Will try my best to complete it before the deadline.

Thanks
Arpit Goyal

On Tue, Apr 3, 2012 at 9:51 PM, Aaron Meurer <asmeu...@gmail.com> wrote:

> Yes, sorry, but we need to have time to review the patch, so it can be
> merged before the patch deadline.  Furthermore, the patch plays a
> significant role in the review process, so we need this information
> when reviewing applications.
>
> Aaron Meurer
>
> On Tue, Apr 3, 2012 at 3:55 AM, Tom Bachmann <e_mc...@web.de> wrote:
> > As Aaron explained elsewhere, the PR has to be submitted by the 6th.
> >
> >
> > On 03.04.2012 10:54, arpit goyal wrote:
> >>
> >> Is it necessary to have a pull request before 6, i am working on a patch
> >> but i have not completed it yet, so i will commit my patch only when i
> >> complete it, so is it necessary to have a pull request before 6 or we
> >> have time before 20 april.
> >>
> >> Best,
> >> Arpit
> >>
> >> On Sat, Mar 31, 2012 at 5:43 PM, arpit goyal <agmp...@gmail.com
> >> <mailto:agmp...@gmail.com>> wrote:
> >>
> >>    Ohh sorry , i was just following the steps , i just realised that we
> >>    need not have to have condition for convegence if integrating on a
> >>      contour.
> >>    Thanks for pointing the mistake , i would have not considered it .
> >>
> >>    Arpit
> >>
> >>
> >>    On Sat, Mar 31, 2012 at 5:35 PM, Tom Bachmann <e_mc...@web.de
> >>    <mailto:e_mc...@web.de>> wrote:
> >>
> >>        Hi,
> >>
> >>        I'm not quite sure about your convergence comment in the example
> >>        (we integrate over a compact contour ... we only need the
> >>        integrands to be continuous on it?).
> >>
> >>        Aside that, this proposal looks very promising (I think). I
> >>        would advise you to upload it to melange (note that it can still
> >>        be edited further)
> >>
> >>        Best,
> >>        Tom
> >>
> >>
> >>        On 31.03.2012 11 <tel:31.03.2012%2011>:58, arpit goyal wrote:
> >>
> >>            I have included an example which i tried manually (it can be
> >>            done
> >>            manually) , and then i have listed the steps taken and will
> >>            be used to
> >>            frame the algorithms .
> >>            Please have a look and tell me if  have to be more
> >>            explanatory on this one.
> >>
> >>            On Sat, Mar 31, 2012 at 3:44 PM, arpit goyal
> >>            <agmp...@gmail.com <mailto:agmp...@gmail.com>
> >>            <mailto:agmp...@gmail.com <mailto:agmp...@gmail.com>>>
> wrote:
> >>
> >>
> >>
> https://github.com/sympy/__sympy/wiki/Arpit-Goyal-:-__Definite-integration-using-__residue
> >>
> >>  <
> https://github.com/sympy/sympy/wiki/Arpit-Goyal-:-Definite-integration-using-residue
> >
> >>
> >>
> >>                i don't know why there are two urls , but they both are
> >>            my proposal
> >>                and identical one. I have updated above one so please
> >>            follow the
> >>                above one only.
> >>
> >>
> >>                On Sat, Mar 31, 2012 at 3:36 PM, Tom Bachmann
> >>            <e_mc...@web.de <mailto:e_mc...@web.de>
> >>            <mailto:e_mc...@web.de <mailto:e_mc...@web.de>>> wrote:
> >>
> >>                    Which one is your proposa?
> >>
> >>
> >>
> https://github.com/sympy/____sympy/wiki/Arpit-Goyal-:-____Definite-integration-using-____residue
> >>
> >>  <
> https://github.com/sympy/__sympy/wiki/Arpit-Goyal-:-__Definite-integration-using-__residue
> >
> >>
> >>
> >>  <
> https://github.com/sympy/__sympy/wiki/Arpit-Goyal-:-__Definite-integration-using-__residue
> >>
> >>  <
> https://github.com/sympy/sympy/wiki/Arpit-Goyal-:-Definite-integration-using-residue
> >>
> >>
> >>                    or
> >>
> >>
> >>
> https://github.com/sympy/____sympy/wiki/Arpit-Goyal-:____Definite-integrals-Using-____Residue
> >>
> >>  <
> https://github.com/sympy/__sympy/wiki/Arpit-Goyal-:__Definite-integrals-Using-__Residue
> >
> >>
> >>
> >>  <
> https://github.com/sympy/__sympy/wiki/Arpit-Goyal-:__Definite-integrals-Using-__Residue
> >>
> >>  <
> https://github.com/sympy/sympy/wiki/Arpit-Goyal-:Definite-integrals-Using-Residue
> >>
> >>
> >>                    ?
> >>
> >>
> >>
> >>                    On 31.03.2012 10 <tel:31.03.2012%2010>
> >>            <tel:31.03.2012%2010>:58, arpit goyal wrote:
> >>
> >>                        Thanks tom for the review , please let me know
> >>            if any thing
> >>                        else i
> >>                        should change in my proposal to make it more
> >>            explanatory and
> >>                        meaningful.
> >>
> >>                        Regards
> >>                        Arpit Goyal
> >>
> >>                        On Sat, Mar 31, 2012 at 3:25 PM, Tom Bachmann
> >>            <e_mc...@web.de <mailto:e_mc...@web.de>
> >>            <mailto:e_mc...@web.de <mailto:e_mc...@web.de>>
> >>            <mailto:e_mc...@web.de <mailto:e_mc...@web.de>
> >>            <mailto:e_mc...@web.de <mailto:e_mc...@web.de>>>> wrote:
> >>
> >>                            On 30.03.2012 16:27, arpit goyal wrote:
> >>
> >>                                    - check convergence
