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Buchstaber, Ochanine, Krichever, and Witten Genera
We introduce a new class of one-dimensional commutative formal group laws with formal inverse $\bar u=-u$ whose modulus square construction yields Buchstaber's family of polynomials, and prove that the formal group law $F_{\mathrm{Bc}}(u,v)$ is universal for this class over commutative $\mathbb{Z}[1
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