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Τι (ποιος) είναι stationary subgroup - ορισμός
WIKIMEDIA DISAMBIGUATION PAGE
Stationary Phase; Stationary phases; Stationary phase (disambiguation)
Normal subgroup
SUBGROUP INVARIANT UNDER CONJUGATION
Normal subgroups; Invariant subgroup; ◅; Normal group; ⊲; ⊳; ⊴; ⊵; ⋪; ⋫; ⋬; ⋭; Normal Subgroup; Self-conjugate subgroup
In abstract algebra, a normal subgroup (also known as an invariant subgroup or self-conjugate subgroup) is a subgroup that is invariant under conjugation by members of the group of which it is a part. In other words, a subgroup N of the group G is normal in G if and only if gng^{-1} \in N for all g \in G and n \in N.
stationary bicycle
DEVICE WITH SADDLE, PEDALS, AND SOME FORM OF HANDLEBARS ARRANGED AS ON A BICYCLE, BUT USED AS EXERCISE EQUIPMENT RATHER THAN TRANSPORTATION.
Exercise bike; Stationary bike; Stationary bicycling; Cycloergometer; Ergometric bicycle; Exercise bicycle; Bicycle ergometer; Cycle ergometer; Exercycle; Exercising bike; Cycling exercise machine; Exercycle stationary bike; Stationary cycle
¦ noun an exercise bike.
Commutator subgroup
SMALLEST NORMAL SUBGROUP BY WHICH THE QUOTIENT IS COMMUTATIVE
Derived subgroup; Abelianisation; Abelianization; Derived group; Derived series; Transfinite derived series; The Commutator Subgroup Of G; The Derived Group Of G; Commutator group
In mathematics, more specifically in abstract algebra, the commutator subgroup or derived subgroup of a group is the subgroup generated by all the commutators of the group.
Βικιπαίδεια
Stationary phase
Stationary phase may refer to
- Stationary phase (biology), a phase in bacterial growth
- Stationary phase (chemistry), a medium used in chromatography
- Stationary phase approximation in the evaluation of integrals in mathematics
