikz[baseline,remember picture]node[inner xsep=0pt,minimum height=.6cm,anchor=base] (f) {$f(x)$};;tikz[baseline,remember picture]node[inner xsep=0pt,minimum height=.6cm,anchor=base] (e) {$=$vphantom{$f(x)$}};;a_0+sum_{n=1}^infty a_ncos(nx)+b_nsin(nx)]
begin{tikzpicture}[overlay,remember picture]
draw (f.south west)|-($(f.south east)+(0,-.1)$)--(f.south east);
draw ($(f.south)+(0,-.1)$)--++(0,-.3)-|++(-1,-.3) node[below,align=left] {bounded\integrable\continuous\differentiable\$f'$ continuous};
draw (e.south west)|-($(e.south east)+(0,-.1)$)--(e.south east);
draw ($(e.south)+(0,-.1)$)--++(0,-.3)-|++(1,-.3) node[below right=0pt and -5ex,align=left] {pointwise convergence\uniform convergence\$L^2$ convergence\Cesaro mean convergence};
end{tikzpicture}
end{document}
add a comment |
With great help of remember picture
:
documentclass{article}
usepackage{tikz}
usetikzlibrary{calc,positioning}
begin{document}
[tikz[baseline,remember picture]node[inner xsep=0pt,minimum height=.6cm,anchor=base] (f) {$f(x)$};;tikz[baseline,remember picture]node[inner xsep=0pt,minimum height=.6cm,anchor=base] (e) {$=$vphantom{$f(x)$}};;a_0+sum_{n=1}^infty a_ncos(nx)+b_nsin(nx)]
begin{tikzpicture}[overlay,remember picture]
draw (f.south west)|-($(f.south east)+(0,-.1)$)--(f.south east);
draw ($(f.south)+(0,-.1)$)--++(0,-.3)-|++(-1,-.3) node[below,align=left] {bounded\integrable\continuous\differentiable\$f'$ continuous};
draw (e.south west)|-($(e.south east)+(0,-.1)$)--(e.south east);
draw ($(e.south)+(0,-.1)$)--++(0,-.3)-|++(1,-.3) node[below right=0pt and -5ex,align=left] {pointwise convergence\uniform convergence\$L^2$ convergence\Cesaro mean convergence};
end{tikzpicture}
end{document}
With great help of remember picture
:
documentclass{article}
usepackage{tikz}
usetikzlibrary{calc,positioning}
begin{document}
[tikz[baseline,remember picture]node[inner xsep=0pt,minimum height=.6cm,anchor=base] (f) {$f(x)$};;tikz[baseline,remember picture]node[inner xsep=0pt,minimum height=.6cm,anchor=base] (e) {$=$vphantom{$f(x)$}};;a_0+sum_{n=1}^infty a_ncos(nx)+b_nsin(nx)]
begin{tikzpicture}[overlay,remember picture]
draw (f.south west)|-($(f.south east)+(0,-.1)$)--(f.south east);
draw ($(f.south)+(0,-.1)$)--++(0,-.3)-|++(-1,-.3) node[below,align=left] {bounded\integrable\continuous\differentiable\$f'$ continuous};
draw (e.south west)|-($(e.south east)+(0,-.1)$)--(e.south east);
draw ($(e.south)+(0,-.1)$)--++(0,-.3)-|++(1,-.3) node[below right=0pt and -5ex,align=left] {pointwise convergence\uniform convergence\$L^2$ convergence\Cesaro mean convergence};
end{tikzpicture}
end{document}
answered 47 mins ago
JouleVJouleV
8,91222155
8,91222155
add a comment |
add a comment |
I'd recommend tikzmark
for that. You have to run it three times.
