[mpich-commits] [mpich] MPICH primary repository branch, master, updated. v3.2-340-g5662f72
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http://git.mpich.org/mpich.git/commitdiff/5662f72d7bdb4fdcad23a98214f76836aac8c15d
commit 5662f72d7bdb4fdcad23a98214f76836aac8c15d
Author: William Gropp <wgropp at illinois.edu>
Date: Fri Dec 18 11:01:59 2015 -0600
whitespace: code cleanup for dims_create
Signed-off-by: Ken Raffenetti <raffenet at mcs.anl.gov>
diff --git a/src/mpi/topo/dims_create.c b/src/mpi/topo/dims_create.c
index a286576..52a2c6e 100644
--- a/src/mpi/topo/dims_create.c
+++ b/src/mpi/topo/dims_create.c
@@ -43,18 +43,24 @@ cvars:
#elif defined(HAVE_PRAGMA_CRI_DUP)
#pragma _CRI duplicate MPI_Dims_create as PMPI_Dims_create
#elif defined(HAVE_WEAK_ATTRIBUTE)
-int MPI_Dims_create(int nnodes, int ndims, int dims[]) __attribute__((weak,alias("PMPI_Dims_create")));
+int MPI_Dims_create(int nnodes, int ndims, int dims[])
+ __attribute__ ((weak, alias("PMPI_Dims_create")));
#endif
/* -- End Profiling Symbol Block */
+
+
/* Because we store factors with their multiplicities, a small array can
- store all of the factors for a large number (grows *faster* than n
+ store all of the factors for a large number (grows *faster* than n
factorial). */
#define MAX_FACTORS 10
/* 2^20 is a millon */
#define MAX_DIMS 20
-typedef struct Factors { int val, cnt; } Factors;
+typedef struct Factors {
+ int val, cnt;
+} Factors;
+
/* These routines may be global if we are not using weak symbols */
PMPI_LOCAL int MPIR_Dims_create_init(void);
PMPI_LOCAL int MPIR_Dims_create_impl(int nnodes, int ndims, int dims[]);
@@ -195,68 +201,68 @@ static int factor_num(int nn, Factors factors[], int *nprimes)
int cnt;
/* Find the prime number that less than that value and try dividing
- out the primes. */
+ * out the primes. */
/* First, get factors of 2 without division */
if ((n & 0x1) == 0) {
- cnt = 1;
- n >>= 1;
- while ((n & 0x1) == 0) {
- cnt++;
- n >>= 1;
- }
- factors[0].cnt = cnt;
- factors[0].val = 2;
- nfactors = 1;
- nall = cnt;
+ cnt = 1;
+ n >>= 1;
+ while ((n & 0x1) == 0) {
+ cnt++;
+ n >>= 1;
+ }
+ factors[0].cnt = cnt;
+ factors[0].val = 2;
+ nfactors = 1;
+ nall = cnt;
}
/* An earlier version computed an approximation to the sqrt(n) to serve
- as a stopping criteria. However, tests showed that checking that the
- square of the current prime is less than the remaining value (after
- dividing out the primes found so far) is faster.
- */
+ * as a stopping criteria. However, tests showed that checking that the
+ * square of the current prime is less than the remaining value (after
+ * dividing out the primes found so far) is faster.
+ */
i = 1;
do {
int n2;
val = primes[i];
- /* Note that we keep removing factors from n, so this test becomes
- easier and easier to satisfy as we remove factors from n
- */
- if (val * val > n) break;
- n2 = n / val;
- if (n2*val == n) {
- cnt = 1;
- n = n2;
- n2 = n / val;
- while (n2*val == n) {
- cnt++;
- n = n2;
- n2 = n / val;
- }
- /* Test on nfactors >= MAX_FACTORS? */
- /* --BEGIN ERROR HANDLING-- */
- if (nfactors + 1 == MAX_FACTORS) {
- /* Time to panic. This should not happen, since the
- smallest number that could exceed this would
- be the product of the first 10 primes that are
- greater than one, which is 6,469,693,230 */
- return nfactors;
- }
- /* --END ERROR HANDLING-- */
- factors[nfactors].val = val;
- factors[nfactors++].cnt = cnt;
- nall += cnt;
- if (n == 1) break;
- }
- i++;
- } while (1);
+ /* Note that we keep removing factors from n, so this test becomes
+ * easier and easier to satisfy as we remove factors from n
+ */
+ if (val * val > n) break;
+ n2 = n / val;
+ if (n2 * val == n) {
+ cnt = 1;
+ n = n2;
+ n2 = n / val;
+ while (n2 * val == n) {
+ cnt++;
+ n = n2;
+ n2 = n / val;
+ }
+ /* Test on nfactors >= MAX_FACTORS? */
+ /* --BEGIN ERROR HANDLING-- */
+ if (nfactors + 1 == MAX_FACTORS) {
+ /* Time to panic. This should not happen, since the
+ * smallest number that could exceed this would
+ * be the product of the first 10 primes that are
+ * greater than one, which is 6,469,693,230 */
+ return nfactors;
+ }
+ /* --END ERROR HANDLING-- */
+ factors[nfactors].val = val;
+ factors[nfactors++].cnt = cnt;
+ nall += cnt;
+ if (n == 1) break;
+ }
+ i++;
+ } while (1);
if (n != 1) {
- /* There was one factor > sqrt(n). This factor must be prime.
- Note if nfactors was 0, n was prime */
- factors[nfactors].val = n;
- factors[nfactors++].cnt = 1;
- nall++;
+ /* There was one factor > sqrt(n). This factor must be prime.
+ * Note if nfactors was 0, n was prime */
+ factors[nfactors].val = n;
+ factors[nfactors++].cnt = 1;
+ nall++;
}
*nprimes = nall;
return nfactors;
@@ -267,7 +273,7 @@ static int ndivisors_from_factor(int nf, const Factors *factors)
int i, ndiv;
ndiv = 1;
for (i=0; i<nf; i++) {
- ndiv *= (factors[i].cnt+1);
+ ndiv *= (factors[i].cnt + 1);
}
ndiv -= 2;
@@ -282,89 +288,88 @@ static int factor_to_divisors(int nf, Factors *factors, int ndiv, int divs[])
MPIR_T_PVAR_TIMER_START(DIMS, dims_getdivs);
for (i=0; i<nf; i++) {
- powers[i] = 0;
- curbase[i] = 1;
+ powers[i] = 0;
+ curbase[i] = 1;
}
for (nd = 0; nd < ndiv; nd++) {
-
- /* Get the next power */
- for (idx=0; idx<nf; idx++) {
- powers[idx]++;
- if (powers[idx] > factors[idx].cnt) {
- powers[idx] = 0;
- curbase[idx] = 1;
- }
- else {
- curbase[idx] *= factors[idx].val;
- break;
- }
- }
- /* Compute the divisor. Note that we could keep the scan of values
- from k to nf-1, then curscan[0] would always be the next value */
- val = 1;
- for (idx=0; idx<nf; idx++) val *= curbase[idx];
- divs[nd] = val;
+ /* Get the next power */
+ for (idx=0; idx<nf; idx++) {
+ powers[idx]++;
+ if (powers[idx] > factors[idx].cnt) {
+ powers[idx] = 0;
+ curbase[idx] = 1;
+ }
+ else {
+ curbase[idx] *= factors[idx].val;
+ break;
+ }
+ }
+ /* Compute the divisor. Note that we could keep the scan of values
+ * from k to nf-1, then curscan[0] would always be the next value */
+ val = 1;
+ for (idx=0; idx<nf; idx++) val *= curbase[idx];
+ divs[nd] = val;
}
MPIR_T_PVAR_TIMER_END(DIMS, dims_getdivs);
/* Values are not sorted - for example, 2(2),3 will give 2,4,3 as the
- divisors */
+ * divisors */
/* This code is used because it is significantly faster than using
- the qsort routine. In tests of several million dims_create
- calls, this code took 1.02 seconds (with -O3) and 1.79 seconds
- (without optimization) while qsort took 2.5 seconds.
+ * the qsort routine. In tests of several million dims_create
+ * calls, this code took 1.02 seconds (with -O3) and 1.79 seconds
+ * (without optimization) while qsort took 2.5 seconds.
*/
if (nf > 1) {
- int gap, j, j1, j2, k, j1max, j2max;
+ int gap, j, j1, j2, k, j1max, j2max;
MPIR_CHKLMEM_DECL(1);
int *divs2;
- int *restrict d1, *restrict d2;
+ int *restrict d1, *restrict d2;
- MPIR_CHKLMEM_MALLOC(divs2,int *,nd*sizeof(int),mpi_errno,"divs2");
+ MPIR_CHKLMEM_MALLOC(divs2, int *, nd*sizeof(int), mpi_errno, "divs2");
MPIR_T_PVAR_TIMER_START(DIMS, dims_sort);
- /* handling the first set of pairs separately saved about 20%;
- done inplace */
- for (j=0; j<nd-1; j+=2) {
- if (divs[j] > divs[j+1]) {
- int tmp = divs[j]; divs[j] = divs[j+1]; divs[j+1]=tmp;
- }
- }
- /* Using pointers d1 and d2 about 2x copying divs2 back into divs
- at the end of each phase */
- d1 = divs;
- d2 = divs2;
- for (gap=2; gap < nd; gap *=2) {
- k = 0;
- for (j=0; j+gap<nd; j+= gap*2) {
- j1 = j;
- j2 = j+gap;
- j1max = j2;
- j2max = j2 + gap;
- if (j2max > nd) j2max = nd;
- while (j1 < j1max && j2 < j2max) {
- if (d1[j1] < d1[j2]) {
- d2[k++] = d1[j1++];
- }
- else {
- d2[k++] = d1[j2++];
- }
- }
- /* Copy remainder */
- while (j1 < j1max) d2[k++] = d1[j1++];
- while (j2 < j2max) d2[k++] = d1[j2++];
- }
- /* May be some left over */
- while (j < nd) d2[k++] = d1[j++];
- /* swap pointers and start again */
- { int *dt = d1; d1 = d2; d2 = dt; }
- }
+ /* handling the first set of pairs separately saved about 20%;
+ * done inplace */
+ for (j=0; j<nd-1; j+=2) {
+ if (divs[j] > divs[j+1]) {
+ int tmp = divs[j]; divs[j] = divs[j+1]; divs[j+1]=tmp;
+ }
+ }
+ /* Using pointers d1 and d2 about 2x copying divs2 back into divs
+ * at the end of each phase */
+ d1 = divs;
+ d2 = divs2;
+ for (gap=2; gap < nd; gap *= 2) {
+ k = 0;
+ for (j=0; j+gap<nd; j+= gap*2) {
+ j1 = j;
+ j2 = j + gap;
+ j1max = j2;
+ j2max = j2 + gap;
+ if (j2max > nd) j2max = nd;
+ while (j1 < j1max && j2 < j2max) {
+ if (d1[j1] < d1[j2]) {
+ d2[k++] = d1[j1++];
+ }
+ else {
+ d2[k++] = d1[j2++];
+ }
+ }
+ /* Copy remainder */
+ while (j1 < j1max) d2[k++] = d1[j1++];
+ while (j2 < j2max) d2[k++] = d1[j2++];
+ }
+ /* May be some left over */
+ while (j < nd) d2[k++] = d1[j++];
+ /* swap pointers and start again */
+ { int *dt = d1; d1 = d2; d2 = dt; }
+ }
MPIR_T_PVAR_TIMER_END(DIMS, dims_sort);
- /* Result must end up in divs */
- if (d1 != divs) {
- for (j1=0; j1<nd; j1++) divs[j1] = d1[j1];
- }
+ /* Result must end up in divs */
+ if (d1 != divs) {
+ for (j1=0; j1<nd; j1++) divs[j1] = d1[j1];
+ }
MPIR_CHKLMEM_FREEALL();
}
return nd;
@@ -405,7 +410,7 @@ static void factor_to_dims_by_rr(int nf, Factors f[], int nd, int dims[])
else {
int kk;
/* find first location where apply val is valid.
