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Tikz: How to use multiple parameters in pic?

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Tikz: How to use multiple parameters in pic?


TikZ 3.0---Multiple arguments for `pic`Tikz /.style with two parametersTikZ 3.0---Multiple arguments for `pic`Tikz pic parameterTikZ: Drawing an arc from an intersection to an intersectiontikz .pic scaling with textTikZ: clip with Pic?Change global tikz style from inside a tikz picTikZ angle calculation and rotation with transformed coordinatesEditing pic TIKZ block






.everyoneloves__top-leaderboard:empty,.everyoneloves__mid-leaderboard:empty,.everyoneloves__bot-mid-leaderboard:empty margin-bottom:0;








5















How is it possible to use multiple parameters in a single pic? It works nicely with just 1 parameter, but always results in errors in case of more than 1 parameter.
I found this post, which didn't solve the issue.



tikzsetpics/coordsys/.style n args=4
code =
draw [->, #1] (0,0,0) -- +(1,0,0)[red] node [pos=1.1]#2;
draw [->, #1] (0,0,0) -- +(0,1,0)[green] node [pos=1.1]#3;
draw [->, #1] (0,0,0) -- +(0,0,1)[blue] node [pos=1.1]#4;




draw [rotate=360] (origin) pic coordsys=very thickxyz;


This always results in errors like:




Package pgfkeys Error: I do not know the key '/tikz/every text node part'











share|improve this question







New contributor



avermaet is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.
















  • 2





    It works for me: documentclass[tikz,border=3mm]standalone begindocument begintikzpicture tikzsetpics/coordsys/.style n args=4 code = draw [->, #1] (0,0,0) -- +(1,0,0)[red] node [pos=1.1]#2; draw [->, #1] (0,0,0) -- +(0,1,0)[green] node [pos=1.1]#3; draw [->, #1] (0,0,0) -- +(0,0,1)[blue] node [pos=1.1]#4; draw (0,0) coordinate (origin) [rotate=360] pic coordsys=very thickxyz; endtikzpicture enddocument

    – Schrödinger's cat
    8 hours ago

















5















How is it possible to use multiple parameters in a single pic? It works nicely with just 1 parameter, but always results in errors in case of more than 1 parameter.
I found this post, which didn't solve the issue.



tikzsetpics/coordsys/.style n args=4
code =
draw [->, #1] (0,0,0) -- +(1,0,0)[red] node [pos=1.1]#2;
draw [->, #1] (0,0,0) -- +(0,1,0)[green] node [pos=1.1]#3;
draw [->, #1] (0,0,0) -- +(0,0,1)[blue] node [pos=1.1]#4;




draw [rotate=360] (origin) pic coordsys=very thickxyz;


This always results in errors like:




Package pgfkeys Error: I do not know the key '/tikz/every text node part'











share|improve this question







New contributor



avermaet is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.
















  • 2





    It works for me: documentclass[tikz,border=3mm]standalone begindocument begintikzpicture tikzsetpics/coordsys/.style n args=4 code = draw [->, #1] (0,0,0) -- +(1,0,0)[red] node [pos=1.1]#2; draw [->, #1] (0,0,0) -- +(0,1,0)[green] node [pos=1.1]#3; draw [->, #1] (0,0,0) -- +(0,0,1)[blue] node [pos=1.1]#4; draw (0,0) coordinate (origin) [rotate=360] pic coordsys=very thickxyz; endtikzpicture enddocument

    – Schrödinger's cat
    8 hours ago













5












5








5


1






How is it possible to use multiple parameters in a single pic? It works nicely with just 1 parameter, but always results in errors in case of more than 1 parameter.
I found this post, which didn't solve the issue.



tikzsetpics/coordsys/.style n args=4
code =
draw [->, #1] (0,0,0) -- +(1,0,0)[red] node [pos=1.1]#2;
draw [->, #1] (0,0,0) -- +(0,1,0)[green] node [pos=1.1]#3;
draw [->, #1] (0,0,0) -- +(0,0,1)[blue] node [pos=1.1]#4;




draw [rotate=360] (origin) pic coordsys=very thickxyz;


This always results in errors like:




Package pgfkeys Error: I do not know the key '/tikz/every text node part'











share|improve this question







New contributor



avermaet is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.











How is it possible to use multiple parameters in a single pic? It works nicely with just 1 parameter, but always results in errors in case of more than 1 parameter.
I found this post, which didn't solve the issue.



tikzsetpics/coordsys/.style n args=4
code =
draw [->, #1] (0,0,0) -- +(1,0,0)[red] node [pos=1.1]#2;
draw [->, #1] (0,0,0) -- +(0,1,0)[green] node [pos=1.1]#3;
draw [->, #1] (0,0,0) -- +(0,0,1)[blue] node [pos=1.1]#4;




draw [rotate=360] (origin) pic coordsys=very thickxyz;


This always results in errors like:




Package pgfkeys Error: I do not know the key '/tikz/every text node part'








tikz-pgf tikz-styles






share|improve this question







New contributor



avermaet is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.










share|improve this question







New contributor



avermaet is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.








share|improve this question




share|improve this question






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Check out our Code of Conduct.








asked 8 hours ago









avermaetavermaet

1283 bronze badges




1283 bronze badges




New contributor



avermaet is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.




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Check out our Code of Conduct.












