2nd floretion paper

[Creighton Dement]

Dear Seqfans, 

I'm have begun a 2nd floretion paper- the main topic here is going to be
integer sequences (there is still much too add- see some of the ideas
floating around on my homepage, for example). Perhaps some of you would
enjoy proof-reading the first 3 pages under
http://www.crowdog.de/Flointseq.pdf

The last proof is currently incomplete.  I've shown it for n=1 and n=2.
I think it shouldn't  be too hard to finish the proof off with
induction, but would like to know if what I've written is understandable
up to that point. 

Finally, I need to find the (16) matrices which give an isomorph
irreducible representation of the floretion basis vectors (a one-dim.
representation has already been found- see first paper) . That could
help with several proofs and should also ease tests for invertibility.
It's somewhat embarrassing for me to admit that I hadn't set out to find
them until now because of all the other stuff it appeared I needed to do
first.  If you find them before I, I will definitely mention your name
in the paper!

Sincerely,
Creighton