- Can always apply at dims[0] */
+ * Can always apply at dims[0] */
for (kk=nd-1; kk>0; kk--) {
if (dims[kk]*val <= dims[kk-1]) break;
}
@@ -431,14 +436,14 @@ static int optbalance(int n, int idx, int nd, int ndivs, const int divs[],
MPIR_T_PVAR_COUNTER_INC(DIMS, dims_optbalcalls, 1);
if (MPIR_CVAR_DIMS_VERBOSE){
- MPL_msg_printf("Noptb: idx=%d, nd=%d, ndivs=%d, balance=%d\n",
+ MPL_msg_printf("Noptb: idx=%d, nd=%d, ndivs=%d, balance=%d\n",
idx, nd, ndivs, curbal);
- MPL_msg_printf("Noptb:optdims: ");
- for (i=0; i<nd; i++)
- MPL_msg_printf("%d%c", optdims[i], (i+1<nd) ? 'x' : '\n');
- MPL_msg_printf("Noptb:trydims: ");
- for (i=idx+1; i<nd; i++)
- MPL_msg_printf("%d%c", trydims[i], (i+1<nd) ? 'x' : '\n');
+ MPL_msg_printf("Noptb:optdims: ");
+ for (i=0; i<nd; i++)
+ MPL_msg_printf("%d%c", optdims[i], (i+1<nd) ? 'x' : '\n');
+ MPL_msg_printf("Noptb:trydims: ");
+ for (i=idx+1; i<nd; i++)
+ MPL_msg_printf("%d%c", trydims[i], (i+1<nd) ? 'x' : '\n');
}
if (idx > 1) {
MPIR_CHKLMEM_DECL(1);
@@ -446,135 +451,135 @@ static int optbalance(int n, int idx, int nd, int ndivs, const int divs[],
MPIR_CHKLMEM_MALLOC(newdivs,int*,ndivs*sizeof(int),mpi_errno,"divs");
if (mpi_errno) return mpi_errno;
- /* At least 3 divisors to set (0...idx). We try all choices
- recursively, but stop looking when we can easily tell that
- no additional cases can improve the current solution. */
- for (k=0; k<ndivs; k++) {
- f = divs[k];
- if (MPIR_CVAR_DIMS_VERBOSE) {
+ /* At least 3 divisors to set (0...idx). We try all choices
+ * recursively, but stop looking when we can easily tell that
+ * no additional cases can improve the current solution. */
+ for (k=0; k<ndivs; k++) {
+ f = divs[k];
+ if (MPIR_CVAR_DIMS_VERBOSE) {
MPL_msg_printf("Noptb: try f=%d at dims[%d]\n", f, idx);
}
- if (idx < nd-1 && f-min > curbal) {
- if (MPIR_CVAR_DIMS_VERBOSE){
- MPL_msg_printf("f-min = %d, curbal = %d, skipping other divisors\n",
- f-min, curbal);
+ if (idx < nd-1 && f-min > curbal) {
+ if (MPIR_CVAR_DIMS_VERBOSE){
+ MPL_msg_printf("f-min = %d, curbal = %d, skipping other divisors\n",
+ f - min, curbal);
}
MPIR_T_PVAR_COUNTER_INC(DIMS, dims_npruned, 1);
- break; /* best case is all divisors at least
- f, so the best balance is at least
- f - min */
- }
- q = n / f;
- /* check whether f is a divisor of what's left. If so,
- remember it as the smallest new divisor */
- /* sf is the smallest remaining factor; we use this in an
- optimization for possible divisors */
- nndivs = 0;
- if (q % f == 0) {
- newdivs[nndivs++] = f;
- sf = f;
- }
- else {
- sf = divs[k+1];
- }
- if (idx < nd-1 && sf - min > curbal) {
+ break; /* best case is all divisors at least
+ * f, so the best balance is at least
+ * f - min */
+ }
+ q = n / f;
+ /* check whether f is a divisor of what's left. If so,
+ * remember it as the smallest new divisor */
+ /* sf is the smallest remaining factor; we use this in an
+ * optimization for possible divisors */
+ nndivs = 0;
+ if (q % f == 0) {
+ newdivs[nndivs++] = f;
+ sf = f;
+ }
+ else {
+ sf = divs[k + 1];
+ }
+ if (idx < nd-1 && sf - min > curbal) {
MPIR_T_PVAR_COUNTER_INC(DIMS, dims_npruned, 1);
break;
}
- if (MPIR_CVAR_DIMS_VERBOSE) {
+ if (MPIR_CVAR_DIMS_VERBOSE) {
MPL_msg_printf("Noptb: sf = %d\n", sf);
}
- ff = sf*sf; /* At least 2 more divisors */
- for (ii=idx-1; ii>0 && ff <= q; ii--) ff *= sf;
- if (ii > 0) {
- if (MPIR_CVAR_DIMS_VERBOSE) {
+ ff = sf*sf; /* At least 2 more divisors */
+ for (ii=idx-1; ii>0 && ff <= q; ii--) ff *= sf;
+ if (ii > 0) {
+ if (MPIR_CVAR_DIMS_VERBOSE) {
MPL_msg_printf("break for ii = %d, ff = %d and q = %d\n",
ii, ff, q);
}
MPIR_T_PVAR_COUNTER_INC(DIMS, dims_npruned, 1);
- break; /* remaining divisors >= sf, and
- product must be <= q */
- }
+ break; /* remaining divisors >= sf, and
+ * product must be <= q */
+ }
- /* Try f as the divisor at the idx location */
- trydims[idx] = f;
+ /* Try f as the divisor at the idx location */
+ trydims[idx] = f;
MPIR_T_PVAR_TIMER_START(DIMS, dims_div);
- /* find the subset of divisors of n that are divisors of q
- and larger than f but such that f*f <= q */
- for (kk=k+1; kk<ndivs; kk++) {
- f = divs[kk];
- ff = f*f;
- if (ff > q) {
+ /* find the subset of divisors of n that are divisors of q
+ * and larger than f but such that f*f <= q */
+ for (kk=k+1; kk<ndivs; kk++) {
+ f = divs[kk];
+ ff = f*f;
+ if (ff > q) {
MPIR_T_PVAR_COUNTER_INC(DIMS, dims_npruned, 1);
break;
}
MPIR_T_PVAR_COUNTER_INC(DIMS, dims_ndivmade, 1);
- if ((q % f) == 0) {
- newdivs[nndivs++] = f;
- }
- /* sf * f <= q, break otherwise */
- }
+ if ((q % f) == 0) {
+ newdivs[nndivs++] = f;
+ }
+ /* sf * f <= q, break otherwise */
+ }
MPIR_T_PVAR_TIMER_END(DIMS, dims_div);
- /* recursively try to find the best subset */
- if (nndivs > 0)
- optbalance(q, idx-1, nd, nndivs, newdivs, trydims,
+ /* recursively try to find the best subset */
+ if (nndivs > 0)
+ optbalance(q, idx - 1, nd, nndivs, newdivs, trydims,
curbal_p, optdims);
- }
+ }
MPIR_CHKLMEM_FREEALL();
}
else if (idx == 1) {
- /* Only two. Find the pair such that q,f has min value for q-min, i.e.,
- the smallest q such that q > f. Note that f*f < n if q > f and
- q*f = n*/
- /* Valid choices for f, q >= divs[0] */
- int qprev = -1;
- for (k=1; k<ndivs; k++) {
- f = divs[k];
- q = n / f;
- if (q < f) break;
- qprev = q;
- }
- f = divs[k-1];
- if (qprev > 0) q = qprev;
- else q = n / f;
-
- if (q < f) {
- if (MPIR_CVAR_DIMS_VERBOSE) {
+ /* Only two. Find the pair such that q,f has min value for q-min, i.e.,
+ * the smallest q such that q > f. Note that f*f < n if q > f and
+ * q*f = n */
+ /* Valid choices for f, q >= divs[0] */
+ int qprev = -1;
+ for (k=1; k<ndivs; k++) {
+ f = divs[k];
+ q = n / f;
+ if (q < f) break;
+ qprev = q;
+ }
+ f = divs[k-1];
+ if (qprev > 0) q = qprev;
+ else q = n / f;
+
+ if (q < f) {
+ if (MPIR_CVAR_DIMS_VERBOSE) {
MPL_msg_printf("Skipping because %d < %d\n", q, f);
}
- /* No valid solution. Exit without changing current optdims */
+ /* No valid solution. Exit without changing current optdims */
MPIR_T_PVAR_COUNTER_INC(DIMS, dims_npruned, 1);
- return 0;
- }
- if (MPIR_CVAR_DIMS_VERBOSE) {
+ return 0;
+ }
+ if (MPIR_CVAR_DIMS_VERBOSE) {
MPL_msg_printf("Found best factors %d,%d, from divs[%d]\n",
- q,f,k-1);
+ q, f, k-1);
}
- /* If nd is 2 (and not greater), we will be replacing all values
- in dims. In that case, testbal is q-f;
- */
- if (nd == 2) testbal = q - f;
- else testbal = q - min;
+ /* If nd is 2 (and not greater), we will be replacing all values
+ * in dims. In that case, testbal is q-f;
+ */
+ if (nd == 2) testbal = q - f;
+ else testbal = q - min;
/* Take the new value if it is at least as good as the
- current choice. This is what Jesper Traeff's version does
- (see the code he provided for his EuroMPI'15 paper) */
- if (testbal <= curbal) {
- for (i=2; i<nd; i++) optdims[i] = trydims[i];
- optdims[0] = q;
- optdims[1] = f;
- /* Use the balance for the range of dims, not the total
- balance */
- *curbal_p = q - min;
- }
+ * current choice. This is what Jesper Traeff's version does
+ * (see the code he provided for his EuroMPI'15 paper) */
+ if (testbal <= curbal) {
+ for (i=2; i<nd; i++) optdims[i] = trydims[i];
+ optdims[0] = q;
+ optdims[1] = f;
+ /* Use the balance for the range of dims, not the total
+ * balance */
+ *curbal_p = q - min;
+ }
}
else {
- /* idx == 0. Only one choice for divisor */
- if (n-min <= curbal) {
- for (i=1; i<nd; i++) optdims[i] = trydims[i];
- optdims[0] = n;
- *curbal_p = n - min;
- }
+ /* idx == 0. Only one choice for divisor */
+ if (n-min <= curbal) {
+ for (i=1; i<nd; i++) optdims[i] = trydims[i];
+ optdims[0] = n;
+ *curbal_p = n - min;
+ }
}
return 0;
fn_fail:
@@ -600,61 +605,63 @@ PMPI_LOCAL int MPIR_Dims_create_impl(int nnodes, int ndims, int dims[])
MPIR_CHKLMEM_DECL(1);
/* Find the number of unspecified dimensions in dims and the product
- of the positive values in dims */
+ * of the positive values in dims */
dims_needed = 0;
dims_product = 1;
for (i=0; i<ndims; i++) {
- if (dims[i] < 0) {
- mpi_errno = MPIR_Err_create_code( MPI_SUCCESS,
- MPIR_ERR_RECOVERABLE,
- "MPIR_Dims_create", __LINE__,
- MPI_ERR_DIMS,
- "**argarrayneg",
- "**argarrayneg %s %d %d", "dims", i, dims[i]);
- return mpi_errno;
- }
- if (dims[i] == 0) dims_needed ++;
- else dims_product *= dims[i];
+ if (dims[i] < 0) {
+ mpi_errno = MPIR_Err_create_code(MPI_SUCCESS,
+ MPIR_ERR_RECOVERABLE,
+ "MPIR_Dims_create", __LINE__,
+ MPI_ERR_DIMS,
+ "**argarrayneg",
+ "**argarrayneg %s %d %d",
+ "dims", i, dims[i]);
+ return mpi_errno;
+ }
+ if (dims[i] == 0) dims_needed ++;
+ else dims_product *= dims[i];
}
/* Can we factor nnodes by dims_product? */
- if ((nnodes / dims_product ) * dims_product != nnodes ) {
- mpi_errno = MPIR_Err_create_code( MPI_SUCCESS, MPIR_ERR_RECOVERABLE,
- "MPIR_Dims_create", __LINE__,
- MPI_ERR_DIMS, "**dimspartition", 0);
- return mpi_errno;
+ if ((nnodes / dims_product) * dims_product != nnodes) {
+ mpi_errno = MPIR_Err_create_code(MPI_SUCCESS, MPIR_ERR_RECOVERABLE,
+ "MPIR_Dims_create", __LINE__,
+ MPI_ERR_DIMS, "**dimspartition", 0);
+ return mpi_errno;
}
if (!dims_needed) {
- /* Special case - all dimensions provided */
- return MPI_SUCCESS;
+ /* Special case - all dimensions provided */
+ return MPI_SUCCESS;
}
-
+
if (dims_needed > MAX_DIMS) {
- /* --BEGIN ERROR HANDLING-- */
- mpi_errno = MPIR_Err_create_code( MPI_SUCCESS,
- MPIR_ERR_RECOVERABLE,
- "MPIR_Dims_create", __LINE__, MPI_ERR_DIMS,
- "**dimsmany", "**dimsmany %d %d", dims_needed, MAX_DIMS );
- return mpi_errno;
- /* --END ERROR HANDLING-- */
+/* --BEGIN ERROR HANDLING-- */
+ mpi_errno = MPIR_Err_create_code(MPI_SUCCESS,
+ MPIR_ERR_RECOVERABLE,
+ "MPIR_Dims_create", __LINE__, MPI_ERR_DIMS,
+ "**dimsmany", "**dimsmany %d %d",
+ dims_needed, MAX_DIMS);
+ return mpi_errno;
+/* --END ERROR HANDLING-- */
}
nnodes /= dims_product;
/* Factor the remaining nodes into dims_needed components. The
- MPI standard says that these should be as balanced as possible;
- in particular, unfortunately, not necessarily arranged in a way
- that makes sense for the underlying machine topology. The approach
- used here was inspired by "Specification Guideline Violations
- by MPI_Dims_create," by Jesper Traeff and Felix Luebbe, EuroMPI'15.
- Among the changes are the use of a table of primes to speed up the
- process of finding factors, and some effort to reduce the number
- of integer division operations.
-
- Values are put into chosen[0..dims_needed]. These values are then
- copied back into dims into the "empty" slots (values == 0).
- */
+ * MPI standard says that these should be as balanced as possible;
+ * in particular, unfortunately, not necessarily arranged in a way
+ * that makes sense for the underlying machine topology. The approach
+ * used here was inspired by "Specification Guideline Violations
+ * by MPI_Dims_create," by Jesper Traeff and Felix Luebbe, EuroMPI'15.
+ * Among the changes are the use of a table of primes to speed up the
+ * process of finding factors, and some effort to reduce the number
+ * of integer division operations.
+ *
+ * Values are put into chosen[0..dims_needed]. These values are then
+ * copied back into dims into the "empty" slots (values == 0).
+ */
if (dims_needed == 1) {
/* Simply put the correct value in place */
@@ -676,7 +683,7 @@ PMPI_LOCAL int MPIR_Dims_create_impl(int nnodes, int ndims, int dims[])
/* Remove primes > sqrt(n) */
nextidx = 0;
- for (j=nf-1; j>0 && nextidx < dims_needed-1; j--) {
+ for (j=nf-1; j>0 && nextidx < dims_needed - 1; j--) {
val = f[j].val;
if (f[j].cnt == 1 && val*val > nnodes) {
if (MPIR_CVAR_DIMS_VERBOSE) {
@@ -691,14 +698,14 @@ PMPI_LOCAL int MPIR_Dims_create_impl(int nnodes, int ndims, int dims[])
}
/* Now, handle some special cases. If we find *any* of these,
- we're done and can use the values in chosen to return values in dims */
+ * we're done and can use the values in chosen to return values in dims */
foundDecomp = 0;
if (nprimes + nextidx <= dims_needed) {
/* Fill with the primes */
int m, cnt;
if (MPIR_CVAR_DIMS_VERBOSE) {
MPL_msg_printf("Nprimes = %d, number dims left = %d\n", nprimes,
- dims_needed-nextidx);
+ dims_needed - nextidx);
}
i = nextidx + nprimes;
for (k=0; k<nf; k++) {
@@ -716,7 +723,7 @@ PMPI_LOCAL int MPIR_Dims_create_impl(int nnodes, int ndims, int dims[])
}
else if (nf == 1) {
/* What's left is a product of a single prime, so there is only one
- possible factorization */
+ * possible factorization */
int cnt = f[0].cnt;
val = f[0].val;
if (MPIR_CVAR_DIMS_VERBOSE) {
@@ -731,10 +738,10 @@ PMPI_LOCAL int MPIR_Dims_create_impl(int nnodes, int ndims, int dims[])
foundDecomp = 1;
}
/* There's another case we consider, particularly since we've
- factored out the "large" primes. If (cnt % (ndims-nextidx)) == 0
- for every remaining factor, then
- f = product of (val^ (cnt/(ndims-nextidx)))
- */
+ * factored out the "large" primes. If (cnt % (ndims-nextidx)) == 0
+ * for every remaining factor, then
+ * f = product of (val^ (cnt/(ndims-nextidx)))
+ */
if (!foundDecomp) {
int ndleft = dims_needed - nextidx;
for (j=0; j<nf; j++) if (f[j].cnt % ndleft != 0) break;
@@ -767,44 +774,46 @@ PMPI_LOCAL int MPIR_Dims_create_impl(int nnodes, int ndims, int dims[])
/* ndims >= 2 */
/* No trivial solution. Balance the remaining values (note that we may
- have already trimmed off some large factors */
+ * have already trimmed off some large factors */
/* First, find all of the divisors given by the remaining factors */
ndivs = ndivisors_from_factor(nf, (const Factors *)f);
- MPIR_CHKLMEM_MALLOC(divs,int*,(ndivs)*sizeof(int),mpi_errno,"divs");
+ MPIR_CHKLMEM_MALLOC(divs, int*, (ndivs)*sizeof(int), mpi_errno, "divs");
ndivs = factor_to_divisors(nf, f, ndivs, divs);
- if (MPIR_CVAR_DIMS_VERBOSE){
- for (i=0;i<ndivs;i++) {
- if (divs[i] <= 0) { MPL_msg_printf("divs[%d]=%d!\n", i, divs[i]);}
+ if (MPIR_CVAR_DIMS_VERBOSE) {
+ for (i=0; i<ndivs; i++) {
+ if (divs[i] <= 0) {
+ MPL_msg_printf("divs[%d]=%d!\n", i, divs[i]);
+ }
}
}
/* Create a simple first guess. We do this by using a round robin
- distribution of the primes in the remaining values (from nextidx
- to ndims) */
+ * distribution of the primes in the remaining values (from nextidx
+ * to ndims) */
MPIR_T_PVAR_TIMER_START(DIMS, dims_basefact);
factor_to_dims_by_rr(nf, f, dims_needed - nextidx, chosen + nextidx);
MPIR_T_PVAR_TIMER_END(DIMS, dims_basefact);
/* This isn't quite right, as the balance may depend on the other (larger)
- divisors already chosen */
+ * divisors already chosen */
/* Need to add nextidx */
- curbal = chosen[0] - chosen[dims_needed-1];
- trydims[dims_needed-nextidx-1] = divs[0];
+ curbal = chosen[0] - chosen[dims_needed - 1];
+ trydims[dims_needed - nextidx - 1] = divs[0];
if (MPIR_CVAR_DIMS_VERBOSE) {
MPL_msg_printf("N: initial decomp is: ");
for (i=0; i<dims_needed; i++)
- MPL_msg_printf("%d%c", chosen[i], (i+1<dims_needed) ? 'x' : '\n');
+ MPL_msg_printf("%d%c", chosen[i], (i+1 < dims_needed) ? 'x' : '\n');
}
MPIR_T_PVAR_TIMER_START(DIMS, dims_bal);
- optbalance(nnodes, dims_needed-nextidx-1, dims_needed-nextidx,
- ndivs, divs, trydims, &curbal, chosen+nextidx);
+ optbalance(nnodes, dims_needed - nextidx - 1, dims_needed - nextidx,
+ ndivs, divs, trydims, &curbal, chosen+nextidx);
MPIR_T_PVAR_TIMER_END(DIMS, dims_bal);
MPIR_CHKLMEM_FREEALL();
- if (MPIR_CVAR_DIMS_VERBOSE){
+ if (MPIR_CVAR_DIMS_VERBOSE) {
MPL_msg_printf("N: final decomp is: ");
for (i=0; i<dims_needed; i++)
- MPL_msg_printf("%d%c", chosen[i], (i+1<dims_needed) ? 'x' : '\n');
+ MPL_msg_printf("%d%c", chosen[i], (i+1 < dims_needed) ? 'x' : '\n');
}
j = 0;
@@ -835,11 +844,11 @@ extern volatile int MPIR_DIMS_initPCVars;
MPI_Dims_create - Creates a division of processors in a cartesian grid
Input Parameters:
-+ nnodes - number of nodes in a grid (integer)
-- ndims - number of cartesian dimensions (integer)
++ nnodes - number of nodes in a grid (integer)
+- ndims - number of cartesian dimensions (integer)
Input/Output Parameters:
-. dims - integer array of size 'ndims' specifying the number of nodes in each
+. dims - integer array of size 'ndims' specifying the number of nodes in each
dimension. A value of 0 indicates that 'MPI_Dims_create' should fill in a
suitable value.
