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The '''Maya calendar''' is a system of [[calendar]]s and [[almanac]]s used in the [[Maya civilization]] of [[Pre-Columbian era|pre-Columbian]] [[Mesoamerica]], and in some modern Maya communities in highland [[Guatemala]] and ([[Oaxaca]], [[Mexico]] No Maya communities in Oaxaca).
The '''Maya calendar''' is a system of [[calendar]]s and [[almanac]]s used in the [[Maya civilization]] of [[Pre-Columbian era|pre-Columbian]] [[Mesoamerica]], and in some modern Maya communities in highland [[Guatemala]] and ([[Oaxaca]], [[Mexico]] No Maya communities in Oaxaca).


The essentials of the Maya calendric system are based upon a system which had been in common use throughout the region, dating back to at least the 5th century BC. It shares many aspects with calendars employed by other earlier Mesoamerican civilizations, such as the [[Zapotec civilization|Zapotec]] and [[Olmec]], and contemporary or later ones such as the [[Mixtec]] and [[Aztec calendar]]s. Although the [[Mesoamerican calendars|Mesoamerican calendar]] did not originate with the Maya, their subsequent extensions and refinements of it were the most sophisticated. Along with those of the Aztecs, the Maya calendars are the best-documented and most completely understood.
The Maya calendar is based upon a system which had been in common use throughout the region, from at least the 5th century BC. It shares many aspects with calendars employed by other early Mesoamerican civilizations, such as the [[Zapotec civilization|Zapotec]] and [[Olmec]], and contemporary or later ones such as the [[Mixtec]] and [[Aztec calendar]]s. Although the [[Mesoamerican calendars|Mesoamerican calendar]] are not known to originate with the Maya, Maya extensions and refinements of it were the most sophisticated. Along with those of the Aztecs, the Maya calendars are the best-documented and most completely understood.


By the [[Maya mythology|Maya mythological]] tradition, as documented in Colonial Yucatec accounts and reconstructed from Late Classic and Postclassic inscriptions, the deity [[Itzamna]] is frequently credited with bringing the knowledge of the calendar system to the ancestral Maya, along with [[writing system|writing]] in general and other foundational aspects of Maya culture.<ref>See entry on ''Itzamna'', in Miller and Taube (1993), pp.99–100.</ref>
In the Relacion de las cosas de Yucatan, [[Itzamna]] is credited with the creation of the Maya calendar system, along with [[writing system|writing]] in general and other foundational aspects of Maya culture.<ref>Diego de Landa</ref><ref>See entry on ''Itzamna'', in Miller and Taube (1993), pp.99–100.</ref>


== Overview ==
== Overview ==


It is still used in some regions of [[Oaxaca]], and by the [[Maya peoples|Maya]] communities of the [[Guatemala]]n highlands. The Maya version is commonly known to scholars as the ''[[Tzolk'in|Tzolkin]]'', or ''Tzolk'in'' in the revised [[orthography]] of the Academia de las Lenguas Mayas de Guatemala.<ref name="Academia">{{cite book |author= Academia de las Lenguas Mayas de Guatemala |year=1988 |title=Lenguas Mayas de Guatemala: Documento de referencia para la pronunciación de los nuevos alfabetos oficiales |publisher=Instituto Indigenista Nacional |location= Guatemala City}}. Refer citation in Kettunen and Hemke (2005:5) for details and notes on adoption among the [[Mayanist]] community.</ref> The Tzolk'in is combined with a 365-day calendar (known as the ''[[Haab'|Haab]]'', or ''Haab'''&nbsp;), to form a synchronized cycle lasting for 52 Haabs, called the ''[[Calendar round|Calendar Round]]''. Smaller cycles of 13 days (the ''[[trecena]]'') and 20 days (the ''[[veintena]]'') were important components of the Tzolk'in and Haab' cycles, respectively.
The Maya calendar is still used by some [[Maya peoples|Maya]] communities of the [[Guatemala]]n highlands. The Maya calendar is commonly known to scholars as the ''[[Tzolk'in|Tzolkin]]'', or ''Tzolk'in'' in the revised [[orthography]] of the Academia de las Lenguas Mayas de Guatemala.<ref name="Academia">{{cite book |author= Academia de las Lenguas Mayas de Guatemala |year=1988 |title=Lenguas Mayas de Guatemala: Documento de referencia para la pronunciación de los nuevos alfabetos oficiales |publisher=Instituto Indigenista Nacional |location= Guatemala City}}. Refer citation in Kettunen and Hemke (2005:5) for details and notes on adoption among the [[Mayanist]] community.</ref> The Tzolk'in is combined with a 365-day calendar (known as the ''[[Haab'|Haab]]'', or ''Haab'''&nbsp;), to form a synchronized cycle lasting for 52 Haabs, called the ''[[Calendar round|Calendar Round]]''. Smaller cycles of 13 days (the ''[[trecena]]'') and 20 days (the ''[[veintena]]'') were important components of the Tzolk'in and Haab' cycles, respectively.


