Re: startcombination alignment problem

[Xan <dxpublica@telefonica.net>]

Hey, I know now: Nested combinations:
combination[1*2]
  combination[2*1]
  combination[1*1]

(this is only a sketch)

Thanks,
Xan.

En/na Xan ha escrit:
> Hi,
>
> I want to put three graphics by this way:
>
> [graphic 1] [graphic 2]
>      [graphic 3]
>
> where graphic 3 is centered.
>
> I use combination, but graphic 3 puts me in left
> [graphic 1] [graphic 2]
> [graphic 3]
>
> How can I solve that?
> Thanks in advance,
> Xan.
>
> PS: Please, CCme. I put the code:
>
> \placefigure
>  [here]
>  [figura-area]
>  {Camins sobre $w$}
> {\startcombination[2*1]
>     { \starttikzpicture[scale=1]
> % Els punts
> \filldraw (0,-4) circle (2pt);
> \filldraw (0.4216,3.9603) circle (2pt); % primer punt: avaluo 
> ({3*sin(\t r)},{4*cos(\t r)}); a t = 0.141
> \filldraw (-0.4216,3.9603) circle (2pt); % primer punt: avaluo 
> ({3*sin(\t r)},{4*cos(\t r)}); a t = -0.141
>
> % Les línies entre els punts
> \draw (-0.4216,3.9603) -- (0.4216,3.9603);
> \draw plot[domain=-3.141:-0.141,smooth,variable=\t] ({3*sin(\t 
> r)},{4*cos(\t r)});
> \draw plot[domain=0.141:3.141,smooth,variable=\t] ({3*sin(\t 
> r)},{4*cos(\t r)});
> \filldraw (0,-4) circle (2pt); % perquè me quedi el punt damunt.
>
> % Els combings
> % Dibuixo:
> % amb y la línia recta que uneix els dos punts, directament
> % per x faig un funció del sinus (sin nx + ax = k)
> \draw plot[domain=0:0.4216,smooth,variable=\t] ({-0.857727*\t -sin 
> (7.31228*\t r) },{18.8812*\t -4 });
> \draw plot[domain=0:0.4216,smooth,variable=\t] ({+0.857727*\t +sin 
> (7.31228*\t r) },{18.8812*\t -4 });
>
> % el sentit d'omega
> \draw[decorate,decoration={markings,mark=at position .9 with 
> {\arrow[blue,line width=1mm]{<}}}] 
> plot[domain=-3.141:3.141,smooth,variable=\t] ({3*sin(\t r)},{4*cos(\t 
> r)});
>
> % Els punts de les cel·les
> % Calcul els combings per a y= 0 i y=1
> \filldraw (-1.181475, 0) circle (2pt);
> \filldraw (1.181475, 0) circle (2pt);
> %\filldraw (1.161048, 1) circle (2pt);
> %\filldraw (-1.161048, 1) circle (2pt);
>
> % Els noms
> \draw (0, -4.3) node {$1 \in G$};
> \draw (2.5, -3) node {$w$};
> \draw (-1.8, -0.3) node {$\sigma_{i+1}(j)$};
> \draw (1.65, -0.3) node {$\sigma_i(j)$};
>
> % Els noms dels camins
> %\draw (1, 0.3) node {$a$};
> %\draw (3, 0.3) node {$b$};
> %\draw (3.7, 1) node {$c$};
> %\draw (3, 1.7) node {$d$};
> %\draw (1, 1.7) node {$e$};
> %\draw (0.3, 1) node {$f$};
> %\draw (2.3, 1) node {$g$};
>
> % PROVES
> %\draw[out=45,in=-45] (0,0) to (0.5,8);
> %\draw[color=blue,->] (0,0) .. controls (0.1,2) .. (0.2,3) .. controls 
> (0.3,4) and (0.4,6) .. (0.5,8);
> %\draw (0,0) arc (-90:90:3 and 4);
