But theres another memleak in the roots method of polynomial_zzpex... On 16 juin, 00:09, Jean-Pierre Flori <jpfl...@gmail.com> wrote: > I finally found the memleak in different si2sa_* functions in > sage.libs.singular.singular and provided a fix on Trac. > > On 15 juin, 21:50, Jean-Pierre Flori <jpfl...@gmail.com> wrote: > > > > > > > > > S the memleak seems to be located within creation or rather coercing > > to MPolynomial_libsingular. > > Calling gc.collect() whithin the loop seem to fix or are least > > attenuate the problem. > > However, calling afterwards does not free memory back. > > > On 15 juin, 14:29, Jean-Pierre Flori <jpfl...@gmail.com> wrote: > > > > Thanks a lot, I'll have a look at that. > > > > On 15 juin, 14:26, Alastair Irving <alastair.irv...@sjc.ox.ac.uk> > > > wrote: > > > > > On 14/06/2011 21:58, Jean-Pierre Flori wrote: > > > > > > On 14 juin, 08:44, Simon King<simon.k...@uni-jena.de> wrote: > > > > >> Since sage-nt seems to agree that it is a bug, I opened trac ticket > > > > >> #11474. > > > > > Good ! > > > > > > About the original memleak, I tried looking at how > > > > > EllipticCurves_finite_field (maybe not correct name) are created but > > > > > could not find anything fishy, only Python code which should not > > > > > produce any memleak. > > > > > Hi > > > > > I think this is a problem with multivariate polynomials over finite > > > > fields and is not specific to elliptic curves. The following code > > > > produces a leak: > > > > > K=GF(2^50,"t") > > > > R.<x,y>=PolynomialRing(K) > > > > a=K.random_element() > > > > while(1): > > > > f=a*x > > > > del f > > > > > When constructing an elliptic curve its equation is constructed in the > > > > 3-variable polynomial ring over K, and thus we will get this leak. > > > > > Best wishes > > > > > Alastair
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