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Indian National
Calender
The national
calendar based on the Saka Era with Chaitra as its first month
and a normal year of 365 days was adopted from 22 March 1957
along with the Gregorian calendar for the following official
purposes: (i) Gazette of India, (ii) news broadcast by All India
Radio, (iii) calendars issued by the Government of India and
(iv) Government communications addressed to the members of the
public.
Dates of the national calendar have a permanent
correspondence with dates of the Gregorian calendar: 1 Chaitra
falling on 22 March normally and on 21 March in leap year.
The Indian National Calendar, often called
the “Hindu Calendar,” is based on both lunar and solar years.
The start of the Indian National Calendar year coincides with
March 22, except in a leap year, when it coincides with March
21. The year is counted from the first year of the Saka era, in
A.D. 78. The year 2001 translates to
Saka era 1922–1923. The year 2005 translates to Saka era
1926–1927.
As a result of a calendar reform in 1957 C.E., the
National Calendar of India is a formalized lunisolar
calendar in which leap years coincide with those of the
Gregorian calendar (Calendar Reform Committee, 1957).
However, the initial epoch is the Saka Era, a traditional
epoch of Indian chronology. Months are named after the
traditional Indian months and are offset from the
beginning of Gregorian months (see the table below).
In addition to establishing a civil calendar, the
Calendar Reform Committee set guidelines for religious
calendars, which require calculations of the motions of
the Sun and Moon. Tabulations of the religious holidays
are prepared by the India Meteorological Department and
published annually in The Indian Astronomical
Ephemeris.
Despite the attempt to establish a unified calendar for
all of India, many local variations exist. The Gregorian
calendar continues in use for administrative purposes, and
holidays are still determined according to regional,
religious, and ethnic traditions.
Years are counted from the Saka Era; 1 Saka is
considered to begin with the vernal equinox of C.E. 79.
The reformed Indian calendar began with Saka Era 1879,
Caitra 1, which corresponds to C.E. 1957 March 22. Normal
years have 365 days; leap years have 366. In a leap year,
an intercalary day is added to the end of Caitra. To
determine leap years, first add 78 to the Saka year. If
this sum is evenly divisible by 4, the year is a leap
year, unless the sum is a multiple of 100. In the latter
case, the year is not a leap year unless the sum is also a
multiple of 400. Table 5.1.1 gives the sequence of months
and their correlation with the months of the Gregorian
calendar.
Months of the Indian Civil Calendar
| |
Days |
Correlation of Indian/Gregorian |
|
| 1. Caitra |
30* |
Caitra 1 |
March 22* |
| 2. Vaisakha |
31 |
Vaisakha 1 |
April 21 |
| 3. Jyaistha |
31 |
Jyaistha 1 |
May 22 |
| 4. Asadha |
31 |
Asadha 1 |
June 22 |
| 5. Sravana |
31 |
Sravana 1 |
July 23 |
| 6. Bhadra |
31 |
Bhadra 1 |
August 23 |
| 7. Asvina |
30 |
Asvina 1 |
September 23 |
| 8. Kartika |
30 |
Kartika 1 |
October 23 |
| 9. Agrahayana |
30 |
Agrahayana 1 |
November 22 |
| 10. Pausa |
30 |
Pausa 1 |
December 22 |
| 11. Magha |
30 |
Magha 1 |
January 21 |
| 12. Phalguna |
30 |
Phalguna 1 |
February 20 |
Principles of the religious calendar
Religious holidays are determined by a lunisolar
calendar that is based on calculations of the actual
postions of the Sun and Moon. Most holidays occur on
specified lunar dates (tithis), as is explained
later; a few occur on specified solar dates. The
calendrical methods presented here are those recommended
by the Calendar Reform Committee (1957). They serve as the
basis for the calendar published in The Indian
Astronomical Ephemeris. However, many local calendar
makers continue to use traditional astronomical concepts
and formulas, some of which date back 1500 years.
The Calendar Reform Committee attempted to reconcile
traditional calendrical practices with modern astronomical
concepts. According to their proposals, precession is
accounted for and calculations of solar and lunar position
are based on accurate modern methods. All astronomical
calculations are performed with respect to a Central
Station at longitude 82°30' East, latitude 23°11' North.
For religious purposes solar days are reckoned from
sunrise to sunrise.
