FPU: Add integer division logic to FPU

FPU: Add integer division logic to FPU

This adds logic to the FPU to accomplish 64-bit integer divisions.
No instruction actually uses this yet.

The algorithm used is to obtain an estimate of the reciprocal of the
divisor using the lookup table and refine it by one to three
iterations of the Newton-Raphson algorithm (the number of iterations
depends on the number of significant bits in the dividend).  Then the
reciprocal is multiplied by the dividend to get the quotient estimate.
The remainder is calculated as dividend - quotient * divisor.  If the
remainder is greater than or equal to the divisor, the quotient is
incremented, or if a modulo operation is being done, the divisor is
subtracted from the remainder.  The inverse estimate after refinement
is good enough that the quotient estimate is always equal to or one
less than the true quotient.

Signed-off-by: Paul Mackerras <paulus@ozlabs.org>