> >>                                    How do you want to do that? What
> >>            information
> >>                        about the
> >>                                function do
> >>                                    you need for this? How is it
> >>            obtained and stored?
> >>
> >>                                Fort this i have thought to check for
> >>            different type
> >>                        of  integrands
> >>                                possible:
> >>                                1)f(x)= p(x)/q(x)  , check deg(q(x)) -
> >>            deg(p(x))>=2
> >>                        then we are
> >>                                confirm
> >>                                of the convergence of this function.
> >>                                  2)G(x)=f(x)(sin(ax) or cos(ax) ) ,
> >>            then for
> >>                        convergence we
> >>                                just need
> >>                                to make sure f(x)= p(x)/q(x) deg(q(x)) -
> >>            deg(p(x))>=1 by
> >>                                jordan's lemma
> >>                                convergence condition is satisfied.
> >>
> >>
> >>                            Very good. Be sure to state this in your
> >>            proposal (note
> >>                        how it at
> >>                            the same time narrows down what your code is
> >>            meant to
> >>                        do, and
> >>                            explains how it is going to work!)
> >>
> >>
> >>                                3)general function other then this we
> >>            need to find
> >>                        the maximum
> >>                                value of
> >>                                numerator and minimum value of the
> >>            denominator ,if
> >>                        it converges
> >>                                to zero
> >>                                then our function converges.
> >>
> >>
> >>                                    - choosing a contour
> >>                                    Again, how do you do that? How are
> >>            contours
> >>                        represented? (How
> >>                                    general a contour do you need? Note
> >>            that this
> >>                        depends on
> >>                                what types
> >>                                    of integrals you wish to be able to
> >>            solve, and
> >>                        it influences
> >>                                both
> >>                                    the representation of and working
> >>            with the contour.)
> >>
> >>                                You are right, this condition i write
> >>            because of
> >>                        that only , i have
> >>                                explained that part in my explanation of
> >>            type of
> >>                        integrals , that we
> >>                                have to take the contour with respect to
> >>            the case
> >>                        like the  4th case
> >>                                integral(1/1+x**3,(x,-00,00)  in this
> >>            our contour is
> >>                        |z|=R and
> >>                                0<argument<2pi/3 .
> >>
> >>
> >>                                    I think what might be helpful (both
> >>            to focus
> >>                        your thinking
> >>                                and to
> >>                                    explain your proposal) would be to
> >>            consider "the
> >>                        first
> >>                                non-trivial
> >>                                    example" that your code should be
> >>            able to
> >>                        handle, and to
> >>                                sort of "do
> >>                                    the algorithm by hand". Of course I
> >>            believe you
> >>                        can solve
> >>                                integrals
> >>                                    using residues, but do it in such
> >>            detail that,
> >>                        at every
> >>                                step, you
> >>                                    are aware what amount of code has to
> >>            be written and
> >>                                executed, and
> >>                                    how said code is going to work.
> >>            (Believe me,
> >>                        your estimates are
> >>                                    going to be wrong. But they will get
> >>            you closer
> >>                        to the truth
> >>                                ^^.)
> >>
> >>                                Should i write it also in my proposal ,
> >>            by taking an
> >>                        example i will
> >>                                point by point prove that we are going
> >>            on right track ?
> >>
> >>
> >>                            I feel it cannot affect negatively your
> >>            proposal ;).
> >>
> >>
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