o *ήc‹ã@sð ddlZddlmZedƒZesdZejdd…dkrdZddlmZmZm Z m Z m Z m Z m Z mZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZm Z m!Z!m"Z"m#Z#m$Z$m%Z%m&Z&m'Z'm(Z(m)Z)m*Z*m+Z+m,Z,m-Z-m.Z.m/Z/m0Z0m1Z1m2Z2m3Z3m4Z4m5Z5m6Z6m7Z7m8Z8m9Z9m:Z:m;Z;mZ>m?Z?m@Z@mAZAmBZBmCZCmDZDmEZEmFZFmGZGmHZHmIZImJZJmKZKmLZLmMZMmNZNmOZOmPZPmQZQmRZRmSZSmTZTmUZUmVZVmWZWmXZXmYZYmZZZm[Z[m\Z\m]Z]m^Z^m_Z_m`Z`maZambZbmcZcmdZdmeZemfZfmgZgmhZhmiZimjZjmkZkmlZlmmZmmnZnmoZompZpmqZqmrZrmsZsmtZtmuZumvZvmwZwmxZxmyZymzZzm{Z{m|Z|m}Z}m~Z~mZm€Z€mZm‚Z‚mƒZƒm„Z„m…Z…m†Z†m‡Z‡mˆZˆm‰Z‰mŠZŠm‹Z‹mŒZŒmZmŽZŽmZmZm‘Z‘m’Z’m“Z“m”Z”m•Z•m–Z–m—Z—m˜Z˜m™Z™mšZšm›Z›mœZœmZmžZžmŸZŸm Z m¡Z¡m¢Z¢m£Z£m¤Z¤m¥Z¥m¦Z¦m§Z§m¨Z¨m©Z©mªZªm«Z«m¬Z¬m­Z­m®Z®m¯Z¯m°Z°m±Z±m²Z²m³Z³m´Z´mµZµm¶Z¶m·Z·m¸Z¸m¹Z¹mºZºm»Z»m¼Z¼m½Z½m¾Z¾m¿Z¿mÀZÀmÁZÁmÂZÂmÃZÃmÄZÄmÅZÅmÆZÆmÇZÇmÈZÈmÉZÉmÊZÊmËZËmÌZÌmÍZÍmÎZÎmÏZÏmÐZÐmÑZÑmÒZÒmÓZÓmÔZÔmÕZÕmÖZÖm×Z×mØZØmÙZÙmÚZÚmÛZÛmÜZÜmÝZÝmÞZÞmßZßmàZàmáZámâZâmãZãmäZämåZåmæZæmçZçmèZèméZémêZêmëZëmìZìmíZímîZîmïZïmðZðmñZñmòZòmóZómôZômõZõmöZöm÷Z÷møZømùZùmúZúmûZûmüZümýZýmþZþmÿZÿmZmZmZmZmZmZmZmZmZm Z m Z m Z m Z m Z mZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZm Z m!Z!m"Z"m#Z#m$Z$m%Z%m&Z&m'Z'm(Z(m)Z)m*Z*m+Z+m,Z,m-Z-m.Z.m/Z/m0Z0m1Z1m2Z2m3Z3m4Z4m5Z5m6Z6m7Z7m8Z8m9Z9m:Z:m;Z;m<Z<m=Z=m>Z>m?Z?m@Z@mAZAmBZBmCZCmDZDmEZEmFZFmGZGmHZHmIZImJZJmKZKmLZLmMZMmNZNmOZOmPZPmQZQmRZRmSZSmTZTmUZUmVZVmWZWmXZXmYZYmZZZm[Z[m\Z\m]Z]m^Z^m_Z_m`Z`maZambZbmcZcmdZdmeZemfZfmgZgmhZhmiZimjZjmkZkmlZlmmZmmnZnmoZompZpmqZqmrZrmsZsmtZtmuZumvZvmwZwmxZxmyZymzZzm{Z{m|Z|m}Z}m~Z~mZm€Z€mZm‚Z‚mƒZƒm„Z„m…Z…m†Z†m‡Z‡mˆZˆm‰Z‰mŠZŠm‹Z‹mŒZŒmZmŽZŽmZmZm‘Z‘m’Z’m“Z“m”Z”m•Z•m–Z–m—Z—m˜Z˜m™Z™mšZšm›Z›mœZœmZmžZžmŸZŸm Z m¡Z¡m¢Z¢m£Z£m¤Z¤m¥Z¥m¦Z¦m§Z§m¨Z¨m©Z©mGZGmªZªm«Z«m¬Z¬m­Z­m®Z®m¯Z¯m°Z°m±Z±m²Z²m³Z³m´Z´mµZµm¶Z¶m·Z·m¸Z¸m¹Z¹mºZºm»Z»m¼Z¼m½Z½m¾Z¾m¿Z¿mÀZÀmÁZÁmÂZÂmÃZÃmÄZÄmÅZÅmÆZÆm¿Z¿mÇZÇmÈZÈmÉZÉmÊZÊmËZËmÌZÌmÍZÍmÎZÎmÏZÏmÐZÐmÑZÑmÒZÒmÓZÓmÔZÔmÕZÕmÖZÖm×Z×mØZØmÙZÙddlÚmÛZÛdd lÜmÝZÝdd lÞmßZßdd làmáZámâZâmãZãdd lämåZådd læmçZçddlèméZéddlêmëZëddlìmíZíddlîmïZïmðZðddlñmòZòddlómôZôddlõmöZöm÷Z÷ddlømùZùmúZúmûZûmüZümýZýmþZþmëZëmÿZÿmZmZddlmZmZmZmZmZmZm Z m Z m Z m Z m Z mZddlmZmZmZmZmZmZddlmZddlàmZeödƒ\ZZZZZZZ Z!Z"Z#Z$Z%Z&Z'Z(Z)Z*eödƒ\Z+Z,Z-ZÀZZZZZZZ.Z/Z0Z1Z Z!Z%Z2Z#Z3Z4Z5dd„Z6dS)éN)Ú import_moduleÚmatchpyTé)éé(ÕÚsympy_op_factoryÚIntÚSumÚSetÚWithÚModuleÚScanÚMapAndÚFalseQÚZeroQÚ NegativeQÚNonzeroQÚFreeQÚNFreeQÚListÚLogÚ PositiveQÚPositiveIntegerQÚNegativeIntegerQÚIntegerQÚ IntegersQÚComplexNumberQÚPureComplexNumberQÚ RealNumericQÚPositiveOrZeroQÚNegativeOrZeroQÚFractionOrNegativeQÚNegQÚEqualÚUnequalÚIntPartÚFracPartÚ RationalQÚProductQÚSumQÚNonsumQÚSubstÚFirstÚRestÚ SqrtNumberQÚSqrtNumberSumQÚLinearQÚSqrtÚArcCoshÚ CoefficientÚ DenominatorÚHypergeometric2F1ÚNotÚSimplifyÚFractionalPartÚ IntegerPartÚAppellF1Ú EllipticPiÚ EllipticEÚ EllipticFÚArcTanÚArcCotÚArcCothÚArcTanhÚArcSinÚArcSinhÚArcCosÚArcCscÚArcSecÚArcCschÚArcSechÚSinhÚTanhÚCoshÚSechÚCschÚCothÚ LessEqualÚLessÚGreaterÚ GreaterEqualÚ FractionQÚ IntLinearcQÚExpandÚ IndependentQÚPowerQÚ IntegerPowerQÚPositiveIntegerPowerQÚFractionalPowerQÚAtomQÚExpQÚLogQÚHeadÚMemberQÚTrigQÚSinQÚCosQÚTanQÚCotQÚSecQÚCscQÚSinÚCosÚTanÚCotÚSecÚCscÚ HyperbolicQÚSinhQÚCoshQÚTanhQÚCothQÚSechQÚCschQÚ InverseTrigQÚSinCosQÚ SinhCoshQÚ LeafCountÚ NumeratorÚNumberQÚNumericQÚLengthÚListQÚImÚReÚInverseHyperbolicQÚInverseFunctionQÚTrigHyperbolicFreeQÚInverseFunctionFreeQÚRealQÚEqQÚFractionalPowerFreeQÚ ComplexFreeQÚ PolynomialQÚFactorSquareFreeÚPowerOfLinearQÚExponentÚ QuadraticQÚ LinearPairQÚ BinomialPartsÚTrinomialPartsÚPolyQÚEvenQÚOddQÚPerfectSquareQÚ NiceSqrtAuxQÚ NiceSqrtQÚTogetherÚPosAuxÚPosQÚCoefficientListÚ ReplaceAllÚExpandLinearProductÚGCDÚ ContentFactorÚ NumericFactorÚNonnumericFactorsÚ MakeAssocListÚ GensymSubstÚ KernelSubstÚExpandExpressionÚApartÚ SmartApartÚMatchQÚPolynomialQuotientRemainderÚ FreeFactorsÚNonfreeFactorsÚRemoveContentAuxÚ RemoveContentÚ FreeTermsÚ NonfreeTermsÚExpandAlgebraicFunctionÚCollectReciprocalsÚ ExpandCleanupÚAlgebraicFunctionQÚCoeffÚLeadTermÚRemainingTermsÚ LeadFactorÚRemainingFactorsÚLeadBaseÚ LeadDegreeÚNumerÚDenomÚ hypergeomÚExponÚMergeMonomialsÚPolynomialDivideÚ BinomialQÚ TrinomialQÚGeneralizedBinomialQÚGeneralizedTrinomialQÚFactorSquareFreeListÚPerfectPowerTestÚSquareFreeFactorTestÚRationalFunctionQÚRationalFunctionFactorsÚNonrationalFunctionFactorsÚReverseÚRationalFunctionExponentsÚRationalFunctionExpandÚExpandIntegrandÚSimplerQÚ SimplerSqrtQÚ SumSimplerQÚBinomialDegreeÚTrinomialDegreeÚCancelCommonFactorsÚSimplerIntegrandQÚGeneralizedBinomialDegreeÚGeneralizedBinomialPartsÚGeneralizedTrinomialDegreeÚGeneralizedTrinomialPartsÚ MonomialQÚ MonomialSumQÚMinimumMonomialExponentÚMonomialExponentÚ LinearMatchQÚPowerOfLinearMatchQÚQuadraticMatchQÚ CubicMatchQÚBinomialMatchQÚTrinomialMatchQÚGeneralizedBinomialMatchQÚGeneralizedTrinomialMatchQÚQuotientOfLinearsMatchQÚPolynomialTermQÚPolynomialTermsÚNonpolynomialTermsÚPseudoBinomialPartsÚNormalizePseudoBinomialÚPseudoBinomialPairQÚPseudoBinomialQÚ PolynomialGCDÚPolyGCDÚAlgebraicFunctionFactorsÚNonalgebraicFunctionFactorsÚQuotientOfLinearsPÚQuotientOfLinearsPartsÚQuotientOfLinearsQÚFlattenÚSortÚ AbsurdNumberQÚAbsurdNumberFactorsÚNonabsurdNumberFactorsÚSumSimplerAuxQÚPrependÚDropÚCombineExponentsÚ FactorIntegerÚFactorAbsurdNumberÚSubstForInverseFunctionÚSubstForFractionalPowerÚ*SubstForFractionalPowerOfQuotientOfLinearsÚ"FractionalPowerOfQuotientOfLinearsÚSubstForFractionalPowerQÚSubstForFractionalPowerAuxQÚFractionalPowerOfSquareQÚFractionalPowerSubexpressionQÚApplyÚFactorNumericGcdÚMergeableFactorQÚ MergeFactorÚ MergeFactorsÚ TrigSimplifyQÚ TrigSimplifyÚTrigSimplifyRecurÚOrderÚ FactorOrderÚSmallestÚOrderedQÚ MinimumDegreeÚPositiveFactorsÚSignÚNonpositiveFactorsÚPolynomialInAuxQÚ PolynomialInQÚ ExponentInAuxÚ ExponentInÚPolynomialInSubstAuxÚPolynomialInSubstÚDistribÚDistributeDegreeÚFunctionOfPowerÚDivideDegreesOfFactorsÚMonomialFactorÚ FullSimplifyÚFunctionOfLinearSubstÚFunctionOfLinearÚNormalizeIntegrandÚNormalizeIntegrandAuxÚNormalizeIntegrandFactorÚNormalizeIntegrandFactorBaseÚNormalizeTogetherÚNormalizeLeadTermSignsÚAbsorbMinusSignÚNormalizeSumFactorsÚ SignOfFactorÚNormalizePowerOfLinearÚSimplifyIntegrandÚ SimplifyTermÚTogetherSimplifyÚ SmartSimplifyÚ SubstForExpnÚ ExpandToSumÚUnifySumÚ UnifyTermsÚ UnifyTermÚ CalculusQÚFunctionOfInverseLinearÚPureFunctionOfSinhQÚPureFunctionOfTanhQÚPureFunctionOfCoshQÚIntegerQuotientQÚ OddQuotientQÚ EvenQuotientQÚFindTrigFactorÚFunctionOfSinhQÚFunctionOfCoshQÚOddHyperbolicPowerQÚFunctionOfTanhQÚFunctionOfTanhWeightÚFunctionOfHyperbolicQÚSmartNumeratorÚSmartDenominatorÚ SubstForAuxÚ ActivateTrigÚ ExpandTrigÚ TrigExpandÚ SubstForTrigÚSubstForHyperbolicÚInertTrigFreeQÚLCMÚSubstForFractionalPowerOfLinearÚFractionalPowerOfLinearÚInverseFunctionOfLinearÚ InertTrigQÚInertReciprocalQÚDeactivateTrigÚFixInertTrigFunctionÚDeactivateTrigAuxÚPowerOfInertTrigSumQÚPiecewiseLinearQÚKnownTrigIntegrandQÚKnownSineIntegrandQÚKnownTangentIntegrandQÚKnownCotangentIntegrandQÚKnownSecantIntegrandQÚTryPureTanSubstÚ TryTanhSubstÚTryPureTanhSubstÚAbsurdNumberGCDÚAbsurdNumberGCDListÚExpandTrigExpandÚExpandTrigReduceÚExpandTrigReduceAuxÚ NormalizeTrigÚ TrigToExpÚExpandTrigToExpÚ TrigReduceÚFunctionOfTrigÚAlgebraicTrigFunctionQÚFunctionOfHyperbolicÚ FunctionOfQÚFunctionOfExpnQÚPureFunctionOfSinQÚPureFunctionOfCosQÚPureFunctionOfTanQÚPureFunctionOfCotQÚFunctionOfCosQÚFunctionOfSinQÚ OddTrigPowerQÚFunctionOfTanQÚFunctionOfTanWeightÚFunctionOfTrigQÚFunctionOfDensePolynomialsQÚ FunctionOfLogÚPowerVariableExpnÚPowerVariableDegreeÚPowerVariableSubstÚEulerIntegrandQÚFunctionOfSquareRootOfQuadraticÚSquareRootOfQuadraticSubstÚDividesÚEasyDQÚProductOfLinearPowersQÚRtÚNthRootÚ AtomBaseQÚSumBaseQÚ NegSumBaseQÚ AllNegTermQÚ SomeNegTermQÚ TrigSquareQÚRtAuxÚ TrigSquareÚIntSumÚIntTermÚMap2ÚConstantFactorÚSameQÚ ReplacePartÚ CommonFactorsÚMostMainFactorPositionÚFunctionOfExponentialQÚFunctionOfExponentialÚFunctionOfExponentialFunctionÚ FunctionOfExponentialFunctionAuxÚFunctionOfExponentialTestÚFunctionOfExponentialTestAuxÚstdevÚ rubi_testÚIfÚ IntQuadraticQÚ IntBinomialQÚRectifyTangentÚRectifyCotangentÚ InequalityÚ ConditionÚSimpÚSimpHelpÚ SplitProductÚSplitSumÚSubstForrGÚFresnelSÚFresnelCÚErfcÚErfiÚGammaÚFunctionOfTrigOfLinearQÚElementaryFunctionQÚComplexÚUnsameQÚ_SimpFixFactorÚ SimpFixFactorÚ _FixSimplifyÚ FixSimplifyÚ_SimplifyAntiderivativeSumÚSimplifyAntiderivativeSumÚ_SimplifyAntiderivativeÚSimplifyAntiderivativeÚ_TrigSimplifyAuxÚTrigSimplifyAuxÚCancelÚPartÚPolyLogÚDÚDistÚSum_doitÚPolynomialQuotientÚFloorÚPolynomialRemainderÚFactorr¿Ú CosIntegralÚ SinIntegralÚ LogIntegralÚ SinhIntegralÚ CoshIntegralÚRuleÚErfÚ PolyGammaÚ ExpIntegralEiÚ ExpIntegralEÚLogGammaÚUtilityOperatorÚ FactorialÚZetaÚ ProductLogÚDerivativeDividesÚHypergeometricPFQÚIntHideÚOneQ)ÚAdd)ÚMod)ÚMul)ÚFloatÚIÚInteger)ÚPow)ÚS)ÚAbs)Úsqrt)ÚIntegral)ÚAndÚOr)Úsimplify)ÚWC)ÚsymbolsÚSymbol) ÚsinÚcosÚtanÚcotÚcscÚsecrãÚerfÚexpÚlog) ÚacoshÚasinhÚatanhÚacothÚacschÚasechÚcoshÚsinhÚtanhÚcothÚsechÚcsch)ÚatanÚacscÚasinÚacotÚacosÚasec)Úrubi_integrate)Úpiz!a b c d e f m n x u k p r s t i jz+A B C D a b c d e f g h y z m n p q u v w FcCs¾±ttttttƒtƒttttttƒƒ tdddds J‚ttttttƒtdƒtƒtt ttttƒtddddsDJ‚ttttttƒtdƒtƒttttttƒƒtttttƒtdƒtdƒtddddsyJ‚ttttttƒtdƒtƒttttttƒtdƒtdƒtttttƒtdddds®J‚ttttttƒtdƒtƒttttttƒƒ tttttƒtdƒtdƒtttttƒtdƒtdƒtddddsöJ‚ttttttƒtdƒtƒtt ttttƒtdƒtdƒtttttƒtdƒtdƒtttttƒtdddds?J‚ttttttƒtdƒtƒttttttƒƒtttttƒtdƒtdƒtttttƒtdƒtdƒtttttƒtdƒtdƒtdddds™J‚ttttttƒtd ƒtƒttttttƒtdƒtdƒtttttƒtdƒtdƒtttttƒtdƒtdƒtttttƒtddddsóJ‚ttt ttttƒtdƒdtƒtt tdƒƒ t tdƒdt td ƒt tdƒƒt t ttttƒƒt t ƒƒtdƒtt tdƒƒt tdƒdt td ƒt tdƒƒt t ttttƒƒt t ƒƒtdƒtt tdƒƒt tdƒdtt t ƒttttƒt t ƒt tdƒƒt t ttttƒƒƒtdƒtt tdƒƒt tdƒdtt t ƒttttƒt t ƒt tdƒƒt