  • 2





    It works for me: documentclass[tikz,border=3mm]standalone begindocument begintikzpicture tikzsetpics/coordsys/.style n args=4 code = draw [->, #1] (0,0,0) -- +(1,0,0)[red] node [pos=1.1]#2; draw [->, #1] (0,0,0) -- +(0,1,0)[green] node [pos=1.1]#3; draw [->, #1] (0,0,0) -- +(0,0,1)[blue] node [pos=1.1]#4; draw (0,0) coordinate (origin) [rotate=360] pic coordsys=very thickxyz; endtikzpicture enddocument

    – Schrödinger's cat
    8 hours ago












  • 2





    It works for me: documentclass[tikz,border=3mm]standalone begindocument begintikzpicture tikzsetpics/coordsys/.style n args=4 code = draw [->, #1] (0,0,0) -- +(1,0,0)[red] node [pos=1.1]#2; draw [->, #1] (0,0,0) -- +(0,1,0)[green] node [pos=1.1]#3; draw [->, #1] (0,0,0) -- +(0,0,1)[blue] node [pos=1.1]#4; draw (0,0) coordinate (origin) [rotate=360] pic coordsys=very thickxyz; endtikzpicture enddocument

    – Schrödinger's cat
    8 hours ago







2




2





It works for me: documentclass[tikz,border=3mm]standalone begindocument begintikzpicture tikzsetpics/coordsys/.style n args=4 code = draw [->, #1] (0,0,0) -- +(1,0,0)[red] node [pos=1.1]#2; draw [->, #1] (0,0,0) -- +(0,1,0)[green] node [pos=1.1]#3; draw [->, #1] (0,0,0) -- +(0,0,1)[blue] node [pos=1.1]#4; draw (0,0) coordinate (origin) [rotate=360] pic coordsys=very thickxyz; endtikzpicture enddocument

– Schrödinger's cat
8 hours ago





It works for me: documentclass[tikz,border=3mm]standalone begindocument begintikzpicture tikzsetpics/coordsys/.style n args=4 code = draw [->, #1] (0,0,0) -- +(1,0,0)[red] node [pos=1.1]#2; draw [->, #1] (0,0,0) -- +(0,1,0)[green] node [pos=1.1]#3; draw [->, #1] (0,0,0) -- +(0,0,1)[blue] node [pos=1.1]#4; draw (0,0) coordinate (origin) [rotate=360] pic coordsys=very thickxyz; endtikzpicture enddocument

– Schrödinger's cat
8 hours ago










1 Answer
1






active

oldest

votes


















5
















Giving multiple arguments to a pic works for me, i.e.



documentclass[tikz,border=3mm]standalone
begindocument
begintikzpicture
tikzsetpics/coordsys/.style n args=4
code =
draw [->, #1] (0,0,0) -- +(1,0,0)[red] node [pos=1.1]#2;
draw [->, #1] (0,0,0) -- +(0,1,0)[green] node [pos=1.1]#3;
draw [->, #1] (0,0,0) -- +(0,0,1)[blue] node [pos=1.1]#4;


draw (0,0) coordinate (origin) [rotate=360] pic coordsys=very thickxyz;
endtikzpicture
enddocument


compiles without errors on my updated TeXLive installation. So I suspect the error comes from something that you did not disclose.



However, I would like to talk you out of this multiple argument thingy for this application. Rather, you could set some standard or initial (in a way default) values using pgf keys, and change them only if you have to. Also the argument thick in the way you use it may be better replaced by the pic actions, which are made for this. (This is the answer I had for your previous question, which got deleted just when I was about to press the submit button. Of course I have no problem deleting it.)



documentclass[border=2mm,tikz]standalone 
usepackagetikz-3dplot
begindocument
tdplotsetmaincoords60-15
begintikzpicture[tdplot_main_coords,scale=1.5,line join=round,>=latex,
line cap=round,declare function=fA(t)=-sin(t*144/(1+t/5));
fAprime(t)=pow(60/(5+t),2)*cos(t*144/(1+t/5))*pi/180;
fB(t)=-sin(t*216/(1+t*4/15));
fBprime(t)=6*pow(90/(15+t*4),2)*cos(t*216/(1+t*4/15))*pi/180;,
pics/coordsys/.style =
code = tikzsetcoordsys/.cd,#1
draw [->,pic actions] (0,0,0) -- +(1,0,0)[red] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/x$;
draw [->,pic actions] (0,0,0) -- +(0,1,0)[green!60!black] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/y$;
draw [->,pic actions] (0,0,0) -- +(0,0,1)[blue] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/z$;

,coordsys/.cd,x/.initial=x,y/.initial=y,z/.initial=z]
draw[dashed] plot[variable=t,domain=0:5] (t,3,fA(t));
draw[dashed] plot[variable=t,domain=0:3.25] (t,0,fB(t));
foreach X [count=Y] in 0,...,4
draw (X*1.25,3,fA(X*1.25)) coordinate (PY)
-- (X*3.25/4,0,fB(X*3.25/4)) coordinate (QY);
tdplotsetrotatedcoords0atan2(fAprime(X*1.25),1)0
beginscope[tdplot_rotated_coords]
path (PY) piccoordsys;
endscope
tdplotsetrotatedcoords0atan2(fBprime(X*3.25/4),1)0
beginscope[tdplot_rotated_coords]
path (QY) piccoordsys=x=x',y=y',z=z';
endscope

endtikzpicture
enddocument


enter image description here



As you can see, the standard values for x, y, and z are just x, y and z, but by saying



 path (QY) piccoordsys=x=x',y=y',z=z';


for the curve in front, they will become x', y' and z'.



As for the rotations of the coordinate systems: they are rotated such that the x axis is tangent to the curve, and the y axis remains fixed. To this end, one has to guess some functions, and the derivatives have to be done by hand or with a computer algebra system (i.e. plain LaTeX won't do it). From this one computes the slope which gets fed into



 tdplotsetrotatedcoords0atan2(fBprime(X*3.25/4),1)0 


where the second argument is the rotation angle about the y axis. For more details consult the manual of tikz-3dplot.



