slovodefinícia
fixed-point
(foldoc)
fixed-point

A number representation scheme where a number,
F is represented by an integer I such that F=I*R^-P, where R is
the (assumed) radix of the representation and P is the (fixed)
number of digits after the radix point.

On computers with no floating-point unit, fixed-point
calculations are significantly faster than floating-point as
all the operations are basically integer operations.
Fixed-point representation also has the advantage of having
uniform density, i.e., the smallest resolvable difference of
the representation is R^-P throughout the representable range,
in contrast to floating-point representations.

For example, in PL/I, FIXED data has both a precision and
a scale-factor (P above). So a number declared as 'FIXED
DECIMAL(7,2)' has a precision of seven and a scale-factor of
two, indicating five integer and two fractional decimal
digits. The smallest difference between numbers will be 0.01.

(2006-11-15)
podobné slovodefinícia
fixed-point notation
(encz)
fixed-point notation, n:
fixed-point number
(encz)
fixed-point number, n:
fixed-point part
(encz)
fixed-point part, n:
fixed-point representation system
(encz)
fixed-point representation system, n:
fixed-point notation
(wn)
fixed-point notation
n 1: a radix numeration system in which the location of the
decimal point is fixed by convention [syn: {fixed-point
notation}, fixed-point representation system]
fixed-point number
(wn)
fixed-point number
n 1: a number represented in fixed-point notation
fixed-point part
(wn)
fixed-point part
n 1: the positive fractional part of the representation of a
logarithm; in the expression log 643 = 2.808 the mantissa
is .808 [syn: mantissa, fixed-point part]
fixed-point representation system
(wn)
fixed-point representation system
n 1: a radix numeration system in which the location of the
decimal point is fixed by convention [syn: {fixed-point
notation}, fixed-point representation system]
brouwer fixed-point theorem
(foldoc)
Brouwer Fixed-Point Theorem

A well-known result in topology stating that any
continuous transformation of an n-dimensional disk must have
at least one fixed point.

[Is this correct?]

(2001-03-29)

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