t ttttƒƒƒtdƒttdƒt tdƒt t ttttƒƒttdƒt t ttttƒtdƒdtdƒtddddsJ‚ttt ttttƒtdƒdtƒtt tdƒƒt tdƒdt td ƒt tdƒƒt t ttttƒƒt t ƒƒtdƒtt tdƒƒt tdƒdt td ƒt tdƒƒt t ttttƒƒt t ƒƒtdƒtt tdƒƒt tdƒdtt t ƒttttƒt t ƒt tdƒƒt t ttttƒƒƒtdƒtt tdƒƒt tdƒdtt t ƒttttƒt t ƒt tdƒƒt t ttttƒƒƒtdƒttdƒt t ttttƒtdƒdtdƒtddddsJ‚ttt ttttƒtdƒdtƒtt tdƒƒt tdƒdt td ƒt tdƒƒt t ttttƒƒt t ƒƒtdƒtt tdƒƒt tdƒdt td ƒt tdƒƒt t ttttƒƒt t ƒƒtdƒtt tdƒƒt tdƒdtt t ƒttttƒt t ƒt tdƒƒt t ttttƒƒƒtdƒtt tdƒƒt tdƒdtt t ƒttttƒt t ƒt tdƒƒt t ttttƒƒƒtdƒttdƒt t t ttttƒƒtddddsJ‚ttt t ttttƒƒtƒtt tdƒƒ t t ƒt td ƒt tdƒƒt t ttttƒƒt t ƒƒtdƒtt tdƒƒt t ƒt td ƒt tdƒƒt t ttttƒƒt t ƒƒtdƒtt tdƒƒt t ƒtt t ƒttttƒt t ƒt tdƒƒt t ttttƒƒƒtdƒtt tdƒƒt t ƒtt t ƒttttƒt t ƒt tdƒƒt t ttttƒƒƒtdƒtddddsõJ‚tttd ƒt t ttttƒƒtƒtt tdƒƒ t td ƒt tdƒƒt t ttttƒƒt t ƒƒtdƒt t ƒtt tdƒƒt td ƒt tdƒƒt t ttttƒƒt t ƒƒtdƒt t ƒtt tdƒƒtt t ƒttttƒt t ƒt tdƒƒt t ttttƒƒƒtdƒt t ƒtt tdƒƒtt t ƒttttƒt t ƒt tdƒƒt t ttttƒƒƒtdƒt t ƒtddddsÒJ‚ttt ttttƒtd ƒdtƒttdƒ t tt t ttttƒƒt tdƒƒt td ƒt tdƒƒt t ttttƒƒt t ƒƒtdƒt tdƒdtt tdƒƒt td ƒt tdƒƒt t ttttƒƒt t ƒƒtdƒt tdƒdtt tdƒƒtt t ƒttttƒt t ƒt tdƒƒt t ttttƒƒƒtdƒt tdƒdtt tdƒƒtt t ƒttttƒt t ƒt tdƒƒt t ttttƒƒƒtdƒt tdƒdtddddsÓJ‚ttt ttttƒtd ƒdtƒttdƒ tdƒt tt ttttƒtdƒdt tdƒƒt td ƒt tdƒƒt t ttttƒƒt t ƒƒtdƒt tdƒdtt tdƒƒt td ƒt tdƒƒt t ttttƒƒt t ƒƒtdƒt tdƒdtt tdƒƒtt t ƒttttƒt t ƒt tdƒƒt t ttttƒƒƒtdƒt tdƒdtt tdƒƒtt t ƒttttƒt t ƒt tdƒƒt t ttttƒƒƒtdƒt tdƒdtddddsÜJ‚ttt ttttƒtd ƒdtƒttdƒ tdƒt tt ttttƒtdƒdtdƒt tdƒtt t ttttƒƒt tdƒƒt td ƒt tdƒƒt t ttttƒƒt t ƒƒtdƒt tdƒdtt tdƒƒt td ƒt tdƒƒt t ttttƒƒt t ƒƒtdƒt tdƒdtt tdƒƒtt t ƒttttƒt t ƒt tdƒƒt t ttttƒƒƒtdƒt tdƒdtt tdƒƒtt t ƒttttƒt t ƒt tdƒƒt t ttttƒƒƒtdƒt tdƒdtdddd sýJ‚ttt ttttƒtdƒdtƒtt tdƒd t t ttttƒtd ƒdt td ƒdƒtt tdƒdt t tdƒƒt td ƒdtdƒt ttttƒtd ƒdt td ƒdƒtdƒtt tdƒdt t tdƒƒt td ƒdtdƒt ttttƒtd ƒdt td ƒdƒtdƒtt tdƒƒt tdƒdtt tdƒdt tdƒƒt td ƒdt ttttƒtd ƒdt ttttƒtdƒdƒtdƒtt tdƒƒt tdƒdtt tdƒdt tdƒƒt td ƒdt ttttƒtd ƒdt ttttƒtdƒdƒtdƒttdƒt t ttttƒtd ƒdtdddd sbJ‚ttt ttttƒtdƒdtƒtt tdƒdt t ttttƒtd ƒdt td ƒdƒtt tdƒdt t tdƒƒt td ƒdtdƒt ttttƒtd ƒdt td ƒdƒtdƒtt tdƒdt t tdƒƒt td ƒdtdƒt ttttƒtd ƒdt td ƒdƒtdƒtt tdƒƒt tdƒdtt tdƒdt tdƒƒt td ƒdt ttttƒtd ƒdt ttttƒtdƒdƒtdƒtt tdƒƒt tdƒdtt tdƒdt tdƒƒt td ƒdt ttttƒtd ƒdt ttttƒtdƒdƒtdƒtdddd s®J‚ttt ttttƒtd ƒdtƒtt tdƒƒ t td ƒdt t tdƒƒt tdƒdtdƒt ttttƒtdƒdtdƒt tdƒdƒtdƒtt td ƒdtt tdƒdt ttttƒtdƒdƒtdƒtt td ƒdtt tdƒdt tdƒdt ttttƒtdƒdt ttttƒtdƒdƒtdƒtdddd swJ‚ttt ttttƒtdƒdtƒtt tdƒƒ t t tdƒƒt tdƒdtdƒt ttttƒtdƒdtdƒt tdƒdƒtdƒt td ƒdttt tdƒdt ttttƒtdƒdƒtdƒt td ƒdttt tdƒdt tdƒdt ttttƒtdƒdt ttttƒtdƒdƒtdƒt td ƒdtdddds@J‚ttt ttttƒtdƒdtƒtt t ttttƒtd ƒdt td ƒdƒt tdƒdtt t tdƒƒt td ƒdtdƒt ttttƒtd ƒdt td ƒdƒtdƒt tdƒdtt t tdƒƒt td ƒdtdƒt ttttƒtd ƒdt td ƒdƒtdƒt tdƒdtt tdƒƒtt tdƒdt tdƒƒt td ƒdt ttttƒtd ƒdt ttttƒtdƒdƒtdƒt tdƒdtt tdƒƒtt tdƒdt tdƒƒt td ƒdt ttttƒtd ƒdt ttttƒtdƒdƒtdƒt tdƒdtddddsŒJ‚ttt ttttƒtdƒdtƒttdƒ t tt ttttƒtd ƒdt t ttttƒtd ƒdt td ƒdƒt tdƒdtt t tdƒƒt td ƒdtdƒt ttttƒtd ƒdt td ƒdƒtdƒt tdƒdtt t tdƒƒt td ƒdtdƒt ttttƒtd ƒdt td ƒdƒtdƒt tdƒdtt tdƒƒtt tdƒdt tdƒƒt td ƒdt ttttƒtd ƒdt ttttƒtdƒdƒtdƒt tdƒdtt tdƒƒtt tdƒdt tdƒƒt td ƒdt ttttƒtd ƒdt ttttƒtdƒdƒtdƒt tdƒdtddddsñJ‚ttt ttttƒt tƒtt ttttƒt td ƒt td ƒt tdƒtd ƒdt tdƒtdƒdttttƒtdƒ ƒt tt td ƒddddsKJ‚ttt ttttƒtdƒtdƒdtƒtt tdƒ t t ttttƒtdƒƒtttttƒƒttttƒtt tdƒt t ttttƒtdƒƒttttƒtdƒtdƒtt tdƒt t ttttƒtdƒƒttttƒtdƒtddddsâJ‚ttt ttttƒtdƒtdƒdtƒtt t t ttttƒtdƒƒtttttƒƒttttƒtt t t ttttƒtdƒƒttttƒtdƒtddddsHJ‚ttt t ttttƒtdƒƒtƒtt t ttttƒtdƒƒ tttttƒƒttttƒtdddds‰J‚tttd ƒt t ttttƒtdƒƒtƒttttttƒƒttttƒtt t ttttƒtdƒƒddddsÍJ‚ttt ttttƒtdƒtd ƒdtƒttttttƒƒ ttttƒt tt t ttttƒtdƒƒttttƒtdƒt tt t ttttƒtdƒƒdddds4J‚ttt ttttƒtdƒtd ƒdtƒttttttƒƒttttƒt tdƒtt t ttttƒtdƒƒttttƒtdƒtdƒt tdƒtt t ttttƒtdƒƒttttƒtdƒt tdƒtt t ttttƒtdƒƒddddsÊJ‚ttt ttttƒtdƒtdƒdtƒtt tdƒƒ t tdƒt t ttttƒtdƒƒt t tdƒƒ t ttttƒƒtd ƒƒtdƒtttttƒtdƒdt tdƒƒt tdƒt t ttttƒtdƒƒt t tdƒƒt ttttƒƒtd ƒƒtdƒtttttƒtdƒdt tdƒƒt tdƒt t ttttƒtdƒƒtt tdƒƒ t ttttƒƒttttƒtd ƒƒtdƒtttttƒtdƒdt tdƒƒt tdƒt t ttttƒtdƒƒtt tdƒƒt ttttƒƒttttƒtd ƒƒtdƒtttttƒtdƒdtdƒt tdƒt t ttttƒtdƒƒttttƒtdƒtdƒttdƒt tdƒt t ttttƒtdƒƒttttƒtdƒtdƒttdƒt tdƒt t ttttƒtdƒƒttttƒtdƒttdƒt tdƒt t ttttƒtdƒƒttttƒtdddds¹J‚ttt ttttƒtdƒtdƒdtƒtt tdƒƒ t t t ttttƒtdƒƒt t tdƒƒ t ttttƒƒtd ƒƒtdƒtttttƒtdƒdt tdƒƒt t t ttttƒtdƒƒt t tdƒƒt ttttƒƒtd ƒƒtdƒtttttƒtdƒdt tdƒƒt t t ttttƒtdƒƒtt tdƒƒ t ttttƒƒttttƒtd ƒƒtdƒtttttƒtdƒdt tdƒƒt t t ttttƒtdƒƒtt tdƒƒt ttttƒƒttttƒtd ƒƒtdƒtttttƒtdƒdtdƒt t t ttttƒtdƒƒttttƒtdƒtdƒttdƒt t t ttttƒtdƒƒtdƒtdddds8J‚ttt t ttttƒtdƒƒtƒtt tdƒƒt t ttttƒtdƒƒt t tdƒƒ t ttttƒƒtd ƒƒtdƒtttttƒtdƒdt tdƒƒt t ttttƒtdƒƒt t tdƒƒt ttttƒƒtd ƒƒtdƒtttttƒtdƒdt tdƒƒt t ttttƒtdƒƒtt tdƒƒ t ttttƒƒttttƒtd ƒƒtdƒtttttƒtdƒdt tdƒƒt t ttttƒtdƒƒtt tdƒƒt ttttƒƒttttƒtd ƒƒtdƒtttttƒtdƒdtdƒt t ttttƒtdƒƒttttƒtdddds„J‚tttd ƒt t ttttƒtdƒƒtƒtt tdƒƒt t tdƒƒ t ttttƒƒtd ƒƒttttƒtdƒdtdƒtt t ttttƒtdƒƒt tdƒƒt t tdƒƒt ttttƒƒtd ƒƒttttƒtdƒdtdƒtt t ttttƒtdƒƒt tdƒƒtt tdƒƒ t ttttƒƒttttƒtd ƒƒttttƒtdƒdtdƒtt t ttttƒtdƒƒt tdƒƒtt tdƒƒt ttttƒƒttttƒtd ƒƒttttƒtdƒdtdƒtt t ttttƒtdƒƒtdƒttttƒtt t ttttƒtdƒƒddddsÔJ‚ttt ttttƒtdƒtd ƒdtƒtt tdƒƒ t t tdƒƒ t ttttƒƒtd ƒƒttttƒtdƒdtdƒt tt t ttttƒtdƒƒt tdƒƒt t tdƒƒt ttttƒƒtd ƒƒttttƒtdƒdtdƒt tt t ttttƒtdƒƒt tdƒƒtt tdƒƒ t ttttƒƒttttƒtd ƒƒttttƒtdƒdtdƒt tt t ttttƒtdƒƒt tdƒƒtt tdƒƒt ttttƒƒttttƒtd ƒƒttttƒtdƒdtdƒt tt t ttttƒtdƒƒtdƒttttƒtdƒtdƒt tt t ttttƒtdƒƒtdƒtdƒt tt t ttttƒtdƒƒddddsSJ‚ttt ttttƒtdƒtdƒdtƒtt tdƒ tt t ttttƒtdƒƒttttƒtdƒt tdƒt t ttttƒtdƒƒttttƒtdƒtdƒtt tdƒt t ttttƒtdƒƒttttƒtdƒtdƒtt tdƒt t ttttƒtdƒƒttttƒtdƒtdƒtt tdƒt t ttttƒtdƒƒttttƒtdƒtt tdƒt t ttttƒtdƒƒttttƒtddddsTJ‚ttt ttttƒtdƒtdƒdtƒtt tt t ttttƒtdƒƒttttƒtdƒt t t ttttƒtdƒƒttttƒtdƒtdƒtt t t ttttƒtdƒƒttttƒtdƒtt t t ttttƒtdƒƒttttƒtddddsõJ‚ttt t ttttƒtdƒƒtƒtt t t ttttƒtdƒƒttttƒtdƒt t ttttƒtdƒƒttttƒtddddsJJ‚tttd ƒt t ttttƒtdƒƒtƒtt ttttƒtdƒt t ttttƒtdƒƒttttƒtt t ttttƒtdƒƒdddds£J‚ttt ttttƒtdƒtd ƒdtƒtt ttttƒtdƒt t t ttttƒtdƒƒttttƒt tt t ttttƒtdƒƒttttƒtdƒtdƒt tt t ttttƒtdƒƒttttƒtdƒt tt t ttttƒtdƒƒddddsDJ‚ttt ttttƒtdƒtd ƒdtƒtt ttttƒtdƒt tdƒt t ttttƒtdƒƒttttƒt tdƒtt t ttttƒtdƒƒttttƒtdƒtdƒt tdƒtt t ttttƒtdƒƒttttƒtdƒtdƒt tdƒtt t ttttƒtdƒƒttttƒtdƒtdƒt tdƒtt t ttttƒtdƒƒttttƒtdƒt tdƒtt t ttttƒtdƒƒddddsEJ‚ttt ttttƒtt tƒtt ttttƒtt t td ƒt ttdƒtd ƒdt ttdƒtdƒdttttƒtdƒ ƒttttƒtt ttd ƒdddds«J‚ttt ttttƒtdƒt tƒtt ttttƒtdƒt t td ƒt td ƒdt tdƒdttttƒtdƒ ƒttttƒttdƒt td ƒdddd s J‚ttt ttttƒtdƒt tƒtt ttttƒtdƒt t td ƒtdƒt tdƒtd ƒdtdƒt tdƒtdƒdttttƒtdƒ ƒttttƒttdƒt td ƒdddd s{J‚ttt ttttƒtdƒt tƒtt ttttƒtdƒt t td ƒtdƒt td ƒdtdƒt tdƒdttttƒtdƒ ƒttttƒttdƒt td ƒdddd sãJ‚ttt ttttƒttdƒdtƒttdƒt