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- Studying (e,n)
- --------------------------------------------------
- (0,0)
- Whole squares, from 1 to 99 (1-imax), Sawa7, [e = n = x = 0], [a = b = d = sqrt(c)] R=(1-imax)
- (0,1)
- Even Xs, d takes 4 times triangular numbers: a(n) = 2*n*(n+1) from n = 1. (d = A046092)
- (0,2)
- Even Xs, d takes: a(n) = n*(n+2) = (n+1)^2 - 1 from n = 1. (d = A005563)
- (0,3)
- Exactly 3 times (0,1) in all variables (e:n:d:x:a:b) EXCLUDING "C", in OEIS, d pattern is "12 times triangular numbers". (d = A049598)
- (0,4)
- Exactly 2 times (0,2) in all variables, d = a(n) = 2*n^2 - 2 from n = 1. (d = A054000)
- (0,5)
- Exaclty 5 times (0,1) in all variables, d = a(n) = 10*n*(n+1) from n = 1. (d = A163761)
- (0,6)
- Exactly 3 times (0,2) in all variables, d = a(n) = 3*n^2 + 6*n from n = 1. (d = A067725)
- --------------------------------------------------
- I would like to assume from now on (0,z) would be z*(0,1) if odd, (z/2)*(0,2) if even for all variables Excl. c.
- DOES NOT APPLY TO LARGE "z", FOR (0,99) & (0,100) (Or my calculation for large (0:n) numbers is incorrect).
- Also, by definition, all (0:n) cells are complete squares, it is apparent in (0:0) and cells other that (0:0) in (0:n) are likely repeated cells that can be arranged in an order other than the trivial order shown in (0:0).
- It also seems that at row 0, no "n" value could be found other than 0, so row 1 has only one element in (0:0).
- "It is the ONLY cell in row 0. No positive value of e has a cell in row zero." VQC Anon.
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