TikZ

I have tried plotting loop arrows with different sizes using xypic and tikz : \documentclass{article} \usepackage[a4paper, landscape=true]{geometry} \usepackage{graphicx} % Required for inserting images \usepackage[curve,pdf,all]{xy} \usepackage[svgnames,dvipsnames]{xcolor} \usepackage{tikz} \begin{document} $\begin{xy} (0,0)*+<5pt,3pt>[F-:<3pt>:red][F*:<3pt>:pink]{\vphantom{fg}x}="x", \ar@`{"x"+(-10,+10),"x"+(+10,+10)}^{1} \ar@`{"x"+(-20,+20),"x"+(+20,+20)}^{2} \ar@`{"x"+(-30,+30),"x"+(+30,+30)}^{3} \ar@`{"x"+(-40,+40),"x"+(+40,+40)}^{4} \ar@`{"x"+(-50,+50),"x"+(+50,+50)}^{5} \ar@`{"x"+(-60,+60),"x"+(+60,+60)}^{6} \ar@`{"x"+(+10,-10),"x"+(-10,-10)}^{1} \ar@`{"x"+(+20,-20),"x"+(-20,-20)}^{2} \ar@`{"x"+(+30,-30),"x"+(-30,-30)}^{3} \ar@`{"x"+(+40,-40),"x"+(-40,-40)}^{4} \ar@`{"x"+(+50,-50),"x"+(-50,-50)}^{5} \ar@`{"x"+(+60,-60),"x"+(-60,-60)}^{6} \end{xy}$ % --- \tikz{ \node [ draw, line width=.4pt, rounded corners=5pt, inner sep=3pt ] (x) at (0,0) {$x\vphantom{fg}$}; \foreach \i in {1,2,3,...,6} { \draw[->] (x) .. controls +(-\i,+\i) and +(+\i,+\i) .. (x) ; \draw[->] (x) .. controls +(+\i,-\i) and +(-\i,-\i) .. (x) ; }} \end{document} and here is the output : xypic : tikz : I noticed that the loop curve produced by tikz is a little bit squashed (especially the smallest curve, I think it is quite ugly -_-||), compared to the one produced by xypic. Since I am starting to use LuaLaTeX as compiling engine and I cannot use xypic with pdf option in LuaLaTex, I wonder if there is a good way to make tikz produce loop curves like the one produced by xypic. Also luamplib code is welcome.

I want to draw the following commutative diagram in LaTeX: I have tried tikzcd, but I think I won't work, since the rows have different size. Is there a clean way to do it? EDIT: my first approach was the following: \documentclass[a4paper]{article} \usepackage{tikz-cd} \begin{document} \begin{tikzcd} P \arrow{l}{pr} \arrow{d}{\pi} & TP \arrow{d}{T \pi}\\ I \arrow{ur}{\tilde{\gamma}} \arrow{r}{\dot{\gamma}} & M \arrow{l}{pr} & TM \end{tikzcd} \end{document}

I'm writing a mathematical paper that studies the fundamental groups of surface bundles, hence I need to create images of surfaces of genus greater than 1 with loops drawn on surface. What packages can I use to make such images? See page 8 of this paper for an example of such a surface.

I am struggling with the vertical space of my tikz heatmap. Specifically, my column labels are getting into the title of my diagram. The same is happening with the legend. I have put the MWE: \documentclass{standalone} \usepackage{tikz} \usetikzlibrary{matrix, positioning, backgrounds} \begin{document} \begin{tikzpicture}[ font=\sffamily, cell/.style={ rectangle, minimum width=2.5cm, minimum height=1cm, draw=white, line width=0.5mm, align=center }, label/.style={ anchor=east, font=\bfseries\small }, header/.style={ anchor=south, rotate=45, font=\bfseries\small, anchor=south west } ] % Define Colors representing the score (Low, Medium, High) \definecolor{scoreLow}{HTML}{F2F2F2} % Weak/Low \definecolor{scoreMed}{HTML}{84B7D6} % Medium/Partial \definecolor{scoreHigh}{HTML}{004C6D} % Strong/High % Legend formatting \matrix [draw=none, anchor=north west] at (-4, 2) { \node [fill=scoreHigh, text=white, minimum width=1cm] {High/Strong}; & \node [anchor=west] {Jddhdhshdhshss}; \\ \node [fill=scoreMed, text=black, minimum width=1cm] {Zprororo}; & \node [anchor=west] {Trump}; \\ \node [fill=scoreLow, text=black, minimum width=1cm] {Hhdueueu}; & \node [anchor=west] {Ghsshshshs}; \\ }; % --- THE DATA MATRIX --- % Row 1: H % High Behavioural Realism [cite: 29], Low Auditability [cite: 81], Low Probability [cite: 78], High Actionability [cite: 40] \node[cell, fill=scoreHigh, text=white] (c11) at (0,0) {High}; \node[cell, fill=scoreLow, text=black] (c12) at (2.5,0) {Low}; \node[cell, fill=scoreLow, text=black] (c13) at (5,0) {Low}; \node[cell, fill=scoreLow, text=black] (c14) at (7.5,0) {Risk}; \node[cell, fill=scoreHigh, text=white] (c15) at (10,0) {High}; % Row 2: A % Low Realism, High Auditability [cite: 82], Med Probability (Rankings) [cite: 109] \node[cell, fill=scoreLow, text=black] (c21) at (0,-1) {Low}; \node[cell, fill=scoreHigh, text=white] (c22) at (2.5,-1) {High}; \node[cell, fill=scoreMed, text=black] (c23) at (5,-1) {Med}; \node[cell, fill=scoreMed, text=black] (c24) at (7.5,-1) {Med}; \node[cell, fill=scoreMed, text=black] (c25) at (10,-1) {Med}; % Row 3: B % Input oriented [cite: 112], Low actionability alone [cite: 113] \node[cell, fill=scoreLow, text=black] (c31) at (0,-2) {Low}; \node[cell, fill=scoreMed, text=black] (c32) at (2.5,-2) {Med}; \node[cell, fill=scoreLow, text=black] (c33) at (5,-2) {Low}; \node[cell, fill=scoreHigh, text=white] (c34) at (7.5,-2) {High}; \node[cell, fill=scoreLow, text=black] (c35) at (10,-2) {Low}; % Row 4: C % Easier to document [cite: 94], Explore plausibility not prob [cite: 93] \node[cell, fill=scoreMed, text=black] (c41) at (0,-3) {Med}; \node[cell, fill=scoreHigh, text=white] (c42) at (2.5,-3) {High}; \node[cell, fill=scoreLow, text=black] (c43) at (5,-3) {Low}; \node[cell, fill=scoreMed, text=black] (c44) at (7.5,-3) {Med}; \node[cell, fill=scoreMed, text=black] (c45) at (10,-3) {Med}; % Row 5: D % Traceability/Coherence [cite: 96], Probabilistic [cite: 95] \node[cell, fill=scoreLow, text=black] (c51) at (0,-4) {Low}; \node[cell, fill=scoreHigh, text=white] (c52) at (2.5,-4) {High}; \node[cell, fill=scoreHigh, text=white] (c53) at (5,-4) {High}; \node[cell, fill=scoreLow, text=black] (c54) at (7.5,-4) {Low}; \node[cell, fill=scoreMed, text=black] (c55) at (10,-4) {Med}; % Row 6: E % Normative/Pathways[cite: 101], High Actionability \node[cell, fill=scoreLow, text=black] (c61) at (0,-5) {Low}; \node[cell, fill=scoreMed, text=black] (c62) at (2.5,-5) {Med}; \node[cell, fill=scoreLow, text=black] (c63) at (5,-5) {Low}; \node[cell, fill=scoreHigh, text=white] (c64) at (7.5,-5) {High}; \node[cell, fill=scoreHigh, text=white] (c65) at (10,-5) {High}; % Row 7: F % Calibration/Monitoring[cite: 133], High Probability, Low Realism \node[cell, fill=scoreLow, text=black] (c71) at (0,-6) {Low}; \node[cell, fill=scoreHigh, text=white] (c72) at (2.5,-6) {High}; \node[cell, fill=scoreHigh, text=white] (c73) at (5,-6) {High}; \node[cell, fill=scoreLow, text=black] (c74) at (7.5,-6) {Low}; \node[cell, fill=scoreMed, text=black] (c75) at (10,-6) {Med}; % Row 8: G % Adversarial[cite: 122], Low Auditability (often anecdotal) \node[cell, fill=scoreHigh, text=white] (c81) at (0,-7) {High}; \node[cell, fill=scoreLow, text=black] (c82) at (2.5,-7) {Low}; \node[cell, fill=scoreLow, text=black] (c83) at (5,-7) {Low}; \node[cell, fill=scoreLow, text=black] (c84) at (7.5,-7) {Low}; \node[cell, fill=scoreMed, text=black] (c85) at (10,-7) {Med}; % --- LABELS --- % Y-Axis Labels (Methods) \node[label] at (-1.5, 0) {H}; \node[label] at (-1.5, -1) {A}; \node[label] at (-1.5, -2) {B}; \node[label] at (-1.5, -3) {C}; \node[label] at (-1.5, -4) {D}; \node[label] at (-1.5, -5) {E}; \node[label] at (-1.5, -6) {F}; \node[label] at (-1.5, -7) {G}; % X-Axis Labels (Attributes) \node[header] at (0, 0.6) {Fuuueueueu djejejejjejejejejej}; \node[header] at (2.5, 0.6) {Ldhdhdhdd hdhdjddjdjdjdjeieeieiidjd}; \node[header] at (5, 0.6) {LLwhwuquahsajqjqjqjqjqqjssjsj}; \node[header] at (7.5, 0.6) {Kahhwuwuwuddeeicdjsjwjw}; \node[header] at (10, 0.6) {KKsiwiwiwiwyduweueeuee}; % Title \node[anchor=center, font=\bfseries\Large] at (3.5, 3.5) {Xfhfhhe jeeieiei nddjewoo djwiwoxdk msaaakkkwifjfjf}; \node[anchor=center, font=\small, text width=12cm, align=center] at (3.5, 2.8) {Xomtive fhfru dieieo difiwwi dkdfjdkwo ksksskskw.\\ \textit{Fsw7w8 ddijej doofoe cdirirfv iiroflvw dkoeowoxk dfeke.}}; \end{tikzpicture} \end{document} I have attached the screenshot as well:

I have the following circuit generated using quantikz: \documentclass{article} \usepackage{quantikz} \begin{document} \begin{center} \begin{quantikz}[row sep=.2cm, column sep=.5cm] \lstick{$|0\rangle$} & \gate{A} & \gate[2]{B} & \ghost{C} & \gate{D} & \\ \lstick{$|1\rangle$} & & & \gate[2]{C} & \gate{E} & \\ \lstick{$|1\rangle$} & & & & \gate{F} & \end{quantikz} \end{center} \end{document} How can I introduce some vertical lines as shown in the attached screenshot below