@@ -856,23 +865,22 @@ int MPI_Dims_create(int nnodes, int ndims, int dims[])
MPIR_FUNC_TERSE_STATE_DECL(MPID_STATE_MPI_DIMS_CREATE);
MPIR_ERRTEST_INITIALIZED_ORDIE();
-
MPIR_FUNC_TERSE_ENTER(MPID_STATE_MPI_DIMS_CREATE);
if (ndims == 0) goto fn_exit;
-
+
/* Validate parameters and objects (post conversion) */
-# ifdef HAVE_ERROR_CHECKING
+#ifdef HAVE_ERROR_CHECKING
{
MPID_BEGIN_ERROR_CHECKS;
{
- MPIR_ERRTEST_ARGNEG(nnodes,"nnodes",mpi_errno);
- MPIR_ERRTEST_ARGNEG(ndims,"ndims",mpi_errno);
- MPIR_ERRTEST_ARGNULL(dims,"dims",mpi_errno);
+ MPIR_ERRTEST_ARGNEG(nnodes, "nnodes", mpi_errno);
+ MPIR_ERRTEST_ARGNEG(ndims, "ndims", mpi_errno);
+ MPIR_ERRTEST_ARGNULL(dims, "dims", mpi_errno);
}
MPID_END_ERROR_CHECKS;
}
-# endif /* HAVE_ERROR_CHECKING */
+#endif /* HAVE_ERROR_CHECKING */
/* Initialize pvars and cvars if this is the first call */
if (MPIR_DIMS_initPCVars) {
@@ -882,10 +890,10 @@ int MPI_Dims_create(int nnodes, int ndims, int dims[])
/* ... body of routine ... */
if (MPIR_Process.dimsCreate != NULL) {
- mpi_errno = MPIR_Process.dimsCreate( nnodes, ndims, dims );
+ mpi_errno = MPIR_Process.dimsCreate(nnodes, ndims, dims);
}
else {
- mpi_errno = MPIR_Dims_create_impl( nnodes, ndims, dims );
+ mpi_errno = MPIR_Dims_create_impl(nnodes, ndims, dims);
}
if (mpi_errno) MPIR_ERR_POP(mpi_errno);
/* ... end of body of routine ... */
@@ -896,15 +904,15 @@ int MPI_Dims_create(int nnodes, int ndims, int dims[])
/* --BEGIN ERROR HANDLING-- */
fn_fail:
-# ifdef HAVE_ERROR_CHECKING
+#ifdef HAVE_ERROR_CHECKING
{
- mpi_errno = MPIR_Err_create_code(
- mpi_errno, MPIR_ERR_RECOVERABLE, FCNAME, __LINE__, MPI_ERR_OTHER,
- "**mpi_dims_create",
- "**mpi_dims_create %d %d %p", nnodes, ndims, dims);
+ mpi_errno = MPIR_Err_create_code(
+ mpi_errno, MPIR_ERR_RECOVERABLE, FCNAME, __LINE__, MPI_ERR_OTHER,
+ "**mpi_dims_create",
+ "**mpi_dims_create %d %d %p", nnodes, ndims, dims);
}
-# endif
- mpi_errno = MPIR_Err_return_comm( NULL, FCNAME, mpi_errno );
+#endif
+ mpi_errno = MPIR_Err_return_comm(NULL, FCNAME, mpi_errno);
goto fn_exit;
/* --END ERROR HANDLING-- */
}
http://git.mpich.org/mpich.git/commitdiff/547447b67a9dc6cdabbc42baae68e5355be1222b
commit 547447b67a9dc6cdabbc42baae68e5355be1222b
Author: Ken Raffenetti <raffenet at mcs.anl.gov>
Date: Fri Jul 8 13:31:26 2016 -0500
Fixes #2251 for MPI_Dims_create
Also adds CVAR/PVAR support.
Signed-off-by: Ken Raffenetti <raffenet at mcs.anl.gov>
diff --git a/configure.ac b/configure.ac
index 637b0cc..2a3f25e 100644
--- a/configure.ac
+++ b/configure.ac
@@ -1775,10 +1775,13 @@ for var in $enable_mpit_pvars ; do
[nem],[enable_pvar_nem=yes],
[recvq],[enable_pvar_recvq=yes],
[rma],[enable_pvar_rma=yes],
+ [dims],[enable_pvar_dims=yes],
[all|yes],
[enable_pvar_nem=yes
enable_pvar_recvq=yes
- enable_pvar_rma=yes],
+ enable_pvar_rma=yes
+ enable_pvar_dims=yes
+ ],
[no|none],[],
[IFS=$save_IFS
AC_MSG_WARN([Unknown value ($option) for enable-mpit-pvars])
@@ -1809,6 +1812,14 @@ else
fi
AC_DEFINE_UNQUOTED(ENABLE_PVAR_RMA,$status_rma_pvars,
[Define to 1 to enable rma-related MPI_T performance variables])
+
+if test -n "$enable_pvar_dims" ; then
+ status_dims_pvars=1
+else
+ status_dims_pvars=0
+fi
+AC_DEFINE_UNQUOTED(ENABLE_PVAR_DIMS,$status_dims_pvars,
+ [Define to 1 to enable getdims-related MPI_T performance variables])
# ---------------------------------------------------------------------------
# Support for the language bindings: Fortran 77, Fortran 90, and C++
#
diff --git a/src/mpi/topo/dims_create.c b/src/mpi/topo/dims_create.c
index 4b6e1e5..a286576 100644
--- a/src/mpi/topo/dims_create.c
+++ b/src/mpi/topo/dims_create.c
@@ -6,6 +6,35 @@
#include "mpiimpl.h"
+/*
+ * This CVAR is used for debugging support. An alternative would be
+ * to use the MPIU_DBG interface, which predates the CVAR interface,
+ * and also provides different levels of debugging support. In the
+ * long run, the MPIU_DBG interface should be updated to make use of
+ * CVARs.
+ */
+/*
+=== BEGIN_MPI_T_CVAR_INFO_BLOCK ===
+
+categories:
+ - name : DIMS
+ description : Dims_create cvars
+
+cvars:
+ - name : MPIR_CVAR_DIMS_VERBOSE
+ category : DIMS
+ type : boolean
+ default : false
+ class : none
+ verbosity : MPI_T_VERBOSITY_MPIDEV_DETAIL
+ scope : MPI_T_SCOPE_ALL_EQ
+ description : >-
+ If true, enable verbose output about the actions of the
+ implementation of MPI_Dims_create.
+
+=== END_MPI_T_CVAR_INFO_BLOCK ===
+*/
+
/* -- Begin Profiling Symbol Block for routine MPI_Dims_create */
#if defined(HAVE_PRAGMA_WEAK)
#pragma weak MPI_Dims_create = PMPI_Dims_create
@@ -25,179 +54,551 @@ int MPI_Dims_create(int nnodes, int ndims, int dims[]) __attribute__((weak,alias
/* 2^20 is a millon */
#define MAX_DIMS 20
+typedef struct Factors { int val, cnt; } Factors;
+/* These routines may be global if we are not using weak symbols */
+PMPI_LOCAL int MPIR_Dims_create_init(void);
+PMPI_LOCAL int MPIR_Dims_create_impl(int nnodes, int ndims, int dims[]);
+
+PMPI_LOCAL MPIR_T_pvar_timer_t PVAR_TIMER_dims_getdivs;
+PMPI_LOCAL MPIR_T_pvar_timer_t PVAR_TIMER_dims_sort;
+PMPI_LOCAL MPIR_T_pvar_timer_t PVAR_TIMER_dims_fact;
+PMPI_LOCAL MPIR_T_pvar_timer_t PVAR_TIMER_dims_basefact;
+PMPI_LOCAL MPIR_T_pvar_timer_t PVAR_TIMER_dims_getdivs;
+PMPI_LOCAL MPIR_T_pvar_timer_t PVAR_TIMER_dims_div;
+PMPI_LOCAL MPIR_T_pvar_timer_t PVAR_TIMER_dims_bal;
+
+PMPI_LOCAL unsigned long long PVAR_COUNTER_dims_npruned;
+PMPI_LOCAL unsigned long long PVAR_COUNTER_dims_ndivmade;
+PMPI_LOCAL unsigned long long PVAR_COUNTER_dims_optbalcalls;
+
/* Define MPICH_MPI_FROM_PMPI if weak symbols are not supported to build
the MPI routines. You can use USE_WEAK_SYMBOLS to see if MPICH is
using weak symbols to implement the MPI routines. */
-typedef struct Factors { int val, cnt; } Factors;
-/* This routine may be global if we are not using weak symbols */
-PMPI_LOCAL int MPIR_Factor( int, Factors [], int * );
-PMPI_LOCAL int MPIR_ChooseFactors( int, Factors [], int, int, int [] );
#ifndef MPICH_MPI_FROM_PMPI
#undef MPI_Dims_create
#define MPI_Dims_create PMPI_Dims_create
+/* MPI_Dims_create and PMPI_Dims_create must see the same variable for this
+ one-time initialization flag. If this file must be compiled twice,
+ this variable is defined here and as external for the other build. */
+volatile int MPIR_DIMS_initPCVars = 1;
+
+/* This routine is called once to define any PVARS and CVARS */
+PMPI_LOCAL int MPIR_Dims_create_init(void)
+{
+
+ MPIR_T_PVAR_TIMER_REGISTER_STATIC(DIMS,
+ MPI_DOUBLE,
+ dims_getdivs,
+ MPI_T_VERBOSITY_MPIDEV_DETAIL,
+ MPI_T_BIND_NO_OBJECT,
+ MPIR_T_PVAR_FLAG_READONLY,
+ "DIMS", "Time to find divisors (seconds)");
+ MPIR_T_PVAR_TIMER_REGISTER_STATIC(DIMS,
+ MPI_DOUBLE,
+ dims_sort,
+ MPI_T_VERBOSITY_MPIDEV_DETAIL,
+ MPI_T_BIND_NO_OBJECT,
+ MPIR_T_PVAR_FLAG_READONLY,
+ "DIMS", "Time to sort divisors (seconds)");
+ MPIR_T_PVAR_TIMER_REGISTER_STATIC(DIMS,
+ MPI_DOUBLE,
+ dims_fact,
+ MPI_T_VERBOSITY_MPIDEV_DETAIL,
+ MPI_T_BIND_NO_OBJECT,
+ MPIR_T_PVAR_FLAG_READONLY,
+ "DIMS", "Time to find factors (seconds)");
+ MPIR_T_PVAR_TIMER_REGISTER_STATIC(DIMS,
+ MPI_DOUBLE,
+ dims_basefact,
+ MPI_T_VERBOSITY_MPIDEV_DETAIL,
+ MPI_T_BIND_NO_OBJECT,
+ MPIR_T_PVAR_FLAG_READONLY,
+ "DIMS", "Time to ? (seconds)");
+ MPIR_T_PVAR_TIMER_REGISTER_STATIC(DIMS,
+ MPI_DOUBLE,
+ dims_div,
+ MPI_T_VERBOSITY_MPIDEV_DETAIL,
+ MPI_T_BIND_NO_OBJECT,
+ MPIR_T_PVAR_FLAG_READONLY,
+ "DIMS", "Time spent in integer division (seconds)");
+ MPIR_T_PVAR_TIMER_REGISTER_STATIC(DIMS,
+ MPI_DOUBLE,
+ dims_bal,
+ MPI_T_VERBOSITY_MPIDEV_DETAIL,
+ MPI_T_BIND_NO_OBJECT,
+ MPIR_T_PVAR_FLAG_READONLY,
+ "DIMS", "Time finding balanced decomposition (seconds)");
+
+ MPIR_T_PVAR_COUNTER_REGISTER_STATIC(
+ DIMS,
+ MPI_UNSIGNED_LONG_LONG,
+ dims_npruned,
+ MPI_T_VERBOSITY_MPIDEV_DETAIL,
+ MPI_T_BIND_NO_OBJECT,
+ (MPIR_T_PVAR_FLAG_READONLY | MPIR_T_PVAR_FLAG_CONTINUOUS),
+ "DIMS", /* category name */
+ "Number of divisors pruned from the search for a balanced decomposition");
+ MPIR_T_PVAR_COUNTER_REGISTER_STATIC(
+ DIMS,
+ MPI_UNSIGNED_LONG_LONG,
+ dims_ndivmade,
+ MPI_T_VERBOSITY_MPIDEV_DETAIL,
+ MPI_T_BIND_NO_OBJECT,
+ (MPIR_T_PVAR_FLAG_READONLY | MPIR_T_PVAR_FLAG_CONTINUOUS),
+ "DIMS", /* category name */
+ "Number of integer divisions performed");
+ MPIR_T_PVAR_COUNTER_REGISTER_STATIC(
+ DIMS,
+ MPI_UNSIGNED_LONG_LONG,
+ dims_optbalcalls,
+ MPI_T_VERBOSITY_MPIDEV_DETAIL,
+ MPI_T_BIND_NO_OBJECT,
+ (MPIR_T_PVAR_FLAG_READONLY | MPIR_T_PVAR_FLAG_CONTINUOUS),
+ "DIMS", /* category name */
+ "Number of call to optbalance");
+
+ return 0;
+}
+
+/* This includes all primes up to 46337 (sufficient for 2 billion ranks).
