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Lec 1 Algebra 2nd M.Sc Mathematics punjab university in particular and other universities in General
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Factorization Theory in integral Domain
Definition of Ideal
Definition of Ideal generated by Set S
Definition of Principal ideal
Theorem: A commutative ring R and a belongings to R then principal ideal <a>={ar+na: r€R, n€Z }
Cor: A commutative ring with unity and a belongings to R then principal ideal <a>=aR=Ra
Join us on YouTube channel 'yaad rakhe mathematics channel' Hope you have got the info. that you want. Thank you
Lec 1 Algebra 2nd M.Sc Mathematics punjab university in particular and other universities in General
Click here to watch the lecture
Factorization Theory in integral Domain
Definition of Ideal
Definition of Ideal generated by Set S
Definition of Principal ideal
Theorem: A commutative ring R and a belongings to R then principal ideal <a>={ar+na: r€R, n€Z }
Cor: A commutative ring with unity and a belongings to R then principal ideal <a>=aR=Ra
Join us on YouTube channel 'yaad rakhe mathematics channel' Hope you have got the info. that you want. Thank you
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