Import Geant4 11.2.0 source tree

This commit is contained in:
Gabriele Cosmo
2023-12-08 10:43:34 +01:00
parent dd1f179cda
commit 860a2b92bf
3962 changed files with 139318 additions and 164259 deletions
-2
View File
@@ -18,9 +18,7 @@ set(G4clhep_HEADERS
include/CLHEP/Random/EngineFactory.h
include/CLHEP/Random/engineIDulong.h
include/CLHEP/Random/JamesRandom.h
include/CLHEP/Random/mixmax_skip_N8.icc
include/CLHEP/Random/mixmax_skip_N17.icc
include/CLHEP/Random/mixmax_skip_N240.icc
include/CLHEP/Random/MixMaxRng.h
include/CLHEP/Random/MTwistEngine.h
include/CLHEP/Random/NonRandomEngine.h
+22 -4
View File
@@ -6,11 +6,29 @@ It must **not** be used as a substitute for writing good git commit messages!
-------------------------------------------------------------------------------
## 2023-10-13 Gabriele Cosmo (clhep-V11-01-03)
- Synchronised with CLHEP-2.4.7.1.
* Random (L.Garren)
o Added missing shootArray() implementation in RandPoissonQ.
## 2023-09-19 Gabriele Cosmo (clhep-V11-01-02)
- In Random module:
* Fixes to MixMax previous commit to resolve reproducibility issues.
* Removed obsolete MixMax matrix files mixmax_skip_N8.icc and
mixmax_skip_N240.icc.
## 2023-08-16 Gabriele Cosmo (clhep-V11-01-01)
- In Random module:
* Random (K.Savvidy)
o Optimised MixMax performance based on experience learned since 2017.
o Updated MixMax class structure.
## 2022-12-13 Gabriele Cosmo (clhep-V11-01-00)
- Fixed compilation warnings for implicit type conversions on macOS/XCode 14.1
in Random and Evaluator code.
- Fixed cases of C++20 deprecated arithmetics with unnamed enumerations
in Vector classes.
- Synchronised with CLHEP-2.4.6.4.
* Fixed compilation warnings for implicit type conversions on macOS/XCode 14.1
in Random and Evaluator code.
* Fixed cases of C++20 deprecated arithmetics with unnamed enumerations
in Vector classes.
## 2022-10-10 Gabriele Cosmo (clhep-V11-00-08)
- Synchronised with CLHEP-2.4.6.2.
+78 -56
View File
@@ -27,7 +27,9 @@
// http://dx.doi.org/10.1016/j.chaos.2016.05.003
//
// =======================================================================
// Implementation by Konstantin Savvidy - Copyright 2004-2017
// Implementation by Konstantin Savvidy - Copyright 2004-2023
// July 2023 - Updated class structure upon suggestions from Marco Barbone
// September 2023 - fix (re-)initialization from Gabriele Cosmo
// =======================================================================
#ifndef MixMaxRng_h
@@ -45,9 +47,10 @@ namespace CLHEP {
*/
using myID_t = std::uint32_t;
using myuint_t = unsigned long long int;
using myuint_t = std::uint64_t;
class MixMaxRng: public HepRandomEngine {
class alignas(128) MixMaxRng : public HepRandomEngine
{
static const int N = 17;
@@ -63,15 +66,22 @@ public:
MixMaxRng& operator=(const MixMaxRng& rng);
// Copy constructor and assignment operator.
double flat() { return (S.counter<=(N-1)) ? generate(S.counter):iterate(); }
inline double flat()
{
if (counter >= N) iterate();
return INV_M61*static_cast<double>(V[counter++]);
}
// Returns a pseudo random number between 0 and 1
// (excluding the zero: in (0,1] )
// excluding the zero: in (0,1]
// smallest number which it will give is approximately 10^-19
void flatArray (const int size, double* vect);
// Fills the array "vect" of specified size with flat random values.
void setSeed(long seed, int dum=0);
inline void setSeed(long longSeed, int = 0 /* extraSeed */)
{
seed_spbox(theSeed = longSeed);
}
// Sets the state of the algorithm according to seed.
void setSeeds(const long * seeds, int seedNum=0);
@@ -90,12 +100,15 @@ public:
void showStatus() const;
// Dumps the engine status on the screen.
operator double();
inline operator double() { return flat(); }
// Returns same as flat()
operator float();
inline operator float() { return float( flat() ); }
// less precise flat, faster if possible
operator unsigned int();
// 32-bit flat
inline operator unsigned int() { return static_cast<unsigned int>(get_next()); }
// 32-bit flat. clhep_get_next() returns a 64-bit integer, of which
// the lower 61 bits are random and upper 3 bits are zero
virtual std::ostream & put (std::ostream & os) const;
virtual std::istream & get (std::istream & is);
@@ -106,64 +119,79 @@ public:
static std::string engineName();
std::vector<unsigned long> put () const;
bool get (const std::vector<unsigned long> & v);
bool getState (const std::vector<unsigned long> & v);
bool get (const std::vector<unsigned long> & vec);
bool getState (const std::vector<unsigned long> & vec);
private:
static constexpr long long int SPECIAL = ((N==17)? 0 : ((N==240)? 487013230256099140ULL:0) ); // etc...
static constexpr long long int SPECIALMUL= ((N==17)? 36: ((N==240)? 51 :53) ); // etc...
// Note the potential for confusion...
static constexpr long long int SPECIAL = 0;
static constexpr long long int SPECIALMUL= 36;
static constexpr int BITS=61;
static constexpr myuint_t M61=2305843009213693951ULL;
static constexpr double INV_M61=0.43368086899420177360298E-18;
static constexpr unsigned int VECTOR_STATE_SIZE = 2*N+4; // 2N+4 for MIXMAX
#define MIXMAX_MOD_MERSENNE(k) ((((k)) & M61) + (((k)) >> BITS) )
inline myuint_t MIXMAX_MOD_MERSENNE(myuint_t k)
{
return ((((k)) & M61) + (((k)) >> BITS) );
}
static constexpr int rng_get_N();
static constexpr long long int rng_get_SPECIAL();
static constexpr int rng_get_SPECIALMUL();
void seed_uniquestream( myID_t clusterID, myID_t machineID, myID_t runID, myID_t streamID );
void seed_spbox(myuint_t);
void seed_spbox(myuint_t seed);
void print_state() const;
myuint_t precalc();
myuint_t get_next() ;
inline double get_next_float() { return get_next_float_packbits(); }
// Returns a random double with all 52 bits random, in the range (0,1]
myuint_t get_next();
MixMaxRng Branch();
void BranchInplace(int id);
MixMaxRng(myID_t clusterID, myID_t machineID, myID_t runID, myID_t streamID ); // Constructor with four 32-bit seeds
inline void seed64(myuint_t seedval) { seed_uniquestream( 0, 0, (myID_t)(seedval>>32), (myID_t)seedval ); } // seed with one 64-bit seed
double generate(int i);
double iterate();
double get_next_float_packbits();
#if defined __GNUC__
#pragma GCC diagnostic push
#pragma GCC diagnostic ignored "-Wstrict-aliasing"
#pragma GCC diagnostic ignored "-Wuninitialized"
#endif
inline double convert1double(myuint_t u)
inline void seed64(myuint_t seedval) // seed with one 64-bit seed
{
const double one = 1;
const myuint_t onemask = *(myuint_t*)&one;
myuint_t tmp = (u>>9) | onemask; // bits between 52 and 62 dont affect the result!