+ If storage is a concern (MPICH was originally organized so that only
+ code and data needed by applications would be loaded in order to keep
+ both the size of the executable and any shared library loads small),
+ this include could be organized include only primes up to 1000 (for
+ a maximum of a million ranks) or 3400 (for a maximum of 10 million ranks),
+ which will significantly reduce the number of elements included here.
+*/
#include "primes.h"
-PMPI_LOCAL int MPIR_Factor( int n, Factors factors[], int *ndivisors )
+/* Local only routines. These should *not* have standard prefix */
+static int factor_num(int, Factors [], int *);
+static int ndivisors_from_factor(int nf, const Factors *factors);
+static int factor_to_divisors(int nf, Factors *factors, int ndivs,
+ int divs[]);
+static void factor_to_dims_by_rr(int nf, Factors f[], int nd, int dims[]);
+static int optbalance(int n, int idx, int nd, int ndivs,
+ const int divs[], int trydims[], int *curbal_p,
+ int optdims[]);
+
+/*
+ * Factor "n", returning the prime factors and their counts in factors, in
+ * increasing order. Return the sum of the number of primes, including their
+ * powers (e.g., 2^3 * 7^5 * 19 gives 9 divisors, the maximum that can be created
+ * from this factorization)
+ */
+static int factor_num(int nn, Factors factors[], int *nprimes)
{
- int n_tmp, n_root;
+ int n=nn, val;
int i, nfactors=0, nall=0;
int cnt;
- int NUM_PRIMES = sizeof(primes) / sizeof(int);
-
- /* Start from an approximate of the square root of n, by first finding
- the power of 2 at least as large as n. The approximate root is then
- 2 to the 1/2 this power */
- n_tmp = n;
- n_root = 0;
- while (n_tmp) {
- n_root ++;
- n_tmp >>= 1;
- }
- n_root = 1 << (n_root / 2);
/* Find the prime number that less than that value and try dividing
out the primes. */
- for (i=0; i<NUM_PRIMES; i++) {
- if (primes[i] > n_root) break;
- }
- /* For each prime, divide out as many as possible */
- for (;i>=0;i--) {
- cnt = 0;
- while ( (n % primes[i]) == 0) {
- cnt ++;
- n = n / primes[i];
+ /* First, get factors of 2 without division */
+ if ((n & 0x1) == 0) {
+ cnt = 1;
+ n >>= 1;
+ while ((n & 0x1) == 0) {
+ cnt++;
+ n >>= 1;
}
- if (cnt > 0) {
+ factors[0].cnt = cnt;
+ factors[0].val = 2;
+ nfactors = 1;
+ nall = cnt;
+ }
+
+ /* An earlier version computed an approximation to the sqrt(n) to serve
+ as a stopping criteria. However, tests showed that checking that the
+ square of the current prime is less than the remaining value (after
+ dividing out the primes found so far) is faster.
+ */
+ i = 1;
+ do {
+ int n2;
+ val = primes[i];
+ /* Note that we keep removing factors from n, so this test becomes
+ easier and easier to satisfy as we remove factors from n
+ */
+ if (val * val > n) break;
+ n2 = n / val;
+ if (n2*val == n) {
+ cnt = 1;
+ n = n2;
+ n2 = n / val;
+ while (n2*val == n) {
+ cnt++;
+ n = n2;
+ n2 = n / val;
+ }
+ /* Test on nfactors >= MAX_FACTORS? */
/* --BEGIN ERROR HANDLING-- */
if (nfactors + 1 == MAX_FACTORS) {
/* Time to panic. This should not happen, since the
smallest number that could exceed this would
be the product of the first 10 primes that are
- greater than one, which is 6469693230 */
+ greater than one, which is 6,469,693,230 */
return nfactors;
}
/* --END ERROR HANDLING-- */
- factors[nfactors].val = primes[i];
+ factors[nfactors].val = val;
factors[nfactors++].cnt = cnt;
nall += cnt;
+ if (n == 1) break;
}
- }
- /* If nfactors == 0, n was a prime, so return that */
- if (nfactors == 0) {
- nfactors = 1;
- nall = 1;
- factors[0].val = n;
- factors[0].cnt = 1;
- }
- else if (n > 1) {
- /* We need one more factor (a single prime > n_root) */
+ i++;
+ } while (1);
+ if (n != 1) {
+ /* There was one factor > sqrt(n). This factor must be prime.
+ Note if nfactors was 0, n was prime */
factors[nfactors].val = n;
factors[nfactors++].cnt = 1;
nall++;
}
- *ndivisors = nall;
+ *nprimes = nall;
return nfactors;
}
-/*
- Given a collection of factors from the factors routine and a number of
- required values, combine the elements in factors into "needed" elements
- of the array chosen. These are non-increasing and so can be used directly
- in setting values in the dims array in MPIR_Dims_create.
-
- Algorithm (very simple)
-
- target_size = nnodes / ndims needed.
- Accumulate factors, starting from the bottom,
- until the target size is met or exceeded.
- Put all of the remaining factors into the last dimension
- (recompute target_size with each step, since we may
- miss the target by a wide margin.
-
- A much more sophisticated code would try to balance
- the number of nodes assigned to each dimension, possibly
- in concert with guidelines from the device about "good"
- sizes
+static int ndivisors_from_factor(int nf, const Factors *factors)
+{
+ int i, ndiv;
+ ndiv = 1;
+ for (i=0; i<nf; i++) {
+ ndiv *= (factors[i].cnt+1);
+ }
+ ndiv -= 2;
+
+ return ndiv;
+}
- */
-/* FIXME: This routine does not work well with non-powers of two (and
- probably with collections of different factors. For example,
- factoring squares like 6*6 or 7*7 in to 2 dimensions doesn't yield the
- expected results (18,2) and (49,1) in current tests */
-
-/*
- To give more reasonable values of the chosen factors (in the chosen array)
- from the factors, we first distribute the factors among the dimensions
- equally.
-
- Note that since this is only used in the case where factors are the
- factors of nnnodes, we don't need to use the value of nnodes.
- */
-PMPI_LOCAL int MPIR_ChooseFactors( int nfactors, Factors factors[],
- int nnodes, int needed, int chosen[] )
+#undef FCNAME
+#define FCNAME "factor_to_divisors"
+static int factor_to_divisors(int nf, Factors *factors, int ndiv, int divs[])
{
- int i, j;
+ int i, powers[MAX_FACTORS], curbase[MAX_FACTORS], nd, idx, val, mpi_errno;
- /* Initialize the chosen factors to all 1 */
- for (i=0; i<needed; i++) {
- chosen[i] = 1;
+ MPIR_T_PVAR_TIMER_START(DIMS, dims_getdivs);
+ for (i=0; i<nf; i++) {
+ powers[i] = 0;
+ curbase[i] = 1;
}
- /* For each of the available factors, there are factors[].cnt
- copies of each of the unique factors. These are assigned in
- modified round robin fashion to each of the "chosen" entries.
- The modification is to combine with the smallest current term
- Note that the factors are in decreasing order. */
-
- i = 0; /* We don't reset the count so that the factors are
- distributed among the dimensions */
- for (j=0; j<nfactors; j++) {
- int cnt = factors[j].cnt;
- int val = factors[j].val;
- /* For each of the factors that we add, try to keep the
- entries balanced. */
- while (cnt--) {
- /* Find the smallest current entry */
- int ii, cMin, iMin;
- iMin = 0;
- cMin = chosen[0];
- for (ii=1; ii<needed; ii++) {
- if (chosen[ii] < cMin) {
- cMin = chosen[ii];
- iMin = ii;
+
+ for (nd = 0; nd < ndiv; nd++) {
+
+ /* Get the next power */
+ for (idx=0; idx<nf; idx++) {
+ powers[idx]++;
+ if (powers[idx] > factors[idx].cnt) {
+ powers[idx] = 0;
+ curbase[idx] = 1;
+ }
+ else {
+ curbase[idx] *= factors[idx].val;
+ break;
+ }
+ }
+ /* Compute the divisor. Note that we could keep the scan of values
+ from k to nf-1, then curscan[0] would always be the next value */
+ val = 1;
+ for (idx=0; idx<nf; idx++) val *= curbase[idx];
+ divs[nd] = val;
+ }
+ MPIR_T_PVAR_TIMER_END(DIMS, dims_getdivs);
+
+ /* Values are not sorted - for example, 2(2),3 will give 2,4,3 as the
+ divisors */
+ /* This code is used because it is significantly faster than using
+ the qsort routine. In tests of several million dims_create
+ calls, this code took 1.02 seconds (with -O3) and 1.79 seconds
+ (without optimization) while qsort took 2.5 seconds.
+ */
+ if (nf > 1) {
+ int gap, j, j1, j2, k, j1max, j2max;
+ MPIR_CHKLMEM_DECL(1);
+ int *divs2;
+ int *restrict d1, *restrict d2;
+
+ MPIR_CHKLMEM_MALLOC(divs2,int *,nd*sizeof(int),mpi_errno,"divs2");
+
+ MPIR_T_PVAR_TIMER_START(DIMS, dims_sort);
+ /* handling the first set of pairs separately saved about 20%;
+ done inplace */
+ for (j=0; j<nd-1; j+=2) {
+ if (divs[j] > divs[j+1]) {
+ int tmp = divs[j]; divs[j] = divs[j+1]; divs[j+1]=tmp;
+ }
+ }
+ /* Using pointers d1 and d2 about 2x copying divs2 back into divs
+ at the end of each phase */
+ d1 = divs;
+ d2 = divs2;
+ for (gap=2; gap < nd; gap *=2) {
+ k = 0;
+ for (j=0; j+gap<nd; j+= gap*2) {
+ j1 = j;
+ j2 = j+gap;
+ j1max = j2;
+ j2max = j2 + gap;
+ if (j2max > nd) j2max = nd;
+ while (j1 < j1max && j2 < j2max) {
+ if (d1[j1] < d1[j2]) {
+ d2[k++] = d1[j1++];
+ }
+ else {
+ d2[k++] = d1[j2++];
+ }
}
+ /* Copy remainder */
+ while (j1 < j1max) d2[k++] = d1[j1++];
+ while (j2 < j2max) d2[k++] = d1[j2++];
}
- if (chosen[i] > iMin) i = iMin;
-
- chosen[i] *= val;
- i++;
- if (i >= needed) i = 0;
+ /* May be some left over */
+ while (j < nd) d2[k++] = d1[j++];
+ /* swap pointers and start again */
+ { int *dt = d1; d1 = d2; d2 = dt; }
}
+ MPIR_T_PVAR_TIMER_END(DIMS, dims_sort);
+ /* Result must end up in divs */
+ if (d1 != divs) {
+ for (j1=0; j1<nd; j1++) divs[j1] = d1[j1];
+ }
+ MPIR_CHKLMEM_FREEALL();
+ }
+ return nd;
+fn_fail:
+ return mpi_errno;
+}
+
+
+/*
+ * This is a modified round robin assignment. The goal is to
+ * get a good first guess at a good distribution.
+ *
+ * First, distribute factors to dims[0..nd-1]. The purpose is to get the
+ * initial factors set and to ensure that the smallest dimension is > 1.
+ * Second, distibute the remaining factors, starting with the largest, to
+ * the elements of dims with the smallest index i such that
+ * dims[i-1] > dims[i]*val
+ * or to dims[0] if no i satisfies.
+ * For example, this will successfully distribute the factors of 100 in 3-d
+ * as 5,5,4. A pure round robin would give 10,5,2.
+ */
+static void factor_to_dims_by_rr(int nf, Factors f[], int nd, int dims[])
+{
+ int i, j, k, cnt, val;
+
+ /* Initialize dims */
+ for (i=0; i<nd; i++) dims[i] = 1;
+
+ k = 0;
+ /* Start with the largest factors, move back to the smallest factor */
+ for (i=nf-1; i>=0; i--) {
+ val = f[i].val;
+ cnt = f[i].cnt;
+ for (j=0; j<cnt; j++) {
+ if (k < nd) {
+ dims[k++] = val;
+ }
+ else {
+ int kk;
+ /* find first location where apply val is valid.
+ Can always apply at dims[0] */
+ for (kk=nd-1; kk>0; kk--) {
+ if (dims[kk]*val <= dims[kk-1]) break;
+ }
+ dims[kk] *= val;
+ }
+ }
}
+}
+
+
+/* need to set a minidx where it stops because the remaining
+ values are known. Then pass in the entire array. This is needed
+ to get the correct values for "ties" between the first and last values.