\documentclass{standalone} \usepackage{pgfplots} \pgfplotsset{compat=1.18} \usepackage{amsmath} % <- \text{} erabiltzeko beharrezkoa \begin{document} \begin{tikzpicture}[transform shape] %horizontal projection %variable definitions \def\g{-9.8} %gravity \def\v{10} %velocity \def\ang{51} %angle \def\s{0.1} \pgfmathsetmacro{\c}{{(-1*(2/\g)*\v*sin(\ang))/2}} \begin{axis}[ width=.45\linewidth, %set bigger width height=2.2in, xmin={{\v*cos(\ang)*\c}},xmax=11.5, ymin=0,ymax={\v*\c*sin(\ang)+0.5*\g*(\c^2)},, xlabel=$x$, ylabel=$600 m$, axis x line = bottom, axis y line = left, y axis line style={-}, ticks = none,clip=false, ] \tikzset{every mark/.append style={fill=white}} %flight path \addplot[ dashed, domain={\v*cos(\ang)*\c}:10, samples=100,] {{\g*(x^2)/(2*\v^2*cos(\ang)^2)+x*tan(\ang)}}; %flight path \addplot[ dashed, domain=5:10, samples=100,] {{\v*\c*sin(\ang)+0.5*\g*(\c^2)}}; %vector at end \pgfmathsetmacro{\a}{{-1*(2/\g)*\v*sin(\ang)}} \coordinate (E) at (axis cs:{\v*cos(\ang)*\a},{\v*\a*sin(\ang)+0.5*\g*(\a^2)}){}; \coordinate (F) at (axis cs:{\v*cos(\ang)*\a+\s*\v*cos(\ang))}, {\v*\a*sin(\ang)+0.5*\g*\a^2+\s*(\v*sin(\ang)+\g*\a)}); \coordinate (G) at (axis cs:{\v*cos(\ang)*\a},{\v*\c*sin(\ang)+0.5*\g*(\c^2)}); \draw[very thick,->](E)--(F) node[right, at end,font=\tiny]{$\vec{V}$}; \draw[very thick,->](G)--(F |- G) node[midway,above,font=\tiny]{$\vec{V}$}; \draw[densely dashed,very thick,->](E)--(F |- E) node[midway,above,font=\tiny]{$\vec{V}_x$}; \draw[densely dashed,very thick,->](E)--(F-| E) node[midway,left,font=\tiny]{$\vec{V}_y$}; \path plot[mark=*] coordinates {(E)}; \path plot[mark=*] coordinates {(G)}; %vector at start \pgfmathsetmacro{\c}{{(-1*(2/\g)*\v*sin(\ang))/2}} \coordinate (L) at (axis cs:{\v*cos(\ang)*\c},{\v*\c*sin(\ang)+0.5*\g*(\c^2)}); \coordinate (M) at (axis cs:{\v*cos(\ang)*\c+\s*\v*cos(\ang))},{\v*\c*sin(\ang)+0.5*\g*\c^2+\s*(\v*sin(\ang)+\g*\c)}); \draw[very thick,->](L)--(M) node[midway,sloped,above,font=\tiny]{$\vec{V}$}; \path plot[mark=*] coordinates {(L)}; %vector 1/2 down \pgfmathsetmacro{\d}{{(-1*(2/\g)*\v*sin(\ang))*0.75}} \coordinate (P) at (axis cs:{\v*cos(\ang)*\d},{\v*\d*sin(\ang)+0.5*\g*(\d^2)}); \coordinate (Q) at (axis cs:{(\v*cos(\ang)*\d+\s*\v*cos(\ang))},{\v*\d*sin(\ang)+0.5*\g*\d^2+\s*(\v*sin(\ang)+\g*\d)}); \coordinate (O) at (axis cs:{\v*cos(\ang)*\d},{\v*\c*sin(\ang)+0.5*\g*(\c^2)}); \draw[very thick,->](P)--(Q) node[right, at end,font=\tiny]{$\vec{V}$}; \draw[very thick,->](O)--(Q |- O) node[midway,above,font=\tiny]{$\vec{V}$}; \draw[densely dashed,very thick,->](P)--(Q|-P) node[midway,above,font=\tiny]{$\vec{V}_x$}; \draw[densely dashed,very thick,->](P)--(Q-|P) node[midway,left,font=\tiny]{$\vec{V}_y$}; \path plot[mark=*] coordinates {(P)}; \path plot[mark=*] coordinates {(O)}; %vector 3/4 down \pgfmathsetmacro{\f}{{(-1*(2/\g)*\v*sin(\ang))*0.6}} \coordinate (R) at (axis cs:{\v*cos(\ang)*\f},{\v*\f*sin(\ang)+0.5*\g*(\f^2)}); \coordinate (S) at (axis cs:{(\v*cos(\ang)*\f+\s*\v*cos(\ang))},{\v*\f*sin(\ang)+0.5*\g*\f^2+\s*(\v*sin(\ang)+\g*\f)}); \coordinate (V) at (axis cs:{\v*cos(\ang)*\f},{\v*\c*sin(\ang)+0.5*\g*(\c^2)}); \draw[very thick,->](R)--(S) node[right, at end,font=\tiny]{$\vec{V}$}; \draw[very thick,->](V)--(S |- V) node[midway,above,font=\tiny]{$\vec{V}$}; \draw[densely dashed,very thick,->](R)--(S|-R) node[right, at end,font=\tiny]{$\vec{V}_x$}; \draw[densely dashed,very thick,->](R)--(S-|R) node[at end,below,font=\tiny]{$\vec{V}_y$}; \path plot[mark=*] coordinates {(R)}; \path plot[mark=*] coordinates {(V)}; %vector 1/4 down \pgfmathsetmacro{\e}{{(-1*(2/\g)*\v*sin(\ang))*0.875}} \coordinate (T) at (axis cs:{\v*cos(\ang)*\e},{\v*\e*sin(\ang)+0.5*\g*(\e^2)}); \coordinate (U) at (axis cs:{(\v*cos(\ang)*\e+\s*\v*cos(\ang))},{\v*\e*sin(\ang)+0.5*\g*\e^2+\s*(\v*sin(\ang)+\g*\e)}); \coordinate (W) at (axis cs:{\v*cos(\ang)*\e},{\v*\c*sin(\ang)+0.5*\g*(\c^2)}); \draw[very thick,->](T)--(U) node[right, at end,font=\tiny]{$\vec{V}$}; \draw[very thick,->](W)--(U |- W) node[midway,above,font=\tiny]{$\vec{V}$}; \draw[densely dashed,very thick,->](T)--(U|-T) node[midway,above,font=\tiny]{$\vec{V}_x$}; \draw[densely dashed,very thick,->](T)--(U-|T) node[midway,left,font=\tiny]{$\vec{V}_y$}; \path plot[mark=*] coordinates {(T)}; \path plot[mark=*] coordinates {(W)}; \end{axis} \end{tikzpicture} \end{document} With foreach: \begin{tikzpicture}[transform shape] %horizontal projection %variable definitions \def\g{-9.8} %gravity \def\v{10} %velocity \def\ang{51} %angle \def\s{0.1} \pgfmathsetmacro{\c}{{(-1*(2/\g)*\v*sin(\ang))/2}} \begin{axis}[ width=.45\linewidth, %set bigger width height=2.2in, xmin={{\v*cos(\ang)*\c}},xmax=11.5, ymin=0,ymax={\v*\c*sin(\ang)+0.5*\g*(\c^2)},, xlabel=$x$, ylabel=$600 m$, axis x line = bottom, axis y line = left, y axis line style={-}, ticks = none,clip=false, ] \tikzset{every mark/.append style={fill=white}} %flight path \addplot[ dashed, domain={\v*cos(\ang)*\c}:10, samples=100,] {{\g*(x^2)/(2*\v^2*cos(\ang)^2)+x*tan(\ang)}}; %flight path \addplot[ dashed, domain=5:10, samples=100,] {{\v*\c*sin(\ang)+0.5*\g*(\c^2)}}; %vector at end \pgfmathsetmacro{\a}{{-1*(2/\g)*\v*sin(\ang)}} \coordinate (E) at (axis cs:{\v*cos(\ang)*\a},{\v*\a*sin(\ang)+0.5*\g*(\a^2)}){}; \coordinate (F) at (axis cs:{\v*cos(\ang)*\a+\s*\v*cos(\ang))}, {\v*\a*sin(\ang)+0.5*\g*\a^2+\s*(\v*sin(\ang)+\g*\a)}); \coordinate (G) at (axis cs:{\v*cos(\ang)*\a},{\v*\c*sin(\ang)+0.5*\g*(\c^2)}); \draw[very thick,->](E)--(F) node[right, at end,font=\tiny]{$\vec{V}$}; \draw[very thick,->](G)--(F |- G) node[midway,above,font=\tiny]{$\vec{V}$}; \draw[densely dashed,very thick,->](E)--(F |- E) node[midway,above,font=\tiny]{$\vec{V}_x$}; \draw[densely dashed,very thick,->](E)--(F-| E) node[midway,left,font=\tiny]{$\vec{V}_y$}; \path plot[mark=*] coordinates {(E)}; \path plot[mark=*] coordinates {(G)}; %vector at start \pgfmathsetmacro{\c}{{(-1*(2/\g)*\v*sin(\ang))/2}} \coordinate (L) at (axis cs:{\v*cos(\ang)*\c},{\v*\c*sin(\ang)+0.5*\g*(\c^2)}); \coordinate (M) at (axis cs:{\v*cos(\ang)*\c+\s*\v*cos(\ang))},{\v*\c*sin(\ang)+0.5*\g*\c^2+\s*(\v*sin(\ang)+\g*\c)}); \draw[very thick,->](L)--(M) node[midway,sloped,above,font=\tiny]{$\vec{V}$}; \path plot[mark=*] coordinates {(L)}; \foreach \terd in {0.6,0.75,0.875} { \pgfmathsetmacro{\d}{{(-1*(2/\g)*\v*sin(\ang))*\terd}} \coordinate (P) at (axis cs:{\v*cos(\ang)*\d},{\v*\d*sin(\ang)+0.5*\g*(\d^2)}); \coordinate (Q) at (axis cs:{(\v*cos(\ang)*\d+\s*\v*cos(\ang))},{\v*\d*sin(\ang)+0.5*\g*\d^2+\s*(\v*sin(\ang)+\g*\d)}); \coordinate (O) at (axis cs:{\v*cos(\ang)*\d},{\v*\c*sin(\ang)+0.5*\g*(\c^2)}); \draw[very thick,->](P)--(Q) node[right, at end,font=\tiny]{$\vec{V}$}; \draw[very thick,->](O)--(Q |- O) node[midway,above,font=\tiny]{$\vec{V}$}; \draw[densely dashed,very thick,->](P)--(Q|-P) node[midway,above,font=\tiny]{$\vec{V}_x$}; \draw[densely dashed,very thick,->](P)--(Q-|P) node[midway,left,font=\tiny]{$\vec{V}_y$}; \path plot[mark=*] coordinates {(P)}; \path plot[mark=*] coordinates {(O)}; } \end{axis} \end{tikzpicture}