double d = *(double*)&tmp;
return d-1.0;
seed_uniquestream( 0, 0, (myID_t)(seedval>>32), (myID_t)seedval );
}
inline void iterate()
{
myuint_t tempP, tempV;
V[0] = ( tempV = sumtot );
myuint_t insumtot = V[0], ovflow = 0; // will keep a running sum of all new elements
tempP = 0; // will keep a partial sum of all old elements
myuint_t tempPO;
tempPO = MULWU(tempP); tempP = modadd(tempP, V[1] ); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); V[1] = tempV; insumtot += tempV; if (insumtot < tempV) {++ovflow;}
tempPO = MULWU(tempP); tempP = modadd(tempP, V[2] ); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); V[2] = tempV; insumtot += tempV; if (insumtot < tempV) {++ovflow;}
tempPO = MULWU(tempP); tempP = modadd(tempP, V[3] ); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); V[3] = tempV; insumtot += tempV; if (insumtot < tempV) {++ovflow;}
tempPO = MULWU(tempP); tempP = modadd(tempP, V[4] ); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); V[4] = tempV; insumtot += tempV; if (insumtot < tempV) {++ovflow;}
tempPO = MULWU(tempP); tempP = modadd(tempP, V[5] ); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); V[5] = tempV; insumtot += tempV; if (insumtot < tempV) {++ovflow;}
tempPO = MULWU(tempP); tempP = modadd(tempP, V[6] ); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); V[6] = tempV; insumtot += tempV; if (insumtot < tempV) {++ovflow;}
tempPO = MULWU(tempP); tempP = modadd(tempP, V[7] ); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); V[7] = tempV; insumtot += tempV; if (insumtot < tempV) {++ovflow;}
tempPO = MULWU(tempP); tempP = modadd(tempP, V[8] ); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); V[8] = tempV; insumtot += tempV; if (insumtot < tempV) {++ovflow;}
tempPO = MULWU(tempP); tempP = modadd(tempP, V[9] ); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); V[9] = tempV; insumtot += tempV; if (insumtot < tempV) {++ovflow;}
tempPO = MULWU(tempP); tempP = modadd(tempP, V[10]); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); V[10] = tempV; insumtot += tempV; if (insumtot < tempV) {++ovflow;}
tempPO = MULWU(tempP); tempP = modadd(tempP, V[11]); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); V[11] = tempV; insumtot += tempV; if (insumtot < tempV) {++ovflow;}
tempPO = MULWU(tempP); tempP = modadd(tempP, V[12]); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); V[12] = tempV; insumtot += tempV; if (insumtot < tempV) {++ovflow;}
tempPO = MULWU(tempP); tempP = modadd(tempP, V[13]); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); V[13] = tempV; insumtot += tempV; if (insumtot < tempV) {++ovflow;}
tempPO = MULWU(tempP); tempP = modadd(tempP, V[14]); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); V[14] = tempV; insumtot += tempV; if (insumtot < tempV) {++ovflow;}
tempPO = MULWU(tempP); tempP = modadd(tempP, V[15]); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); V[15] = tempV; insumtot += tempV; if (insumtot < tempV) {++ovflow;}
tempPO = MULWU(tempP); tempP = modadd(tempP, V[16]); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); V[16] = tempV; insumtot += tempV; if (insumtot < tempV) {++ovflow;}
sumtot = MIXMAX_MOD_MERSENNE(MIXMAX_MOD_MERSENNE(insumtot) + (ovflow <<3 ));
counter=1;
}
void state_init();
inline myuint_t MULWU (myuint_t k)
{
return (( (k)<<(SPECIALMUL) & M61) ^ ( (k) >> (BITS-SPECIALMUL)) );
}
#if defined __GNUC__
#pragma GCC diagnostic pop
#endif
myuint_t MOD_MULSPEC(myuint_t k);
myuint_t MULWU(myuint_t k);
void seed_vielbein( unsigned int i); // seeds with the i-th unit vector, i = 0..N-1, for testing only
myuint_t iterate_raw_vec(myuint_t* Y, myuint_t sumtotOld);
myuint_t apply_bigskip(myuint_t* Vout, myuint_t* Vin, myID_t clusterID, myID_t machineID, myID_t runID, myID_t streamID );
myuint_t modadd(myuint_t foo, myuint_t bar);
inline myuint_t modadd(myuint_t xfoo, myuint_t xbar)
{
return MIXMAX_MOD_MERSENNE(xfoo+xbar);
}
#if defined(__x86_64__)
myuint_t mod128(__uint128_t s);
myuint_t fmodmulM61(myuint_t cum, myuint_t a, myuint_t b);
@@ -171,17 +199,11 @@ private:
myuint_t fmodmulM61(myuint_t cum, myuint_t s, myuint_t a);
#endif
private:
// Engine state
struct rng_state_st
{
std::array<myuint_t, N> V;
myuint_t sumtot;
int counter;
};
typedef struct rng_state_st rng_state_t; // struct alias
rng_state_t S;
myuint_t V[N] = {0};
myuint_t sumtot = 0;
int counter = N;
};
} // namespace CLHEP
File diff suppressed because one or more lines are too long
@@ -1,294 +0,0 @@
//
// -*- C++ -*-
//
// -----------------------------------------------------------------------
// MixMax Matrix PseudoRandom Number Generator
// --- MixMax ---
// -----------------------------------------------------------------------
//
// Generator described in:
//
// G.K.Savvidy and N.G.Ter-Arutyunian,
// On the Monte Carlo simulation of physical systems,
// J.Comput.Phys. 97, 566 (1991);
// Preprint EPI-865-16-86, Yerevan, Jan. 1986
// http://dx.doi.org/10.1016/0021-9991(91)90015-D
//
// K.Savvidy
// "The MIXMAX random number generator"
// Comp. Phys. Commun. (2015)
// http://dx.doi.org/10.1016/j.cpc.2015.06.003
//
// K.Savvidy and G.Savvidy
// "Spectrum and Entropy of C-systems. MIXMAX random number generator"
// Chaos, Solitons & Fractals, Volume 91, (2016) pp. 33-38
// http://dx.doi.org/10.1016/j.chaos.2016.05.003
//
// -----------------------------------------------------------------------
/*
skipping matrix for N=8
three-parameter generator with m=2^53+1, s=0
*/
{
{ 788472011673754725 , 504392931461020386 , 2277048297991722020 , 536676515745497838 , 2196712233851697653 , 1212351258795831170 , 1507724523659869703 , 1373203865901861126 }, // x^2^256
{ 301950581079941521 , 942161077174856340 , 1709924881683456502 , 1236895465336323765 , 784131775911916825 , 2171381504524099377 , 69364380913386671 , 440003703207898788 }, // x^2^257
{ 1061315900878560816 , 1873403375992171499 , 1313963976151500367 , 2158461035133408282 , 354177604645659842 , 2201500956310676057 , 1511283231369593517 , 1710537319719334784 }, // x^2^258
{ 484634636820034254 , 1735343306326130046 , 1042617204208658777 , 1315652757806699188 , 1735818965585088031 , 1218025205131984512 , 263142304553001512 , 470504461483486782 }, // x^2^259
{ 105094898054487103 , 1166179934879398052 , 549478403625968529 , 1839539169546034080 , 1238452887272042100 , 1236596576663976697 , 1445126777176767961 , 2149640439599954656 }, // x^2^260
{ 343142614350713751 , 314395841028641361 , 407305795294142756 , 2102588657158640086 , 1994177381383943068 , 2026167339952671947 , 2178141325038374546 , 816875395538941274 }, // x^2^261
{ 11587422315470295 , 1312588512564319541 , 386403590131898615 , 2145406743745439617 , 1066349240680408615 , 2267309013399165408 , 791234776596952162 , 792589579928653197 }, // x^2^262
{ 777479078927516621 , 2203518127143989694 , 2196028283463958179 , 200338838404288377 , 1213770307665192822 , 1525788853799045841 , 2089490761795261036 , 942136585769864863 }, // x^2^263
{ 570706406354035563 , 2069840619049671673 , 1886681621518635595 , 2121926485976227427 , 1554412311824497337 , 1342861213369742264 , 2012088082383689899 , 1300501896141952283 }, // x^2^264
{ 1903360804461297810 , 2288340228194315933 , 1079326604544951471 , 2237448347695899 , 2181324518584330084 , 2140280266535186444 , 542417656612271251 , 573440772770857084 }, // x^2^265
{ 1932841970917172987 , 1827771334219024229 , 454668085749693980 , 1998014804297211539 , 159341797328455925 , 1783493636111498748 , 954150855658202309 , 381412810337890295 }, // x^2^266
{ 690155801527911916 , 1761888270497854982 , 95587394727764982 , 1069365478727371590 , 1408585825863833738 , 1043990648653252601 , 1320248147790458921 , 779190308039445494 }, // x^2^267
{ 683509593562709824 , 1042236153556730011 , 1587675433555744236 , 482064858701518015 , 774759967285602519 , 448550294595192330 , 928869768505175149 , 1532427718805330034 }, // x^2^268
{ 370477751932396939 , 840371969475102457 , 994994557979311450 , 2044481694457093504 , 1510082883968755944 , 561017964992626678 , 702590751919484542 , 1880405961758167320 }, // x^2^269
