Thrhhhgyfdeewwaaggrddfd Wiki

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Fastest functions

$$FOOT(x)=R^{x^x}(x)$$

$$R(x)=\underbrace{TREE(TREE(TREE(...(x))))}_{x\uparrow x}$$

$$TREE(x)=E3\#\uparrow\uparrow\# x$$

$$f_{\psi(\omega)}(x)=E100\#\uparrow\uparrow\uparrow\uparrow\uparrow\uparrow\uparrow\uparrow\# x$$

$$f(x)=E2\#\uparrow\# x-1$$

$$\{x,x,x,x(2)x\}$$

$$E75\#\#\# x-1$$

$$\{10,x,x,x\}$$

$$\{3,2,x,2\}$$

$$x{\uparrow}^xx$$

$$3 \uparrow \uparrow \uparrow x$$

$$3 \uparrow \uparrow 3 \uparrow x$$

$$x \uparrow \uparrow x$$

$$x!1 = \underbrace{x^{(x-1)^{(x-2)^{(x-3)^{...^{(x+1)-x}}}}}}_{x}$$

$$x!^{x!^{x!}}$$

$$x!^{x!}$$

$$10^x$$

$$2^x$$

$$x^5$$

$$x^3$$

$$x^2$$

$$5x$$

$$2x$$

$$x + 1$$

$$x$$

Slower growing functions

$$x^{0.99}$$

$$x^{0.9}$$

$$x^{0.66}$$

$$\sqrt x$$

$$x^{1/3}$$

$$\log_2(x)$$

$$\log(x)$$

$$\log(\log(x))$$

$$slog_2(x) = 2\uparrow\uparrow y$$