Return the number of decimal digits of precision for a FloatQ.
Technically, if P is the precision for the representation, then
the decimal precision Q is the maximum number of decimal digits
such that any floating point number with Q base 10 digits can be
rounded to a floating point number with P base 2 digits and back
again, without change to the Q decimal digits.
e
Returns the value of e. Hope is that it is precise enough
emax
Return the maximum allowable exponent for a FloatQ that is finite.
emin
Return the maximum allowable exponent for a FloatQ that is finite.
fmax
Return the largest normalized FloatQ that is not infinite.
fminNormalized
Return the smallest normalized FloatQ that is > 0
infinity
Return a FloatQ that represents positive infinity.
ln10
Returns the value of ln 10. Hope is that it is precise enough
log10Base2
Returns the value of log2 10. Hope is that it is precise enough
nan
Return a FloatQ that represents a mathematically indeterminate value
(e.g. Inf - Inf, Inf / Inf).
negativeInfinity
Return a FloatQ that represents negative infinity.
pi
Returns the value of pi. Hope is that it is precise enough
precision
Answer the number of bits in the mantissa. 1 + (2^-precision) = 1