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The first integral can be converted to a sum, which a CAS probably finds easier to solve.
which was solved by Sage.
Okay.
Would you like to see my solution in that thread?
Put it as a sum of infinite series.
No, the same.
Yes, and I found an analytical solution as well.
Okay, I thought we were talking about some other such integrals.
Which are those?
Ah, okay!
Thanks for reminding that, I had almost lost touch with the pslq.
This is the higher precision output by D. H. Bailey's "experimental mathematician's toolkit": -16.69947371922907049618724340073146784130179174288144470245664281170485
Try one:
pslq[{-16.69947371922907049618724347541020677037,1, \[Pi], \[Pi]^2, \[Pi]^3, \[Pi]^4, \[Pi]^5, \[Pi]^6, \[Pi]^7}, 25]and then
pslq[{-16.6994737192290704961872434007314678413017917428814446693080866964921,1, \[Pi], \[Pi]^2, \[Pi]^3, \[Pi]^4, \[Pi]^5, \[Pi]^6, \[Pi]^7},50]
What is that number supposed to be, there's some mismatch.
16.69947371922907049618724347541020677037
16.6994737192290704961872434007314678413017917428814446693080866964921
Hi,
Hi,
Hi,
Hi bobbym,
Okay, enjoy!
Their site has it for mack and wind also: http://www.imagemagick.org/script/binary-releases.php
Used imagemagick's convert utility.
E.g. to resize to 80x80 image which is the maximum allowed:
convert -resize 80x80 2361.png 2361r.pngSage..
Any plotting software can do.
Yes.
Thanks.
Used parametric equations and line plot.
Hi bobbym,
You're welcome.
Hi bobbym,
As a rule of thumb, read the comments before downloading!
Did not read all the papers yet, but understood how to apply the rook polynomials to the problem.
You're welcome.