A different calendar was used to track longer periods of time, and for the inscription of [[calendar date]]s (i.e., identifying when one event occurred in relation to others). This is the ''[[Mesoamerican Long Count calendar|Long Count]]''. It is a count of days since a mythological starting-point.<ref>"Mythological" in the sense that when the Long Count was first devised sometime in the Mid- to Late Preclassic, long after this date; see for e.g. Miller and Taube (1993, p.50).</ref> According to the correlation between the Long Count and Western calendars accepted by the great majority of Maya researchers (known as the GMT correlation), this starting-point is equivalent to August 11, 3114 BC in the [[proleptic Gregorian calendar]] or 6 September in the [[Julian calendar]] (−3113 astronomical). The Goodman-Martinez-Thompson correlation was chosen by John Eric Sydney Thompson in 1935 on the basis of earlier correlations by Joseph Goodman in 1905 (August 11), Juan Martínez Hernández in 1926 (August 12), and Thompson himself in 1927 (August 13).<ref>Finley (2002), Voss (2006, p.138)</ref><ref>Malmström (1997): "[http://www.dartmouth.edu/~izapa/CS-MM-Chap.%206.htm Chapter 6: The Long Count: The Astronomical Precision]".</ref> By its linear nature, the Long Count was capable of being extended to refer to any date far into the future (or past). This calendar involved the use of a [[positional notation]] system, in which each position signified an increasing [[Multiple (mathematics)|multiple]] of the number of days. The [[Maya numerals|Maya numeral system]] was essentially [[vigesimal]] (i.e., [[numeral system|base]]-20), and each unit of a given position represented 20 times the unit of the position which preceded it. An important exception was made for the second-order place value, which instead represented '''18''' × 20, or 360 days, more closely approximating the solar year than would ''20'' × 20 = 400 days. It should be noted however that the cycles of the Long Count are independent of the solar year.
A different calendar was used to track longer periods of time, and for the inscription of [[calendar date]]s (i.e., identifying when one event occurred in relation to others). This is the ''[[Mesoamerican Long Count calendar|Long Count]]''. It is a count of days since a mythological starting-point.<ref>"Mythological" in the sense that when the Long Count was first devised sometime in the Mid- to Late Preclassic, long after this date; see for e.g. Miller and Taube (1993, p.50).</ref> According to the correlation between the Long Count and Western calendars accepted by the great majority of Maya researchers (known as the GMT correlation), this starting-point is equivalent to August 11, 3114 BC in the [[proleptic Gregorian calendar]] or 6 September in the [[Julian calendar]] (−3113 astronomical). The Goodman-Martinez-Thompson correlation was chosen by John Eric Sydney Thompson in 1935 on the basis of earlier correlations by Joseph Goodman in 1905 (August 11), Juan Martínez Hernández in 1926 (August 12), and Thompson himself in 1927 (August 13).<ref>Finley (2002), Voss (2006, p.138)</ref><ref>Malmström (1997): "[http://www.dartmouth.edu/~izapa/CS-MM-Chap.%206.htm Chapter 6: The Long Count: The Astronomical Precision]".</ref> By its linear nature, the Long Count was capable of being extended to refer to any date far into the future (or past). This calendar involved the use of a [[positional notation]] system, in which each position signified an increasing [[Multiple (mathematics)|multiple]] of the number of days. The [[Maya numerals|Maya numeral system]] was essentially [[vigesimal]] (i.e., [[numeral system|base]]-20), and each unit of a given position represented 20 times the unit of the position which preceded it. An important exception was made for the second-order place value, which instead represented '''18''' × 20, or 360 days, more closely approximating the solar year than would ''20'' × 20 = 400 days. It should be noted however that the cycles of the Long Count are independent of the solar year.

Revision as of 20:08, 26 January 2011

The Maya calendar is a system of calendars and almanacs used in the Maya civilization of pre-Columbian Mesoamerica, and in some modern Maya communities in highland Guatemala and (Oaxaca, Mexico No Maya communities in Oaxaca).