documentclass[fleqn]{article}
usepackage{amsmath}
usepackage{tikz}
usetikzlibrary{tikzmark}
begin{document}
[ qquadqquadtikzmarknode[inner sep=1pt]{f}{f(x)}~tikzmarknode[inner sep=1pt]{eq}{=}~a_0
+sumlimits_{n=1}^infty left(a_n cos(n,x)+b_n cos(n,x)right)]
medskip
begin{tabular}{p{2.5cm}l}
tikzmarknode[inner sep=1pt]{b}{bounded} & tikzmarknode[inner sep=1pt]{p}{pointwise convergence}\
integrable & uniform convergence\
dots & dots \
end{tabular}
begin{tikzpicture}[overlay,remember picture]
draw ([yshift=0.5ex]f.south west) |- (f.south east) coordinate[pos=0.75] (f1)
-- ++ (0,0.5ex);
draw ([yshift=0.5ex]eq.south west) |- (eq.south east) coordinate[pos=0.75] (eq1)
-- ++ (0,0.5ex);
draw ([yshift=-0.5ex]b.north west) |- (b.north east) coordinate[pos=0.75] (b1)
-- ++ (0,-0.5ex);
draw ([yshift=-0.5ex]p.north west) |- (p.north east) coordinate[pos=0.75] (p1)
-- ++ (0,-0.5ex);
draw (f1) -- ++ (0,-1ex) |- ([yshift=1ex]b1) -- (b1);
draw (eq1) -- ++ (0,-1ex) |- ([yshift=1ex]p1) -- (p1);
end{tikzpicture}
end{document}
Or
documentclass[fleqn]{article}
usepackage{amsmath}
usepackage{tikz}
usetikzlibrary{tikzmark}
begin{document}
[ qquadqquadtikzmarknode[inner sep=1pt]{f}{f(x)}~tikzmarknode[inner sep=1pt]{eq}{=}~a_0
+sumlimits_{n=1}^infty left(a_n cos(n,x)+b_n cos(n,x)right)]
medskip
begin{tabular}{p{2.5cm}l}
tikzmarknode[inner sep=1pt]{b}{bounded} & tikzmarknode[inner sep=1pt]{p}{pointwise convergence}\
integrable & uniform convergence\
dots & dots \
end{tabular}
begin{tikzpicture}[overlay,remember picture,semithick]
draw ([yshift=0.5ex]f.south west) |- (f.south east) coordinate[pos=0.75] (f1)
-- ++ (0,0.5ex);
draw ([yshift=0.5ex]f.south-|eq.west) |- (f.south-|eq.east) coordinate[pos=0.75] (eq1)
-- ++ (0,0.5ex);
draw ([yshift=-0.5ex]b.north west) |- (b.north east) coordinate[pos=0.75] (b1)
-- ++ (0,-0.5ex);
draw ([yshift=-0.5ex]p.north west) |- (p.north east) coordinate[pos=0.75] (p1)
-- ++ (0,-0.5ex);
draw (f1) -- ++ (0,-1ex) |- ([yshift=1ex]b1) -- (b1);
draw (eq1) -- ++ (0,-1ex) |- ([yshift=1ex]p1) -- (p1);
end{tikzpicture}
end{document}
add a comment |
I'd recommend tikzmark
for that. You have to run it three times.
documentclass[fleqn]{article}
usepackage{amsmath}
usepackage{tikz}
usetikzlibrary{tikzmark}
begin{document}
[ qquadqquadtikzmarknode[inner sep=1pt]{f}{f(x)}~tikzmarknode[inner sep=1pt]{eq}{=}~a_0
+sumlimits_{n=1}^infty left(a_n cos(n,x)+b_n cos(n,x)right)]
medskip
begin{tabular}{p{2.5cm}l}
tikzmarknode[inner sep=1pt]{b}{bounded} & tikzmarknode[inner sep=1pt]{p}{pointwise convergence}\
integrable & uniform convergence\
dots & dots \
end{tabular}
begin{tikzpicture}[overlay,remember picture]
draw ([yshift=0.5ex]f.south west) |- (f.south east) coordinate[pos=0.75] (f1)
-- ++ (0,0.5ex);
draw ([yshift=0.5ex]eq.south west) |- (eq.south east) coordinate[pos=0.75] (eq1)
-- ++ (0,0.5ex);
draw ([yshift=-0.5ex]b.north west) |- (b.north east) coordinate[pos=0.75] (b1)
-- ++ (0,-0.5ex);
draw ([yshift=-0.5ex]p.north west) |- (p.north east) coordinate[pos=0.75] (p1)
-- ++ (0,-0.5ex);
draw (f1) -- ++ (0,-1ex) |- ([yshift=1ex]b1) -- (b1);
draw (eq1) -- ++ (0,-1ex) |- ([yshift=1ex]p1) -- (p1);
end{tikzpicture}
end{document}
Or
documentclass[fleqn]{article}
