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Such an n×m triangle verifies that n and m are relatively prime, so at least one of (n-1) and (m-1) is even. Such a triangle has an area A=n×m/2, B=n+m+1 points on its border and I=(n-1)(m-1)/2 inner points. As such, I+B/2-1=(n×m/2-n/2-m/2+1/2)+(n/2+m/2+1/2)-1=n×m/2=A.
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The formulas used are F[2k+1] = 4*F[k]^2 - F[k-1]^2 + 2*(-1)^k F[2k-1] = F[k]^2 + F[k-1]^2 F[2k] = F[2k+1] - F[2k-1] At each step, k is the high b bits of n .
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