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|    sci.math.symbolic    |    Symbolic algebra discussion    |    10,432 messages    |
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|    Message 10,330 of 10,432    |
|    Dr Huang (DrHuang.com) to Nasser M. Abbasi    |
|    Re: Fyi, new version of the independent     |
|    08 Oct 23 15:11:01    |
      From: drhuang57@gmail.com              On Saturday, 7 October 2023 at 11:24:31 UTC+11, Nasser M. Abbasi wrote:       > > where is your list of problems? does it include any order differrential       eq? e.g. complex order. May I suggest you test with MathHandbook as well? it       can solve some problems that other cannot solve, e.g.       > > Internal problem ID [119]       > >       > The 11,000 problems now are just listed on the pages you see. I do not       > have them listed in separate plain text in one file. They are in an       > internal database. One day, I will make a list in plain text file       > to download.       If you can publish your list in separate plain text, I can test more, as 1012        problems of Differential Equations were tested with WolframAlpha and       MathHandbook.com online.       http://DrHuang.com/index/tests/       https://server.DrHuang.com/index/tests/                     > Problem ID [119] is       >       > Book: Differential equations and linear algebra, 3rd ed., Edwards and Penney       > Section: Section 1.6, Substitution methods and exact equations. Page 74       >       > 2*x/y(x)-3*y(x)^2/x^4+(-x^2/y(x)^2+1/y(x)^(1/2)+2*y(x)/x^3)*diff(y(x),x) = 0       >       > This is solved by Maple. But Mathematica did not solve it for some reason.       >       > DSolve[2*x/y[x]-3*y[x]^2/x^4+(-x^2/y[x]^2+1/y[x]^(1/2)+2*y[x]/       ^3)*y'[x]==0,y[x],x]       >       >       > > ------------------------------------       > > MathHandbook.com       >       > --Nasser              --- SoupGate-Win32 v1.05        * Origin: you cannot sedate... all the things you hate (1:229/2)    |
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