A very quickly written alternative that does not require you to compute the derivative. (Note, however, that when trying to add smooth to the plot options one encounters unexpected difficulties: transformations that cannot be undone. This is the first time I see something like this.)



documentclass[border=2mm,tikz]standalone 
usepackagetikz-3dplot
usetikzlibrarydecorations.markings
begindocument
tdplotsetmaincoords60-15
begintikzpicture[tdplot_main_coords,scale=2,line join=round,>=latex,
line cap=round,declare function=fA(t)=-sin(t*144/(1+t/5));
fB(t)=-sin(t*216/(1+t*4/15));,
pics/coordsys/.style =
code = tikzsetnodes=transform shape,coordsys/.cd,#1
draw [->,pic actions] (0,0,0) -- +(1,0,0)[red] node[pos=1.1,rotate=0]
$pgfkeysvalueof/tikz/coordsys/x$;
draw [->,pic actions] (0,0,0) -- +(0,1,0)[green!60!black] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/y$;
draw [->,pic actions] (0,0,0) -- +(0,0,1)[blue] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/z$;

,coordsys/.cd,x/.initial=x,y/.initial=y,z/.initial=z,/tikz/.cd,
rotated coordsys at/.style=postaction=decorate,decoration=markings,
mark=at position #1 with pgfmathtruncatemacromyint5*#1+0.1
path (0,0) coordinate (O'-myint) (1,0) coordinate (X');
path let p1=($(X)-(O)$),p2=($(X')-(O'-myint)$) in pgfextra%
pgfmathsetmacromyangleatan2(y1,x1)-atan2(y2,x2)
xdefmyanglemyangle;
tdplotsetrotatedcoords0myangle0
beginscope[tdplot_rotated_coords]
path (O'-myint) pic[solid]coordsys;
endscope
]
path (0,0,0) coordinate (O) (1,0,0) coordinate (X);
draw[dashed,rotated coordsys at/.list=0,0.2,...,1]
plot[variable=t,domain=0:5,samples=71] (t,3,fA(t));
path foreach X in 0,...,5 (O'-X) coordinate (P-X);
draw[dashed,coordsys/x=x',coordsys/y=y',coordsys/z=z',
rotated coordsys at/.list=0,0.2,...,1]
plot[variable=t,domain=0:3.25,samples=71] (t,0,fB(t));
draw foreach X in 0,...,5 (P-X) -- (O'-X) coordinate (Q-X);
endtikzpicture
enddocument


enter image description here



As you can see, one can set the options coordsys/x=x' in the path.






share|improve this answer






















  • 1





    Awesome! Sorry about deleting the question before, I was not expecting a full answer anymore.

    – avermaet
    8 hours ago











  • @avermaet No worries and you're welcome!

    – Schrödinger's cat
    7 hours ago






  • 1





    (Since the angle between x and z does not change, and since y is fixed, one could construct a pure LaTeX solution with decorations.markings. It wouldn't be as direct but would not require computing derivatives by hand.)

    – Schrödinger's cat
    7 hours ago











  • I know this wasn't part of my original question, but I'd like the upper coordinate systems to be rotated with respect to the lower ones. Just some fixed relative rotation for all of them. Where would I need to multiply this? And also: How did you get the constants in the code? Just some random choice?

    – avermaet
    7 hours ago











  • @avermaet There is now a second version in which you do not have to compute the derivative of the function. In addition you can play with the view angles, which are set in tdplotsetmaincoords60-15 .

    – Schrödinger's cat
    3 hours ago













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1 Answer
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1 Answer
1






active

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active

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active

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5
















Giving multiple arguments to a pic works for me, i.e.



documentclass[tikz,border=3mm]standalone
begindocument
begintikzpicture
tikzsetpics/coordsys/.style n args=4
code =
draw [->, #1] (0,0,0) -- +(1,0,0)[red] node [pos=1.1]#2;
draw [->, #1] (0,0,0) -- +(0,1,0)[green] node [pos=1.1]#3;
draw [->, #1] (0,0,0) -- +(0,0,1)[blue] node [pos=1.1]#4;


draw (0,0) coordinate (origin) [rotate=360] pic coordsys=very thickxyz;
endtikzpicture
enddocument


compiles without errors on my updated TeXLive installation. So I suspect the error comes from something that you did not disclose.



However, I would like to talk you out of this multiple argument thingy for this application. Rather, you could set some standard or initial (in a way default) values using pgf keys, and change them only if you have to. Also the argument thick in the way you use it may be better replaced by the pic actions, which are made for this. (This is the answer I had for your previous question, which got deleted just when I was about to press the submit button. Of course I have no problem deleting it.)



documentclass[border=2mm,tikz]standalone 
usepackagetikz-3dplot
begindocument
tdplotsetmaincoords60-15
begintikzpicture[tdplot_main_coords,scale=1.5,line join=round,>=latex,
line cap=round,declare function=fA(t)=-sin(t*144/(1+t/5));
fAprime(t)=pow(60/(5+t),2)*cos(t*144/(1+t/5))*pi/180;
fB(t)=-sin(t*216/(1+t*4/15));
fBprime(t)=6*pow(90/(15+t*4),2)*cos(t*216/(1+t*4/15))*pi/180;,
pics/coordsys/.style =
code = tikzsetcoordsys/.cd,#1
draw [->,pic actions] (0,0,0) -- +(1,0,0)[red] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/x$;
draw [->,pic actions] (0,0,0) -- +(0,1,0)[green!60!black] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/y$;
draw [->,pic actions] (0,0,0) -- +(0,0,1)[blue] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/z$;

