Silas

I like Nature

[Silas @vec_to_nature]

around a hyper dimensional sphere

[Silas @vec_to_nature]

My first piece @fx_hash_! #generativeart #nft
https://t.co/Evq58cQew3

[Silas @vec_to_nature]

@bencbartlett @ialexryan It would also interesting if each mirror had a 2axis actuator, and you can send any image and it will do the math. Might be fun to hang outside of the house.

[Silas @vec_to_nature]

@MuttGames Can't wait for release!!!

[Silas @vec_to_nature]

@matthen2 what do you think 😁

[Silas @vec_to_nature]

Hyperbolic tent #origami #math

[Silas @vec_to_nature]

@jobtalle which platform will this be released on? Can't wait, super excited!

[Silas @vec_to_nature]

@sebirit we believe in you! take it at a sustainable pace :)

[Silas @vec_to_nature]

@TijmenTio Is this game going to be released?

[Silas @vec_to_nature]

@cosmocaitt Hobbyking has a good collection

[Silas @vec_to_nature]

@sleepinyourhat Does this look good? https://t.co/RltfcGsh8y

[Silas @vec_to_nature]

I must have screwed up the loss function #ReinforcementLearning #Robotics

[Silas @vec_to_nature]

I actually like the pixelated version better ;) #pixelart #pixel_dailies

[Silas @vec_to_nature]

I haven't posted in a while, but here are some birds generated by a vae. Will be explaining the math behind it on my website soon. As usual, thanks to @quasimondo for helping me with pytorch implementation. #birds #machinelearning #generative #math

[Silas @vec_to_nature]

@erwincoumans Do you think its possible for OpenAi's https://t.co/E6E9aOCSRL, to be based on PyBullet instead of Mujoco. I just obtained a student license, and really like them, but I can understand the inaccessibility.

[Silas @vec_to_nature]

@quasimondo Wow I never saw this, amazing!

[Silas @vec_to_nature]

@lampysprites @DanFessler It would get less accurate as the angle gets larger, but im sure @DanFessler can fiddle and see what is feasible and accurate enough.

[Silas @vec_to_nature]

@lampysprites @DanFessler Hmm if @DanFessler is using this calculation for a game. Then there must be an easier approximation that he can use. What I can think of is writing a function that chops up the whole angle of into like 10 sub angles, and create triangles and add their base length.

[Silas @vec_to_nature]

@DanFessler @lampysprites

[Silas @vec_to_nature]

@DanFessler I think I got the same as @lampysprites , I used Archimedes spiral to find the equation of H with respect to theta. I set the starting theta to 0. Then used the formula for arc length of polar curve, and plugged the integral into an integral calculator and the answer was rlly bad