fixed: powering algorithm in:
UInt::Pow(UInt<value_size> pow) Big::Pow(UInt<pow_size> pow) Big::PowUInt(Big<exp, man> pow) when 'pow' was sufficient large the algorithm returned carry but the result could have been calculated correctly git-svn-id: svn://ttmath.org/publicrep/ttmath/trunk@213 e52654a7-88a9-db11-a3e9-0013d4bc506e
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@ -1,4 +1,4 @@
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Version 0.9.0 prerelease (2009.10.13):
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Version 0.9.0 prerelease (2009.10.16):
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* fixed: Big::operator>>(std::istream&, Big<> &) didn't recognize values
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* fixed: Big::operator>>(std::istream&, Big<> &) didn't recognize values
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in scientific mode (with 'e' character)
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in scientific mode (with 'e' character)
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* fixed: UInt::SetBitInWord(uint & value, uint bit) set 1 if the bit was
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* fixed: UInt::SetBitInWord(uint & value, uint bit) set 1 if the bit was
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@ -9,6 +9,12 @@ Version 0.9.0 prerelease (2009.10.13):
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* fixed: UInt::AddVector() and UInt::SubVector() didn't want to compile
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* fixed: UInt::AddVector() and UInt::SubVector() didn't want to compile
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when macro TTMATH_NOASM was defined
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when macro TTMATH_NOASM was defined
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* fixed: buffer overflow in Big::ToInt(Int<int_size> & result)
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* fixed: buffer overflow in Big::ToInt(Int<int_size> & result)
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* fixed: powering algorithm in:
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UInt::Pow(UInt<value_size> pow)
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Big::Pow(UInt<pow_size> pow)
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Big::PowUInt(Big<exp, man> pow)
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when 'pow' was sufficient large the algorithm returned carry
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but the result could have been calculated correctly
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* added: support for wide characters (wchar_t, std::wstring)
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* added: support for wide characters (wchar_t, std::wstring)
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* added: Big::IsInteger()
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* added: Big::IsInteger()
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returns true if the value is integer (without fraction)
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returns true if the value is integer (without fraction)
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@ -1258,15 +1258,18 @@ public:
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result.SetOne();
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result.SetOne();
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uint c = 0;
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uint c = 0;
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while( !c && !pow.IsZero() )
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while( !c )
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{
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{
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if( pow.table[0] & 1 )
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if( pow.table[0] & 1 )
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c += result.Mul(start);
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c += result.Mul(start);
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pow.Rcr(1);
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if( pow.IsZero() )
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break;
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start_temp = start;
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start_temp = start;
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c += start.Mul(start_temp);
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c += start.Mul(start_temp);
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pow.Rcr(1);
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}
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}
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*this = result;
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*this = result;
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@ -1374,15 +1377,18 @@ public:
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one.SetOne();
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one.SetOne();
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result = one;
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result = one;
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while( !c && pow >= one )
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while( !c )
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{
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{
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if( pow.Mod2() )
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if( pow.Mod2() )
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c += result.Mul(start);
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c += result.Mul(start);
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c += pow.exponent.Sub( e_one );
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if( pow < one )
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break;
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start_temp = start;
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start_temp = start;
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c += start.Mul(start_temp);
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c += start.Mul(start_temp);
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c += pow.exponent.Sub( e_one );
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}
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}
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*this = result;
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*this = result;
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@ -514,7 +514,7 @@ public:
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return Pow2(pow);
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return Pow2(pow);
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if( UInt<value_size>::IsZero() )
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if( UInt<value_size>::IsZero() )
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// if 'p' is negative then
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// if 'pow' is negative then
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// 'this' must be different from zero
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// 'this' must be different from zero
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return 2;
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return 2;
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@ -2228,32 +2228,27 @@ public:
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UInt<value_size> start(*this), start_temp;
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UInt<value_size> start(*this), start_temp;
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UInt<value_size> result;
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UInt<value_size> result;
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result.SetOne();
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result.SetOne();
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uint c = 0;
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while( !pow.IsZero() )
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while( !c )
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{
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{
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if( pow.table[0] & 1 )
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if( pow.table[0] & 1 )
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if( result.Mul(start) )
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c += result.Mul(start);
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{
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TTMATH_LOGC("UInt::Pow(UInt<>)", 1)
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pow.Rcr2_one(0);
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return 1;
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if( pow.IsZero() )
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}
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break;
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start_temp = start;
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start_temp = start;
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// in the second Mul algorithm we can use start.Mul(start) directly (there is no TTMATH_ASSERT_REFERENCE there)
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// in the second Mul algorithm we can use start.Mul(start) directly (there is no TTMATH_ASSERT_REFERENCE there)
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if( start.Mul(start_temp) )
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c += start.Mul(start_temp);
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{
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TTMATH_LOGC("UInt::Pow(UInt<>)", 1)
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return 1;
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}
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pow.Rcr2_one(0);
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}
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}
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*this = result;
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*this = result;
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TTMATH_LOGC("UInt::Pow(UInt<>)", 0)
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TTMATH_LOGC("UInt::Pow(UInt<>)", c)
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return 0;
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return (c==0)? 0 : 1;
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}
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}
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