{ 727158450027905164 , 2085743032321553455 , 321803657954407027 , 1227721296924315855 , 1598689912706975699 , 352206360942618355 , 552632372036414045 , 2177787719418349861 }, // x^2^270
{ 1253745299122668947 , 637906236313436366 , 222120991912088984 , 503164359327056698 , 388027580368455654 , 949760161306465252 , 1617219323354638383 , 843651904641103555 }, // x^2^271
{ 1923911694993693089 , 560226400853857945 , 1936701492307784124 , 1748199052509055462 , 33957820815929422 , 1810345236831329961 , 858456818903359817 , 2118432073451085614 }, // x^2^272
{ 626738496840044047 , 617765167241145410 , 19237994901216891 , 685278562362866025 , 2264701957644881648 , 106101523936561452 , 521258113601299909 , 68254162052654336 }, // x^2^273
{ 1781946046930871721 , 770624478957889713 , 845947492851430452 , 2034770066802226795 , 200233197609134431 , 1452052310627261890 , 199322096220977015 , 1585248688520308006 }, // x^2^274
{ 2002476361393000438 , 1271556603469238878 , 1393993756892785163 , 4467157228062902 , 685060284083312779 , 233186243817914320 , 660587782107231470 , 1822548750327614516 }, // x^2^275
{ 2108244183316339465 , 582727018062128117 , 2085162998220028720 , 563349165385645425 , 669238301542279562 , 1954694382853125018 , 715522867478393688 , 702379801834299277 }, // x^2^276
{ 782068661175253984 , 1109041687542966454 , 1810187125967748368 , 365523157605568924 , 1990092834746784634 , 257393889886211077 , 1326087677690717750 , 1230899109047220834 }, // x^2^277
{ 1536503690895567083 , 504143623332155859 , 524236954269530256 , 462032826384579955 , 2005260516806561034 , 2248121905556192570 , 268671724442147378 , 473383641184363051 }, // x^2^278
{ 834444130431663841 , 744266152109888825 , 590933780561931722 , 1291338777345533204 , 2035011573923734843 , 317501560173085699 , 954895309600585114 , 672499611839848105 }, // x^2^279
{ 837016868976810410 , 839274742387313221 , 780259767852426704 , 1994532761732194548 , 1557969934292207103 , 1231730779027967583 , 912163657464699324 , 475287422407563577 }, // x^2^280
{ 1022880011619604803 , 1459303712499474246 , 816446646841872490 , 1773668771889012570 , 282893474599583284 , 1757089265824882286 , 2132893624529371192 , 1869074345988119025 }, // x^2^281
{ 672306820748123999 , 1395780953839561442 , 1973553681028597819 , 386750240478406131 , 105333081837134537 , 954943652501253988 , 558292504172958569 , 813031505616666431 }, // x^2^282
{ 1339661765865469731 , 1464906065206800824 , 1377143956763059459 , 1296294227285817348 , 26783747229133309 , 15123831758228789 , 1062933074617758702 , 1657039368069105353 }, // x^2^283
{ 1027660519995542204 , 1907446071754164500 , 2178640900219028509 , 2174887705519370029 , 2225206340524580963 , 1050436021061817550 , 769010530701912591 , 69450695637452962 }, // x^2^284
{ 1167579235557417927 , 1004551306610441640 , 2157449925047146098 , 440600533910314509 , 742991741006729837 , 418125732478183320 , 1363614321347923904 , 300078070845461992 }, // x^2^285
{ 2049601951722475133 , 133005337847029238 , 304186971272273025 , 2139661323049973724 , 1770237527238983271 , 699618988239135275 , 1001397389017988899 , 1483706709771154393 }, // x^2^286
{ 1569513252219367166 , 1916994012060755629 , 339273280325758544 , 2277665683914515509 , 1604342142068802990 , 1942422166106754341 , 1107593061812383796 , 1634435832337837414 }, // x^2^287
{ 210706878669676227 , 635175214043284086 , 776917991235898803 , 356281689287799394 , 1425905093387722203 , 1857750059153498584 , 1392947404314050147 , 2182961550597679862 }, // x^2^288
{ 1199005391983043471 , 404472206821238006 , 666238670132343789 , 1481356723241855267 , 1231496648796143372 , 1838219270583231503 , 1521036124956777126 , 84337266428046576 }, // x^2^289
{ 1830555445836500332 , 812428396167972179 , 568755150627175700 , 49966429017936543 , 2049600540457279099 , 1268317544880075939 , 777599317727164935 , 1183780428364360568 }, // x^2^290
{ 1133458770227416151 , 1844398892304992046 , 970929079461602910 , 1662108249215799052 , 478828629658121173 , 1538495058922000417 , 1311906645728583872 , 51769387915209644 }, // x^2^291
{ 369578230448236233 , 782029836481090454 , 144995705299552657 , 1524199868270218670 , 488217669629577701 , 1587119896596386118 , 1425190565259289630 , 826359071168357659 }, // x^2^292
{ 2019136696728127016 , 1048649148810883230 , 2004749949593011938 , 810942544842237741 , 1213043404158359968 , 1342796069439195349 , 369708213807778039 , 1472748220298669363 }, // x^2^293
{ 2177083798302496430 , 1503796256140782680 , 2238358145333550683 , 203593728399275042 , 205703753929364380 , 1681042914305437288 , 2062242024433876039 , 293501595822231643 }, // x^2^294
{ 89846022262964187 , 881926222753186517 , 406877599522224183 , 634246809320589194 , 1870825586685077630 , 462019898379233272 , 1933051117396846356 , 1449023606237867375 }, // x^2^295
{ 3446696032160400 , 1161864821806539589 , 964808837353475954 , 546939397855790115 , 907722459758190488 , 962757726761320470 , 1285815466625699166 , 1528430426485367847 }, // x^2^296
{ 1100535663455617606 , 151561917972605849 , 1430340534255315618 , 602378195013145983 , 1526020505064407654 , 433642186903420258 , 1458426016194621281 , 369997457324993082 }, // x^2^297
{ 1044572281354841124 , 609487167355401921 , 715055404894913111 , 1805515509832322624 , 789834738390336644 , 1383034007732524099 , 1496613287887401152 , 886019072466742632 }, // x^2^298
{ 37819714311792148 , 2054786481407342613 , 1914956661080594693 , 1940497164481456358 , 965922306316775730 , 1631436093620104150 , 1713873682350301249 , 1391415491535867529 }, // x^2^299
{ 708495849912990857 , 571708336170966345 , 1880327619849146079 , 1448148826196249782 , 124570492848568181 , 597347942522208170 , 420222381745859474 , 560583396340484075 }, // x^2^300
{ 1550963433810696679 , 145069277966935686 , 1629339925940844247 , 1780563188637252160 , 1106128532322376946 , 231652147891733394 , 2011173486555346539 , 1555515926748290067 }, // x^2^301
{ 635364520808647345 , 1458100457503478471 , 1155792098374175261 , 1202746080177125263 , 399756859533527955 , 518256347279472300 , 1596495908865940726 , 155073836698060827 }, // x^2^302
{ 625845535448002256 , 1103868466048792762 , 4774591603328801 , 2070705472073003365 , 1154377422221763402 , 1282202665473504057 , 554731256752231813 , 1227474830096266635 }, // x^2^303
{ 876744482754218306 , 868276539506925197 , 829864219155081038 , 1969171369611387053 , 1945617946829525712 , 1840299847054821149 , 2293590501601180619 , 886202450232538758 }, // x^2^304
{ 1002658805586069749 , 1951318244588682007 , 315126823664272784 , 1280030551904844190 , 775240578777000869 , 1684343105437572569 , 978506963215340432 , 637650574693518384 }, // x^2^305
{ 979432457956603999 , 1260530652983115482 , 1946701112549761554 , 131010500956804676 , 1506696341331438266 , 746823145128473385 , 1656790250637014085 , 324268558051174183 }, // x^2^306
{ 351151469113138787 , 140308302629015561 , 2137383103334280244 , 1728659755380072682 , 962199643632040481 , 1197298249640415717 , 1038738309744980027 , 665933806758430945 }, // x^2^307
{ 567872053582786618 , 576583701704935966 , 400190914689144093 , 1000114246576758781 , 59658785149987502 , 1876321531663714521 , 587071714224144245 , 1570961360266607321 }, // x^2^308
{ 1880794593726127948 , 1472822173003515236 , 39394489282919262 , 1797956414062729466 , 2022248583473828177 , 1034142978823269584 , 475319275026578831 , 268560799076533340 }, // x^2^309
{ 428959846958695691 , 873827817733352275 , 967974244628146114 , 379757671514435698 , 1657453105703951272 , 1178249096746908050 , 1544833596922417858 , 1226728701647851869 }, // x^2^310
{ 749115335594391473 , 165990191250191116 , 638293485960375803 , 1485793551339244846 , 326395651213318577 , 1241228968737542153 , 1306590561651809509 , 1262671243044191015 }, // x^2^311
{ 2237497971177297230 , 925843085457910427 , 1372168680037608587 , 1729925345006977623 , 1157872351743549918 , 205312857472775018 , 1397050525145413726 , 1791160569977470168 }, // x^2^312
{ 2235240444070219979 , 443212627747770631 , 642911254630239763 , 537775576672600532 , 619783443718011281 , 1451065064137832426 , 2040184580267611651 , 1939863716465189591 }, // x^2^313
