검색어: arithmetic (체코어 - 영어)

arithmetic
arithmetic

arithmetic functions(39)
arithmetic functions(39)

arithmetic coding is not supported for legal reasons.
arithmetic coding is not supported for legal reasons.

"the foundations of elementary arithmetic," 302-33.
"the foundations of elementary arithmetic," 302-33.

here's why; it ignores the very simplest arithmetic.
here's why; it ignores the very simplest arithmetic.

@ label: textbox operand to the arithmetic filter function
operand and data

performs the specified arithmetic operation, and produces a portable anymap as output.
extracts the specified rectangle, and produces the same kind of image as output.

pnmscalefixed could probably be modified to use 16 bit or better arithmetic without losing anything.
pnmscalefixed could probably be modified to use 16 bit or better arithmetic without losing anything.

the parameter m = 2^48, hence 48-bit integer arithmetic is performed.
the parameter m = 2^48, hence 48-bit integer arithmetic is performed.

regular expressions are constructed analogously to arithmetic expressions, by using various operators to combine smaller expressions.
regular expressions are constructed analogously to arithmetic expressions, by using various operators to combine smaller expressions.

(arthur young: „political arithmetic etc.“, londýn 1774, str. 47.)
(arthur young: “political arithmetic, &c.” london, 1774, p. 47.)

most arithmetic operations are affected by the ``precision value'', which you can set with the k command.
most arithmetic operations are affected by the ``precision value'', which you can set with the k command.

pnmscalefixed is the same thing as pnmscale except that it uses fixed point arithmetic internally instead of floating point, which makes it run faster.
pnmscalefixed is like pamscale except that it uses fixed point arithmetic internally instead of floating point, which makes it run faster.

a quiet nan is a nan ("not-a-number") that does not raise exceptions when it is used in arithmetic.
a quiet nan is a nan ("not-a-number") that does not raise exceptions when it is used in arithmetic.

has anyone seen any reliable arithmetic on what deep but realistic cuts in emissions now would do for atmospheric carbon levels (and warming) over the next 100 years or more?
has anyone seen any reliable arithmetic on what deep but realistic cuts in emissions now would do for atmospheric carbon levels (and warming) over the next 100 years or more?

do you see why that makes a linear, discrete "partitioning" of the greenhouse effect to individual components inaccessible to simple-minded arithmetic?
do you see why that makes a linear, discrete "partitioning" of the greenhouse effect to individual components inaccessible to simple-minded arithmetic?

42 všimněme si velmi naivní, ale přitom velmi správné poznámky: „příčinou toho, že totéž zboží lze dostat u různých prodavačů za podstatně různé ceny, je jistě velmi často nesprávná kalkulace.“ (feller und odermann: „das ganze der kaufmännischen arithmetik“, 7. vyd., 1859, [str. 451]).
2. this is a very naive, but also a very correct remark: "surely the fact that one and the same commodity may be had from different sellers at considerably different prices is frequently due to mistakes of calculation."