Sohave been experimenting with jet- powered piston engines for a while, and need a solution how t opush the pistons down in perfect sync. Ive used the sinus, cosine and tangent , sin, cos and tan are all offset by 33.33...% but if you try all three of them in the formula: sin/cos/tan(sum(clamp(pitch,-1,1) *1200)) , you will notice that the tan does not allign with the rest of the codes. and instead spin like crazy. So how do i fix this so the periodic line looks more like that of an ac wavelength?
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jesse we need 2 c00kh sum m3thlove <3
@ReinMcDeer math has proven it is impossible to pull if you are too smart
@asteroidbook345 Let g ∈ {all girls}
yRg iff (g likes y)
There is no such p such that yRp, where p ∈ {all people}.
The set {all girls} is a subset of the set {all people}.
Therefore, there is no g such that yRg.
QED ☐ ✓
If you want to offset by 1/3(33.33…%), just add 360/3=120.
sin(sum(clamp(Pitch,-1,1) *1200))
sin(sum(clamp(Pitch,-1,1) *1200)+120)
sin(sum(clamp(Pitch,-1,1) *1200)+240)
.
cosθ=sin(θ+90). That's a 1/4 (25%) offset, so I wouldn't recommend using it here.
Also, since tanθ=sinθ/cosθ, the waveform is completely different.
Why don’t you move a relationship with some girls lmao
To get what you have here you'd need to use something like this:
sin(sum(clamp(Pitch,-1,1) *1200))
cos(sum(clamp(Pitch,-1,1) *1200))
cos((sum(clamp(Pitch,-1,1) *1200))+pi)
And yes pi is a valid number in the game, maybe this should be included in the funky trees guide.
I'm not sure if I'm visualizing this right, but tan(x) is very different from sin(x) and cos(x).
You should be able to get away with multiple sin(x) or cos(x) graphs with different x offsets to get what you have in the picture.