,coordsys/.cd,x/.initial=x,y/.initial=y,z/.initial=z]
draw[dashed] plot[variable=t,domain=0:5] (t,3,fA(t));
draw[dashed] plot[variable=t,domain=0:3.25] (t,0,fB(t));
foreach X [count=Y] in 0,...,4
draw (X*1.25,3,fA(X*1.25)) coordinate (PY)
-- (X*3.25/4,0,fB(X*3.25/4)) coordinate (QY);
tdplotsetrotatedcoords0atan2(fAprime(X*1.25),1)0
beginscope[tdplot_rotated_coords]
path (PY) piccoordsys;
endscope
tdplotsetrotatedcoords0atan2(fBprime(X*3.25/4),1)0
beginscope[tdplot_rotated_coords]
path (QY) piccoordsys=x=x',y=y',z=z';
endscope

endtikzpicture
enddocument


enter image description here



As you can see, the standard values for x, y, and z are just x, y and z, but by saying



 path (QY) piccoordsys=x=x',y=y',z=z';


for the curve in front, they will become x', y' and z'.



As for the rotations of the coordinate systems: they are rotated such that the x axis is tangent to the curve, and the y axis remains fixed. To this end, one has to guess some functions, and the derivatives have to be done by hand or with a computer algebra system (i.e. plain LaTeX won't do it). From this one computes the slope which gets fed into



 tdplotsetrotatedcoords0atan2(fBprime(X*3.25/4),1)0 


where the second argument is the rotation angle about the y axis. For more details consult the manual of tikz-3dplot.



A very quickly written alternative that does not require you to compute the derivative. (Note, however, that when trying to add smooth to the plot options one encounters unexpected difficulties: transformations that cannot be undone. This is the first time I see something like this.)



documentclass[border=2mm,tikz]standalone 
usepackagetikz-3dplot
usetikzlibrarydecorations.markings
begindocument
tdplotsetmaincoords60-15
begintikzpicture[tdplot_main_coords,scale=2,line join=round,>=latex,
line cap=round,declare function=fA(t)=-sin(t*144/(1+t/5));
fB(t)=-sin(t*216/(1+t*4/15));,
pics/coordsys/.style =
code = tikzsetnodes=transform shape,coordsys/.cd,#1
draw [->,pic actions] (0,0,0) -- +(1,0,0)[red] node[pos=1.1,rotate=0]
$pgfkeysvalueof/tikz/coordsys/x$;
draw [->,pic actions] (0,0,0) -- +(0,1,0)[green!60!black] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/y$;
draw [->,pic actions] (0,0,0) -- +(0,0,1)[blue] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/z$;

,coordsys/.cd,x/.initial=x,y/.initial=y,z/.initial=z,/tikz/.cd,
rotated coordsys at/.style=postaction=decorate,decoration=markings,
mark=at position #1 with pgfmathtruncatemacromyint5*#1+0.1
path (0,0) coordinate (O'-myint) (1,0) coordinate (X');
path let p1=($(X)-(O)$),p2=($(X')-(O'-myint)$) in pgfextra%
pgfmathsetmacromyangleatan2(y1,x1)-atan2(y2,x2)
xdefmyanglemyangle;
tdplotsetrotatedcoords0myangle0
beginscope[tdplot_rotated_coords]
path (O'-myint) pic[solid]coordsys;
endscope
]
path (0,0,0) coordinate (O) (1,0,0) coordinate (X);
draw[dashed,rotated coordsys at/.list=0,0.2,...,1]
plot[variable=t,domain=0:5,samples=71] (t,3,fA(t));
path foreach X in 0,...,5 (O'-X) coordinate (P-X);
draw[dashed,coordsys/x=x',coordsys/y=y',coordsys/z=z',
rotated coordsys at/.list=0,0.2,...,1]
plot[variable=t,domain=0:3.25,samples=71] (t,0,fB(t));
draw foreach X in 0,...,5 (P-X) -- (O'-X) coordinate (Q-X);
endtikzpicture
enddocument


enter image description here



As you can see, one can set the options coordsys/x=x' in the path.






share|improve this answer






















  • 1





    Awesome! Sorry about deleting the question before, I was not expecting a full answer anymore.

    – avermaet
    8 hours ago











  • @avermaet No worries and you're welcome!

    – Schrödinger's cat
    7 hours ago






  • 1





    (Since the angle between x and z does not change, and since y is fixed, one could construct a pure LaTeX solution with decorations.markings. It wouldn't be as direct but would not require computing derivatives by hand.)

    – Schrödinger's cat
    7 hours ago











  • I know this wasn't part of my original question, but I'd like the upper coordinate systems to be rotated with respect to the lower ones. Just some fixed relative rotation for all of them. Where would I need to multiply this? And also: How did you get the constants in the code? Just some random choice?

    – avermaet
    7 hours ago











  • @avermaet There is now a second version in which you do not have to compute the derivative of the function. In addition you can play with the view angles, which are set in tdplotsetmaincoords60-15 .

    – Schrödinger's cat
    3 hours ago















5
















Giving multiple arguments to a pic works for me, i.e.



documentclass[tikz,border=3mm]standalone
begindocument
begintikzpicture
tikzsetpics/coordsys/.style n args=4
code =
draw [->, #1] (0,0,0) -- +(1,0,0)[red] node [pos=1.1]#2;
draw [->, #1] (0,0,0) -- +(0,1,0)[green] node [pos=1.1]#3;
draw [->, #1] (0,0,0) -- +(0,0,1)[blue] node [pos=1.1]#4;


draw (0,0) coordinate (origin) [rotate=360] pic coordsys=very thickxyz;
endtikzpicture
enddocument


compiles without errors on my updated TeXLive installation. So I suspect the error comes from something that you did not disclose.