{ 908678705050933036 , 1591242364863898049 , 1834632839234433882 , 358861541042313179 , 1602792196645577517 , 621809784014233788 , 220157875365495388 , 136872972425544411 }, // x^2^314
{ 1230849990991258203 , 423652695451705646 , 769617740673346473 , 859717384814713761 , 1223733192958349783 , 929363982417419596 , 2263094111123397933 , 1854443195695139601 }, // x^2^315
{ 1156893085045594838 , 1388783712000510730 , 2088112935468358575 , 545336826223343096 , 1439034209581278105 , 279801622808440468 , 2152771379742047648 , 207221331995086342 }, // x^2^316
{ 1498402897145517819 , 1941267259059958728 , 270365707143490596 , 1212566654420311341 , 993382973533279627 , 1448525898637405197 , 1225148411247171749 , 211486664223965307 }, // x^2^317
{ 86088540808859243 , 1194375216919362501 , 2081057485419999651 , 2103299876302453116 , 152425588435974314 , 701667713217197173 , 1048555768172131473 , 2103277142094652231 }, // x^2^318
{ 1855356366424952210 , 1081691332597436464 , 609941249894072913 , 986792017441346181 , 289373896438088252 , 470376658545800600 , 1117375579392367641 , 1935625758340632926 }, // x^2^319
{ 1170050089957867933 , 1308686772456869298 , 1674906313765571608 , 1464326731050173676 , 40497119027202016 , 1442593023742107967 , 1100942177931282831 , 1460024199156889536 }, // x^2^320
{ 1593324372635135333 , 1751124220276161674 , 1921835203354336412 , 1237664643534502483 , 1322103835966951187 , 1658312460368229755 , 1537664227157675781 , 498445623124875660 }, // x^2^321
{ 1515927140763007881 , 627289680129171564 , 329969347928093767 , 1226876755200911016 , 1125252537457916397 , 2263913901441709448 , 1854011590937779238 , 1470923382375387346 }, // x^2^322
{ 1667320094812495012 , 1385101183505454386 , 1781137568039538835 , 282896000930313637 , 254449706969779138 , 232195004974727664 , 788129385157539908 , 173640545296296723 }, // x^2^323
{ 1025935590673211777 , 1068021612873242937 , 756075084827465992 , 2053699902553183422 , 1878574338078405571 , 1784483770701900383 , 24423148530270471 , 1417344168788009387 }, // x^2^324
{ 1153801351773457887 , 1845544577903742230 , 297727241144859813 , 176755814742023357 , 431437456411004018 , 1577170582795022613 , 242927191126292217 , 649002295735752568 }, // x^2^325
{ 1687195288663497941 , 490947911518336100 , 344530515134218494 , 735620802136881566 , 1858626666800894353 , 517616270162278233 , 1187831803267794970 , 802344586470548574 }, // x^2^326
{ 591761506437429396 , 2284919856729957422 , 2062745832552913508 , 599245274943010194 , 214355454017472712 , 2288175073561083074 , 1914975698503949054 , 2246689342887056995 }, // x^2^327
{ 118006265548731945 , 58024496342916194 , 1173948173914037831 , 1459672590572365387 , 8106269035442777 , 65489039967941369 , 2154450358757882263 , 13667171181254595 }, // x^2^328
{ 178732043725977272 , 781254935208702311 , 1340396333474937182 , 1236603092600645616 , 2141079809370338796 , 208963248081834137 , 146915832059980380 , 1004968557515270642 }, // x^2^329
{ 1714938032014376334 , 34911693439117236 , 461917198749199349 , 882725469526879881 , 2098359896663840801 , 1036165144151865703 , 589532674986917988 , 479021353453889568 }, // x^2^330
{ 1285279925438585209 , 918083833538130378 , 444198560296576474 , 2159929925104625787 , 1728442166996200907 , 1267351811392324441 , 300065718623418119 , 966750349179313465 }, // x^2^331
{ 691725965600999810 , 1198903862620854377 , 1054023539523064816 , 1730769030252351567 , 847557927746600260 , 1744623726004990111 , 1728028892131548567 , 1527543417026037449 }, // x^2^332
{ 409421278860982988 , 997152943070286925 , 20113035122389204 , 2124073936359239181 , 689641531534285085 , 837955831482216973 , 764871009458889678 , 237477127484895051 }, // x^2^333
{ 1982954613247518948 , 402525052522767365 , 933337358422926678 , 493080854378288479 , 440525440695315742 , 403003028386149431 , 697670125655367094 , 170964525981186562 }, // x^2^334
{ 529398608714192567 , 596163766759723405 , 1693861938709526376 , 1944585668867654756 , 1812682954769967560 , 60767399965245612 , 815166115962344167 , 563969885916290380 }, // x^2^335
{ 1031187372526524708 , 1180625910437919643 , 2265520763828990194 , 734290616121570989 , 1798360203053677331 , 513918809740571316 , 1111845956351982313 , 496292905109351318 }, // x^2^336
{ 597139642668139236 , 602335229477270350 , 2026181378829117602 , 346834015572578793 , 1160789964134140335 , 1301839414607152236 , 2023907284977916784 , 212348413306575710 }, // x^2^337
{ 1345655855818044387 , 2034440074737180979 , 1853737556174568843 , 239876295577697304 , 410191818934605386 , 1057480181623603096 , 751583228751027774 , 2164161283235078589 }, // x^2^338
{ 782916240087880616 , 632461621735433608 , 554302637570851993 , 646827976196586488 , 984936791191038328 , 189101705843674879 , 1231562930684236637 , 1297866436871439442 }, // x^2^339
{ 542729751238409888 , 114743443058483761 , 446923874175439190 , 1784413303031332267 , 2155207668460791239 , 1216793859143235269 , 755758137527846441 , 1113251030217301689 }, // x^2^340
{ 1974252091627510392 , 969837876315426579 , 1166645537845176077 , 58837961050277390 , 2215039252761715644 , 1792388646719314587 , 931827086005293683 , 2052759443345265748 }, // x^2^341
{ 1957672635879634849 , 157850341324012958 , 1996189225711295944 , 770677230845634472 , 685295457133592675 , 990906427152295805 , 1489773162377938460 , 1493792842242691854 }, // x^2^342
{ 335178352541380841 , 2080753030175535839 , 1980993384319476437 , 1922341725340555314 , 1801854611701891525 , 1050636885479441377 , 1139320506336756471 , 1807421491907884501 }, // x^2^343
{ 1410693392538517153 , 1734510559237669829 , 635977723417359771 , 117417534576330953 , 581949335702342201 , 921443320968790464 , 2013382175921627265 , 418068097259388303 }, // x^2^344
{ 2006799017678649179 , 291508748634401467 , 1575246852841118587 , 1296651463173792894 , 427683393014212471 , 1730251205926493162 , 1142975105007871390 , 654616289055181196 }, // x^2^345
{ 1310482812890598840 , 1568271209316293982 , 1910822376851082511 , 145332006035575243 , 2083641620344128542 , 305641243824259155 , 931699357032097273 , 1358163282973807602 }, // x^2^346
{ 203591671914458344 , 150640315994823731 , 1210104001019263804 , 1137617598292666595 , 518788118161161048 , 427427087034864633 , 2267425996942054624 , 1099166158796073922 }, // x^2^347
{ 1862849125627532663 , 848558785635718635 , 393472121514472078 , 1503946637617229192 , 251773912133193647 , 1537276995784412057 , 97807326675627886 , 220480179290806390 }, // x^2^348
{ 2030722849231430296 , 925386852951109106 , 2258493939731347427 , 325355008890701175 , 2211934110935234304 , 2100695251205789805 , 79792526001013458 , 2016383789830271786 }, // x^2^349
{ 1673355124255496233 , 605829622903505464 , 1228542874099034520 , 1015802631014783927 , 1733494931859994227 , 1788838665983109057 , 1983390263525924139 , 1279621456293354913 }, // x^2^350
{ 375355249010406023 , 2226360444545513540 , 1601485935029158854 , 775307048261886844 , 1575230599988169482 , 507568577394075327 , 472550439018554047 , 1573416880779995280 }, // x^2^351
{ 1793604322340719497 , 900876283313101202 , 1106634015704688071 , 623388134442470073 , 756750847034786579 , 472358887721577332 , 240998031138313601 , 1212381458468059241 }, // x^2^352
{ 1048596494083818008 , 45192207447474877 , 1764953537532898171 , 583469345207475545 , 868521831479355323 , 1712689121558799082 , 2098493070064932090 , 11903476140390649 }, // x^2^353
{ 1334367269847445617 , 1032625389531499584 , 1346355460833246464 , 1341223378415525065 , 1652514590227965141 , 853738600007198831 , 622763044225564546 , 751613101459281337 }, // x^2^354
{ 1346536569485232478 , 619157040998454361 , 341775769765630858 , 1545361644444920171 , 1997753181309741482 , 852535551069983768 , 2201772957889224940 , 1747479239683846996 }, // x^2^355
{ 881821856749842931 , 33675046554478555 , 441043258144540262 , 1864107211002315878 , 213663804468606377 , 779518916286681744 , 1657015176251964128 , 1234000577072772928 }, // x^2^356
