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Chapters:-
0:00 Start
0:19 Example-1 [ The multiplicative group G={1,-1,i,-i} is cyclic. ]*
7:56 Definition
9:54 Example-2 [The multiplicative group {1,w,w2} is cyclic group.]
12:36 Example-3 [The group (G, + modulo 6) is a cyclic group where G={0,1,2,3,4,5}]
16:24 Example-4 [Find all the generators of the cyclic group (G={1,2,3,4}, multiplication modulo 5)]
20:27 Theorem-1 [Every cyclic group is an abelian group]
23:28 Theorem-2 [If a is generator of a cyclic group G, then inverse of a is also a generator of G]
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