Every finite cyclic group of order n is isomorphic to (Zn, +n) - Chapter 9 - Lecture 7 скачать в хорошем качестве

Every finite cyclic group of order n is isomorphic to (Zn, +n) - Chapter 9 - Lecture 7

In this video, we prove that every finite cyclic group of order n is isomorphic to the group (Zn, +n) i.e. the group of residue classes of integers modulo n w.r.t. addition modulo n. Link for O(G)=O(a) (finite case):    • Order of a cyclic group is equal to the or...   Link for proof of (Zn, +n) being cyclic:    • Examples of Cyclic Groups - Chapter 3 - Le...   The aim of this channel is to provide a basic course in Group Theory and to give a near classroom experience for learning effectively. Click the link given here to subscribe to my channel:    / @grouptheorybydrssbk   Link to the previous lecture    • Every infinite cyclic group is isomorphic ...   Link to the next lecture    • Automorphisms of A Group: Definiton and Ex...   Link to the first lecture of this chapter    • Isomorphism of Groups: Definition & Exampl...