The Maya calendar is based upon a system which had been in common use throughout the region, from at least the 5th century BC. It shares many aspects with calendars employed by other early Mesoamerican civilizations, such as the Zapotec and Olmec, and contemporary or later ones such as the Mixtec and Aztec calendars. Although the Mesoamerican calendar are not known to originate with the Maya, Maya extensions and refinements of it were the most sophisticated. Along with those of the Aztecs, the Maya calendars are the best-documented and most completely understood.

In the Relacion de las cosas de Yucatan, Itzamna is credited with the creation of the Maya calendar system, along with writing in general and other foundational aspects of Maya culture.[1][2]

Overview

The Maya calendar is still used by some Maya communities of the Guatemalan highlands. The Maya calendar is commonly known to scholars as the Tzolkin, or Tzolk'in in the revised orthography of the Academia de las Lenguas Mayas de Guatemala.[3] The Tzolk'in is combined with a 365-day calendar (known as the Haab, or Haab' ), to form a synchronized cycle lasting for 52 Haabs, called the Calendar Round. Smaller cycles of 13 days (the trecena) and 20 days (the veintena) were important components of the Tzolk'in and Haab' cycles, respectively.

A different calendar was used to track longer periods of time, and for the inscription of calendar dates (i.e., identifying when one event occurred in relation to others). This is the Long Count. It is a count of days since a mythological starting-point.[4] According to the correlation between the Long Count and Western calendars accepted by the great majority of Maya researchers (known as the GMT correlation), this starting-point is equivalent to August 11, 3114 BC in the proleptic Gregorian calendar or 6 September in the Julian calendar (−3113 astronomical). The Goodman-Martinez-Thompson correlation was chosen by John Eric Sydney Thompson in 1935 on the basis of earlier correlations by Joseph Goodman in 1905 (August 11), Juan Martínez Hernández in 1926 (August 12), and Thompson himself in 1927 (August 13).[5][6] By its linear nature, the Long Count was capable of being extended to refer to any date far into the future (or past). This calendar involved the use of a positional notation system, in which each position signified an increasing multiple of the number of days. The Maya numeral system was essentially vigesimal (i.e., base-20), and each unit of a given position represented 20 times the unit of the position which preceded it. An important exception was made for the second-order place value, which instead represented 18 × 20, or 360 days, more closely approximating the solar year than would 20 × 20 = 400 days. It should be noted however that the cycles of the Long Count are independent of the solar year.

Many Maya Long Count inscriptions are supplemented by a Lunar Series, which provides information on the lunar phase and position of the Moon in a half-yearly cycle of lunations.

A 584-day Venus cycle was also maintained, which tracked the heliacal risings of Venus as the morning and evening stars. Many events in this cycle were seen as being astrologically inauspicious and baleful, and occasionally warfare was astrologically timed to coincide with stages in this cycle.

Less-prevalent or poorly understood cycles, combinations and calendar progressions were also tracked. An 819-day Count is attested in a few inscriptions. Repeating sets of 9-day (see below "Nine lords of the night")[7] and 13-day intervals associated with different groups of deities, animals, and other significant concepts are also known.

Maya concepts of time

With the development of the place-notational Long Count calendar (believed to have been inherited from other Mesoamerican cultures), the Maya had an elegant system with which events could be recorded in a linear relationship to one another, and also with respect to the calendar ("linear time") itself. In theory, this system could readily be extended to delineate any length of time desired, by simply adding to the number of higher-order place markers used (and thereby generating an ever-increasing sequence of day-multiples, each day in the sequence uniquely identified by its Long Count number). In practice, most Maya Long Count inscriptions confine themselves to noting only the first five coefficients in this system (a b'ak'tun-count), since this was more than adequate to express any historical or current date (20 b'ak'tuns cover 7,885 solar years). Even so, example inscriptions exist which noted or implied lengthier sequences, indicating that the Maya well understood a linear (past-present-future) conception of time.

