static PyObject* astrology_swe_utc_to_jd(PyObject *self, PyObject *args)
{
int y, m, d, h, mi;
double s;
int calflag;
if (!PyArg_ParseTuple(args, "iiiiidi", &y, &m, &d, &h, &mi, &s, &calflag))
return NULL;
double dret[2];
char serr[AS_MAXCH];
swe_utc_to_jd(y, m, d, h, mi, s, calflag, dret, serr);
return Py_BuildValue("(dd)(s)", dret[0], dret[1], serr);
}
/*
* Input: tjd_et Julian day number, terrestrial time (ephemeris time).
* gregfalg Calendar flag
* Output: UTC year, month, day, hour, minute, second (decimal).
*
* - Before 1 jan 1972 UTC, output UT1.
* Note: UTC was introduced in 1961. From 1961 - 1971, the length of the
* UTC second was regularly changed, so that UTC remained very close to UT1.
* - From 1972 on, output is UTC.
* - If delta_t - nleap - 32.184 > 1, the output is UT1.
* Note: Like this we avoid errors greater than 1 second in case that
* the leap seconds table (or the Swiss Ephemeris version) has not been
* updated for a long time.
*/
void FAR PASCAL_CONV swe_jdet_to_utc(double tjd_et, int32 gregflag, int32 *iyear, int32 *imonth, int32 *iday, int32 *ihour, int32 *imin, double *dsec)
{
int i;
int second_60 = 0;
int iyear2, imonth2, iday2, nleap, ndat, tabsiz_nleap;
double d, tjd, tjd_et_1972, tjd_ut, dret[10];
/*
* if tjd_et is before 1 jan 1972 UTC, return UT1
*/
tjd_et_1972 = J1972 + (32.184 + NLEAP_INIT) / 86400.0;
d = swe_deltat(tjd_et);
tjd_ut = tjd_et - swe_deltat(tjd_et - d);
if (tjd_et < tjd_et_1972) {
swe_revjul(tjd_ut, gregflag, iyear, imonth, iday, &d);
*ihour = (int32) d;
d -= (double) *ihour;
d *= 60;
*imin = (int32) d;
*dsec = (d - (double) *imin) * 60.0;
return;
}
/*
* minimum number of leap seconds since 1972; we may be missing one leap
* second
*/
tabsiz_nleap = init_leapsec();
swe_revjul(tjd_ut-1, SE_GREG_CAL, &iyear2, &imonth2, &iday2, &d);
ndat = iyear2 * 10000 + imonth2 * 100 + iday2;
nleap = 0;
for (i = 0; i < tabsiz_nleap; i++) {
if (ndat <= leap_seconds[i])
break;
nleap++;
}
/* date of potentially missing leapsecond */
if (nleap < tabsiz_nleap) {
i = leap_seconds[nleap];
iyear2 = i / 10000;
imonth2 = (i % 10000) / 100;;
iday2 = i % 100;
tjd = swe_julday(iyear2, imonth2, iday2, 0, SE_GREG_CAL);
swe_revjul(tjd+1, SE_GREG_CAL, &iyear2, &imonth2, &iday2, &d);
swe_utc_to_jd(iyear2,imonth2,iday2, 0, 0, 0, SE_GREG_CAL, dret, NULL);
d = tjd_et - dret[0];
if (d >= 0) {
nleap++;
} else if (d < 0 && d > -1.0/86400.0) {
second_60 = 1;
}
}
/*
* UTC, still unsure about one leap second
*/
tjd = J1972 + (tjd_et - tjd_et_1972) - ((double) nleap + second_60) / 86400.0;
swe_revjul(tjd, SE_GREG_CAL, iyear, imonth, iday, &d);
*ihour = (int32) d;
d -= (double) *ihour;
d *= 60;
*imin = (int32) d;
*dsec = (d - (double) *imin) * 60.0 + second_60;
/*
* For input dates > today:
* If leap seconds table is not up to date, we'd better interpret the
* input time as UT1, not as UTC. How do we find out?
* Check, if delta_t - nleap - 32.184 > 0.9
*/
d = swe_deltat(tjd_et);
d = swe_deltat(tjd_et - d);
if (d * 86400.0 - (double) (nleap + NLEAP_INIT) - 32.184 >= 1.0) {
swe_revjul(tjd_et - d, SE_GREG_CAL, iyear, imonth, iday, &d);
*ihour = (int32) d;
d -= (double) *ihour;
d *= 60;
*imin = (int32) d;
*dsec = (d - (double) *imin) * 60.0;
}
if (gregflag == SE_JUL_CAL) {
tjd = swe_julday(*iyear, *imonth, *iday, 0, SE_GREG_CAL);
swe_revjul(tjd, gregflag, iyear, imonth, iday, &d);
}
}
