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Re:Inverting Gauss’ Formula by sorokod on Tuesday August 22, 2023 @03:43PM (#37227627)
Isn't the length of the walk the number of edges?
Re:Inverting Gauss’ Formula by JadeNB on Tuesday August 22, 2023 @03:55PM (#37227752)
I think the parent was agreeing with you, but saying that the number of edges on the fully connected (usually called complete) graph on n vertices is 1 + 2 + 3 + … + n = n(n + 1)/2.
Re:Inverting Gauss’ Formula by vince3455 on Tuesday August 22, 2023 @06:25PM (#37229372)
Whenever you visit a node you need one edge to walk in and one to walk out, except for the first and last node. So all K_n with even n , you can walk all the edges. For odd n, you lose one edge per node, except for 2 of them