Since inner product is an O(n^3) process, and checking to see if a matrix is 
O(n^2),
if special code were implemented to handle symmetrical matrices, wouldn't it 
just
be easier to always check each time, since the additional cost would be 
insignificant?

The same logic could also apply to other symmetric matrix operations that could 
be
significantly improved by special code. In particular,  128!:1 could be 
replaced by %.
which could just automatically invoke the special code for upper tridiagonal 
matrices
after just checking for zero, since the cost of the check is much smaller than 
the cost
of the inversion.

-- Mark D. Niemiec <[EMAIL PROTECTED]>

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