However, I would like to talk you out of this multiple argument thingy for this application. Rather, you could set some standard or initial (in a way default) values using pgf keys, and change them only if you have to. Also the argument thick in the way you use it may be better replaced by the pic actions, which are made for this. (This is the answer I had for your previous question, which got deleted just when I was about to press the submit button. Of course I have no problem deleting it.)



documentclass[border=2mm,tikz]standalone 
usepackagetikz-3dplot
begindocument
tdplotsetmaincoords60-15
begintikzpicture[tdplot_main_coords,scale=1.5,line join=round,>=latex,
line cap=round,declare function=fA(t)=-sin(t*144/(1+t/5));
fAprime(t)=pow(60/(5+t),2)*cos(t*144/(1+t/5))*pi/180;
fB(t)=-sin(t*216/(1+t*4/15));
fBprime(t)=6*pow(90/(15+t*4),2)*cos(t*216/(1+t*4/15))*pi/180;,
pics/coordsys/.style =
code = tikzsetcoordsys/.cd,#1
draw [->,pic actions] (0,0,0) -- +(1,0,0)[red] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/x$;
draw [->,pic actions] (0,0,0) -- +(0,1,0)[green!60!black] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/y$;
draw [->,pic actions] (0,0,0) -- +(0,0,1)[blue] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/z$;

,coordsys/.cd,x/.initial=x,y/.initial=y,z/.initial=z]
draw[dashed] plot[variable=t,domain=0:5] (t,3,fA(t));
draw[dashed] plot[variable=t,domain=0:3.25] (t,0,fB(t));
foreach X [count=Y] in 0,...,4
draw (X*1.25,3,fA(X*1.25)) coordinate (PY)
-- (X*3.25/4,0,fB(X*3.25/4)) coordinate (QY);
tdplotsetrotatedcoords0atan2(fAprime(X*1.25),1)0
beginscope[tdplot_rotated_coords]
path (PY) piccoordsys;
endscope
tdplotsetrotatedcoords0atan2(fBprime(X*3.25/4),1)0
beginscope[tdplot_rotated_coords]
path (QY) piccoordsys=x=x',y=y',z=z';
endscope

endtikzpicture
enddocument


enter image description here



As you can see, the standard values for x, y, and z are just x, y and z, but by saying



 path (QY) piccoordsys=x=x',y=y',z=z';


for the curve in front, they will become x', y' and z'.



As for the rotations of the coordinate systems: they are rotated such that the x axis is tangent to the curve, and the y axis remains fixed. To this end, one has to guess some functions, and the derivatives have to be done by hand or with a computer algebra system (i.e. plain LaTeX won't do it). From this one computes the slope which gets fed into



 tdplotsetrotatedcoords0atan2(fBprime(X*3.25/4),1)0 


where the second argument is the rotation angle about the y axis. For more details consult the manual of tikz-3dplot.



A very quickly written alternative that does not require you to compute the derivative. (Note, however, that when trying to add smooth to the plot options one encounters unexpected difficulties: transformations that cannot be undone. This is the first time I see something like this.)



documentclass[border=2mm,tikz]standalone 
usepackagetikz-3dplot
usetikzlibrarydecorations.markings
begindocument
tdplotsetmaincoords60-15
begintikzpicture[tdplot_main_coords,scale=2,line join=round,>=latex,
line cap=round,declare function=fA(t)=-sin(t*144/(1+t/5));
fB(t)=-sin(t*216/(1+t*4/15));,
pics/coordsys/.style =
code = tikzsetnodes=transform shape,coordsys/.cd,#1
draw [->,pic actions] (0,0,0) -- +(1,0,0)[red] node[pos=1.1,rotate=0]
$pgfkeysvalueof/tikz/coordsys/x$;
draw [->,pic actions] (0,0,0) -- +(0,1,0)[green!60!black] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/y$;
draw [->,pic actions] (0,0,0) -- +(0,0,1)[blue] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/z$;

,coordsys/.cd,x/.initial=x,y/.initial=y,z/.initial=z,/tikz/.cd,
rotated coordsys at/.style=postaction=decorate,decoration=markings,
mark=at position #1 with pgfmathtruncatemacromyint5*#1+0.1
path (0,0) coordinate (O'-myint) (1,0) coordinate (X');
path let p1=($(X)-(O)$),p2=($(X')-(O'-myint)$) in pgfextra%
pgfmathsetmacromyangleatan2(y1,x1)-atan2(y2,x2)
xdefmyanglemyangle;
tdplotsetrotatedcoords0myangle0
beginscope[tdplot_rotated_coords]
path (O'-myint) pic[solid]coordsys;
endscope
]
path (0,0,0) coordinate (O) (1,0,0) coordinate (X);
draw[dashed,rotated coordsys at/.list=0,0.2,...,1]
plot[variable=t,domain=0:5,samples=71] (t,3,fA(t));
path foreach X in 0,...,5 (O'-X) coordinate (P-X);
draw[dashed,coordsys/x=x',coordsys/y=y',coordsys/z=z',
rotated coordsys at/.list=0,0.2,...,1]
plot[variable=t,domain=0:3.25,samples=71] (t,0,fB(t));
draw foreach X in 0,...,5 (P-X) -- (O'-X) coordinate (Q-X);
endtikzpicture
enddocument


enter image description here



As you can see, one can set the options coordsys/x=x' in the path.






share|improve this answer






















  • 1





    Awesome! Sorry about deleting the question before, I was not expecting a full answer anymore.

    – avermaet
    8 hours ago











  • @avermaet No worries and you're welcome!

