750 reputation
314
bio website physics.uwa.edu.au/~styler
location Melbourne, Australia
age 33
visits member for 3 years, 11 months
seen Jun 14 at 10:02

Jan
20
comment How plot the Riemann zeta zero spectrum with the Fourier transform?
@UnreasonableSin: Or the new Mathematica site that just started private beta.
Jan
16
comment Inverse of the polylogarithm
@Sasha: You're probably (almost certainly) right about non-integer $n$, but more often than not, the integer case is the one that occurs. In particular, my question asked about the inverse dilog separately from the general polylog.
Jan
13
comment Finding General Expression from recursion
A hypergeometric function can be defined as a exponential generating function of a hypergeometric series. This does not really correspond to what you have above... Although, maybe you mean something different. (Also, these types of comments aren't really appropriate as answers in this site)
Jan
13
comment Mathematica: Solve function problem
@maximus: Actually, you're right. I'd forgotten that The package is not included with the talk. I couldn't find an actual copy of the package anywhere...
Jan
12
comment Optimal Towers of Hanoi strategy (3 pillars, from pillar A directly to C not allowed)
@Brian: Oh yeah. I guess that means my brain has stopped working for the night and it's time to go to bed. Sorry about the confusion.
Jan
12
comment Optimal Towers of Hanoi strategy (3 pillars, from pillar A directly to C not allowed)
What do you mean "It is not allowed to move a disk from pillar A to pillar C directly"? The second move has to be from A to C, at least in the Tower of Hanoi that I know... By the way, this is a classic problem and the linked to wikipedia article has lots of spoilers. I suggest you don't look past the introduction.
Jan
12
comment Mathematica: Solve function problem
Actually, the Symbolic Computing Package presented at the recent Tech Conference can split sums and integrals (along with lots of other functionality). It's worth having a look at.
Jan
12
answered Finding General Expression from recursion
Jan
12
comment Finding General Expression from recursion
Your new edit is a very special choice of $P_1$. It's equivalent to choosing the initial condition $P_{-1} = 0$ (and $P_0$ unfixed)...
Jan
12
comment Finding General Expression from recursion
@Verbeia: Or just any two $P_i$s...
Dec
15
comment What is the analytic form of MeijerG in Mathematica?
@Sasha: So maybe reading isn't my strong suit...
Dec
15
comment What is the analytic form of MeijerG in Mathematica?
The naive, analytic continuation approach to "fractional" calculus is the best! (I use it all the time in dimensional regularization)
Dec
15
answered What is the analytic form of MeijerG in Mathematica?
Dec
15
comment What is the analytic form of MeijerG in Mathematica?
who said anything about a being an integer! (+1)
Dec
13
revised How to solve this integral of trigonometric f in Mathematica
probably more sensible numeric solution...
Dec
13
answered How to solve this integral of trigonometric f in Mathematica
Dec
13
revised How to solve this integral of trigonometric f in Mathematica
The original question http://math.stackexchange.com/revisions/91100/1 looked different from the previous edit. Also, I assumed that the final y3 was meant to be y4
Dec
13
suggested suggested edit on How to solve this integral of trigonometric f in Mathematica
Dec
5
answered Transcendental Equations, Matrix (Eigenvalue problem?) (Mathematica)
Dec
5
comment Transcendental Equations, Matrix (Eigenvalue problem?) (Mathematica)
@dunks: Not looking good. At the end of your code (removing the MatrixForm), try dbqs = Det[10^-15 bqs];Plot[Evaluate[Table[Tooltip[dbqs, e11] , {e11, .01, .2, .01}]], {ar, 0, .01}] You'll see that the Det[] always seems to be negative. In general, the expression is a bit messy, but it might be possible to prove this. Since you say that the Det should not be zero, I guess you've made a mistake somewhere.