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Jul
11
comment How can I get Mathematica to simplify $\Vert\{1,\sin(t),\cos(t)\}\Vert_2$ to $\sqrt{2}$?
@term-rewritica: no, you are right $\cos^2 x + \sin^2 x$ is always 1. However $|\cos x|^2+ | \sin x|^2$ is not always equal to 1.
Jun
12
accepted Incorrect results for elementary integrals when using Integrate
Jun
12
awarded  Nice Answer
Jun
6
comment How can I eliminate a function in a system of PDEs, Maple-style?
An even easier question would be: how can one eliminate a function in a set of ordinary differential equations using Mathematica.
Jun
5
awarded  Commentator
Jun
5
revised Different determinants on 2 different computers
added 1 characters in body
Jun
5
comment Different determinants on 2 different computers
@Öskå: Eigenvalues[{A,B}] solves the problem $\det(A - \lambda B)=0$ for $\lambda$; however in a numerically stable version unlike writing down the polynomial equation for $\lambda$ and then solving it...
Jun
4
answered Different determinants on 2 different computers
May
4
comment Constructing a function with Flat and OneIdentity attribute with the property that otimes[a]:>a
Thank you: this is exactly the problem I was suffering. In fact, I did know that Flat affects the pattern matching but I did not know that for a pattern only the attributes at the time when it is set are important and that the attributes are then stored.
May
3
accepted Constructing a function with Flat and OneIdentity attribute with the property that otimes[a]:>a
May
3
comment Constructing a function with Flat and OneIdentity attribute with the property that otimes[a]:>a
Thanks for your question. I figured out that my example was a bit to minimal. I changed the question such that now it is clear where the infinite recursion appears.
May
3
revised Constructing a function with Flat and OneIdentity attribute with the property that otimes[a]:>a
deleted 59 characters in body; edited title
May
3
comment Constructing a function with Flat and OneIdentity attribute with the property that otimes[a]:>a
Sorry for the confusion. I tried to find a minimal example and it was too minimal (and I did not see that some old Attributes were still set). I edit the question...
May
3
revised Constructing a function with Flat and OneIdentity attribute with the property that otimes[a]:>a
added 205 characters in body
May
3
comment Constructing a function with Flat and OneIdentity attribute with the property that otimes[a]:>a
@Rojo: otimes[anything]
May
3
comment Constructing a function with Flat and OneIdentity attribute with the property that otimes[a]:>a
@MarkMcClure: it also does not work with NonCommutativeMultiply. NonCommutativeMultiply[a] remains unevaluated.
May
3
asked Constructing a function with Flat and OneIdentity attribute with the property that otimes[a]:>a
Apr
25
revised Incorrect results for elementary integrals when using Integrate
added 23 characters in body
Apr
25
revised Incorrect results for elementary integrals when using Integrate
added 216 characters in body
Apr
25
comment Incorrect results for elementary integrals when using Integrate
@Searke: thank you for the suggestion, I will do so.