    – Schrödinger's cat
    7 hours ago






  • 1





    (Since the angle between x and z does not change, and since y is fixed, one could construct a pure LaTeX solution with decorations.markings. It wouldn't be as direct but would not require computing derivatives by hand.)

    – Schrödinger's cat
    7 hours ago











  • I know this wasn't part of my original question, but I'd like the upper coordinate systems to be rotated with respect to the lower ones. Just some fixed relative rotation for all of them. Where would I need to multiply this? And also: How did you get the constants in the code? Just some random choice?

    – avermaet
    7 hours ago











  • @avermaet There is now a second version in which you do not have to compute the derivative of the function. In addition you can play with the view angles, which are set in tdplotsetmaincoords60-15 .

    – Schrödinger's cat
    3 hours ago













5














5










5









Giving multiple arguments to a pic works for me, i.e.



documentclass[tikz,border=3mm]standalone
begindocument
begintikzpicture
tikzsetpics/coordsys/.style n args=4
code =
draw [->, #1] (0,0,0) -- +(1,0,0)[red] node [pos=1.1]#2;
draw [->, #1] (0,0,0) -- +(0,1,0)[green] node [pos=1.1]#3;
draw [->, #1] (0,0,0) -- +(0,0,1)[blue] node [pos=1.1]#4;


draw (0,0) coordinate (origin) [rotate=360] pic coordsys=very thickxyz;
endtikzpicture
enddocument


compiles without errors on my updated TeXLive installation. So I suspect the error comes from something that you did not disclose.



However, I would like to talk you out of this multiple argument thingy for this application. Rather, you could set some standard or initial (in a way default) values using pgf keys, and change them only if you have to. Also the argument thick in the way you use it may be better replaced by the pic actions, which are made for this. (This is the answer I had for your previous question, which got deleted just when I was about to press the submit button. Of course I have no problem deleting it.)



documentclass[border=2mm,tikz]standalone 
usepackagetikz-3dplot
begindocument
tdplotsetmaincoords60-15
begintikzpicture[tdplot_main_coords,scale=1.5,line join=round,>=latex,
line cap=round,declare function=fA(t)=-sin(t*144/(1+t/5));
fAprime(t)=pow(60/(5+t),2)*cos(t*144/(1+t/5))*pi/180;
fB(t)=-sin(t*216/(1+t*4/15));
fBprime(t)=6*pow(90/(15+t*4),2)*cos(t*216/(1+t*4/15))*pi/180;,
pics/coordsys/.style =
code = tikzsetcoordsys/.cd,#1
draw [->,pic actions] (0,0,0) -- +(1,0,0)[red] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/x$;
draw [->,pic actions] (0,0,0) -- +(0,1,0)[green!60!black] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/y$;
draw [->,pic actions] (0,0,0) -- +(0,0,1)[blue] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/z$;

,coordsys/.cd,x/.initial=x,y/.initial=y,z/.initial=z]
draw[dashed] plot[variable=t,domain=0:5] (t,3,fA(t));
draw[dashed] plot[variable=t,domain=0:3.25] (t,0,fB(t));
foreach X [count=Y] in 0,...,4
draw (X*1.25,3,fA(X*1.25)) coordinate (PY)
-- (X*3.25/4,0,fB(X*3.25/4)) coordinate (QY);
tdplotsetrotatedcoords0atan2(fAprime(X*1.25),1)0
beginscope[tdplot_rotated_coords]
path (PY) piccoordsys;
endscope
tdplotsetrotatedcoords0atan2(fBprime(X*3.25/4),1)0
beginscope[tdplot_rotated_coords]
path (QY) piccoordsys=x=x',y=y',z=z';
endscope

endtikzpicture
enddocument


enter image description here



As you can see, the standard values for x, y, and z are just x, y and z, but by saying



 path (QY) piccoordsys=x=x',y=y',z=z';


for the curve in front, they will become x', y' and z'.



As for the rotations of the coordinate systems: they are rotated such that the x axis is tangent to the curve, and the y axis remains fixed. To this end, one has to guess some functions, and the derivatives have to be done by hand or with a computer algebra system (i.e. plain LaTeX won't do it). From this one computes the slope which gets fed into



 tdplotsetrotatedcoords0atan2(fBprime(X*3.25/4),1)0 


where the second argument is the rotation angle about the y axis. For more details consult the manual of tikz-3dplot.



A very quickly written alternative that does not require you to compute the derivative. (Note, however, that when trying to add smooth to the plot options one encounters unexpected difficulties: transformations that cannot be undone. This is the first time I see something like this.)



documentclass[border=2mm,tikz]standalone 
usepackagetikz-3dplot
usetikzlibrarydecorations.markings
begindocument
tdplotsetmaincoords60-15
begintikzpicture[tdplot_main_coords,scale=2,line join=round,>=latex,
line cap=round,declare function=fA(t)=-sin(t*144/(1+t/5));
fB(t)=-sin(t*216/(1+t*4/15));,
pics/coordsys/.style =
code = tikzsetnodes=transform shape,coordsys/.cd,#1
draw [->,pic actions] (0,0,0) -- +(1,0,0)[red] node[pos=1.1,rotate=0]
$pgfkeysvalueof/tikz/coordsys/x$;
draw [->,pic actions] (0,0,0) -- +(0,1,0)[green!60!black] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/y$;
draw [->,pic actions] (0,0,0) -- +(0,0,1)[blue] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/z$;

