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cutierinrin
f(p^2 +q) = (sum(k=1 to p-1) (p-k)(2p-2k+1)) + (q+1)p. Simplifying this and realising that for any m, m=g(m)^2 + (m-g(m)^2)), so p is our g(m) and q is m-g(m)^2, we can show that f(m)=-4/3 p^4 + 9p^3 – 115/6 p^2 + (31/2 + q)p -3.
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cutierinrin
f(p^2 +q) = (sum(k=1 to p-1) (p-k)(2p-2k+1)) + (q+1)p. Simplifying this and realising that for any m, m=g(m)^2 + (m-g(m)^2)), so p is our g(m) and q is m-g(m)^2, we can show that f(m)=-4/3 p^4 + 9p^3 – 115/6 p^2 + (31/2 + q)p -3.