{ 1629037232137607269 , 1568038047649633792 , 1411465989439022663 , 389455395058842604 , 554125259932565321 , 1605109836130735684 , 1642378583819350575 , 1337404045649734167 }, // x^2^357
{ 1928692022246218227 , 1709839397705900172 , 700630607698486301 , 1464616600744793604 , 698264318572727526 , 972092360804013549 , 2049081733964128465 , 2198229595803038387 }, // x^2^358
{ 1880654348547257558 , 1476705685714280205 , 1358445217050910742 , 2111185621663774036 , 1636739834133894487 , 910512677983536376 , 66845511675705871 , 1695023028547036474 }, // x^2^359
{ 111257500244176937 , 1164749420337806778 , 1166974332894526781 , 520872417434967374 , 696274744247027286 , 348013895310105062 , 1324487086784519028 , 1182067459981085649 }, // x^2^360
{ 880019563591625081 , 479309460423160560 , 2270345422042307745 , 1531020453913273139 , 532210261030539504 , 2015761889228124393 , 1438689111032339473 , 833421303749228763 }, // x^2^361
{ 420191162525030866 , 1782561089611052100 , 1478807302767478272 , 1486511393311314542 , 621073904919073855 , 2293504309385886754 , 486980369413926753 , 942401719860595424 }, // x^2^362
{ 1190526561300061469 , 2047316462525294846 , 903824918206430997 , 2295426177377901481 , 1252846238113564593 , 407407998615644808 , 1016356949973556458 , 674141426966719219 }, // x^2^363
{ 761623622570000269 , 1439332434886704951 , 738484131846911685 , 1874411635027107644 , 1939211601959319344 , 1349991128048938045 , 827906853422423950 , 1112511745996420238 }, // x^2^364
{ 2299311859375313539 , 811412470951134827 , 1824477644275216429 , 609286759079343113 , 1668815854850357083 , 1853024803395785531 , 342628901679334892 , 656885820575581689 }, // x^2^365
{ 1968768200502759654 , 2207697622632873672 , 333877204250571240 , 1825003721596803816 , 231274068436011404 , 67864162816683970 , 920739987917013327 , 364997089787786804 }, // x^2^366
{ 1600228928238612241 , 1891355996681428693 , 345506069435244583 , 831623917991345360 , 820753905739539892 , 291219051536293705 , 996522653777018463 , 690836988882320843 }, // x^2^367
{ 2128433195302917443 , 2258551908270133147 , 1944900359985814344 , 755301651871260987 , 2249244053224715807 , 213183467510840932 , 1422154421101518676 , 2143561716009442592 }, // x^2^368
{ 2111630590765421088 , 1742338438433621185 , 1978061232478682889 , 1384461294248544657 , 382413156417648080 , 1513000543034520343 , 496610357000920224 , 170540336394993161 }, // x^2^369
{ 953710384775816150 , 373241079978324282 , 1875300218109942167 , 531374055445910451 , 1071933530880445583 , 2304091651267022678 , 583390025362979170 , 1650108637804634335 }, // x^2^370
{ 38796330778627240 , 1977624500092462310 , 1703944693047603150 , 581151159177297678 , 1565446978680877201 , 2055778084833536373 , 387442693965974364 , 726412997754586449 }, // x^2^371
{ 1701106276069394637 , 1719631306650712702 , 2239104795287078402 , 2004903026767889135 , 867541551723344138 , 1287148152547739714 , 1887416701637869198 , 784675606938273303 }, // x^2^372
{ 1032520486976550776 , 2222277274994263300 , 1203837084685370518 , 295188581138663945 , 1050215667112938784 , 1195285596118246042 , 1855064450188421661 , 925307790505202807 }, // x^2^373
{ 367663880908551601 , 1492063196922845577 , 108612048337902984 , 2244994784910484207 , 2169070514612413282 , 1657441148007580707 , 675484927308642058 , 1557511281364479375 }, // x^2^374
{ 1151413190006835589 , 1166962135325582395 , 2140394835161550851 , 2167104367162208320 , 499956738357355178 , 122105980873608028 , 915356535482190113 , 1225817883376984995 }, // x^2^375
{ 62244764369956530 , 1327648037711645269 , 2126431038102298884 , 89579537089883062 , 689716767095500290 , 86988304153185779 , 2303367798596805069 , 1061566824501406144 }, // x^2^376
{ 1044213527311444176 , 1418635417665178907 , 2007793743021922535 , 1963628267021972080 , 356484661260541427 , 1466730203022742615 , 623283712530571036 , 1783310515116981278 }, // x^2^377
{ 358373709407137905 , 1669217844135429430 , 428340359224799016 , 726809592233492551 , 617152454892179694 , 605641735675631286 , 1200504458695016284 , 932250544422303943 }, // x^2^378
{ 1370040590608919099 , 183625989161271350 , 1513616498293220438 , 1227551255888787812 , 1689871591401186155 , 2050481541516856363 , 277285552999796675 , 2079809588669498313 }, // x^2^379
{ 1078203798498297750 , 265299228133483673 , 891856830230117422 , 1609854933010423233 , 1254100114423142214 , 2100516443474013609 , 653141299032951864 , 700386224544195090 }, // x^2^380
{ 2121154161611385943 , 1476944420325420857 , 483658609816674658 , 2032625465327924991 , 1721001254022682833 , 257037507690493914 , 371371286689212236 , 1797172563593044590 }, // x^2^381
{ 1280087093081453195 , 55429523695727980 , 1669149905620727629 , 781671458488614863 , 1011332931464394757 , 2065298633225451797 , 773182386785959752 , 1610397119075319054 }, // x^2^382
{ 2093229000156826454 , 48633118872508413 , 60670634117803698 , 766861511288322660 , 1325320551222339063 , 1794963613148919766 , 608045453287855300 , 2034742057965522172 } // x^2^383
};
+108 -262
View File
@@ -27,7 +27,9 @@
// http://dx.doi.org/10.1016/j.chaos.2016.05.003
//
// =======================================================================
// Implementation by Konstantin Savvidy - Copyright 2004-2017
// Implementation by Konstantin Savvidy - Copyright 2004-2023
// July 2023 - Updated class structure upon suggestions from Marco Barbone
// September 2023 - fix (re-)initialization from Gabriele Cosmo
// =======================================================================
#include "CLHEP/Random/Random.h"
@@ -37,6 +39,7 @@
#include <atomic>
#include <cmath>
#include <algorithm>
#include <iostream>
#include <string.h> // for strcmp
#include <vector>
@@ -79,9 +82,9 @@ MixMaxRng::~MixMaxRng()
MixMaxRng::MixMaxRng(const MixMaxRng& rng)
: HepRandomEngine(rng)
{
S.V = rng.S.V;
S.sumtot= rng.S.sumtot;
S.counter= rng.S.counter;
std::copy(rng.V, rng.V+N, V);
sumtot= rng.sumtot;
counter= rng.counter;
}
MixMaxRng& MixMaxRng::operator=(const MixMaxRng& rng)
@@ -94,9 +97,9 @@ MixMaxRng& MixMaxRng::operator=(const MixMaxRng& rng)
//
HepRandomEngine::operator=(rng);
S.V = rng.S.V;
S.sumtot= rng.S.sumtot;
S.counter= rng.S.counter;
std::copy(rng.V, rng.V+N, V);
sumtot= rng.sumtot;
counter= rng.counter;
return *this;
}
@@ -110,13 +113,13 @@ void MixMaxRng::saveStatus( const char filename[] ) const
int j;
fprintf(fh, "mixmax state, file version 1.0\n" );
fprintf(fh, "N=%u; V[N]={", rng_get_N() );
for (j=0; (j< (rng_get_N()-1) ); j++) {
fprintf(fh, "%llu, ", S.V[j] );
for (j=0; (j< (rng_get_N()-1) ); ++j) {
fprintf(fh, "%llu, ", (unsigned long long)V[j] );
}
fprintf(fh, "%llu", S.V[rng_get_N()-1] );
fprintf(fh, "%llu", (unsigned long long)V[rng_get_N()-1] );
fprintf(fh, "}; " );
fprintf(fh, "counter=%u; ", S.counter );
fprintf(fh, "sumtot=%llu;\n", S.sumtot );
fprintf(fh, "counter=%u; ", counter );
fprintf(fh, "sumtot=%llu;\n", (unsigned long long)sumtot );
fclose(fh);
}
}
@@ -141,42 +144,41 @@ void MixMaxRng::restoreStatus( const char filename[] )
myuint_t vecVal;
//printf("mixmax -> read_state: starting to read state from file\n");
if (!fscanf(fin, "%llu", &S.V[0]) )
if (!fscanf(fin, "%llu", (unsigned long long*) &V[0]) )
{
fprintf(stderr, "mixmax -> read_state: error reading file %s\n", filename);
throw std::runtime_error("Error in reading state file");
}
int i;
for( i = 1; i < rng_get_N(); i++)
for (int i = 1; i < rng_get_N(); ++i)
{
if (!fscanf(fin, ", %llu", &vecVal) )
if (!fscanf(fin, ", %llu", (unsigned long long*) &vecVal) )
{
fprintf(stderr, "mixmax -> read_state: error reading vector component i=%d from file %s\n", i, filename);
throw std::runtime_error("Error in reading state file");
}
if( vecVal <= MixMaxRng::M61 )
if( vecVal <= MixMaxRng::M61 )
{
S.V[i] = vecVal;
V[i] = vecVal;
}
else
{
fprintf(stderr, "mixmax -> read_state: Invalid state vector value= %llu"
" ( must be less than %llu ) "
" obtained from reading file %s\n"
, vecVal, MixMaxRng::M61, filename);
, (unsigned long long)vecVal, (unsigned long long)MixMaxRng::M61, filename);
}
}
int counter;
