Endofunctions by indegree

[franktaw at netscape.net]

No, I got 24 with max 2, and 12 with max 3.

For connected endofunctions, I had 9 with max 2, and 7 with max 3.  The 
7 connected with max 3 are (choosing representations arbitrarily):
1,1,1,2,4
1,1,1,2,2
1,1,1,2,3
1,1,2,2,2
2,1,1,1,3
2,3,1,1,1

And the 5 disconnected max 3 are:
1,1,1,2,5
1,2,2,2,5
1,1,1,4,4
1,1,1,4,5
1,1,1,5,4

The 9 connected max 2 are:
1,1,2,3,4
1,1,2,3,3
1,1,2,2,3
2,1,1,3,4
2,1,1,3,3
2,1,1,2,3
2,3,1,1,4
2,3,1,1,2
2,3,4,1,1

And the 15 disconnected max 2 are:
1,1,2,2,5
1,1,2,3,5
2,1,1,3,5
2,3,1,1,5
2,1,1,2,5
2,3,1,4,4
2,1,1,4,4
2,1,1,5,4
2,1,1,4,5
1,1,2,4,4
1,1,2,5,4
1,1,2,4,5
1,1,3,3,5
1,1,3,4,5
1,1,4,3,5

Franklin T. Adams-Watters

P.S., when replying to seqfan, I would prefer if you not also send a 
copy directly to me.  It's just an extra copy that I have to delete.


-----Original Message-----
From: jvospost3 at gmail.com

The number of 5-endofunctions with
max indegree of 0 is 0,
max indegree of 1 is 7,
max indegree of 2 is 22,
max indegree of 3 is 14,
max indegree of 4 is 3,
max indegree of 5 is 1.

Do those agree with your calculations, or should I take yet another 
look?








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