[Merged by Bors] - feat(RingTheory/PowerSeries/WellKnown): the power series of 1 / ((1 - x) ^ (d + 1)) with coefficients in a commutative ring S, where d : ℕ.
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FMLJohn
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The main content of this pull request is: creating a definition |
jjaassoonn
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Recently I have come up with an idea to change the contents of this pull request significantly. I will mark it as |
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1 / ((1 - x) ^ (d + 1)) with coefficients in a field k, where d : ℕ.1 / ((1 - x) ^ (d + 1)) with coefficients in a commutative ring S, where d : ℕ.
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…- x) ^ (d + 1))` with coefficients in a commutative ring `S`, where `d : ℕ`. (#11255)
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…- x) ^ (d + 1))` with coefficients in a commutative ring `S`, where `d : ℕ`. (#11255)
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Pull request successfully merged into master. Build succeeded: |
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1 / ((1 - x) ^ (d + 1)) with coefficients in a commutative ring S, where d : ℕ.1 / ((1 - x) ^ (d + 1)) with coefficients in a commutative ring S, where d : ℕ.
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…- x) ^ (d + 1))` with coefficients in a commutative ring `S`, where `d : ℕ`. (#11255)
callesonne
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…- x) ^ (d + 1))` with coefficients in a commutative ring `S`, where `d : ℕ`. (#11255)
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