Розмір відео: 1280 X 720853 X 480640 X 360
Показувати елементи керування програвачем
Автоматичне відтворення
Автоповтор
100th like from me!
This video lecture awsome.Could you please suggest free e-book for the topic Group actions. Please
Is this a homomorphism between the group and the group action?
Property 1) g1 . (g2 .a) = (g1og2). a and Property 2)e.a = a, where e ∈ G, and a ∈ A are the property of the group Action of {(g,a): g ∈G, a∈A}.is the third property of double inverse also the necessary property of Group Action or is specail case?
is elements of set A which g actiing on were also permutations?
It's just a consequence of Property 1 taking g2 = (g1)^{-1}
100th like from me!
This video lecture awsome.
Could you please suggest free e-book for the topic Group actions. Please
Is this a homomorphism between the group and the group action?
Property 1) g1 . (g2 .a) = (g1og2). a and
Property 2)e.a = a, where e ∈ G, and a ∈ A are the property of the group Action of {(g,a): g ∈G, a∈A}.
is the third property of double inverse also the necessary property of Group Action or is specail case?
is elements of set A which g actiing on were also permutations?
It's just a consequence of Property 1 taking g2 = (g1)^{-1}