A solar month is defined as the interval required for
the Sun's apparent longitude to increase by 30o,
corresponding to the passage of the Sun through a zodiacal
sign (rasi). The initial month of the year,
Vaisakha, begins when the true longitude of the Sun is 23°
15' (see Table below). Because the Earth's orbit is
elliptical, the lengths of the months vary from 29.2 to
31.2 days. The short months all occur in the second half
of the year around the time of the Earth's perihelion
passage.
Solar Months of the Indian Religious
Calendar
| |
Sun's Longitude |
Approx. Duration |
Approx. Greg. Date |
| |
deg min |
d |
|
| 1. Vaisakha |
23 15 |
30.9 |
Apr. 13 |
| 2. Jyestha |
53 15 |
31.3 |
May 14 |
| 3. Asadha |
83 15 |
31.5 |
June 14 |
| 4. Sravana |
113 15 |
31.4 |
July 16 |
| 5. Bhadrapada |
143 15 |
31.0 |
Aug. 16 |
| 6. Asvina |
173 15 |
30.5 |
Sept. 16 |
| 7. Kartika |
203 15 |
30.0 |
Oct. 17 |
| 8. Margasirsa |
233 15 |
29.6 |
Nov. 16 |
| 9. Pausa |
263 15 |
29.4 |
Dec. 15 |
| 10. Magha |
293 15 |
29.5 |
Jan. 14 |
| 11. Phalgura |
323 15 |
29.9 |
Feb. 12 |
| 12. Caitra |
353 15 |
30.3 |
Mar. 14 |
Lunar months are measures from one New Moon to the next
(although some groups reckon from the Full Moon). Each
lunar month is given the name of the solar month in which
the lunar month begins. Because most lunations are shorter
than a solar month, there is occasionally a solar month in
which two New Moons occur. In this case, both lunar months
bear the same name, but the first month is described with
the prefix adhika, or intercalary. Such a year
has thirteen lunar months. Adhika months occur
every two or three years following patterns described by
the Metonic cycle or more complex lunar phase cycles.
More rarely, a year will occur in which a short solar
month will pass without having a New Moon. In that case,
the name of the solar month does not occur in the calendar
for that year. Such a decayed (ksaya) month can
occur only in the months near the Earth's perihelion
passage. In compensation, a month in the first half of the
year will have had two New Moons, so the year will still
have twelve lunar months. Ksaya months are
separated by as few as nineteen years and as many as 141
years.
Lunations are divided into 30 tithis, or lunar
days. Each tithi is defined by the time required
for the longitude of the Moon to increase by 12o over the
longitude of the Sun. Thus the length of a tithi
may vary from about 20 hours to nearly 27 hours. During
the waxing phases, tithis are counted from 1 to
15 with the designation Sukla. Tithis
for the waning phases are designated Krsna and
are again counted from 1 to 15. Each day is assigned the
number of the tithi in effect at sunrise.
Occasionally a short tithi will begin after
sunrise and be completed before the next sunrise.
Similarly a long tithi may span two sunrises. In
the former case, a number is omitted from the day count.
In the latter, a day number is carried over to a second
day.
History of the Indian calendar
The history of calendars in India is a remarkably
complex subject owing to the continuity of Indian
civilization and to the diversity of cultural influences.
In the mid-1950s, when the Calendar Reform Committee made
its survey, there were about 30 calendars in use for
setting religious festivals for Hindus, Buddhists, and
Jainists. Some of these were also used for civil dating.
These calendars were based on common principles, though
they had local characteristics determined by
long-established customs and the astronomical practices of
local calendar makers. In addition, Muslims in India used
the Islamic calendar, and the Indian government used the
Gregorian calendar for administrative purposes.
Early allusions to a lunisolar calendar with
intercalated months are found in the hymns from the Rig
Veda, dating from the second millennium B.C.E. Literature
from 1300 B.C.E. to C.E. 300, provides information of a
more specific nature. A five-year lunisolar calendar
coordinated solar years with synodic and sidereal lunar
months.
Indian astronomy underwent a general reform in the
first few centuries C.E., as advances in Babylonian and
Greek astronomy became known. New astronomical constants
and models for the motion of the Moon and Sun were adapted
to traditional calendric practices. This was conveyed in
astronomical treatises of this period known as
Siddhantas, many of which have not survived. The
Surya Siddhanta, which originated in the fourth
century but was updated over the following centuries,
influenced Indian calendrics up to and even after the
calendar reform of C.E. 1957.
The author Pingree provides a survey of the development
of mathematical astronomy in India. Although he does not
deal explicitly with calendrics, this material is
necessary for a full understanding of the history of
India's calendars.
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