Z[i] is an Euclidean Domain - Result - Euclidean Domain - Lesson 5
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- Опубликовано: 7 фев 2025
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Here in this video i will explain a result which states that Z[i] is an Euclidean Domain.
everything is explained in Hindi
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Osammmmmm lecture u are a great teacher (From Pakistan)
#21:15 I believe explanation goes like this---send (m+in)(c+id) to the LHS gives (a+ib) - (m+in)(c+id) which belongs to Z[i] therefore RHS should belongs to Z[i]. Hence remainder 'r' belongs to Z[i].
Yes .
22:47
It should be (alpha d+ beta c)^2 🤔🤔🤔
nice explanation mam thank you so much
(alpha+i.beta).(c+i.d) kaise z(i) me belong karega? Kyuki alpha or beta to rationals v ho skte hain n?
Alpha beta rationals nai integers he
Mam share the link in which prove is Z[I] is subring of C
Please check playlist.
mam I've lot of problem about delta valuation how we can think about de it? plz give me some logic for it
Before taking any function just keep that in mind It should belongs to Z and sarisfy euclid's algorithm.
@@learnmatheasily Ty
f(a+sqrt(-5)b)=a^2 +5b^2 is ED ??
I have some question mam
Thank u mam
thanks maim
4-5 aur variables le leti behen, itne mai hi kyu ruk gyi
Next time bata Dena bhaiya kitne variables use karne he.