Every Euclidean Domain is a Principal Ideal Domain - Theorem - Euclidean Domain - Lesson 4
HTML-код
- Опубликовано: 7 фев 2025
- Download notes from Here:
drive.google.c...
Here in this video i will explain a result which states that Every Euclidean Domain is a Principal Ideal Domain .
everything is explained in Hindi
welcome you all in my channel LEARN MATH EASILY
This video will be very useful if you are student of Higher Classes in mathematics like B.Sc, M.Sc , Engineering and if you are preparing for UGC Net and iit Jam etc.
Please Do not forget to Like, Share and Subscribe
Before this topic i did various other topics of Real Analysis:
My other Videos are as follows:
Metric Space
• Metric Space - B.A/B.S...
Countable and Uncountable Sets
• Countable and Uncounta...
Supremum & Infimum
• Supremum & Infimum
Connectedness - Real Analysis
• Connectedness - Real A...
Compactness
• Compactness
Neighbourhoods and Limit Points- Real Analysis
• Neighbourhoods and Lim...
Infinite Sequences - Real analysis
• Infinite Sequences - R...
Indeterminate forms and l’hospital’s rule
• Indeterminate forms an...
Multiplication Tables- Shortcut tricks
• Multiplication Tables-...
Shortcut tricks to Solve linear equations
• Shortcut tricks to Sol...
Quadratic Equations
• Quadratic Equations
Square and Cube Shortcuts
• Squares & cubes shortcuts
Number System
• Number System
HCF And LCM
• HCF and LCM
Multiplication Tricks
• Multiplication Tricks
Subscribe to My RUclips Channel " Learn Math Easily" :
/ @learnmatheasily
.................................................
My Page on Facebook:
/ learnmathematicseasily
.......................................................
• Lower Bound, GLB and I... cyclic vbv
Thank you mam really really appreciate , you clear my concept which my university professor couldn't , I'm really grateful
Mam your way of reaching is very good
Thankyou so much ma'am. U made it easy to understand
If f is a homomorphism of a ring R onto R' then R' is a isomorphic to the quotient ring R/S, where S is tha kernal of homomorphism plz solve
this question
Maam, R is an ED implies that R is an ID as well, then by def it will have unity, since ID is a commutative ring with unity without zero divisors.14:45??
I had the same doubt but apparently the definition of ID is different in different books. Some assume the existence of unity in it while others don't
Ma'am ID me to multi idt to hoti hi hai ,, to I.D. ke sath idt ko kyun difine karti h ,,,, confusion
Thank you so much
Nice
If you have subscribed then press the bell icon for all notifications
thanks
Good
If you have subscribed then press the bell icon for all notifications
Euclidean ring and euclidean domain is same?
Yes
what about converse mam??
It need not be true
S is not a mapping from R to z it should be Z^+U{0}
Mention time of the video
Sn math tuitorial (bsc) youtube channel for bangla medium
If you have subscribed then press the bell icon for all notifications
't' ulta kyun likha hai
Thank you very much