test_bound: convert quasipolynomials to polynomials prior to computing bound
[barvinok.git] / test_bound.cc
blobfbce82dd2645a38bb101dd7deb8f0dfc0fe89c6b
1 #include <assert.h>
2 #include <limits.h>
3 #include <math.h>
4 #include <sys/times.h>
5 #include <bernstein/bernstein.h>
6 #include <barvinok/options.h>
7 #include <barvinok/bernstein.h>
8 #include <barvinok/util.h>
9 #include "argp.h"
10 #include "progname.h"
11 #include "evalue_read.h"
12 #include "verify.h"
13 #include "range.h"
15 using std::cout;
16 using std::cerr;
17 using std::endl;
18 using namespace GiNaC;
19 using namespace bernstein;
20 using namespace barvinok;
22 #define METHOD_BERNSTEIN 0
23 #define METHOD_PROPAGATION 1
25 static struct {
26 int method;
27 } methods[] = {
28 { METHOD_BERNSTEIN },
29 { METHOD_PROPAGATION },
32 #define nr_methods (sizeof(methods)/sizeof(*methods))
34 struct argp_option argp_options[] = {
35 { 0 }
38 struct options {
39 struct verify_options verify;
42 static error_t parse_opt(int key, char *arg, struct argp_state *state)
44 struct options *options = (struct options*) state->input;
46 switch (key) {
47 case ARGP_KEY_INIT:
48 state->child_inputs[0] = options->verify.barvinok;
49 state->child_inputs[1] = &options->verify;
50 break;
51 default:
52 return ARGP_ERR_UNKNOWN;
54 return 0;
57 struct result_data {
58 Value n;
59 double RE_sum[nr_methods];
61 clock_t ticks[nr_methods];
62 size_t size[nr_methods];
65 void result_data_init(struct result_data *result)
67 int i;
68 for (i = 0; i < nr_methods; ++i) {
69 result->RE_sum[i] = 0;
70 result->ticks[i] = 0;
71 result->size[i] = 0;
73 value_init(result->n);
76 void result_data_clear(struct result_data *result)
78 int i;
79 value_clear(result->n);
82 void result_data_print(struct result_data *result, int n)
84 int i;
86 fprintf(stderr, "%d", result->ticks[0]/n);
87 for (i = 1; i < nr_methods; ++i)
88 fprintf(stderr, ", %d", result->ticks[i]/n);
89 fprintf(stderr, "\n");
91 fprintf(stderr, "%d", result->size[0]/n);
92 for (i = 1; i < nr_methods; ++i)
93 fprintf(stderr, ", %d", result->size[i]/n);
94 fprintf(stderr, "\n");
96 fprintf(stderr, "%g\n", VALUE_TO_DOUBLE(result->n));
97 fprintf(stderr, "%g", result->RE_sum[0]/VALUE_TO_DOUBLE(result->n));
98 for (i = 1; i < nr_methods; ++i)
99 fprintf(stderr, ", %g", result->RE_sum[i]/VALUE_TO_DOUBLE(result->n));
100 fprintf(stderr, "\n");
103 static int test_bound(const struct check_poly_data *data,
104 int nparam, Value *z,
105 const struct verify_options *options);
107 struct test_bound_data : public check_EP_data {
108 piecewise_lst **pl;
109 struct result_data *result;
111 test_bound_data(evalue *EP, piecewise_lst **pl, result_data *result) :
112 pl(pl), result(result) {
113 this->EP = EP;
114 this->cp.check = test_bound;
118 static int test_bound(const struct check_poly_data *data,
119 int nparam, Value *z,
120 const struct verify_options *options)
122 const test_bound_data *tb_data = (const test_bound_data *)data;
123 Value max, min, exact, approx;
124 Value n, d;
126 value_init(exact);
127 value_init(approx);
128 value_init(max);
129 value_init(min);
130 value_init(n);
131 value_init(d);
133 evalue_optimum(tb_data, &max, 1);
134 evalue_optimum(tb_data, &min, -1);
135 value_assign(exact, max);
136 value_subtract(exact, exact, min);
137 value_add_int(exact, exact, 1);
139 if (options->print_all) {
140 value_print(stderr, "max: "VALUE_FMT, max);
141 value_print(stderr, ", min: "VALUE_FMT, min);
142 value_print(stderr, ", range: "VALUE_FMT, exact);
145 value_increment(tb_data->result->n, tb_data->result->n);
146 for (int i = 0; i < nr_methods; ++i) {
147 double error;
149 tb_data->pl[2*i]->evaluate(nparam, z, &n, &d);
150 mpz_fdiv_q(max, n, d);
151 tb_data->pl[2*i+1]->evaluate(nparam, z, &n, &d);
152 mpz_cdiv_q(min, n, d);
154 value_assign(approx, max);
155 value_subtract(approx, approx, min);
156 value_add_int(approx, approx, 1);
157 if (options->print_all)
158 value_print(stderr, ", "VALUE_FMT, approx);
160 assert(value_ge(approx, exact));
161 value_subtract(approx, approx, exact);