The Problem From cfr's answer to my previous question, I managed to draw nice vdots in my forest tree. But now for tree={ s sep=1cm, % example of 1cm for illustrative purposes; you probably wouldn't want it to be so big l sep=1cm }, fails to be applied across the entire tree: Attempt(s) To Fix Said Problem I tried messing with before computing xy={% l'=0pt, s'=-15pt, % length of vdots }, but it didn't really work. What Help I need I've only had very modest experience with forest so I'm having trouble deducing how to modifiy cfr's code, such that the keyvals s sep and l sep work correctly. Thus, it would be nice if someone was able to help me out with this. MWE: % Source - https://tex.stackexchange.com/a/755401 % Posted by cfr, modified by community. See post 'Timeline' for change history % Retrieved 2026-02-14, License - CC BY-SA 4.0 \documentclass[border=10pt,multi,tikz]{standalone} % ateb: https://tex.stackexchange.com/a/754955/ % ateb: https://tex.stackexchange.com/a/755401/ \usepackage[edges]{forest} \usetikzlibrary{calc} \definecolor{folderbg}{RGB}{124,166,198} \definecolor{folderborder}{RGB}{110,144,169} \newlength\Size \setlength\Size{4pt} \tikzset{% folder/.pic={% \draw [draw=folderborder, sharp corners, top color=folderbg!50, bottom color=folderbg ] (-1.05*\Size,0.2\Size+5pt) rectangle ++(.75*\Size,-0.2\Size-5pt); \draw [draw=folderborder, sharp corners, top color=folderbg!50, bottom color=folderbg ] (-1.15*\Size,-\Size) rectangle (1.15*\Size,\Size); }, file/.pic={% \filldraw [draw=folderborder, sharp corners, top color=folderbg!5, bottom color=folderbg!10] (-\Size,.4*\Size+5pt) coordinate (a) |- (\Size,-1.2*\Size) coordinate (b) -- ++(0,1.6*\Size) coordinate (c) -- ++(-5pt,5pt) coordinate (d) -- cycle (d) |- (c) ; }, } \forestset{% declare autowrapped toks={pic me}{}, declare boolean register={pic root}, pic root=0, declare keylist={additional edge options}{}, pic dir tree/.style={% for tree={% folder, font=\ttfamily, grow'=0, }, before typesetting nodes={% for tree={% edge label+/.option={pic me}, }, if pic root={ tikz+={ \pic at ([xshift=\Size].west) {folder}; }, align={l} }{}, }, }, pic me set/.code n args=2{% \forestset{% #1/.style={% inner xsep=2\Size, pic me={pic {#2}}, } } }, pic me set={directory}{folder}, pic me set={file}{file}, } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %===========================================% \makeatletter \def\dirtree@dot@radius{0.5pt} \def\dirtree@vdots@length{5pt} \forestset{% declare toks={real siblings}{}, continue/.style={% delay={% if n children=0{% before computing xy={% for current and following siblings={% s'+=-10pt, }, }, if n=1{% edge path'={% (!u.parent anchor) ++(\foresteregister{folder indent},0pt) coordinate (a) -- ($(!u.parent anchor -| a)!1/3!(.child anchor -| a)$) edge [dotted] ($(!u.parent anchor -| a)!2/3!(.child anchor -| a)$) ($(!u.parent anchor -| a)!2/3!(.child anchor -| a)$) |- (.child anchor) }, }{% edge path'={% (!u.parent anchor |- !p.child anchor) ++(\foresteregister{folder indent},0pt) coordinate (a) -- ($(!p.child anchor -| a)!1/3!(.child anchor -| a)$) edge [dotted] ($(!p.child anchor -| a)!2/3!(.child anchor -| a)$) ($(!p.child anchor -| a)!2/3!(.child anchor -| a)$) |- (.child anchor) }, }, for following siblings={% edge path'={% (!u.parent anchor |- !p.child anchor) ++(\foresteregister{folder indent},0pt) |- (.child anchor) }, }, }{% prepend={[\strut, delay={% do dynamics, temptoksa=, for following siblings={% if temptoksa={}{}{% temptoksa+={,}, }, temptoksa+/.option=name, }, real siblings/.register=temptoksa, folder, grow'=0, before computing xy={% l'=0pt, s'=-\dirtree@vdots@length, % length of vdots }, delay n=2{% split option={real siblings}{,}{append}, }, before typesetting nodes={% temptoksa/.option=name, delay={ do dynamics, for children={ if n=1{ edge path'={% (!uu.parent anchor) ++(\foresteregister{folder indent},0pt) coordinate (a) -- ($($(a)!1/2!(.child anchor -| a)$)+0.5*(0,\dirtree@vdots@length)$) coordinate (A\foresteoption{id}) % ($($(a)!1/2!(.child anchor -| a)$)-0.5*(0,\dirtree@vdots@length)$) coordinate (B\foresteoption{id}) |- (.child anchor)% }, tikz+={ \coordinate (A') at ($(A\foresteoption{id})+(0,\dirtree@dot@radius)$); \coordinate (B') at ($(B\foresteoption{id})-(0,\dirtree@dot@radius)$); \coordinate (C) at ($0.25*($(B')-(A')$)$); \fill ($(A')+(C)$) circle (\dirtree@dot@radius); \fill ($(A')+2*(C)$) circle (\dirtree@dot@radius); \fill ($(A')+3*(C)$) circle (\dirtree@dot@radius); }, }{ edge path'={% (!uu.parent anchor) ++(\foresteregister{folder indent},0pt) coordinate (a) (a |- !p.child anchor) |- (.child anchor) }, }, }, }, }, }, no edge, ]}, }, }, }, to be continued/.style={% delay={% append={[\strut, folder, grow'=0, before computing xy={% l'=0pt, s'=0pt, }, if n children=0{% before drawing tree={% delay={% y/.min={>O{y}}{parent,descendants}, }, }, }{}, edge path'={% (!uu.parent anchor |- !u.child anchor) ++(\foresteregister{folder indent},0pt) coordinate (a) -- (.parent anchor -| a) coordinate (A\foresteoption{id}) % ([yshift=-\dirtree@vdots@length]% length of vdots A\foresteoption{id}) coordinate (B\foresteoption{id}) }, tikz+={ \coordinate (A') at ($(A\foresteoption{id})+(0,\dirtree@dot@radius)$); \coordinate (B') at ($(B\foresteoption{id})-(0,\dirtree@dot@radius)$); \coordinate (C) at ($0.25*($(B')-(A')$)$); \fill ($(A')+(C)$) circle (\dirtree@dot@radius); \fill ($(A')+2*(C)$) circle (\dirtree@dot@radius); \fill ($(A')+3*(C)$) circle (\dirtree@dot@radius); }, ]}, }, }, } \makeatother %===========================================% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% \begin{document} \begin{forest} pic dir tree, pic root, for tree={% folder icons by default; override using file for file icons directory, s sep=1cm, l sep=1cm }, [system [config ] [lib [file.txt, file ] ] ] \end{forest} \begin{forest} pic dir tree, pic root, for tree={% folder icons by default; override using file for file icons directory, s sep=1cm, l sep=1cm }, [system, continue [config ] [lib, to be continued [file.txt, file, to be continued ] ] ] \end{forest} \end{document}

I modified cfr's previous answer to draw three evenly spaced vertical dots. A sketch of the desired look is as follows, where the blue line is imaginary (only there for illustrative purposes) and should not be actually drawn by TikZ. But, only one set of my custom vdots are drawn by TikZ. Any idea how to fix this? I tried appending the node names (e.g. (A)) with a counter ((A \the<counter_name>)) that is incremented with each invocation of vdots. But that didn't seem to work at all. MWE: % Source - https://tex.stackexchange.com/a/755401 % Posted by cfr, modified by community. See post 'Timeline' for change history % Retrieved 2026-02-14, License - CC BY-SA 4.0 \documentclass[border=10pt,multi,tikz]{standalone} % ateb: https://tex.stackexchange.com/a/754955/ % ateb: https://tex.stackexchange.com/a/755401/ \usepackage[edges]{forest} \usetikzlibrary{calc} \definecolor{folderbg}{RGB}{124,166,198} \definecolor{folderborder}{RGB}{110,144,169} \newlength\Size \setlength\Size{4pt} \tikzset{% folder/.pic={% \draw [draw=folderborder, sharp corners, top color=folderbg!50, bottom color=folderbg ] (-1.05*\Size,0.2\Size+5pt) rectangle ++(.75*\Size,-0.2\Size-5pt); \draw [draw=folderborder, sharp corners, top color=folderbg!50, bottom color=folderbg ] (-1.15*\Size,-\Size) rectangle (1.15*\Size,\Size); }, file/.pic={% \filldraw [draw=folderborder, sharp corners, top color=folderbg!5, bottom color=folderbg!10] (-\Size,.4*\Size+5pt) coordinate (a) |- (\Size,-1.2*\Size) coordinate (b) -- ++(0,1.6*\Size) coordinate (c) -- ++(-5pt,5pt) coordinate (d) -- cycle (d) |- (c) ; }, } \forestset{% declare autowrapped toks={pic me}{}, declare boolean register={pic root}, pic root=0, declare keylist={additional edge options}{}, pic dir tree/.style={% for tree={% folder, font=\ttfamily, grow'=0, }, before typesetting nodes={% for tree={% edge label+/.option={pic me}, }, if pic root={ tikz+={ \pic at ([xshift=\Size].west) {folder}; }, align={l} }{}, }, }, pic me set/.code n args=2{% \forestset{% #1/.style={% inner xsep=2\Size, pic me={pic {#2}}, } } }, pic me set={directory}{folder}, pic me set={file}{file}, } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %===========================================% \makeatletter \def\dirtree@dot@radius{1pt} \forestset{% declare toks={real siblings}{}, vdots@root/.style={% delay={% if n children=0{% before computing xy={% for current and following siblings={% s'+=-10pt, }, }, if n=1{% edge path'={% (!u.parent anchor) ++(\foresteregister{folder indent},0pt) coordinate (a) -- ($(!u.parent anchor -| a)!1/3!(.child anchor -| a)$) edge [dotted] ($(!u.parent anchor -| a)!2/3!(.child anchor -| a)$) ($(!u.parent anchor -| a)!2/3!(.child anchor -| a)$) |- (.child anchor) }, }{% edge path'={% (!u.parent anchor |- !p.child anchor) ++(\foresteregister{folder indent},0pt) coordinate (a) -- ($(!p.child anchor -| a)!1/3!(.child anchor -| a)$) edge [dotted] ($(!p.child anchor -| a)!2/3!(.child anchor -| a)$) ($(!p.child anchor -| a)!2/3!(.child anchor -| a)$) |- (.child anchor) }, }, for following siblings={% edge path'={% (!u.parent anchor |- !p.child anchor) ++(\foresteregister{folder indent},0pt) |- (.child anchor) }, }, }{% prepend={[\strut, delay={% do dynamics, temptoksa=, for following siblings={% if temptoksa={}{}{% temptoksa+={,}, }, temptoksa+/.option=name, }, real siblings/.register=temptoksa, folder, grow'=0, before computing xy={% l'=0pt, s'=-15pt, }, delay n=2{% split option={real siblings}{,}{append}, }, before typesetting nodes={% temptoksa/.option=name, delay={ do dynamics, for children={ if n=1{ edge path'={% (!uu.parent anchor) ++(\foresteregister{folder indent},0pt) coordinate (a) -- ($(a)!1/3!(.child anchor -| a)$) coordinate (A) % ($(a)!2/3!(.child anchor -| a)$) coordinate (B) % ($(a)!2/3!(.child anchor -| a)$) |- (.child anchor)% }, tikz+={ \coordinate (A') at ($(A)+(0,\dirtree@dot@radius)$); \coordinate (B') at ($(B)-(0,\dirtree@dot@radius)$); \coordinate (C) at ($0.25*($(B')-(A')$)$); % Debugging % \draw[blue] ($(A')-(5pt,0)$) -- ($(A')+(5pt,0)$); % \draw[red] ($(A')+(C)-(5pt,0)$) -- ($(A')+(C)+(5pt,0)$); % \draw[red] ($(A')+2*(C)-(5pt,0)$) -- ($(A')+2*(C)+(5pt,0)$); % \draw[red] ($(A')+3*(C)-(5pt,0)$) -- ($(A')+3*(C)+(5pt,0)$); % \draw[red] ($(A')+4*(C)-(5pt,0)$) -- ($(A')+4*(C)+(5pt,0)$); % \draw[blue] ($(B')-(5pt,0)$) -- ($(B')+(5pt,0)$); \fill ($(A')+(C)$) circle (\dirtree@dot@radius); \fill ($(A')+2*(C)$) circle (\dirtree@dot@radius); \fill ($(A')+3*(C)$) circle (\dirtree@dot@radius); }, }{ edge path'={% (!uu.parent anchor) ++(\foresteregister{folder indent},0pt) coordinate (a) (a |- !p.child anchor) |- (.child anchor) }, }, }, }, }, }, no edge, ]}, }, }, }, vdots@others/.style={% delay={% append={[\strut, folder, grow'=0, before computing xy={% l'=0pt, s'=-15pt, }, if n children=0{% before drawing tree={% delay={% y/.min={>O{y}}{parent,descendants}, }, }, }{}, edge path'={% ([xshift=\forestregister{folder indent}]!uu.parent anchor) coordinate (a) -- ([yshift=9pt].parent anchor -| a) coordinate (A) % (.parent anchor -| a) coordinate (B) }, tikz+={ \coordinate (A') at ($(A)+(0,\dirtree@dot@radius)$); \coordinate (B') at ($(B)-(0,\dirtree@dot@radius)$); \coordinate (C) at ($0.25*($(B')-(A')$)$); \fill ($(A')+(C)$) circle (\dirtree@dot@radius); \fill ($(A')+2*(C)$) circle (\dirtree@dot@radius); \fill ($(A')+3*(C)$) circle (\dirtree@dot@radius); }, ]}, }, }, vdots/.style={ if level = 0{vdots@root}{vdots@others} } } \makeatother %===========================================% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% \begin{document} \begin{forest} pic dir tree, pic root, for tree={% folder icons by default; override using file for file icons directory, }, [system,vdots [config ] [lib,vdots [Access, vdots ] [Plugin, vdots ] [file.txt, file,vdots ] ] ] \end{forest} \end{document}