However, and in common with other Mesoamerican societies, the repetition of the various calendric cycles, the natural cycles of observable phenomena, and the recurrence and renewal of death-rebirth imagery in their mythological traditions were important influences upon Maya societies. This conceptual view, in which the "cyclical nature" of time is highlighted, was a pre-eminent one, and many rituals were concerned with the completion and re-occurrences of various cycles. As the particular calendric configurations were once again repeated, so too were the "supernatural" influences with which they were associated. Thus it was held that particular calendar configurations had a specific "character" to them, which would influence events on days exhibiting that configuration. Divinations could then be made from the auguries associated with a certain configuration, since events taking place on some future date would be subject to the same influences as its corresponding previous cycle dates. Events and ceremonies would be timed to coincide with auspicious dates, and avoid inauspicious ones.[8]

The completion of significant calendar cycles ("period endings"), such as a k'atun-cycle, were often marked by the erection and dedication of specific monuments (mostly stela inscriptions, but sometimes twin-pyramid complexes such as those in Tikal and Yaxha), commemorating the completion, accompanied by dedicatory ceremonies.

A cyclical interpretation is also noted in Maya creation accounts, in which the present world and the humans in it were preceded by other worlds (one to five others, depending on the tradition) which were fashioned in various forms by the gods, but subsequently destroyed. The present world also had a tenuous existence, requiring the supplication and offerings of periodic sacrifice to maintain the balance of continuing existence. Similar themes are found in the creation accounts of other Mesoamerican societies.[9]

Tzolk'in

The tzolk'in (in modern Maya orthography; also commonly written tzolkin) is the name commonly employed by Mayanist researchers for the Maya Sacred Round or 260-day calendar. The word tzolk'in is a neologism coined in Yucatec Maya, to mean "count of days" (Coe 1992). The various names of this calendar as used by precolumbian Maya peoples are still debated by scholars. The Aztec calendar equivalent was called Tonalpohualli, in the Nahuatl language.

The tzolk'in calendar combines twenty day names with the thirteen numbers of the trecena cycle to produce 260 unique days. It is used to determine the time of religious and ceremonial events and for divination. Each successive day is numbered from 1 up to 13 and then starting again at 1. Separately from this, every day is given a name in sequence from a list of 20 day names:

Tzolk'in calendar: named days and associated glyphs
Seq.
Num. 1
Day
Name 2
Glyph
example 3
16th C.
Yucatec 4
reconstructed
Classic Maya 5
Seq.
Num. 1
Day
Name 2
Glyph
example 3
16th C.
Yucatec 4
reconstructed
Classic Maya 5
01 Imix' Imix Imix (?) / Ha' (?) 11 Chuwen Chuen (unknown)
02 Ik' Ik Ik' 12 Eb' Eb (unknown)
03 Ak'b'al Akbal Ak'b'al (?) 13 B'en Ben C'klab
04 K'an Kan K'an (?) 14 Ix Ix Hix (?)
05 Chikchan Chicchan (unknown) 15 Men Men (unknown)
06 Kimi Cimi Cham (?) 16 K'ib' Cib (unknown)
07 Manik' Manik Manich' (?) 17 Kab'an Caban Chab' (?)
08 Lamat Lamat Ek' (?) 18 Etz'nab' Etznab (unknown)
09 Muluk Muluc (unknown) 19 Kawak Cauac (unknown)
10 Ok Oc (unknown) 20 Ajaw Ahau Ajaw
NOTES:
  1. The sequence number of the named day in the Tzolk'in calendar
  2. Day name, in the standardized and revised orthography of the Guatemalan Academia de Lenguas Mayas[3]
  3. An example glyph (logogram) for the named day. Note that for most of these several different forms are recorded; the ones shown here are typical of carved monumental inscriptions (these are "cartouche" versions)
  4. Day name, as recorded from 16th century Yukatek Maya accounts, principally Diego de Landa; this orthography has (until recently) been widely used
  5. In most cases, the actual day name as spoken in the time of the Classic Period (ca. 200–900) when most inscriptions were made is not known. The versions given here (in Classic Maya, the main language of the inscriptions) are reconstructed on the basis of phonological evidence, if available; a '?' symbol indicates the reconstruction is tentative.[10]

Some systems started the count with 1 Imix', followed by 2 Ik', 3 Ak'b'al, etc. up to 13 B'en. The trecena day numbers then start again at 1 while the named-day sequence continues onwards, so the next days in the sequence are 1 Ix, 2 Men, 3 K'ib', 4 Kab'an, 5 Etz'nab', 6 Kawak, and 7 Ajaw. With all twenty named days used, these now began to repeat the cycle while the number sequence continues, so the next day after 7 Ajaw is 8 Imix'. The repetition of these interlocking 13- and 20-day cycles therefore takes 260 days to complete (that is, for every possible combination of number/named day to occur once).