,coordsys/.cd,x/.initial=x,y/.initial=y,z/.initial=z,/tikz/.cd,
rotated coordsys at/.style=postaction=decorate,decoration=markings,
mark=at position #1 with pgfmathtruncatemacromyint5*#1+0.1
path (0,0) coordinate (O'-myint) (1,0) coordinate (X');
path let p1=($(X)-(O)$),p2=($(X')-(O'-myint)$) in pgfextra%
pgfmathsetmacromyangleatan2(y1,x1)-atan2(y2,x2)
xdefmyanglemyangle;
tdplotsetrotatedcoords0myangle0
beginscope[tdplot_rotated_coords]
path (O'-myint) pic[solid]coordsys;
endscope
]
path (0,0,0) coordinate (O) (1,0,0) coordinate (X);
draw[dashed,rotated coordsys at/.list=0,0.2,...,1]
plot[variable=t,domain=0:5,samples=71] (t,3,fA(t));
path foreach X in 0,...,5 (O'-X) coordinate (P-X);
draw[dashed,coordsys/x=x',coordsys/y=y',coordsys/z=z',
rotated coordsys at/.list=0,0.2,...,1]
plot[variable=t,domain=0:3.25,samples=71] (t,0,fB(t));
draw foreach X in 0,...,5 (P-X) -- (O'-X) coordinate (Q-X);
endtikzpicture
enddocument


enter image description here



As you can see, one can set the options coordsys/x=x' in the path.






share|improve this answer















Giving multiple arguments to a pic works for me, i.e.



documentclass[tikz,border=3mm]standalone
begindocument
begintikzpicture
tikzsetpics/coordsys/.style n args=4
code =
draw [->, #1] (0,0,0) -- +(1,0,0)[red] node [pos=1.1]#2;
draw [->, #1] (0,0,0) -- +(0,1,0)[green] node [pos=1.1]#3;
draw [->, #1] (0,0,0) -- +(0,0,1)[blue] node [pos=1.1]#4;


draw (0,0) coordinate (origin) [rotate=360] pic coordsys=very thickxyz;
endtikzpicture
enddocument


compiles without errors on my updated TeXLive installation. So I suspect the error comes from something that you did not disclose.



However, I would like to talk you out of this multiple argument thingy for this application. Rather, you could set some standard or initial (in a way default) values using pgf keys, and change them only if you have to. Also the argument thick in the way you use it may be better replaced by the pic actions, which are made for this. (This is the answer I had for your previous question, which got deleted just when I was about to press the submit button. Of course I have no problem deleting it.)



documentclass[border=2mm,tikz]standalone 
usepackagetikz-3dplot
begindocument
tdplotsetmaincoords60-15
begintikzpicture[tdplot_main_coords,scale=1.5,line join=round,>=latex,
line cap=round,declare function=fA(t)=-sin(t*144/(1+t/5));
fAprime(t)=pow(60/(5+t),2)*cos(t*144/(1+t/5))*pi/180;
fB(t)=-sin(t*216/(1+t*4/15));
fBprime(t)=6*pow(90/(15+t*4),2)*cos(t*216/(1+t*4/15))*pi/180;,
pics/coordsys/.style =
code = tikzsetcoordsys/.cd,#1
draw [->,pic actions] (0,0,0) -- +(1,0,0)[red] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/x$;
draw [->,pic actions] (0,0,0) -- +(0,1,0)[green!60!black] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/y$;
draw [->,pic actions] (0,0,0) -- +(0,0,1)[blue] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/z$;

,coordsys/.cd,x/.initial=x,y/.initial=y,z/.initial=z]
draw[dashed] plot[variable=t,domain=0:5] (t,3,fA(t));
draw[dashed] plot[variable=t,domain=0:3.25] (t,0,fB(t));
foreach X [count=Y] in 0,...,4
draw (X*1.25,3,fA(X*1.25)) coordinate (PY)
-- (X*3.25/4,0,fB(X*3.25/4)) coordinate (QY);
tdplotsetrotatedcoords0atan2(fAprime(X*1.25),1)0
beginscope[tdplot_rotated_coords]
path (PY) piccoordsys;
endscope
tdplotsetrotatedcoords0atan2(fBprime(X*3.25/4),1)0
beginscope[tdplot_rotated_coords]
path (QY) piccoordsys=x=x',y=y',z=z';
endscope

endtikzpicture
enddocument


enter image description here



As you can see, the standard values for x, y, and z are just x, y and z, but by saying



 path (QY) piccoordsys=x=x',y=y',z=z';


for the curve in front, they will become x', y' and z'.



As for the rotations of the coordinate systems: they are rotated such that the x axis is tangent to the curve, and the y axis remains fixed. To this end, one has to guess some functions, and the derivatives have to be done by hand or with a computer algebra system (i.e. plain LaTeX won't do it). From this one computes the slope which gets fed into



 tdplotsetrotatedcoords0atan2(fBprime(X*3.25/4),1)0 


where the second argument is the rotation angle about the y axis. For more details consult the manual of tikz-3dplot.