+ */
+#undef FC_NAME
+#define FC_NAME "optbalance"
+
+static int optbalance(int n, int idx, int nd, int ndivs, const int divs[],
+ int trydims[], int *curbal_p, int optdims[])
+{
+ int min = trydims[nd-1], curbal = *curbal_p, testbal;
+ int k, f, q, ff, i, ii, kk, nndivs, sf, mpi_errno=MPI_SUCCESS;
+
+ MPIR_T_PVAR_COUNTER_INC(DIMS, dims_optbalcalls, 1);
+ if (MPIR_CVAR_DIMS_VERBOSE){
+ MPL_msg_printf("Noptb: idx=%d, nd=%d, ndivs=%d, balance=%d\n",
+ idx, nd, ndivs, curbal);
+ MPL_msg_printf("Noptb:optdims: ");
+ for (i=0; i<nd; i++)
+ MPL_msg_printf("%d%c", optdims[i], (i+1<nd) ? 'x' : '\n');
+ MPL_msg_printf("Noptb:trydims: ");
+ for (i=idx+1; i<nd; i++)
+ MPL_msg_printf("%d%c", trydims[i], (i+1<nd) ? 'x' : '\n');
+ }
+ if (idx > 1) {
+ MPIR_CHKLMEM_DECL(1);
+ int *newdivs;
+ MPIR_CHKLMEM_MALLOC(newdivs,int*,ndivs*sizeof(int),mpi_errno,"divs");
+ if (mpi_errno) return mpi_errno;
+
+ /* At least 3 divisors to set (0...idx). We try all choices
+ recursively, but stop looking when we can easily tell that
+ no additional cases can improve the current solution. */
+ for (k=0; k<ndivs; k++) {
+ f = divs[k];
+ if (MPIR_CVAR_DIMS_VERBOSE) {
+ MPL_msg_printf("Noptb: try f=%d at dims[%d]\n", f, idx);
+ }
+ if (idx < nd-1 && f-min > curbal) {
+ if (MPIR_CVAR_DIMS_VERBOSE){
+ MPL_msg_printf("f-min = %d, curbal = %d, skipping other divisors\n",
+ f-min, curbal);
+ }
+ MPIR_T_PVAR_COUNTER_INC(DIMS, dims_npruned, 1);
+ break; /* best case is all divisors at least
+ f, so the best balance is at least
+ f - min */
+ }
+ q = n / f;
+ /* check whether f is a divisor of what's left. If so,
+ remember it as the smallest new divisor */
+ /* sf is the smallest remaining factor; we use this in an
+ optimization for possible divisors */
+ nndivs = 0;
+ if (q % f == 0) {
+ newdivs[nndivs++] = f;
+ sf = f;
+ }
+ else {
+ sf = divs[k+1];
+ }
+ if (idx < nd-1 && sf - min > curbal) {
+ MPIR_T_PVAR_COUNTER_INC(DIMS, dims_npruned, 1);
+ break;
+ }
+ if (MPIR_CVAR_DIMS_VERBOSE) {
+ MPL_msg_printf("Noptb: sf = %d\n", sf);
+ }
+ ff = sf*sf; /* At least 2 more divisors */
+ for (ii=idx-1; ii>0 && ff <= q; ii--) ff *= sf;
+ if (ii > 0) {
+ if (MPIR_CVAR_DIMS_VERBOSE) {
+ MPL_msg_printf("break for ii = %d, ff = %d and q = %d\n",
+ ii, ff, q);
+ }
+ MPIR_T_PVAR_COUNTER_INC(DIMS, dims_npruned, 1);
+ break; /* remaining divisors >= sf, and
+ product must be <= q */
+ }
- /* Second, sort the chosen array in non-increasing order. Use
- a simple bubble sort because the number of elements is always small */
- for (i=0; i<needed-1; i++) {
- for (j=i+1; j<needed; j++) {
- if (chosen[j] > chosen[i]) {
- int tmp = chosen[i];
- chosen[i] = chosen[j];
- chosen[j] = tmp;
+ /* Try f as the divisor at the idx location */
+ trydims[idx] = f;
+ MPIR_T_PVAR_TIMER_START(DIMS, dims_div);
+ /* find the subset of divisors of n that are divisors of q
+ and larger than f but such that f*f <= q */
+ for (kk=k+1; kk<ndivs; kk++) {
+ f = divs[kk];
+ ff = f*f;
+ if (ff > q) {
+ MPIR_T_PVAR_COUNTER_INC(DIMS, dims_npruned, 1);
+ break;
+ }
+ MPIR_T_PVAR_COUNTER_INC(DIMS, dims_ndivmade, 1);
+ if ((q % f) == 0) {
+ newdivs[nndivs++] = f;
+ }
+ /* sf * f <= q, break otherwise */
}
+ MPIR_T_PVAR_TIMER_END(DIMS, dims_div);
+ /* recursively try to find the best subset */
+ if (nndivs > 0)
+ optbalance(q, idx-1, nd, nndivs, newdivs, trydims,
+ curbal_p, optdims);
+ }
+ MPIR_CHKLMEM_FREEALL();
+ }
+ else if (idx == 1) {
+ /* Only two. Find the pair such that q,f has min value for q-min, i.e.,
+ the smallest q such that q > f. Note that f*f < n if q > f and
+ q*f = n*/
+ /* Valid choices for f, q >= divs[0] */
+ int qprev = -1;
+ for (k=1; k<ndivs; k++) {
+ f = divs[k];
+ q = n / f;
+ if (q < f) break;
+ qprev = q;
+ }
+ f = divs[k-1];
+ if (qprev > 0) q = qprev;
+ else q = n / f;
+
+ if (q < f) {
+ if (MPIR_CVAR_DIMS_VERBOSE) {
+ MPL_msg_printf("Skipping because %d < %d\n", q, f);
+ }
+ /* No valid solution. Exit without changing current optdims */
+ MPIR_T_PVAR_COUNTER_INC(DIMS, dims_npruned, 1);
+ return 0;
+ }
+ if (MPIR_CVAR_DIMS_VERBOSE) {
+ MPL_msg_printf("Found best factors %d,%d, from divs[%d]\n",
+ q,f,k-1);
+ }
+ /* If nd is 2 (and not greater), we will be replacing all values
+ in dims. In that case, testbal is q-f;
+ */
+ if (nd == 2) testbal = q - f;
+ else testbal = q - min;
+
+ /* Take the new value if it is at least as good as the
+ current choice. This is what Jesper Traeff's version does
+ (see the code he provided for his EuroMPI'15 paper) */
+ if (testbal <= curbal) {
+ for (i=2; i<nd; i++) optdims[i] = trydims[i];
+ optdims[0] = q;
+ optdims[1] = f;
+ /* Use the balance for the range of dims, not the total
+ balance */
+ *curbal_p = q - min;
+ }
+ }
+ else {
+ /* idx == 0. Only one choice for divisor */
+ if (n-min <= curbal) {
+ for (i=1; i<nd; i++) optdims[i] = trydims[i];
+ optdims[0] = n;
+ *curbal_p = n - min;
}
}
return 0;
+fn_fail:
+ return mpi_errno;
}
-int MPIR_Dims_create( int nnodes, int ndims, int dims[] )
+
+/* FIXME: The error checking should really be part of MPI_Dims_create,
+ not part of MPIR_Dims_create_impl. That slightly changes the
+ semantics of Dims_create provided by the device, but only by
+ removing the need to check for errors */
+
+
+PMPI_LOCAL int MPIR_Dims_create_impl(int nnodes, int ndims, int dims[])
{
- Factors factors[MAX_FACTORS];
- int chosen[MAX_DIMS];
- int i, j, mpi_errno;
- int dims_needed, dims_product, nfactors, ndivisors=0;
-
+ Factors f[MAX_FACTORS];
+ int nf, nprimes, i, j, k, val, nextidx;
+ int ndivs, curbal;
+ int trydims[MAX_DIMS];
+ int dims_needed, dims_product, mpi_errno;
+ int chosen[MAX_DIMS], foundDecomp;
+ int *divs;
+ MPIR_CHKLMEM_DECL(1);
+
/* Find the number of unspecified dimensions in dims and the product
of the positive values in dims */
dims_needed = 0;
@@ -241,87 +642,189 @@ int MPIR_Dims_create( int nnodes, int ndims, int dims[] )
nnodes /= dims_product;
- /* Now, factor nnodes into dims_needed components. We'd like these
- to match the underlying machine topology as much as possible. In the
- absence of information about the machine topology, we can try to
- make the factors a close to each other as possible.
-
- The MPICH 1 version used donated code that was quite sophisticated
- and complex. However, since it didn't take the system topology
- into account, it was more sophisticated that was perhaps warranted.
- In addition, useful values of nnodes for most MPI programs will be
- of the order 10-10000, and powers of two will be common.
+ /* Factor the remaining nodes into dims_needed components. The
+ MPI standard says that these should be as balanced as possible;
+ in particular, unfortunately, not necessarily arranged in a way
+ that makes sense for the underlying machine topology. The approach
+ used here was inspired by "Specification Guideline Violations
+ by MPI_Dims_create," by Jesper Traeff and Felix Luebbe, EuroMPI'15.
+ Among the changes are the use of a table of primes to speed up the
+ process of finding factors, and some effort to reduce the number
+ of integer division operations.
+
+ Values are put into chosen[0..dims_needed]. These values are then
+ copied back into dims into the "empty" slots (values == 0).
*/
- /* Get the factors */
- nfactors = MPIR_Factor( nnodes, factors, &ndivisors );
+ if (dims_needed == 1) {
+ /* Simply put the correct value in place */
+ for (j=0; j<ndims; j++) {
+ if (dims[j] == 0) {
+ dims[j] = nnodes;
+ break;
+ }
+ }
+ return 0;
+ }
- /* Divide into 3 major cases:
- 1. Fewer divisors than needed dimensions. Just use all of the
- factors up, setting the remaining dimensions to 1
- 2. Only one distinct factor (typically 2) but with greater
- multiplicity. Give each dimension a nearly equal size
- 3. Other. There are enough factors to divide among the dimensions.
- This is done in an ad hoc fashion
- */
+ /* Factor nnodes */
+ MPIR_T_PVAR_TIMER_START(DIMS, dims_fact);
+ nf = factor_num(nnodes, f, &nprimes);
+ MPIR_T_PVAR_TIMER_END(DIMS, dims_fact);
-/* DEBUG
- printf( "factors are (%d of them) with %d divisors\n", nfactors, ndivisors );
- for (j=0; j<nfactors; j++) {
- printf( "val = %d repeated %d\n", factors[j].val, factors[j].cnt );
+ if (MPIR_CVAR_DIMS_VERBOSE) { MPL_msg_printf("found %d factors\n", nf); }
+
+ /* Remove primes > sqrt(n) */
+ nextidx = 0;
+ for (j=nf-1; j>0 && nextidx < dims_needed-1; j--) {
+ val = f[j].val;
+ if (f[j].cnt == 1 && val*val > nnodes) {
+ if (MPIR_CVAR_DIMS_VERBOSE) {
+ MPL_msg_printf("prime %d required in idx %d\n", val, nextidx);
+ }
+ chosen[nextidx++] = val;
+ nf--;
+ nnodes /= val;
+ nprimes--;
+ }
+ else break;
}
-*/
- /* The MPI spec requires that the values that are set be in nonincreasing
- order (MPI-1, section 6.5). */
-
- /* Distribute the factors among the dimensions */
- if (ndivisors <= dims_needed) {
- /* Just use the factors as needed. */
- MPIR_ChooseFactors( nfactors, factors, nnodes, dims_needed, chosen );
- j = 0;
- for (i=0; i<ndims; i++) {
- if (dims[i] == 0) {
- dims[i] = chosen[j++];
- }
- }
+
+ /* Now, handle some special cases. If we find *any* of these,
+ we're done and can use the values in chosen to return values in dims */
+ foundDecomp = 0;
+ if (nprimes + nextidx <= dims_needed) {
+ /* Fill with the primes */
+ int m, cnt;
+ if (MPIR_CVAR_DIMS_VERBOSE) {
+ MPL_msg_printf("Nprimes = %d, number dims left = %d\n", nprimes,
+ dims_needed-nextidx);
+ }
+ i = nextidx + nprimes;
+ for (k=0; k<nf; k++) {
+ cnt = f[k].cnt;
+ val = f[k].val;
+ for (m=0; m<cnt; m++) chosen[--i] = val;
+ }
+ i = nextidx + nprimes;
+ while (i<ndims) chosen[i++] = 1;
+ foundDecomp = 1;
}
- else {
- /* We must combine some of the factors */
- if (nfactors == 1) {
- /* Special case for k**n, such as powers of 2 */
- int factor = factors[0].val;
- int cnt = factors[0].cnt; /* Number of factors left */
-
- for (i=0;i<ndims;i++)
- if(dims[i]==0)dims[i]=-1;
-
- i=0;
- while (cnt > 0) {
- if (dims[i] < 0) {
- dims[i] = dims[i] * factor;
- --cnt;
- }
- if (++i >= ndims) i=0;
+ else if (dims_needed - nextidx == 1) {
+ chosen[nextidx] = nnodes;
+ foundDecomp = 1;
+ }
+ else if (nf == 1) {
+ /* What's left is a product of a single prime, so there is only one
+ possible factorization */
+ int cnt = f[0].cnt;
+ val = f[0].val;
+ if (MPIR_CVAR_DIMS_VERBOSE) {
+ MPL_msg_printf("only 1 prime = %d left\n", val);
+ }
+ for (k=nextidx; k<dims_needed; k++) chosen[k] = 1;
+ k = nextidx;
+ while (cnt-- > 0) {
+ if (k >= dims_needed) k = nextidx;
+ chosen[k++] *= val;
+ }
+ foundDecomp = 1;
+ }
+ /* There's another case we consider, particularly since we've
+ factored out the "large" primes. If (cnt % (ndims-nextidx)) == 0
+ for every remaining factor, then
+ f = product of (val^ (cnt/(ndims-nextidx)))
+ */
+ if (!foundDecomp) {
+ int ndleft = dims_needed - nextidx;
+ for (j=0; j<nf; j++) if (f[j].cnt % ndleft != 0) break;
+ if (j == nf) {
+ int fval;
+ val = 1;
+ for (j=0; j<nf; j++) {
+ int pow = f[j].cnt / ndleft;
+ fval = f[j].val;
+ while (pow--) val *= fval;
+ }
+ for (j=nextidx; j<dims_needed; j++) chosen[j] = val;
+ if (MPIR_CVAR_DIMS_VERBOSE) {
+ MPL_msg_printf("Used power of factors for dims\n");
}
- for (i=0; i<ndims; i++)
- if (dims[i] < 0) dims[i] = -dims[i];
+ foundDecomp = 1;
}
- else {
- /* Here is the general case. */
- MPIR_ChooseFactors( nfactors, factors, nnodes, dims_needed,
- chosen );
- j = 0;
- for (i=0; i<ndims; i++) {
- if (dims[i] == 0) {
- dims[i] = chosen[j++];
- }
- }
- }
}
+
+ if (foundDecomp) {
+ j = 0;
+ for (i=0; i<ndims; i++) {
+ if (dims[i] == 0) {
+ dims[i] = chosen[j++];
+ }
+ }
+ return 0;
+ }
+
+ /* ndims >= 2 */
+
+ /* No trivial solution. Balance the remaining values (note that we may
+ have already trimmed off some large factors */
+ /* First, find all of the divisors given by the remaining factors */
+ ndivs = ndivisors_from_factor(nf, (const Factors *)f);
+ MPIR_CHKLMEM_MALLOC(divs,int*,(ndivs)*sizeof(int),mpi_errno,"divs");
+ ndivs = factor_to_divisors(nf, f, ndivs, divs);
+ if (MPIR_CVAR_DIMS_VERBOSE){
+ for (i=0;i<ndivs;i++) {
+ if (divs[i] <= 0) { MPL_msg_printf("divs[%d]=%d!\n", i, divs[i]);}
+ }
+ }
+
+ /* Create a simple first guess. We do this by using a round robin
+ distribution of the primes in the remaining values (from nextidx
+ to ndims) */
+ MPIR_T_PVAR_TIMER_START(DIMS, dims_basefact);
+ factor_to_dims_by_rr(nf, f, dims_needed - nextidx, chosen + nextidx);
+ MPIR_T_PVAR_TIMER_END(DIMS, dims_basefact);
+
+ /* This isn't quite right, as the balance may depend on the other (larger)
+ divisors already chosen */
+ /* Need to add nextidx */
+ curbal = chosen[0] - chosen[dims_needed-1];
+ trydims[dims_needed-nextidx-1] = divs[0];
+ if (MPIR_CVAR_DIMS_VERBOSE) {
+ MPL_msg_printf("N: initial decomp is: ");
+ for (i=0; i<dims_needed; i++)
+ MPL_msg_printf("%d%c", chosen[i], (i+1<dims_needed) ? 'x' : '\n');
+ }
+ MPIR_T_PVAR_TIMER_START(DIMS, dims_bal);
+ optbalance(nnodes, dims_needed-nextidx-1, dims_needed-nextidx,
+ ndivs, divs, trydims, &curbal, chosen+nextidx);
+ MPIR_T_PVAR_TIMER_END(DIMS, dims_bal);
+ MPIR_CHKLMEM_FREEALL();
+
+ if (MPIR_CVAR_DIMS_VERBOSE){
+ MPL_msg_printf("N: final decomp is: ");
+ for (i=0; i<dims_needed; i++)
+ MPL_msg_printf("%d%c", chosen[i], (i+1<dims_needed) ? 'x' : '\n');
+ }
+
+ j = 0;
+ for (i=0; i<ndims; i++) {
+ if (dims[i] == 0) {
+ dims[i] = chosen[j++];
+ }
+ }
+
return MPI_SUCCESS;
+fn_fail:
+ return mpi_errno;
}
-#endif
+#else
+/* MPI_Dims_create and PMPI_Dims_create must see the same variable for this
+ one-time initialization flag */
+extern volatile int MPIR_DIMS_initPCVars;
+
+#endif /* PMPI Local */
#undef FUNCNAME
#define FUNCNAME MPI_Dims_create
@@ -371,12 +874,18 @@ int MPI_Dims_create(int nnodes, int ndims, int dims[])
}
# endif /* HAVE_ERROR_CHECKING */
+ /* Initialize pvars and cvars if this is the first call */
+ if (MPIR_DIMS_initPCVars) {
+ MPIR_Dims_create_init();
+ MPIR_DIMS_initPCVars = 0;
+ }
+
/* ... body of routine ... */
if (MPIR_Process.dimsCreate != NULL) {
mpi_errno = MPIR_Process.dimsCreate( nnodes, ndims, dims );
}
else {
- mpi_errno = MPIR_Dims_create( nnodes, ndims, dims );
+ mpi_errno = MPIR_Dims_create_impl( nnodes, ndims, dims );
}
if (mpi_errno) MPIR_ERR_POP(mpi_errno);
/* ... end of body of routine ... */
http://git.mpich.org/mpich.git/commitdiff/a3e4627780154441e709db42c4d34c8989931e55
commit a3e4627780154441e709db42c4d34c8989931e55
Author: William Gropp <wgropp at illinois.edu>
Date: Thu Dec 17 15:02:19 2015 -0600
Better test for MPI_Dims_create
Checks for balanced choice of dimensions, as required by the MPI standard.
