From 6e6178061335fe211c0a64ec867129a2438e2f6b Mon Sep 17 00:00:00 2001 From: Antonio Jimenez Pastor Date: Wed, 20 Feb 2019 15:20:02 +0100 Subject: [PATCH] Fixed an error while evaluating lazy elements Error detected in the Hypergeometric function. --- ajpastor/lazy/conversion.py | 35 +++++----- ajpastor/lazy/lazyRing.py | 71 ++++++++++----------- releases/diff_defined_functions__0.6.zip | Bin 139868 -> 139852 bytes ...f_defined_functions__0.6__19.02.20_15:20:01.zip | Bin 0 -> 139852 bytes 4 files changed, 55 insertions(+), 51 deletions(-) create mode 100644 releases/old/diff_defined_functions__0.6__19.02.20_15:20:01.zip diff --git a/ajpastor/lazy/conversion.py b/ajpastor/lazy/conversion.py index 4949906..2fdff3d 100644 --- a/ajpastor/lazy/conversion.py +++ b/ajpastor/lazy/conversion.py @@ -267,21 +267,26 @@ class ConversionSystem(object): This method can be overwritten if needed. ''' variables = polynomial.variables(); - multi = (len(variables) > _sage_const_1 ); - res = self.base().zero(); - for (k,v) in polynomial.dict().items(): - term = self.base().one(); - ## We distinguish between several variables and just one - ## because the return of poly.dict() is different - if(multi): - for i in range(len(variables)): - term *= (self.map_of_vars()[str(variables[i])]**k[i]); - else: - term *= self.map_of_vars()[str(variables[_sage_const_0 ])]**k; - - res += term*self.base()(v); - - return res; + + if(len(variables) == 0): + return self.base()(polynomial); + + return polynomial(**{str(v) : self.map_of_vars()[str(v)] for v in variables}); +# multi = (len(variables) > _sage_const_1 ); +# res = self.base().zero(); +# for (k,v) in polynomial.dict().items(): +# term = self.base().one(); +# ## We distinguish between several variables and just one +# ## because the return of poly.dict() is different +# if(multi): +# for i in range(len(variables)): +# term *= (self.map_of_vars()[str(variables[i])]**k[i]); +# else: +# term *= self.map_of_vars()[str(variables[_sage_const_0 ])]**k; +# +# res += term*self.base()(v); +# +# return res; def _mix_conversion(self, conversion): ''' diff --git a/ajpastor/lazy/lazyRing.py b/ajpastor/lazy/lazyRing.py index 6f2e32d..8b0683e 100644 --- a/ajpastor/lazy/lazyRing.py +++ b/ajpastor/lazy/lazyRing.py @@ -2,7 +2,6 @@ # This file was *autogenerated* from the file ./lazyRing.sage from sage.all_cmdline import * # import sage library -_sage_const_2 = Integer(2); _sage_const_1 = Integer(1); _sage_const_0 = Integer(0); _sage_const_20 = Integer(20) from sage.rings.ring import IntegralDomain; from sage.structure.element import IntegralDomainElement; from sage.categories.integral_domains import IntegralDomains; @@ -167,7 +166,7 @@ class _LazyElement(IntegralDomainElement): ''' Method that a common divisor of 'self' and the input ''' - if(len(input) > _sage_const_1 ): + if(len(input) > 1 ): return self.gcd(input); return _LazyElement(self.parent(), gcd([self.poly()]+[self.parent()(el).poly() for el in input])); @@ -176,7 +175,7 @@ class _LazyElement(IntegralDomainElement): ''' Method that a common multiple of 'self' and the input ''' - if(len(input) > _sage_const_1 ): + if(len(input) > 1 ): return self.gcd(input); return _LazyElement(self.parent(), lcm([self.poly()]+[self.parent()(el).poly() for el in input])); @@ -209,10 +208,10 @@ class _LazyElement(IntegralDomainElement): # return result; def is_zero(self): - result = (self.poly() == _sage_const_0 ); - if((not result) and (self(**{repr(self.parent().base().variables()[_sage_const_0 ]):_sage_const_0 }) == _sage_const_0 )): + result = (self.poly() == 0 ); + if((not result) and (self(**{repr(self.parent().base().variables()[0]):0}) == 0)): if(not (self.__raw is None)): - result = self.raw() == _sage_const_0 ; + result = self.raw() == 0 ; else: pol = None; if(self.poly() in self.parent().poly_ring()): @@ -227,20 +226,20 @@ class _LazyElement(IntegralDomainElement): except NotImplementedError: factors = pol.factor(proof=False); except: - factors = [(pol,_sage_const_1 )]; + factors = [(pol,1 )]; for factor in factors: - result = (self.parent().to_real(factor[_sage_const_0 ]) == _sage_const_0 ); + result = (self.parent().to_real(factor[0 ]) == 0 ); if(result): - self.parent().add_relations(factor[_sage_const_0 ]); + self.parent().add_relations(factor[0 ]); break; return result; def is_one(self): try: - result = (self.poly() == _sage_const_1 ) or (self.raw() == self.parent().one()); + result = (self.poly() == 1 ) or (self.raw() == self.parent().one()); if(result): - self.parent().add_relations(self.poly()-_sage_const_1 ); + self.parent().add_relations(self.poly()-1 ); return result; except TypeError: return False; @@ -294,7 +293,7 @@ class LazyRing (UniqueRepresentation, ConversionSystem, IntegralDomain): ## Auxiliary data self.