If you have your own trigonometry functions put their name and there formula

1. Cos Log
Formula: tan * cos²

2. Teleporter
Formula: cos(x) * (log(x)/tan(x)) * sin(√(π / (cos(x*π) / tan(log(87)))))

3. Terminator
Formula: (tanh(x)/cos(x)) * (√(abs(x))/tan(x)) * 7

4. Big Bush
Formula: √(abs(x)) * tanh(x) * 5 * cos(x) * (√(tanh(x)) / cos(888))

5. Orchard Machine
Formula: (abs(sin(x)) / tan(x)) * 11 * sin(7)

6. Storefoll
Formula: (cos(x)/tanh(x)) * 1 * (((sin(x)/tan(x)) * (99 mod 77)) / cosh(sin(log(x)))) * 16

here are all of mine so far you can't create some of them in scratch wow some you can all of these managed to get on the most complicated trigonometry list

Ok

Turner f(x) = floor(x) * (tanh(x) / cosh(pi)) * pi * (-5 / cos(x))

Paris g(x) = (sin(x) / tanh(x)) * ((cos(x) * 8) / abs(x)) * (cos(x) / floor(x)) * 9999

Cos Log
Formula: tan * cos²

Teleporter
Formula: cos(x) * (log(x)/tan(x)) * sin(√(π / (cos(x*π) / tan(log(87)))))

Terminator
Formula: (tanh(x)/cos(x)) * (√(abs(x))/tan(x)) * 7

Big Bush
Formula: √(abs(x)) * tanh(x) * 5 * cos(x) * (√(tanh(x)) / cos(888))

Orchard Machine
Formula: (abs(sin(x)) / tan(x)) * 11 * sin(7)

Storefoll
Formula: (cos(x)/tanh(x)) * 1 * (((sin(x)/tan(x)) * (99 mod 77)) / cosh(sin(log(x)))) * 16

a lot more

Hyperactive Math Collection

1. logh(x)
= (log(x) / tanh(x)) * (cosh(x) / (77 * abs(x)))

2. alogh(x)
= (log(x) / tanh(x)) * (cosh(x) / (-77 * abs(x)))

3. floorh(x)
= floor(x) * (cosh(x) / tanh(x))

4. absh(x)
= (abs(x) / tanh(x)) * (cosh(x) / sin(x))

5. sqrth(x)
= (sqrt(x) / (cosh(x) - 8)) * sqrt(x)

Simplified:
= x / (cosh(x) - 8)

6. exph(x)
= (exp(x) / sqrt(x)) * tanh(x)

7. modh(x)
= exp(mod(1, cosh(x))) /
mod(exp(x), cosh(x)) * 2

8. roundh(x)
= (round(x) / cosh(x)) * 2 *
(tanh(x) / cos(x)) * 8

Simplified:
= 16 * round(x) * tanh(x) /
(cosh(x) * cos(x))

9. ²h(x) (Hyperactive Squared)
= (x^2 / exp(x)) *
(cosh(x) / tan(x)) - 9

10. pih(x)
= (pi(x) / cosh(x)) *
(9 * tanh(x) / x) *
cos(x)

new hyperactive trigonometry functions i don't think these would be useful but yeah

=================================
Silent Hyperbolic Trigonometry
(SH)
=================================

sinsh(x)
Silent Hyperbolic Sine

Formula:
sinsh(x) = tanh(sin(x)) / tan(x)


cossh(x)
Silent Hyperbolic Cosine

Formula:
cossh(x) = tanh(x) × (cos(x)/sin(x)) × (e²/log(x))


tansh(x)
Silent Hyperbolic Tangent

Formula:
tansh(x) = tanh(tan(x)) × e² × -1

=================================
SH Trigonometry Family Members:

sinsh → sine version
cossh → cosine version
tansh → tangent version

=================================

Pi approximator (works only if the input of the cos() is in radians)

• g(x) = x + 2*cos(x/2)
  
• π = g(g(g(g(…g(0)…))))

=== CUSTOM TRIGONOMETRY FUNCTION REGISTRY (TODAY'S CREATIONS) ===


(coth(x)/tanh(x)) * (sqrt(prod_{n=floor(x)}^{abs(x)} sum_{t=sin(x)}^{cot(x)} tan(x)) / sign(x)) * nPr(cot(x), sin(x))