if (!fscanf( fin, "}; counter=%i; ", &counter))
int incounter;
if (!fscanf( fin, "}; counter=%i; ", &incounter))
{
fprintf(stderr, "mixmax -> read_state: error reading counter from file %s\n", filename);
throw std::runtime_error("Error in reading state file");
}
if( counter <= rng_get_N() )
if( incounter <= rng_get_N() )
{
S.counter= counter;
counter = incounter;
}
else
{
@@ -186,14 +188,14 @@ void MixMaxRng::restoreStatus( const char filename[] )
throw std::runtime_error("Error in reading state counter");
}
precalc();
myuint_t sumtot;
if (!fscanf( fin, "sumtot=%llu\n", &sumtot))
myuint_t insumtot;
if (!fscanf( fin, "sumtot=%llu\n", (unsigned long long*) &insumtot))
{
fprintf(stderr, "mixmax -> read_state: error reading checksum from file %s\n", filename);
throw std::runtime_error("Error in reading state file");
}
if (S.sumtot != sumtot)
if (sumtot != insumtot)
{
fprintf(stderr, "mixmax -> checksum error while reading state from file %s - corrupted?\n", filename);
throw std::runtime_error("Error in reading state checksum");
@@ -211,13 +213,6 @@ void MixMaxRng::showStatus() const
std::cout << "---------------------------------------" << std::endl;
}
void MixMaxRng::setSeed(long longSeed, int /* extraSeed */)
{
//seed_uniquestream(0,0,0,longSeed);
theSeed = longSeed;
seed_spbox(longSeed);
}
// Preferred Seeding method
// the values of 'Seeds' must be valid 32-bit integers
// Higher order bits will be ignored!!
@@ -259,93 +254,11 @@ constexpr int MixMaxRng::rng_get_N()
return N;
}
constexpr long long int MixMaxRng::rng_get_SPECIAL()
{
return SPECIAL;
}
constexpr int MixMaxRng::rng_get_SPECIALMUL()
{
return SPECIALMUL;
}
double MixMaxRng::generate(int i)
{
S.counter++;
#if defined(__clang__) || defined(__llvm__)
return INV_M61*static_cast<double>(S.V[i]);
#elif defined(__GNUC__) && (__GNUC__ < 7) && (!defined(__ICC)) && defined(__x86_64__) && defined(__SSE2_MATH__)
int64_t Z=S.V[i];
double F=0.0;
//#warning Using the inline assembler
/* using SSE inline assemly to zero the xmm register, just before int64 -> double conversion,
not necessary in GCC-5 or better, but huge penalty on earlier compilers
*/
__asm__ __volatile__( "pxor %0, %0;"
"cvtsi2sdq %1, %0;"
:"=x"(F)
:"r"(Z)
);
return F*INV_M61;
#else
//#warning other method
return convert1double(S.V[i]); //get_next_float_packbits();
#endif
}
double MixMaxRng::iterate()
{
myuint_t* Y=S.V.data();
myuint_t tempP, tempV;
Y[0] = ( tempV = S.sumtot);
myuint_t sumtot = Y[0], ovflow = 0; // will keep a running sum of all new elements
tempP = 0; // will keep a partial sum of all old elements
myuint_t tempPO;
tempPO = MULWU(tempP); tempP = modadd(tempP, Y[1] ); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); Y[1] = tempV; sumtot += tempV; if (sumtot < tempV) {ovflow++;};
tempPO = MULWU(tempP); tempP = modadd(tempP, Y[2] ); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); Y[2] = tempV; sumtot += tempV; if (sumtot < tempV) {ovflow++;};
tempPO = MULWU(tempP); tempP = modadd(tempP, Y[3] ); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); Y[3] = tempV; sumtot += tempV; if (sumtot < tempV) {ovflow++;};
tempPO = MULWU(tempP); tempP = modadd(tempP, Y[4] ); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); Y[4] = tempV; sumtot += tempV; if (sumtot < tempV) {ovflow++;};
tempPO = MULWU(tempP); tempP = modadd(tempP, Y[5] ); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); Y[5] = tempV; sumtot += tempV; if (sumtot < tempV) {ovflow++;};
tempPO = MULWU(tempP); tempP = modadd(tempP, Y[6] ); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); Y[6] = tempV; sumtot += tempV; if (sumtot < tempV) {ovflow++;};
tempPO = MULWU(tempP); tempP = modadd(tempP, Y[7] ); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); Y[7] = tempV; sumtot += tempV; if (sumtot < tempV) {ovflow++;};
tempPO = MULWU(tempP); tempP = modadd(tempP, Y[8] ); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); Y[8] = tempV; sumtot += tempV; if (sumtot < tempV) {ovflow++;};
tempPO = MULWU(tempP); tempP = modadd(tempP, Y[9] ); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); Y[9] = tempV; sumtot += tempV; if (sumtot < tempV) {ovflow++;};
tempPO = MULWU(tempP); tempP = modadd(tempP, Y[10]); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); Y[10] = tempV; sumtot += tempV; if (sumtot < tempV) {ovflow++;};
tempPO = MULWU(tempP); tempP = modadd(tempP, Y[11]); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); Y[11] = tempV; sumtot += tempV; if (sumtot < tempV) {ovflow++;};
tempPO = MULWU(tempP); tempP = modadd(tempP, Y[12]); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); Y[12] = tempV; sumtot += tempV; if (sumtot < tempV) {ovflow++;};
tempPO = MULWU(tempP); tempP = modadd(tempP, Y[13]); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); Y[13] = tempV; sumtot += tempV; if (sumtot < tempV) {ovflow++;};
tempPO = MULWU(tempP); tempP = modadd(tempP, Y[14]); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); Y[14] = tempV; sumtot += tempV; if (sumtot < tempV) {ovflow++;};
tempPO = MULWU(tempP); tempP = modadd(tempP, Y[15]); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); Y[15] = tempV; sumtot += tempV; if (sumtot < tempV) {ovflow++;};
tempPO = MULWU(tempP); tempP = modadd(tempP, Y[16]); tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); Y[16] = tempV; sumtot += tempV; if (sumtot < tempV) {ovflow++;};
S.sumtot = MIXMAX_MOD_MERSENNE(MIXMAX_MOD_MERSENNE(sumtot) + (ovflow <<3 ));
S.counter=2;
return double(S.V[1])*INV_M61;
}
void MixMaxRng::flatArray(const int size, double* vect )
{
// fill_array( S, size, arrayDbl );
for (int i=0; i<size; ++i) { vect[i] = flat(); }
}
MixMaxRng::operator double()
{
return flat();
}
MixMaxRng::operator float()
{
return float( flat() );
}
MixMaxRng::operator unsigned int()
{
return static_cast<unsigned int>(get_next());
// clhep_get_next returns a 64-bit integer, of which the lower 61 bits
// are random and upper 3 bits are zero
}
std::ostream & MixMaxRng::put ( std::ostream& os ) const
{
char beginMarker[] = "MixMaxRng-begin";
@@ -355,10 +268,10 @@ std::ostream & MixMaxRng::put ( std::ostream& os ) const
os << beginMarker << " ";
os << theSeed << "\n";
for (int i=0; i<rng_get_N(); ++i) {
os << S.V[i] << "\n";
os << V[i] << "\n";
}
os << S.counter << "\n";
os << S.sumtot << "\n";
os << counter << "\n";
os << sumtot << "\n";
os << endMarker << "\n";
os.precision(pr);
return os;
@@ -366,19 +279,19 @@ std::ostream & MixMaxRng::put ( std::ostream& os ) const
std::vector<unsigned long> MixMaxRng::put () const
{
std::vector<unsigned long> v;
v.push_back (engineIDulong<MixMaxRng>());
std::vector<unsigned long> vec;
vec.push_back (engineIDulong<MixMaxRng>());
for (int i=0; i<rng_get_N(); ++i)
{
v.push_back(static_cast<unsigned long>(S.V[i] & MASK32));
vec.push_back(static_cast<unsigned long>(V[i] & MASK32));
// little-ended order on all platforms
v.push_back(static_cast<unsigned long>(S.V[i] >> 32 ));
vec.push_back(static_cast<unsigned long>(V[i] >> 32 ));
// pack uint64 into a data structure which is 32-bit on some platforms
}
v.push_back(static_cast<unsigned long>(S.counter));
v.push_back(static_cast<unsigned long>(S.sumtot & MASK32));
v.push_back(static_cast<unsigned long>(S.sumtot >> 32));
return v;
vec.push_back(static_cast<unsigned long>(counter));
vec.push_back(static_cast<unsigned long>(sumtot & MASK32));
vec.push_back(static_cast<unsigned long>(sumtot >> 32));
return vec;
}
std::istream & MixMaxRng::get ( std::istream& is)
@@ -408,8 +321,8 @@ std::istream & MixMaxRng::getState ( std::istream& is )
{
char endMarker[MarkerLen];
is >> theSeed;
for (int i=0; i<rng_get_N(); ++i) is >> S.V[i];
is >> S.counter;
for (int i=0; i<rng_get_N(); ++i) is >> V[i];
is >> counter;
myuint_t checksum;
is >> checksum;
is >> std::ws;
@@ -421,14 +334,14 @@ std::istream & MixMaxRng::getState ( std::istream& is )
<< "\nInput stream is probably mispositioned now.\n";
return is;
}
if ( S.counter < 0 || S.counter > rng_get_N() ) {
if ( counter < 0 || counter > rng_get_N() ) {
std::cerr << "\nMixMaxRng::getState(): "
<< "vector read wrong value of counter from file!"
