Built with Alectryon, running Coq+SerAPI v8.18.0+0.18.3. Bubbles () indicate interactive fragments: hover for details, tap to reveal contents. Use Ctrl+↑Ctrl+↓ to navigate, Ctrl+🖱️ to focus. On Mac, use ⌘ instead of Ctrl.
[Loading ML file number_string_notation_plugin.cmxs (using legacy method) ... done]
Require Import Spaces.Pos.Core Spaces.Int.Require Import Algebra.AbGroups.AbelianGroup.(** * The group of integers *)(** See also Cyclic.v for a definition of the integers as the free group on one generator. *)LocalOpen Scope int_scope.SectionMinimizationToSet.Local Set Universe Minimization ToSet.
AbGroup
AbGroup
Group
Commutative group_sgop
Group
IsHSet Int
Associative sg_op
RightIdentity sg_op mon_unit
LeftInverse sg_op negate mon_unit
RightInverse sg_op negate mon_unit
IsHSet Int
exact _.
Associative sg_op
exact int_add_assoc.
RightIdentity sg_op mon_unit
exact int_add_0_r.
LeftInverse sg_op negate mon_unit
exact int_add_negation_l.
RightInverse sg_op negate mon_unit
exact int_add_negation_r.
Commutative group_sgop
exact int_add_comm.Defined.EndMinimizationToSet.(** We can multiply by [n : Int] in any abelian group. *)