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Problem 3 . Let R = ( R, +, * ) be any commutative ring , and suppose that a , b ER. Use the Method of Induction along with Pascal's Identity to... | Course Hero
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If $1-a$ and $1-b$ are nilpotent, then show that $1-ab$ is nilpotent. - Mathematics Stack Exchange
Nilpotent Orbits, Primitive Ideals, and Characteristic Classes: A Geometric Perspective in Ring Theory (Progress in Mathematics, 78): Borho, Walter, Brylinski, J.-L., MacPherson, R.: 9780817634735: Amazon.com: Books
![A LIE PROPERTY IN GROUP RINGS [KG, KG]KG = A(Gf)KG](https://s2.studylib.net/store/data/018538143_1-43e8696c5c299b27a26fb822ec11f622.png "A LIE PROPERTY IN GROUP RINGS [KG, KG]KG = A(Gf)KG")
A LIE PROPERTY IN GROUP RINGS [KG, KG]KG = A(Gf)KG
