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diff --git a/inference-engine/thirdparty/clDNN/common/boost/1.64.0/include/boost-1_64/boost/integer/common_factor_rt.hpp b/inference-engine/thirdparty/clDNN/common/boost/1.64.0/include/boost-1_64/boost/integer/common_factor_rt.hpp
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-// Boost common_factor_rt.hpp header file ----------------------------------//
-
-// (C) Copyright Daryle Walker and Paul Moore 2001-2002. Permission to copy,
-// use, modify, sell and distribute this software is granted provided this
-// copyright notice appears in all copies. This software is provided "as is"
-// without express or implied warranty, and with no claim as to its suitability
-// for any purpose.
-
-// boostinspect:nolicense (don't complain about the lack of a Boost license)
-// (Paul Moore hasn't been in contact for years, so there's no way to change the
-// license.)
-
-// See http://www.boost.org for updates, documentation, and revision history.
-
-#ifndef BOOST_INTEGER_COMMON_FACTOR_RT_HPP
-#define BOOST_INTEGER_COMMON_FACTOR_RT_HPP
-
-#include <boost/integer_fwd.hpp> // self include
-
-#include <boost/config.hpp> // for BOOST_NESTED_TEMPLATE, etc.
-#include <boost/limits.hpp> // for std::numeric_limits
-#include <climits> // for CHAR_MIN
-#include <boost/detail/workaround.hpp>
-
-#ifdef BOOST_MSVC
-#pragma warning(push)
-#pragma warning(disable:4127 4244) // Conditional expression is constant
-#endif
-
-namespace boost
-{
-namespace integer
-{
-
-
-// Forward declarations for function templates -----------------------------//
-
-template < typename IntegerType >
- IntegerType gcd( IntegerType const &a, IntegerType const &b );
-
-template < typename IntegerType >
- IntegerType lcm( IntegerType const &a, IntegerType const &b );
-
-
-// Greatest common divisor evaluator class declaration ---------------------//
-
-template < typename IntegerType >
-class gcd_evaluator
-{
-public:
- // Types
- typedef IntegerType result_type, first_argument_type, second_argument_type;
-
- // Function object interface
- result_type operator ()( first_argument_type const &a,
- second_argument_type const &b ) const;
-
-}; // boost::integer::gcd_evaluator
-
-
-// Least common multiple evaluator class declaration -----------------------//
-
-template < typename IntegerType >
-class lcm_evaluator
-{
-public:
- // Types
- typedef IntegerType result_type, first_argument_type, second_argument_type;
-
- // Function object interface
- result_type operator ()( first_argument_type const &a,
- second_argument_type const &b ) const;
-
-}; // boost::integer::lcm_evaluator
-
-
-// Implementation details --------------------------------------------------//
-
-namespace detail
-{
- // Greatest common divisor for rings (including unsigned integers)
- template < typename RingType >
- RingType
- gcd_euclidean
- (
- RingType a,
- RingType b
- )
- {
- // Avoid repeated construction
- #ifndef __BORLANDC__
- RingType const zero = static_cast<RingType>( 0 );
- #else
- RingType zero = static_cast<RingType>( 0 );
- #endif
-
- // Reduce by GCD-remainder property [GCD(a,b) == GCD(b,a MOD b)]
- while ( true )
- {
- if ( a == zero )
- return b;
- b %= a;
-
- if ( b == zero )
- return a;
- a %= b;
- }
- }
-
- // Greatest common divisor for (signed) integers
- template < typename IntegerType >
- inline
- IntegerType
- gcd_integer
- (
- IntegerType const & a,
- IntegerType const & b
- )
- {
- // Avoid repeated construction
- IntegerType const zero = static_cast<IntegerType>( 0 );
- IntegerType const result = gcd_euclidean( a, b );
-
- return ( result < zero ) ? static_cast<IntegerType>(-result) : result;
- }
-
- // Greatest common divisor for unsigned binary integers
- template < typename BuiltInUnsigned >
- BuiltInUnsigned
- gcd_binary
- (
- BuiltInUnsigned u,
- BuiltInUnsigned v
- )
- {
- if ( u && v )
- {
- // Shift out common factors of 2
- unsigned shifts = 0;
-
- while ( !(u & 1u) && !(v & 1u) )
- {
- ++shifts;
- u >>= 1;
- v >>= 1;
- }
-
- // Start with the still-even one, if any
- BuiltInUnsigned r[] = { u, v };
- unsigned which = static_cast<bool>( u & 1u );
-
- // Whittle down the values via their differences
- do
- {
-#if BOOST_WORKAROUND(__BORLANDC__, BOOST_TESTED_AT(0x582))
- while ( !(r[ which ] & 1u) )
- {
- r[ which ] = (r[which] >> 1);
- }
-#else
- // Remove factors of two from the even one
- while ( !(r[ which ] & 1u) )
- {
- r[ which ] >>= 1;
- }
-#endif
-
- // Replace the larger of the two with their difference
- if ( r[!which] > r[which] )
- {
- which ^= 1u;
- }
-
- r[ which ] -= r[ !which ];
- }
- while ( r[which] );
-
- // Shift-in the common factor of 2 to the residues' GCD
- return r[ !which ] << shifts;
- }
- else
- {
- // At least one input is zero, return the other
- // (adding since zero is the additive identity)
- // or zero if both are zero.
