Changeset d5cdf33 in git


Ignore:
Timestamp:
Sep 13, 2013, 2:15:30 PM (10 years ago)
Author:
Oleksandr Motsak <motsak@…>
Branches:
(u'jengelh-datetime', 'ceac47cbc86fe4a15902392bdbb9bd2ae0ea02c6')(u'spielwiese', 'a800fe4b3e9d37a38c5a10cc0ae9dfa0c15a4ee6')
Children:
4154bbc120e4fa4e98cdea1ae5c4cbb3e65e843aebf4609b3438506fccde45026d6628e1b7c7536a
Parents:
7627f67da8dc2c135f659c4e3f2ef25e3de4f00ebcaedabde8a91586f1c53635c29757100a6804ba
Message:
Merge pull request #371 from mmklee/cancellation

Cancellation
Files:
7 edited

Legend:

Unmodified
Added
Removed

  • Tst/Old/longalg.res.gz.uu

    r7627f6 rd5cdf33  
    1 begin 644 longalg.res.gz
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  • Tst/Old/longalg.stat

    r7627f6 rd5cdf33  
    1 1 >> tst_memory_0 :: 1367319832:3.1.3.sw $Id$:spielwiese:version:mamawutz:102144
    2 1 >> tst_memory_1 :: 1367319832:3.1.3.sw $Id$:spielwiese:version:mamawutz:2363392
    3 1 >> tst_memory_2 :: 1367319832:3.1.3.sw $Id$:spielwiese:version:mamawutz:2387968
    4 1 >> tst_timer_1 :: 1367319832:3.1.3.sw $Id$:spielwiese:version:mamawutz:7
     11 >> tst_memory_0 :: 1379067996:3.1.3.sw, 64 bit:spielwiese:x86_64-Linux:fifi.mathematik.uni-kl.de:217672
     21 >> tst_memory_1 :: 1379067996:3.1.3.sw, 64 bit:spielwiese:x86_64-Linux:fifi.mathematik.uni-kl.de:2289664
     31 >> tst_memory_2 :: 1379067996:3.1.3.sw, 64 bit:spielwiese:x86_64-Linux:fifi.mathematik.uni-kl.de:2376496
     41 >> tst_timer_1 :: 1379067996:3.1.3.sw, 64 bit:spielwiese:x86_64-Linux:fifi.mathematik.uni-kl.de:2

  • Tst/Old/zahlen0.res.gz.uu

    r7627f6 rd5cdf33  
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  • Tst/Old/zahlen0.stat

    r7627f6 rd5cdf33  
    1 1 >> tst_memory_0 :: 1367320014:3.1.3.sw $Id$:spielwiese:version:mamawutz:413604
    2 1 >> tst_memory_1 :: 1367320014:3.1.3.sw $Id$:spielwiese:version:mamawutz:2256896
    3 1 >> tst_memory_2 :: 1367320014:3.1.3.sw $Id$:spielwiese:version:mamawutz:2383872
    4 1 >> tst_timer_1 :: 1367320014:3.1.3.sw $Id$:spielwiese:version:mamawutz:120
     11 >> tst_memory_0 :: 1379068167:3.1.3.sw, 64 bit:spielwiese:x86_64-Linux:fifi.mathematik.uni-kl.de:823688
     21 >> tst_memory_1 :: 1379068167:3.1.3.sw, 64 bit:spielwiese:x86_64-Linux:fifi.mathematik.uni-kl.de:2244608
     31 >> tst_memory_2 :: 1379068167:3.1.3.sw, 64 bit:spielwiese:x86_64-Linux:fifi.mathematik.uni-kl.de:2376496
     41 >> tst_timer_1 :: 1379068167:3.1.3.sw, 64 bit:spielwiese:x86_64-Linux:fifi.mathematik.uni-kl.de:25

  • libpolys/polys/clapsing.cc

    r7627f6 rd5cdf33  
    147147}
    148148
    149 void singclap_gcd_and_divide ( poly& f, poly& g, const ring r)
     149poly singclap_gcd_and_divide ( poly& f, poly& g, const ring r)
    150150{
    151151  poly res=NULL;
    152152
    153   if (f!=NULL) p_Cleardenom(f, r);
    154   if (g!=NULL) p_Cleardenom(g, r);
    155   else         return; // g==0 => but do a p_Cleardenom(f)
    156   if (f==NULL) return; // f==0 => but do a p_Cleardenom(g)
     153  if (g == NULL)
     154  {
     155    res= p_Copy (f,r);
     156    p_Delete (&f, r);
     157    f=p_One (r);
     158    return res;
     159  }
     160  if (f==NULL)
     161  {
     162    res= p_Copy (g,r);
     163    p_Delete (&g, r);
     164    g=p_One (r);
     165    return res;
     166  }
    157167
    158168  Off(SW_RATIONAL);
    … …  
    169179      p_Delete(&f,r);
    170180      p_Delete(&g,r);
    171       f=convFactoryPSingP( F/GCD, r);
    172       g=convFactoryPSingP( G/GCD, r);
    173     }
     181      if (getCharacteristic() == 0)
     182        On (SW_RATIONAL);
     183      F /= GCD;
     184      G /= GCD;
     185      if (getCharacteristic() == 0)
     186      {
     187        CanonicalForm denF= bCommonDen (F);
     188        CanonicalForm denG= bCommonDen (G);
     189        G *= denG;
     190        F *= denF;
     191        Off (SW_RATIONAL);
     192        CanonicalForm gcddenFdenG= gcd (denG, denF);
     193        denG /= gcddenFdenG;
     194        denF /= gcddenFdenG;
     195        On (SW_RATIONAL);
     196        G *= denF;
     197        F *= denG;
     198      }
     199      f=convFactoryPSingP( F, r);
     200      g=convFactoryPSingP( G, r);
     201    }
     202    res=convFactoryPSingP( GCD , r);
    174203    if (!b1) Off (SW_USE_EZGCD_P);
    175204  }
    … …  
    193222        p_Delete(&f,r);
    194223        p_Delete(&g,r);
    195         f= convFactoryAPSingAP( F/GCD,r );
    196         g= convFactoryAPSingAP( G/GCD,r );
    197       }
     224        if (getCharacteristic() == 0)
     225          On (SW_RATIONAL);
     226        F /= GCD;
     227        G /= GCD;
     228        if (getCharacteristic() == 0)
     229        {
     230          CanonicalForm denF= bCommonDen (F);
     231          CanonicalForm denG= bCommonDen (G);
     232          G *= denG;
     233          F *= denF;
     234          Off (SW_RATIONAL);
     235          CanonicalForm gcddenFdenG= gcd (denG, denF);
     236          denG /= gcddenFdenG;
     237          denF /= gcddenFdenG;
     238          On (SW_RATIONAL);
     239          G *= denF;
     240          F *= denG;
     241        }
     242        f= convFactoryAPSingAP( F,r );
     243        g= convFactoryAPSingAP( G,r );
     244      }
     245      res= convFactoryAPSingAP( GCD,r );
    198246      if (!b1) Off(SW_USE_QGCD);
    199247    }
    … …  
    207255        p_Delete(&f,r);
    208256        p_Delete(&g,r);
    209         f= convFactoryPSingTrP( F/GCD,r );
    210         g= convFactoryPSingTrP( G/GCD,r );
    211       }
     257        if (getCharacteristic() == 0)
     258          On (SW_RATIONAL);
     259        F /= GCD;
     260        G /= GCD;
     261        if (getCharacteristic() == 0)
     262        {
     263          CanonicalForm denF= bCommonDen (F);
     264          CanonicalForm denG= bCommonDen (G);
     265          G *= denG;
     266          F *= denF;
     267          Off (SW_RATIONAL);
     268          CanonicalForm gcddenFdenG= gcd (denG, denF);
     269          denG /= gcddenFdenG;
     270          denF /= gcddenFdenG;
     271          On (SW_RATIONAL);
     272          G *= denF;
     273          F *= denG;
     274        }
     275        f= convFactoryPSingTrP( F,r );
     276        g= convFactoryPSingTrP( G,r );
     277      }
     278      res= convFactoryPSingTrP( GCD,r );
    212279    }
    213280  }
    … …  
    215282    WerrorS( feNotImplemented );
    216283  Off(SW_RATIONAL);
     284  return res;
    217285}
    218286