> %\draw (0,0) arc (270:90:3 and 4);
> %\draw[color=green] plot[domain=-3.141:3.141,smooth,variable=\t] 
> ({4*sin(\t + (.1 * rand) r)},{4*cos(\t r)});
> %\draw (0,0) arc (-90:81.82:2 and 4);
> %\draw[decorate,decoration={random steps,segment length=2mm, 
> amplitude=2pt}] (0,0) arc (-90:97.18:3.5 and 4);
> %    \draw[very thin,color=gray] (-5.1,-5.1) grid [step=1] (5.9,5.9);
> %    \draw[->] (-5.2,0) -- (6.2,0) node[right] {$x$};
> %    \draw[->] (0,-5.2) -- (0,5.2) node[above] {$y$};
> % r = \frac{-1}{3} x + 3
> %\filldraw (3,2) circle (2pt);
> %\filldraw (-3,4) circle (2pt);
> %\draw (-6,5) -- (6,1);
> %\draw (1, 3.5) node {$r$};
> \stoptikzpicture} {Les seccions de $\pi(w(i))$.}
>     { \starttikzpicture[scale=1]
> % Els punts
> \filldraw (0,-4) circle (2pt);
> \filldraw (0.4216,3.9603) circle (2pt); % primer punt: avaluo 
> ({3*sin(\t r)},{4*cos(\t r)}); a t = 0.141
> \filldraw (-0.4216,3.9603) circle (2pt); % primer punt: avaluo 
> ({3*sin(\t r)},{4*cos(\t r)}); a t = -0.141
>
> % Les línies entre els punts
> \draw (-0.4216,3.9603) -- (0.4216,3.9603);
> \draw plot[domain=-3.141:-0.141,smooth,variable=\t] ({3*sin(\t 
> r)},{4*cos(\t r)});
> \draw plot[domain=0.141:3.141,smooth,variable=\t] ({3*sin(\t 
> r)},{4*cos(\t r)});
> \filldraw (0,-4) circle (2pt); % perquè me quedi el punt damunt.
>
> % Els combings
> % Dibuixo:
> % amb y la línia recta que uneix els dos punts, directament
> % per x faig un funció del sinus (sin nx + ax = k)
> \draw plot[domain=0:0.4216,smooth,variable=\t] ({-0.857727*\t -sin 
> (7.31228*\t r) },{18.8812*\t -4 });
> \draw plot[domain=0:0.4216,smooth,variable=\t] ({+0.857727*\t +sin 
> (7.31228*\t r) },{18.8812*\t -4 });
>
> % el sentit d'omega
> \draw[decorate,decoration={markings,mark=at position .9 with 
> {\arrow[blue,line width=1mm]{<}}}] 
> plot[domain=-3.141:3.141,smooth,variable=\t] ({3*sin(\t r)},{4*cos(\t 
> r)});
>
> % Els punts de les cel·les
> % Calcul els combings per a y= 0 i y=1
> \filldraw (-1.181475, 0) circle (2pt);
> \filldraw (1.181475, 0) circle (2pt);
> %\filldraw (1.161048, 1) circle (2pt);
> %\filldraw (-1.161048, 1) circle (2pt);
>
> % Els noms
> \draw (0, -4.3) node {$1 \in G$};
> \draw (2.5, -3) node {$w$};
> \draw (-1.8, -0.3) node {$\sigma_{i+1}(j)$};
> \draw (1.65, -0.3) node {$\sigma_i(j)$};
>
> % Els noms dels camins
> %\draw (1, 0.3) node {$a$};
> %\draw (3, 0.3) node {$b$};
> %\draw (3.7, 1) node {$c$};
> %\draw (3, 1.7) node {$d$};
> %\draw (1, 1.7) node {$e$};
> %\draw (0.3, 1) node {$f$};
> %\draw (2.3, 1) node {$g$};
> \stoptikzpicture} {El camí $\theta_{i,j}$.}
>   \stopcombination
>
> \startcombination[1*1]
> { \starttikzpicture[scale=1]