I want to plot something as below in an elegant appraoch, with a handy control of the angle and eccentricity: (the pattern is not important here) Here below, I make some calculations: \documentclass[tikz,border=5pt]{standalone} \begin{document} \begin{tikzpicture}[line join=round] \def\R{5} \def\ell{0.9} \def\startAngle{40} \def\endAngle{90-\startAngle} \def\rhoo{\fpeval{\R*sind(45-\startAngle)/cosd(\startAngle)}} \def\Rx{\fpeval{\rhoo*(sqrt(1-(\ell^2*cosd(\startAngle)^2)))/(sqrt(1-\ell^2))}} \def\Ry{\fpeval{\Rx*(sqrt(1-\ell^2))}} \def\ellstartAngle{\fpeval{atand(\Rx/\Ry*tand(\startAngle))}} \filldraw[ fill=cyan!30, draw=cyan, very thick ] (\R,0) arc[start angle=0, end angle=\startAngle, radius=\R] { [rotate=-\startAngle] arc[start angle=-\ellstartAngle,end angle=180+\ellstartAngle,x radius=\Rx,y radius=\Ry] } arc[start angle=\endAngle, end angle=90, radius=\R] -- (0,\R) -- (\R,\R) -- cycle; \end{tikzpicture} \end{document} But it gives some drawbacks of the ellipse's ending tip: With the following sketch: My calculation thoughts is as below: noted that \StartAngle is \theta, and \ell is the ellipse's eccentricity with \def\rhoo{\fpeval{\R*sind(45-\startAngle)/cosd(\startAngle)}}, I want to derive the radius from origin of the ellipse, that is the \rho's distance in the sketch with the formula of the radius length from origin of the ellipse, that is: I want to derive the x-radius of ellipse, that is a(\Rx) via \def\Rx{\fpeval{\rhoo*(sqrt(1-(\ell^2*cosd(\startAngle)^2)))/(sqrt(1-\ell^2))}} Then I calaulated the y-radius with \Rx and \ell via \def\Ry{\fpeval{\Rx*(sqrt(1-\ell^2))}} Finally, I calculate the geometric angle of sub-path rotation learning from this answer via \def\ellstartAngle{\fpeval{atand(\Rx/\Ry*tand(\startAngle))}} I really have no idea of any mathematical calculation issues or just my tikz's parameter misunderstandings. Could somebosy give me a hand? (Any approach with neat syntax are all welcome! My calculation above is just to draw this in one \path)

This question is similar to this link, but not exactly the same focues. What I want, is something like: But I want a better looking and better syntax of the arrow: The figure above is produced by: \documentclass[tikz,border=5pt]{standalone} \usetikzlibrary{bending,decorations.markings,arrows.meta,calc,spath3} \usepackage{amsmath} \begin{document} \begin{tikzpicture}[ >={Kite[inset=0pt,length=.32cm,bend]}, baz/.style={spath/save=curve}, foo/.style={ draw,tips=true,->, spath/remove empty components={curve}, spath/split at keep start={curve}{#1}, spath/use=curve }, foo/.default=0.5, ] \filldraw[thick,fill=gray!40] (4,0) node[below]{$R$} arc (0:180:4) node[below]{$-R$} -- (-3,0) arc(180:0:1) -- (1,0) arc(180:0:1) -- cycle; \path[baz] (4,0) arc (0:90:4);\path[foo=.4]; \path[baz] (0,4) arc (90:180:4);\path[foo]; \path[baz] (-3,0) arc (180:0:1);\path[foo=.55]; \path[baz] (1,0) arc (180:0:1);\path[foo=.55]; \draw[-Stealth] (-5,0) -- (5,0) node[below]{$\Re$}; \draw[-Stealth] (0,0) -- (0,5) node[right]{$\Im$}; \path node[below] {$O$} (60:4) node[above=3pt] {$C_{R}$}; \end{tikzpicture} \end{document} which learning from Andrew Stacey's elegant solution. However, the code above is manually seperated, my \foreach version didn't get expected result: \documentclass[tikz,border=5pt]{standalone} % https://tex.stackexchange.com/a/656167/322482 \usetikzlibrary{bending,decorations.markings,arrows.meta,calc,spath3} \usepackage{amsmath} \begin{document} \begin{tikzpicture}[>={Kite[inset=0pt,length=.32cm,bend]}] \filldraw[ thick,fill=gray!40, spath/save=curve, ] (4,0) node[below]{$R$} arc (0:180:4) node[below]{$-R$} -- (-3,0) arc(180:0:1) -- (1,0) arc(180:0:1) -- cycle; \foreach \pos in {.1,.4,.675,.9}{% \path[ draw=blue,tips=true,->, spath/clone={tmp}{curve}, spath/remove empty components={tmp}, spath/split at keep start={tmp}{\pos}, spath/use=tmp, ]; } \draw[-Stealth] (-5,0) -- (5,0) node[below]{$\Re$}; \draw[-Stealth] (0,0) -- (0,5) node[right]{$\Im$}; \path node[below] {$O$} (60:4) node[above=3pt] {$C_{R}$}; \end{tikzpicture} \end{document} Edited: (I seemed to find some out-of-my-intuition features with spath3 and also reported at here, but actually turn out to be my fault of understanding the pos parameter of curve).

Find the intersections of circles automatically using pgfmath: \documentclass[tikz,border=1cm]{standalone} \begin{document} \begin{tikzpicture} \pgfmathsetmacro{\circleonex}{0} \pgfmathsetmacro{\circleoney}{0} \pgfmathsetmacro{\circleoner}{2} \draw (\circleonex,\circleoney) circle[radius=\circleoner]; \pgfmathsetmacro{\circletwox}{1} \pgfmathsetmacro{\circletwoy}{1} \pgfmathsetmacro{\circletwor}{1.5} \draw (\circletwox,\circletwoy) circle[radius=\circletwor]; % Goal: use a sequence of \pgfmathsetmacro to find both % intersections automatically, if they exist. % It should cleanly degenerate when they no longer coincide. \end{tikzpicture} \end{document}

I want to use the entire \textwidth at a table, so I chose tabularx. The table contains plots (all the same size) and boxes with titles that contain varying amounts of text or lines. The "title boxes" should all be top-aligned, all have the same width and for each row (!) the same height. This means that the "title boxes" in row 1 have the same height, and those in row 3 also have the same height; but possibly a different height than in row 1. What's the best way to configure this? I've put the "title boxes" also into tabularx tables; but perhaps multirow would be more suitable here (?). I often have problems with overfull / underfull hbox warnings here. I don't know what the ideal solution for this. Note: I plan to disable the main table's rules later; I've set \setlength\arrayrulewidth{2pt} here to better visualize the dimensions. \documentclass[paper=a5]{scrarticle} \usepackage[margin=14mm, showframe]{geometry} \usepackage{tabularx} % \usepackage{multirow}% needed? \usepackage{pgfplots} \pgfplotsset{compat=1.18} \usepackage{lipsum}% dummy text \newcommand\mytitle[1]{% {\begin{tabularx}{\linewidth}{|X|} \hline #1 \\ \hline \end{tabularx}} } \newcommand\myplot[1]{% \begin{tikzpicture}[baseline] \begin{axis}[width=\linewidth, height=30mm] \addplot[#1, mark=*]{x^4}; \end{axis} \end{tikzpicture}} \newcolumntype{Y}{% hspaces should be as small as possible @{\hspace{1.5pt}}X@{\hspace{1.5pt}}} \setlength\arrayrulewidth{2pt}% to see the effects \begin{document} \noindent\begin{tabularx}{\textwidth}{| Y | Y |} % Title 1 (row 1, column 1) ================== \mytitle{Title 1: \lipsum[1][1-2]} % Title 2 (row 1, column 2) ================== & \mytitle{Title 2: \lipsum[1][1]} \\ % Plot 1 (row 2, column 1) ================== \myplot{brown} % Plot 2 (row 2, column 2) ================== & \myplot{red} \\ \hline % Title 3 (row 3, column 1) ================== \mytitle{Title 3: \lipsum[1][2]} % Title 4 (row 3, column 2) ================== & \mytitle{Title 4: \lipsum[1][1-4]} \\ % Plot 3 (row 4, column 1) ================== \myplot{blue} % Plot 4 (row 4, column 2) ================== & \myplot{orange} \\ \end{tabularx} \end{document}

I have a pgfplotstable: I would like to create a reading out example for a value, with the red lines and the framed cell. This could look like this then: How could I do that best way? My immediate idea would be a TikZ-spy. But maybe there's a completely different/easier way. %\documentclass[paper=a5]{scrarticle} %\usepackage[margin=14mm, showframe]{geometry} \documentclass[margin=5pt, varwidth]{standalone} \usepackage{diagbox} \usepackage{colortbl} \usepackage{pgfplotstable} \pgfplotsset{compat=1.18} \usetikzlibrary{spy} \pgfplotstableread[col sep=comma]{ n, k, 0.1, 0.2, 0.3, 0.4 1, 0, 1.1, 1.2, 1.3, 1.4 1, 1, 2.1, 2.2, 2.3, 2.4 2, 0, 2.1, 2.2, 2.3, 2.4 2, 1, 3.1, 3.2, 3.3, 3.4 2, 2, 4.1, 4.2, 4.3, 4.4 3, 0, 3.1, 3.2, 3.3, 3.4 3, 1, 4.1, 4.2, 4.3, 4.4 3, 2, 5.1, 5.2, 5.3, 5.4 3, 3, 6.1, 6.2, 6.3, 6.4 }{\mytable} \begin{document} \pgfplotstabletypeset[ every head row/.style={before row=\hline, after row=\hline}, columns/k/.style = {% k column column name={\diagbox{$k$}{$p$}}, column type={|>{\cellcolor{pink}}c|}, },% ]{\mytable} \begin{tikzpicture}[ spy using outlines={rectangle, magnification=1, connect spies} ] \spy [blue, width=2cm, height=1cm] on (0,1) in node [fill=white] at (3,0.5); \end{tikzpicture} \end{document}

