ó ”¼™\c@ s”dZddlmZmZddlmZmZmZmZm Z ddl m Z ddl m Z ddlmZede fd„ƒYƒZd S( s3Implementaton of :class:`GMPYRationalField` class. i’’’’(tprint_functiontdivision(t GMPYRationalt SymPyRationalt gmpy_numert gmpy_denomtgmpy_factorial(t RationalField(tCoercionFailed(tpublictGMPYRationalFieldcB sĪeZdZeZedƒZedƒZeeƒZdZ d„Z d„Z d„Z d„Z d„Zd „Zd „Zd „Zd „Zd „Zd„Zd„Zd„Zd„Zd„Zd„ZRS(s(Rational field based on GMPY mpq class. iitQQ_gmpycC sdS(N((tself((sDlib/python2.7/site-packages/sympy/polys/domains/gmpyrationalfield.pyt__init__scC sddlm}|ƒS(s'Returns ring associated with ``self``. i’’’’(tGMPYIntegerRing(tsympy.polys.domainsR(R R((sDlib/python2.7/site-packages/sympy/polys/domains/gmpyrationalfield.pytget_ringscC s%ttt|ƒƒtt|ƒƒƒS(sConvert `a` to a SymPy object. (RtintRR(R ta((sDlib/python2.7/site-packages/sympy/polys/domains/gmpyrationalfield.pytto_sympyscC se|jrt|j|jƒS|jrQddlm}ttt|j |ƒƒŒSt d|ƒ‚dS(s$Convert SymPy's Integer to `dtype`. i’’’’(tRRs"expected `Rational` object, got %sN( t is_RationalRtptqtis_FloatRRtmapRt to_rationalR(R RR((sDlib/python2.7/site-packages/sympy/polys/domains/gmpyrationalfield.pyt from_sympy$s   cC s t|ƒS(s*Convert a Python `int` object to `dtype`. (R(tK1RtK0((sDlib/python2.7/site-packages/sympy/polys/domains/gmpyrationalfield.pytfrom_ZZ_python.scC st|j|jƒS(s/Convert a Python `Fraction` object to `dtype`. (Rt numeratort denominator(RRR((sDlib/python2.7/site-packages/sympy/polys/domains/gmpyrationalfield.pytfrom_QQ_python2scC s t|ƒS(s(Convert a GMPY `mpz` object to `dtype`. (R(RRR((sDlib/python2.7/site-packages/sympy/polys/domains/gmpyrationalfield.pyt from_ZZ_gmpy6scC s|S(s(Convert a GMPY `mpq` object to `dtype`. ((RRR((sDlib/python2.7/site-packages/sympy/polys/domains/gmpyrationalfield.pyt from_QQ_gmpy:scC sttt|j|ƒƒŒS(s*Convert a mpmath `mpf` object to `dtype`. (RRRR(RRR((sDlib/python2.7/site-packages/sympy/polys/domains/gmpyrationalfield.pytfrom_RealField>scC st|ƒt|ƒS(s3Exact quotient of `a` and `b`, implies `__div__`. (R(R Rtb((sDlib/python2.7/site-packages/sympy/polys/domains/gmpyrationalfield.pytexquoBscC st|ƒt|ƒS(s,Quotient of `a` and `b`, implies `__div__`. (R(R RR%((sDlib/python2.7/site-packages/sympy/polys/domains/gmpyrationalfield.pytquoFscC s|jS(s,Remainder of `a` and `b`, implies nothing. (tzero(R RR%((sDlib/python2.7/site-packages/sympy/polys/domains/gmpyrationalfield.pytremJscC st|ƒt|ƒ|jfS(s,Division of `a` and `b`, implies `__div__`. (RR((R RR%((sDlib/python2.7/site-packages/sympy/polys/domains/gmpyrationalfield.pytdivNscC s|jS(sReturns numerator of `a`. (R(R R((sDlib/python2.7/site-packages/sympy/polys/domains/gmpyrationalfield.pytnumerRscC s|jS(sReturns denominator of `a`. (R (R R((sDlib/python2.7/site-packages/sympy/polys/domains/gmpyrationalfield.pytdenomVscC sttt|ƒƒƒS(sReturns factorial of `a`. (RRR(R R((sDlib/python2.7/site-packages/sympy/polys/domains/gmpyrationalfield.pyt factorialZs(t__name__t __module__t__doc__RtdtypeR(tonettypettptaliasR RRRRR!R"R#R$R&R'R)R*R+R,R-(((sDlib/python2.7/site-packages/sympy/polys/domains/gmpyrationalfield.pyR s,                 N(R0t __future__RRtsympy.polys.domains.groundtypesRRRRRt!sympy.polys.domains.rationalfieldRtsympy.polys.polyerrorsRtsympy.utilitiesR R (((sDlib/python2.7/site-packages/sympy/polys/domains/gmpyrationalfield.pyts(