  • libpolys/polys/clapsing.h

    r7627f6 rd5cdf33  
    3333
    3434/// clears denominators of f and g, divides by gcd(f,g)
    35 void singclap_gcd_and_divide ( poly& f, poly& g, const ring r);
     35poly singclap_gcd_and_divide ( poly& f, poly& g, const ring r);
    3636
    3737// commented out!

  • libpolys/polys/ext_fields/transext.cc

    r7627f6 rd5cdf33  
    13771377
    13781378#ifdef HAVE_FACTORY
    1379   poly pGcd;
    13801379  /* here we assume: NUM(f), DEN(f) !=NULL, in Z_a reqp. Z/p_a */
    1381     pGcd = singclap_gcd_r(NUM(f), DEN(f), ntRing);
     1380  poly pGcd = singclap_gcd_and_divide(NUM(f), DEN(f), ntRing);
    13821381  if (p_IsConstant(pGcd, ntRing)
    13831382  && n_IsOne(p_GetCoeff(pGcd, ntRing), ntCoeffs)
    … …  
    13911390    {
    13921391      NUM (f) = p_Div_nn (NUM (f), p_GetCoeff (DEN(f),ntRing), ntRing);
    1393       //poly newNum= singclap_pdivide (NUM(f), DEN (f), ntRing);
    1394       //p_Delete(&NUM (f), ntRing);
    1395       //NUM (f)= newNum;
    13961392      p_Delete(&DEN (f), ntRing);
    13971393      DEN (f) = NULL;
    … …  
    14021398  { /* We divide both NUM(f) and DEN(f) by the gcd which is known
    14031399       to be != 1. */
    1404     poly newNum = singclap_pdivide(NUM(f), pGcd, ntRing);
    1405     p_Delete(&NUM(f), ntRing);
    1406     NUM(f) = newNum;
    1407     poly newDen = singclap_pdivide(DEN(f), pGcd, ntRing);
    1408     p_Delete(&DEN(f), ntRing);
    1409     DEN(f) = newDen;
    14101400    if (p_IsConstant(DEN(f), ntRing) &&
    14111401        n_IsOne(p_GetCoeff(DEN(f), ntRing), ntCoeffs))
    … …  
    14131403      /* DEN(f) = 1 needs to be represented by NULL! */
    14141404      p_Delete(&DEN(f), ntRing);
    1415       newDen = NULL;
     1405      DEN(f) = NULL;
    14161406    }
    14171407    else
    1418     { /* Note that over Q, by cancelling the gcd, we may have produced
    1419          fractional coefficients in NUM(f), DEN(f), or both. The next
    1420          call will remove those nested fractions, in case there are
    1421          any. */
    1422       if (nCoeff_is_Q(ntCoeffs)) handleNestedFractionsOverQ(f, cf);
     1408    {
     1409      if (nCoeff_is_Zp(ntCoeffs) && p_IsConstant (DEN (f), ntRing))
     1410      {
     1411        NUM (f) = p_Div_nn (NUM (f), p_GetCoeff (DEN(f),ntRing), ntRing);
     1412        p_Delete(&DEN (f), ntRing);
     1413        DEN (f) = NULL;
     1414        COM (f) = 0;
     1415      }
    14231416    }
    14241417  }
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