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![Sam Walters ☕️ on Twitter: "Two quick examples of local rings (one commutative, one non-commutative). (The first one I thought up, the second is known from complex variables theory.) References. [1] S.](https://pbs.twimg.com/media/FHzl9ZGVEAAlL0e.jpg "Sam Walters ☕️ on Twitter: \"Two quick examples of local rings (one commutative, one non-commutative). (The first one I thought up, the second is known from complex variables theory.) References. [1] S.")
Sam Walters ☕️ on Twitter: "Two quick examples of local rings (one commutative, one non-commutative). (The first one I thought up, the second is known from complex variables theory.) References. [1] S.
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Sam Walters ☕️ a Twitteren: "The Weyl algebra cannot be embedded inside a Banach algebra. (Not hard to show using its simplicity in the sense of ring theory.) #math #algebra #topology https://t.co/rXhxxYrf0j" /
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![6.6 Rings and fields Rings Definition 21: A ring is an Abelian group [R, +] with an additional associative binary operation (denoted ·) such that. - ppt download](https://images.slideplayer.com/34/10171857/slides/slide_4.jpg "6.6 Rings and fields Rings Definition 21: A ring is an Abelian group [R, +] with an additional associative binary operation (denoted ·) such that. - ppt download")
6.6 Rings and fields Rings Definition 21: A ring is an Abelian group [R, +] with an additional associative binary operation (denoted ·) such that. - ppt download
![ring theory - Lang's *Algebra*: definition of $F[\alpha]$ and why it's an integral domain? - Mathematics Stack Exchange](https://i.stack.imgur.com/pee7I.png "ring theory - Lang's *Algebra*: definition of $F[\alpha]$ and why it's an integral domain? - Mathematics Stack Exchange")
ring theory - Lang's *Algebra*: definition of $F[\alpha]$ and why it's an integral domain? - Mathematics Stack Exchange
![6.6 Rings and fields Rings Definition 21: A ring is an Abelian group [R, +] with an additional associative binary operation (denoted ·) such that. - ppt download](https://slideplayer.com/10171857/34/images/slide_1.jpg "6.6 Rings and fields Rings Definition 21: A ring is an Abelian group [R, +] with an additional associative binary operation (denoted ·) such that. - ppt download")