IAN

ImPoSsIbLy WIP‼‼‼ Stands for Insanity Array Notation. I will use $$latex$$ because I might need it sometimes in the future (this text will become outdated, as the word "future" will become "present" and even "past").

Linear Arrays
$$/a/ = a^2$$

$$/a,2/ = ///\dots///a///\dots///$$a times

$$/a,b+1/ = ///\dots///a,b/,b/,b/\dots/,b/,b/$$a times

$$/a,a/ \approx f_{\omega}(a)$$

$$/a,1,2/ = /a,/a,/a,\dots/a,/a,/a,a///\dots///$$a times

$$/a,1,2/ \approx f_{\omega+1}(a)$$

etc.

etc.

$$/a,b<1>2/ = /a,a,a\dots a,a,a/$$b times

$$/a,a<1>2/ \approx f_{\omega^\omega}(a)$$

continue like BEAF...

$$/a,b<1>*2/ = /a,a<1>1<1>1<1>1\dots1<1>1<1>1<1>2/$$b times

$$/a,a<1>*2/ \approx f_{\omega^{\omega^2}}(a)$$

etc.

$$/a,b<1>**2/\ is\ like\ /a,b<1>*2/\ but\ uses\ <1>*\ instead\ of\ <1>.$$

etc.

$$/a,b<1><1>2/ = /a,a<1>***\dots***2/$$b times

$$/a,a<1><1>2/ \approx f_{\omega^{\omega^\omega}}(a)$$

etc.

etc.

Bet you didn't see this coming...

$$/a,b<1>_22/ = /a,a<1><1><1>\dots<1><1><1>2/$$b times

$$/a,a<1>_22/ \approx f_{\varepsilon_0}(a)$$

etc.

Things like "$$<1>_2<1>$$"  are  valid.

more etc.

$$/a,a<1>_a2/ \approx f_{\varepsilon_\omega}(a)$$

You can start putting arrays in the subscript after <1>, and 1<1>2 = 1,1,1...1,1,2 in this case.

$$/a,a<1>_{1,2}2/ \approx f_{\varepsilon_\omega+1}(a)$$

$$/a,a<1>_{2,2}2/ \approx f_{\varepsilon_{\omega+2}}(a)$$

$$/a,a<1>_{1<1>2}2/ \approx f_{\varepsilon_{\omega^\omega}}(a)$$

$$/a,a<1>_{1<1>_22}2/ \approx f_{\varepsilon_{\varepsilon_{0}}}(a)$$

Dimensional Arrays
Nest the things in subscript b times with an input of a,a and get:

$$/a,b<2>2/$$

$$/a,a<2>2/ \approx f_{\zeta_0}(a)$$

etc.

etc.

more etc.

$$/a,a2/ \approx f_{\varphi(\omega,0)}(a)$$

Superdimensional Arrays (>Hyperdimensional Arrays)
Start to form arrays inside of <>.

Hyperdimensional Arrays
Nest arrays in <> and get:

$$/a,b<<1>>2/$$

$$/a,a<<1>>2/ \approx f_{\Gamma_0}(a)$$

etc.

etc.

more etc.

Hyper-hyperdimensional Arrays
$$/a,b<1/2>2/ = /a,a<<<\dots<<<1>>>\dots>>>2/$$b times

$$/a,a<1/2>2/ \approx f_{\varphi(\omega,0,0)}(a)$$

etc.

$$/a,b<2/2>2/ = /a,a<1/2>_{nest\ here}2/$$b times

etc.

You soon run into (1/2)/2.

Nest and get:

1/3

$$/a,a<1/3>2/ \approx f_{\varphi(1,0,0,0)}(a)$$

etc.

etc.

more etc.

$$/a,a<1/a>2/ \approx f_{\vartheta(\Omega^\omega)}(a)$$

even more etc.

Hyper-hyper-hyperdimensional arrays
$$/a,b<1//2>2/ = /a,a<1/1/1\dots1/1/2>2/$$b times

$$/a,a<1//2>2/ \approx f_{\vartheta(\Omega^\Omega)}(a)$$

etc.

etc.

more etc.

Hyper-hyper-hyper-hyperdimensional Arrays
$$/a,b<1/_22>2/ = /a,a<1///\dots///2>2/$$

$$/a,a<1/_22>2/ \approx f_{\vartheta(\vartheta_1(1))}(a)$$

etc.

etc.

more etc.

Things like "$$1/_2/2$$" are valid.

$$/a,a<1/_a2>2/ \approx f_{\vartheta(\vartheta_1(\omega))}(a)$$

Hyper-hyper-hyper-hyper-hyperdimensional Arrays
Nest the numbers in the subscript b times to get:

$$/a,b<1//_22>2/$$

$$/a,a<1//_22>2/ \approx f_{\vartheta(\vartheta_1(\Omega))}(a)$$

etc.

etc.

more etc.

Ultradimensional Arrays
$$/a,b<1\backslash2>2/ = /a,a<1///\dots///2>2/$$b times

$$/a,a<1\backslash2>2/ \approx f_{\vartheta(\Omega_2)}(a)$$

etc.

etc.

more etc.

Now, if / is in Ultradimensional Tier 1, and \ is in Ultradimensional Tier 2, then you can continue more:


 * is in Ultradimensional Tier 3.

To get to Ultradimensional Tier b, do:

$$/a,b<1'2>2/$$

$$/a,a<1'2>2/ \approx f_{\vartheta(\Omega_\omega)}(a)$$

etc.

Ultra-ultradimensional Arrays
Start to form layers on '. Then, start to form even more layers on top of that. Get to that and form more layers on there. Nest that b times and get:

$$/a,b<1\sim2>2/$$

$$/a,a<1\sim2>2/ \approx f_{\vartheta(\Lambda)}(a)\ (\Lambda = OFP)$$

etc.

Ultra-ultra-ultradimensional Arrays
$$/a,1<1\bigcirc2>2/ = /a/$$

$$/a,2<1\bigcirc2>2/ = /a,a<1\sim2>2/$$

etc.

$$/a,a<1\bigcirc2>2/ \approx f_{\psi_{\chi_0(0)}(\Phi_1(0))}(a)$$

Omnidimensional Arrays
Basically, you can use the pattern we used to get from $$\sim$$to $$\bigcirc$$and nest it. Nest b times to get:

$$/a,b<1\lozenge2>2/$$

$$/a,a<1\lozenge2>2/ \approx f_{\psi_{\chi_0(0)}(\psi_{\chi_{3}(0)}(0))}(a)$$

Omni-omnidimensional Arrays
You just keep nesting that over and over again b times to get (I am aware this might be ill-defined):

$$/a,b<1\clubsuit2>2/$$

$$/a,a<1\clubsuit2>2/ \approx f_{\psi_{\chi_0(0)}(\psi_{\chi_\omega(0)}(0))}(a)$$