Difference between revisions of "Talk:Graph (graph theory)"
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{{WotW|week=December 6-12|prevweek=[[William Lowell Putnam Mathematical Competition]]<br />[[Diophantine equation]]|curweek=[[Graph (graph theory)]]<br />[[Carl Friedrich Gauss]]}} | {{WotW|week=December 6-12|prevweek=[[William Lowell Putnam Mathematical Competition]]<br />[[Diophantine equation]]|curweek=[[Graph (graph theory)]]<br />[[Carl Friedrich Gauss]]}} | ||
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| + | Things that need to be added to this article: | ||
| + | * A proper definition of a graph. ("Formally, a graph <math>G</math> is a pair, <math>G = (V, E)</math>, of a set <math>V</math> of vertices together with a subset <math>E</math> of pairs of members of <math>V</math>.") | ||
| + | * Directed graphs, multigraphs, loopless graphs, simple graphs, and the distinctions between these. | ||
| + | * "Path," "tree," "forest," "circuit" or "cycle," "Hamiltonian path" (and circuit and cycle), etc. | ||
| + | * To distinguish between a formal graph (a pair of two sets) and a geometric realization of a graph. | ||
| + | * Most of these words deserve their own page and so should be linked to. | ||
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| + | I would have started doing this, but the first two points together are difficult to integrate into a single intro section. Help would be appreciated. --[[User:JBL|JBL]] 10:20, 4 January 2008 (EST) | ||
Revision as of 11:20, 4 January 2008
| AoPSWiki Words of the Week for December 6-12 | ||
| Previous week William Lowell Putnam Mathematical Competition Diophantine equation |
Current week Graph (graph theory) Carl Friedrich Gauss |
Next week TBA |
Things that need to be added to this article:
- A proper definition of a graph. ("Formally, a graph
is a pair, 
, of a set 
of vertices together with a subset 
of pairs of members of .") - Directed graphs, multigraphs, loopless graphs, simple graphs, and the distinctions between these.
- "Path," "tree," "forest," "circuit" or "cycle," "Hamiltonian path" (and circuit and cycle), etc.
- To distinguish between a formal graph (a pair of two sets) and a geometric realization of a graph.
- Most of these words deserve their own page and so should be linked to.
is a pair, 
, of a set 
of vertices together with a subset 
of pairs of members of I would have started doing this, but the first two points together are difficult to integrate into a single intro section. Help would be appreciated. --JBL 10:20, 4 January 2008 (EST)
