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Schreiber Theorem (subnormal and normal)
Reduction formula-5
Zeta function -4
If N is a submodule of M.Then M is Aritinian iff both N and M/N are Aritinian R-module
Lecture 47 (Cyclotomic polynomial)
Reduction formula-3
Central series using commutator subgroup
If a belongs to Qn, then number of such t from U(n) such that square of t is a
lf H is a p-subgroup of a finite group G, then H is contained in some sylow p- subgroup of G
Reduction formula -2( integration of nth power of sec x)
Prove that a module is of finite length if and only if it is both noetherian and Aritinian
Lecture 45 (Cyclotomic polynomial)
External direct product of two nilpotent groups is nilpotent
List of groups of order 10
Reduction formula-6
Lecture 11(Averages of arithmetical functions)
Theory of Field Extension (new)-6
Separability of polynomial's lect-2
condition for quadratic residues for power of 2
Converse of Lagrange Theorem in finite nilpotent group
Central and upper central series
Question based on Integral basis (part A)
The Euler product formula
Reduction formula-7
Reduction formula-4