Abstract Algebra | The motivation for the definition of an ideal.

Towards the goal of creating a quotient ring, we uncover the defintion of an ideal.
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[@joetursi9573]

The notion of absorbing is made very clear, finally. Bravo

[@joetursi9573]

This is great. It really tells more bout Ideals than is usually seen.

[@PubicGore]

Great video.

[@GiovannaIwishyou]

Just what I need right now. Also, this deserves much more views, but I guess competition problems are much more popular :(

[@albertyeung5787]

very clear explanation to the concept of ideal

[@PubicGore]

Only five comments? That's a prime number.

[@lwmarti]

15 comments now. That's a number that you could factor with a quantum computer.

[@ishitasindhwani]

thenk bro

[@scottmiller2591]

20 seconds into the video, 2 hours of notes from Wikipedia.

[@user-or9fo5ym6h]

Hi, When int (lncosx)^n

[@ishitasindhwani]

no

[@CDChester]

An ideal video *bu dum pshhh* okay i'll leave now

[@user-or9fo5ym6h]

Hi, when int (1/(x^5+a^5))dx?)

[@CDChester]

@@user-or9fo5ym6h soon

[@Bimallove]

You go way too fast.

[@Rafau85]

I like the way he is doing it. Reduce the speed to 0.75 if you want to have it slower.