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drailin

@drailin@kbin.social

Just a guy, bout to get my PhD in experimental particle physics. I like hockey, basketball, DND, science, and audio equipment.

Go Nuggets! Go Avs!

Until current site stability, federation sync issues, and front-page spam in kbin are resolved, I have migrated to fedia.io:
fedia.io Account Page

This profile is from a federated server and may be incomplete. Browse more on the original instance.

drailin OP ,
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Someone who understands. I have never seen a recipe call for x cloves that wasn't infinitely better with 5x cloves.

drailin OP ,
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And by that, you mean using heart-sized servings, right?

drailin ,
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Apply a nice gaussian kernel convolution to the fft and smooth that doodle out! Lets get blurry up in this doodle party!

drailin , (edited )
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Another nice way one could preserve the complex data when visualizing it would be to make a 3d color mesh and display the imaginary components as the height in z and the real component as the color scale (or vice-versa).

Edit* now I am trying to think if there would be a clever way to show the abs, Re and Im values in one 3d plot, but drawing a blank. Maybe tie Im to the alpha value to make the transparency change as the imaginary component goes up and down? It would just require mapping the set of all numbers from -inf:inf to 0:1, which is doable in a 1-1 transformation iirc since they both have cardinality C. I think it would be

alpha = 1 - 1/(1-e^{Im(z)})

Which looks a lot like the equation for Bose-Einstein statistics in Stat. Mech. I was never very good at complex analysis or group theory though, so I don't really know what to make of that.

drailin ,
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Oh fuck yeah

drailin ,
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Ah, you're right, I haven't taken Stat. Mech. in almost 5 years so my brain just latched on to the general form. Analysis in frequency space is always fun

drailin ,
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Just noticed that you chose the nicest kernel size. Even better.

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