DJJerome1976

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14 years, 99 days

MaplePrimes Activity


These are replies submitted by DJJerome1976

@acer I like this approach a lot. Originally, I simply wanted the set of possible rational zeros. But the answers have given me more to think about. Much appreciated!

@Kitonum 

Thanks! Just a couple changes, in FullRandom, since you are allowing for a polynomial of arbitrary degree, the if statement should read if nops(q)=N+1. Also, in the definition of S1, it would have to be coeff(q,x,N) so as to grab the coefficient of the leading term.

This is much appreciated!

@tomleslie I am aware of the ability to export graphs from Maple to formats that are easily included in a LaTeX document. That is not what I'm looking for. I want to generate the LaTeX code that produces the desired graphs. Thanks, anyway!

@Kitonum It never dawned on me that shadebetween( ) accepts variable limits. Thanks so much!

@acer yes, this is exactly what I needed. Given how rationalize( ) works, it makes sense that we have to use the reciprocal. Thanks!

@Preben Alsholm This is a nice, efficient solution. I never knew about "freeze." I always seem to learn something here, thanks!

@Kitonum Thanks for the multiple approaches.

@Rouben Rostamian  Thanks for the work around. What's the procedure for reporting a bug? i've never done so.

@Carl Love I am working with matrices with integer entries, so I naturally made the assumption that they are all integers, however, this property does not require integers.

@Markiyan Hirnyk This is just what I needed. Thanks for a nice, simple solution!

@Carl Love It can be shown quite easily with such restrictions on the entries, the eigenvalues will be c+d and a-c. It's a nice little trick to have the eigenvalues be integer valued, without going for the obvious triangular approach.

@Kitonum Yes, I am aware of how to do it using the formulas for projections, etc. 

@Carl Love I wish I could upvote your comment!

@Axel Vogt I don' think learning math is the goal here ;-)

@Carl Love The polynomial in the question is x^3+x^2+2*x+1, but you used x^3+x^2+x+1.

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