apologize for my ignorance.
Best wishes
Artur
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P.S. and Fedora version is 14
W dniu 2011-11-27 18:18, Simon King pisze:
Hi Artur,
my first impression of your post was: Not enough information (thus,
virtually impossible to answer), and rather rude.
Perhaps you find http://catb.org/~esr/faqs/smart-questions.html worth
reading.
On 27 Nov
Shift + Enter doesn't work no button evaluate
W dniu 2011-11-27 18:18, Simon King pisze:
Hi Artur,
my first impression of your post was: Not enough information (thus,
virtually impossible to answer), and rather rude.
Perhaps you find http://catb.org/~esr/faqs/smart-questions.html worth
: 'EllipticCurve_rational_field' object has no attribute
'points'
Best wishes
Artur
W dniu 2011-11-27 20:00, Volker Braun pisze:
You want to open http://localhost:8000 in a web browser on the host
machine. --
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:16:10 AM UTC-8, Artur wrote:
2+2 Work, Hurah!!! Thank You very much!
Tell me how to find integral points on elliptic curve
x^3-y^2=-297
Im start
E=EllipticCurve([0,297])
E
Elliptic Curve defined by y^2 = x^3 + 297 over Rational Field
Now type E. and hit the TAB
Dear John,
Mayby in manual will be all options connected in Elliptic curve
E.conductor()
work properly
Best wishes
Artur
W dniu 2011-11-27 20:21, John H Palmieri pisze:
On Sunday, November 27, 2011 11:16:10 AM UTC-8, Artur wrote:
2+2 Work, Hurah!!! Thank You very much!
Tell me how
OK ! I was forgot add ()
E=EllipticCurve([0,297])
E
E.conductor()
E.integral_points()
work perfect . Thank You for proffessional assist!
Best wishes
Artur
W dniu 2011-11-27 20:21, John H Palmieri pisze:
On Sunday, November 27, 2011 11:16:10 AM UTC-8, Artur wrote:
2+2 Work, Hurah
WOW! As many options!
Wonderfull !!! I like SAGE!
Best wishes
Artur
P.S. Have Sage Prime factorization algorhitms?
W dniu 2011-11-27 20:29, Renan Birck Pinheiro pisze:
2011/11/27 Artur gra...@csl.pl mailto:gra...@csl.pl
After Tab key on E I have following:
snip
You forgot the point
John
Tell me yet is possible to count rank of my curve over rational field
I was try
E.mwrank
bound method EllipticCurve_rational_field.mwrank of Elliptic Curve
defined by y^2
W dniu 2011-11-27 20:21, John H Palmieri pisze:
On Sunday, November 27, 2011 11:16:10 AM UTC-8, Artur wrote
John,
Many Thanks for support! Now I have all information which I need on the
start.
About Integer factorizations Will be worthy to implemented to SAGE probe
factorization with prime base to safe computer time.
best wishes
Artur
W dniu 2011-11-27 21:41, Justin C. Walker pisze:
On Nov 27
) need lot of time.
That is worth lost 5 second on the start and lot of very big numbers can
be factorized completely on this method during 5 seconds only.
Best wishes
Artur
W dniu 2011-11-27 22:33, Simon King pisze:
Hi Artur,
On 27 Nov., 22:08, Arturgra...@csl.pl wrote:
John,
Many Thanks
Dear Simon,
That mean that if You to intend factorized number e.g. with 100 decimal
digits on the start probe factorization (routine time 5 second) later
algorhitm (ecm or qsieve)
Best wishes
Artur
W dniu 2011-11-28 00:14, Simon King pisze:
That is worth lost 5 second on the start ...
Do
Artur
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Dear Doug, Could You infrom me how I can increase precission in my SAGE?
Best wishes
Artur
W dniu 2011-11-29 05:20, D. S. McNeil pisze:
:-/ That's definitely a bug. The precision used in
integral_points_with_bounded_mw_coeffs (100 bits) is too small to find
that solution. Even bumping
Hi,
Thank You very much for the answer. If I'll have more troubles may I write
to You?
I wish you a very happy Easter!
Best regards,
Artur Zielinski
2012/4/7 Maarten Derickx m.derickx.stud...@gmail.com
I'll give you a small example so hopefully you can figure out the rest.
The following
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