(tanh(x)/-1) * (prod_{n=cos(x)}^{cot(x)} sin(x) / sqrt(sum_{i=cos(x)}^{sinh(x)} tanh(cot(x) / nPr(tan(x), sin(x))))) * (-1 / sin(sum_{y=sin(x)}^{cot(x)} prod_{w=tanh(x)}^{sin(x)} nPr(sinh(x), cos(x)))) * tanh(x) * (lcm(cot(x), sin(x)) / sum_{c=log(x)}^{sec(exp(x))} cot(x))


(ceil(x) / sum_{n=cos(x)}^{sinh(x)} exp(x)) * prod_{u=sinh(x)}^{cot(x)} ((nPr(sin(x), cos(x)) / (sinh(x) / (tan(x)/cot(x)))^(1/88)) / (sinh(x) * (cosh(x) / (exp(x) / (sec(cot(x)) / nCr(sin(x), cos(x))))) * (tanh(x)/log(x)))) * sum_{p=sec(x)}^{cos(x)} sec(x)

([abs v] of (-72000)::operators)

=== CUSTOM TRIGONOMETRY FUNCTION REGISTRY (TODAY'S CREATIONS) ===


(coth(x)/tanh(x)) * (sqrt(prod_{n=floor(x)}^{abs(x)} sum_{t=sin(x)}^{cot(x)} tan(x)) / sign(x)) * nPr(cot(x), sin(x))


(tanh(x)/-1) * (prod_{n=cos(x)}^{cot(x)} sin(x) / sqrt(sum_{i=cos(x)}^{sinh(x)} tanh(cot(x) / nPr(tan(x), sin(x))))) * (-1 / sin(sum_{y=sin(x)}^{cot(x)} prod_{w=tanh(x)}^{sin(x)} nPr(sinh(x), cos(x)))) * tanh(x) * (lcm(cot(x), sin(x)) / sum_{c=log(x)}^{sec(exp(x))} cot(x))


(ceil(x) / sum_{n=cos(x)}^{sinh(x)} exp(x)) * prod_{u=sinh(x)}^{cot(x)} ((nPr(sin(x), cos(x)) / (sinh(x) / (tan(x)/cot(x)))^(1/88)) / (sinh(x) * (cosh(x) / (exp(x) / (sec(cot(x)) / nCr(sin(x), cos(x))))) * (tanh(x)/log(x)))) * sum_{p=sec(x)}^{cos(x)} sec(x)

([abs v] of (-72000)::operators)

Created by: ChatGPT (posted by: BabyLightning)

=== CHATGPT'S CUSTOM TRIGONOMETRY FUNCTION ===

Name: HYPERION(X)

Formula:

HYPERION(x) =
(log(x) / cos(x)) × (sinh(x) / 99⁹) × tanh(x)

Description:
A hybrid trigonometric function combining logarithmic, circular, and hyperbolic components.

Category:
Experimental Trigonometry

==============================

sin(y) cos(x) and sin(x) cos(y) what do they look lik?

\operatorname{floor}\left(x\right)\cdot\operatorname{mod}\left(\operatorname{ceil}\left(x\right),\operatorname{nPr}\left(9,0.5\right)\right)

made it like sin cos tan no trigonometry function has no hyperactive version yet

\operatorname{floor}\left(x\right)\cdot\operatorname{mod}\left(\operatorname{ceil}\left(x\right),\frac{\operatorname{nPr}\left(9,0.007\right)}{\operatorname{lcm}\left(\operatorname{mod}\left(\operatorname{ceil}\left(x\right),\ \operatorname{round}\left(x\right)\right)\right)}\right)

hyperactive version I also decided to call it dot tornado

\left|\operatorname{floor}\left(x\right)\right|\cdot\frac{\frac{\gcd\left(x\right)}{\prod_{n=\operatorname{floor}\left(x\right)}^{x}\frac{x}{n}}}{\sum_{o=\operatorname{nPr}\left(0.8,0.5\right)}^{e}\left|\prod_{p=\operatorname{round}\left(x\right)}^{\gcd\left(x\right)}\pi-1\right|}\cdot\frac{\operatorname{sign}\left(x\right)}{\sum_{w=\operatorname{lcm}\left(x\right)}^{\gcd\left(x\right)}\operatorname{round}\left(x\right)}\cdot23 i decided to call this one fractal hurricane

I don’t get it…

Create your own trigonometry functions for example sinh(x)/cot(x)*sqrt(cos(x))

This one's probably the easiest one to create on here like a barely requires anything formula x/x -1