Closed DZaiger closed 1 year ago
Thanks for the kind words. For this example, we are taking the cohomology of the Steenrod algebra quotiented by the subalgebra given by the profile described in the profile
block.
"truncated": false
says that the unspecified entries of the p-part will default to infinity instead of zero,"p_part": [0, 0]
, together with the above, says that the profile function will not include $\xi_1$ or $\xi_2$ but will include every other $\xi_i$,"q_part": 4294967292
says that the profile function will not include $\tau_1$ or $\tau_2$ but will include every other $\tau_i$. This number is a bitmask indicating which $\tau_i$ is included, where 1 = included. So since 4294967292 = 0b1111 1111 1111 1100, all $\tau_i$ except the first two are included.Now I see, thank you for your careful explanation!
First of all, thank you all for making this really powerful program! I have a small question: I would like to compute certain Adams spectral sequence at p = 3. In your sseq/ext/MODULE-SPEC.md file, you have a template which is y(2), but I don't understand why the input for q_part is "4294967292"? Should I convert it to a binary? If yes, why this gives a spectrum with homology F_p[ξ₁, ξ₂][τ₁, τ₂]?