(gawk.info) Arithmetic Ops
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Arithmetic Operators
====================
The `awk' language uses the common arithmetic operators when
evaluating expressions. All of these arithmetic operators follow normal
precedence rules, and work as you would expect them to. Arithmetic
operations are evaluated using double precision floating point, which
has the usual problems of inexactness and exceptions.(1)
Here is a file `grades' containing a list of student names and three
test scores per student (it's a small class):
Pat 100 97 58
Sandy 84 72 93
Chris 72 92 89
This programs takes the file `grades', and prints the average of the
scores.
$ awk '{ sum = $2 + $3 + $4 ; avg = sum / 3
> print $1, avg }' grades
-| Pat 85
-| Sandy 83
-| Chris 84.3333
This table lists the arithmetic operators in `awk', in order from
highest precedence to lowest:
`- X'
Negation.
`+ X'
Unary plus. The expression is converted to a number.
`X ^ Y'
`X ** Y'
Exponentiation: X raised to the Y power. `2 ^ 3' has the value
eight. The character sequence `**' is equivalent to `^'. (The
POSIX standard only specifies the use of `^' for exponentiation.)
`X * Y'
Multiplication.
`X / Y'
Division. Since all numbers in `awk' are floating point numbers,
the result is not rounded to an integer: `3 / 4' has the value
0.75.
`X % Y'
Remainder. The quotient is rounded toward zero to an integer,
multiplied by Y and this result is subtracted from X. This
operation is sometimes known as "trunc-mod." The following
relation always holds:
b * int(a / b) + (a % b) == a
One possibly undesirable effect of this definition of remainder is
that `X % Y' is negative if X is negative. Thus,
-17 % 8 = -1
In other `awk' implementations, the signedness of the remainder
may be machine dependent.
`X + Y'
Addition.
`X - Y'
Subtraction.
For maximum portability, do not use the `**' operator.
Unary plus and minus have the same precedence, the multiplication
operators all have the same precedence, and addition and subtraction
have the same precedence.
---------- Footnotes ----------
(1) David Goldberg, `What Every Computer Scientist Should Know About
Floating-point Arithmetic' (http://www.validgh.com/goldberg/paper.ps),
`ACM Computing Surveys' *23*, 1 (1991-03), 5-48.
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