Відео

Great work!

Underrated

Weird... 3:20 doesnt work for me...

9

This video is so underrated, lol the hours of thinking or just trial and error to create these graphs.

This is just making vectors with demos instead of the pen tool

ua-cam.com/users/shortsVPIDbkDgPbc?si=QqZQecKkN9FjxEMd

1:19 It's 3D in 2D?

THIS video is what i call ART... Earth without art is just eh... without math it's also eh

bored of the same background music

6:04 honestly cool

5 star rating for this video.

Another early comment, there seems to be a lot of sine/cosine and tangent functions

3:35 I like this

What is the lowercase L in the later polar graphs

Beautiful. At one point I lost track of what I was even looking at and was just there. Staring into the graphs.

You posted this before dont ya?

Please maka tutorial

3:05 - what kind of runic ahh stuff is that

this is a hologram:(y=sing(sin(x)-y)sin(2v))

this is the most beautiful thing i have ever seen in my life

0:39 add to sin(x+2v) and sin(2x+v) (V is -4.7 to 1.6 and it will look cooler

What’s L2

I love 2:39

Fifth

my favourite is the one at 3:37

Third

Y=sin(x+v) - ceil(cos(x+6v)) on 8x speed sounds like 'MMMMAAAAAA'

First

Truly beatiful! also thanks for sharing!

I found some interesting 3D graphs in desmos and named them by their appearance... All of the equations are using operators, which are theoretically canceling each other out. For example squaring inside of squareroots. Maybe this could be a video idea... Here are the equations and their names: Octahedron: ( x^2 )^½+ ( y^2 )^½ + ( z^2 )^½ = 2 MORE octahedron: arcos( cos( x ) ) + arcos( cos( y ) ) + arcos( cos( z ) ) = 2 octahedron star: ( x^2 y^2 )^½ + ( x^2 z^2 )^½ + ( z^2 y^2 )^½ = 2 for the following graphs make sure to use v as a slider to animate the graphs... diagonal waves: z= sin ( x + y + v ) just a quarter of it: z=sin( exp( ln( x ) ) + exp( ln( y ) ) + v ) squared waves: z= sin ( ( x^2 )^½ + ( y^2 )^½ + v ) squared waves as pattern: z= sin ( arcsin( sin( x ) ) + arcsin ( sin( y ) ) + v )

calculating...

Can you do sin(x)

Show sin^2(t)

It never seizes to amaze me what someone can do if they put their mind to it...

5:24 I think you had just summon the one Australian painter...

Can you teach us how do you make them tho? I mean do you just guess combinations and relations of different functions and see what looks pretty and go from there or is there some more efficient way?

I like to sometimes recreate these step by step. It gives me a better understanding of the graph and your thought process too, seeing that one graph be mainly a polar rose with a cleverly added sign function and multiplied by a list... it's inspiring!

x and y, we will never forget you.

Those last ones on high v speed can cure depression❤

title wasnt lying, these sure are beautiful

droiy

G R A P H

(1.55 <= u <= 20.45) Back And Forth at 0.75x (sin(ut), sin(ut+u))π 0 <= t <= 4.06 cool sin circle

2:11 my toxic trait is thinking i can figure out how to approximate this as only a function of x

I always know math is awesome, but this is mind boggling!🤩😎👍

You can also do funny combinations of x^a + y^b + z^c = sin(x) + cos(y) - z^d

This can look like a radial 3d ripple: sin( sqrt( x^2 + y^2 ) • e^( -sqrt( x^2 + y^2 )^2 ) + d ) • e^( -sqrt( x^2 + y^2 )^2 )

new video lets gooooooo

W