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The $\mathbb{C}$-motivic Adams Spectral Sequence for $s\leq5$
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abstract
We determine the $\tau^n$-torsion in the first 5-lines of the $E_2$ page of the $\mathbb{C}$-motivic Adams spectral sequence using the techniques of Burklund-Xu. In particular, every element in this range is either $\tau^1$-torsion or $\tau$-free. We also show that $\tau^n$-torsion elements can appear only in Adams filtration at least $2n+2$ and give further evidence of a possible $3n$ bound.
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Exotic periodic phenomena in the cohomology of the moduli stack of $1$-dimensional formal group laws
New w1-periodic families in C-motivic stable homotopy and in the cohomology of the moduli stack of formal group laws have eta-exponents governed by 2-adic valuations.
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