Modern Algebra || Ring Theory || Lecture-39 || Unique Factorisation Domain || By Mr. Parveen Kumar

[@pihubhardwaj832]

Master of wisdom ###

[@rahulahmed699]

U r a king of Ring theory. Very impressive lesson.thank u sir

[@parveenkumarmath]

It's my pleasure... thank you so much

[@rahulahmed699]

SIR, which is true?
i) ED is proper subset of PID
ii)PID is proper subset of ED

[@sibanisatapathy3187]

Pid implies ufd how not pid imply not ufd....we have z[x] is not pid but ufd

[@talootahmad9988]

Sir very good
U r the best

[@parveenkumarmath]

Thank you so much for your appreciation 😊.........🙏🙏🙏

[@Ajaykumaraita]

Thank thank you so much professor..

[@parveenkumarmath]

Welcome Mr. Ajay 🙏

[@mohammadarmaniqbal6601]

Thanku professor for being so helpful. Lots of blessings and good wishes for you dear sir

[@parveenkumarmath]

Your Most Welcome Dear 🎊🎊💐

[@DeepakSharma-sn4so]

Perfect lecture

[@s.editorialcontent2420]

Sir thoda example karuw dye to bht accha hoga

[@talootahmad9988]

Sir iss ka baad
Real Analysis start karo
No one give complete it

[@parveenkumarmath]

I Try My Best ...........😊😊😊

[@informativelearningchannel8928]

thank you so much sir you have provided very good content for us sir❤

[@parveenkumarmath]

Your Most Welcome Dear.. please share with you friends also

[@informativelearningchannel8928]

sure sir

[@Pgtmath]

Good effort

[@parveenkumarmath]

Thank you so much 😀

[@AbdurRehman-tg5jx]

Sir 6 irreducible element kasa Z m
6=2.3 ......2.3 k unit nhi hota z m

[@joyroy-zi8jg]

30 is not equal to -2 . -3.-5 but you write it ?

[@biswajitgorai627]

PID implies ufd but converse is not true for example z[x] is ufd but not PID so how you say Q[x,y] is not PID implies not ufd

[@debabratapal9731]

Love your lectures

[@parveenkumarmath]

Thank you So Much Dear .....for this Love and Support...

[@sripad72]

At 26.15, u said Z[sqrt(-d)] is not UFD for d>2. IS d a square free integer?

[@SapnaKumari-tr8yl]

thanks a lot sir

[@sarvanmourya3092]

Sir example mein 21 and 15 kaise le rehein hai

[@shashi8621]

Very nice bhaiya ji

[@parveenkumarmath]

Thank you Brother