Uses results found with a code provided by Jesper Traeff.
Signed-off-by: Ken Raffenetti <raffenet at mcs.anl.gov>
diff --git a/test/mpi/.gitignore b/test/mpi/.gitignore
index 2a9d871..ed14c0f 100644
--- a/test/mpi/.gitignore
+++ b/test/mpi/.gitignore
@@ -1196,6 +1196,7 @@
/topo/cartzero
/topo/dgraph_unwgt
/topo/dims2
+/topo/dims5
/topo/distgraph1
/topo/graphcr
/topo/graphcr2
diff --git a/test/mpi/topo/Makefile.am b/test/mpi/topo/Makefile.am
index f8f7bb5..e0956d1 100644
--- a/test/mpi/topo/Makefile.am
+++ b/test/mpi/topo/Makefile.am
@@ -22,6 +22,7 @@ noinst_PROGRAMS = \
dims2 \
dims3 \
dims4 \
+ dims5 \
graphmap1 \
topotest \
topodup \
diff --git a/test/mpi/topo/baddims.h b/test/mpi/topo/baddims.h
new file mode 100644
index 0000000..25b8130
--- /dev/null
+++ b/test/mpi/topo/baddims.h
@@ -0,0 +1,75394 @@
+{ 72, 2, {9,8}},
+{ 180, 2, {15,12}},
+{ 240, 2, {16,15}},
+{ 288, 2, {18,16}},
+{ 336, 2, {21,16}},
+{ 420, 2, {21,20}},
+{ 450, 2, {25,18}},
+{ 504, 2, {24,21}},
+{ 540, 2, {27,20}},
+{ 600, 2, {25,24}},
+{ 648, 2, {27,24}},
+{ 675, 2, {27,25}},
+{ 720, 2, {30,24}},
+{ 756, 2, {28,27}},
+{ 792, 2, {33,24}},
+{ 800, 2, {32,25}},
+{ 864, 2, {32,27}},
+{ 924, 2, {33,28}},
+{ 945, 2, {35,27}},
+{ 960, 2, {32,30}},
+{ 1050, 2, {35,30}},
+{ 1056, 2, {33,32}},
+{ 1092, 2, {39,28}},
+{ 1120, 2, {35,32}},
+{ 1152, 2, {36,32}},
+{ 1188, 2, {36,33}},
+{ 1248, 2, {39,32}},
+{ 1260, 2, {36,35}},
+{ 1320, 2, {40,33}},
+{ 1323, 2, {49,27}},
+{ 1344, 2, {42,32}},
+{ 1400, 2, {40,35}},
+{ 1404, 2, {39,36}},
+{ 1560, 2, {40,39}},
+{ 1568, 2, {49,32}},
+{ 1575, 2, {45,35}},
+{ 1620, 2, {45,36}},
+{ 1680, 2, {42,40}},
+{ 1716, 2, {44,39}},
+{ 1800, 2, {45,40}},
+{ 1836, 2, {51,36}},
+{ 1872, 2, {48,39}},
+{ 1960, 2, {49,40}},
+{ 1980, 2, {45,44}},
+{ 2016, 2, {48,42}},
+{ 2040, 2, {51,40}},
+{ 2160, 2, {48,45}},
+{ 2205, 2, {49,45}},
+{ 2244, 2, {51,44}},
+{ 2280, 2, {57,40}},
+{ 2310, 2, {55,42}},
+{ 2340, 2, {52,45}},
+{ 2352, 2, {49,48}},
+{ 2400, 2, {50,48}},
+{ 2448, 2, {51,48}},
+{ 2450, 2, {50,49}},
+{ 2475, 2, {55,45}},
+{ 2508, 2, {57,44}},
+{ 2520, 2, {56,45}},
+{ 2592, 2, {54,48}},
+{ 2640, 2, {55,48}},
+{ 2646, 2, {54,49}},
+{ 2652, 2, {52,51}},
+{ 2700, 2, {54,50}},
+{ 2730, 2, {65,42}},
+{ 2736, 2, {57,48}},
+{ 2772, 2, {63,44}},
+{ 2856, 2, {56,51}},
+{ 2880, 2, {60,48}},
+{ 2925, 2, {65,45}},
+{ 2940, 2, {60,49}},
+{ 2964, 2, {57,52}},
+{ 2970, 2, {55,54}},
+{ 3024, 2, {56,54}},
+{ 3060, 2, {60,51}},
+{ 3080, 2, {56,55}},
+{ 3168, 2, {66,48}},
+{ 3192, 2, {57,56}},
+{ 3200, 2, {64,50}},
+{ 3264, 2, {64,51}},
+{ 3276, 2, {63,52}},
+{ 3300, 2, {60,55}},
+{ 3312, 2, {69,48}},
+{ 3420, 2, {60,57}},
+{ 3456, 2, {64,54}},
+{ 3465, 2, {63,55}},
+{ 3510, 2, {65,54}},
+{ 3520, 2, {64,55}},
+{ 3528, 2, {63,56}},
+{ 3588, 2, {69,52}},
+{ 3640, 2, {65,56}},
+{ 3648, 2, {64,57}},
+{ 3675, 2, {75,49}},
+{ 3696, 2, {66,56}},
+{ 3780, 2, {63,60}},
+{ 3840, 2, {64,60}},
+{ 3864, 2, {69,56}},
+{ 3876, 2, {68,57}},
+{ 3900, 2, {65,60}},
+{ 4032, 2, {64,63}},
+{ 4050, 2, {75,54}},
+{ 4095, 2, {65,63}},
+{ 4104, 2, {72,57}},
+{ 4140, 2, {69,60}},
+{ 4160, 2, {65,64}},
+{ 4200, 2, {70,60}},
+{ 4224, 2, {66,64}},
+{ 4284, 2, {68,63}},
+{ 4290, 2, {66,65}},
+{ 4312, 2, {77,56}},
+{ 4368, 2, {78,56}},
+{ 4400, 2, {80,55}},
+{ 4416, 2, {69,64}},
+{ 4455, 2, {81,55}},
+{ 4480, 2, {70,64}},
+{ 4500, 2, {75,60}},
+{ 4536, 2, {72,63}},
+{ 4590, 2, {85,54}},
+{ 4608, 2, {72,64}},
+{ 4680, 2, {72,65}},
+{ 4692, 2, {69,68}},
+{ 4752, 2, {72,66}},
+{ 4788, 2, {76,63}},
+{ 4800, 2, {75,64}},
+{ 4851, 2, {77,63}},
+{ 4860, 2, {81,60}},
+{ 4928, 2, {77,64}},
+{ 4968, 2, {72,69}},
+{ 4992, 2, {78,64}},
+{ 5040, 2, {72,70}},
+{ 5096, 2, {91,56}},
+{ 5100, 2, {75,68}},
+{ 5200, 2, {80,65}},
+{ 5220, 2, {87,60}},
+{ 5244, 2, {76,69}},
+{ 5265, 2, {81,65}},
+{ 5280, 2, {80,66}},
+{ 5355, 2, {85,63}},
+{ 5376, 2, {84,64}},
+{ 5390, 2, {77,70}},
+{ 5400, 2, {75,72}},
+{ 5508, 2, {81,68}},
+{ 5520, 2, {80,69}},
+{ 5544, 2, {77,72}},
+{ 5568, 2, {87,64}},
+{ 5600, 2, {80,70}},
+{ 5610, 2, {85,66}},
+{ 5616, 2, {78,72}},
+{ 5670, 2, {81,70}},
+{ 5700, 2, {76,75}},
+{ 5720, 2, {88,65}},
+{ 5733, 2, {91,63}},
+{ 5775, 2, {77,75}},
+{ 5796, 2, {84,69}},
+{ 5824, 2, {91,64}},
+{ 5832, 2, {81,72}},
+{ 5916, 2, {87,68}},
+{ 5952, 2, {93,64}},
+{ 5985, 2, {95,63}},
+{ 6000, 2, {80,75}},
+{ 6072, 2, {88,69}},
+{ 6075, 2, {81,75}},
+{ 6120, 2, {85,72}},
+{ 6125, 2, {125,49}},
+{ 6156, 2, {81,76}},
+{ 6160, 2, {80,77}},
+{ 6237, 2, {81,77}},
+{ 6240, 2, {80,78}},
+{ 6264, 2, {87,72}},
+{ 6270, 2, {95,66}},
+{ 6272, 2, {98,64}},
+{ 6300, 2, {84,75}},
+{ 6324, 2, {93,68}},
+{ 6370, 2, {91,70}},
+{ 6435, 2, {99,65}},
+{ 6468, 2, {84,77}},
+{ 6480, 2, {81,80}},
+{ 6600, 2, {88,75}},
+{ 6612, 2, {87,76}},
+{ 6630, 2, {85,78}},
+{ 6696, 2, {93,72}},
+{ 6720, 2, {84,80}},
+{ 6732, 2, {99,68}},
+{ 6800, 2, {85,80}},
+{ 6804, 2, {84,81}},
+{ 6825, 2, {91,75}},
+{ 6864, 2, {88,78}},
+{ 6885, 2, {85,81}},
+{ 6900, 2, {92,75}},
+{ 6930, 2, {90,77}},
+{ 6960, 2, {87,80}},
+{ 7068, 2, {93,76}},
+{ 7128, 2, {88,81}},
+{ 7140, 2, {85,84}},
+{ 7200, 2, {90,80}},
+{ 7280, 2, {91,80}},
+{ 7308, 2, {87,84}},
+{ 7344, 2, {102,72}},
+{ 7350, 2, {98,75}},
+{ 7371, 2, {91,81}},
+{ 7410, 2, {95,78}},
+{ 7440, 2, {93,80}},
+{ 7452, 2, {92,81}},
+{ 7480, 2, {88,85}},
+{ 7488, 2, {96,78}},
+{ 7497, 2, {119,63}},
+{ 7524, 2, {99,76}},
+{ 7600, 2, {95,80}},
+{ 7644, 2, {91,84}},
+{ 7650, 2, {90,85}},
+{ 7656, 2, {88,87}},
+{ 7695, 2, {95,81}},
+{ 7700, 2, {100,77}},
+{ 7776, 2, {96,81}},
+{ 7812, 2, {93,84}},
+{ 7840, 2, {98,80}},
+{ 7920, 2, {90,88}},
+{ 7938, 2, {98,81}},
+{ 7980, 2, {95,84}},
+{ 8004, 2, {92,87}},
+{ 8008, 2, {91,88}},
+{ 8064, 2, {96,84}},
+{ 8085, 2, {105,77}},
+{ 8160, 2, {96,85}},
+{ 8184, 2, {93,88}},
+{ 8190, 2, {91,90}},
+{ 8316, 2, {99,84}},
+{ 8352, 2, {96,87}},
+{ 8360, 2, {95,88}},
+{ 8379, 2, {133,63}},
+{ 8415, 2, {99,85}},
+{ 8424, 2, {104,81}},
+{ 8436, 2, {111,76}},
+{ 8505, 2, {105,81}},
+{ 8550, 2, {95,90}},
+{ 8556, 2, {93,92}},
+{ 8640, 2, {96,90}},
+{ 8700, 2, {100,87}},
+{ 8712, 2, {99,88}},
+{ 8736, 2, {96,91}},
+{ 8820, 2, {98,90}},
+{ 8840, 2, {104,85}},
+{ 8880, 2, {111,80}},
+{ 8928, 2, {96,93}},
+{ 8970, 2, {115,78}},
+{ 8976, 2, {102,88}},
+{ 9009, 2, {99,91}},
+{ 9048, 2, {104,87}},
+{ 9075, 2, {121,75}},
+{ 9100, 2, {100,91}},
+{ 9108, 2, {99,92}},
+{ 9120, 2, {96,95}},
+{ 9240, 2, {105,88}},
+{ 9300, 2, {100,93}},
+{ 9315, 2, {115,81}},
+{ 9324, 2, {111,84}},
+{ 9360, 2, {104,90}},
+{ 9396, 2, {108,87}},
+{ 9405, 2, {99,95}},
+{ 9408, 2, {98,96}},
+{ 9450, 2, {105,90}},
+{ 9504, 2, {99,96}},
+{ 9520, 2, {112,85}},
+{ 9555, 2, {105,91}},
+{ 9600, 2, {100,96}},
+{ 9625, 2, {125,77}},
+{ 9639, 2, {119,81}},
+{ 9660, 2, {105,92}},
+{ 9672, 2, {104,93}},
+{ 9690, 2, {102,95}},
+{ 9744, 2, {112,87}},
+{ 9750, 2, {125,78}},
+{ 9768, 2, {111,88}},
+{ 9792, 2, {102,96}},
+{ 9800, 2, {100,98}},
+{ 9828, 2, {108,91}},
+{ 9880, 2, {104,95}},
+{ 9900, 2, {100,99}},
+{ 9945, 2, {117,85}},
+{ 10010, 2, {110,91}},
+{ 10032, 2, {114,88}},
+{ 10044, 2, {108,93}},
+{ 10080, 2, {105,96}},
+{ 10125, 2, {125,81}},
+{ 10164, 2, {121,84}},
+{ 10212, 2, {111,92}},
+{ 10260, 2, {108,95}},
+{ 10296, 2, {104,99}},
+{ 10332, 2, {123,84}},
+{ 10350, 2, {115,90}},
+{ 10368, 2, {108,96}},
+{ 10416, 2, {112,93}},
+{ 10472, 2, {119,88}},
+{ 10500, 2, {105,100}},
+{ 10560, 2, {110,96}},
+{ 10584, 2, {108,98}},
+{ 10608, 2, {104,102}},
+{ 10640, 2, {112,95}},
+{ 10656, 2, {111,96}},
+{ 10692, 2, {108,99}},
+{ 10725, 2, {143,75}},
+{ 10764, 2, {117,92}},
+{ 10773, 2, {133,81}},
+{ 10788, 2, {116,93}},
+{ 10800, 2, {108,100}},
+{ 10824, 2, {123,88}},
+{ 10880, 2, {128,85}},
+{ 10920, 2, {105,104}},
+{ 10944, 2, {114,96}},
+{ 11040, 2, {115,96}},
+{ 11088, 2, {112,99}},
+{ 11100, 2, {111,100}},
+{ 11115, 2, {117,95}},
