#11604: PARI qfminim bug on 32-bit systems (Sage 4.7 and 4.6.2)
---------------------------+------------------------------------------------
Reporter: mmasdeu | Owner: was
Type: defect | Status: positive_review
Priority: major | Milestone: sage-duplicate/invalid/wontfix
Component: packages | Keywords: pari, qfminim, ZM_lll, large
matrix, ArchLinux, PARI/GP
Work_issues: | Upstream: Fixed upstream, but not in a
stable release.
Reviewer: Marc Masdeu | Author: Leif Leonhardy
Merged: | Dependencies:
---------------------------+------------------------------------------------
Comment(by leif):
For the record, a bit more readable, this is the patch for PARI bug 1154:
{{{
#!patch
--- src/basemath/lll.c 2011-07-17 02:01:36.000000000 +0200
+++ src/basemath/lll.c 2011-07-17 01:35:55.000000000 +0200
@@ -1,4 +1,4 @@
-/* $Id: lll.c 12380 2010-06-03 12:32:58Z bill $
+/* $Id: lll.c 12825 2011-01-14 23:09:00Z bill $
Copyright (C) 2008 The PARI group.
@@ -533,36 +533,25 @@
return U? U: B;
}
-static long
-good_prec(long d, double delta, double eta)
-{
- double t = eta+1, rho = t*t / (delta - eta*eta);
- long goodprec = (ulong) (7.0 + 0.2*d + d*log2(rho)
- + 2.0 * log ((double) d) - log2( (eta-0.5)*(1.0-delta) ));
- return nbits2prec(goodprec);
-}
-
/* Assume x a ZM, if ptB != NULL, set it to Gram-Schmidt (squared) norms
*/
GEN
ZM_lll_norms(GEN x, double DELTA, long flag, GEN *B)
{
pari_sp ltop = avma;
const double ETA = 0.51;
- long p,prec, d, n = lg(x)-1;
+ long p, d, n = lg(x)-1;
GEN U;
if (n <= 1) return lll_trivial(x, flag);
d = lg(gel(x,1))-1;
- prec = good_prec(d,DELTA,ETA);
x = RgM_shallowcopy(x);
U = (flag & LLL_INPLACE)? NULL: matid(n);
- for (p = minss(3,prec); p <= prec; p++)
+ for (p = 3; ; p++)
{
GEN m = fplll(&x, &U, B, DELTA, ETA, flag, p);
if (m) return m;
gerepileall(ltop, U? 2: 1, &x, &U);
}
- pari_err(bugparier,"ZM_lll");
- return NULL;
+ return NULL; /* NOT REACHED */
}
/********************************************************************/
}}}
--
Ticket URL: <http://trac.sagemath.org/sage_trac/ticket/11604#comment:24>
Sage <http://www.sagemath.org>
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