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\documentclass{article}[pstricks,border=8pt,12pt] \usepackage[utf8]{inputenc} \usepackage{geometry} [a4paper,lmargin=1.5cm,rmargin=1.5cm,Botton=1.5cm,top=1.75cm] \usepackage{graphicx} \usepackage{wrapfig} \usepackage{color} \usepackage{amsmath} \usepackage[T1]{fontenc} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{mathrsfs} \usepackage{physics} \usepackage{cancel} \usepackage[all]{xy} \usepackage{pstricks-add} \usepackage{pst-all} \usepackage{pst-solides3d} \usepackage{fancybox} \usepackage{tikz} \usepackage{tikz-3dplot} \usepackage{gnuplottex} \tikzset{flippedeventlabel/.append style={align=center}} \usetikzlibrary{matrix.skeleton} \usetikzlibrary[shapes,arrows,positioning,fit,backgrounds,intersections,shadows,calc,shadings] \usetikzlibrary{positioning} \usetikzlibrary{decorations.text} \usetikzlibrary{decorations.pathmorphing} \pgfdeclarelayer{background layer} \pgfdeclarelayer{foreground layer} \pgfsetlayers{background layer,main,foreground layer} %\usetikzlibrary{datavisualization.formats.functions} \usepackage{pgf-pie} \usepackage{color,colortbl} \usepackage{lscape} \usepackage{pgfplots} \pgfplotsset{compat=newest} \usetikzlibrary{datavisualization} \usetikzlibrary[shapes,arrows.meta,positioning,fit,backgrounds,intersections,shadows,calc,datavisualization.formats.functions] \usetikzlibrary{patterns} \usepackage[colorlinks=true,linkcolor=black,citecolor=black,filecolor=magenta,urlcolor=blue]{hyperref} %Paquete de estilo de referencias \urlstyle{same} \date{\today} \newcounter{i} \newcounter{j} \renewcommand{\CancelColor}{\red} % Start the document \begin{document} \pagecolor{black} % Definición local de colores \colorlet{AnguloH}{green!50!black} \colorlet{AnguloV}{magenta} \colorlet{Cesferica}{red} \colorlet{Ccilindrica}{blue} %\begin{landscape} \begin{center} \href{ENLACE WEB}{\textcolor{white}{\underline{\Large{\LaTeX\ Code}}}} \tdplotsetmaincoords{75}{140} \begin{tikzpicture}[scale=4.8,tdplot_main_coords] \tikzset{callout/.style={ellipse callout, callout pointer arc=30, callout absolute pointer={#1}}} \coordinate (O) at (0,0,0); \coordinate (x) at (1,0,0); \coordinate (y) at (0,1,0); \coordinate (z) at (0,0,1); \draw[thick, >=Stealth, ->] (O) -- (x) node[anchor = north]{x}; % x \draw[thick, >=Stealth, ->] (O) -- (y) node[anchor = north]{y}; % y \draw[thick, >=Stealth, ->] (O) -- (z) node[anchor = south]{z}; % z \coordinate (xz) at (.5,0,.48); \coordinate (yz) at (-0.3,1.5,.5); \coordinate (xy) at (.3,.5,-0.8); % text on the yz plane \draw[canvas is yz plane at x = 0, transform shape, ultra thick,draw = magenta, fill =black, opacity = 1] (yz) circle (1cm); \node[canvas is yz plane at x = 0, rounded corners,inner sep=2ex] at (0,1.8,1.2) {\Huge{\textcolor{white}{The Qubit}}}; \node[callout={(0,1.5,1)}, fill=orange,rotate=85] at (0,1.1,.8) {Math Superposition}; \node[canvas is yz plane at x = 0, rounded corners, left color=gray, right color=black,inner sep=2ex] at (0,2,0.9) {\textcolor{white}{\Large{\textbf{$\mid x\rangle = \alpha \mid 0\rangle +\beta \mid 1\rangle$}}}}; \node[canvas is yz plane at x = 0] at (0,1.75,0.7) {\textcolor{white}{\Large{$\alpha, \ \beta \ \in \ \mathbb{C}$}}}; \node[canvas is yz plane at x = 0, rounded corners, left color=black, right color=gray,inner sep=2ex] at (0,1.75,0.5) {\textcolor{white}{\Large{\textbf{$\alpha^2\ +\ \beta^2\ =\ 1$}}}}; \node[callout={(0,2.14,0.6)}, fill=yellow,rotate=85] at (0,2.4,0.35) {Probabilistic Sense}; \draw[<->,orange,ultra thick,canvas is yz plane at x = -1.5, align = center,scale=0.5] (-0.5,-1) sin (-0.25,-0.5) cos (0,-1) sin (0.25,-1.5) cos (0.5,-1); %texto sobre el lienzo xz \draw[canvas is xz plane at y = 0,transform shape, ultra thick,draw = yellow, fill = blue, opacity = 0.8] (xz) circle (1cm); \node[canvas is zx plane at y = 0, align = center,rotate=-90] at (0.5,0,1.3){\textbf{\textcolor{white}{canvas zx}}}; \node[canvas is zx plane at y = 0, align = center,rotate=-90] at (0.5,0,1.15){\Large{\textbf{\textcolor{white}{\LaTeX \ For MathTeXt}}}}; \node[canvas is zx plane at y = 0, align = center,rotate=-90] at (0.5,0,0.9){\Huge{\textbf{\textcolor{yellow}{Quantum Supremacy}}}}; \node[canvas is zx plane at y = 0, align = center,rotate=-90] at (0.5,0,0.75){\textbf{\textcolor{white}{\Large{The amazing phenomenon about}}}}; \node[canvas is zx plane at y = 0, align = center,rotate=-90] at (0.5,0,0.65){\textbf{\textcolor{white}{\Large{the absolutely small.}}}}; \node[canvas is zx plane at y = 0, align = center,rotate=-90] at (0.5,0,0.5){\bf\textcolor{white}{$|0\rangle= \mqty(1 \\ 0)$ \ and \ $|1\rangle= \mqty(0 \\ 1)$\ so, the qubit state:}}; \node[canvas is zx plane at y = 0, align = center,rotate=-90] at (0.5,0,0.3){\bf\textcolor{white}{$|x\rangle= \mqty(z_1 \\ z_2)$ \ $\in$ \ $\mathbb{C}^2$}}; \node[canvas is zx plane at y = 0, align = center,rotate=-90] at (0.5,0,0.15){\bf\textcolor{white}{We note that ket-bracket is merely notation so,}}; \node[canvas is zx plane at y = 0, align = center,rotate=-90] at (0.5,0,0.05){\bf\textcolor{white}{all properties of linear algebra it follows,}}; \node[canvas is zx plane at y = 0, align = center,rotate=-90] at (0.5,0,-0.05){\bf\textcolor{white}{and for two or more qubits, tensor algebra}}; \draw[draw=blue,ultra thick,canvas is xy plane at z = 0, transform shape,fill=blue, opacity =0.5] (xy) circle (1.05cm); \path[canvas is xz plane at y = 0,decorate,decoration={text along path,text color=yellow,text={|\ | Quantum Computing Thorough Tunnelling Effect}}] (0.5,0.5) circle (1.05cm); \setcounter{i}{1} \pgfmathsetmacro{\r}{0.2} \foreach \z in{-2.4,-2.2,...,-1} { \ifthenelse{\arabic{i}=1}{\tdplotdrawarc[blue,fill=blue,above]{(0,0,\z)}{0.3}{0}{360}{}{} }{ \tdplotdrawarc[blue,ultra thick,fill=blue,above]{(0,0,\z)}{\r+\arabic{i}*0.13}{0}{360}{fill}{} } \addtocounter{i}{1} } \setcounter{j}{1} \pgfmathsetmacro{\t}{0.15} \foreach \a in {-2.4,-2.2,...,-1.2} { \foreach \b in {0,25,...,350} { \tdplotsinandcos{\costheta}{\sintheta}{\b} \ifthenelse{\arabic{j}=1} {\draw node[white,scale=0.8] at (0.15*\costheta, 0.15*\sintheta,\a){\tiny{$0 \ 1\ 0\ 1$}}}{\draw node[white] at (\arabic{j}*\t*\costheta-0.5,\arabic{j}*\t*\sintheta-0.6,\a){\tiny{$0\ 1 \ \sim \ \mid x \rangle \ \sim \ 1\ 0$} }}; } \addtocounter{j}{1} } \foreach \c in {0,5,...,355} { \tdplotsinandcos{\costheta}{\sintheta}{\c} \draw[->,green](0.2*\costheta,0.2*\sintheta,-2.4) -- (\costheta,\sintheta,-0.97); } \foreach \c in {0,6,...,360} { \tdplotsinandcos{\costheta}{\sintheta}{\c} \draw[->,green](0.2*\costheta,0.2*\sintheta,-2.4) -- (\costheta,\sintheta,-0.97); } \foreach \c in {0,4,...,360} { \tdplotsinandcos{\costheta}{\sintheta}{\c} \draw[->,yellow](0.2*\costheta,0.2*\sintheta,-2.4) -- (\costheta,\sintheta,-0.97); } \foreach \d in {0,4.3,...,356.9} { \tdplotsinandcos {\costheta}{\sintheta}{\d} \draw [->,yellow] {(0,0,-2.4) .. controls (0.62*\costheta,0.62*\sintheta,-0.5) .. (1.24*\costheta,1.24*\sintheta,-1)}; } \foreach \d in {0,4.3,...,356.9} { \tdplotsinandcos {\costheta}{\sintheta}{\d} \draw [->,green] {(0,0,-2.4) .. controls (0.5*\costheta,0.5*\sintheta,-0.5) .. (\costheta,\sintheta,-1)}; } \end{tikzpicture} \end{center} \end{document}
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