📄 gadrotdefinition.m
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% | % | ROTATION DEFINITION% |x = unit(e1-e2/3); %/I = e1^e2; %/angle = pi/6; %/%%Rx = gexp(-I*angle)*x; %/xper = x*I; %/Iper = I/I3; %/%%clf; %/draw(x,'r'); GAtext(1.1*x+0.1*Iper,'x','r'); %/draw(I*pi*norm(x)*norm(x),'y'); %/axis off; %/% | % | A vector x and a plane I containing it.% |GAprompt; %/%GAview([0 90]); %/draw(xper,'b'); GAtext(1.1*xper+0.1*Iper,'x_\perp = x {\fontname{times}I}','b'); %/% |% | The perpendicular to x in that plane (its dual).% |GAprompt; %/draw(Rx,'r'); GAtext(1.1*Rx+0.1*Iper,'Rx','r'); %/DrawPolyline({(Rx^x)/x,Rx,inner(Rx,x)/x},'m'); %/% |% | The rotated x can be composed from these, % | in a coordinate-free manner.% |title('Rx = (cos \phi) x + (sin \phi) (x {\fontname{times}I}) = x (cos \phi + {\fontname{times}I} sin \phi) = x e^{{\fontname{times}I}\phi}'); %/
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