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| Use correct assumptions, probably before calling `Integrate`: Simplify[f[x - Floor[x]], 0 |
| Probably so if the coordinates are truly geometric and they are measured in same units on orthogonal axes; otherwise minimising Euclidean distances is likely to only worsen the situation... :) That is, if x and y coordinates are temperature and... |
| I'm a bit late to the game, but... For an octant there are roughly $n$ solutions for denominators less or equal to $2 \pi n$. See https://mathematica.stackexchange.com/a/278283/3056, and in particular https://oeis.org/A020882, which is the... |
| My personal bet is that the first version I used was 2.2, on university AlphaStations back in 1995. Apparently the first version I wasn't using under university licensing scheme was 4.1.1. I have to conclude that I'm a latecomer, right? (Frankly I... |
| Thanks for the revised template! A quick test with it succeeds running a GPU job (MNIST NetTrain example from the release blog post), instead of getting stuck as "Runnable" as it did earlier. I have to look at my large instance quotas - your... |
| My wild guess would be it's based on [SURF][1] or SIFT methods, like `ImageKeypoints`. [1]: https://en.wikipedia.org/wiki/Speeded_up_robust_features |
| This may or may not be a good place to drop my armchair math question, since it also involves apparent patterns related to primes. I recently doodled with [prime-generating polynomials][1] of form x^2 + x + n. An approximation of these can be... |
| @Rodrigo Murta Someone from WRI commented this - no doubt without official guarantees - recently on Mathematica StackExchange chat, and yes, it would appear to be actively worked on by them. A side note: comments I posted (almost a year ago!)... |
| I have disabled discrete graphics. I haven't made any specific experiments on measuring battery lifetime, but usually Energy view correlates well with real energy use. |
| Importing a map of your place (probably as a picture), and devising a tour on it on a specified speed, with an interactive indicator of where you should be on a specific moment, and then collecting data tied to interpolated locations may provide you... |