Additive bijection between module sets.
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This is already been solved, but lacks of what is inteded by additive bijection.
Could someone tell me what is the meaning of the map?
(like how would I read that, in the sense of how is the connection between the remainders and to the module of 6)
(Also, why was $3^{n}$ used?)
The simpler the explanation the better.
Thank you in advance.
abstract-algebra group-theory modular-arithmetic
edited Nov 17 at 19:03
Henning Makholm
236k16300534
asked Nov 17 at 18:45
Ricouello
1355
add a comment |
up vote
0
down vote
favorite
This is already been solved, but lacks of what is inteded by additive bijection.
Could someone tell me what is the meaning of the map?
(like how would I read that, in the sense of how is the connection between the remainders and to the module of 6)
(Also, why was $3^{n}$ used?)
The simpler the explanation the better.
Thank you in advance.
abstract-algebra group-theory modular-arithmetic
edited Nov 17 at 19:03
Henning Makholm
236k16300534
asked Nov 17 at 18:45
Ricouello
1355
Are you asking what "additive bijection" means (it seems to be a rather strange term for group isomorphism here), or for intuition about the particular $T$ defined in the solution?
– Henning Makholm
Nov 17 at 18:49
Both of those things, there was like no explanation at all.
– Ricouello
Nov 17 at 18:55
add a comment |
up vote
0
down vote
favorite
up vote
0
down vote
favorite
This is already been solved, but lacks of what is inteded by additive bijection.
Could someone tell me what is the meaning of the map?
(like how would I read that, in the sense of how is the connection between the remainders and to the module of 6)
(Also, why was $3^{n}$ used?)
The simpler the explanation the better.
Thank you in advance.
abstract-algebra group-theory modular-arithmetic
edited Nov 17 at 19:03
Henning Makholm
236k16300534
asked Nov 17 at 18:45
Ricouello
1355
This is already been solved, but lacks of what is inteded by additive bijection.
Could someone tell me what is the meaning of the map?
(like how would I read that, in the sense of how is the connection between the remainders and to the module of 6)
(Also, why was $3^{n}$ used?)
The simpler the explanation the better.
Thank you in advance.
abstract-algebra group-theory modular-arithmetic
abstract-algebra group-theory modular-arithmetic
edited Nov 17 at 19:03
Henning Makholm
236k16300534
asked Nov 17 at 18:45
Ricouello
1355
edited Nov 17 at 19:03
Henning Makholm
236k16300534
asked Nov 17 at 18:45
Ricouello
1355
edited Nov 17 at 19:03
Henning Makholm
236k16300534
edited Nov 17 at 19:03
Henning Makholm
236k16300534
edited Nov 17 at 19:03
Henning Makholm
236k16300534
236k16300534
asked Nov 17 at 18:45
Ricouello
1355
asked Nov 17 at 18:45
Ricouello
1355
asked Nov 17 at 18:45
Ricouello
1355
1355
Are you asking what "additive bijection" means (it seems to be a rather strange term for group isomorphism here), or for intuition about the particular $T$ defined in the solution?
– Henning Makholm
Nov 17 at 18:49
Both of those things, there was like no explanation at all.
– Ricouello
Nov 17 at 18:55
add a comment |
Are you asking what "additive bijection" means (it seems to be a rather strange term for group isomorphism here), or for intuition about the particular $T$ defined in the solution?
– Henning Makholm
Nov 17 at 18:49
Both of those things, there was like no explanation at all.
– Ricouello
Nov 17 at 18:55
Are you asking what "additive bijection" means (it seems to be a rather strange term for group isomorphism here), or for intuition about the particular $T$ defined in the solution?
– Henning Makholm
Nov 17 at 18:49
Are you asking what "additive bijection" means (it seems to be a rather strange term for group isomorphism here), or for intuition about the particular $T$ defined in the solution?
– Henning Makholm
Nov 17 at 18:49
Both of those things, there was like no explanation at all.
– Ricouello
Nov 17 at 18:55
Both of those things, there was like no explanation at all.
– Ricouello
Nov 17 at 18:55
add a comment |
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Are you asking what "additive bijection" means (it seems to be a rather strange term for group isomorphism here), or for intuition about the particular $T$ defined in the solution?
– Henning Makholm
Nov 17 at 18:49
Both of those things, there was like no explanation at all.
– Ricouello
Nov 17 at 18:55