pamfunc

Updated: July 2007
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NAME

pamfunc - Apply a simple monadic arithmetic function to a Netpbm image

SYNOPSIS

pamfunc { -multiplier=realnum | -divisor=realnum | -adder=integer | -subtractor=integer | -min=wholenum | -max=wholenum -andmask=hexmask -ormask=hexmask -xormask=hexmask -not -shiftleft=count -shiftright=count } [filespec]

All options can be abbreviated to their shortest unique prefix. You may use two hyphens instead of one. You may separate an option name and its value with white space instead of an equals sign.

DESCRIPTION

This program is part of Netpbm.

pamfunc reads a Netpbm image as input and produces a Netpbm image as output, with the same format, maxval, and dimensions as the input. pamfunc applies a simple transfer function to each sample in the input to generate the corresponding sample in the output. The options determine what function.

pamarith is the same thing for binary functions -- it takes two images as input and applies a specified simple arithmetic function (e.g. addition) on pairs of samples from the two to produce the single output image.

OPTIONS

-multiplier=realnum

This option makes the transfer function that of multiplying by realnum. realnum must be nonnegative. If the result is greater than the image maxval, it is clipped to the maxval.

Where the input is a PGM or PPM image, this has the effect of dimming or brightening it. For a different kind of brightening, see ppmbrighten and ppmflash

Also, see ppmdim, which does the same thing as pamfunc -multiplier on a PPM image with a multiplier between 0 and 1, except it uses integer arithmetic, so it may be faster.

And ppmfade can generate a whole sequence of images of brightness declining to black or increasing to white, if that's what you want.

-divisor=realnum

This option makes the transfer function that of dividing by realnum. realnum must be nonnegative. If the result is greater than the image maxval, it is clipped to the maxval.

This is the same function as you would get with -multiplier, specifying the multiplicative inverse of realnum.

-adder=integer

This option makes the transfer function that of adding wholenum. If the result is greater than the image maxval, it is clipped to the maxval. If it is less than zero, it is clipped to zero.

Note that in mathematics, this entity is called an "addend," and an "adder" is a snake. We use "adder" because it makes more sense.

-subtractor=integer

This option makes the transfer function that of subtracting wholenum. If the result is greater than the image maxval, it is clipped to the maxval. If it is less than zero, it is clipped to zero.

Note that in mathematics, this entity is called a "subtrahend" rather than a "subtractor." We use "subtractor" because it makes more sense.

This is the same function as you would get with -adder, specifying the negative of integer.

-min=wholenum

This option makes the transfer function that of taking the maximum of the argument and wholenum. I.e the minimum value in the output will be wholenum. If wholenum is greater than the maxval, though, every sample in the output will be maxval.

-max=wholenum

This option makes the transfer function that of taking the minimum of the argument and wholenum. I.e the maximum value in the output will be wholenum. If wholenum is greater than the maxval, the function is idempotent -- the output is identical to the input.

-andmask=hexmask

This option makes the transfer function that of bitwise anding with hexmask.

hexmask is in hexadecimal. Example: 0f

See section Maxval for the special meaning of maxval with respect to bit string operations such as this.

This option was new in Netpbm 10.40 (September 2007).

-ormask=hexmask

This option makes the transfer function that of bitwise inclusive oring with hexmask.

This is analogous to -andmask.

This option was new in Netpbm 10.40 (September 2007).

-xormask=hexmask

This option makes the transfer function that of bitwise exclusive oring with hexmask.

This is analogous to -andmask.

This option was new in Netpbm 10.40 (September 2007).

-not

This option makes the transfer function that of bitwise logical inversion (e.g. sample value 0xAA becomes 0x55).

See section Maxval for the special meaning of maxval with respect to bit string operations such as this.

pnminvert does the same thing for a bilevel visual image which has maxval 1 or is of PBM type.

This option was new in Netpbm 10.40 (September 2007).

-shiftleft=count

This option makes the transfer function that of bitwise shifting left by count bits.

See section Maxval for the special meaning of maxval with respect to bit string operations such as this.

This option was new in Netpbm 10.40 (September 2007).

-shiftright=count

This option makes the transfer function that of bitwise shifting right by count bits.

This is analogous to -shiftleft.

This option was new in Netpbm 10.40 (September 2007).

MAXVAL

For the arithmetic functions, the maxval has no meaning. The function applies to the sample value as an integer. (Note that this differs from the usual interpretation of PAM samples as being a fraction of a maxval, but does produce more intuitive result: 2 times 5 is 10.

But with the bit string operations, the maxval has a special meaning. The functions in question are: -andmask, -ormask, -xormask, -not, -shiftleft, and -shiftright.

With these, each sample value the input image, and in the output image, represents a bit string, not a number. The maxval tells how wide the bit string is. The maxval must be a full binary count (a power of two minus one, such as 0xff) and the number of ones in it is the width of the bit string.

For a masking function, the mask value you specify must not have more significant bits than the width indicated by the maxval.

For a shifting operation, the shift count you specify must not be greater than the width indicated by the maxval.

The maxval of the output image is the same as that of the input image.

SEE ALSO

ppmdim, ppmbrighten, pamdepth, pamarith, pamsummcol, pamsumm, ppmfade, pnminvert, pam, pnm,

HISTORY

This program was added to Netpbm in Release 10.3 (June 2002).


 

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