Luxius' Ordinal Arrays

(0) = 1

(0,0) = w

(0,0,0) = w+1

(0,0,0,0) = w2+1

(0,0,0,0,0) = w3+2

(0~n) = wn+(n-1)

(1) = (0~w) = w²+w

(0~w+1) = w²+w+1

(0~w+2) = w²+w+3

(0~w+3) = w²+w+5

(0~w2) = w²+w4

(0~w²) = w²2

(1,0) = (0~(1)) = (0~w²+w) = w²3+w

(0~w²2) = w²4

(0~w²3) = w²6

(1,0,0) = (0~(1,0)) = w²7+w

(1,0,0,0) = w²15+w

/(1,0~n) = w²n²-1+w

(1,1) = w⁴+w²

(1,1,0) = w⁴+w²2+w

(1,1,0~n) = w⁴+w²n²-1

(1~n)= w²ⁿ+w^2n-2 . . . w⁴+w²

(2) = (1~w) = w^w2+1+w

(1~w+1) = w^w2+3+w

(1~w+2) = w^w2+5+w²+w

(1~w2) = w^w3+1+w

(1~w2+1) = w^w3+3+w

(1~w3) = w^w4+1+w

(1~w²) = w^{(w^2)+1}+w

(2,1) = w^{(w^2)+1}+w^w2+1+w

(1~w²2) = w^{(w^2)2+2}+w2

(1~w²4) = w^{(w^2)2+4}+w4

(1~w³) = w^{(w^3)+w}+w²

(1~w⁴) = w^{(w^3)+w}+w³

W.I.P (Might fix using ordinal calculator)