tdƒt t ttttƒtƒt td ƒtdƒttdƒtd ƒdtdƒttdƒtdƒdttttƒtdƒ ƒttttƒtdƒttd ƒttdƒttdƒdddd!sgJ‚ttt ttttƒttdƒdtƒttdƒt t t ttttƒtƒt td ƒtdƒttdƒtd ƒdtdƒttdƒtdƒdttttƒtdƒ ƒttttƒttd ƒttdƒttdƒdddd!sãJ‚ttt t ttttƒtƒtƒttdƒt t ttttƒtƒt td ƒttdƒtd ƒdttdƒtdƒdttttƒtdƒ ƒttttƒtttdƒdddd"sGJ‚tttd ƒt t ttttƒtƒtƒttdƒt td ƒt tdƒtd ƒdt tdƒtdƒdttttƒtdƒ ƒttttƒtt t ttttƒtƒt tdƒdddd"s²J‚ttt ttttƒttd ƒdtƒttdƒt td ƒtdƒ ttdƒtd ƒdtdƒ ttdƒtdƒdttttƒtdƒ ƒttttƒt td ƒt tt t ttttƒtƒtdƒ ttdƒdddd#s2J‚ttt ttttƒttd ƒdtƒttdƒt td ƒtdƒ ttdƒtd ƒdtdƒ ttdƒtdƒdttttƒtdƒ ƒttttƒtdƒ ttd ƒt tdƒtt t ttttƒtƒtdƒ ttdƒdddd#sºJ‚ttt ttttƒttd ƒttƒtt ttttƒttd ƒt tttttƒƒttttƒtdddd#sÿJ‚tttt ttttƒtt tƒttt ttttƒtt t td ƒt ttdƒtd ƒdt ttdƒtdƒdttttƒtdƒ ƒttttƒtt ttd ƒdddd$siJ‚ttt tttt tƒƒttt tƒtdƒtƒttdƒ t tdƒƒt tƒt td ƒt tdƒƒt tttt tƒƒt tƒƒtd ƒt tdƒt tdƒƒt tƒt td ƒt tdƒƒt tttt tƒƒt tƒƒtd ƒt tdƒt tdƒƒt tƒtt tƒttt tƒt tƒt tdƒƒt tttt tƒƒƒtdƒt tdƒt tdƒƒt tƒtt tƒttt tƒt tƒt tdƒƒt tttt tƒƒƒtdƒt tttt tƒtdƒdttt tƒtdƒtdƒt tdddd%s‚J‚ttt tttt tƒƒttt tƒtdƒtƒttdƒ tt t tttt tƒƒdddd%s»J‚ttt tttt tƒƒttt tƒtdƒtƒttdƒ ttdƒtdƒt tttt tƒtdƒdtdƒtt t tttt tƒƒdddd&sJ‚ttt tttt tƒƒttt tƒtdƒtƒttdƒ ttdƒtdƒt tttt tƒtdƒdtdƒttdƒtdƒt tttt tƒtdƒdtdƒtt t tttt tƒƒdddd&sJ‚ttt tttt tƒƒttt tƒtdƒtƒttdƒttt tdƒtt ttdƒƒt ttdƒttdƒt tƒƒttt tƒtdƒt t tttt tƒƒtdƒt tttt tƒƒttt tƒtdƒt tttt tƒtdƒdttt tƒtdƒtdƒt ttdƒdddd's;J‚ttt tttt tƒƒttt tƒtƒtttt tdƒtt ttdƒƒt ttdƒttdƒt tƒƒttt tƒtdƒt t tttt tƒƒt tttt tƒƒttt tƒt dddd's±J‚ttt tttt tƒƒttt tƒtƒtttt tdƒtt ttdƒƒt ttdƒttdƒt tƒƒttt tƒt t tttt tƒƒdddd(s J‚ttt tttt tƒƒttt tƒtdƒtƒttdƒ ttdƒttt tƒtdƒt tttt tƒtdƒdtdƒttt tdƒtt ttdƒƒt ttdƒttdƒt tƒƒttt tƒtdƒt t tttt tƒƒdddd(sžJ‚ttt tttt tƒƒttt tƒtdƒtƒttdƒ ttdƒttt tƒtdƒtdƒt tttt tƒtdƒdtdƒttdƒttt tƒtdƒt tttt tƒtdƒdtdƒttt tdƒtt ttdƒƒt ttdƒttdƒt tƒƒttt tƒtdƒt t tttt tƒƒdddd)s[J‚tttttt tƒtdƒdttt tƒtdƒtƒttdƒt tdƒƒttdƒdt td ƒt tdƒƒt tttt tƒƒt tƒƒtd ƒt tdƒt tdƒƒttdƒdt td ƒt tdƒƒt tttt tƒƒt tƒƒtd ƒt tdƒt tdƒƒttdƒdtt tƒttt tƒt tƒt tdƒƒt tttt tƒƒƒtdƒt tdƒt tdƒƒttdƒdtt tƒttt tƒt tƒt tdƒƒt tttt tƒƒƒtdƒt tdƒtt tttt tƒƒtdƒt tttt tƒtdƒdttt tƒtdƒtdƒt tdddd*sŸJ‚tttttt tƒtdƒdttt tƒtdƒtƒttdƒtt tttt tƒƒt dddd*sÛJ‚tttttt tƒtdƒdttt tƒtdƒtƒttdƒ ttdƒtdƒt tttt tƒtdƒdtdƒtt tttt tƒƒt dddd+s8J‚tttttt tƒtdƒdttt tƒtdƒtƒttdƒ ttdƒtdƒt tttt tƒtdƒdtdƒttdƒtdƒt tttt tƒtdƒdtdƒtt tttt tƒƒt dddd+sµJ‚tttttt tƒtdƒdttt tƒtdƒtƒttdƒ tt tttt tƒƒtt tdƒtt ttdƒƒttt tƒtdƒt t ttdƒttdƒt tƒƒtdƒtttt tƒtdƒdttt tƒtdƒt tttt tƒtdƒdttt tƒtdƒtdƒt ttdƒdddd,slJ‚tttttt tƒtdƒdttt tƒtƒttdƒ tt tttt tƒƒtt tdƒtt ttdƒƒttt tƒt t ttdƒttdƒt tƒƒtdƒtttt tƒtdƒdttt tƒt dddd,sïJ‚tttttt tƒtdƒdttt tƒtƒttdƒ tt tttt tƒƒtt tdƒtt ttdƒƒttt tƒt t ttdƒttdƒt tƒƒtdƒtttt tƒtdƒdttt tƒt dddd-srJ‚tttttt tƒtdƒdttt tƒtdƒtƒttdƒ ttdƒttt tƒt t tttt tƒƒtdƒtt tttt tƒƒtt tdƒtt ttdƒƒttt tƒt t ttdƒttdƒt tƒƒtdƒtttt tƒtdƒdttt tƒt dddd.sJ‚tttttt tƒtdƒdttt tƒtdƒtƒttdƒttttt tƒtdƒdtdƒt dddd.s]J‚tttttt tƒtdƒdttt tƒtdƒtƒttdƒ ttdƒt t tttt tƒƒtdƒttttt tƒtdƒdtdƒt dddd.sºJ‚tttttt tƒtdƒdttt tƒtdƒtƒttdƒ ttdƒtdƒt tttt tƒtdƒdtdƒttdƒt t tttt tƒƒtdƒttttt tƒtdƒdtdƒt dddd/s7J‚tttttt tƒtdƒdttt tƒtdƒtƒttdƒ ttdƒtt tdƒtt ttdƒƒt ttdƒttdƒt tƒƒttt tƒtdƒt t tttt tƒƒtdƒttdƒt tttt tƒƒttt tƒtdƒt tttt tƒtdƒdttt tƒt tttt tƒtdƒdttt tƒtdƒtdƒt ttdƒdddd0sJ‚tttttt tƒtdƒdttt tƒtƒttdƒ ttdƒtt tdƒtt ttdƒƒt