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trac #19253: fix doc
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dcoudert committed Sep 20, 2015
1 parent 3815aac commit c8c2f45
Showing 1 changed file with 8 additions and 2 deletions.
10 changes: 8 additions & 2 deletions src/sage/graphs/digraph_generators.py
Expand Up @@ -22,6 +22,7 @@
:meth:`~DiGraphGenerators.ButterflyGraph` | Returns a n-dimensional butterfly graph.
:meth:`~DiGraphGenerators.Circuit` | Returns the circuit on `n` vertices.
:meth:`~DiGraphGenerators.Circulant` | Returns a circulant digraph on `n` vertices from a set of integers.
:meth:`~DiGraphGenerators.CompleteDiGraph` | Return a complete digraph on `n` vertices.
:meth:`~DiGraphGenerators.DeBruijn` | Returns the De Bruijn digraph with parameters `k,n`.
:meth:`~DiGraphGenerators.GeneralizedDeBruijn` | Returns the generalized de Bruijn digraph of order `n` and degree `d`.
:meth:`~DiGraphGenerators.ImaseItoh` | Returns the digraph of Imase and Itoh of order `n` and degree `d`.
Expand All @@ -35,6 +36,8 @@
:meth:`~DiGraphGenerators.RandomTournament` | Returns a random tournament on `n` vertices.
:meth:`~DiGraphGenerators.TransitiveTournament`| Returns a transitive tournament on `n` vertices.
:meth:`~DiGraphGenerators.tournaments_nauty` | Returns all tournaments on `n` vertices using Nauty.
:meth:`~DiGraphGenerators.RandomSemiCompleteDiGraph` | Return a random semi-complete digraph of order `n`.
AUTHORS:
Expand Down Expand Up @@ -82,8 +85,11 @@ class DiGraphGenerators():
- RandomDirectedGNP
- RandomDirectedGNM
- RandomDirectedGNR
- RandomTournament
- RandomSemiCompleteDiGraph
Families of Graphs:
- CompleteDiGraph
- DeBruijn
- GeneralizedDeBruijn
- Kautz
Expand Down Expand Up @@ -509,7 +515,7 @@ def tournaments_nauty(self, n,

def CompleteDiGraph(self, n, loops=False):
r"""
Return the complete digraph on `n` vertices
Return the complete digraph on `n` vertices.
INPUT:
Expand Down Expand Up @@ -1241,7 +1247,7 @@ def RandomDirectedGNR(self, n, p, seed=None):

def RandomSemiCompleteDiGraph(n):
r"""
Return a random semi-complete digraph of order `n`.
Return a random semi-complete digraph on `n` vertices.
A directed graph `G=(V,E)` is ``semi-complete`` if for any pair of
vertices `u` and `v`, *at least* one edge of ``uv`` and ``vu`` is in
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