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  • 21:3921:39, 16 April 2024 diff hist +785 N Talk:Pi Squared is Irrational/Proof 2Created page with "The proof has several errors - one is here: Let us define a polynomial: :$\ds \map f x = \frac {\paren {1 - x^2}^n} {n!} = \sum_{m \mathop = n}^{2 n} \frac {c_m} {n!} x^m$ for $c_m \in \Z$. If $n = 1$ {{begin-eqn}} {{eqn | l = \map f x | r = \frac {\paren {1 - x^2} } {1!} | c = $n = 1$ }} {{eqn | l = \sum_{m \mathop = n}^{2 n} \frac {c_m} {n!} x^m | r = \sum_{m \mathop = 1}^2 \frac {c_m} {1!} x^m | c = }} {{eqn | r = c_1 x + c_2 x^2 | c..."

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