| bio | website | tpfto.wordpress.com |
|---|---|---|
| location | ||
| age | ||
| visits | member for | 1 year, 4 months |
| seen | 13 mins ago | |
| stats | profile views | 3,189 |
Avatar made with Mathematica 8:

Blocky depiction of Hilbert curve, styled with Perlin noise.
E-mail (flipped ROT13): zqd˙ʎʌuzʇ@ʇɐʌǝɥʇʌssqɹǝɥɟuɹʎɔ
Any code I've posted here I place under the WTFPL.
|
2m |
answered | Why do these two different zetas produce the same value? |
|
18m |
revised |
Why do these two different zetas produce the same value? edited tags |
|
24m |
comment |
Range of stability for iterative map If your polynomial has numeric (as opposed to symbolic) coefficients, CountRoots[] is a useful thing. |
|
7h |
revised |
Smooth Kernel Distribution edited tags |
|
8h |
comment |
How can I create a list of functions? Of course, one could also do f[i_][t_] := t i^2, which allows for nice constructions like f[2] /@ Range[5]. |
|
9h |
comment |
How do I compute sidereal time and JD? @raxacoricofallapatorius, for now I'll leave it out; I don't have version 9 for checking, but users should have no trouble adding If[$VersionNumber >= 9 && y < 0, y++]. |
|
11h |
comment |
Nontrivial solutions of equation ...if $\lambda$ is in fact an eigenvalue of your system, then you can use @Jens's suggestion and pick out an appropriate eigenvector that you can then normalize. If not, then you have a nonsingular system of linear equations, easily handled by Solve[]. |
|
13h |
revised |
Adding custom GridLines to the “automatic” ones deleted 3 characters in body |
|
18h |
revised |
Strange Behavior of NDSolve edited tags |
|
18h |
revised |
Creating a simulation of our Solar System edited tags |
|
19h |
comment |
Returning a non-degenerate list of triangles that (strictly) define the outer mesh of a 3-polytope using PolyhedronData? I don't understand what you mean. Normal[PolyhedronData["Icosahedron", "Faces"]] returns the twenty faces, as expected. |
|
19h |
revised |
Returning a non-degenerate list of triangles that (strictly) define the outer mesh of a 3-polytope using PolyhedronData? edited tags |
|
21h |
comment |
Adding custom GridLines to the “automatic” ones @Bernd, no need for excess; Scaled[{0, 1}, {DateString[{#, {"Day", "Month", "Year"}}], 0}] is sufficient. |
|
22h |
comment |
What does Binomial return for non-integer arguments? @Szabolcs, "...it's probably not directly using the formula in terms of $\Gamma$ functions...", yes, likely combinations of LogGamma[] are used before exponentiating. |
|
1d |
comment |
Adding custom GridLines to the “automatic” ones @Ajasja, good point. I suppose it depends on whether you want the distinguishing markers to go over or under the plot. |
|
1d |
revised |
How do I obtain the correct double limit? edited tags |
|
1d |
revised |
What do the options of SmoothKernelDistribution do? edited tags |
|
1d |
comment |
What does Binomial return for non-integer arguments? The factorials are just replaced with gamma functions for noninteger arguments, since $n!=\Gamma(n+1)$. |
|
1d |
revised |
How to demodulate an FM signal in continuous-time? added 5 characters in body |
|
1d |
comment |
Adding custom GridLines to the “automatic” ones Here, the notation is not too hard to parse. Scaled[{0, h}, start] corresponds to a scaled vertical offset from the point start; positive values of h go up, and negative values of h go down. h == -1 is the bottommost position, and h == 1 is the topmost. The situation is similar for horizontal offsetting, with Scaled[{h, 0}, start]. |