FYI, related to this thread, it looks like Rocky and a few colleagues are
giving an upcoming talk (2020-10-30) on Mathics at SD110:
https://researchseminars.org/seminar/SageDays110



On Mon, Aug 31, 2020 at 1:44 PM Rocky Bernstein <rocky.bernst...@gmail.com>
wrote:

>
>
> On Mon, Aug 31, 2020 at 1:00 PM E. Madison Bray <erik.m.b...@gmail.com>
> wrote:
>
>> On Tue, Jul 14, 2020 at 12:12 AM Rocky Bernstein
>> <rocky.bernst...@gmail.com> wrote:
>> >
>> > I think we've beat this to death. So let's agree to disagree.
>> >
>> > This kind of thing is not intended for someone like you, but rather,
>> someone like me who is just getting started in Sage and CAS and wants to go
>> through a number of simple Mma tutorials and see roughly corresponding
>> results translated to another system. If that works out, I am happy, and
>> may try more ambitious things.
>> >
>> > The specific examples showing how the various systems are hopelessly
>> incompatible or where there are subtleties and vagueness are interesting.
>> However I suspect none of this is going to matter. At least not in the
>> short term, if ever. This is for casual, non-mission-critical, and
>> educational use.  After I have something that isn't vaporware (if I get to
>> that stage), you can pop up again and warn people of the dangers. I hear
>> you, and you have some valid points. Now please go away.
>> >
>> > There were the hacks one used to do with calculators where you'd divide
>> a number of times by a number and then multiply it back and get something
>> slightly off. Using that, Homer Simpson was able to disprove Fermat's
>> Theorem by finding a solution to the equation  a**12 + b**12 = c**12 in TI
>> calculator math. Somehow though, calculators and mathematics were both able
>> to survive this ordeal.
>>
>> I think this is a laudable goal, and while RJF's admonitions are
>> valid, I don't think it should discourage you from trying to get
>> something working.
>
>
> Actually, it's had the opposite effect.
>
>
>>   I think even if you can get some simple cases
>> working it would be very impressive and useful.
>>
>
> What can be handled now is in
> https://github.com/rocky/FoxySheep2/tree/master/pytest/parse_expressions,
> And installing should be pretty is as easy as: pip install FoxySheep
>
> The main limiting factor is having time, need, or desire to work on it. It
> feels like there is a great deal that can be done and there is a lot of
> low-hanging fruit for anyone who wants to work on.
>



>
>
>> As a technical note I don't think it would be worth trying to
>> implement this directly in the sage preparser, at least not yet.  That
>> would be a can of worms.  Just stick to a stand-alone transpiler
>> program that can parse Mathematica code and spit out some roughly
>> equivalent Python/Sage code.  This would make the transpilation result
>> more transparent, and give you (or anyone else using it) opportunity
>> to review the transpiled code and modify it.  Burying it in the sage
>> preparser would get too hairy and distract from the primary mission,
>> and would also make it more obscured.
>>
>>
>>
>> > On Mon, Jul 13, 2020 at 4:25 PM rjf <fate...@gmail.com> wrote:
>> >>
>> >> the problem I see here is the recipe
>> >>
>> >> requiring "user choice"  and somehow specifying "inf in Mma"
>> >>
>> >> Most users will not want to specify, but probably would go along with
>> >> "the mathematically consistent choice according to experts who have
>> >> studied the matter."
>> >>
>> >> Certainly saying, as one choice, "inf in Mma" is inadequate since
>> >> the user, other people, other CAS, cannot make use of this with
>> >> any certainty.  Even "inf in Mma version 12.1" while specific,
>> >> is not so useful outside of Mma version 12.1.  There is no
>> >> axiomatic specification for "inf in Mma". Also the code
>> >> supporting it is secret.
>> >>
>> >> Being approximately right in mathematics is different from
>> >> providing an answer which is right within some defined
>> >> level of approximation  (e.g.  numerical precision,  number
>> >> of terms in a series, approximation by polynomial, ...)
>> >>
>> >> If you consider a robotic automated vehicle, being
>> >> approximately right might means it will only rarely crash
>> >> into a tree.  Being right approximately means that it
>> >> will (always) drive to its destination, give-or-take a short
>> displacement.
>> >>
>> >> RJF
>> >>
>> >>
>> >>
>> >>
>> >> On Friday, July 10, 2020 at 6:51:15 PM UTC-7, Rocky Bernstein wrote:
>> >>>
>> >>>
>> >>>
>> >>>
>> >>> User choice by option: If you want loose compatibility, then Inf in
>> Mma. If you want strict compatibility there is a strict compatibility
>> library and you can define SageInf in Mma.
>> >>>
>> >>>>
>> >>>>
>> >> I rarely use Google Translate.  I often use voice recognition (Alexa)
>> which is remarkable but
>> >> prone to errors in recognition as well as information retrieval. Maybe
>> you should build your
>> >> system for math voice parsing?  Alexa responds to
>> >> "Alexa, how much is 2+3?"
>> >> with "2+3 is 5".
>> >>
>> >> You can see some background on this here:
>> >> https://people.eecs.berkeley.edu/~fateman/papers/speakmath.pdf
>> >>
>> >> Maybe you should consider reviving "how to speak mathematics"
>> >> using newer technology.   (vs. 2003 or so.)
>> >>
>> >>
>> >>
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