ttdƒttdƒt tƒƒttt tƒtdƒt t tttt tƒƒtdƒttdƒt tttt tƒƒttt tƒtdƒt tdƒtttt tƒtdƒdttt tƒtdƒt dddd0sÁJ‚tttttt tƒtdƒdttt tƒtƒtttdƒ tt tdƒtt ttdƒƒt ttdƒttdƒt tƒƒttt tƒtdƒt t tttt tƒƒtdƒttdƒt tttt tƒƒttt tƒtdƒt dddd1sNJ‚tttttt tƒtdƒdttt tƒtdƒtƒttdƒttdƒtt tdƒtt ttdƒƒt ttdƒttdƒt tƒƒttt tƒtdƒt t tttt tƒƒtdƒttdƒt tttt tƒƒttt tƒtdƒt dddd1sâJ‚tttttt tƒtdƒdttt tƒtdƒtƒttdƒ ttdƒttt tƒtdƒtdƒt tttt tƒtdƒdtdƒttdƒtt tdƒtt ttdƒƒt ttdƒttdƒt tƒƒttt tƒtdƒt t tttt tƒƒtdƒttdƒt tttt tƒƒttt tƒtdƒt dddd2s£J‚tttttt tƒtdƒdttt tƒtdƒtƒttdƒ ttdƒttt tƒtdƒtdƒt tttt tƒtdƒdtdƒttdƒttt tƒtdƒtdƒt tttt tƒtdƒdtdƒttdƒtt tdƒtt ttdƒƒt ttdƒttdƒt tƒƒttt tƒtdƒt t tttt tƒƒtdƒttdƒt tttt tƒƒttt tƒtdƒt dddd3sJ‚ttttt tƒtdƒt tttt tƒƒtƒttdƒ t tttt tƒƒttt tƒtdƒtdƒt ttttt tƒtdƒdttt tƒtdƒtdƒt ttdƒtdƒt tdƒƒt td ƒt tdƒƒt tttt tƒƒt tƒƒtdƒt t tƒtdƒt tdƒƒt td ƒt tdƒƒt tttt tƒƒt tƒƒtdƒt t tƒtdƒt tdƒƒtt tƒttt tƒt tƒt tdƒƒt tttt tƒƒƒtdƒt t tƒtdƒt tdƒƒtt tƒttt tƒt tƒt tdƒƒt tttt tƒƒƒtdƒt t tƒdddd4sÑJ‚ttttt tƒtdƒt tttt tƒƒtƒtt tttt tƒƒ ttt tƒtdƒtdƒt tt tdƒƒt td ƒt tdƒƒt tttt tƒƒt tƒƒtd ƒt t tƒt tdƒƒt td ƒt tdƒƒt tttt tƒƒt tƒƒtd ƒt t tƒt tdƒƒtt tƒttt tƒt tƒt tdƒƒt tttt tƒƒƒtdƒt t tƒt tdƒƒtt tƒttt tƒt tƒt tdƒƒt tttt tƒƒƒtdƒt t tƒdddd5sÖJ‚ttttt tƒtdƒt tttt tƒƒtƒttdƒ ttdƒt tttt tƒtdƒddddd6sJ‚ttttt tƒtdƒt tttt tƒƒtƒttdƒ ttdƒtdƒt tttt tƒtdƒdtdƒttdƒt tttt tƒtdƒddddd6sxJ‚ttttt tƒtdƒt tttt tƒƒtƒttdƒ ttdƒtdƒt tttt tƒtdƒdtdƒttdƒtdƒt tttt tƒtdƒdtdƒttdƒt tttt tƒtdƒddddd6sùJ‚ttttt tƒtdƒt tttt tƒƒtƒtt tttt tƒƒtt tdƒtt ttdƒƒttt tƒtdƒt tt ttdƒttdƒt tƒƒtttt tƒtdƒdttt tƒtdƒtdƒt ttdƒdddd7s…J‚ttttt tƒt tttt tƒƒtƒtt tttt tƒƒtt tdƒtt ttdƒƒttt tƒt tt ttdƒttdƒt tƒƒdddd7sáJ‚ttttt tƒt tttt tƒƒtƒttdƒ ttt tƒt t tttt tƒƒtdƒt tttt tƒƒtt tdƒtt ttdƒƒttt tƒt tt ttdƒttdƒt tƒƒdddd8s\J‚ttttt tƒtdƒt tttt tƒƒtƒttdƒ ttdƒttt tƒtdƒt tttt tƒtdƒdtdƒttt tƒtdƒt t tttt tƒƒtdƒt tttt tƒƒtt tdƒtt ttdƒƒttt tƒtdƒt tt ttdƒttdƒt tƒƒdddd9s J‚ttttt tƒtdƒtttt tƒtdƒdtƒttttt tƒtdƒd ttt tƒtdƒtdƒt ttdƒtdƒtttt tƒtdƒdttt tƒtdƒtdƒt ttdƒtdƒt tdƒƒt td ƒt tdƒƒt tttt tƒƒt tƒƒtdƒt ttdƒdtdƒt tdƒƒt td ƒt tdƒƒt tttt tƒƒt tƒƒtdƒt ttdƒdtdƒt tdƒƒtt tƒttt tƒt tƒt tdƒƒt tttt tƒƒƒtdƒt ttdƒdtdƒt tdƒƒtt tƒttt tƒt tƒt tdƒƒt tttt tƒƒƒtdƒt ttdƒddddd:shJ‚ttttt tƒtdƒtttt tƒtdƒdtƒttttt tƒtdƒdttt tƒtdƒtdƒt ttdƒt tdƒƒt td ƒt tdƒƒt tttt tƒƒt tƒƒtd ƒt ttdƒdt tdƒƒt td ƒt tdƒƒt tttt tƒƒt tƒƒtd ƒt ttdƒdt tdƒƒtt tƒttt tƒt tƒt tdƒƒt tttt tƒƒƒtdƒt ttdƒdt tdƒƒtt tƒttt tƒt tƒt tdƒƒt tttt tƒƒƒtdƒt ttdƒddddd;sˆJ‚ttttt tƒtdƒtttt tƒtdƒdtƒttdƒ ttdƒt tttt tƒtdƒddddd;sÍJ‚ttttt tƒtdƒtttt tƒtdƒdtƒttdƒ ttdƒtdƒt tttt tƒtdƒdtdƒttdƒt tttt tƒtdƒdddddsjJ‚ttttt tƒtdƒtttt tƒtdƒdtƒttdƒ ttdƒttt tƒtdƒt tttt tƒtdƒdtdƒttt tƒtdƒt tttt tƒtdƒdtdƒtt tdƒtt ttdƒƒt ttdƒttdƒt tƒƒttt tƒtdƒt tt tttt tƒƒdddd?s!J‚ttttt tƒtdƒtttt tƒtdƒdtƒtt tttt tƒƒ ttt tƒtdƒtdƒt ttdƒt tttt tƒƒttt tƒtdƒtdƒt ttdƒtdƒt tdƒƒt td ƒt tdƒƒt tttt tƒƒt tƒƒtdƒt ttdƒdtdƒt tdƒƒt td ƒt tdƒƒt tttt tƒƒt tƒƒtdƒt ttdƒdtdƒt tdƒƒtt tƒttt tƒt tƒt tdƒƒt tttt tƒƒƒtdƒt ttdƒdtdƒt tdƒƒtt tƒttt tƒt tƒt tdƒƒt tttt tƒƒƒtdƒt ttdƒddddd@srJ‚ttttt tƒtdƒtttt tƒtdƒdtƒtt tttt tƒƒttt tƒtdƒtdƒt ttdƒtdƒt tdƒƒt td ƒt tdƒƒt tttt tƒƒt tƒƒtd ƒt ttdƒdtdƒt tdƒƒt td ƒt tdƒƒt tttt tƒƒt tƒƒtd ƒt ttdƒdtdƒt tdƒƒtt tƒttt tƒt tƒt tdƒƒt tttt tƒƒƒtdƒt ttdƒdtdƒt tdƒƒtt tƒttt tƒt tƒt tdƒƒt