+{ 11160, 2, {120,93}},
+{ 11250, 2, {125,90}},
+{ 11316, 2, {123,92}},
+{ 11340, 2, {108,105}},
+{ 11352, 2, {129,88}},
+{ 11375, 2, {125,91}},
+{ 11385, 2, {115,99}},
+{ 11424, 2, {112,102}},
+{ 11475, 2, {135,85}},
+{ 11484, 2, {116,99}},
+{ 11520, 2, {120,96}},
+{ 11544, 2, {111,104}},
+{ 11616, 2, {121,96}},
+{ 11700, 2, {117,100}},
+{ 11704, 2, {133,88}},
+{ 11730, 2, {115,102}},
+{ 11760, 2, {112,105}},
+{ 11781, 2, {119,99}},
+{ 11808, 2, {123,96}},
+{ 11856, 2, {114,104}},
+{ 11858, 2, {121,98}},
+{ 11868, 2, {129,92}},
+{ 11880, 2, {110,108}},
+{ 11900, 2, {119,100}},
+{ 11907, 2, {147,81}},
+{ 11960, 2, {115,104}},
+{ 11988, 2, {111,108}},
+{ 12012, 2, {132,91}},
+{ 12096, 2, {112,108}},
+{ 12160, 2, {128,95}},
+{ 12168, 2, {117,104}},
+{ 12180, 2, {116,105}},
+{ 12240, 2, {120,102}},
+{ 12250, 2, {125,98}},
+{ 12276, 2, {124,99}},
+{ 12300, 2, {123,100}},
+{ 12320, 2, {112,110}},
+{ 12375, 2, {125,99}},
+{ 12376, 2, {119,104}},
+{ 12384, 2, {129,96}},
+{ 12420, 2, {115,108}},
+{ 12432, 2, {112,111}},
+{ 12495, 2, {119,105}},
+{ 12600, 2, {120,105}},
+{ 12636, 2, {117,108}},
+{ 12672, 2, {128,99}},
+{ 12675, 2, {169,75}},
+{ 12705, 2, {121,105}},
+{ 12750, 2, {125,102}},
+{ 12768, 2, {114,112}},
+{ 12792, 2, {123,104}},
+{ 12800, 2, {128,100}},
+{ 12825, 2, {135,95}},
+{ 12852, 2, {119,108}},
+{ 12876, 2, {116,111}},
+{ 12880, 2, {115,112}},
+{ 12900, 2, {129,100}},
+{ 12920, 2, {136,95}},
+{ 13000, 2, {125,104}},
+{ 13020, 2, {124,105}},
+{ 13041, 2, {161,81}},
+{ 13050, 2, {145,90}},
+{ 13056, 2, {128,102}},
+{ 13068, 2, {121,108}},
+{ 13090, 2, {119,110}},
+{ 13104, 2, {117,112}},
+{ 13110, 2, {115,114}},
+{ 13167, 2, {133,99}},
+{ 13200, 2, {120,110}},
+{ 13248, 2, {138,96}},
+{ 13284, 2, {123,108}},
+{ 13300, 2, {133,100}},
+{ 13320, 2, {120,111}},
+{ 13328, 2, {119,112}},
+{ 13416, 2, {129,104}},
+{ 13455, 2, {117,115}},
+{ 13475, 2, {175,77}},
+{ 13500, 2, {125,108}},
+{ 13536, 2, {141,96}},
+{ 13552, 2, {121,112}},
+{ 13572, 2, {117,116}},
+{ 13680, 2, {120,114}},
+{ 13764, 2, {124,111}},
+{ 13776, 2, {123,112}},
+{ 13800, 2, {120,115}},
+{ 13824, 2, {128,108}},
+{ 13832, 2, {133,104}},
+{ 13860, 2, {126,110}},
+{ 13923, 2, {119,117}},
+{ 13932, 2, {129,108}},
+{ 13965, 2, {133,105}},
+{ 14000, 2, {125,112}},
+{ 14014, 2, {143,98}},
+{ 14040, 2, {120,117}},
+{ 14080, 2, {128,110}},
+{ 14100, 2, {141,100}},
+{ 14112, 2, {126,112}},
+{ 14175, 2, {135,105}},
+{ 14208, 2, {128,111}},
+{ 14250, 2, {125,114}},
+{ 14268, 2, {123,116}},
+{ 14280, 2, {120,119}},
+{ 14352, 2, {138,104}},
+{ 14355, 2, {145,99}},
+{ 14448, 2, {129,112}},
+{ 14490, 2, {126,115}},
+{ 14508, 2, {124,117}},
+{ 14520, 2, {121,120}},
+{ 14535, 2, {153,95}},
+{ 14560, 2, {130,112}},
+{ 14580, 2, {135,108}},
+{ 14592, 2, {128,114}},
+{ 14625, 2, {125,117}},
+{ 14630, 2, {133,110}},
+{ 14652, 2, {132,111}},
+{ 14664, 2, {141,104}},
+{ 14720, 2, {128,115}},
+{ 14760, 2, {123,120}},
+{ 14784, 2, {132,112}},
+{ 14790, 2, {145,102}},
+{ 14850, 2, {135,110}},
+{ 14875, 2, {125,119}},
+{ 14896, 2, {133,112}},
+{ 14964, 2, {129,116}},
+{ 14976, 2, {128,117}},
+{ 14994, 2, {126,119}},
+{ 15000, 2, {125,120}},
+{ 15015, 2, {143,105}},
+{ 15096, 2, {136,111}},
+{ 15120, 2, {126,120}},
+{ 15125, 2, {125,121}},
+{ 15180, 2, {132,115}},
+{ 15228, 2, {141,108}},
+{ 15232, 2, {128,119}},
+{ 15246, 2, {126,121}},
+{ 15252, 2, {124,123}},
+{ 15288, 2, {147,104}},
+{ 15345, 2, {155,99}},
+{ 15360, 2, {128,120}},
+{ 15444, 2, {132,117}},
+{ 15456, 2, {138,112}},
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+{ 453600, 11, {7,5,5,4,3,3,3,3,2,2,2}},
+{ 466560, 11, {5,4,4,4,3,3,3,3,3,3,2}},
+{ 472392, 11, {6,4,3,3,3,3,3,3,3,3,3}},
+{ 480000, 11, {5,5,5,5,4,4,3,2,2,2,2}},
+{ 486000, 11, {5,5,5,4,3,3,3,3,3,2,2}},
+{ 489888, 11, {7,4,4,3,3,3,3,3,3,3,2}},
+{ 497664, 11, {4,4,4,4,4,3,3,3,3,3,2}},
+{ 518400, 11, {5,5,4,4,4,3,3,3,3,2,2}},
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+{ 540000, 11, {5,5,5,5,4,3,3,3,2,2,2}},
+{ 544320, 11, {7,5,4,4,3,3,3,3,3,2,2}},
+{ 551124, 11, {7,4,3,3,3,3,3,3,3,3,3}},
+{ 559872, 11, {4,4,4,4,3,3,3,3,3,3,3}},
+{ 571536, 11, {7,7,4,3,3,3,3,3,3,2,2}},
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+{ 600000, 11, {5,5,5,5,5,4,3,2,2,2,2}},
+{ 612360, 11, {7,5,4,3,3,3,3,3,3,3,2}},
+{ 622080, 11, {5,4,4,4,4,3,3,3,3,3,2}},
+{ 629856, 11, {6,4,4,3,3,3,3,3,3,3,3}},
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+{ 648000, 11, {5,5,5,4,4,3,3,3,3,2,2}},
+{ 653184, 11, {7,4,4,4,3,3,3,3,3,3,2}},
+{ 656100, 11, {5,5,4,3,3,3,3,3,3,3,3}},
+{ 663552, 11, {4,4,4,4,4,4,3,3,3,3,2}},
+{ 680400, 11, {7,5,5,4,3,3,3,3,3,2,2}},
+{ 691200, 11, {5,5,4,4,4,4,3,3,3,2,2}},
+{ 699840, 11, {5,4,4,4,3,3,3,3,3,3,3}},
+{ 720000, 11, {5,5,5,5,4,4,3,3,2,2,2}},
+{ 729000, 11, {5,5,5,4,3,3,3,3,3,3,2}},
+{ 734832, 11, {7,4,4,3,3,3,3,3,3,3,3}},
+{ 746496, 11, {4,4,4,4,4,3,3,3,3,3,3}},
+{ 756000, 11, {7,5,5,5,4,3,3,3,2,2,2}},
+{ 762048, 11, {7,7,4,4,3,3,3,3,3,2,2}},
+{ 777600, 11, {5,5,4,4,4,3,3,3,3,3,2}},
+{ 787320, 11, {6,5,4,3,3,3,3,3,3,3,3}},
+{ 800000, 11, {5,5,5,5,5,4,4,2,2,2,2}},
+{ 810000, 11, {5,5,5,5,4,3,3,3,3,2,2}},
+{ 816480, 11, {7,5,4,4,3,3,3,3,3,3,2}},
+{ 829440, 11, {5,4,4,4,4,4,3,3,3,3,2}},
+{ 839808, 11, {6,4,4,4,3,3,3,3,3,3,3}},
+{ 857304, 11, {7,7,4,3,3,3,3,3,3,3,2}},
+{ 864000, 11, {5,5,5,4,4,4,3,3,3,2,2}},
+{ 874800, 11, {5,5,4,4,3,3,3,3,3,3,3}},
+{ 884736, 11, {4,4,4,4,4,4,4,3,3,3,2}},
+{ 889056, 11, {7,7,7,4,3,3,3,3,2,2,2}},
+{ 900000, 11, {5,5,5,5,5,4,3,3,2,2,2}},
+{ 907200, 11, {7,5,5,4,4,3,3,3,3,2,2}},
+{ 918540, 11, {7,5,4,3,3,3,3,3,3,3,3}},
+{ 933120, 11, {5,4,4,4,4,3,3,3,3,3,3}},
+{ 944784, 11, {6,6,4,3,3,3,3,3,3,3,3}},
+{ 952560, 11, {7,7,5,4,3,3,3,3,3,2,2}},
+{ 960000, 11, {5,5,5,5,4,4,4,3,2,2,2}},
+{ 972000, 11, {5,5,5,4,4,3,3,3,3,3,2}},
+{ 979776, 11, {7,4,4,4,3,3,3,3,3,3,3}},
+{ 995328, 11, {4,4,4,4,4,4,3,3,3,3,3}},
+{ 27648, 12, {4,3,3,3,2,2,2,2,2,2,2,2}},
+{ 41472, 12, {4,3,3,3,3,2,2,2,2,2,2,2}},
+{ 55296, 12, {4,4,3,3,3,2,2,2,2,2,2,2}},
+{ 62208, 12, {4,3,3,3,3,3,2,2,2,2,2,2}},
+{ 82944, 12, {4,4,3,3,3,3,2,2,2,2,2,2}},
+{ 93312, 12, {4,3,3,3,3,3,3,2,2,2,2,2}},
+{ 103680, 12, {5,4,3,3,3,3,2,2,2,2,2,2}},
+{ 110592, 12, {4,4,4,3,3,3,2,2,2,2,2,2}},
+{ 124416, 12, {4,4,3,3,3,3,3,2,2,2,2,2}},
+{ 139968, 12, {4,3,3,3,3,3,3,3,2,2,2,2}},
+{ 155520, 12, {5,4,3,3,3,3,3,2,2,2,2,2}},
+{ 165888, 12, {4,4,4,3,3,3,3,2,2,2,2,2}},
+{ 172800, 12, {5,5,4,3,3,3,2,2,2,2,2,2}},
+{ 186624, 12, {4,4,3,3,3,3,3,3,2,2,2,2}},
+{ 207360, 12, {5,4,4,3,3,3,3,2,2,2,2,2}},
+{ 209952, 12, {4,3,3,3,3,3,3,3,3,2,2,2}},
+{ 221184, 12, {4,4,4,4,3,3,3,2,2,2,2,2}},
+{ 233280, 12, {5,4,3,3,3,3,3,3,2,2,2,2}},
+{ 248832, 12, {4,4,4,3,3,3,3,3,2,2,2,2}},
+{ 259200, 12, {5,5,4,3,3,3,3,2,2,2,2,2}},
+{ 279936, 12, {4,4,3,3,3,3,3,3,3,2,2,2}},
+{ 288000, 12, {5,5,5,4,3,3,2,2,2,2,2,2}},
+{ 311040, 12, {5,4,4,3,3,3,3,3,2,2,2,2}},
+{ 314928, 12, {4,3,3,3,3,3,3,3,3,3,2,2}},
+{ 326592, 12, {7,4,3,3,3,3,3,3,2,2,2,2}},
+{ 331776, 12, {4,4,4,4,3,3,3,3,2,2,2,2}},
+{ 345600, 12, {5,5,4,4,3,3,3,2,2,2,2,2}},
+{ 349920, 12, {5,4,3,3,3,3,3,3,3,2,2,2}},
+{ 373248, 12, {4,4,4,3,3,3,3,3,3,2,2,2}},
+{ 388800, 12, {5,5,4,3,3,3,3,3,2,2,2,2}},
+{ 414720, 12, {5,4,4,4,3,3,3,3,2,2,2,2}},
+{ 419904, 12, {4,4,3,3,3,3,3,3,3,3,2,2}},
+{ 432000, 12, {5,5,5,4,3,3,3,2,2,2,2,2}},
+{ 442368, 12, {4,4,4,4,4,3,3,3,2,2,2,2}},
+{ 466560, 12, {5,4,4,3,3,3,3,3,3,2,2,2}},
+{ 472392, 12, {4,3,3,3,3,3,3,3,3,3,3,2}},
+{ 480000, 12, {5,5,5,5,4,3,2,2,2,2,2,2}},
+{ 489888, 12, {7,4,3,3,3,3,3,3,3,2,2,2}},
+{ 497664, 12, {4,4,4,4,3,3,3,3,3,2,2,2}},
+{ 518400, 12, {5,5,4,4,3,3,3,3,2,2,2,2}},
+{ 524880, 12, {5,4,3,3,3,3,3,3,3,3,2,2}},
+{ 544320, 12, {7,5,4,3,3,3,3,3,2,2,2,2}},
+{ 559872, 12, {4,4,4,3,3,3,3,3,3,3,2,2}},
+{ 576000, 12, {5,5,5,4,4,3,3,2,2,2,2,2}},
+{ 583200, 12, {5,5,4,3,3,3,3,3,3,2,2,2}},
+{ 622080, 12, {5,4,4,4,3,3,3,3,3,2,2,2}},