How can I geometrically translate a line segment on a line? I want to move the pink segment so that it starts at three and goes to four. I don't just want to teleport it. I want a geometric construction for this - Euclidean style. \documentclass[tikz,border=1cm]{standalone} \begin{document} \begin{tikzpicture} \draw[thick,->] (-1,0) -- (5,0) node[below left] {\(x\)}; \draw[ preaction = { draw = black, line width = 4pt }, postaction = { draw = pink, line width = 2pt } ] (0,0) -- (1,0); \fill (0,0) circle[radius = 3pt] node[below=3pt] {\(0\)}; \fill (1,0) circle[radius = 3pt] node[below=3pt] {\(1\)}; \fill (3,0) circle[radius = 3pt] node[below=3pt] {\(3\)}; \end{tikzpicture} \end{document}

I have a situation where I want to lable the sample points of a line segment, and also label the smaller line segments connecting those sample points. My labels are really cluttered right now. How can I make this more proper? \documentclass[tikz,border=1cm]{standalone} \begin{document} \begin{tikzpicture} \draw[thick,->] (-1,0) -- (5,0) node[below left] {\(x\)}; \fill (0.5,0) circle[radius = 3pt] node[above] {point}; \fill[gray] (0.5,0) circle[radius = 1.5pt]; \draw[] (0.5,0) -- (0.5,-2) -- (5,-2) node[right] {individual sample point}; \draw[line width = 6pt] (2,0) -- (3.5,0) node[above,pos=0.5]{line segment}; \foreach[count = \c from 1] \x in {2,2.5,...,3.5} { \fill[gray] (\x,0) circle[radius = 1.5pt]; \draw[] (\x,0) -- (4,-1); \ifnum\c=4\else\draw[thick,gray] (\x,0) -- ++(0.5,0);\fi } \draw[](4,-1) -- (5,-1) node[right] {multiple sample points}; \foreach[count = \c from 1] \x in {2.25,2.75,...,3.25} { \draw[] (\x,0) -- (4,-1.5); } \draw[](4,-1.5) -- (5,-1.5) node[right] {one or more line segments}; \end{tikzpicture} \end{document}

How to make the solid effect view better, as shown in the photo attached? \documentclass[]{standalone} \usepackage{amsmath, amssymb, latexsym, amscd, amsthm} \usepackage{tikz} \newcommand{\drawboxa}[4]{ \pgfmathsetmacro \angle {30} \pgfmathsetmacro \xd {{2/3*cos(\angle)}} \pgfmathsetmacro \yd {{2/3*sin(\angle)}} \pgfmathsetmacro \x {{#1-1+(#2-1)*(\xd)}} \pgfmathsetmacro \y {{#3-1+(#2-1)*(\yd)}} \draw[fill=#4] (\x,\y) -- (\x+1,\y) -- (\x+1,\y+1) -- (\x,\y+1) -- cycle; \draw[fill=#4] (\x,\y+1) -- (\x+\xd,\y+1+\yd)coordinate[pos=.5](M) -- (\x+1+\xd,\y+1+\yd) -- (\x+1,\y+1) -- cycle; \draw[fill=#4] (\x+1,\y+1) -- (\x+1+\xd,\y+1+\yd) -- (\x+1+\xd,\y+\yd)coordinate[pos=.5](M2) -- (\x+1,\y)-- (\x+1,\y+1)coordinate[pos=.5](M3); \path(M2)--(M3)coordinate[pos=.5](M4); \draw[fill=#4] (M)++(.5,0)coordinate(T1)++(.15,0)arc(0:-180:.15cm and .06cm)--++(0,.1)arc(-180:0:.15cm and .06cm)coordinate(T2)--++(0,-.1) (T2)arc(0:180:.15cm and .06cm); \draw[fill=black,opacity=.1](M4)circle(.12cm and .15cm) (\x,\y)++(.5,.5)circle(.15); \draw(M4)circle(.12cm and .15cm) (\x,\y)++(.5,.5)circle(.15); } \newcommand{\drawboxb}[3]{ \pgfmathsetmacro \angle {30} \pgfmathsetmacro \xd {{2/3*cos(\angle)}} \pgfmathsetmacro \yd {{2/3*sin(\angle)}} \pgfmathsetmacro \x {{#1-1+(#2-1)*(\xd)}} \pgfmathsetmacro \y {{#3-1+(#2-1)*(\yd)}} \draw[fill=white] (\x,\y) -- (\x+1,\y) -- (\x+1,\y+1) -- (\x,\y+1) -- cycle; \draw[fill=white] (\x,\y+1) -- (\x+\xd,\y+1+\yd)coordinate[pos=.5](M) -- (\x+1+\xd,\y+1+\yd) -- (\x+1,\y+1) -- cycle; \draw[fill=white] (\x+1,\y+1) -- (\x+1+\xd,\y+1+\yd) -- (\x+1+\xd,\y+\yd)coordinate[pos=.5](M2) -- (\x+1,\y)-- (\x+1,\y+1)coordinate[pos=.5](M3); \path(M2)--(M3)coordinate[pos=.5](M4); \draw[fill=white] (M)++(.55,0)coordinate(T1)++(.15,0)arc(0:-180:.2cm and .07cm)--++(0,.1)arc(-180:0:.2cm and .07cm)coordinate(T2)--++(0,-.1) (T2)arc(0:180:.2cm and .07cm) (T2)++(-.2,0)circle(.16cm and .04cm); \draw(M4)circle(.15cm and .2cm)circle(.11cm and .16cm) (\x,\y)++(.5,.5)circle(.2)circle(.15); } \usepackage{tikzbricks} %\printanswers \newcommand{\drawboxc}[4]{ \pgfmathsetmacro \angle {30} \pgfmathsetmacro \xd {{2/3*cos(\angle)}} \pgfmathsetmacro \yd {{2/3*sin(\angle)}} \pgfmathsetmacro \x {{#1-1+(#2-1)*(\xd)}} \pgfmathsetmacro \y {{#3-1+(#2-1)*(\yd)}} \draw[fill=#4] (\x,\y) -- (\x+1,\y) -- (\x+1,\y+1) -- (\x,\y+1) -- cycle; \draw[fill=#4] (\x,\y+1) -- (\x+\xd,\y+1+\yd)coordinate[pos=.5](M) -- (\x+1+\xd,\y+1+\yd) -- (\x+1,\y+1) -- cycle; \draw[fill=#4] (\x+1,\y+1) -- (\x+1+\xd,\y+1+\yd) -- (\x+1+\xd,\y+\yd)coordinate[pos=.5](M2) -- (\x+1,\y)-- (\x+1,\y+1)coordinate[pos=.5](M3); \path(M2)--(M3)coordinate[pos=.5](M4)coordinate[pos=.4](M5); \draw[fill=#4](M4)circle(.12cm and .15cm)++(0,.15)coordinate(Y1)++(0,-.15)coordinate(Y2); \draw[fill=#4](M5)++(0,-.025)circle(.12cm and .15cm)++(0,.15)coordinate(Y3)++(0,-.3)coordinate(Y4) (Y3)--(Y1)arc(90:270:.12cm and .15cm)--(Y4)arc(270:90:.12cm and .15cm); \draw[fill=black,opacity=.1](\x,\y)++(.5,.5)circle(.15) (M)++(.5,0)coordinate(T1)circle(.15cm and .06cm); \draw(\x,\y)++(.5,.5)circle(.15) (T1)circle(.15cm and .06cm); } \begin{document} \begin{tikzpicture} \def\x{3} %so luong block \foreach\h in{1,...,\x}{ \drawboxa{1}{1}{\h}{blue!25} } \def\d{.3} \draw(1,-\d) node[scale=1.3]{3}; \draw(.8,\x+1.2*\d) node[scale=1.2, above]{three}; \begin{scope}[xshift=100] \def\x{2} %so luong block \foreach\h in{1,...,\x}{ \drawboxa{1}{1}{\h}{blue!25} } \draw(1,-\d) node[scale=1.3]{2}; \draw(.8,\x+1.2*\d) node[scale=1.2, above]{two}; \end{scope} \begin{scope}[xshift=200] \def\x{5} %so luong block \foreach\h in{1,...,\x}{ \drawboxa{1}{1}{\h}{blue!25} } \draw(1,-\d) node[scale=1.3]{5}; \draw(.8,\x+1.2*\d) node[scale=1.2, above]{five}; \end{scope} \end{tikzpicture} \vspace{1cm} \begin{tikzpicture} \def\x{5} %so luong block %drawbox{x}{z}{y} %x la toa do x %z la toa do lop tinh theo goc xien %y la toa do y \drawboxb{1}{0}{0} \end{tikzpicture} \begin{tikzpicture} \def\x{5} % so luong block xanh \def\v{2} % so luong block vang \def\b{1} % so luong block xanh duong \pgfmathtruncatemacro{\xx}{\x+1} \pgfmathtruncatemacro{\vv}{\x+\v} \pgfmathtruncatemacro{\vvv}{\vv+1} \pgfmathtruncatemacro{\bb}{\vv+\b} \ifnum\x>0 \foreach \h in {1,...,\x}{ \drawboxc{\h}{1}{1}{brown!35} } \fi \ifnum\v>0 \foreach \h in {\xx,...,\vv}{ \drawboxc{\h}{1}{1}{yellow!55} } \fi \ifnum\b>0 \foreach \h in {\vvv,...,\bb}{ \drawboxc{\h}{1}{1}{blue!25} } \fi \end{tikzpicture} \end{document} The code was from user 11232 How to draw stacked cubes of different sizes and colors?

