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Exotic periodic phenomena in the cohomology of the moduli stack of 1-dimensional formal group laws
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Exotic periodic phenomena in the cohomology of the moduli stack of 1-dimensional formal group laws
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We describe some periodic structure in the cohomology of the moduli stack of 1-dimensional formal group laws, also known as the $E_2$-page of the classical Adams--Novikov spectral sequence. This structure is distinct from the familiar $v_n$-periodicities, and it displays interesting number-theoretic properties. Our techniques involve the $\mathbb{C}$-motivic Adams spectral sequence, and we obtain analogous periodic structure in $\mathbb{C}$-motivic stable homotopy.
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Cited by 1 Pith paper
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Revisiting the $\beta_1$-action on the $3$-primary stable homotopy groups of spheres
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