Products of Greek letter elements dug up from the third Morava stabilizer algebra (Q422133)

In the paper under review, the authors use the cohomology of the third Morava stabilizer algebra to find nontrivial products of Greek letters of the stable homotopy groups of spheres: \(\alpha_1\gamma_t,\beta_2\gamma_t, \langle\alpha_1,\alpha_1,\beta_{p/p}^p\rangle\gamma_t\beta_1\) and \(\langle\beta_1,p,\gamma_t\rangle\) for \(t\) with \(p\nmid t(t^2-1)\) for a prime number \(p>5\).