__var_name = "x"; - self.__version = _sage_const_1 ; + self.__version = 1 ; ################################################################################################ @@ -332,17 +331,17 @@ class LazyRing (UniqueRepresentation, ConversionSystem, IntegralDomain): try: built = element.built(); if(not (built is None)): - if(built[_sage_const_0 ] == "derivative"): - if(not(element in built[_sage_const_1 ])): - integral = self(built[_sage_const_1 ][_sage_const_0 ]); - if(not (integral.poly().is_monomial() and integral.poly().degree() == _sage_const_1 )): - return self(built[_sage_const_1 ][_sage_const_0 ]).derivative().poly(); - elif(built[_sage_const_0 ] == "polynomial"): + if(built[0 ] == "derivative"): + if(not(element in built[1 ])): + integral = self(built[1 ][0 ]); + if(not (integral.poly().is_monomial() and integral.poly().degree() == 1 )): + return self(built[1 ][0 ]).derivative().poly(); + elif(built[0 ] == "polynomial"): ## We check we do not have infinite recursion - if(not element in built[_sage_const_1 ][_sage_const_1 ].values()): + if(not element in built[1 ][1 ].values()): ## We have some building information - polys = {key : self.to_poly(built[_sage_const_1 ][_sage_const_1 ][key]) for key in built[_sage_const_1 ][_sage_const_1 ]}; - return built[_sage_const_1 ][_sage_const_0 ](**polys); + polys = {key : self.to_poly(built[1 ][1 ][key]) for key in built[1 ][1 ]}; + return built[1 ][0 ](**polys); except AttributeError: pass; @@ -371,14 +370,14 @@ class LazyRing (UniqueRepresentation, ConversionSystem, IntegralDomain): ## We try to keep the real representations small try: - new_elem = (element-rel[_sage_const_1 ])/rel[_sage_const_0 ]; + new_elem = (element-rel[1 ])/rel[0 ]; if(new_elem.size() < self.map_of_vars()[var_found].size()): self.__map_of_vars[var_found] = new_elem; except: pass; ## Otherwise, we return the polynomial computed - return self.poly_ring()(rel[_sage_const_0 ]*self.poly_ring()(var_found) + rel[_sage_const_1 ]); + return self.poly_ring()(rel[0 ]*self.poly_ring()(var_found) + rel[1 ]); ################################################################################################ ### Other Methods for LazyRing @@ -402,7 +401,7 @@ class LazyRing (UniqueRepresentation, ConversionSystem, IntegralDomain): ## Deleting the map of derivatives self.__map_of_derivatives = {}; - self.__version += _sage_const_1 ; + self.__version += 1 ; def change_variable_name(self, new_name): self.__var_name = str(new_name); @@ -415,7 +414,7 @@ class LazyRing (UniqueRepresentation, ConversionSystem, IntegralDomain): return self.__map_of_derivatives[el]; if(el in self.__constants): - return _sage_const_0 ; + return 0 ; else: try: el = self.poly_ring()(el); @@ -478,15 +477,15 @@ class LazyRing (UniqueRepresentation, ConversionSystem, IntegralDomain): return (not(coer is False) and not(coer is None)); def _element_constructor_(self, *args, **kwds): - if(len(args) < _sage_const_1 ): + if(len(args) < 1 ): print args raise ValueError("Impossible to build an element without arguments"); - i = _sage_const_0 ; - if(len(args) >= _sage_const_2 ): - if(not (args[_sage_const_0 ] is self)): + i = 0 ; + if(len(args) >= 2 ): + if(not (args[0 ] is self)): raise ValueError("RIOKO: What the .... are you sending to this method?"); - i = _sage_const_1 ; + i = 1 ; X = args[i]; try: @@ -547,17 +546,17 @@ class LazyRing (UniqueRepresentation, ConversionSystem, IntegralDomain): def __find_relation(self, a, b): ## TODO We assume a and b are not constants - i = _sage_const_1 ; - while(self.sequence(a,i) == _sage_const_0 and self.sequence(b,i) == _sage_const_0 ): - i = i + _sage_const_1 ; + i = 1 ; + while(self.sequence(a,i) == 0 and self.sequence(b,i) == 0 ): + i = i + 1 ; ai = self.sequence(a,i); bi = self.sequence(b,i); - if(bi == _sage_const_0 or ai == _sage_const_0 ): + if(bi == 0 or ai == 0 ): return None; c = ai/bi; - d = self.sequence(a,_sage_const_0 )-c*self.sequence(b,_sage_const_0 ); + d = self.sequence(a,0 )-c*self.sequence(b,0 ); if(a == c*b + d): return (c,d); @@ -572,7 +571,7 @@ 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