Proves D_a(0)=0 iff p≡3 mod 4 and χ(a n!)=1, gives Pfaffian-square factorizations of the determinants for p≡3 mod 4, and settles Sun's conjecture when a=n!.
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A Pfaffian Proof and Generalization of a Conjecture of Sun Zhiwei
Proves D_a(0)=0 iff p≡3 mod 4 and χ(a n!)=1, gives Pfaffian-square factorizations of the determinants for p≡3 mod 4, and settles Sun's conjecture when a=n!.