I’ve been working on a variation of the interactive puzzle from this excellent post on TeX StackExchange: 🔗 The TikZ Game Package – a TeX.SX Project ❓Goal I'd like to shuffle the pieces of the puzzle at the start (instead of them being in order) and still keep the interactive movement functionality working (i.e. clicking tiles to move them like a sliding puzzle). ✅ What I have working The puzzle layout builds correctly using TikZ, ocgx2, and media9. I implemented a manual shuffle using a LaTeX macro (\ShuffleIndex) to define the tile order. The initial view of the puzzle shows the image shuffled correctly. ❌ What is broken The JavaScript interaction no longer works after applying the shuffle. Clicking on the tiles gives an error: ReferenceError: onButtonClick is not defined It seems the function is not visible globally or the OCGs are not properly indexed. 💡 What I'm asking Would anyone be able to: Help fix the JavaScript so it works with the shuffled layout? Or alternatively — provide a working example based on the original post, but with the puzzle pieces already shuffled at start? 📎 What I’ve tried Here’s my current version (almost working, but with JS errors): \documentclass[tikz,margin=1mm]{standalone} \usepackage{xsavebox} \usepackage[tikz]{ocgx2} \usepackage{media9} \usepackage{multido} \usepackage{xcolor}\pagecolor{gray} \usepackage{multido} \usepackage{ifluatex} \ifluatex\def\pdfpageattr{\pdfvariable pageattr}\fi \usepackage{tikzmarmots} % imagem base \begin{xlrbox}{Image} \begin{tikzpicture} \useasboundingbox (0,0) rectangle (4.4,4.4); \node at (2.2,2.2) {\tikz\marmot[scale=2.1];}; \end{tikzpicture} \end{xlrbox} % peças do puzzle \multido{\nX=0+1.1,\iI=0+1}{4}{% \multido{\nY=3.3+-1.1,\iJ=0+1}{4}{% \ifnum\numexpr\iI+\iJ\relax>0 \begin{xlrbox}{Image.\the\numexpr\iI+\iJ*4\relax} \begin{tikzpicture} \clip (\nX,\nY) rectangle ++(1.1,1.1); \node[anchor=south west,inner sep=0pt] at (0,0) {\theImage}; \end{tikzpicture} \end{xlrbox} \fi } } \newcommand\MyStatus[2]{\ifnum#1=#2 visible\else invisible\fi} % JavaScript \pdfpageattr{ /AA << /O << /S/JavaScript /JS ( var tile=[], oldTile=[]; for(var i=0;i<4;i++){ tile[i]=[]; oldTile[i]=[]; for(var j=0;j<4;j++){ tile[i][j]=[]; oldTile[i][j]=i+j*4-1; } } var ocg=this.getOCGs(this.pageNum); for(var k in ocg){ var n=ocg[k].name.split('.'); tile[n[0]][n[1]][n[2]-1]=ocg[k]; } var si=0,sj=0; function onButtonClick(i,j){ if(si==i && sj!=j){ for(var y=sj;y!=j;sj<j?y++:y--){ if(y!=sj) tile[i][y][oldTile[i][y]].state=false; oldTile[i][y]=oldTile[i][sj<j?y+1:y-1]; tile[i][y][oldTile[i][y]].state=true; } } else if(sj==j && si!=i){ for(var x=si;x!=i;si<i?x++:x--){ if(x!=si) tile[x][j][oldTile[x][j]].state=false; oldTile[x][j]=oldTile[si<i?x+1:x-1][j]; tile[x][j][oldTile[x][j]].state=true; } } if(si==i||sj==j){ if(oldTile[i][j]>-1) tile[i][j][oldTile[i][j]].state=false; oldTile[i][j]=-1; si=i; sj=j; } } ) >> >> } \def\ShuffleIndex#1{% \csname ShuffleValue#1\endcsname% } \expandafter\def\csname ShuffleValue0\endcsname{5} \expandafter\def\csname ShuffleValue1\endcsname{12} \expandafter\def\csname ShuffleValue2\endcsname{3} \expandafter\def\csname ShuffleValue3\endcsname{14} \expandafter\def\csname ShuffleValue4\endcsname{1} \expandafter\def\csname ShuffleValue5\endcsname{6} \expandafter\def\csname ShuffleValue6\endcsname{11} \expandafter\def\csname ShuffleValue7\endcsname{9} \expandafter\def\csname ShuffleValue8\endcsname{8} \expandafter\def\csname ShuffleValue9\endcsname{2} \expandafter\def\csname ShuffleValue10\endcsname{7} \expandafter\def\csname ShuffleValue11\endcsname{10} \expandafter\def\csname ShuffleValue12\endcsname{15} \expandafter\def\csname ShuffleValue13\endcsname{4} \expandafter\def\csname ShuffleValue14\endcsname{13} \expandafter\def\csname ShuffleValue15\endcsname{0} \begin{document} \newcount\shufcount \shufcount=0 \begin{tikzpicture} \multido{\nX=0+1.1,\iI=0+1}{4}{% \multido{\nY=3.3+-1.1,\iJ=0+1}{4}{% \edef\CellIndex{\the\numexpr\iI+\iJ*4\relax}% \edef\RandIndex{\ShuffleIndex{\CellIndex}}% \multido{\iK=1+1}{15}{% \begin{scope}[ocg={ref=\iI.\iJ.\iK,% status=\MyStatus{\ShuffleIndex{\the\numexpr\iI+\iJ*4\relax}}{\iK}}]% \node[anchor=south west,inner sep=0pt]% at (\nX,\nY) {\xusebox{Image.\iK}};% \end{scope}% }% \draw[line width=0,% postaction={% path picture={% \node[anchor=south west,inner sep=0pt]% at (path picture bounding box.south west)% {\mediabutton[jsaction={onButtonClick(\iI,\iJ);}]{% \tikz \useasboundingbox% (path picture bounding box.south west)% rectangle% (path picture bounding box.north east);}};% }% }]% (\nX,\nY) rectangle ++(1.1,1.1);% }% }% \end{tikzpicture} \end{document} I made the following change to the code: \documentclass[tikz,margin=1mm]{standalone} \usepackage{xsavebox} \usepackage[tikz]{ocgx2} \usepackage{media9} \usepackage{multido} \usepackage{xcolor}\pagecolor{gray} \usepackage{multido} \usepackage{ifluatex} \ifluatex\def\pdfpageattr{\pdfvariable pageattr}\fi \usepackage{tikzmarmots} % imagem base \begin{xlrbox}{Image} \begin{tikzpicture} \useasboundingbox (0,0) rectangle (4.4,4.4); \node at (2.2,2.2) {\tikz\marmot[scale=2.1];}; \end{tikzpicture} \end{xlrbox} % peças do puzzle \multido{\nX=0+1.1,\iI=0+1}{4}{% \multido{\nY=3.3+-1.1,\iJ=0+1}{4}{% \ifnum\numexpr\iI+\iJ\relax>0 \begin{xlrbox}{Image.\the\numexpr\iI+\iJ*4\relax} \begin{tikzpicture} \clip (\nX,\nY) rectangle ++(1.1,1.1); \node[anchor=south west,inner sep=0pt] at (0,0) {\theImage}; \end{tikzpicture} \end{xlrbox} \fi } } \newcommand\MyStatus[2]{\ifnum#1=#2 visible\else invisible\fi} % JavaScript \pdfpageattr{ /AA << /O << /S/JavaScript /JS ( var tile=[], oldTile=[]; for(var i=0;i<4;i++){ tile[i]=[]; oldTile[i]=[]; for(var j=0;j<4;j++){ tile[i][j]=[]; oldTile[i][j]=i+j*4-1; } } var ocg=this.getOCGs(this.pageNum); for(var k in ocg){ var n=ocg[k].name.split('.'); tile[n[0]][n[1]][n[2]-1]=ocg[k]; } var si=0,sj=0; function onButtonClick(i,j){ if(si==i && sj!=j){ for(var y=sj;y!=j;sj<j?y++:y--){ if(y!=sj) tile[i][y][oldTile[i][y]].state=false; oldTile[i][y]=oldTile[i][sj<j?y+1:y-1]; tile[i][y][oldTile[i][y]].state=true; } } else if(sj==j && si!=i){ for(var x=si;x!=i;si<i?x++:x--){ if(x!=si) tile[x][j][oldTile[x][j]].state=false; oldTile[x][j]=oldTile[si<i?x+1:x-1][j]; tile[x][j][oldTile[x][j]].state=true; } } if(si==i||sj==j){ if(oldTile[i][j]>-1) tile[i][j][oldTile[i][j]].state=false; oldTile[i][j]=-1; si=i; sj=j; } } ) >> >> } \def\ShuffleIndex#1{% \csname ShuffleValue#1\endcsname% } \expandafter\def\csname ShuffleValue0\endcsname{5} \expandafter\def\csname ShuffleValue1\endcsname{12} \expandafter\def\csname ShuffleValue2\endcsname{3} \expandafter\def\csname ShuffleValue3\endcsname{14} \expandafter\def\csname ShuffleValue4\endcsname{1} \expandafter\def\csname ShuffleValue5\endcsname{6} \expandafter\def\csname ShuffleValue6\endcsname{11} \expandafter\def\csname ShuffleValue7\endcsname{9} \expandafter\def\csname ShuffleValue8\endcsname{8} \expandafter\def\csname ShuffleValue9\endcsname{2} \expandafter\def\csname ShuffleValue10\endcsname{7} \expandafter\def\csname ShuffleValue11\endcsname{10} \expandafter\def\csname ShuffleValue12\endcsname{15} \expandafter\def\csname ShuffleValue13\endcsname{4} \expandafter\def\csname ShuffleValue14\endcsname{13} \expandafter\def\csname ShuffleValue15\endcsname{0} \begin{document} \newcount\shufcount \shufcount=0 \begin{tikzpicture} \multido{\nX=0+1.1,\iI=0+1}{4}{% \multido{\nY=3.3+-1.1,\iJ=0+1}{4}{% \edef\CellIndex{\the\numexpr\iI+\iJ*4\relax}% \edef\RandIndex{\ShuffleIndex{\CellIndex}}% \multido{\iK=1+1}{15}{% \begin{scope}[ocg={ref=\iI.\iJ.\iK,% status=\MyStatus{\ShuffleIndex{\the\numexpr\iI+\iJ*4\relax}}{\iK}}]% \node[anchor=south west,inner sep=0pt]% at (\nX,\nY) {\xusebox{Image.\iK}};% \end{scope}% }% \draw[line width=0,% postaction={% path picture={% \node[anchor=south west,inner sep=0pt]% at (path picture bounding box.south west)% {\mediabutton[jsaction={onButtonClick(\iI,\iJ);}]{% \tikz \useasboundingbox% (path picture bounding box.south west)% rectangle% (path picture bounding box.north east);}};% }% }]% (\nX,\nY) rectangle ++(1.1,1.1);% }% }% \end{tikzpicture} \end{document} But when compiling and opening Adobe, the game displays errors! The main difference between the two codes is that the first version initializes the puzzle in its natural ordered state, while the second version attempts to introduce a manual shuffle at compilation time. In the first code, each grid cell determines its visible tile using the direct index \the\numexpr\iI+\iJ*4\relax, meaning the logical tile numbering matches the visual position expected by the JavaScript initialization (oldTile[i][j]=i+j*4-1). Thus, the OCG references, the visibility logic (\MyStatus), and the JavaScript tile matrix remain perfectly aligned. In contrast, the second code introduces a \ShuffleIndex mapping that reassigns which tile is visible in each cell by redefining the status condition through a precomputed permutation (ShuffleValue0–ShuffleValue15). Although the OCG naming convention (ref=\iI.\iJ.\iK) remains unchanged, the logical relationship between cell coordinates and tile indices is altered at the TeX level only. As a result, the visual layout becomes shuffled, but the JavaScript still assumes the original positional indexing when constructing oldTile, leading to a mismatch between the PDF layer structure and the JS tile state logic. In short, the first code preserves structural consistency between TeX indexing and JavaScript state management, whereas the second modifies only the initial visibility layer without updating the underlying JS tile model, which explains why interaction breaks after shuffling. I’d appreciate any tips or corrections. If I’m handling the OCG indexing or JavaScript scope wrong, please let me know how to fix it. Thanks in advance!