- return u + v;
- }
- }
-
- // Least common multiple for rings (including unsigned integers)
- template < typename RingType >
- inline
- RingType
- lcm_euclidean
- (
- RingType const & a,
- RingType const & b
- )
- {
- RingType const zero = static_cast<RingType>( 0 );
- RingType const temp = gcd_euclidean( a, b );
-
- return ( temp != zero ) ? ( a / temp * b ) : zero;
- }
-
- // Least common multiple for (signed) integers
- template < typename IntegerType >
- inline
- IntegerType
- lcm_integer
- (
- IntegerType const & a,
- IntegerType const & b
- )
- {
- // Avoid repeated construction
- IntegerType const zero = static_cast<IntegerType>( 0 );
- IntegerType const result = lcm_euclidean( a, b );
-
- return ( result < zero ) ? static_cast<IntegerType>(-result) : result;
- }
-
- // Function objects to find the best way of computing GCD or LCM
-#ifndef BOOST_NO_LIMITS_COMPILE_TIME_CONSTANTS
- template < typename T, bool IsSpecialized, bool IsSigned >
- struct gcd_optimal_evaluator_helper_t
- {
- T operator ()( T const &a, T const &b )
- {
- return gcd_euclidean( a, b );
- }
- };
-
- template < typename T >
- struct gcd_optimal_evaluator_helper_t< T, true, true >
- {
- T operator ()( T const &a, T const &b )
- {
- return gcd_integer( a, b );
- }
- };
-
- template < typename T >
- struct gcd_optimal_evaluator
- {
- T operator ()( T const &a, T const &b )
- {
- typedef ::std::numeric_limits<T> limits_type;
-
- typedef gcd_optimal_evaluator_helper_t<T,
- limits_type::is_specialized, limits_type::is_signed> helper_type;
-
- helper_type solver;
-
- return solver( a, b );
- }
- };
-#else // BOOST_NO_LIMITS_COMPILE_TIME_CONSTANTS
- template < typename T >
- struct gcd_optimal_evaluator
- {
- T operator ()( T const &a, T const &b )
- {
- return gcd_integer( a, b );
- }
- };
-#endif
-
- // Specialize for the built-in integers
-#define BOOST_PRIVATE_GCD_UF( Ut ) \
- template < > struct gcd_optimal_evaluator<Ut> \
- { Ut operator ()( Ut a, Ut b ) const { return gcd_binary( a, b ); } }
-
- BOOST_PRIVATE_GCD_UF( unsigned char );
- BOOST_PRIVATE_GCD_UF( unsigned short );
- BOOST_PRIVATE_GCD_UF( unsigned );
- BOOST_PRIVATE_GCD_UF( unsigned long );
-
-#ifdef BOOST_HAS_LONG_LONG
- BOOST_PRIVATE_GCD_UF( boost::ulong_long_type );
-#elif defined(BOOST_HAS_MS_INT64)
- BOOST_PRIVATE_GCD_UF( unsigned __int64 );
-#endif
-
-#if CHAR_MIN == 0
- BOOST_PRIVATE_GCD_UF( char ); // char is unsigned
-#endif
-
-#undef BOOST_PRIVATE_GCD_UF
-
-#define BOOST_PRIVATE_GCD_SF( St, Ut ) \
- template < > struct gcd_optimal_evaluator<St> \
- { St operator ()( St a, St b ) const { Ut const a_abs = \
- static_cast<Ut>( a < 0 ? -a : +a ), b_abs = static_cast<Ut>( \
- b < 0 ? -b : +b ); return static_cast<St>( \
- gcd_optimal_evaluator<Ut>()(a_abs, b_abs) ); } }
-
- BOOST_PRIVATE_GCD_SF( signed char, unsigned char );
- BOOST_PRIVATE_GCD_SF( short, unsigned short );
- BOOST_PRIVATE_GCD_SF( int, unsigned );
- BOOST_PRIVATE_GCD_SF( long, unsigned long );
-
