Hey All! Please let me know I am included within the accepted organization or not?
According to Karachi, Pakistan timezone last night was my GSoC'23 result. Please guide me through the procedure how to check my GSoC'23 result. Name :- Sumaiya Qureshi (Karachi, Pakistan) I opted for Improvements to mathematics interaction with the desired organization "Oppia" within Web category. Let me know if you all sage developers want further information regarding myself to search my result. Regards, Sumaiya. On Wed, Apr 26, 2023, 11:22 PM 'Nasser M. Abbasi' via sage-devel < sage-devel@googlegroups.com> wrote: > I use sagemath to run the independent CAS integrations tests for Fricas, > Giac and Maxima, since it is much easier to use the same script to all CAS > systems instead of learning how to use each separate CAS. The result is put > on this page <https://12000.org/my_notes/CAS_integration_tests/index.htm>. > > I found that sympy now can be used from sagemath. > > So I said, great. Instead of having separate script for sympy in python > will use the same sagemath script and just change the name of the algorithm > to 'sympy'. Makes life easier. > > But when I tried this on one test file, I found many integrals now fail, > where they work using sympy directly in Python. > > I am not sure if this is because sympy is not yet fully yet supported in > sagemath or if this is just a bug and overlooked support. > > For example, on this one file, sympy used to score 84.66% passing score > when used directly, but now in sagemath it scores 65.64%. > > This translates to about 30 more integrals failing in this file of 163 > integrals. > > Below will give one example. All seem to give the same exception > > NotImplementedError('conversion to SageMath is not implemented') > > Here is one example in sagemath 9.8 > > var('A B a alpha b beta m n x ') > integrate(x/((b*x^2+a)^m),x, algorithm='sympy') > > --------------------------------------------------------------------------- > NotImplementedError Traceback (most recent call last) > Cell In [2], line 1 > ----> 1 integrate(x/(b*x**Integer(3)+a)**Integer(2),x, algorithm='sympy') > > File ~/TMP/sage-9.8/src/sage/misc/functional.py:773, in integral(x, *args, > **kwds) > 648 """ > 649 Return an indefinite or definite integral of an object ``x``. > 650 > (...) > 770 > 771 """ > 772 if hasattr(x, 'integral'): > --> 773 return x.integral(*args, **kwds) > 774 else: > 775 from sage.symbolic.ring import SR > > File ~/TMP/sage-9.8/src/sage/symbolic/expression.pyx:13211, in > sage.symbolic.expression.Expression.integral() > 13209 R = SR > 13210 return R(integral(f, v, a, b, **kwds)) > > 13211 return integral(self, *args, **kwds) > 13212 > 13213 integrate = integral > > File ~/TMP/sage-9.8/src/sage/symbolic/integration/integral.py:1063, in > integrate(expression, v, a, b, algorithm, hold) > 1061 if not integrator: > 1062 raise ValueError("Unknown algorithm: %s" % algorithm) > -> 1063 return integrator(expression, v, a, b) > 1064 if a is None: > 1065 return indefinite_integral(expression, v, hold=hold) > > File ~/TMP/sage-9.8/src/sage/symbolic/integration/external.py:69, in > sympy_integrator(expression, v, a, b) > 67 else: > 68 result = sympy.integrate(ex, (v, a._sympy_(), b._sympy_())) > ---> 69 return result._sage_() > > File ~/TMP/sage-9.8/src/sage/interfaces/sympy.py:216, in > _sympysage_add(self) > 214 s = 0 > 215 for x in self.args: > --> 216 s += x._sage_() > 217 return s > > File > ~/TMP/sage-9.8/local/var/lib/sage/venv-python3.11.1/lib/python3.11/site-packages/sympy/core/basic.py:1959, > in Basic._sage_(self) > 1957 sympy_init() # may monkey-patch _sage_ method into self's class > or superclasses > 1958 if old_method == self._sage_: > -> 1959 raise NotImplementedError('conversion to SageMath is not > implemented') > 1960 else: > 1961 # call the freshly monkey-patched method > 1962 return self._sage_() > > > Here is same integral in sympy itself. You see it works. > > >python > Python 3.10.9 (main, Dec 19 2022, 17:35:49) [GCC 12.2.0] on linux > >>> from sympy import * > >>> A,B,a,alpha,b,beta,m,n,x= symbols('A B a alpha b beta m n x ') > >>> integrate(x/(b*x**3+a)**2,x) > > x**2/(3*a**2 + 3*a*b*x**3) + RootSum(729*_t**3*a**4*b**2 + 1, Lambda(_t, > _t*log(81*_t**2*a**3*b + x))) > > > The sympy version is 1.11.1 in both cases, all on Linux. > > age: ver = installed_packages() > sage: ver['sympy'] > '1.11.1' > > Will give the list of failed integrals in this one file in a follow up > post. > > --Nasser > > > > > -- > You received this message because you are subscribed to the Google Groups > "sage-devel" group. > To unsubscribe from this group and stop receiving emails from it, send an > email to sage-devel+unsubscr...@googlegroups.com. > To view this discussion on the web visit > https://groups.google.com/d/msgid/sage-devel/f756dced-6c0b-41cd-b510-6df90906629an%40googlegroups.com > <https://groups.google.com/d/msgid/sage-devel/f756dced-6c0b-41cd-b510-6df90906629an%40googlegroups.com?utm_medium=email&utm_source=footer> > . > -- You received this message because you are subscribed to the Google Groups "sage-devel" group. 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