ffmpeg-utils1
Ffmpeg utilities
Usage
Quoting and escaping
Examples
Date
The accepted
syntax
is:
now
Time duration
or
Examples
The following
examples
are
all
valid
time
duration:
Video size
The following
abbreviations
are
recognized:
Video rate
The following
abbreviations
are
recognized:
Color
The following
names
of
colors
are
recognized:
Channel Layout
Standard channel
layout
compositions
can
be
specified
by
using
the
following
identifiers:
A standard
channel
layout
can
be
specified
by
the
following:
See also
the
function
"av_channel_layout_from_string"
defined
in
libavutil/channel_layout.h.
Overview
This document describes some generic features and utilities provided by the libavutil library.
Expression evaluation
When evaluating an arithmetic expression, FFmpeg uses an internal formula evaluator, implemented through the libavutil/eval.h interface.
An expression may contain unary, binary operators, constants, and functions.
Two expressions expr1 and expr2 can be combined to form another expression "expr1;expr2". expr1 and expr2 are evaluated in turn, and the new expression evaluates to the value of expr2.
The following binary operators are available: "+", "-", "*", "/", "^".
The following unary operators are available: "+", "-".
Some internal variables can be used to store and load intermediary results. They can be accessed using the "ld" and "st" functions with an index argument varying from 0 to 9 to specify which internal variable to access.
The following functions are available:
abs(x)-
Compute absolute value of x.
acos(x)-
Compute arccosine of x.
asin(x)-
Compute arcsine of x.
atan(x)-
Compute arctangent of x.
- atan2(y, x)
-
Compute principal value of the arc tangent of y/x.
- between(x, min, max)
-
Return 1 if x is greater than or equal to min and lesser than or equal to max, 0 otherwise.
- bitand(x, y)
- bitor(x, y)
-
Compute bitwise and/or operation on x and y.
The results of the evaluation of x and y are converted to integers before executing the bitwise operation.
Note that both the conversion to integer and the conversion back to floating point can lose precision. Beware of unexpected results for large numbers (usually 2^53 and larger).
ceil(expr)-
Round the value of expression expr upwards to the nearest integer. For example, "ceil(1.5)" is "2.0".
- clip(x, min, max)
-
Return the value of x clipped between min and max.
cos(x)-
Compute cosine of x.
cosh(x)-
Compute hyperbolic cosine of x.
- eq(x, y)
-
Return 1 if x and y are equivalent, 0 otherwise.
exp(x)-
Compute exponential of x (with base
"e", the Euler's number).
floor(expr)-
Round the value of expression expr downwards to the nearest integer. For example, "floor(-1.5)" is "-2.0".
gauss(x)-
Compute Gauss function of x, corresponding to
"exp(-x*x/2) / sqrt(2*PI)".
- gcd(x, y)
-
Return the greatest common divisor of x and y. If both x and y are 0 or either or both are less than zero then behavior is undefined.
- gt(x, y)
-
Return 1 if x is greater than y, 0 otherwise.
- gte(x, y)
-
Return 1 if x is greater than or equal to y, 0 otherwise.
- hypot(x, y)
-
This function is similar to the C function with the same name; it returns "sqrt(x*x + y*y)", the length of the hypotenuse of a right triangle with sides of length x and y, or the distance of the point (x, y) from the origin.
- if(x, y)
-
Evaluate x, and if the result is non-zero return the result of the evaluation of y, return 0 otherwise.
- if(x, y, z)
-
Evaluate x, and if the result is non-zero return the evaluation result of y, otherwise the evaluation result of z.
- ifnot(x, y)
-
Evaluate x, and if the result is zero return the result of the evaluation of y, return 0 otherwise.
- ifnot(x, y, z)
-
Evaluate x, and if the result is zero return the evaluation result of y, otherwise the evaluation result of z.
isinf(x)-
Return 1.0 if x is +/-INFINITY, 0.0 otherwise.
isnan(x)-
Return 1.0 if x is NAN, 0.0 otherwise.
ld(idx)-
Load the value of the internal variable with index idx, which was previously stored with st(idx, expr). The function returns the loaded value.
- lerp(x, y, z)
-
Return linear interpolation between x and y by amount of z.
log(x)-
Compute natural logarithm of x.
- lt(x, y)
-
Return 1 if x is lesser than y, 0 otherwise.
- lte(x, y)
-
Return 1 if x is lesser than or equal to y, 0 otherwise.
- max(x, y)
-
Return the maximum between x and y.
- min(x, y)
-
Return the minimum between x and y.
- mod(x, y)
-
Compute the remainder of division of x by y.
not(expr)-
Return 1.0 if expr is zero, 0.0 otherwise.
