hello,
 I have made some changes in project motivation. Does this look good or
Should I detail that more?

On Thu, Mar 12, 2020 at 5:15 AM Oscar Benjamin <oscar.j.benja...@gmail.com>
wrote:

> I think it would be good to spend more time explaining what changes
> you will make and why.
>
> Don't assume that someone reviewing this proposal will understand the
> current problems of the ODE module or why your proposal is beneficial.
> You should make it clear to them what the problems are and how your
> proposed changes will lead to tangible improvements. (This advice
> applies to all GSOC applicants)
>
> --
> Oscar
>
> On Wed, 11 Mar 2020 at 19:19, mohit balwani
> <mohitbalwani.ic...@gmail.com> wrote:
> >
> > Hi,
> >
> > Here is rough draft of my GSoC proposal
> >
> >
> https://docs.google.com/document/d/1slfj2CJRgKpmf0zOW93YkxYUDUvutTmkDX6BmsFfmIs/edit?usp=drivesdk
> >
> > Any suggestions would really be appreciated.
> >
> > On Tue, Mar 10, 2020, 9:15 PM Oscar Benjamin <oscar.j.benja...@gmail.com>
> wrote:
> >>
> >> Hi Mohit,
> >>
> >> You don't need to resend the previous emails. This discussion is
> >> becoming too detailed though and belongs on the Github issue for
> >> refactoring the ODE module:
> >> https://github.com/sympy/sympy/issues/18348
> >>
> >> Oscar
> >>
> >> On Tue, 10 Mar 2020 at 15:26, mohit balwani
> >> <mohitbalwani.ic...@gmail.com> wrote:
> >> >
> >> > hello,
> >> >
> >> > so should I resend the previous mail to the mailing list?
> >> >
> >> > On Tue, Mar 10, 2020 at 6:59 PM mohit balwani <
> mohitbalwani.ic...@gmail.com> wrote:
> >> >>
> >> >> For pattern matching, I kept in mind that we can extract the
> elements of our general solution from the equation with direct matching
> just like First_linear. And for `SingleODESolver` there will be proper
> logic checking whether the given equation matches or not.
> >> >>
> >> >> I am a bit confused about how all linear solvers can be based on
> pattern because
> >> >> let's say we want to implement
> `nth_linear_constant_coeff_undetermined_coefficients`.
> >> >> its general equation is
> >> >>
> >> >>     a_n f^{(n)}(x) + a_{n-1} f^{(n-1)}(x) + .. + a_1 f'(x)  + a_0
> f(x) = P(x)
> >> >>
> >> >> Now p(x) needs to have a finite number of linearly independent
> derivatives and in pattern matching to write general solution we should use
> the extracted elements given by wilds function.
> >> >>
> >> >> On Tue, Mar 10, 2020 at 4:18 PM Oscar Benjamin <
> oscar.j.benja...@gmail.com> wrote:
> >> >>>
> >> >>> I think the series solvers should probably have their own
> superclass.
> >> >>> I'd like to move them out of normal dsolve anyway.
> >> >>>
> >> >>> Of the others I think that probably all the linear ones can be based
> >> >>> on the Pattern solver. You should give a rationale for why you have
> >> >>> divided them up like this.
> >> >>>
> >> >>> On Tue, 10 Mar 2020 at 10:29, mohit balwani
> >> >>> <mohitbalwani.ic...@gmail.com> wrote:
> >> >>> >
> >> >>> > Hi,
> >> >>> > currently, there are 28 solvers in the ODE module out of which 6
> solvers have been refactored already.
> >> >>> >
> >> >>> > I have classified the remaining 22 solvers on the basis of their
> parent class whether they should inherit SinglePatternODESolver or
> SingleODESolver
> >> >>> >
> >> >>> >  SinglePatternODESolver
> >> >>> >
> >> >>> > separable
> >> >>> > separable_reduced
> >> >>> > linear_coefficients
> >> >>> > Liouville
> >> >>> > 2nd_linear_airy
> >> >>> > 2nd_linear_bessel
> >> >>> > 2nd_hypergeometrics
> >> >>> >
> >> >>> > SingleODESolver
> >> >>> >
> >> >>> > 1st_exact
> >> >>> > 1st_homogeneous_coeff_subs_indep_div_dep
> >> >>> > 1st_homogeneous_coeff_subs_dep_div_indep
> >> >>> > 1st_power_series
> >> >>> > 2nd_power_series_ordinary
> >> >>> > 2nd_power_series_regular
> >> >>> > nth_linear_constant_coeff_homogeneous
> >> >>> > nth_linear_euler_eq_homogeneous
> >> >>> > nth_linear_constant_coeff_undetermined_coefficients
> >> >>> > nth_linear_euler_eq_nonhomogeneous_undetermined_coefficients
> >> >>> > nth_linear_constant_coeff_variation_of_parameters
> >> >>> > nth_linear_euler_eq_nonhomogeneous_variation_of_parameters
> >> >>> > nth_order_reducible
> >> >>> > 1st_homogeneous_coeff_best ( it just gives the best result from
> "1st_homogeneous_coeff_subs_indep_div_dep" and
> "1st_homogeneous_coeff_subs_dep_div_indep")
> >> >>> > Lie_group
> >> >>> >
> >> >>> > +oscar.j.benja...@gmail.com does this classification look good?
> >> >>> > Any suggestions would be really helpful.
