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| Discussions |
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| Wonderful!! I'm doing something with mapping the usual rectangular grid, BUT showing all the overlapping by placing narrower lines on top of wider ones. And also putting little "right angle brackets" at every intersection to suggest that there... |
| Not there yet, but I can see patterns emerging which I'm hoping would allow me to make this to work without having to change the code. Maybe using NestList? Although it looks simpler to use the Mathematica PolynomialQuotient and... |
| Very neat!! Glad I could help :) |
| Works great -- Thanks! |
| You have entered your matrices a,b in two dimensional form, but the kernel sees them a lists of lists: In[4]:= a Out[4]= {{1, 2}, {3, 4}, {5, 6}} There is no need to "convert" them to lists of lists. |
| Since I have to solve for the intersection of the inset lines, I decided it was simpler to have another equation for the inset lines. This involves also finding the sign for the orientation of the triangle, since otherwise the inset lines won't... |
| I'm not sure what I might have formatted wrong here. I have a couple lines above the main routine, which I'll take out to avoid confusion. |
| Yes, thanks very much, this is what I want. It's great when it works out, but as soon as start doing something more complicated, the dynamic operations seem to get much more undpredictable, and also where to put the Dynamic[ ] commands. But this is a... |
| If you want to have the result in the form for input to Mathematica functions that expect points to be lists of coordinates, you'd have to do an additional conversion. Not sure if I'm doing this correctly, but something like this is needed. Here,... |