- pow(x, y)
-
Compute the power of x elevated y, it is equivalent to "(x)^(y)".
print(t)
- print(t, l)
-
Print the value of expression t with loglevel l. If l is not specified then a default log level is used. Return the value of the expression printed.
random(idx)-
Return a pseudo random value between 0.0 and 1.0. idx is the index of the internal variable used to save the seed/state, which can be previously stored with
st(idx).To initialize the seed, you need to store the seed value as a 64-bit unsigned integer in the internal variable with index idx.
For example, to store the seed with value
42in the internal variable with index0and print a few random values:st(0,42); print(random(0)); print(random(0)); print(random(0))
- randomi(idx, min, max)
-
Return a pseudo random value in the interval between min and max. idx is the index of the internal variable which will be used to save the seed/state, which can be previously stored with
st(idx).To initialize the seed, you need to store the seed value as a 64-bit unsigned integer in the internal variable with index idx.
- root(expr, max)
-
Find an input value for which the function represented by expr with argument ld(0) is 0 in the interval 0..max.
The expression in expr must denote a continuous function or the result is undefined.
ld(0) is used to represent the function input value, which means that the given expression will be evaluated multiple times with various input values that the expression can access through
ld(0). When the expression evaluates to 0 then the corresponding input value will be returned.
round(expr)-
Round the value of expression expr to the nearest integer. For example, "round(1.5)" is "2.0".
sgn(x)-
Compute sign of x.
sin(x)-
Compute sine of x.
sinh(x)-
Compute hyperbolic sine of x.
sqrt(expr)-
Compute the square root of expr. This is equivalent to "(expr)^.5".
squish(x)-
Compute expression
"1/(1 + exp(4*x))".
- st(idx, expr)
-
Store the value of the expression expr in an internal variable. idx specifies the index of the variable where to store the value, and it is a value ranging from 0 to 9. The function returns the value stored in the internal variable.
The stored value can be retrieved with
ld(var).Note: variables are currently not shared between expressions.
tan(x)-
Compute tangent of x.
tanh(x)-
Compute hyperbolic tangent of x.
- taylor(expr, x)
- taylor(expr, x, idx)
-
Evaluate a Taylor series at x, given an expression representing the
ld(idx)-th derivative of a function at 0.When the series does not converge the result is undefined.
ld(idx) is used to represent the derivative order in expr, which means that the given expression will be evaluated multiple times with various input values that the expression can access through
ld(idx). If idx is not specified then 0 is assumed.Note, when you have the derivatives at y instead of 0,
"taylor(expr, x-y)"can be used.
time(0)-
Return the current (wallclock) time in seconds.
trunc(expr)-
Round the value of expression expr towards zero to the nearest integer. For example, "trunc(-1.5)" is "-1.0".
- while(cond, expr)
-
Evaluate expression expr while the expression cond is non-zero, and returns the value of the last expr evaluation, or NAN if cond was always false.
The following constants are available:
PI
|
area of the unit disc, approximately 3.14 |
|---|---|
E
|
exp(1) (Euler's number), approximately 2.718 |
PHI
|
golden ratio (1+sqrt(5))/2, approximately 1.618 |
Assuming that an expression is considered "true" if it has a non-zero value, note that:
"*" works like AND
"+" works like OR
For example the construct:
if (A AND B) then C
is equivalent to:
if(A*B, C)
In your C code, you can extend the list of unary and binary functions, and define recognized constants, so that they are available for your expressions.
The evaluator also recognizes the International System unit prefixes. If 'i' is appended after the prefix, binary prefixes are used, which are based on powers of 1024 instead of powers of 1000. The 'B' postfix multiplies the value by 8, and can be appended after a unit prefix or used alone. This allows using for example 'KB', 'MiB', 'G' and 'B' as number postfix.
The list of available International System prefixes follows, with indication of the corresponding powers of 10 and of 2.
|
10^-24 / 2^-80 |
|---|---|
|
10^-21 / 2^-70 |
|
10^-18 / 2^-60 |
|
10^-15 / 2^-50 |
|
10^-12 / 2^-40 |
|
10^-9 / 2^-30 |
|
10^-6 / 2^-20 |
|
10^-3 / 2^-10 |
|
10^-2 |
|
10^-1 |
|
10^2 |
|
10^3 / 2^10 |
K
|
10^3 / 2^10 |
M
|
10^6 / 2^20 |
G
|
10^9 / 2^30 |
T
|
10^12 / 2^40 |
P
|
10^15 / 2^50 |
E
|
10^18 / 2^60 |
Z
|
10^21 / 2^70 |
Y
|
10^24 / 2^80 |
Releases
6 releases since Debian 9 (Stretch); the text changed 5 times.