User Portlet
| Discussions |
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| Hi Gianluca, I am able to reproduce the crash when I drag and drop it into a new empty notebook. However, it works fine if I open a new empty notebook, evaluate `1+1`, and then drag and drop. I will report this on the Wolfram Redmine bug tracker. |
| yes I see that my post was unclear; apologies. The code I evaluated was simply > $OpenAIKey = " "; but I can't test anymore as I've run out of API credits on OpenAI and they expire really quickly without my getting much value from them when I... |
| The work by "Nasser" is nice, but it outputs the whole process as one long result. What I want is a Manipulate (or a Dynamic) with a button such that, each time one presses it, the next elementary operation is performed and the then-current state is... |
| Aaack! I'm so sorry and embarrassed. I posted an intermediate attempt instead of my intended solution. Let me try again, but first I'll respond to your question about my objections to Gianluca's solution. I'm uncomfortable with that solution on two... |
| How to extract Domain Segments and Coefficients of Interpolating Polynomials from InterpolatingFunc? Thanks for both approaches to solving this problem. If the InterpolatingFunction uses the Spline method, the individual intervals of the interpolating polynomials can really be read using InputForm[]. The approach of Mr. Schachner elegantly and... |
| I suppose so. I am not an expert. |
| Looks like we start with Lesson 12 tomorrow. What about Lesson 11? |
| Hello Joseph, There seems be two problems mixing here, so this will be corrected to: The distribution of values of the retirement package offered by a company to new employees is modeled by the probability density function 1/5 e^(-(1/5)(x-5))... |
| I've been very confused about your question, but I think I've finally figured it out. Here's what I think you're trying to achieve: - You want to define a predicate that depends on some arguments that in turn you want to depend on some functions.... |
| Hi Athanasios, seems I dont quite understand.. LegrendreP[n,x] is orthogonal on (-1,1) with measure (1-x^2), HermiteH[n,x ] is orthogonal on -inf, inf with measure e^(-x^2). e^(-x^2) H_n(x) is orthogonal on -inf, inf with measure 1 ... |