Dear Forum,
I want to know that:
"Is it possible using GAP to check that given presentation is a nilpotent group
of class 2 or not?"
For example $G=\langle a,b,c| a^{p^5}, b^{p^3}, c^{p^2}, [a,b]=a^{p^3},
[a,c]=c^p, [b,c]=b^{p^2} \rangle $ where $p$ is a prime.
Also how can we determine its automorphism group using GAP?
with regards
Vivek kumar jain
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