tttt tƒƒƒtdƒt ttdƒdddddAsžJ‚ttttt tƒtdƒtttt tƒtdƒdtƒttdƒ ttdƒt tttt tƒtdƒdddddAsãJ‚ttttt tƒtdƒtttt tƒtdƒdtƒttdƒ ttdƒtdƒt tttt tƒtdƒdtdƒttdƒt tttt tƒtdƒdddddBsHJ‚ttttt tƒtdƒtttt tƒtdƒdtƒttdƒ ttdƒtdƒt tttt tƒtdƒdtdƒttdƒtdƒt tttt tƒtdƒdtdƒttdƒt tttt tƒtdƒdddddBsÍJ‚ttttt tƒtdƒtttt tƒtdƒdtƒttdƒt tttt tƒƒtt tdƒtt ttdƒƒttt tƒtdƒt ttdƒt ttdƒttdƒt tƒƒtttt tƒtdƒdttt tƒtdƒtdƒt ttdƒtttt tƒtdƒdttt tƒtdƒtdƒt ttdƒddddCsJ‚ttttt tƒtdƒtttt tƒtdƒdtƒtt tttt tƒƒtt tdƒtt ttdƒƒttt tƒtdƒt ttdƒt ttdƒttdƒt tƒƒtttt tƒtdƒdttt tƒtdƒtdƒt ttdƒddddDs!J‚ttttt tƒtttt tƒtdƒdtƒttdƒ ttt tƒt ttdƒt tttt tƒƒtdƒt tttt tƒƒtt tdƒtt ttdƒƒttt tƒt ttdƒt ttdƒttdƒt tƒƒddddDsªJ‚ttttt tƒtttt tƒtdƒdtƒttdƒ ttt tƒtdƒt tttt tƒtdƒdtdƒttt tƒtdƒt ttdƒt tttt tƒƒtdƒt tttt tƒƒtt tdƒtt ttdƒƒttt tƒtdƒt ttdƒt ttdƒttdƒt tƒƒddddEs]J‚ttttt tƒtdƒtttt tƒtdƒdtƒttdƒ ttdƒttt tƒtdƒt tttt tƒtdƒdtdƒttt tƒtdƒt tttt tƒtdƒdtdƒttt tƒtdƒt ttdƒt tttt tƒƒtdƒt tttt tƒƒtt tdƒtt ttdƒƒttt tƒtdƒt ttdƒt ttdƒttdƒt tƒƒddddFsÚnr5rîrëÚpÚarïr=ÚPirðr<ÚeÚfÚmrö©r7r7úY/tmp/pip-target-vg8gfxp4/lib/python/sympy/integrals/rubi/rubi_tests/tests/test_tangent.pyÚtest_1sÄ@Hjj’´´þþFþþþþþ´þ¼þþþþþþFþþÎþþœþ”þ”þþœþþδþ0Ì‚ˆÎþ.þþþäþþþþþœþþ¤þþþþþþDª²þDþþÌÀàÐþ øÈÖþþŠÔþþ6r²òþ^ì¸þ$þ|þþŒxºúþpþþþPˆºúþ°þhþþ*þ„þÜþþ†þþ‚Âþþ¸öþ`þþ¾þþDŠÊþ þZþþþpþþ¦þþ\ŠÊþ þ‚þ*þþhþÀüzþþþþþþþþþþTþþþþ6þþtþþþþvÊÂ`¨îþþþþþ0þþþ þ@ÔÔ€¾þþ$þîþ þ@þþþ4þþþôþÂþ²þèþþþþ0þþdþþ6þþ&þòþêþþþþ"þþTþþ0þþþæþºþÂþôþþþþTþþ þþþêþòþþ&þþ6þþdòþúþþÀ€þ´þþþ`þ´þþfþ Ȉþþþþ6þ´þlþþþRþ’þ Ȉþþþþ^þþ®þVþ´ìþNúºzþþþþ„þÄþ\þ þ þ|þÔþþtêêêêêêêêêêòòòòòòòòòòþÀþ(þD̨þBþþ¦þŒþ¼þþêþN°þªþ\þþ@þšþÂþ$þ¼þV°þºþÎþþJÌþBüþÀþD’þ,þþþ°þØþ\²þ<úþ¸þpþþþþþþþþþþþøþþþþ è¦` ¦¨úúìüüþ<ü¸|´ÌÌþþþ úþþþTþ"þþ"þF”r9(7ÚsysÚsympy.externalrrÚdisabledÚ version_infoÚ%sympy.integrals.rubi.utility_functionrrr r r r r rrrrrrrrrrrrrrrrrrr r!r"r#r$r%r&r'r(r)r*r+r,r-r.r/r0r1r2r3r4r5r6r7r8r9r:r;r<r=r>r?r@rArBrCrDrErFrGrHrIrJrKrLrMrNrOrPrQrRrSrTrUrVrWrXrYrZr[r\r]r^r_r`rarbrcrdrerfrgrhrirjrkrlrmrnrorprqrrrsrtrurvrwrxryrzr{r|r}r~rr€rr‚rƒr„r…r†r‡rˆr‰rŠr‹rŒrrŽrrr‘r’r“r”r•r–r—r˜r™ršr›rœrržrŸr r¡r¢r£r¤r¥r¦r§r¨r©rªr«r¬r­r®r¯r°r±r²r³r´rµr¶r·r¸r¹rºr»r¼r½r¾r¿rÀrÁrÂrÃrÄrÅrÆrÇrÈrÉrÊrËrÌrÍrÎrÏrÐrÑrÒrÓrÔrÕrÖr×rØrÙrÚrÛrÜrÝrÞrßràrárârãrärårærçrèrérêrërìrírîrïrðrñròrórôrõrör÷rørùrúrûrürýrþrÿrrrrrrrrrr r r r r rrrrrrrrrrrrrrrrrrr r!r"r#r$r%r&r'r(r)r*r+r,r-r.r/r0r1r2r3r4r5r6r7r8r9r:r;r<r=r>r?r@rArBrCrDrErFrGrHrIrJrKrLrMrNrOrPrQrRrSrTrUrVrWrXrYrZr[r\r]r^r_r`rarbrcrdrerfrgrhrirjrkrlrmrnrorprqrrrsrtrurvrwrxryrzr{r|r}r~rr€rr‚rƒr„r…r†r‡rˆr‰rŠr‹rŒrrŽrrr‘r’r“r”r•r–r—r˜r™ršr›rœrržrŸr r¡r¢r£r¤r¥r¦r§r¨r©rªr«r¬r­r®r¯r°r±r²r³r´rµr¶r·r¸r¹rºr»r¼r½r¾r¿rÀrÁrÂrÃrÄrÅrÆrÇrÈrÉrÊrËrÌrÍrÎrÏrÐrÑrÒrÓrÔrÕrÖr×rØrÙÚsympy.core.addrÚÚsympy.core.modrÛÚsympy.core.mulrÜÚsympy.core.numbersrÝrÞrßÚsympy.core.powerràÚsympy.core.singletonráÚ$sympy.functions.elementary.complexesrâÚ(sympy.functions.elementary.miscellaneousrãÚsympy.integrals.integralsräÚsympy.logic.boolalgråræÚsympy.simplify.simplifyrçÚsympy.integrals.rubi.symbolrèÚsympy.core.symbolrérêÚsympy.functionsrërìrírîrïrðrñròróÚ%sympy.functions.elementary.hyperbolicrôrõrör÷rørùrúrûrürýrþrÿÚ(sympy.functions.elementary.trigonometricrrrrrrÚsympy.integrals.rubi.rubimainrrr3r2r/r,r-r4r5r6r0r.ÚuÚkr1ÚrÚsÚtÚiÚjÚAÚBÚCÚgÚhÚyÚzÚqÚvÚwÚFr9r7r7r7r8ÚsN þþþþþþþþþþàm"Zj:Nb