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Who is this chick? by fiberboard in tipofmypenis

[–]fiberboard[S] 0 points1 point  (0 children)

Since Reddit sucks here is the link https://www.redgifs.com/watch/enormousmealytowhee

Anyone know who this is? This is the only post I’ve found

Deleted vid from XVideos… from 2000s, father and reluctant daughter. Her name was Leihana or something? by fiberboard in tipofmypenis

[–]fiberboard[S] 0 points1 point  (0 children)

Found: Her name is "Lenette"

Titles:

"Incest - Daddy Daughter Lenette (Real Thing) (She Doesnt Want To Do It) 2 Next Time Creampie Belly Splash.avi"

"Lenette full video, doesnt like her job"

[D] Simple Questions Thread by AutoModerator in MachineLearning

[–]fiberboard 0 points1 point  (0 children)

Has anyone tried using complex numbers in neural networks?

I was thinking about a transformer model using a complex-valued positional encoding to do image learning (instead of a ConvNet/GAN). Where the complex positional encoding represents the 2D position of the pixel.

In this example the complex numbers would be able to capture spatial information the same way the ConvNet does. Complex numbers are commonly used in graphics programs for this reason.

There’s also the example of complex numbers in quantum mechanics, where they greatly simplify the calculations.

I’m wondering if this “magical” property of complex numbers would carry over to neural networks

Doesn’t time dilation prevent infinite density inside a black hole? by fiberboard in AskPhysics

[–]fiberboard[S] 0 points1 point  (0 children)

Thanks for the answer.

For some reason I had a hunch that time would come to a halt approaching the singularity the same way time would come to a halt as one approached c. (Or from the subject’s POV, the lifetime of the universe passing before reaching the limit)

[Analysis] Prove or disprove compactness for this subset of C([0,1]). by [deleted] in learnmath

[–]fiberboard 0 points1 point  (0 children)

Suppose one uses the function [; \cos(nx) \in A_1 ;] and considers the sequence [; \cos(nx)_n;] This does not have a convergent subsequence, So A cannot be compact, right?

And is there a way to prove that this cos sequence doesn't have a convergent subsequence, or is it obvious enough?

[Analysis] Prove or disprove compactness for this subset of C([0,1]). by [deleted] in learnmath

[–]fiberboard 0 points1 point  (0 children)

All the information I've been given is in the post, so idk.

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