A very quickly written alternative that does not require you to compute the derivative. (Note, however, that when trying to add smooth to the plot options one encounters unexpected difficulties: transformations that cannot be undone. This is the first time I see something like this.)



documentclass[border=2mm,tikz]standalone 
usepackagetikz-3dplot
usetikzlibrarydecorations.markings
begindocument
tdplotsetmaincoords60-15
begintikzpicture[tdplot_main_coords,scale=2,line join=round,>=latex,
line cap=round,declare function=fA(t)=-sin(t*144/(1+t/5));
fB(t)=-sin(t*216/(1+t*4/15));,
pics/coordsys/.style =
code = tikzsetnodes=transform shape,coordsys/.cd,#1
draw [->,pic actions] (0,0,0) -- +(1,0,0)[red] node[pos=1.1,rotate=0]
$pgfkeysvalueof/tikz/coordsys/x$;
draw [->,pic actions] (0,0,0) -- +(0,1,0)[green!60!black] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/y$;
draw [->,pic actions] (0,0,0) -- +(0,0,1)[blue] node[pos=1.1]
$pgfkeysvalueof/tikz/coordsys/z$;

,coordsys/.cd,x/.initial=x,y/.initial=y,z/.initial=z,/tikz/.cd,
rotated coordsys at/.style=postaction=decorate,decoration=markings,
mark=at position #1 with pgfmathtruncatemacromyint5*#1+0.1
path (0,0) coordinate (O'-myint) (1,0) coordinate (X');
path let p1=($(X)-(O)$),p2=($(X')-(O'-myint)$) in pgfextra%
pgfmathsetmacromyangleatan2(y1,x1)-atan2(y2,x2)
xdefmyanglemyangle;
tdplotsetrotatedcoords0myangle0
beginscope[tdplot_rotated_coords]
path (O'-myint) pic[solid]coordsys;
endscope
]
path (0,0,0) coordinate (O) (1,0,0) coordinate (X);
draw[dashed,rotated coordsys at/.list=0,0.2,...,1]
plot[variable=t,domain=0:5,samples=71] (t,3,fA(t));
path foreach X in 0,...,5 (O'-X) coordinate (P-X);
draw[dashed,coordsys/x=x',coordsys/y=y',coordsys/z=z',
rotated coordsys at/.list=0,0.2,...,1]
plot[variable=t,domain=0:3.25,samples=71] (t,0,fB(t));
draw foreach X in 0,...,5 (P-X) -- (O'-X) coordinate (Q-X);
endtikzpicture
enddocument


enter image description here



As you can see, one can set the options coordsys/x=x' in the path.







share|improve this answer














share|improve this answer



share|improve this answer








edited 3 hours ago

























answered 8 hours ago









Schrödinger's catSchrödinger's cat

7,29511 silver badges22 bronze badges




7,29511 silver badges22 bronze badges










  • 1





    Awesome! Sorry about deleting the question before, I was not expecting a full answer anymore.

    – avermaet
    8 hours ago











  • @avermaet No worries and you're welcome!

    – Schrödinger's cat
    7 hours ago






  • 1





    (Since the angle between x and z does not change, and since y is fixed, one could construct a pure LaTeX solution with decorations.markings. It wouldn't be as direct but would not require computing derivatives by hand.)

    – Schrödinger's cat
    7 hours ago











  • I know this wasn't part of my original question, but I'd like the upper coordinate systems to be rotated with respect to the lower ones. Just some fixed relative rotation for all of them. Where would I need to multiply this? And also: How did you get the constants in the code? Just some random choice?

    – avermaet
    7 hours ago











  • @avermaet There is now a second version in which you do not have to compute the derivative of the function. In addition you can play with the view angles, which are set in tdplotsetmaincoords60-15 .

    – Schrödinger's cat
    3 hours ago












  • 1





    Awesome! Sorry about deleting the question before, I was not expecting a full answer anymore.

    – avermaet
    8 hours ago











  • @avermaet No worries and you're welcome!

    – Schrödinger's cat
    7 hours ago






  • 1





    (Since the angle between x and z does not change, and since y is fixed, one could construct a pure LaTeX solution with decorations.markings. It wouldn't be as direct but would not require computing derivatives by hand.)

    – Schrödinger's cat
    7 hours ago











  • I know this wasn't part of my original question, but I'd like the upper coordinate systems to be rotated with respect to the lower ones. Just some fixed relative rotation for all of them. Where would I need to multiply this? And also: How did you get the constants in the code? Just some random choice?

    – avermaet
    7 hours ago











  • @avermaet There is now a second version in which you do not have to compute the derivative of the function. In addition you can play with the view angles, which are set in tdplotsetmaincoords60-15 .

    – Schrödinger's cat
    3 hours ago







1




1





Awesome! Sorry about deleting the question before, I was not expecting a full answer anymore.

– avermaet
8 hours ago





Awesome! Sorry about deleting the question before, I was not expecting a full answer anymore.

– avermaet
8 hours ago













@avermaet No worries and you're welcome!

– Schrödinger's cat
7 hours ago





@avermaet No worries and you're welcome!

– Schrödinger's cat
7 hours ago




1




1





(Since the angle between x and z does not change, and since y is fixed, one could construct a pure LaTeX solution with decorations.markings. It wouldn't be as direct but would not require computing derivatives by hand.)

– Schrödinger's cat
7 hours ago





(Since the angle between x and z does not change, and since y is fixed, one could construct a pure LaTeX solution with decorations.markings. It wouldn't be as direct but would not require computing derivatives by hand.)

– Schrödinger's cat
7 hours ago













I know this wasn't part of my original question, but I'd like the upper coordinate systems to be rotated with respect to the lower ones. Just some fixed relative rotation for all of them. Where would I need to multiply this? And also: How did you get the constants in the code? Just some random choice?

– avermaet
7 hours ago





I know this wasn't part of my original question, but I'd like the upper coordinate systems to be rotated with respect to the lower ones. Just some fixed relative rotation for all of them. Where would I need to multiply this? And also: How did you get the constants in the code? Just some random choice?

– avermaet
7 hours ago













@avermaet There is now a second version in which you do not have to compute the derivative of the function. In addition you can play with the view angles, which are set in tdplotsetmaincoords60-15 .

– Schrödinger's cat
3 hours ago





@avermaet There is now a second version in which you do not have to compute the derivative of the function. In addition you can play with the view angles, which are set in tdplotsetmaincoords60-15 .

– Schrödinger's cat
3 hours ago











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