-#if CHAR_MIN < 0
- BOOST_PRIVATE_GCD_SF( char, unsigned char ); // char is signed
-#endif
-
-#ifdef BOOST_HAS_LONG_LONG
- BOOST_PRIVATE_GCD_SF( boost::long_long_type, boost::ulong_long_type );
-#elif defined(BOOST_HAS_MS_INT64)
- BOOST_PRIVATE_GCD_SF( __int64, unsigned __int64 );
-#endif
-
-#undef BOOST_PRIVATE_GCD_SF
-
-#ifndef BOOST_NO_LIMITS_COMPILE_TIME_CONSTANTS
- template < typename T, bool IsSpecialized, bool IsSigned >
- struct lcm_optimal_evaluator_helper_t
- {
- T operator ()( T const &a, T const &b )
- {
- return lcm_euclidean( a, b );
- }
- };
-
- template < typename T >
- struct lcm_optimal_evaluator_helper_t< T, true, true >
- {
- T operator ()( T const &a, T const &b )
- {
- return lcm_integer( a, b );
- }
- };
-
- template < typename T >
- struct lcm_optimal_evaluator
- {
- T operator ()( T const &a, T const &b )
- {
- typedef ::std::numeric_limits<T> limits_type;
-
- typedef lcm_optimal_evaluator_helper_t<T,
- limits_type::is_specialized, limits_type::is_signed> helper_type;
-
- helper_type solver;
-
- return solver( a, b );
- }
- };
-#else // BOOST_NO_LIMITS_COMPILE_TIME_CONSTANTS
- template < typename T >
- struct lcm_optimal_evaluator
- {
- T operator ()( T const &a, T const &b )
- {
- return lcm_integer( a, b );
- }
- };
-#endif
-
- // Functions to find the GCD or LCM in the best way
- template < typename T >
- inline
- T
- gcd_optimal
- (
- T const & a,
- T const & b
- )
- {
- gcd_optimal_evaluator<T> solver;
-
- return solver( a, b );
- }
-
- template < typename T >
- inline
- T
- lcm_optimal
- (
- T const & a,
- T const & b
- )
- {
- lcm_optimal_evaluator<T> solver;
-
- return solver( a, b );
- }
-
-} // namespace detail
-
-
-// Greatest common divisor evaluator member function definition ------------//
-
-template < typename IntegerType >
-inline
-typename gcd_evaluator<IntegerType>::result_type
-gcd_evaluator<IntegerType>::operator ()
-(
- first_argument_type const & a,
- second_argument_type const & b
-) const
-{
- return detail::gcd_optimal( a, b );
-}
-
-
-// Least common multiple evaluator member function definition --------------//
-
-template < typename IntegerType >
-inline
-typename lcm_evaluator<IntegerType>::result_type
-lcm_evaluator<IntegerType>::operator ()
-(
- first_argument_type const & a,
- second_argument_type const & b
-) const
-{
- return detail::lcm_optimal( a, b );
-}
-
-
-// Greatest common divisor and least common multiple function definitions --//
-
-template < typename IntegerType >
-inline
-IntegerType
-gcd
-(
- IntegerType const & a,
- IntegerType const & b
-)
-{
- gcd_evaluator<IntegerType> solver;
-
- return solver( a, b );
-}
-
-template < typename IntegerType >
-inline
-IntegerType
-lcm
-(
- IntegerType const & a,
- IntegerType const & b
-)
-{
- lcm_evaluator<IntegerType> solver;
-
- return solver( a, b );
-}
-
-
-} // namespace integer
-} // namespace boost
-
-#ifdef BOOST_MSVC
-#pragma warning(pop)
-#endif
-
-#endif // BOOST_INTEGER_COMMON_FACTOR_RT_HPP