c-closure
Lax560391.Closure · concepts/Lax560391/Closure.lean · lax-560391
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Definition
The c-closure is the least natural number c for which the graph is c-closed. Complete graphs have value zero.
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| 1 | import Lax560391.CClosedGraphs |
| 2 | import Mathlib.Order.Lattice.Nat |
| 3 | |
| 4 | /-! |
| 5 | --- |
| 6 | title: c-closure |
| 7 | type: definition |
| 8 | --- |
| 9 | The c-closure is the least natural number c for which the graph is c-closed. |
| 10 | Complete graphs have value zero. |
| 11 | -/ |
| 12 | |
| 13 | namespace Lax560391.Closure |
| 14 | |
| 15 | noncomputable def closure {V : Type} [Fintype V] [DecidableEq V] |
| 16 | (G : SimpleGraph V) : ℕ := |
| 17 | sInf {c : ℕ | Lax560391.CClosedGraphs.IsCClosed G c} |
| 18 | |
| 19 | end Lax560391.Closure |
| 20 |
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