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diff --git a/src/misc/espresso/sparse.c b/src/misc/espresso/sparse.c
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+/*
+ * Revision Control Information
+ *
+ * $Source$
+ * $Author$
+ * $Revision$
+ * $Date$
+ *
+ */
+/*
+ module: sparse.c
+
+ make_sparse is a last-step cleanup to reduce the total number
+ of literals in the cover.
+
+ This is done by reducing the "sparse" variables (using a modified
+ version of irredundant rather than reduce), followed by expanding
+ the "dense" variables (using modified version of expand).
+*/
+
+#include "espresso.h"
+
+pcover make_sparse(F, D, R)
+pcover F, D, R;
+{
+ cost_t cost, best_cost;
+
+ cover_cost(F, &best_cost);
+
+ do {
+ EXECUTE(F = mv_reduce(F, D), MV_REDUCE_TIME, F, cost);
+ if (cost.total == best_cost.total)
+ break;
+ copy_cost(&cost, &best_cost);
+
+ EXECUTE(F = expand(F, R, TRUE), RAISE_IN_TIME, F, cost);
+ if (cost.total == best_cost.total)
+ break;
+ copy_cost(&cost, &best_cost);
+ } while (force_irredundant);
+
+ return F;
+}
+
+/*
+ mv_reduce -- perform an "optimal" reduction of the variables which
+ we desire to be sparse
+
+ This could be done using "reduce" and then saving just the desired
+ part of the reduction. Instead, this version uses IRRED to find
+ which cubes of an output are redundant. Note that this gets around
+ the cube-ordering problem.
+
+ In normal use, it is expected that the cover is irredundant and
+ hence no cubes will be reduced to the empty cube (however, this is
+ checked for and such cubes will be deleted)
+*/
+
+pcover
+mv_reduce(F, D)
+pcover F, D;
+{
+ register int i, var;
+ register pcube p, p1, last;
+ int index;
+ pcover F1, D1;
+ pcube *F_cube_table;
+
+ /* loop for each multiple-valued variable */
+ for(var = 0; var < cube.num_vars; var++) {
+
+ if (cube.sparse[var]) {
+
+ /* loop for each part of the variable */
+ for(i = cube.first_part[var]; i <= cube.last_part[var]; i++) {
+
+ /* remember mapping of F1 cubes back to F cubes */
+ F_cube_table = ALLOC(pcube, F->count);
+
+ /* 'cofactor' against part #i of variable #var */
+ F1 = new_cover(F->count);
+ foreach_set(F, last, p) {
+ if (is_in_set(p, i)) {
+ F_cube_table[F1->count] = p;
+ p1 = GETSET(F1, F1->count++);
+ (void) set_diff(p1, p, cube.var_mask[var]);
+ set_insert(p1, i);
+ }
+ }
+
+ /* 'cofactor' against part #i of variable #var */
+ /* not really necessary -- just more efficient ? */
+ D1 = new_cover(D->count);
+ foreach_set(D, last, p) {
+ if (is_in_set(p, i)) {
+ p1 = GETSET(D1, D1->count++);
+ (void) set_diff(p1, p, cube.var_mask[var]);
+ set_insert(p1, i);
+ }
+ }
+
+ mark_irredundant(F1, D1);
+
+ /* now remove part i from cubes which are redundant */
+ index = 0;
+ foreach_set(F1, last, p1) {
+ if (! TESTP(p1, ACTIVE)) {
+ p = F_cube_table[index];
+
+ /* don't reduce a variable which is full
+ * (unless it is the output variable)
+ */
+ if (var == cube.num_vars-1 ||
+ ! setp_implies(cube.var_mask[var], p)) {
+ set_remove(p, i);
+ }
+ RESET(p, PRIME);
+ }
+ index++;
+ }
+
+ free_cover(F1);
+ free_cover(D1);
+ FREE(F_cube_table);
+ }
+ }
+ }
+
+ /* Check if any cubes disappeared */
+ (void) sf_active(F);
+ for(var = 0; var < cube.num_vars; var++) {
+ if (cube.sparse[var]) {
+ foreach_active_set(F, last, p) {
+ if (setp_disjoint(p, cube.var_mask[var])) {
+ RESET(p, ACTIVE);
+ F->active_count--;
+ }
+ }
+ }
+ }
+
+ if (F->count != F->active_count) {
+ F = sf_inactive(F);
+ }
+ return F;
+}