163 error = ::abs(VALUE_TO_DOUBLE(approx)) / VALUE_TO_DOUBLE(exact);
164 if (options->print_all)
165 fprintf(stderr, " (%g)", error);
166 tb_data->result->RE_sum[i] += error;
169 if (options->print_all)
170 fprintf(stderr, "\n");
172 value_clear(n);
173 value_clear(d);
174 value_clear(max);
175 value_clear(min);
176 value_clear(exact);
177 value_clear(approx);
179 return 1;
182 static void test(evalue *EP, unsigned nvar, unsigned nparam,
183 piecewise_lst **pl, struct result_data *result,
184 struct verify_options *options)
186 test_bound_data data(EP, pl, result);
187 check_EP(&data, nvar, nparam, options);
190 void handle(FILE *in, struct result_data *result, struct verify_options *options)
192 evalue *EP, *upper, *lower;
193 char **all_vars = NULL;
194 unsigned nvar;
195 unsigned nparam;
196 Polyhedron *U;
197 exvector params;
198 piecewise_lst *pl[2*nr_methods];
200 EP = evalue_read_from_file(in, NULL, &all_vars,
201 &nvar, &nparam, options->barvinok->MaxRays);
202 assert(EP);
203 if (EVALUE_IS_ZERO(*EP)) {
204 evalue_free(EP);
205 Free_ParamNames(all_vars, nvar+nparam);
206 return;
209 upper = evalue_dup(EP);
210 lower = evalue_dup(EP);
211 evalue_frac2polynomial(upper, 1, options->barvinok->MaxRays);
212 evalue_frac2polynomial(lower, -1, options->barvinok->MaxRays);
214 U = Universe_Polyhedron(nparam);
215 params = constructParameterVector(all_vars+nvar, nparam);
217 for (int i = 0; i < nr_methods; ++i) {
218 struct tms st_cpu;
219 struct tms en_cpu;
221 times(&st_cpu);
222 for (int j = 0; j < 2; ++j) {
223 evalue *poly = j == 0 ? upper : lower;
224 int sign = j == 0 ? BV_BERNSTEIN_MAX : BV_BERNSTEIN_MIN;
225 options->barvinok->bernstein_optimize = sign;
226 if (methods[i].method == METHOD_BERNSTEIN) {
227 pl[2*i+j] = evalue_bernstein_coefficients(NULL, poly, U, params,
228 options->barvinok);
229 if (sign == BV_BERNSTEIN_MIN)
230 pl[2*i+j]->minimize();
231 else
232 pl[2*i+j]->maximize();
233 } else {
234 pl[2*i+j] = evalue_range_propagation(NULL, poly, params,
235 options->barvinok);
236 if (sign == BV_BERNSTEIN_MIN)
237 pl[2*i+j]->sign = -1;
238 else
239 pl[2*i+j]->sign = 1;
242 times(&en_cpu);
243 result->ticks[i] = en_cpu.tms_utime - st_cpu.tms_utime;
244 if (options->barvinok->verbose)
245 for (int j = 0; j < 2; ++j)
246 cerr << *pl[2*i+j] << endl;
248 test(EP, nvar, nparam, pl, result, options);
250 for (int i = 0; i < 2*nr_methods; ++i)
251 delete pl[i];
252 Polyhedron_Free(U);
253 evalue_free(EP);
254 evalue_free(lower);
255 evalue_free(upper);
256 Free_ParamNames(all_vars, nvar+nparam);
259 int main(int argc, char **argv)
261 struct barvinok_options *bv_options = barvinok_options_new_with_defaults();
262 char path[PATH_MAX+1];
263 struct result_data all_result;
264 int n = 0;
265 static struct argp_child argp_children[] = {
266 { &barvinok_argp, 0, 0, 0 },
267 { &verify_argp, 0, "verification", BV_GRP_LAST+1 },
268 { 0 }
270 static struct argp argp = { argp_options, parse_opt, 0, 0, argp_children };
271 struct options options;
273 options.verify.barvinok = bv_options;
274 set_program_name(argv[0]);
275 argp_parse(&argp, argc, argv, 0, 0, &options);
277 if (options.verify.M == INT_MIN)
278 options.verify.M = 100;
279 if (options.verify.m == INT_MAX)
280 options.verify.m = -100;
282 result_data_init(&all_result);
284 while (fgets(path, sizeof(path), stdin)) {
285 struct result_data result;
286 FILE *in;
287 int i;
289 ++n;
290 result_data_init(&result);
291 fprintf(stderr, "%s", path);
292 *strchr(path, '\n') = '\0';
293 in = fopen(path, "r");
294 assert(in);
295 handle(in, &result, &options.verify);
296 fclose(in);
298 result_data_print(&result, 1);
300 value_addto(all_result.n, all_result.n, result.n);
301 for (i = 0; i < nr_methods; ++i) {
302 all_result.RE_sum[i] += result.RE_sum[i];
303 all_result.ticks[i] += result.ticks[i];
304 all_result.size[i] += result.size[i];
307 result_data_clear(&result);
309 fprintf(stderr, "average\n");
310 result_data_print(&all_result, n);
313 result_data_clear(&all_result);
315 barvinok_options_free(bv_options);
317 return 0;