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rational: Extend Doxygen
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@ -21,7 +21,8 @@
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/**
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* @file
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* rational numbers
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* @ingroup lavu_math_rational
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* Utilties for rational number calculation.
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* @author Michael Niedermayer <michaelni@gmx.at>
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*/
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@ -33,22 +34,39 @@
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#include "attributes.h"
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/**
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* @addtogroup lavu_math
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* @defgroup lavu_math_rational AVRational
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* @ingroup lavu_math
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* Rational number calculation.
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*
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* While rational numbers can be expressed as floating-point numbers, the
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* conversion process is a lossy one, so are floating-point operations. On the
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* other hand, the nature of FFmpeg demands highly accurate calculation of
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* timestamps. This set of rational number utilities serves as a generic
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* interface for manipulating rational numbers as pairs of numerators and
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* denominators.
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*
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* Many of the functions that operate on AVRational's have the suffix `_q`, in
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* reference to the mathematical symbol "ℚ" (Q) which denotes the set of all
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* rational numbers.
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*
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* @{
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*/
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/**
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* rational number numerator/denominator
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* Rational number (pair of numerator and denominator).
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*/
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typedef struct AVRational{
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int num; ///< numerator
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int den; ///< denominator
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int num; ///< Numerator
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int den; ///< Denominator
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} AVRational;
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/**
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* Create a rational.
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* Create an AVRational.
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*
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* Useful for compilers that do not support compound literals.
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*
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* @note The return value is not reduced.
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* @see av_reduce()
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*/
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static inline AVRational av_make_q(int num, int den)
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{
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@ -58,10 +76,15 @@ static inline AVRational av_make_q(int num, int den)
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/**
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* Compare two rationals.
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* @param a first rational
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* @param b second rational
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* @return 0 if a==b, 1 if a>b, -1 if a<b, and INT_MIN if one of the
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* values is of the form 0/0
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*
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* @param a First rational
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* @param b Second rational
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*
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* @return One of the following values:
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* - 0 if `a == b`
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* - 1 if `a > b`
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* - -1 if `a < b`
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* - `INT_MIN` if one of the values is of the form `0 / 0`
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*/
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static inline int av_cmp_q(AVRational a, AVRational b){
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const int64_t tmp= a.num * (int64_t)b.den - b.num * (int64_t)a.den;
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@ -73,9 +96,10 @@ static inline int av_cmp_q(AVRational a, AVRational b){
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}
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/**
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* Convert rational to double.
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* @param a rational to convert
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* @return (double) a
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* Convert an AVRational to a `double`.
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* @param a AVRational to convert
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* @return `a` in floating-point form
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* @see av_d2q()
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*/
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static inline double av_q2d(AVRational a){
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return a.num / (double) a.den;
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@ -83,44 +107,46 @@ static inline double av_q2d(AVRational a){
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/**
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* Reduce a fraction.
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*
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* This is useful for framerate calculations.
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* @param dst_num destination numerator
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* @param dst_den destination denominator
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* @param num source numerator
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* @param den source denominator
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* @param max the maximum allowed for dst_num & dst_den
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* @return 1 if exact, 0 otherwise
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*
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* @param[out] dst_num Destination numerator
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* @param[out] dst_den Destination denominator
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* @param[in] num Source numerator
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* @param[in] den Source denominator
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* @param[in] max Maximum allowed values for `dst_num` & `dst_den`
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* @return 1 if the operation is exact, 0 otherwise
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*/
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int av_reduce(int *dst_num, int *dst_den, int64_t num, int64_t den, int64_t max);
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/**
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* Multiply two rationals.
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* @param b first rational
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* @param c second rational
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* @param b First rational
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* @param c Second rational
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* @return b*c
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*/
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AVRational av_mul_q(AVRational b, AVRational c) av_const;
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/**
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* Divide one rational by another.
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* @param b first rational
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* @param c second rational
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* @param b First rational
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* @param c Second rational
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* @return b/c
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*/
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AVRational av_div_q(AVRational b, AVRational c) av_const;
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/**
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* Add two rationals.
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* @param b first rational
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* @param c second rational
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* @param b First rational
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* @param c Second rational
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* @return b+c
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*/
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AVRational av_add_q(AVRational b, AVRational c) av_const;
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/**
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* Subtract one rational from another.
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* @param b first rational
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* @param c second rational
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* @param b First rational
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* @param c Second rational
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* @return b-c
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*/
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AVRational av_sub_q(AVRational b, AVRational c) av_const;
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@ -138,31 +164,46 @@ static av_always_inline AVRational av_inv_q(AVRational q)
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/**
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* Convert a double precision floating point number to a rational.
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* inf is expressed as {1,0} or {-1,0} depending on the sign.
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*
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* @param d double to convert
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* @param max the maximum allowed numerator and denominator
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* @return (AVRational) d
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* In case of infinity, the returned value is expressed as `{1, 0}` or
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* `{-1, 0}` depending on the sign.
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*
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* @param d `double` to convert
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* @param max Maximum allowed numerator and denominator
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* @return `d` in AVRational form
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* @see av_q2d()
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*/
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AVRational av_d2q(double d, int max) av_const;
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/**
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* @return 1 if q1 is nearer to q than q2, -1 if q2 is nearer
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* than q1, 0 if they have the same distance.
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* Find which of the two rationals is closer to another rational.
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*
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* @param q Rational to be compared against
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* @param q1,q2 Rationals to be tested
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* @return One of the following values:
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* - 1 if `q1` is nearer to `q` than `q2`
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* - -1 if `q2` is nearer to `q` than `q1`
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* - 0 if they have the same distance
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*/
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int av_nearer_q(AVRational q, AVRational q1, AVRational q2);
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/**
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* Find the nearest value in q_list to q.
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* @param q_list an array of rationals terminated by {0, 0}
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* @return the index of the nearest value found in the array
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* Find the value in a list of rationals nearest a given reference rational.
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*
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* @param q Reference rational
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* @param q_list Array of rationals terminated by `{0, 0}`
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* @return Index of the nearest value found in the array
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*/
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int av_find_nearest_q_idx(AVRational q, const AVRational* q_list);
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/**
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* Converts a AVRational to a IEEE 32bit float.
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* Convert an AVRational to a IEEE 32-bit `float` expressed in fixed-point
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* format.
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*
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* The float is returned in a uint32_t and its value is platform indepenant.
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* @param q Rational to be converted
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* @return Equivalent floating-point value, expressed as an unsigned 32-bit
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* integer.
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* @note The returned value is platform-indepedant.
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*/
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uint32_t av_q2intfloat(AVRational q);
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