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My ordinal collasping function starts at the omega fixed point

I(2) = the first fixed point of In = n

psi(I(2))(n)= the nth fixed point of I(2)n to n

psi(I(1,0))= the first fixed point of n = I(n)

A multi-argument I function is needed where I(a,b) is the b-1th fixed point of the I(a-1,n) function

Next up is I(M,0) = the fixed point of I(n,0) to n

I(Mw) is the limit of the multivariable I function

We now take a very big leap at this point.

I(Mn) where is the first fixed point of n to Mn

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