<< "\nInput stream is probably mispositioned now.\n";
return is;
}
precalc();
if ( checksum != S.sumtot) {
if ( checksum != sumtot) {
std::cerr << "\nMixMaxRng::getState(): "
<< "checksum disagrees with value stored in file!"
<< "\nInput stream is probably mispositioned now.\n";
@@ -437,31 +350,32 @@ std::istream & MixMaxRng::getState ( std::istream& is )
return is;
}
bool MixMaxRng::get (const std::vector<unsigned long> & v)
bool MixMaxRng::get (const std::vector<unsigned long> & vec)
{
if ((v[0] & 0xffffffffUL) != engineIDulong<MixMaxRng>()) {
if ((vec[0] & 0xffffffffUL) != engineIDulong<MixMaxRng>())
{
std::cerr <<
"\nMixMaxRng::get(): vector has wrong ID word - state unchanged\n";
return false;
}
return getState(v);
return getState(vec);
}
bool MixMaxRng::getState (const std::vector<unsigned long> & v)
bool MixMaxRng::getState (const std::vector<unsigned long> & vec)
{
if (v.size() != VECTOR_STATE_SIZE ) {
if (vec.size() != VECTOR_STATE_SIZE ) {
std::cerr <<
"\nMixMaxRng::getState(): vector has wrong length - state unchanged\n";
return false;
}
for (int i=1; i<2*rng_get_N() ; i=i+2) {
S.V[i/2]= ( (v[i] & MASK32) | ( (myuint_t)(v[i+1]) << 32 ) );
V[i/2]= ( (vec[i] & MASK32) | ( (myuint_t)(vec[i+1]) << 32 ) );
// unpack from a data structure which is 32-bit on some platforms
}
S.counter = (int)v[2*rng_get_N()+1];
counter = (int)vec[2*rng_get_N()+1];
precalc();
if ( ( (v[2*rng_get_N()+2] & MASK32)
| ( (myuint_t)(v[2*rng_get_N()+3]) << 32 ) ) != S.sumtot) {
if ( ( (vec[2*rng_get_N()+2] & MASK32)
| ( (myuint_t)(vec[2*rng_get_N()+3]) << 32 ) ) != sumtot) {
std::cerr << "\nMixMaxRng::getState(): vector has wrong checksum!"
<< "\nInput vector is probably mispositioned now.\n";
return false;
@@ -469,131 +383,84 @@ bool MixMaxRng::getState (const std::vector<unsigned long> & v)
return true;
}
myuint_t MixMaxRng ::MOD_MULSPEC(myuint_t k)
{
switch (N)
{
case 17:
return 0;
break;
case 8:
return 0;
break;
case 240:
return fmodmulM61( 0, SPECIAL , (k) );
break;
default:
std::cerr << "MIXMAX ERROR: " << "Disallowed value of parameter N\n";
std::terminate();
break;
}
}
myuint_t MixMaxRng::MULWU (myuint_t k)
{
return (( (k)<<(SPECIALMUL) & M61) ^ ( (k) >> (BITS-SPECIALMUL)) );
}
myuint_t MixMaxRng::iterate_raw_vec(myuint_t* Y, myuint_t sumtotOld)
{
// operates with a raw vector, uses known sum of elements of Y
int i;
myuint_t tempP, tempV;
Y[0] = ( tempV = sumtotOld);
myuint_t sumtot = Y[0], ovflow = 0; // will keep a running sum of all new elements
myuint_t insumtot = Y[0], ovflow = 0; // will keep a running sum of all new elements
tempP = 0; // will keep a partial sum of all old elements
for (i=1; (i<N); i++)
for (int i=1; (i<N); ++i)
{
myuint_t tempPO = MULWU(tempP);
tempP = modadd(tempP, Y[i]);
tempV = MIXMAX_MOD_MERSENNE(tempV+tempP+tempPO); // new Y[i] = old Y[i] + old partial * m
Y[i] = tempV;
sumtot += tempV; if (sumtot < tempV) {ovflow++;}
insumtot += tempV; if (insumtot < tempV) {++ovflow;}
}
return MIXMAX_MOD_MERSENNE(MIXMAX_MOD_MERSENNE(sumtot) + (ovflow <<3 ));
return MIXMAX_MOD_MERSENNE(MIXMAX_MOD_MERSENNE(insumtot) + (ovflow <<3 ));
}
myuint_t MixMaxRng::get_next()
{
int i;
i=S.counter;
int i = counter;
if ((i<=(N-1)) )
{
S.counter++;
return S.V[i];
++counter;
return V[i];
}
else
{
S.sumtot = iterate_raw_vec(S.V.data(), S.sumtot);
S.counter=2;
return S.V[1];
sumtot = iterate_raw_vec(V, sumtot);
counter=2;
return V[1];
}
}
myuint_t MixMaxRng::precalc()
{
int i;
myuint_t temp;
temp = 0;
for (i=0; i < N; i++){
temp = MIXMAX_MOD_MERSENNE(temp + S.V[i]);
}
S.sumtot = temp;
myuint_t temp = 0;
for (int i=0; i < N; ++i) { temp = MIXMAX_MOD_MERSENNE(temp + V[i]); }
sumtot = temp;
return temp;
}
double MixMaxRng::get_next_float_packbits()
{
myuint_t Z=get_next();
return convert1double(Z);
}
void MixMaxRng::seed_vielbein(unsigned int index)
void MixMaxRng::state_init()
{
int i;
if (index<N)
{
for (i=0; i < N; i++){
S.V[i] = 0;
}
S.V[index] = 1;
}
else
{
std::terminate();
}
S.counter = N; // set the counter to N if iteration should happen right away
S.sumtot = 1;
for (int i=1; i < N; ++i) { V[i] = 0; }
V[0] = 1;
counter = N; // set the counter to N if iteration should happen right away
sumtot = 1;
}
void MixMaxRng::seed_spbox(myuint_t seed)
{
// a 64-bit LCG from Knuth line 26, in combination with a bit swap is used to seed
if (seed == 0)
throw std::runtime_error("try seeding with nonzero seed next time");
const myuint_t MULT64=6364136223846793005ULL;
int i;
myuint_t sumtot=0,ovflow=0;
if (seed == 0) throw std::runtime_error("try seeding with nonzero seed next time");
sumtot = 0;
myuint_t l = seed;
for (i=0; i < N; i++){
for (int i=0; i < N; ++i)
{
l*=MULT64; l = (l << 32) ^ (l>>32);
S.V[i] = l & M61;
sumtot += S.V[(i)]; if (sumtot < S.V[(i)]) {ovflow++;}
V[i] = l & M61;
sumtot = MIXMAX_MOD_MERSENNE(sumtot + V[(i)]);
}
S.counter = N; // set the counter to N if iteration should happen right away
S.sumtot = MIXMAX_MOD_MERSENNE(MIXMAX_MOD_MERSENNE(sumtot) + (ovflow <<3 ));
counter = N; // set the counter to N if iteration should happen right away
}
void MixMaxRng::seed_uniquestream( myID_t clusterID, myID_t machineID, myID_t runID, myID_t streamID )
{
seed_vielbein(0);
S.sumtot = apply_bigskip(S.V.data(), S.V.data(), clusterID, machineID, runID, streamID );
S.counter = 1;
state_init();
sumtot = apply_bigskip(V, V, clusterID, machineID, runID, streamID );
counter = 1;
}
myuint_t MixMaxRng::apply_bigskip( myuint_t* Vout, myuint_t* Vin, myID_t clusterID, myID_t machineID, myID_t runID, myID_t streamID )
@@ -608,7 +475,7 @@ myuint_t MixMaxRng::apply_bigskip( myuint_t* Vout, myuint_t* Vin, myID_t cluster
(this is good enough : a single CPU will not exceed this in the lifetime of the universe, 10^19 sec,
even if it had a clock cycle of Planch time, 10^44 Hz )
Caution: never apply this to a derived vector, just choose some mother vector Vin, for example the unit vector by seed_vielbein(X,0),
Caution: never apply this to a derived vector, just choose some mother vector Vin, for example the unit vector by state_init(),
and use it in all your runs, just change runID to get completely nonoverlapping streams of random numbers on a different day.