Origin of the Tzolk'in

The exact origin of the Tzolk'in is not known, but there are several theories. One theory is that the calendar came from mathematical operations based on the numbers thirteen and twenty, which were important numbers to the Maya. The numbers multiplied together equal 260. Another theory is that the 260-day period came from the length of human pregnancy. This is close to the average number of days between the first missed menstrual period and birth, unlike Naegele's rule which is 40 weeks (280 days) between the last menstrual period and birth. It is postulated that midwives originally developed the calendar to predict babies' expected birth dates. The deity Ix Chel is thus of particular interest due to her mythic relation to the calendar.

A third theory comes from understanding of astronomy, geography and paleontology. The mesoamerican calendar probably originated with the Olmecs, and a settlement existed at Izapa, in southeast Chiapas Mexico, before 1200 BC. There, at a latitude of about 15° N, the Sun passes through zenith twice a year, and there are 260 days between zenithal passages, and gnomons (used generally for observing the path of the Sun and in particular zenithal passages), were found at this and other sites. The sacred almanac may well have been set in motion on August 13, 1359 BC, in Izapa. Vincent H. Malmström, a geographer who suggested this location and date, outlines his reasons:

(1) Astronomically, it lay at the only latitude in North America where a 260-day interval (the length of the "strange" sacred almanac used throughout the region in pre-Columbian times) can be measured between vertical sun positions–an interval which happens to begin on the 13th of August–the day the peoples of the Mesoamerica believed that the present world was created; (2) Historically, it was the only site at this latitude which was old enough to have been the cradle of the sacred almanac, which at that time (1973) was thought to date to the 4th or 5th centuries B.C.; and (3) Geographically, it was the only site along the required parallel of latitude that lay in a tropical lowland ecological niche where such creatures as alligators, monkeys, and iguanas were native–all of which were used as day-names in the sacred almanac.[11]

Malmström also offers strong arguments against both of the former explanations.

A fourth theory is that the calendar is based on the crops. From planting to harvest is approximately 260 days.

Haab'

Haab'months: names in glyphs[12] in sequence
Seq.
Num.
Name of
month
Glyph
example
meaning Seq.
Num.
Name of
month
Glyph
example
meaning
1 Pop 𝋠 mat 10 Yax 𝋠 green storm
2 Wo' 𝋠 black conjunction 11 Sak' 𝋠 white storm
3 Sip 𝋠 red conjunction 12 Keh 𝋠 red storm
4 Sotz' 𝋠 bat 13 Mak 𝋠 enclosed
5 Sek 𝋠 watering time 14 K'ank'in 𝋠 yellow sun
6 Xul 𝋠 dog 15 Muwan' 𝋠 owl
7 Yaxk'in' 𝋠 new sun 16 Pax 𝋠 planting time
8 Mol 𝋠 water 17 K'ayab 𝋠 turtle
9 Ch'en 𝋠 black storm 18 Kumk'u 𝋠 granary
19 Wayeb' 𝋠 five unlucky days

The Haab' was the Maya solar calendar made up of eighteen months of twenty days each plus a period of five days ("nameless days") at the end of the year known as Wayeb' (or Uayeb in 16th C. orthography). Bricker (1982) estimates that the Haab' was first used around 550 BC with a starting point of the winter solstice.[13]

The Haab' month names are known today by their corresponding names in colonial-era Yukatek Maya, as transcribed by 16th century sources (in particular, Diego de Landa and books such as the Chilam Balam of Chumayel). Phonemic analyses of Haab' glyph names in pre-Columbian Maya inscriptions have demonstrated that the names for these twenty-day periods varied considerably from region to region and from period to period, reflecting differences in the base language(s) and usage in the Classic and Postclassic eras predating their recording by Spanish sources.[14]

Each day in the Haab' calendar was identified by a day number in the month followed by the name of the month. Day numbers began with a glyph translated as the "seating of" a named month, which is usually regarded as day 0 of that month, although a minority treat it as day 20 of the month preceding the named month. In the latter case, the seating of Pop is day 5 of Wayeb'. For the majority, the first day of the year was 0 Pop (the seating of Pop). This was followed by 1 Pop, 2 Pop as far as 19 Pop then 0 Wo, 1 Wo and so on.

As a calendar for keeping track of the seasons, the Haab' was a bit inaccurate, since it treated the year as having exactly 365 days, and ignored the extra quarter day (approximately) in the actual tropical year. This meant that the seasons moved with respect to the calendar year by a quarter day each year, so that the calendar months named after particular seasons no longer corresponded to these seasons after a few centuries. The Haab' is equivalent to the wandering 365-day year of the ancient Egyptians.

