5 problems

Detection conjecture. The nonzero element $t$ is detected by the sixth algebraic transfer $Tr_6(\mathbb F_2)$.

Let $p$ be an odd prime, let $\mathcal A_p$ be the mod-$p$ Steenrod algebra, and let $Tr_h^{\mathcal A_p}$ denote the odd-primary algebraic transfer from the $GL_h(\mathbb F_p)$-co…

Let $\mathscr A_2$ be the mod-$2$ Steenrod algebra, let $n_d$ be the internal degree sequence used in the paper, and let $Tr_5^{\mathscr A_2}$ denote the fifth algebraic transfer.…

Let $\mathscr A_2$ be the mod-$2$ Steenrod algebra and let $Tr_5^{\mathscr A_2}$ denote the fifth algebraic transfer from the $GL_5$-coinvariants of primitives to…

Let $\mathbb P_{n_d}^{\otimes 5}$ denote the degree-$n_d$ part of the polynomial algebra on five generators over $\mathbb Z_2$, let…