clusterID and machineID are provided for the benefit of large organizations who wish to ensure that a simulation
@@ -623,7 +490,7 @@ myuint_t MixMaxRng::apply_bigskip( myuint_t* Vout, myuint_t* Vin, myID_t cluster
;
const myuint_t* skipMat[128];
for (int i=0; i<128; i++) { skipMat[i] = skipMat17[i];}
for (int i=0; i<128; ++i) { skipMat[i] = skipMat17[i]; }
myID_t IDvec[4] = {streamID, runID, machineID, clusterID};
int r,i,j, IDindex;
@@ -631,10 +498,10 @@ myuint_t MixMaxRng::apply_bigskip( myuint_t* Vout, myuint_t* Vin, myID_t cluster
myuint_t Y[N], cum[N];
myuint_t coeff;
myuint_t* rowPtr;
myuint_t sumtot=0;
myuint_t insumtot=0;
for (i=0; i<N; i++) { Y[i] = Vin[i]; sumtot = modadd( sumtot, Vin[i]); } ;
for (IDindex=0; IDindex<4; IDindex++)
for (i=0; i<N; ++i) { Y[i] = Vin[i]; insumtot = modadd( insumtot, Vin[i]); }
for (IDindex=0; IDindex<4; ++IDindex)
{ // go from lower order to higher order ID
id=IDvec[IDindex];
//printf("now doing ID at level %d, with ID = %d\n", IDindex, id);
@@ -644,26 +511,26 @@ myuint_t MixMaxRng::apply_bigskip( myuint_t* Vout, myuint_t* Vin, myID_t cluster
if (id & 1)
{
rowPtr = (myuint_t*)skipMat[r + IDindex*8*sizeof(myID_t)];
for (i=0; i<N; i++){ cum[i] = 0; }
for (j=0; j<N; j++)
for (i=0; i<N; ++i){ cum[i] = 0; }
for (j=0; j<N; ++j)
{ // j is lag, enumerates terms of the poly
// for zero lag Y is already given
coeff = rowPtr[j]; // same coeff for all i
for (i =0; i<N; i++){
for (i =0; i<N; ++i){
cum[i] = fmodmulM61( cum[i], coeff , Y[i] ) ;
}
sumtot = iterate_raw_vec(Y, sumtot);
insumtot = iterate_raw_vec(Y, insumtot);
}
sumtot=0;
for (i=0; i<N; i++){ Y[i] = cum[i]; sumtot = modadd( sumtot, cum[i]); } ;
insumtot=0;
for (i=0; i<N; ++i){ Y[i] = cum[i]; insumtot = modadd( insumtot, cum[i]); } ;
}
id = (id >> 1); r++; // bring up the r-th bit in the ID
id = (id >> 1); ++r; // bring up the r-th bit in the ID
}
}
sumtot=0;
for (i=0; i<N; i++){ Vout[i] = Y[i]; sumtot = modadd( sumtot, Y[i]); }
insumtot=0;
for (i=0; i<N; ++i){ Vout[i] = Y[i]; insumtot = modadd( insumtot, Y[i]); }
// returns sumtot, and copy the vector over to Vout
return (sumtot) ;
return insumtot;
}
#if defined(__x86_64__)
@@ -696,41 +563,20 @@ myuint_t MixMaxRng::apply_bigskip( myuint_t* Vout, myuint_t* Vin, myID_t cluster
}
#endif
myuint_t MixMaxRng::modadd(myuint_t foo, myuint_t bar)
{
#if defined(__x86_64__) && defined(__GNUC__) && (!defined(__ICC))
//#warning Using assembler routine in modadd
myuint_t out;
/* Assembler trick suggested by Andrzej Görlich */
__asm__ ("addq %2, %0; "
"btrq $61, %0; "
"adcq $0, %0; "
:"=r"(out)
:"0"(foo), "r"(bar)
);
return out;
#else
return MIXMAX_MOD_MERSENNE(foo+bar);
#endif
}
void MixMaxRng::print_state() const
{
int j;
std::cout << "mixmax state, file version 1.0\n";
std::cout << "N=" << rng_get_N() << "; V[N]={";
for (j=0; (j< (rng_get_N()-1) ); j++) {
std::cout << S.V[j] << ", ";
}
std::cout << S.V[rng_get_N()-1];
for (int j=0; (j< (rng_get_N()-1) ); ++j) { std::cout << V[j] << ", "; }
std::cout << V[rng_get_N()-1];
std::cout << "}; ";
std::cout << "counter= " << S.counter;
std::cout << "sumtot= " << S.sumtot << "\n";
std::cout << "counter= " << counter;
std::cout << "sumtot= " << sumtot << "\n";
}
MixMaxRng MixMaxRng::Branch()
{
S.sumtot = iterate_raw_vec(S.V.data(), S.sumtot); S.counter = 1;
sumtot = iterate_raw_vec(V, sumtot); counter = 1;
MixMaxRng tmp=*this;
tmp.BranchInplace(0); // daughter id
return tmp;
@@ -741,11 +587,11 @@ void MixMaxRng::BranchInplace(int id)
// Dont forget to iterate the mother, when branching the daughter, or else will have collisions!
// a 64-bit LCG from Knuth line 26, is used to mangle a vector component
constexpr myuint_t MULT64=6364136223846793005ULL;
myuint_t tmp=S.V[id];
S.V[1] *= MULT64; S.V[id] &= M61;
S.sumtot = MIXMAX_MOD_MERSENNE( S.sumtot + S.V[id] - tmp + M61);
S.sumtot = iterate_raw_vec(S.V.data(), S.sumtot);// printf("iterating!\n");
S.counter = 1;
myuint_t tmp=V[id];
V[1] *= MULT64; V[id] &= M61;
sumtot = MIXMAX_MOD_MERSENNE( sumtot + V[id] - tmp + M61);
sumtot = iterate_raw_vec(V, sumtot);
counter = 1;
}
} // namespace CLHEP
+7 -1
View File
@@ -28,7 +28,7 @@
// M Fischler - put/get to/from streams uses pairs of ulongs when
// + storing doubles avoid problems with precision
// 4/14/05
// M Fisculer - Modified use of shoot (mean) instead of
// M Fischler - Modified use of shoot (mean) instead of
// shoot(getLocalEngine(), mean) when fire(mean) is called.
// This flaw was causing bad "cross-talk" between modules
// in CMS, where one used its own engine, and the other
@@ -179,6 +179,12 @@ void RandPoissonQ::shootArray(const int size, long* vect, double m) {
// But since those are cached anyway, not much time would be saved.
}
void RandPoissonQ::shootArray(HepRandomEngine* anEngine, const int size,
long* vect, double m1) {
for( long* v = vect; v != vect + size; ++v )
*v = shoot(anEngine,m1);
}
void RandPoissonQ::fireArray(const int size, long* vect, double m) {
for( long* v = vect; v != vect + size; ++v )
*v = fire( m );