+{ 629856, 12, {4,4,3,3,3,3,3,3,3,3,3,2}},
+{ 648000, 12, {5,5,5,4,3,3,3,3,2,2,2,2}},
+{ 653184, 12, {7,4,4,3,3,3,3,3,3,2,2,2}},
+{ 663552, 12, {4,4,4,4,4,3,3,3,3,2,2,2}},
+{ 691200, 12, {5,5,4,4,4,3,3,3,2,2,2,2}},
+{ 699840, 12, {5,4,4,3,3,3,3,3,3,3,2,2}},
+{ 708588, 12, {4,3,3,3,3,3,3,3,3,3,3,3}},
+{ 720000, 12, {5,5,5,5,4,3,3,2,2,2,2,2}},
+{ 734832, 12, {7,4,3,3,3,3,3,3,3,3,2,2}},
+{ 746496, 12, {4,4,4,4,3,3,3,3,3,3,2,2}},
+{ 762048, 12, {7,7,4,3,3,3,3,3,2,2,2,2}},
+{ 777600, 12, {5,5,4,4,3,3,3,3,3,2,2,2}},
+{ 787320, 12, {5,4,3,3,3,3,3,3,3,3,3,2}},
+{ 800000, 12, {5,5,5,5,5,4,2,2,2,2,2,2}},
+{ 816480, 12, {7,5,4,3,3,3,3,3,3,2,2,2}},
+{ 829440, 12, {5,4,4,4,4,3,3,3,3,2,2,2}},
+{ 839808, 12, {4,4,4,3,3,3,3,3,3,3,3,2}},
+{ 864000, 12, {5,5,5,4,4,3,3,3,2,2,2,2}},
+{ 874800, 12, {5,5,4,3,3,3,3,3,3,3,2,2}},
+{ 884736, 12, {4,4,4,4,4,4,3,3,3,2,2,2}},
+{ 907200, 12, {7,5,5,4,3,3,3,3,2,2,2,2}},
+{ 933120, 12, {5,4,4,4,3,3,3,3,3,3,2,2}},
+{ 944784, 12, {4,4,3,3,3,3,3,3,3,3,3,3}},
+{ 960000, 12, {5,5,5,5,4,4,3,2,2,2,2,2}},
+{ 972000, 12, {5,5,5,4,3,3,3,3,3,2,2,2}},
+{ 979776, 12, {7,4,4,3,3,3,3,3,3,3,2,2}},
+{ 995328, 12, {4,4,4,4,4,3,3,3,3,3,2,2}},
+{ 55296, 13, {4,3,3,3,2,2,2,2,2,2,2,2,2}},
+{ 82944, 13, {4,3,3,3,3,2,2,2,2,2,2,2,2}},
+{ 110592, 13, {4,4,3,3,3,2,2,2,2,2,2,2,2}},
+{ 124416, 13, {4,3,3,3,3,3,2,2,2,2,2,2,2}},
+{ 165888, 13, {4,4,3,3,3,3,2,2,2,2,2,2,2}},
+{ 186624, 13, {4,3,3,3,3,3,3,2,2,2,2,2,2}},
+{ 207360, 13, {5,4,3,3,3,3,2,2,2,2,2,2,2}},
+{ 221184, 13, {4,4,4,3,3,3,2,2,2,2,2,2,2}},
+{ 248832, 13, {4,4,3,3,3,3,3,2,2,2,2,2,2}},
+{ 279936, 13, {4,3,3,3,3,3,3,3,2,2,2,2,2}},
+{ 311040, 13, {5,4,3,3,3,3,3,2,2,2,2,2,2}},
+{ 331776, 13, {4,4,4,3,3,3,3,2,2,2,2,2,2}},
+{ 345600, 13, {5,5,4,3,3,3,2,2,2,2,2,2,2}},
+{ 373248, 13, {4,4,3,3,3,3,3,3,2,2,2,2,2}},
+{ 414720, 13, {5,4,4,3,3,3,3,2,2,2,2,2,2}},
+{ 419904, 13, {4,3,3,3,3,3,3,3,3,2,2,2,2}},
+{ 442368, 13, {4,4,4,4,3,3,3,2,2,2,2,2,2}},
+{ 466560, 13, {5,4,3,3,3,3,3,3,2,2,2,2,2}},
+{ 497664, 13, {4,4,4,3,3,3,3,3,2,2,2,2,2}},
+{ 518400, 13, {5,5,4,3,3,3,3,2,2,2,2,2,2}},
+{ 559872, 13, {4,4,3,3,3,3,3,3,3,2,2,2,2}},
+{ 576000, 13, {5,5,5,4,3,3,2,2,2,2,2,2,2}},
+{ 622080, 13, {5,4,4,3,3,3,3,3,2,2,2,2,2}},
+{ 629856, 13, {4,3,3,3,3,3,3,3,3,3,2,2,2}},
+{ 653184, 13, {7,4,3,3,3,3,3,3,2,2,2,2,2}},
+{ 663552, 13, {4,4,4,4,3,3,3,3,2,2,2,2,2}},
+{ 691200, 13, {5,5,4,4,3,3,3,2,2,2,2,2,2}},
+{ 699840, 13, {5,4,3,3,3,3,3,3,3,2,2,2,2}},
+{ 746496, 13, {4,4,4,3,3,3,3,3,3,2,2,2,2}},
+{ 777600, 13, {5,5,4,3,3,3,3,3,2,2,2,2,2}},
+{ 829440, 13, {5,4,4,4,3,3,3,3,2,2,2,2,2}},
+{ 839808, 13, {4,4,3,3,3,3,3,3,3,3,2,2,2}},
+{ 864000, 13, {5,5,5,4,3,3,3,2,2,2,2,2,2}},
+{ 884736, 13, {4,4,4,4,4,3,3,3,2,2,2,2,2}},
+{ 933120, 13, {5,4,4,3,3,3,3,3,3,2,2,2,2}},
+{ 944784, 13, {4,3,3,3,3,3,3,3,3,3,3,2,2}},
+{ 960000, 13, {5,5,5,5,4,3,2,2,2,2,2,2,2}},
+{ 979776, 13, {7,4,3,3,3,3,3,3,3,2,2,2,2}},
+{ 995328, 13, {4,4,4,4,3,3,3,3,3,2,2,2,2}},
+{ 110592, 14, {4,3,3,3,2,2,2,2,2,2,2,2,2,2}},
+{ 165888, 14, {4,3,3,3,3,2,2,2,2,2,2,2,2,2}},
+{ 221184, 14, {4,4,3,3,3,2,2,2,2,2,2,2,2,2}},
+{ 248832, 14, {4,3,3,3,3,3,2,2,2,2,2,2,2,2}},
+{ 331776, 14, {4,4,3,3,3,3,2,2,2,2,2,2,2,2}},
+{ 373248, 14, {4,3,3,3,3,3,3,2,2,2,2,2,2,2}},
+{ 414720, 14, {5,4,3,3,3,3,2,2,2,2,2,2,2,2}},
+{ 442368, 14, {4,4,4,3,3,3,2,2,2,2,2,2,2,2}},
+{ 497664, 14, {4,4,3,3,3,3,3,2,2,2,2,2,2,2}},
+{ 559872, 14, {4,3,3,3,3,3,3,3,2,2,2,2,2,2}},
+{ 622080, 14, {5,4,3,3,3,3,3,2,2,2,2,2,2,2}},
+{ 663552, 14, {4,4,4,3,3,3,3,2,2,2,2,2,2,2}},
+{ 691200, 14, {5,5,4,3,3,3,2,2,2,2,2,2,2,2}},
+{ 746496, 14, {4,4,3,3,3,3,3,3,2,2,2,2,2,2}},
+{ 829440, 14, {5,4,4,3,3,3,3,2,2,2,2,2,2,2}},
+{ 839808, 14, {4,3,3,3,3,3,3,3,3,2,2,2,2,2}},
+{ 884736, 14, {4,4,4,4,3,3,3,2,2,2,2,2,2,2}},
+{ 933120, 14, {5,4,3,3,3,3,3,3,2,2,2,2,2,2}},
+{ 995328, 14, {4,4,4,3,3,3,3,3,2,2,2,2,2,2}},
+{ 221184, 15, {4,3,3,3,2,2,2,2,2,2,2,2,2,2,2}},
+{ 331776, 15, {4,3,3,3,3,2,2,2,2,2,2,2,2,2,2}},
+{ 442368, 15, {4,4,3,3,3,2,2,2,2,2,2,2,2,2,2}},
+{ 497664, 15, {4,3,3,3,3,3,2,2,2,2,2,2,2,2,2}},
+{ 663552, 15, {4,4,3,3,3,3,2,2,2,2,2,2,2,2,2}},
+{ 746496, 15, {4,3,3,3,3,3,3,2,2,2,2,2,2,2,2}},
+{ 829440, 15, {5,4,3,3,3,3,2,2,2,2,2,2,2,2,2}},
+{ 884736, 15, {4,4,4,3,3,3,2,2,2,2,2,2,2,2,2}},
+{ 995328, 15, {4,4,3,3,3,3,3,2,2,2,2,2,2,2,2}},
+{ 442368, 16, {4,3,3,3,2,2,2,2,2,2,2,2,2,2,2,2}},
+{ 663552, 16, {4,3,3,3,3,2,2,2,2,2,2,2,2,2,2,2}},
+{ 884736, 16, {4,4,3,3,3,2,2,2,2,2,2,2,2,2,2,2}},
+{ 995328, 16, {4,3,3,3,3,3,2,2,2,2,2,2,2,2,2,2}},
+{ 884736, 17, {4,3,3,3,2,2,2,2,2,2,2,2,2,2,2,2,2}},
diff --git a/test/mpi/topo/dims5.c b/test/mpi/topo/dims5.c
new file mode 100644
index 0000000..d95ca5d
--- /dev/null
+++ b/test/mpi/topo/dims5.c
@@ -0,0 +1,104 @@
+/* -*- Mode: C; c-basic-offset:4 ; indent-tabs-mode:nil ; -*- */
+/*
+ * (C) 2016 by Argonne National Laboratory.
+ * See COPYRIGHT in top-level directory.
+ */
+#include "mpi.h"
+#include <stdio.h>
+#include "mpitest.h"
+
+/*
+ * Test MPI_Dims_create and the choice of decompositions. These should match
+ * the definition in MPI, which wants a "balanced" decomposition. There
+ * is some ambiguity in the definition, so this test attempts to deal with
+ * that.
+ */
+#define MAX_DIMS 20
+
+typedef struct {
+ int size, dim;
+ int orderedDecomp[MAX_DIMS];
+} DimsTestVal_t;
+
+/* MPI 3.1, page 293, line 31, output values of Dims_create are in
+ non-increasing order */
+DimsTestVal_t tests[] = {
+#include "baddims.h"
+ };
+
+/* Forward refs */
+void zeroDims(int, int []);
+int checkDims(DimsTestVal_t *, const int []);
+int compareDims(int, const int[], const int[], int);
+
+int main(int argc, char *argv[])
+{
+ int i, k, wrank, errs = 0;
+ int dims[MAX_DIMS];
+
+ MTest_Init(0, 0);
+ MPI_Comm_rank(MPI_COMM_WORLD, &wrank);
+
+ if (wrank == 0) {
+
+ for (k=0; tests[k].size > 0; k++) {
+ zeroDims(tests[k].dim, dims);
+ MPI_Dims_create(tests[k].size, tests[k].dim, dims);
+ if (checkDims(&tests[k], dims)) {
+ errs++;
+ MTestPrintfMsg(1, "Test %d failed with mismatched output", k);
+ if (errs < 10) {
+ fprintf(stderr, "%d in %dd: ", tests[k].size, tests[k].dim);
+ for (i=0; i<tests[k].dim-1; i++)
+ fprintf(stderr, "%d x ", dims[i]);
+ fprintf(stderr, "%d != %d", dims[tests[k].dim-1],
+ tests[k].orderedDecomp[0]);
+ for (i=1; i<tests[k].dim; i++)
+ fprintf(stderr," x %d", tests[k].orderedDecomp[i]);
+ fprintf(stderr,"\n");
+ }
+ }
+ }
+ }
+
+ MTest_Finalize(errs);
+ MPI_Finalize();
+ return MTestReturnValue(errs);
+}
+
+void zeroDims(int dim, int dims[])
+{
+ int k;
+ for (k=0; k<dim; k++) dims[k] = 0;
+}
+
+int checkDims(DimsTestVal_t *test, const int dims[])
+{
+ int k, errs=0;
+
+ for (k=0; k<test->dim; k++) {
+ if (dims[k] != test->orderedDecomp[k]) {
+ errs ++;
+ }
+ }
+ return errs;
+}
+
+int compareDims(int dim, const int d1[], const int d2[], int isweak)
+{
+ int diff = 0, k;
+ if (isweak) {
+ diff = d1[0] - d1[dim-1] - (d2[0] - d2[dim-1]);
+ if (diff < 0) diff = - diff;
+ }
+ else {
+ for (k=0; k<dim; k++) {
+ int d = d1[k] - d2[k];
+ if (d < 0) d = -d;
+ diff += d;
+ }
+ }
+ return diff;
+}
+
+
diff --git a/test/mpi/topo/testlist b/test/mpi/topo/testlist
index 6804177..87a1f53 100644
--- a/test/mpi/topo/testlist
+++ b/test/mpi/topo/testlist
@@ -7,6 +7,7 @@ dims1 4
dims2 1
dims3 1
dims4 1
+dims5 1
graphmap1 4
topotest 4
topodup 4
-----------------------------------------------------------------------
Summary of changes:
configure.ac | 13 +-
src/mpi/topo/dims_create.c | 1029 +-
test/mpi/.gitignore | 1 +
test/mpi/topo/Makefile.am | 1 +
test/mpi/topo/baddims.h |75394 ++++++++++++++++++++++++++++++++++++++++++++
test/mpi/topo/dims5.c | 104 +
test/mpi/topo/testlist | 1 +
7 files changed, 76286 insertions(+), 257 deletions(-)
create mode 100644 test/mpi/topo/baddims.h
create mode 100644 test/mpi/topo/dims5.c
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