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Lec2 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 PIR i.e. principal ideal ring
# Definition of PID i.e. Principal ideal Domain
#Types of Ideal
# Z, set of integer is PID
* Result which are used: Division Algorithm
# Field is PID
* Results
# If 1 belongs to ideal I ofa ring R then I=R
# Field has generator 1 i.e. F= <1>
And
# If be an ideal I of Field F then for every element of has unit elements in F therefore for a €I there exists b€F such that ab=1
Join us on YouTube channel 'yaad rakhe mathematics channel' Hope you have got the info. that you want. Thank you
Lec2 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 PIR i.e. principal ideal ring
# Definition of PID i.e. Principal ideal Domain
#Types of Ideal
# Z, set of integer is PID
* Result which are used: Division Algorithm
# Field is PID
* Results
# If 1 belongs to ideal I ofa ring R then I=R
# Field has generator 1 i.e. F= <1>
And
# If be an ideal I of Field F then for every element of has unit elements in F therefore for a €I there exists b€F such that ab=1
Join us on YouTube channel 'yaad rakhe mathematics channel' Hope you have got the info. that you want. Thank you
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