Ask Your Question

Revision history [back]

click to hide/show revision 1
initial version

Trouble Using QEPCAD

For some reason, I'm having trouble doing even relatively basic (at least, it seems relatively basic) simplification in QEPCAD. For instance, when I try to run the following line of code:

sage: qepcad(-k2 + 6km - 9*m2 + 1​ > 0)

(with k,m already set as variables), the computation goes on for much longer than I want it to, and in fact I have yet to see it finish. I'm not really sure why this is the case, or if problems like this just take a long time for QEPCAD (I know that Wolfram Alpha does these very quickly). Really what I want is just to find one integer solution to the above inequality (i.e. k = m = 0) and more generally, I want to be able to take n of these kind of inequalities (I would prefer being able to do higher degrees as well, but I think just quadratic would be fine) and find integers k,m which satisfy all of them, or have the program tell me no such k,m exist. So if there's a different approach I should be taking then please let me know, or if I need to give more information on anything just say so. I have absolutely no experience programming, I'm just trying to write up a calculator for something I'm working on for my math PhD.

Trouble Using QEPCAD

For some reason, I'm having trouble doing even relatively basic (at least, it seems relatively basic) simplification in QEPCAD. QEPCAD.

For instance, when I try to run the following line of code:

sage: qepcad(-k2 qepcad(-k**2 + 6km 6*k*m - 9*m2 9*m**2 + 1​ > 0)

0)

(with k,m k, m already set as variables), the computation goes on for much longer than I want it to, and in fact I have yet to see it finish. I'm not really sure why this is the case, or if problems like this just take a long time for QEPCAD (I know that Wolfram Alpha does these very quickly). Really what I want is just to find one integer solution to the above inequality (i.e. k = m = 0) and more generally, I want to be able to take n of these kind of inequalities (I would prefer being able to do higher degrees as well, but I think just quadratic would be fine) and find integers k,m k, m which satisfy all of them, or have the program tell me no such k,m k, m exist. So if there's a different approach I should be taking then please let me know, or if I need to give more information on anything just say so. I have absolutely no experience programming, I'm just trying to write up a calculator for something I'm working on for my math PhD.