Structures · Algebra
VAdd
Type class for the +ᵥ notation.
- Defined in
- Mathlib.Algebra.Notation.Defs
- Shape
- 2 explicit arguments · adds vadd
Extends0
Extends nothing: this is a root of the hierarchy.
Extended by2
Forgetful instances
Concrete types that are instances14
- Quiver.Hom
- Filter.Germ
- DomAddAct
- AddUnits
- AddOreLocalization
- Subtype
- OrderDual
- ULift
- PUnit
- Lex
- AddOpposite
- Colex
- Additive
- LinearMap
How is a type an instance?
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Assumed by881
- Set.vaddSet
- AddAction.orbit
- Set.vadd
- Finset.vaddFinset
- AddAction.IsBlock
- Finset.vadd
- Finset.VAddAntidiagonal
- AddAction.exists_vadd_eq
- MeasureTheory.measurePreserving_vadd
- vadd_assoc
- Set.vaddAntidiagonal
- HomogeneousSubmodule.toSubmodule
- Set.VAddAntidiagonal.finite_of_isPWO
- AddAction.mem_orbit
- Filter.vadd_pure
- VAdd.vadd
- Set.iUnion_vadd_set
- AddActionHom.comp
- Finset.coe_vadd_finset
- AddActionHomClass
- Set.vadd_mem_vadd_set
- Continuous.fun_vadd
- vadd_zero_vadd
- vadd_add_assoc
- AddAction.mem_orbit_iff
- Set.mem_vadd_set
- HahnSeries.SummableFamily.smul
- Set.vadd_set_singleton
- Set.image_vadd
- AddAction.IsFixedBlock
- Continuous.vadd
- add_vadd_comm
- MeasureTheory.IsAddFundamentalDomain.nullMeasurableSet
- SubAddAction.closure
- SubAddAction.carrier
- AddActionHom.toFun
- Filter.Tendsto.vadd
- AddActionHom.id
- Set.singleton_vadd
- MeasureTheory.addCovolume
- IsCompact.vadd
- MeasureTheory.IsAddFundamentalDomain.aedisjoint
- AddActionHom.inverse'
- Finset.mem_vaddAntidiagonal
- Set.VAddAntidiagonal.finite_of_finite
- HahnModule.coeff_smul
- Set.vadd_set_subset_vadd
- Set.vadd_set_empty
- Equiv.vadd
- map_vadd