The calendar in use in Iran and Afghanistan today was introduced in Persia in
1925, while Afghanistan adopted the calendar in 1957, using the Arab names of
the zodiacal signs for the corresponding months of the Persian calendar.
A solar calendar with years of 365 days each was in use in pre-Islamic Persia
already. Every year consisted of 12 months with 30 days each, and five
additional days. These additional days were being inserted between the 8th and
the 9th month. From the year 1000 or so on, the extra days were shifted to the
end of the year.
With the tropical year 0,2422 days longer than the old Persian year, the
beginning of the calendar year moved backwards a day every four years. Soon,
taxes had to be paid before harvesting, which was simply impossible. Therefore,
caliph al-Mutawakkil (r. 847-861) proposed to delay New Year, called Naw Ruz, by
57 days, but the reform seems not to have been carried out. Caliph al-Mu'tadid
(r. 892-902) ordered Naw Ruz to be delayed by 60 days, but this reform, too,
didn't come into effect.
In 1079, the Selchuk Djalal ad-Din Malik Shah fixed Naw Ruz to the vernal
equinox. The year should have 365 days until the sun didn't enter Aries before
noon on the last day of the year. In this case, six additional days had to be
counted. There was no regular leap year pattern, despite the proposal of a leap
year cycle of 33 years, containing 8 leap years, by the mathematician,
astronomer, and poet Omar Khayyam. With this rule, the Persian year would have
had a mean length of 3658/33 = 365.2424.. days, which
would even be more accurate than the Gregorian year.
The modern Persian calendar uses quite complicated leap year rules, defining
a 2820-year cycle with 683 leap years, which results a in mean length of a year
of 365683/2820 = 365,2422 days. Considering the length of
the tropical year as being constant, the remaining error would amount to a day
in more than 2 million years!
The 2820-year cycle is divided into 21 sub cycles of 128 years each, and a
132-year sub cycle at the end of each 2820-year cycle. A 128-year sub cycle
consists of a 29-year sub-sub cycle, followed by 3 sub-sub cycles of 33 years
each. Finally, the 132-year sub cycle consists of one sub-sub cycle of 29 years,
followed by two 33-year sub-sub cycles and a final sub-sub cycle of 37 years.
The years are numbered within each cycle. Writing n for the number
of a year within a cycle, this year is a leap year if n > 1 and
n mod 4 = 1.
A year of the Persian calendar has 12 months, the order, names, and lengths
of which can be seen in the following table (* - length of the month in leap
years).
No. |
Month |
Length |
1 |
Farvardin |
31 |
2 |
Ordibehesht |
31 |
3 |
Khordad |
31 |
4 |
Tir |
31 |
5 |
Mordad |
31 |
6 |
Shahrivar |
31 |
7 |
Mehr |
30 |
8 |
Aban |
30 |
9 |
Azar |
30 |
10 |
Dey |
30 |
11 |
Bahman |
30 |
12 |
Esfand |
29, 30* |
The years are counted from the year 622 CE on, which was the year of the
Hidjra, Mohammed's escape from Mekkah to Medina. Thus, on 21 March 2001, the
Persian year 1380 began with 1 Farvardin. The Persian year 1381 began on
21 March 2002, Gregorian.
Table for the Conversion of Persian Dates into Gregorian Dates
The table mainly consists of three columns in which the Gregorian dates of
the first day of each Persian month are given for the several possibilities of
Gregorian and Persian normal and leap years falling on each other. The
difference between the Gregorian and Persian number of the year is shown in the
last column, that difference being 621 for the months from Farvardin to Dey and
622 for the last two months of the Persian year, Bahman and Esfand.
To convert a Persian date into a Gregorian one first find the column in which
the Persian number of the year is to be found. On top of that column find the
Gregorian date of the first day of the Persian month which the date to be
converted is in. Increase the year number by the number shown in the last column
of the row of the Persian month.
Example
What is the Gregorian date of 10 Tir 1369 (Persian)? The number 1369 is to be
found in the middle column of the table. In the upper part of that column we
find 1 Tir = 22 June. The number of the Gregorian year is 1369 + 621 = 1990.
Thus, 1 Tir 1369 (Persian) corresponds to 22 June 1990 (Gregorian). Going nine
days ahead we find 10 Tir 1369 on 31 June 1990 which is 1 July 1990, because
June has only 30 days.
1 Farvardin |
22.3 |
21.3 |
20.3 |
+621 |
1Ordibehesht |
22.4 |
21.4 |
20.4 |
+621 |
1 Khordad |
23.5 |
22.5 |
21.5 |
+621 |
1 Tir |
23.6 |
22.6 |
21.6 |
+621 |
1 Mordad |
24.7 |
23.7 |
22.7 |
+621 |
1 Shahrivar |
24.8 |
23.8 |
22.8 |
+621 |
1 Mehr |
24.9 |
23.9 |
22.9 |
+621 |
1 Aban |
24.10 |
23.10 |
22.10 |
+621 |
1 Asar |
23.11 |
22.11 |
21.11 |
+621 |
1 Dey |
23.12 |
22.12 |
21.12 |
+621 |
1 Bahman |
22.1 |
21.1 |
20.1 |
+622 |
1 Esfand |
21.2 |
20.2 |
19.2 |
+622 |