☰

概率场景树

tag-icon • tag-icon tikz-pgf
概率场景树

在此处输入图片描述

如果有人能帮我画出这个网络，我将不胜感激。先谢谢了。

答案1

您可以从此开始并添加/删除不同的项目

\documentclass[tikz]{standalone}
\begin{document}
\begin{tikzpicture}[c/.style 2 args={insert path={node[n={#1}{#2}] (n#1#2){}}},
n/.style 2 args={circle,fill,inner sep=1pt,label={90:$D(#1,#2)$}}
]
\path (-2,4.5)[c={1}{1}];
\foreach\y in{1,...,8}{
\draw (n11) -- (2,\y)[c={2}{\y}] -- (4,\y) [c={3}{\y}] -- (6,\y) [c={4}{\y}] 
        node[right]{Scen\y};}
\end{tikzpicture}
\end{document}

在此处输入图片描述

答案2

pstricks带有和 的简短代码etoolbox：

\documentclass[pdf, x11names, a4paper]{article}
\usepackage[utf8]{inputenc}
\usepackage[T1]{fontenc}
\usepackage[charter]{mathdesign}
\usepackage{etoolbox}

\usepackage{pstricks-add}

\begin{document}


\begin{pspicture}$
    \psset{xunit=2.5, tickstyle=top, ticksize=6pt, tickwidth=0.6pt, labels=none, labelsep=4pt, dotsize=5pt, linecolor=LightSteelBlue3, tickcolor=LightSteelBlue3}
    \psaxes[linewidth=0.6pt,](0,0.3)(4,0.3)
    \dotnode[linecolor=SteelBlue4!80!](1,4.5){D11}\uput[ul](D11){D_{1,1}}
    \multido{\ic=2+1}{3}{\multido{\il=8+-1,\im=1+1}{8}{%
        \dotnode[linecolor=SteelBlue4!80!](\ic,\il){D\ic\im}
        \ifnumless{\ic}{3}{\uput[55](D\ic\im){D(\ic, \im)}}{\uput[120](D\ic\im){D(\ic, \im)}}
        }%
    }
    \multido{\i=0+1}{5}{\uput[d](\i, 0){t = \i}}
    \multido{\im=1+1}{8}{\ncline{D11}{D2\im}\ncline{D2\im}{D3\im}\ncline{D3\im}{D4\im}\uput[r](D4\im){\enspace\textrm{Scen \im}}}
    \ncline{D11}{D1}
    $\end{pspicture}

\end{document}

{}

在此处输入图片描述

答案3

因为它是一棵树，所以你应该有一个forest......

\documentclass[tikz,border=5pt,multi]{standalone}
\usepackage{forest}
\begin{document}

  \begin{forest}
    delay={
      for tree={
        grow'=0,
        l sep+=50pt,
        circle,
        minimum width = 2.5pt,
        fill,
        inner sep = 0pt,
        parent anchor = center,
        child anchor = center,
        tier/.wrap pgfmath arg={tier #1}{level()},
        delay n=1{
          if level=1{
            label/.wrap 2 pgfmath args={[font=\footnotesize]above right:$D(#1,#2)$}{int(level()+1)}{n},
          }{
            if level=0{
              label={[font=\footnotesize]above left:$D(1,1)$}
            }{
              label/.wrap 2 pgfmath args={[font=\footnotesize]above left:$D(#1,#2)$}{int(level()+1)}{n("!to tier=tier 1")},
              if n children=0{
                l sep+=-70pt,
                append={[, font=\footnotesize, content/.wrap pgfmath arg={Scen #1}{n("!to tier=tier 1")}, no edge]}
              }{},
            }
          }
        }
      }
    },
    [,
      repeat=8{
        append = {[[[]]]}
      },
    ]
  \end{forest}

\end{document}

科登

答案4

对于有兴趣使用的人来说，这是一种可行的方法asymptote。

unitsize(1inch);
pair d11 = (1, 1.5);
label("$D$(1,1)", d11, NW);
for (int y = 1; y <= 8; ++y)
{
    path p = d11;
    pair d;
    for (int x = 2; x <= 4; ++x)
    {
        d = (x, (9-y)/3.0);
        p = p--d;
        label("$D$("+string(x)+","+string(y)+")", d+(0,0.1), (3-x,0));
    }
    label("Scen "+string(y), d, 2*E);
    draw(p);
    dot(p);
}
draw((0,0)--(4,0));
for (int x = 0; x <= 4; ++x)
{
    draw((x,0)--(x,0.1));
    label("$t="+string(x)+"$", (x,0), S);
}

在此处输入图片描述

相关内容