I'm working with a blank Beamer presentation template and want to recreate a sidebar similar to one shown in the image below. Unlike typical Beamer sidebars that extend to the page's edge, this one is part of a custom frame. I'd like the sidebar to display boxed sections with sharp drop shadows. The current section should be highlighted by a red shadow, while the current subsection should be bolded and appear on a white horizontal strip. Subsections from other sections should remain hidden until the presentation reaches that specific section, at which point they should appear in a dropdown list in the sidebar (e.g. in the image, we're on SO so subsections of SO are shown in the sidebar, but subsections of Section Two and Section Three are not). Note: By 'subsection' I really mean slide titles. How can I implement this effect in LaTeX? Any help would be appreciated. \documentclass[11pt]{beamer} \usepackage{tikz} \usepackage{microtype} \usepackage{xcolor} \usepackage{soul} \usetikzlibrary{calc} \usepackage{ lmodern, babel, amsmath, eurosym } \definecolor{darkpastelgreen}{rgb}{0.01, 0.75, 0.24} \usepackage[default]{sourcesanspro} \usepackage[T1]{fontenc} \setbeamertemplate{navigation symbols}{} \setbeamertemplate{background}{% \begin{tikzpicture}[overlay,remember picture] \fill[sharp corners,fill=darkpastelgreen] ($ (current page.north west) + (0.4cm,-0.4cm) $) rectangle ($ (current page.south east) + (-0.4cm,0.4cm) $); \end{tikzpicture}% \begin{tikzpicture}[overlay,remember picture] \fill[sharp corners,color=white] ($ (current page.north west) + (0.5cm,-0.5cm) $) rectangle ($ (current page.south east) + (-2cm,0.5cm) $); \end{tikzpicture}% } \setbeamersize{text margin left=0.8cm, text margin right=0.85cm} % Reduce side margins \setbeamertemplate{frametitle}{\color{black}\bfseries\insertframetitle \nointerlineskip \bigskip } \addtobeamertemplate{frametitle}{\vspace*{0cm}}{\vspace*{-0.4cm}} \addtolength{\headsep}{0.6cm} \begin{document} \begin{frame}[t]{} \frametitle{A Subsection} Slide content goes here... \end{frame} \end{document}

How can objects be moved with TikZ in beamer - like in this video? (For non german speaking persons: the speaker says that the example at 8:15 is made with beamer and TikZ).

I needed to draw a graph on LaTex, I'm quite new to Tikz environment so I used the following code. My question is how to improve my code because I'm sure I can have a better result with fewer lines. PS : is it possible to add a legend for s1 and z1 ? \documentclass[12pt,a4paper]{report} \usepackage[utf8]{inputenc} \usepackage[margin=1in]{geometry} \usepackage{graphicx} \usepackage{tikz} \usepackage{xcolor} \begin{document} \begin{center} \begin{tikzpicture}[thick, >=stealth] %axe des x \draw [->] (-2.5,0) -- (1,0); \node at (1.5,0) {\small \textbf{Re(s)}}; %axe des y \draw [->] (0,-2.5) -- (0,2.5); \node at (0.5,2.6) {\small \textbf{Im(s)}}; %demi cerle \draw (0,1.5) arc (90:270:1.5cm); %partie réelle omega n \draw [ultra thick] (-1.5,-0.1) -- (-1.5,0.1); \node at (-1.8,-0.2) {\small \textbf{$\omega_n$}}; %moins alpha \draw [ultra thick] (-0.85,-0.1) -- (-0.85,0.1); \node at (-1.2,-0.2) {\small \textbf{-$\alpha$}}; %dots \draw [dotted, thick] (0,-1.25) -- (-0.85,-1.25) -- (-0.85,1.25) -- (0,1.25); %s1 \node at (-0.85,1.25) {\tiny \textbf{+}}; \node at (-1.1,1.3) {\scriptsize \textbf{$s_1$}}; %s2 \node at (-0.85,-1.25) {\tiny \textbf{+}}; \node at (-1.1,-1.3) {\scriptsize \textbf{$s_2$}}; % omega d \draw [very thick] (-0.1,1.25) -- (0.1,1.25); \node at (0.4,1.26) {\scriptsize \textbf{$\omega_d$}}; %-omega d \draw [very thick] (-0.1,-1.25) -- (0.1,-1.25); \node at (0.4,-1.26) {\scriptsize \textbf{-$\omega_d$}}; %segment \draw [thick] (-0.85,1.25) -- (0,0) -- (-0.85,-1.25); %Phi \draw [ultra thin, ->] (-0.298,0.4) arc (140:90:0.4cm); \node at (-0.2,0.65) {\scriptsize $\phi$}; %zéro 1 \draw (-.7,0.625) circle (0.7mm); \node at (-.7,0.4) {\scriptsize $z_1$}; %zéro 2 \draw (-.7,-0.625) circle (0.7mm); \node at (-.7,-0.4) {\scriptsize $z_2$}; \end{tikzpicture} \end{center} \end{document}

I need this tkz-tab \usepackage{tikz,tkz-tab} \begin{document} \begin{tikzpicture} \tkzTabInit{$x$ / 1 , $f\left(x\right)$ / 1}{$-\infty$ , $-\frac{b}{a}$ , $+\infty$} \tkzTabLine{ , \text{Opposé signe } a , z , \text{Signe de } a , } \end{tikzpicture} \end{document} to be red. The whole of it, text, lines, everything. I can't find anything on this forum and I tried to put a [color=red] next to the commands but it only gave me an error. PS: the text in the tab is in French but don't worry 😉

I am trying to produce a probability distribution graph for a discrete random variable. What I want to know is how to shift x=0 to the right so that it is positioned where x=1 is. As you can see, this is not being done for my graph above, using the code below. \documentclass[]{article} \usepackage[margin=0.5in]{geometry} \usepackage{pgfplots} \renewcommand{\thesection}{\arabic{section}} \usepackage{mathtools} \usepackage{cancel} \usepackage{pgfplots} \usepackage{amsmath} \newtheorem{theorem}{THEOREM} \newtheorem{proof}{PROOF} \usepackage{tikz} \usepackage{amssymb} \usetikzlibrary{patterns} \usepackage{fancyhdr} \usepackage{bigints} \usepackage{color} \usepackage{tcolorbox} \usepackage{color,xcolor} \usepackage{booktabs,array} \usepackage{hyperref} \usepackage{graphicx} \usetikzlibrary{arrows} \usepackage{polynom} \usepackage{wallpaper} \usetikzlibrary{shapes.geometric} \usepgfplotslibrary{fillbetween} \newenvironment{tightcenter}{ \setlength\topsep{0pt} \setlength\parskip{0pt} \begin{center}}{\end{center}} \begin{document} \begin{tikzpicture} \begin{axis}[ %axis lines=middle, grid=major, %ticks=none, xmin=0, xmax=4.2, ymin=0, ymax=0.55, clip=false, xtick={0,1,2,3,4}, xticklabels={$0$,$1$,$2$,$3$,$4$}, ytick={0,0.1,0.2,0.3,0.4,0.5}, height=10cm, width=14cm, %axis line style={shorten >=-10pt, shorten <=-10pt}, yticklabel style={ fill=white, %yshift=10pt, }, ylabel=\text{proportion}, xticklabel style={ %xshift=10pt, fill=white }, xlabel=\text{Number of accidents per week}, ylabel near ticks, xlabel near ticks %ylabel style={rotate=-90} ] %\node[below] at (axis cs:-1.5,0) {$O$}; %\draw[fill=black](axis cs:30,35) circle (3pt); %\draw[fill=black](axis cs:15,20) circle (3pt); %\draw[fill=black](axis cs:25,20) circle (3pt); %\draw[fill=black](axis cs:12,10) circle (3pt); %\draw[fill=black](axis cs:25,22) circle (3pt); %\draw[fill=black](axis cs:32,40) circle (3pt); %\draw[fill=black](axis cs:50,30) circle (3pt); %\draw[fill=black](axis cs:45,40) circle (3pt); %\draw[fill=black](axis cs:60,50) circle (3pt); %\draw[fill=black](axis cs:20,15) circle (3pt); %\draw[fill=black](axis cs:15,10) circle (3pt); %\draw[fill=black](axis cs:19,20) circle (3pt); %\draw[fill=black](axis cs:25,20) circle (3pt); %\draw[fill=black](axis cs:45,40) circle (3pt); %\draw[fill=black](axis cs:50,45) circle (3pt); % \draw[thick,fill=gray,opacity=0.5] (axis cs: 0-0.2,0) rectangle (axis cs: 0+0.2,0.45); \draw[thick,fill=gray,opacity=0.5] (axis cs: 1-0.2,0) rectangle (axis cs: 1+0.2,0.3); \draw[thick,fill=gray,opacity=0.5] (axis cs: 2-0.2,0) rectangle (axis cs: 2+0.2,0.15); \draw[thick,fill=gray,opacity=0.5] (axis cs: 3-0.2,0) rectangle (axis cs: 3+0.2,0.1); \end{axis} \end{tikzpicture} \end{document} The following graph is what I am trying to replicate: Thank you in advance.

