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| &[Wolfram Notebook][1] [1]: https://www.wolframcloud.com/obj/4830c6ae-47ca-4f81-af67-1d2b0427fb28 |
| Try this instead: ``` In[6]:= p1 = (a*b); $Assumptions = Element[p1, Reals]; Solve[a - 1 == 0, a, Reals] Out[8]= {{a -> 1}} ``` |
| If you've made it this far and like this kind of animation, definitely check out [@Clayton Shonkwiler][at0]'s other posts! [at0]: https://community.wolfram.com/web/claytonshonkwiler |
| # The Backstory This July I was lucky enough to be a participant of the Wolfram Summer School. My project was to develop a function that would generate [tessellations][1] of space and assign a value to each cell- all of this so that I could... |
| The solution x=0, y=3 is the only **integer** solution, not the only solution. If you think about it it should be quite easy to show why this is the only integer (and probably rational) solution. |
| ![enter image description here][1] Introduction ========= The primary goal of this project was to create a function that uses vertex points of a given lattice to create tessellations of the plane. These tessellations could then be used to study... |