Continous fractions approx of n-tet

I've spent three days of calculations on my SUN/SPARC station under Maple V
for determinating some approximations of the n-tet (for some n various from
2 to 96) by the continous fractions algorithm. I'll published the whole data
later, but actually, I 've stored some results in files with .SCL format.
The files will be added in the database by Manuel Op de Coul.
--franck

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