> >> >>> >
> >> >>> > Regards,
> >> >>> > Mohit
> >> >>> >
> >> >>> > On Sun, Mar 8, 2020 at 1:53 PM mohit balwani <
> mohitbalwani.ic...@gmail.com> wrote:
> >> >>> >>
> >> >>> >> Hi, oscar
> >> >>> >>
> >> >>> >> I started looking at the (Single) ODE solver closely and as
> suggested by you, they are to be refactored in the form of classes. After
> performing all this work it will be easier to maintain the code and
> whenever a new solver is to be added it will be very easy to add it. In my
> GSoC proposal what exactly I should elaborate on because refactoring
> different solvers will be based on either SinglePatternODESolver
> >> >>> >> or SingleODESolver only and both of the base classes are already
> implemented so we just have to inherit them. one thing I noted that there
> are helper functions in ode.py so I guess they should be moved to other
> file deutils.py may be.
> >> >>> >> so in my proposal should I show the code for one of the
> non-refactored solvers?
> >> >>> >>
> >> >>> >> Thanks,
> >> >>> >> Mohit
> >> >>> >>
> >> >>> >> On Sat, Mar 7, 2020 at 2:22 AM Oscar Benjamin <
> oscar.j.benja...@gmail.com> wrote:
> >> >>> >>>
> >> >>> >>> Hi Mohit,
> >> >>> >>>
> >> >>> >>> That's plenty enough for a GSOC project. You should try to go
> into
> >> >>> >>> more detail in your proposal about exactly what you think should
> >> >>> >>> happen though. Perhaps review all of the (single) ODE solvers
> that are
> >> >>> >>> there now and how they can be refactored and simplified or
> improved in
> >> >>> >>> the process.
> >> >>> >>>
> >> >>> >>> Refactoring the tests so that they can be reused will make it
> possible
> >> >>> >>> to run all solvers on all of the tested ODEs which will expose
> many
> >> >>> >>> bugs in the individual solvers. You don't need to worry about
> having
> >> >>> >>> enough to do if you start thinking about fixing those bugs! If
> I was
> >> >>> >>> doing this work myself I would begin with refactoring the tests
> so
> >> >>> >>> that I can use them to compare before/after performance while
> >> >>> >>> refactoring the solving code.
> >> >>> >>>
> >> >>> >>> I think this would be too much for one GSOC project but the
> ultimate
> >> >>> >>> goal I would like is to see the ODE code organised more like
> >> >>> >>> integral_steps with rules leading to other rules and so on so
> that we
> >> >>> >>> can have step-by-step solutions and better debugging output.
> Many of
> >> >>> >>> the solvers are actually using substitutions so we should make
> it
> >> >>> >>> possible for a solver to simply match the ODE and say "use this
> >> >>> >>> substitution". We can't even begin to implement a rule-based
> system
> >> >>> >>> until dsolve is refactored though.
> >> >>> >>>
> >> >>> >>> Oscar
> >> >>> >>>
> >> >>> >>> On Fri, 6 Mar 2020 at 19:34, mohit balwani <
> mohitbalwani.ic...@gmail.com> wrote:
> >> >>> >>> >
> >> >>> >>> > I am planning to take Refactoring ODE module as a GSoC
> project.
> >> >>> >>> >
> >> >>> >>> > For every solver we need to make it as a separate class so
> that classify_ode() can easily match the ode and return the solution right
> away. After that the test_ode.py also needs to be refactored as there are
> lot of redundant test  and we can use data structures for maintaining and
> testing each and every part of test_ode.py.This will provide uniformity as
> there are some blocks which are not tested.
> >> >>> >>> >
> >> >>> >>> > So will this be enough for GSoC'20?
> >> >>> >>> >
> >> >>> >>> > On Fri, Jan 24, 2020, 12:14 AM Oscar Benjamin <
> oscar.j.benja...@gmail.com> wrote:
> >> >>> >>> >>
> >> >>> >>> >> Those might be able to speed things up but not until the ODE
> module is
> >> >>> >>> >> refactored. The reason the module needs to be refactored is
> that right
> >> >>> >>> >> now it runs the whole of classify_ode including the matching
> code for
> >> >>> >>> >> every single solver.
> >> >>> >>> >>
> >> >>> >>> >> If it just returned the first match straight away and
> computed the
> >> >>> >>> >> result it would be much faster. Then adding new fast methods
> that are
> >> >>> >>> >> tried first can speed things up. As it stands though each
> method that
> >> >>> >>> >> you add will probably just slow it down more. There needs to
> be a
> >> >>> >>> >> refactor first so that classify_ode still works as expected
> even if
> >> >>> >>> >> dsolve does something different.
> >> >>> >>> >>
> >> >>> >>> >>
> >> >>> >>> >> On Thu, 23 Jan 2020 at 16:04, mohit balwani
> >> >>> >>> >> <mohitbalwani.ic...@gmail.com> wrote:
> >> >>> >>> >> >
> >> >>> >>> >> >
> >> >>> >>> >> >
> >> >>> >>> >> > On Thursday, January 9, 2020 at 10:00:33 PM UTC+5:30,
> mohit balwani wrote:
> >> >>> >>> >> >>
> >> >>> >>> >> >> I have ideas of implementing functionalities in ODE
> mentioned in wiki page. with whom should I discuss it?
> >> >>> >>> >> >
> >> >>> >>> >> >
> >> >>> >>> >> >
> >> >>> >>> >> >  I have attached a pdf file in which there are shortcut
> tricks to solve linear ode, i don't know whether these methods are already
> implemented indirectly or  will enhance the speed.But In my opinion if they
> are implemented then lot of work could be saved. For example if we look at
> method of undetermined coefficients, to find a particular integral of ode
> it solves for coefficient by comparing them and call solve which has matrix
> as argument. Now with the help of these tricks we do not need to call solve
> as it will directly find out the coefficients of particular integral. This
> pdf is handwritten notes and i have tried to write them as neat and
> understandable as possible and with each case i have also written 1 example
> so that it becomes easy to go through.
> >> >>> >>> >> >
> >> >>> >>> >> > --
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