Consider the following MWE: \documentclass[border=5pt,tikz]{standalone} \usepackage{ifthen} \newcommand{\binary}[3]{ \pgfmathsetmacro\number{int(#1*2^0+#2*2^1+#3*2^2)} } \newcommand{\sieben}[1]{ \draw[gray,opacity=.3,line width=3pt] (0,0) --+ (0,.5); \draw[gray,opacity=.3,line width=3pt] (0,.6) --+ (0,.5); \draw[xshift=.7cm,gray,opacity=.3,line width=3pt] (0,0) --+ (0,.5); \draw[xshift=.7cm,gray,opacity=.3,line width=3pt] (0,.6) --+ (0,.5); \draw[gray,opacity=.3,line width=3pt] (.1,1.18) --+ (.5,0); \draw[gray,opacity=.3,line width=3pt] (.1,-.05) --+ (.5,0); \draw[gray,opacity=.3,line width=3pt] (.1,.55) --+ (.5,0); \ifthenelse{\equal{#1}{0}}{ \draw[red,line width=3pt] (0,0) --+ (0,.5); \draw[red,line width=3pt] (0,.6) --+ (0,.5); \draw[xshift=.7cm,red,line width=3pt] (0,0) --+ (0,.5); \draw[xshift=.7cm,red,line width=3pt] (0,.6) --+ (0,.5); \draw[red,line width=3pt] (.1,1.18) --+ (.5,0); \draw[red,line width=3pt] (.1,-.05) --+ (.5,0); }{} \ifthenelse{\equal{#1}{1}}{ \draw[xshift=.7cm,red,line width=3pt] (0,0) --+ (0,.5); \draw[xshift=.7cm,red,line width=3pt] (0,.6) --+ (0,.5); }{} \ifthenelse{\equal{#1}{2}}{ \draw[red,line width=3pt] (.1,1.18) --+ (.5,0);; \draw[xshift=.7cm,red,line width=3pt] (0,.6) --+ (0,.5); \draw[red,line width=3pt] (.1,.55) --+ (.5,0); \draw[red,line width=3pt] (0,0) --+ (0,.5); \draw[red,line width=3pt] (.1,-.05) --+ (.5,0); }{} \ifthenelse{\equal{#1}{3}}{ \draw[xshift=.7cm,red,line width=3pt] (0,0) --+ (0,.5); \draw[xshift=.7cm,red,line width=3pt] (0,.6) --+ (0,.5); \draw[red,line width=3pt] (.1,1.18) --+ (.5,0); \draw[red,line width=3pt] (.1,-.05) --+ (.5,0); \draw[red,line width=3pt] (.1,.55) --+ (.5,0); }{} \ifthenelse{\equal{#1}{4}}{ \draw[red,line width=3pt] (0,.6) --+ (0,.5); \draw[xshift=.7cm,red,line width=3pt] (0,0) --+ (0,.5); \draw[xshift=.7cm,red,line width=3pt] (0,.6) --+ (0,.5); \draw[red,line width=3pt] (.1,.55) --+ (.5,0); }{} \ifthenelse{\equal{#1}{5}}{ \draw[red,line width=3pt] (0,.6) --+ (0,.5); \draw[xshift=.7cm,red,line width=3pt] (0,0) --+ (0,.5); \draw[red,line width=3pt] (.1,1.18) --+ (.5,0); \draw[red,line width=3pt] (.1,.55) --+ (.5,0); \draw[red,line width=3pt] (.1,-.05) --+ (.5,0); }{} \ifthenelse{\equal{#1}{6}}{ \draw[red,line width=3pt] (0,0) --+ (0,.5); \draw[red,line width=3pt] (0,.6) --+ (0,.5); \draw[xshift=.7cm,red,line width=3pt] (0,0) --+ (0,.5); \draw[red,line width=3pt] (.1,1.18) --+ (.5,0); \draw[red,line width=3pt] (.1,-.05) --+ (.5,0); \draw[red,line width=3pt] (.1,.55) --+ (.5,0); }{} \ifthenelse{\equal{#1}{7}}{ \draw[xshift=.7cm,red,line width=3pt] (0,0) --+ (0,.5); \draw[xshift=.7cm,red,line width=3pt] (0,.6) --+ (0,.5); \draw[red,line width=3pt] (.1,1.18) --+ (.5,0); }{} \ifthenelse{\equal{#1}{8}}{ \draw[red,line width=3pt] (0,0) --+ (0,.5); \draw[red,line width=3pt] (0,.6) --+ (0,.5); \draw[xshift=.7cm,red,line width=3pt] (0,0) --+ (0,.5); \draw[xshift=.7cm,red,line width=3pt] (0,.6) --+ (0,.5); \draw[red,line width=3pt] (.1,1.18) --+ (.5,0); \draw[red,line width=3pt] (.1,-.05) --+ (.5,0); \draw[red,line width=3pt] (.1,.55) --+ (.5,0); }{} \ifthenelse{\equal{#1}{9}}{ \draw[red,line width=3pt] (0,.6) --+ (0,.5); \draw[xshift=.7cm,red,line width=3pt] (0,0) --+ (0,.5); \draw[xshift=.7cm,red,line width=3pt] (0,.6) --+ (0,.5); \draw[red,line width=3pt] (.1,1.18) --+ (.5,0); \draw[red,line width=3pt] (.1,-.05) --+ (.5,0); \draw[red,line width=3pt] (.1,.55) --+ (.5,0); }{} \ifthenelse{\equal{#1}{a}}{ \draw[red,line width=3pt] (0,0) --+ (0,.5); \draw[red,line width=3pt] (0,.6) --+ (0,.5); \draw[xshift=.7cm,red,line width=3pt] (0,0) --+ (0,.5); \draw[xshift=.7cm,red,line width=3pt] (0,.6) --+ (0,.5); \draw[red,line width=3pt] (.1,1.18) --+ (.5,0); \draw[red,line width=3pt] (.1,.55) --+ (.5,0); }{} % \ifnum#1>9 % \draw[red,line width=3pt] (0,0) --+ (0,.5); % \draw[red,line width=3pt] (0,.6) --+ (0,.5); % \draw[red,line width=3pt] (.1,1.18) --+ (.5,0); % \draw[red,line width=3pt] (.1,-.05) --+ (.5,0); % \draw[red,line width=3pt] (.1,.55) --+ (.5,0); % \fi } \begin{document} \begin{tikzpicture}[xslant=0] \sieben{a} \begin{scope}[xshift=1.5cm] \binary{1}{1}{1} % seven in dual system \sieben{\number} \end{scope} \end{tikzpicture} \end{document} Here is the output: My problem is: When I uncomment the commented part in the definition of the command (\ifnum#1>9 …) and I type as an argument the letter "a", I get an error. But when I comment this part, I don't. My question is: How can I fix this error?

Goal: I am trying to find a way to write an equation for: However, I fail, or at least so far could not find a way, to add the last layer in the bottom for "magnetic flux" using \underbrace. Here is what I have so far, $$ \overbrace{ \underbrace{S^1_A \times S^1_B}_{E} \times \underbrace{S^1_C \times \mathbb{R}}_{\mathbb{CP}^{N-1}} }^{\text{ABCDEFG}} $$ and my output is this: Could you find a better way to do it? Effectively, how to do "Underbrace" under two "Underbraces"? Or maybe we can also try to use TikZ instead? (i.e. I don't mind to try other methods) p.s. Another thing is that, in my case, the size of ABCDEFG is smaller than the S^1_A \times S^1_B \times S^1_C \times \mathbb{R} — is there a way to adjust the size of ABCDEFG and others? Thank you for your help!!!

By adapting the codes in an answer to the question How to draw these (closed contours) diagrams using TikZ or PSTricks?, I get the following picture. Would anybody help me to make the following improvement? How can I have arrows in the line segment (-R,0) and also the smaller arc? (And only one arrow in the bigger arc.) How can I make the sizes of 1-\epsilon, 1+\epsilon smaller? \documentclass{article} \usepackage{tikz} \usetikzlibrary{decorations.markings} \begin{document} \begin{tikzpicture}[decoration={markings, mark=at position 0.5cm with {\arrow[line width=1pt]{>}}, mark=at position 2cm with {\arrow[line width=1pt]{>}}, mark=at position 7.85cm with {\arrow[line width=1pt]{>}}, mark=at position 9cm with {\arrow[line width=1pt]{>}} } ] % The axes \draw[help lines,->] (-4,0) -- (4,0) coordinate (xaxis); \draw[help lines,->] (0,-1) -- (0,4) coordinate (yaxis); \node at (0,2) {$\times$}; \node at (-.5,2) {$2i$}; \node at (1,0) {$\times$}; % The path %\path[draw,line width=0.8pt,postaction=decorate] (1,0) node[below] {$\epsilon$} -- (2,0) node[below] {$r$} arc (0:180:2) -- (-1,0) arc (180:0:1); \path[draw,line width=0.8pt,postaction=decorate] (1.5,0) node[below] {$1+\epsilon$} -- (3,0) node[below] {$R$} arc (0:180:3) node[below] {$-R$} -- (.5,0) node[below]{$1-\epsilon$} arc (180:0:.5); % The labels \node[below] at (xaxis) {$x$}; \node[left] at (yaxis) {$y$}; \node[below left] {$O$}; \node at (1,.8) {$C_{\varepsilon}$}; \node at (2,3) {$\Gamma_{R}$}; \end{tikzpicture} \end{document}

So I just started using LateX yesterday and ran into a problem. I'm making a table where a number is circled and the whole row is crossed out. I found different codes on the internet and tried applying them to the table. Here's the code: \documentclass[12pt,a4paper]{article} \usepackage{amsmath,amssymb,amsthm, amsfonts} \usepackage{tikz-inet} \usepackage{graphicx} \usetikzlibrary{matrix} \usepackage{tikz} Command to make circle: \usetikzlibrary{fit,shapes.geometric} \newcounter{nodemarkers} \newcommand\circletext[1]{% \tikz[overlay,remember picture] \node (marker-\arabic{nodemarkers}-a) at (0,1.5ex) {};% #1% \tikz[overlay,remember picture] \node (marker-\arabic{nodemarkers}-b) at (0,0){};% \tikz[overlay,remember picture,inner sep=2pt] \node[draw,ellipse,fit=(marker-\arabic{nodemarkers}-a.center) (marker-\arabic{nodemarkers}-b.center)] {};% \stepcounter{nodemarkers}% } Command to make lines in the table: \newcommand{\tikzmark}[2]{\tikz[overlay,remember picture,baseline] \node [anchor=base] (#1) {$#2$};} \newcommand{\DrawVLine}[3][]{% \begin{tikzpicture}[overlay,remember picture] \draw[shorten <=0.3ex, #1] (#2.north) -- (#3.south); \end{tikzpicture} } \newcommand{\DrawHLine}[3][]{% \begin{tikzpicture}[overlay,remember picture] \draw[shorten <=0.2em, #1] (#2.west) -- (#3.east); \end{tikzpicture} } The table: \begin{document} \begin{center} \renewcommand{\arraystretch}{1.3} \begin{tabular}{c|cccc} \multicolumn {1}{c|}{} & 60 & 110 & 80 & 110 \\ \hline 80 & \tikzmark{topA}{3} & \tikzmark{topB}{10} & \tikzmark{topC}{20} & \tikzmark{topD}{ \circletext{0} } \\ 20 & 2 & 1 & 3 & \tikzmark{rightB}{0} \\ 50 & 2,5 & 3,5 & 4 & \tikzmark{rightC}{0} \\ 210 & 4 & 5 & 9 & \tikzmark{rightD}{0} \\ \DrawVLine[blue, thick, opacity=0.8]{topD}{rightD} \end{tabular} \end{center} \end{document} As you can see the vertical line is too long. Can anyone tell me where the code went wrong? If I try to remove \DrawVLine[blue, thick, opacity=0.8]{topD}{rightD} it looks fine though.

I'm using \onslide<…-> for overlays in TikZ: \documentclass{beamer} \usepackage{tikz} \setbeamertemplate{footline}{\insertpagenumber{}} \begin{document} \begin{frame} \begin{tikzpicture} \draw node[] at (0, 0) {$s_0$}; \onslide<2->{ \draw node[] at (1, 1) {$s_1$}; } \onslide<3->{ \draw node[] at (2, 2) {$s_2$}; } \end{tikzpicture} \end{frame} \end{document} …and there are no more annoying additional bullets in the headline for every single overlay, but the page number is still increasing (so I'm getting only one bullet but 1, 2, 3 as page numbers). Is there any solution this problem?

Sorry, I have no code to submit, mostly because I have no idea how to do this. I want to type up my homework (I can do the homework by hand) and I am looking for a simple method that I can use repetitively on different equations; without having to code each equation; to make/produce/draw the slope field of that equation. Currently, I have typed up the rest of my homework with latex, but have no good example from the internet to follow. I want to put the slope fields for both $\frac{\mathrm{d}y}{\mathrm{d}x}=2x$ and $\frac{\mathrm{d}y}{\mathrm{d}x}=x\sqrt{x}$ into my homework. My system is Fedora 19. Any suggestions? ps. sorry if this is a poor quality question. I just used the suggested tags.

How can I get a linebreak inside a matrix node? The following gives the error: Package tikz Error: Giving up on this path. Did you forget a semicolon?. unless I remove the linebreak. \documentclass{standalone} \usepackage{tikz} \usetikzlibrary{chains} \usetikzlibrary{matrix} \begin{document} \begin{tikzpicture} \matrix (m) [ matrix of nodes ] { {some text} & {this node \\ does not work} \\ {other text} & {more text} \\ }; \end{tikzpicture} \end{document}

I want to draw a math matrix in TikZ, where I can draw helping partition lines. So far I found it pretty simple to just draw a matrix with brackets. \begin{tikzpicture} \matrix [matrix of math nodes,left delimiter={[},right delimiter={]}] { 1 & 2 & 1 & 0 & 0 & 10 \\ 3 & 2 & 0 & 1 & 0 & 20 \\ -2 & -10 & 0 & 0 & 1 & 0 \\ }; \end{tikzpicture} However, I would like to partition the matrix with a vertical line between columns 5 and 6, and a horizontal line between rows 2 and 3. Furthermore it could nice to have "identification variables" outside the brackets (top).