usepackage{amsmath}
usepackage{tikz}
usetikzlibrary{tikzmark}
begin{document}
[ qquadqquadtikzmarknode[inner sep=1pt]{f}{f(x)}~tikzmarknode[inner sep=1pt]{eq}{=}~a_0
+sumlimits_{n=1}^infty left(a_n cos(n,x)+b_n cos(n,x)right)]
medskip
begin{tabular}{p{2.5cm}l}
tikzmarknode[inner sep=1pt]{b}{bounded} & tikzmarknode[inner sep=1pt]{p}{pointwise convergence}\
integrable & uniform convergence\
dots & dots \
end{tabular}
begin{tikzpicture}[overlay,remember picture,semithick]
draw ([yshift=0.5ex]f.south west) |- (f.south east) coordinate[pos=0.75] (f1)
-- ++ (0,0.5ex);
draw ([yshift=0.5ex]f.south-|eq.west) |- (f.south-|eq.east) coordinate[pos=0.75] (eq1)
-- ++ (0,0.5ex);
draw ([yshift=-0.5ex]b.north west) |- (b.north east) coordinate[pos=0.75] (b1)
-- ++ (0,-0.5ex);
draw ([yshift=-0.5ex]p.north west) |- (p.north east) coordinate[pos=0.75] (p1)
-- ++ (0,-0.5ex);
draw (f1) -- ++ (0,-1ex) |- ([yshift=1ex]b1) -- (b1);
draw (eq1) -- ++ (0,-1ex) |- ([yshift=1ex]p1) -- (p1);
end{tikzpicture}
end{document}
add a comment |
I'd recommend tikzmark
for that. You have to run it three times.
documentclass[fleqn]{article}
usepackage{amsmath}
usepackage{tikz}
usetikzlibrary{tikzmark}
begin{document}
[ qquadqquadtikzmarknode[inner sep=1pt]{f}{f(x)}~tikzmarknode[inner sep=1pt]{eq}{=}~a_0
+sumlimits_{n=1}^infty left(a_n cos(n,x)+b_n cos(n,x)right)]
medskip
begin{tabular}{p{2.5cm}l}
tikzmarknode[inner sep=1pt]{b}{bounded} & tikzmarknode[inner sep=1pt]{p}{pointwise convergence}\
integrable & uniform convergence\
dots & dots \
end{tabular}
begin{tikzpicture}[overlay,remember picture]
draw ([yshift=0.5ex]f.south west) |- (f.south east) coordinate[pos=0.75] (f1)
-- ++ (0,0.5ex);
draw ([yshift=0.5ex]eq.south west) |- (eq.south east) coordinate[pos=0.75] (eq1)
-- ++ (0,0.5ex);
draw ([yshift=-0.5ex]b.north west) |- (b.north east) coordinate[pos=0.75] (b1)
-- ++ (0,-0.5ex);
draw ([yshift=-0.5ex]p.north west) |- (p.north east) coordinate[pos=0.75] (p1)
-- ++ (0,-0.5ex);
draw (f1) -- ++ (0,-1ex) |- ([yshift=1ex]b1) -- (b1);
draw (eq1) -- ++ (0,-1ex) |- ([yshift=1ex]p1) -- (p1);
end{tikzpicture}
end{document}
Or
documentclass[fleqn]{article}
usepackage{amsmath}
usepackage{tikz}
usetikzlibrary{tikzmark}
begin{document}
[ qquadqquadtikzmarknode[inner sep=1pt]{f}{f(x)}~tikzmarknode[inner sep=1pt]{eq}{=}~a_0
+sumlimits_{n=1}^infty left(a_n cos(n,x)+b_n cos(n,x)right)]
medskip
begin{tabular}{p{2.5cm}l}
tikzmarknode[inner sep=1pt]{b}{bounded} & tikzmarknode[inner sep=1pt]{p}{pointwise convergence}\
integrable & uniform convergence\
dots & dots \
end{tabular}
begin{tikzpicture}[overlay,remember picture,semithick]
draw ([yshift=0.5ex]f.south west) |- (f.south east) coordinate[pos=0.75] (f1)
-- ++ (0,0.5ex);
draw ([yshift=0.5ex]f.south-|eq.west) |- (f.south-|eq.east) coordinate[pos=0.75] (eq1)
-- ++ (0,0.5ex);
draw ([yshift=-0.5ex]b.north west) |- (b.north east) coordinate[pos=0.75] (b1)
-- ++ (0,-0.5ex);
draw ([yshift=-0.5ex]p.north west) |- (p.north east) coordinate[pos=0.75] (p1)
-- ++ (0,-0.5ex);
draw (f1) -- ++ (0,-1ex) |- ([yshift=1ex]b1) -- (b1);
draw (eq1) -- ++ (0,-1ex) |- ([yshift=1ex]p1) -- (p1);
end{tikzpicture}
end{document}
I'd recommend tikzmark
for that. You have to run it three times.
