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33 * @(#)networkdelta.c 8.1 (Berkeley) 6/6/93
34 * $FreeBSD: src/usr.sbin/timed/timed/networkdelta.c,v 1.3.2.1 2000/07/01 01:28:10 ps Exp $
35 * $DragonFly: src/usr.sbin/timed/timed/networkdelta.c,v 1.4 2004/03/13 21:08:38 eirikn Exp $
40 static long median(float, float *, long *, long *, unsigned int);
43 * Compute a corrected date.
44 * Compute the median of the reasonable differences. First compute
45 * the median of all authorized differences, and then compute the
46 * median of all differences that are reasonably close to the first
49 * This differs from the original BSD implementation, which looked for
50 * the largest group of machines with essentially the same date.
51 * That assumed that machines with bad clocks would be uniformly
52 * distributed. Unfortunately, in real life networks, the distribution
53 * of machines is not uniform among models of machines, and the
54 * distribution of errors in clocks tends to be quite consistent
55 * for a given model. In other words, all model VI Supre Servres
56 * from GoFast Inc. tend to have about the same error.
57 * The original BSD implementation would chose the clock of the
58 * most common model, and discard all others.
60 * Therefore, get best we can do is to try to average over all
61 * of the machines in the network, while discarding "obviously"
69 long lodelta, hidelta;
77 * compute the median of the good values
82 *xp = 0; /* account for ourself */
83 for (htp = self.l_fwd; htp != &self; htp = htp->l_fwd) {
86 && htp->delta != HOSTDOWN) {
94 * If we are the only trusted time keeper, then do not change our
95 * clock. There may be another time keeping service active.
103 fprintf(fd, "median of %d values starting at %ld is about ",
105 med = median(med, &eps, &x[0], xp+1, VALID_RANGE);
108 * compute the median of all values near the good median
110 hidelta = med + GOOD_RANGE;
111 lodelta = med - GOOD_RANGE;
112 higood = med + VGOOD_RANGE;
113 logood = med - VGOOD_RANGE;
117 if (htp->noanswer == 0
118 && htp->delta >= lodelta
119 && htp->delta <= hidelta
121 || (htp->delta >= logood
122 && htp->delta <= higood))) {
125 } while (&self != (htp = htp->l_fwd));
129 fprintf(fd, "nothing close to median %ld\n", med);
135 fprintf(fd, "only value near median is %ld\n", x[0]);
140 fprintf(fd, "median of %d values starting at %ld is ",
142 return median(med, &eps, &x[0], xp, 1);
147 * compute the median of an array of signed integers, using the idea
148 * in <<Numerical Recipes>>.
151 median(float a, /* initial guess for the median */
152 float *eps_ptr, /* spacing near the median */
153 long *x, long *xlim, /* the data */
154 unsigned int gnuf) /* good enough estimate */
157 float ap = LONG_MAX; /* bounds on the median */
158 float am = -LONG_MAX;
160 int npts; /* # of points above & below guess */
161 float xp; /* closet point above the guess */
162 float xm; /* closet point below the guess */
164 float dum, sum, sumx;
166 #define AMP 1.5 /* smoothing constants */
176 for (pass = 1; ; pass++) { /* loop over the data */
183 for (xptr = x; xptr != xlim; xptr++) {
187 if (dum != 0.0) { /* avoid dividing by 0 */
198 dum = 1.0/(eps + dum);
204 if (ap-am < gnuf || sum == 0) {
207 "%ld in %d passes; early out balance=%d\n",
208 (long)a, pass, npts);
209 return a; /* guess was good enough */
212 aa = (sumx/sum-a)*AMP;
213 if (npts >= 2) { /* guess was too low */
215 aa = xp + max(0.0, aa);
219 } else if (npts <= -2) { /* guess was two high */
221 aa = xm + min(0.0, aa);
232 "%ld in %d passes; force out balance=%d\n",
233 (long)a, pass, npts);
236 eps = AFAC*abs(aa - a);
241 if (((x - xlim) % 2) != 0) { /* even number of points? */
242 if (npts == 0) /* yes, return an average */
249 } else if (npts != 0) { /* odd number of points */
257 fprintf(fd, "%ld in %d passes\n", (long)a, pass);