`ψ_k` on series is additive on differences (`k ≠ 0`).
ProvedTypeDensity.adamsSer_subtype-density
ψ_k on series is additive on differences (k ≠ 0).
Preamble
import Definitions.Def_TypeDensity_Basic import Definitions.Def_TypeDensity_Reciprocity_Defs import Mathlib.FieldTheory.RatFunc.Basic import Mathlib.MeasureTheory.Measure.Haar.Unique import Mathlib.NumberTheory.ArithmeticFunction.Moebius import Mathlib.NumberTheory.Padics.PadicIntegers import Mathlib.RingTheory.IntegralClosure.IntegralRestrict import Mathlib.RingTheory.MvPowerSeries.Basic import Mathlib.RingTheory.RamificationInertia.Basic import Mathlib.Topology.Algebra.Nonarchimedean.AdicTopology import Mathlib.FieldTheory.RatFunc.AsPolynomial import Mathlib.RingTheory.PowerSeries.Expand import Mathlib.RingTheory.PowerSeries.Log set_option autoImplicit false open TypeDensity
Formal statement
theorem TypeDensity.adamsSer_sub (k : ℕ) (hk : k ≠ 0) (f g : Ser) :
adamsSer k (f - g) = adamsSer k f - adamsSer k g := by sorrySource
TypeDensity/Reciprocity/Defs.lean#L360-L363