documentclass[fleqn]{article}
usepackage{amsmath}
usepackage{tikz}
usetikzlibrary{tikzmark}
begin{document}
[ qquadqquadtikzmarknode[inner sep=1pt]{f}{f(x)}~tikzmarknode[inner sep=1pt]{eq}{=}~a_0
+sumlimits_{n=1}^infty left(a_n cos(n,x)+b_n cos(n,x)right)]
medskip
begin{tabular}{p{2.5cm}l}
tikzmarknode[inner sep=1pt]{b}{bounded} & tikzmarknode[inner sep=1pt]{p}{pointwise convergence}\
integrable & uniform convergence\
dots & dots \
end{tabular}
begin{tikzpicture}[overlay,remember picture]
draw ([yshift=0.5ex]f.south west) |- (f.south east) coordinate[pos=0.75] (f1)
-- ++ (0,0.5ex);
draw ([yshift=0.5ex]eq.south west) |- (eq.south east) coordinate[pos=0.75] (eq1)
-- ++ (0,0.5ex);
draw ([yshift=-0.5ex]b.north west) |- (b.north east) coordinate[pos=0.75] (b1)
-- ++ (0,-0.5ex);
draw ([yshift=-0.5ex]p.north west) |- (p.north east) coordinate[pos=0.75] (p1)
-- ++ (0,-0.5ex);
draw (f1) -- ++ (0,-1ex) |- ([yshift=1ex]b1) -- (b1);
draw (eq1) -- ++ (0,-1ex) |- ([yshift=1ex]p1) -- (p1);
end{tikzpicture}
end{document}
Or
documentclass[fleqn]{article}
usepackage{amsmath}
usepackage{tikz}
usetikzlibrary{tikzmark}
begin{document}
[ qquadqquadtikzmarknode[inner sep=1pt]{f}{f(x)}~tikzmarknode[inner sep=1pt]{eq}{=}~a_0
+sumlimits_{n=1}^infty left(a_n cos(n,x)+b_n cos(n,x)right)]
medskip
begin{tabular}{p{2.5cm}l}
tikzmarknode[inner sep=1pt]{b}{bounded} & tikzmarknode[inner sep=1pt]{p}{pointwise convergence}\
integrable & uniform convergence\
dots & dots \
end{tabular}
begin{tikzpicture}[overlay,remember picture,semithick]
draw ([yshift=0.5ex]f.south west) |- (f.south east) coordinate[pos=0.75] (f1)
-- ++ (0,0.5ex);
draw ([yshift=0.5ex]f.south-|eq.west) |- (f.south-|eq.east) coordinate[pos=0.75] (eq1)
-- ++ (0,0.5ex);
draw ([yshift=-0.5ex]b.north west) |- (b.north east) coordinate[pos=0.75] (b1)
-- ++ (0,-0.5ex);
draw ([yshift=-0.5ex]p.north west) |- (p.north east) coordinate[pos=0.75] (p1)
-- ++ (0,-0.5ex);
draw (f1) -- ++ (0,-1ex) |- ([yshift=1ex]b1) -- (b1);
draw (eq1) -- ++ (0,-1ex) |- ([yshift=1ex]p1) -- (p1);
end{tikzpicture}
end{document}
edited 35 mins ago
answered 48 mins ago
marmotmarmot
113k5144273
113k5144273
add a comment |
add a comment |
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1
Could you give us a compilable code? I think with TikZ this is quite possible.
– JouleV
1 hour ago
@JouleV I do not knwo how to do.
– xldd
1 hour ago
1
Any code is helpful. Your equation, your text, etc.
– JouleV
1 hour ago