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algebra, a prosolvable group (less common: prosoluble group) is a group that is isomorphic to the inverse limit of an inverse system of solvable groups. Equivalently
Prosolvable_group
Group with subnormal series where all factors are abelian
composition series is a p-group or has order prime to p. A finite group is solvable iff it is p-solvable for every p. Prosolvable group Milne (2022). Field
Solvable_group
Number system extending the rational numbers
_{p}{\bigr )}} is prosolvable. The unit group Z p × {\displaystyle \mathbb {Z} _{p}^{\times }} is contained in the multiplicative group Q p × = Q p − {
P-adic_number
Israeli mathematician
Jarden, Prosolvable subgroups of free products of profinite groups, Communications of Algebra 22 (1994), 1467-1494. M. Jarden, On free profinite groups of
Moshe_Jarden
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