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Recent questions tagged group-homomorphism
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Recent questions tagged group-homomorphism
0
votes
1
answer
1
Group theory
A homomorphism $f:G$ to $G1$ of groups is a monomorphism iff Ker $f = \{e\}$.
A homomorphism $f:G$ to $G1$ of groups is a monomorphism iff Ker $f = \{e\}$.
asked
May 29, 2018
in
Set Theory & Algebra
Sammohan Ganguly
159
views
engineering-mathematics
discrete-mathematics
group-theory
group-homomorphism
group-monomorphism
0
votes
0
answers
2
GATE1988-13ic
Verify whether the following mapping is a homomorphism. If so, determine its kernel. $f(x)=x^3$, for all $x$ belonging to $G$.
Verify whether the following mapping is a homomorphism. If so, determine its kernel. $f(x)=x^3$, for all $x$ belonging to $G$.
asked
Dec 20, 2016
in
Set Theory & Algebra
jothee
179
views
gate1988
normal
descriptive
group-theory
group-homomorphism
non-gate
0
votes
0
answers
3
GATE1988-13ib
Verify whether the following mapping is a homomorphism. If so, determine its kernel. $\bar{G}=G$
Verify whether the following mapping is a homomorphism. If so, determine its kernel. $\bar{G}=G$
asked
Dec 20, 2016
in
Graph Theory
jothee
126
views
gate1988
normal
descriptive
group-theory
group-homomorphism
non-gate
0
votes
0
answers
4
GATE1988-13ia
Verify whether the following mapping is a homomorphism. If so, determine its kernel. $G$ is the group of non zero real numbers under multiplication.
Verify whether the following mapping is a homomorphism. If so, determine its kernel. $G$ is the group of non zero real numbers under multiplication.
asked
Dec 20, 2016
in
Set Theory & Algebra
jothee
144
views
gate1988
normal
descriptive
group-theory
group-homomorphism
non-gate
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