From de661a7772766fabb4d1602d11a0651bc3e81b63 Mon Sep 17 00:00:00 2001 From: Antonio Jimenez Pastor Date: Thu, 21 Feb 2019 12:28:12 +0100 Subject: [PATCH] Fixed the bug with the HypergeometricFunction method Added a file to create custom Errors --- ajpastor/dd_functions/ddExamples.py | 260 ++++++++++----------- ajpastor/misc/exceptions.py | 6 + releases/diff_defined_functions__0.6.zip | Bin 139852 -> 140013 bytes ...f_defined_functions__0.6__19.02.21_12:28:12.zip | Bin 0 -> 140013 bytes 4 files changed, 133 insertions(+), 133 deletions(-) create mode 100644 ajpastor/misc/exceptions.py create mode 100644 releases/old/diff_defined_functions__0.6__19.02.21_12:28:12.zip diff --git a/ajpastor/dd_functions/ddExamples.py b/ajpastor/dd_functions/ddExamples.py index 1f4a765..2af2424 100644 --- a/ajpastor/dd_functions/ddExamples.py +++ b/ajpastor/dd_functions/ddExamples.py @@ -8,7 +8,7 @@ from ajpastor.dd_functions.ddFunction import *; from ajpastor.misc.dinamic_string import *; -_sage_const_3 = Integer(3); _sage_const_2 = Integer(2); _sage_const_1 = Integer(1); _sage_const_0 = Integer(0); _sage_const_6 = Integer(6); +from ajpastor.misc.exceptions import *; def ddExamples(functions = False, names=False): ''' @@ -115,8 +115,8 @@ def Sin(input, ddR = None): return Sin(x)(input); f,dR = __decide_parent(input, ddR); - evaluate = lambda p : dR.getSequenceElement(p,_sage_const_0 ); - if(evaluate(f) != _sage_const_0 ): + evaluate = lambda p : dR.getSequenceElement(p,0); + if(evaluate(f) != 0): raise ValueError("Impossible to compute sin(f) with f(0) != 0"); df = dR.base_derivation(f); @@ -126,7 +126,7 @@ def Sin(input, ddR = None): if(hasattr(f, "_DDFunction__name") and (not(f._DDFunction__name is None))): newName = f._DDFunction__name; - return dR.element([df**_sage_const_3 ,-df2,df],[_sage_const_0 ,evaluate(df),evaluate(df2)], name=DinamicString("sin(_1)", newName)); + return dR.element([df**3 ,-df2,df],[0,evaluate(df),evaluate(df2)], name=DinamicString("sin(_1)", newName)); @cached_function def Cos(input, ddR = None): @@ -148,8 +148,8 @@ def Cos(input, ddR = None): return Cos(x)(input); f,dR = __decide_parent(input, ddR); - evaluate = lambda p : dR.getSequenceElement(p,_sage_const_0 ); - if(evaluate(f) != _sage_const_0 ): + evaluate = lambda p : dR.getSequenceElement(p,0); + if(evaluate(f) != 0): raise ValueError("Impossible to compute cos(f) with f(0) != 0"); df = dR.base_derivation(f); @@ -159,7 +159,7 @@ def Cos(input, ddR = None): if(hasattr(f, "_DDFunction__name") and (not(f._DDFunction__name is None))): newName = f._DDFunction__name; - return dR.element([df**_sage_const_3 ,-df2,df],[_sage_const_1 ,_sage_const_0 ,-evaluate(df)**_sage_const_2 ], name=DinamicString("cos(_1)",newName)); + return dR.element([df**3 ,-df2,df],[1,0,-evaluate(df)**2 ], name=DinamicString("cos(_1)",newName)); @cached_function def Tan(input, ddR = None): @@ -179,29 +179,29 @@ def Tan(input, ddR = None): ''' if(is_DDFunction(input)): return Tan(x)(input); - g, dR = __decide_parent(input, ddR,_sage_const_2 ); + g, dR = __decide_parent(input, ddR,2 ); - evaluate = lambda p : dR.getSequenceElement(p,_sage_const_0 ); - if(evaluate(g) != _sage_const_0 ): + evaluate = lambda p : dR.getSequenceElement(p,0); + if(evaluate(g) != 0): raise ValueError("Impossible to compute tan(f) with f(0) != 0"); dg = dR.base_derivation(g); ddg = dR.base_derivation(dg); - a = Cos(input)**_sage_const_2 ; b = dR.base().zero(); c = dR.base()(-_sage_const_2 ); + a = Cos(input)**2 ; b = dR.base().zero(); c = dR.base()(-2 ); ### First we compute the new linear differential operator - newOperator = dR.element([dg**_sage_const_3 *c,dg**_sage_const_2 *b-ddg*a,dg*a]).equation; + newOperator = dR.element([dg**3 *c,dg**2 *b-ddg*a,dg*a]).equation; ### Now, we compute the initial values required if(input == x): newInit = [0,1]; else: - required = newOperator.get_jp_fo()+_sage_const_1 ; + required = newOperator.get_jp_fo()+1; init_tan = Tan(x).getInitialValueList(required); init_input = [factorial(i)*dR.getSequenceElement(g,i) for i in range(required)]; - newInit = [init_tan[_sage_const_0 ]]+[sum([init_tan[j]*bell_polynomial(i,j)(*init_input[_sage_const_1 :i-j+_sage_const_2 ]) for j in range(_sage_const_1 ,i+_sage_const_1 )]) for i in range(_sage_const_1 ,required)]; ## See Faa di Bruno's formula + newInit = [init_tan[0]]+[sum([init_tan[j]*bell_polynomial(i,j)(*init_input[1:i-j+2 ]) for j in range(1,i+1)]) for i in range(1,required)]; ## See Faa di Bruno's formula result = dR.element(newOperator,newInit); @@ -232,8 +232,8 @@ def Sinh(input, ddR = None): return Sinh(x)(input); f,dR = __decide_parent(input, ddR); - evaluate = lambda p : dR.getSequenceElement(p,_sage_const_0 ); - if(evaluate(f) != _sage_const_0 ): + evaluate = lambda p : dR.getSequenceElement(p,0); + if(evaluate(f) != 0): raise ValueError("Impossible to compute sin(f) with f(0) != 0"); df = dR.base_derivation(f); @@ -243,7 +243,7 @@ def Sinh(input, ddR = None): if(hasattr(f, "_DDFunction__name") and (not(f._DDFunction__name is None))): newName = f._DDFunction__name; - return dR.element([-df**_sage_const_3 ,-df2,df],[_sage_const_0 ,evaluate(df),evaluate(df2)], name=DinamicString("sinh(_1)",newName)); + return dR.element([-df**3 ,-df2,df],[0,evaluate(df),evaluate(df2)], name=DinamicString("sinh(_1)",newName)); @cached_function def Cosh(input, ddR = None): @@ -265,8 +265,8 @@ def Cosh(input, ddR = None): return Cosh(x)(input); f,dR = __decide_parent(input, ddR); - evaluate = lambda p : dR.getSequenceElement(p,_sage_const_0 ); - if(evaluate(f) != _sage_const_0 ): + evaluate = lambda p : dR.getSequenceElement(p,0); + if(evaluate(f) != 0): raise ValueError("Impossible to compute cos(f) with f(0) != 0"); df = dR.base_derivation(f); @@ -276,7 +276,7 @@ def Cosh(input, ddR = None): if(hasattr(f, "_DDFunction__name") and (not(f._DDFunction__name is None))): newName = f._DDFunction__name; - return dR.element([-df**_sage_const_3 ,-df2,df],[_sage_const_1 ,_sage_const_0 ,evaluate(df)**_sage_const_2 ], name=DinamicString("cosh(_1)", newName)); + return dR.element([-df**3 ,-df2,df],[1,0,evaluate(df)**2 ], name=DinamicString("cosh(_1)", newName)); @cached_function def Tanh(input, ddR = None): @@ -296,15 +296,15 @@ def Tanh(input, ddR = None): ''' if(is_DDFunction(input)): return Tanh(x)(input); - g, dR = __decide_parent(input, ddR,_sage_const_2 ); + g, dR = __decide_parent(input, ddR,2 ); - evaluate = lambda p : dR.getSequenceElement(p,_sage_const_0 ); - if(evaluate(g) != _sage_const_0 ): + evaluate = lambda p : dR.getSequenceElement(p,0); + if(evaluate(g) != 0): raise ValueError("Impossible to compute tan(f) with f(0) != 0"); dg = dR.base_derivation(g); ddg = dR.base_derivation(dg); - a = Cosh(input)**_sage_const_2 ; + a = Cosh(input)**2 ; ### First we compute the new linear differential operator newOperator = dR.element([2*dg**3, -ddg*a, dg*a]).equation; @@ -313,12 +313,12 @@ def Tanh(input, ddR = None): if(input == x): newInit = [0,1]; else: - required = newOperator.get_jp_fo()+_sage_const_1 ; + required = newOperator.get_jp_fo()+1; init_tanh = Tanh(x).getInitialValueList(required); init_input = [factorial(i)*dR.getSequenceElement(g,i) for i in range(required)]; - newInit = [init_tanh[_sage_const_0 ]]+[sum([init_tanh[j]*bell_polynomial(i,j)(*init_input[_sage_const_1 :i-j+_sage_const_2 ]) for j in range(_sage_const_1 ,i+_sage_const_1 )]) for i in range(_sage_const_1 ,required)]; ## See Faa di Bruno's formula + newInit = [init_tanh[0]]+[sum([init_tanh[j]*bell_polynomial(i,j)(*init_input[1:i-j+2 ]) for j in range(1,i+1)]) for i in range(1,required)]; ## See Faa di Bruno's formula result = dR.element(newOperator,newInit); @@ -349,26 +349,26 @@ def Arcsin(input, ddR = None): return Arcsin(x)(input); g, dR = __decide_parent(input, ddR); - evaluate = lambda p : dR.getSequenceElement(p,_sage_const_0 ); - if(evaluate(g) != _sage_const_0 ): + evaluate = lambda p : dR.getSequenceElement(p,0); + if(evaluate(g) != 0): raise ValueError("Impossible to compute arcsin(f) with f(0) != 0"); dg = dR.base_derivation(g); ddg = dR.base_derivation(dg); - a = dR.base().zero(); b = -(ddg*(1-g**2) + g*dg**2); c = (_sage_const_1-g**2)*dg; + a = dR.base().zero(); b = -(ddg*(1-g**2) + g*dg**2); c = (1-g**2)*dg; ### First we compute the new linear differential operator newOperator = dR.element([a,b,c]).equation; ### Now, we compute the initial values required if(input == x): - newInit = [_sage_const_0,_sage_const_1]; + newInit = [0,1]; else: - required = newOperator.get_jp_fo()+_sage_const_1 ; + required = newOperator.get_jp_fo()+1; init_arcsin = Arcsin(x).getInitialValueList(required); init_input = [factorial(i)*dR.getSequenceElement(g,i) for i in range(required)]; - newInit = [init_arcsin[_sage_const_0 ]]+[sum([init_arcsin[j]*bell_polynomial(i,j)(*init_input[_sage_const_1 :i-j+_sage_const_2 ]) for j in range(_sage_const_1 ,i+_sage_const_1 )]) for i in range(_sage_const_1 ,required)]; ## See Faa di Bruno's formula + newInit = [init_arcsin[0]]+[sum([init_arcsin[j]*bell_polynomial(i,j)(*init_input[1:i-j+2 ]) for j in range(1,i+1)]) for i in range(1,required)]; ## See Faa di Bruno's formula result = dR.element(newOperator,newInit); newName = repr(input); @@ -400,26 +400,26 @@ def Arccos(input, ddR = None): g, dR = __decide_parent(input, ddR); dR = ParametrizedDDRing(dR, 'pi'); pi = dR.parameter('pi'); - evaluate = lambda p : dR.getSequenceElement(p,_sage_const_0 ); - if(evaluate(g) != _sage_const_0 ): + evaluate = lambda p : dR.getSequenceElement(p,0); + if(evaluate(g) != 0): raise ValueError("Impossible to compute arccos(f) with f(0) != 0"); dg = dR.base_derivation(g); ddg = dR.base_derivation(dg); - a = dR.base().zero(); b = -(ddg*(1-g**2) + g*dg**2); c = (_sage_const_1-g**2)*dg; + a = dR.base().zero(); b = -(ddg*(1-g**2) + g*dg**2); c = (1-g**2)*dg; ### First we compute the new linear differential operator newOperator = dR.element([a,b,c]).equation; ### Now, we compute the initial values required if(input == x): - newInit = [pi/2,-_sage_const_1]; + newInit = [pi/Integer(2),-1]; else: - required = newOperator.get_jp_fo()+_sage_const_1 ; + required = newOperator.get_jp_fo()+1; init_arccos = Arccos(x).getInitialValueList(required); init_input = [factorial(i)*dR.getSequenceElement(g,i) for i in range(required)]; - newInit = [init_arccos[_sage_const_0 ]]+[sum([init_arccos[j]*bell_polynomial(i,j)(*init_input[_sage_const_1 :i-j+_sage_const_2 ]) for j in range(_sage_const_1 ,i+_sage_const_1 )]) for i in range(_sage_const_1 ,required)]; ## See Faa di Bruno's formula + newInit = [init_arccos[0]]+[sum([init_arccos[j]*bell_polynomial(i,j)(*init_input[1:i-j+2 ]) for j in range(1,i+1)]) for i in range(1,required)]; ## See Faa di Bruno's formula result = dR.element(newOperator,newInit); newName = repr(input); @@ -450,8 +450,8 @@ def Arctan(input, ddR = None): return Arctan(x)(input); g, dR = __decide_parent(input, ddR); - evaluate = lambda p : dR.getSequenceElement(p,_sage_const_0 ); - if(evaluate(g) != _sage_const_0 ): + evaluate = lambda p : dR.getSequenceElement(p,0); + if(evaluate(g) != 0): raise ValueError("Impossible to compute arctan(f) with f(0) != 0"); dg = dR.base_derivation(g); ddg = dR.base_derivation(dg); @@ -462,14 +462,14 @@ def Arctan(input, ddR = None): ### Now, we compute the initial values required if(input == x): - newInit = [_sage_const_0,_sage_const_1]; + newInit = [0,1]; else: - required = newOperator.get_jp_fo()+_sage_const_1 ; + required = newOperator.get_jp_fo()+1; init_arctan = Arctan(x).getInitialValueList(required); init_input = [factorial(i)*dR.getSequenceElement(g,i) for i in range(required)]; - newInit = [init_arctan[_sage_const_0 ]]+[sum([init_arctan[j]*bell_polynomial(i,j)(*init_input[_sage_const_1 :i-j+_sage_const_2 ]) for j in range(_sage_const_1 ,i+_sage_const_1 )]) for i in range(_sage_const_1 ,required)]; ## See Faa di Bruno's formula + newInit = [init_arctan[0]]+[sum([init_arctan[j]*bell_polynomial(i,j)(*init_input[1:i-j+2 ]) for j in range(1,i+1)]) for i in range(1,required)]; ## See Faa di Bruno's formula result = dR.element(newOperator,newInit); @@ -500,8 +500,8 @@ def Arcsinh(input, ddR = None): return Arcsinh(x)(input); g, dR = __decide_parent(input, ddR); - evaluate = lambda p : dR.getSequenceElement(p,_sage_const_0 ); - if(evaluate(g) != _sage_const_0 ): + evaluate = lambda p : dR.getSequenceElement(p,0); + if(evaluate(g) != 0): raise ValueError("Impossible to compute arcsinh(f) with f(0) != 0"); dg = dR.base_derivation(g); ddg = dR.base_derivation(dg); a = g**2+1 @@ -511,14 +511,14 @@ def Arcsinh(input, ddR = None): ### Now, we compute the initial values required if(input == x): - newInit = [_sage_const_0,_sage_const_1]; + newInit = [0,1]; else: - required = newOperator.get_jp_fo()+_sage_const_1 ; + required = newOperator.get_jp_fo()+1; init_arcsinh = Arcsinh(x).getInitialValueList(required); init_input = [factorial(i)*dR.getSequenceElement(g,i) for i in range(required)]; - newInit = [init_arcsinh[_sage_const_0 ]]+[sum([init_arcsinh[j]*bell_polynomial(i,j)(*init_input[_sage_const_1 :i-j+_sage_const_2 ]) for j in range(_sage_const_1 ,i+_sage_const_1 )]) for i in range(_sage_const_1 ,required)]; ## See Faa di Bruno's formula + newInit = [init_arcsinh[0]]+[sum([init_arcsinh[j]*bell_polynomial(i,j)(*init_input[1:i-j+2 ]) for j in range(1,i+1)]) for i in range(1,required)]; ## See Faa di Bruno's formula result = dR.element(newOperator,newInit); newName = repr(input); @@ -551,8 +551,8 @@ def Arccosh(input, ddR = None): dR = dR.extend_base_field(NumberField(x**2+1, name='I')); I = dR.base_field.gens()[0]; dR = ParametrizedDDRing(dR, 'pi'); pi = dR.parameter('pi'); - evaluate = lambda p : dR.getSequenceElement(p,_sage_const_0 ); - if(evaluate(g) != _sage_const_0 ): + evaluate = lambda p : dR.getSequenceElement(p,0); + if(evaluate(g) != 0): raise ValueError("Impossible to compute arccosh(f) with f(0) != 0"); dg = dR.base_derivation(g); ddg = dR.base_derivation(dg); a = g**2-1 @@ -564,12 +564,12 @@ def Arccosh(input, ddR = None): if(input == x): newInit = [I*pi/2,-I]; else: - required = newOperator.get_jp_fo()+_sage_const_1 ; + required = newOperator.get_jp_fo()+1; init_arccosh = Arccosh(x).getInitialValueList(required); init_input = [factorial(i)*dR.getSequenceElement(g,i) for i in range(required)]; - newInit = [init_arccosh[_sage_const_0 ]]+[sum([init_arccosh[j]*bell_polynomial(i,j)(*init_input[_sage_const_1 :i-j+_sage_const_2 ]) for j in range(_sage_const_1 ,i+_sage_const_1 )]) for i in range(_sage_const_1 ,required)]; ## See Faa di Bruno's formula + newInit = [init_arccosh[0]]+[sum([init_arccosh[j]*bell_polynomial(i,j)(*init_input[1:i-j+2 ]) for j in range(1,i+1)]) for i in range(1,required)]; ## See Faa di Bruno's formula result = dR.element(newOperator,newInit); newName = repr(input); @@ -600,8 +600,8 @@ def Arctanh(input, ddR = None): return Arctanh(x)(input); g, dR = __decide_parent(input, ddR); - evaluate = lambda p : dR.getSequenceElement(p,_sage_const_0 ); - if(evaluate(g) != _sage_const_0 ): + evaluate = lambda p : dR.getSequenceElement(p,0); + if(evaluate(g) != 0): raise ValueError("Impossible to compute arctanh(f) with f(0) != 0"); dg = dR.base_derivation(g); ddg = dR.base_derivation(dg); a = 1-g**2; @@ -611,14 +611,14 @@ def Arctanh(input, ddR = None): ### Now, we compute the initial values required if(input == x): - newInit = [_sage_const_0,_sage_const_1]; + newInit = [0,1]; else: - required = newOperator.get_jp_fo()+_sage_const_1 ; + required = newOperator.get_jp_fo()+1; init_arctanh = Arctanh(x).getInitialValueList(required); init_input = [factorial(i)*dR.getSequenceElement(g,i) for i in range(required)]; - newInit = [init_arctanh[_sage_const_0 ]]+[sum([init_arctanh[j]*bell_polynomial(i,j)(*init_input[_sage_const_1 :i-j+_sage_const_2 ]) for j in range(_sage_const_1 ,i+_sage_const_1 )]) for i in range(_sage_const_1 ,required)]; ## See Faa di Bruno's formula + newInit = [init_arctanh[0]]+[sum([init_arctanh[j]*bell_polynomial(i,j)(*init_input[1:i-j+2 ]) for j in range(1,i+1)]) for i in range(1,required)]; ## See Faa di Bruno's formula result = dR.element(newOperator,newInit); @@ -653,11 +653,11 @@ def Log(input, ddR = None): This function can be converted into symbolic expressions. ''' if(is_DDFunction(input)): - return Log(x+_sage_const_1 )(input-1); + return Log(x+1)(input-1); f,dR = __decide_parent(input, ddR); - evaluate = lambda p : dR.getSequenceElement(p,_sage_const_0 ); - if(evaluate(f) != _sage_const_1 ): + evaluate = lambda p : dR.getSequenceElement(p,0); + if(evaluate(f) != 1): raise ValueError("Impossible to compute ln(f) with f(0) != 1"); df = dR.base_derivation(f); @@ -667,7 +667,7 @@ def Log(input, ddR = None): if(hasattr(f, "_DDFunction__name") and (not(f._DDFunction__name is None))): newName = f._DDFunction__name; - return dR.element([_sage_const_0 ,df**_sage_const_2 -df2*f,df*f],[_sage_const_0 ,evaluate(df), evaluate(df2)-evaluate(df)**_sage_const_2 ], name=DinamicString("log(_1)",newName)); + return dR.element([0,df**2 -df2*f,df*f],[0,evaluate(df), evaluate(df2)-evaluate(df)**2 ], name=DinamicString("log(_1)",newName)); @cached_function def Log1(input, ddR = None): @@ -689,20 +689,20 @@ def Log1(input, ddR = None): return Log1(x)(input); f,dR = __decide_parent(input, ddR); - evaluate = lambda p : dR.getSequenceElement(p,_sage_const_0 ); - if(evaluate(f) != _sage_const_0 ): + evaluate = lambda p : dR.getSequenceElement(p,0); + if(evaluate(f) != 0): raise ValueError("Impossible to compute cos(f) with f(0) != 0"); df = dR.base_derivation(f); df2 = dR.base_derivation(df); - f1 = f+_sage_const_1 ; + f1 = f+1; newName = repr(f); if(hasattr(f, "_DDFunction__name") and (not(f._DDFunction__name is None))): newName = f._DDFunction__name; - return dR.element([_sage_const_0 ,df**_sage_const_2 -df2*f1,df*f1],[_sage_const_0 ,evaluate(df), evaluate(df2)-evaluate(df)**_sage_const_2 ], name=DinamicString("log(_1+1)", newName)); + return dR.element([0,df**2 -df2*f1,df*f1],[0,evaluate(df), evaluate(df2)-evaluate(df)**2 ], name=DinamicString("log(_1+1)", newName)); @cached_function def Exp(input, ddR = None): @@ -724,15 +724,15 @@ def Exp(input, ddR = None): return Exp(x)(input); f,dR = __decide_parent(input, ddR); - evaluate = lambda p : dR.getSequenceElement(p,_sage_const_0 ); - if(evaluate(f) != _sage_const_0 ): + evaluate = lambda p : dR.getSequenceElement(p,0); + if(evaluate(f) != 0): raise ValueError("Impossible to compute exp(f) with f(0) != 0"); newName = repr(f); if(hasattr(f, "_DDFunction__name") and (not(f._DDFunction__name is None))): newName = f._DDFunction__name; - return dR.element([-dR.base_derivation(f),_sage_const_1 ],[_sage_const_1 ], name=DinamicString("exp(_1)", newName)); + return dR.element([-dR.base_derivation(f),1],[1], name=DinamicString("exp(_1)", newName)); ################################################################################## ################################################################################## @@ -744,7 +744,7 @@ def Exp(input, ddR = None): ##### BESSEL TYPE FUNCTIONS ### Bessel Functions @cached_function -def BesselD(input = 'P', kind = _sage_const_1 ): +def BesselD(input = 'P', kind = 1): ''' DD-finite implementation of the Bessel functions (J_n(x), Y_n(x)). @@ -776,12 +776,12 @@ def BesselD(input = 'P', kind = _sage_const_1 ): par = parent.base()(par); x = parent.variables()[0]; - if(kind == _sage_const_1 ): + if(kind == 1): func = parent.element([x**2-par**2, x, x**2], name=DinamicString("bessel_J(_1,_2)", [repr(par),"x"])); if(par in ZZ): alpha = ZZ(par); - func = func.change_init_values([_sage_const_0 for i in range(alpha)] + [_sage_const_1 /_sage_const_2 **alpha, _sage_const_0 , -((alpha+_sage_const_2 )/(_sage_const_2 **(alpha+_sage_const_2 )))], name = func._DDFunction__name); - elif(kind == _sage_const_2 ): + func = func.change_init_values([0 for i in range(alpha)] + [Integer(1)/Integer(2) **alpha, 0, -((alpha+Integer(2))/(Integer(2) **(alpha+2 )))], name = func._DDFunction__name); + elif(kind == 2 ): func = parent.element([x**2-par**2, x, x**2], name=DinamicString("bessel_Y(_1,_2)", [repr(par),"x"])); else: raise ValueError("Impossible to manage Bessel functions of %sth kind" %(kind)); @@ -834,8 +834,8 @@ def StruveD(mu='P',kind=1): parent = ParametrizedDDRing(DFinite, [str(v) for v in parent.gens()]); f = parent.element([(1-par)*x**2+par**2*(par+1),x*(x**2-par**2-par),(2-par)*x**2,x**3], name=DinamicString("pi*struve_H(_1,_2)", [repr(par),"x"])); if(par in ZZ and par >= 0): - num = factorial(par+_sage_const_1)*pi*(_sage_const_1/_sage_const_2)**(par+_sage_const_1); - den = gamma(_sage_const_3/_sage_const_2)*gamma(par+_sage_const_3/_sage_const_2); + num = factorial(par+1)*pi*(Integer(1)/Integer(2))**(par+1); + den = gamma(Integer(3)/Integer(2))*gamma(par+Integer(3)/Integer(2)); val = QQ(num/den); f = f.change_init_values([0 for i in range(par+1)] + [val], name=f._DDFunction__name); @@ -845,37 +845,27 @@ def StruveD(mu='P',kind=1): ###### ORTHOGONAL POLYNOMIALS ### Legendre Polynomials def __init_value_associated_legendre(n,m,kind): - S1_2 = _sage_const_1/_sage_const_2; - S2 = _sage_const_2; - S1 = _sage_const_1; + S1_2 = Integer(1)/Integer(2); + S2 = Integer(2); + S1 = Integer(1); if(kind == 1): res = (2**m*sqrt(pi))/gamma((n-m)/S2 + S1)/gamma(S1_2-(n+m)/S2); - #num = 2**m*sqrt(pi); - #den = gamma((n-m)/2 + 1)*gamma(S1_2-(n+m)/2); else: res = -(S2**(m-S1)*sqrt(pi)*sin((S1_2)*(n+m)*pi))*gamma((n+m)/S2 + S1_2)/gamma((n-m)/S2 + S1); - #num = -2**(m-1)*sqrt(pi)*sin((S1_2)*(n+m)*pi)*gamma((n+m)/2 + S1_2); - #den = gamma((n-m)/2 + 1); - # - #return num/den; + return res; def __first_derivative_associated_legendre(n,m,kind): - S1_2 = _sage_const_1/_sage_const_2; - S2 = _sage_const_2; - S1 = _sage_const_1; + S1_2 = Integer(1)/Integer(2); + S2 = Integer(2); + S1 = Integer(1); if(kind == 1): res = -(S2**(m+S1)*sqrt(pi))/gamma((n-m)/S2 + S1_2)/gamma(-(n+m)/S2); - #num = -2**(m+1)*sqrt(pi); - #den = gamma((n-m)/2 + S1_2)*gamma(-(n+m)/2); else: res = (S2**m*sqrt(pi)*cos((S1_2)*(n+m)*pi))*gamma((n+m)/S2 + S1)/gamma((n-m)/S2 + S1_2); - #num = 2**m*sqrt(pi)*cos((S1_2)*(n+m)*pi)*gamma((n+m)/2 + 1) - #den = gamma((n-m)/2 + S1_2); - # - #return num/den; + return res; @cached_function @@ -1057,7 +1047,7 @@ def ChebyshevD(input='n', kind = 1, poly=True): ### Hypergeometric Functions __CACHED_HYPERGEOMETRIC = {}; @cached_function -def HypergeometricFunction(a='a',b='b',c='c', init = _sage_const_1 ): +def HypergeometricFunction(a='a',b='b',c='c', init = 1): ''' D-finite implementation of the Gauss Hypergeometric function @@ -1086,7 +1076,7 @@ def HypergeometricFunction(a='a',b='b',c='c', init = _sage_const_1 ): ''' return GenericHypergeometricFunction([a,b],[c],init); -def GenericHypergeometricFunction(num=[],den=[],init=_sage_const_1 ): +def GenericHypergeometricFunction(num=[],den=[],init=1): ''' D-finite implementation of the Generalized Hypergeometric Functions qFp(a_1,...,a_q;b_1,...,b_m;x) @@ -1130,13 +1120,13 @@ def GenericHypergeometricFunction(num=[],den=[],init=_sage_const_1 ): destiny_ring = DFinite; ## Cleaning repeated values - i = _sage_const_0 ; - while(i < len(numerator) and len(denominator) > _sage_const_0 ): + i = 0; + while(i < len(numerator) and len(denominator) > 0): if(numerator[i] in denominator): denominator.remove(numerator[i]); numerator.remove(numerator[i]); else: - i += _sage_const_1 ; + i += 1; ## Sort list for cannonical input numerator.sort(); denominator.sort(); @@ -1148,17 +1138,21 @@ def GenericHypergeometricFunction(num=[],den=[],init=_sage_const_1 ): global __CACHED_HYPERGEOMETRIC; if(not((numerator,denominator,initial) in __CACHED_HYPERGEOMETRIC)): ## Building differential operator - get_op = lambda p : destiny_ring.element(p).equation; + # Lambda method to get the operator in the appropriate operator ring + get_op = lambda p : destiny_ring.default_operator(destiny_ring.base(),p,destiny_ring.base_derivation); + + ## Getting the operator for the numerator and for the denominator op_num = prod((get_op([el,x]) for el in numerator),x); - op_den = prod((get_op([el-_sage_const_1 ,x]) for el in denominator), get_op([_sage_const_0 ,x])); + op_den = prod((get_op([el-1,x]) for el in denominator), get_op([0,x])); + op = op_num - op_den; f = destiny_ring.element(op); initVals = [initial]; - if(initial == _sage_const_1 ): - __CACHED_HYPERGEOMETRIC[(numerator,denominator,initial)] = f.change_init_values([_sage_const_1 ],name=DinamicString("hypergeometric(_1,_2,_3)", [str(numerator),str(denominator),"x"])); + if(initial == 1): + __CACHED_HYPERGEOMETRIC[(numerator,denominator,initial)] = f.change_init_values([1],name=DinamicString("hypergeometric(_1,_2,_3)", [str(numerator),str(denominator),"x"])); else: __CACHED_HYPERGEOMETRIC[(numerator,denominator,initial)] = f.change_init_values([initial],name=DinamicString("(_1)*(hypergeometric(_2,_3,_4))", [str(initial),str(numerator),str(denominator),"x"])); @@ -1197,7 +1191,7 @@ def MathieuD(a='a',q='q',init=()): destiny_ring = DDFinite; x = destiny_ring.variables()[0]; - return destiny_ring.element([ra-_sage_const_2 *rq*Cos(_sage_const_2 *x), _sage_const_0 , _sage_const_1 ], rinit, name=DinamicString("Mathieu(_1,_2;_3)(_4)", [repr(ra),repr(rq),str(rinit[:_sage_const_2 ]),repr(x)])); + return destiny_ring.element([ra-2 *rq*Cos(2 *x), 0, 1], rinit, name=DinamicString("Mathieu(_1,_2;_3)(_4)", [repr(ra),repr(rq),str(rinit[:2 ]),repr(x)])); @cached_function def MathieuSin(a='a',q='q'): @@ -1212,7 +1206,7 @@ def MathieuSin(a='a',q='q'): This is the sine function with the Mathieu equation (i.e., with initial values 0 an 1). It is equivalent to MathieuD(a,q,(0,1)). ''' - return MathieuD(a,q,(_sage_const_0 ,_sage_const_1 )); + return MathieuD(a,q,(0,1)); @cached_function def MathieuCos(a='a',q='q'): @@ -1227,7 +1221,7 @@ def MathieuCos(a='a',q='q'): This is the cosine function with the Mathieu equation (i.e., with initial values 1 an 0). It is equivalent to MathieuD(a,q,(1,0)). ''' - return MathieuD(a,q,(_sage_const_1 ,_sage_const_0 )); + return MathieuD(a,q,(1,0)); ### Modified Mathieu's Functions @cached_function @@ -1259,7 +1253,7 @@ def MathieuH(a='a',q='q',init=()): destiny_ring = DDFinite; x = destiny_ring.variables()[0]; - return destiny_ring.element([-ra-_sage_const_2 *rq*Cosh(_sage_const_2 *x), _sage_const_0 , _sage_const_1 ], rinit, name=DinamicString("MathieuH(_1,_2;_3)(_4)", [repr(ra),repr(rq),str(rinit[:_sage_const_2 ]),repr(x)])); + return destiny_ring.element([-ra-2 *rq*Cosh(2 *x), 0, 1], rinit, name=DinamicString("MathieuH(_1,_2;_3)(_4)", [repr(ra),repr(rq),str(rinit[:2 ]),repr(x)])); @cached_function def MathieuSinh(a='a',q='q'): @@ -1273,7 +1267,7 @@ def MathieuSinh(a='a',q='q'): This is the hyperbolic sine function with the Mathieu equation (i.e., with initial values 0 an 1). It is equivalent to MathieuH(a,q,(0,1)). ''' - return MathieuH(a,q,(_sage_const_0 ,_sage_const_1 )); + return MathieuH(a,q,(0,1)); @cached_function def MathieuCosh(a='a',q='q'): @@ -1287,7 +1281,7 @@ def MathieuCosh(a='a',q='q'): This is the hyperbolic cosine function with the Mathieu equation (i.e., with initial values 1 an 0). It is equivalent to MathieuH(a,q,(1,0)). ''' - return MathieuH(a,q,(_sage_const_1 ,_sage_const_0 )); + return MathieuH(a,q,(1,0)); ### Hill's equation @cached_function @@ -1339,7 +1333,7 @@ def HillD(a='a',q='q',init=()): destiny_ring = ParametrizedDDRing(DFinite, new_vars); - return destiny_ring.element([ra+rq, 0, 1], rinit, name=DinamicString("HillEq(_1,_2;_3)(_4)", [repr(ra),repr(rq),str(list(init[:_sage_const_2 ])),"x"])); + return destiny_ring.element([ra+rq, 0, 1], rinit, name=DinamicString("HillEq(_1,_2;_3)(_4)", [repr(ra),repr(rq),str(list(init[:2 ])),"x"])); ###### AIRY TYPE FUNCTIONS ### Airy's functions @@ -1812,26 +1806,26 @@ def DAlgebraic(polynomial, init=[], dR=None): F = None; poly_ring = parent; if(isMPolynomial(parent)): - base_ring = PolynomialRing(parent.base(),parent.gens()[:-_sage_const_1 ]); - poly_ring = PolynomialRing(base_ring.fraction_field(), parent.gens()[-_sage_const_1 ]); + base_ring = PolynomialRing(parent.base(),parent.gens()[:-1]); + poly_ring = PolynomialRing(base_ring.fraction_field(), parent.gens()[-1]); else: - if(isinstance(parent.base().construction()[_sage_const_0 ], FractionField)): + if(isinstance(parent.base().construction()[0], FractionField)): base_ring = parent.base().base(); else: base_ring = parent.base(); if(not parent.base().is_field()): - poly_ring = PolynomialRing(parent.base().fraction_field(), parent.gens()[-_sage_const_1 ]); + poly_ring = PolynomialRing(parent.base().fraction_field(), parent.gens()[-1]); F = poly_ring.base(); - y = poly_ring.gens()[-_sage_const_1 ]; + y = poly_ring.gens()[-1]; ## At this point we have the following ## - F is a field ## - y is a variable ## - poly_ring == F[y] polynomial = poly_ring(polynomial); ## Now the structure is univariate - if(polynomial.degree() == _sage_const_1 ): - return -polynomial[_sage_const_0 ]/polynomial[_sage_const_1 ]; - elif(polynomial.degree() <= _sage_const_0 ): + if(polynomial.degree() == 1): + return -polynomial[0]/polynomial[1]; + elif(polynomial.degree() <= 0): raise TypeError("Constant polynomial given for algebraic function: IMPOSSIBLE!!"); ################################################# @@ -1846,7 +1840,7 @@ def DAlgebraic(polynomial, init=[], dR=None): if((coercion is None) or (coercion is False)): raise TypeError("Incompatible polynomial with destiny ring:\n\t- Coefficients in: %s\n\t- Destiny Ring: %s" %(base_ring, destiny_ring)); - dest_var = repr(destiny_ring.variables()[_sage_const_0 ]); + dest_var = repr(destiny_ring.variables()[0]); ################################################## ## Computing the differential equation @@ -1856,30 +1850,30 @@ def DAlgebraic(polynomial, init=[], dR=None): ## Getting its gcd with the polynomial g,r,s = polynomial.xgcd(dy); - if((g != _sage_const_1 ) or (not(g in poly_ring.base()))): + if((g != 1) or (not(g in poly_ring.base()))): raise ValueError("No irreducible polynomial given"); ## Computing the coefficient-wise derivation of polynomial - mon = poly_ring(_sage_const_1 ); - ky = poly_ring(_sage_const_0 ); - for i in range(polynomial.degree()+_sage_const_1 ): + mon = poly_ring(1); + ky = poly_ring(0); + for i in range(polynomial.degree()+1): ky += (polynomial[i].derivative())*mon; mon *= y; ## Getting the polynomial expression of y', y'',..., y^{(deg(polynomial))} - rows = [[_sage_const_0 ]*polynomial.degree()]; - mon = poly_ring(_sage_const_1 ); - for i in range(polynomial.degree()-_sage_const_1 ): - rows += [((-(i+_sage_const_1 )*mon*s*ky)%polynomial).coefficients(False)]; + rows = [[0]*polynomial.degree()]; + mon = poly_ring(1); + for i in range(polynomial.degree()-1): + rows += [((-(i+1)*mon*s*ky)%polynomial).coefficients(False)]; mon *= y; ## Building the derivation matrix of <1,y,y^2,...> M = Matrix(F, rows).transpose(); ## Creating the vector representing y - y_vector = vector(F, [_sage_const_0 ,_sage_const_1 ] + [_sage_const_0 ]*(polynomial.degree()-_sage_const_2 )); + y_vector = vector(F, [0,1] + [0]*(polynomial.degree()-2 )); ## Building ans solving the system - to_solve = move(M, y_vector, lambda p : p.derivative(), M.ncols()+_sage_const_1 ); - v = to_solve.right_kernel_matrix()[_sage_const_0 ]; + to_solve = move(M, y_vector, lambda p : p.derivative(), M.ncols()+1); + v = to_solve.right_kernel_matrix()[0]; ## Cleaning denominators cleaning = lcm(el.denominator() for el in v); @@ -1893,16 +1887,16 @@ def DAlgebraic(polynomial, init=[], dR=None): ## We try to compute the new initial values init = [init]; go_on = True; - for i in range(_sage_const_1 ,min(equation.get_jp_fo()+_sage_const_2 , to_solve.ncols())): + for i in range(1,min(equation.get_jp_fo()+2 , to_solve.ncols())): try: - init += [sum(to_solve[j,i](**{dest_var:_sage_const_0 })*init[_sage_const_0 ]**j for j in range(polynomial.degree()))]; + init += [sum(to_solve[j,i](**{dest_var:0})*init[0]**j for j in range(polynomial.degree()))]; except ZeroDivisionError: go_on = False; break; - if(go_on and (equation.get_jp_fo()+_sage_const_2 > to_solve.ncols())): - extra = move(M, vector(F,[el[_sage_const_0 ] for el in to_solve[:,-_sage_const_1 ]]), equation.get_jp_fo()+_sage_const_2 -to_solve.ncols()); - init += [sum(extra[j,i](**{dest_var:_sage_const_0 })*init[_sage_const_0 ]**j for j in range(polynomial.degree())) for i in range(extra.ncols())]; + if(go_on and (equation.get_jp_fo()+2 > to_solve.ncols())): + extra = move(M, vector(F,[el[0] for el in to_solve[:,-1]]), equation.get_jp_fo()+2 -to_solve.ncols()); + init += [sum(extra[j,i](**{dest_var:0})*init[0]**j for j in range(polynomial.degree())) for i in range(extra.ncols())]; ################################################## ## Returning the DDFunction diff --git a/ajpastor/misc/exceptions.py b/ajpastor/misc/exceptions.py new file mode 100644 index 0000000..02059c3 --- /dev/null +++ b/ajpastor/misc/exceptions.py @@ -0,0 +1,6 @@ +class DebugError(RuntimeError): + ''' + Error meaning an unexpected error in the code. Future versions should fix it. + ''' + def __init__(self, message): + RuntimeError.__init__(self, "Debug Error found (%s): we are working in fixing it. 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