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MinHsuan Peng
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Hi Martjin, You can use Charting`$InteractiveHighlighting = False to turn off the highlighting completely. Min
*MODERATOR NOTE: This is the notebook used in the livestream "Labeling Everywhere" on Wednesday, August 30 -- a part of Wolfram R&D livestream series announced and scheduled here: https://wolfr.am/RDlive. Subscribe to [**@WolframRD**]...
I’m looking forward to presenting on Labeling Everywhere (Wednesday tomorrow) at 11 AM CST on YouTube! I’ll be discussing the labeling framework in the WL and labeling automation in different kinds of features like points, curves, surfaces and...
Hi Lou, I don't know what are the exactly event labels you are using in your real code. In this example, replacing Graphics[{RandomChoice[{Green, Red}], Disk[]}, ImageSize -> 10] with Style["\[FilledCircle]", RandomChoice[{Red,...
Hi Bob, In version 9, you could specify exact colors in the legend, for example: PlotLegends -> SwatchLegend[{Blue, Yellow, Green}, {"Register1", "Register2", "Register3"}] If you would like the shape of legend to match the markers,...
I think Bill has provided very useful information to solve your problem. Following his suggestion, to achieve what you asked, WaveletThreshold looks like the function to do the task. However, your question of keeping 1/2 largest is not clear to me...
You're welcome, Robbie. As for the file format, if it is just for posting, like in the Community, I usually use Mac built-in screen capture app which automatically saves in png format with the default resolution(which depends on the monitor, ex:...
Hi Kevin, www.wolframalpha.com is different from Mathematica. The example I wrote is in Mathematica where I use the API to call WolframAlpha. You can query WolframAlpha directly like: ...
Hi Alvaro, Try to change FUB to FUB = ListPlot[{Transpose[{x[NN], AQ}], Transpose[{x[NN], CU}]}, Filling -> {2 -> {1}}, PlotMarkers -> {{"\[FilledCircle]", 4}, {"-", 12}}, PlotStyle -> {Blue, Green}, PlotLegends -> LineLegend[{None,...
Hi David, As Bruce mentioned, this issue has been worked on for v10. In the meanwhile, here is a workaround. ParametricPlot[{{2 r Cos[t], r Sin[t]}, {r Cos[t], 2 r Sin[t]}}, {t, 0, 2 Pi}, {r, 0, 1}, Mesh -> False, PlotLegends ->...