> % Els punts
> \filldraw (0,-4) circle (2pt);
> \filldraw (0.4216,3.9603) circle (2pt); % primer punt: avaluo 
> ({3*sin(\t r)},{4*cos(\t r)}); a t = 0.141
> \filldraw (-0.4216,3.9603) circle (2pt); % primer punt: avaluo 
> ({3*sin(\t r)},{4*cos(\t r)}); a t = -0.141
>
> % Les línies entre els punts
> \draw (-0.4216,3.9603) -- (0.4216,3.9603);
> \draw plot[domain=-3.141:-0.141,smooth,variable=\t] ({3*sin(\t 
> r)},{4*cos(\t r)});
> \draw plot[domain=0.141:3.141,smooth,variable=\t] ({3*sin(\t 
> r)},{4*cos(\t r)});
> \filldraw (0,-4) circle (2pt); % perquè me quedi el punt damunt.
>
> % Els combings
> % Dibuixo:
> % amb y la línia recta que uneix els dos punts, directament
> % per x faig un funció del sinus (sin nx + ax = k)
> \draw plot[domain=0:0.4216,smooth,variable=\t] ({-0.857727*\t -sin 
> (7.31228*\t r) },{18.8812*\t -4 });
> \draw plot[domain=0:0.4216,smooth,variable=\t] ({+0.857727*\t +sin 
> (7.31228*\t r) },{18.8812*\t -4 });
>
> % el sentit d'omega
> \draw[decorate,decoration={markings,mark=at position .9 with 
> {\arrow[blue,line width=1mm]{<}}}] 
> plot[domain=-3.141:3.141,smooth,variable=\t] ({3*sin(\t r)},{4*cos(\t 
> r)});
> % el sentit de \tau_i
> \draw[decorate,decoration={markings,mark=at position .4 with 
> {\arrow[green,line width=1mm]{<}}}] 
> plot[domain=0:0.4216,smooth,variable=\t] ({-0.857727*\t -sin 
> (7.31228*\t r) },{18.8812*\t -4 });
> \draw[decorate,decoration={markings,mark=at position .6 with 
> {\arrow[green,line width=1mm]{>}}}] 
> plot[domain=0:0.4216,smooth,variable=\t] ({+0.857727*\t +sin 
> (7.31228*\t r) },{18.8812*\t -4 });
>
> % Els punts de les cel·les
> % Calcul els combings per a y= 0 i y=1
> %\filldraw (-1.181475, 0) circle (2pt);
> %\filldraw (1.181475, 0) circle (2pt);
> %\filldraw (1.161048, 1) circle (2pt);
> %\filldraw (-1.161048, 1) circle (2pt);
> %\filldraw [top color=yellow] plot[domain=0:0.4216,smooth,variable=\t] 
> ({+0.857727*\t +sin (7.31228*\t r) },{18.8812*\t -4 });
>
> % Els noms
> \draw (0, -4.3) node {$1 \in G$};
> \draw (2.5, -3) node {$w$};
> \draw (1.5,0) node {$\tau_i$};
> \draw (-0.8,4.5) node {$\sigma_{i+1}(\frac{\lvert w \rvert}{2})$};
> \draw (0.8,4.5) node {$\sigma_i(\frac{\lvert w \rvert}{2})$};
> %\draw (-1.8, -0.3) node {$\sigma_{i+1}(j)$};
> %\draw (1.65, -0.3) node {$\sigma_i(j)$};
>
> % Els noms dels camins
> %\draw (1, 0.3) node {$a$};
> %\draw (3, 0.3) node {$b$};
> %\draw (3.7, 1) node {$c$};
> %\draw (3, 1.7) node {$d$};
> %\draw (1, 1.7) node {$e$};
> %\draw (0.3, 1) node {$f$};
> %\draw (2.3, 1) node {$g$};
> \stoptikzpicture} {El camí $\tau_i$}
>
> \stopcombination
>
>
> }
>
>

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