creat a model , that number 11 would be identity number .
i thought of \(Z_{11} ^+\)
11 is additive identity ?
the model i set is additive :o its not spisified in the question tbh.
i thought of finding something but not a ring , couldnt think of anything.
usually by identity it means, multiplication : 11a = a
oh
not sure, not good with group theory
then also \(Z_{11} ^×\) work
wait no , not sure forget it
wait , this could be yeah \(Z_{10} ^\times \) right ?
it works i guess cuz 11a = a mod 10
\(Z_{10} \)={0,1,2,3,4,5,6,7,8,9} 11 mod 10=1
ohkk , hae you ever deal with something like this but not in residues rings ?
cuz i cant think of something else :o
my level in NT is below 6th chapter in burton book
it says any operation , so i thought maybe we could creat new axioms
>.< i took absrtact algebra before NT lol usually students take NT before :o , hehe its not that hard btw (pure math :3 )
wow checck this :P ok if you have any idea tell me , gtg nw \(\Large\bf\rlap{\color{red}{\bigstar~T}\color{gold}{H}\color{greenyellow}{A}\color{lime}{N}\color{cyan}{K}\color{blue}{ ~}\hspace{0 pt}\color{purple}{Y}\color{magenta}{O}\color{orchid}{U~}\color{red}{S}\color{gold}{O~}\color{lime}{M}\color{cyan}{U}\color{blue}{C}\color{blueviolet}{H}\color{purple}{ }\color{magenta}{ }\color{orchid}{ }\color{pink}{ }\color{red}{!~\bigstar}}{\color{black}{\; \bigstar~THANK ~YOU ~SO~MUCH!~\bigstar}}\)
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