Theorems · Definition · commutative algebra
PowerSeries.IsRestricted
{R : Type u_1} → [NormedRing R] → ℝ → PowerSeries R → PropPredicate for when f is a restricted power series.
- Cited by
- 10 results in Mathlib
- Foundations
- Depth 115 from the axioms · uses propext, Classical.choice, Quot.sound
- Assumes
- NormedRing
Around this declaration
Dashed lines are statement dependencies; solid lines are citations in proofs.
Cites4
Mathlib declarations this one mentions in its statement or cites explicitly in its proof. Plumbing is filtered out.
- Realstatement and proof · cited by 25,697
- NormedRingstatement and proof · cited by 924
- PowerSeriesstatement and proof · cited by 797
- MvPowerSeries.IsRestrictedproof · cited by 8
Cited by10
Results whose statement or proof uses this declaration.
- PowerSeries.isRestricted.addstatement and proof · cited by 0
- PowerSeries.isRestricted.mulstatement and proof · cited by 0
- PowerSeries.isRestricted.negstatement and proof · cited by 0
- PowerSeries.isRestricted_Cstatement · cited by 0
- PowerSeries.isRestricted_abs_iffstatement · cited by 0
- PowerSeries.isRestricted_iffstatement · cited by 0
- PowerSeries.isRestricted_iff'statement · cited by 0
- PowerSeries.isRestricted_monomialstatement · cited by 0
- PowerSeries.isRestricted_onestatement · cited by 0
- PowerSeries.isRestricted_zerostatement · cited by 0