Wayeb'

The five nameless days at the end of the calendar, called Wayeb', were thought to be a dangerous time. Foster (2002) writes, "During Wayeb, portals between the mortal realm and the Underworld dissolved. No boundaries prevented the ill-intending deities from causing disasters." To ward off these evil spirits, the Maya had customs and rituals they practiced during Wayeb'. For example, people avoided leaving their houses and washing or combing their hair.

Calendar Round

Neither the Tzolk'in nor the Haab' system numbered the years. The combination of a Tzolk'in date and a Haab' date was enough to identify a date to most people's satisfaction, as such a combination did not occur again for another 52 years, above general life expectancy.

Because the two calendars were based on 260 days and 365 days respectively, the whole cycle would repeat itself every 52 Haab' years exactly. This period was known as a Calendar Round. The end of the Calendar Round was a period of unrest and bad luck among the Maya, as they waited in expectation to see if the gods would grant them another cycle of 52 years.

Long Count

Detail showing three columns of glyphs from 2nd century CE La Mojarra Stela 1. The left column gives a Long Count date of 8.5.16.9.7, or 156 CE. The two right columns are glyphs from the Epi-Olmec script.

Since Calendar Round dates can only distinguish in 18,980 days, equivalent to around 52 solar years, the cycle repeats roughly once each lifetime, and thus, a more refined method of dating was needed if history was to be recorded accurately. To measure dates, therefore, over periods longer than 52 years, Mesoamericans devised the Long Count calendar.

The Maya name for a day was k'in. Twenty of these k'ins are known as a winal or uinal. Eighteen winals make one tun. Twenty tuns are known as a k'atun. Twenty k'atuns make a b'ak'tun.

The Long Count calendar identifies a date by counting the number of days from the Mayan creation date 4 Ahaw, 8 Kumk'u (August 11, 3114 BC in the proleptic Gregorian calendar or September 6 in the Julian calendar). But instead of using a base-10 (decimal) scheme like Western numbering, the Long Count days were tallied in a modified base-20 scheme. Thus 0.0.0.1.5 is equal to 25, and 0.0.0.2.0 is equal to 40. As the winal unit resets after only counting to 18, the Long Count consistently uses base-20 only if the tun is considered the primary unit of measurement, not the k'in; with the k'in and winal units being the number of days in the tun. The Long Count 0.0.1.0.0 represents 360 days, rather than the 400 in a purely base-20 (vigesimal) count.

Table of Long Count units
Days Long Count period Long Count period Approx solar years
1 = 1 K'in    
20 = 20 K'in = 1 Winal 0.0548
360 = 18 Winal = 1 Tun 0.985
7,200 = 20 Tun = 1 K'atun 19.7
144,000 = 20 K'atun = 1 B'ak'tun 394.3

There are also four rarely used higher-order cycles: piktun, kalabtun, k'inchiltun, and alautun.

Since the Long Count dates are unambiguous, the Long Count was particularly well suited to use on monuments. The monumental inscriptions would not only include the 5 digits of the Long Count, but would also include the two tzolk'in characters followed by the two haab' characters.

Misinterpretation of the Mesoamerican Long Count calendar is the basis for a New Age belief that a cataclysm will take place on December 21, 2012. December 21, 2012 is simply the first day of the 14th b'ak'tun.

Sandra Noble, executive director of the Mesoamerican research organization FAMSI, notes that "for the ancient Maya, it was a huge celebration to make it to the end of a whole cycle". She considers the portrayal of December 2012 as a doomsday or cosmic-shift event to be "a complete fabrication and a chance for a lot of people to cash in."[15] The 2009 science fiction apocalyptic disaster film 2012 is based on this belief.

Supplementary Series

Many Classic period inscriptions include a series of glyphs known as the Supplementary Series. The operation of this series was largely worked out by John E. Teeple (1874–1931). The Supplementary Series most commonly consists of the following elements:

Lords of the Night

Each night was ruled by one of the nine lords of the underworld. This nine day-cycle was usually written as two glyphs: a glyph that referred to the Nine Lords as a group, followed by a glyph for the lord that would rule the next night.

Lunar Series

A lunar Series generally is written as five glyphs that provide information about the current lunation, the number of the lunation in a series of six, the current ruling lunar deity and the length of the current lunation.

Moon age

The Maya counted the number of days in the current lunation. They started with zero on the first night they saw the thin crescent moon. The age of the moon was depicted by a set of glyphs that mayanists coined glyphs D and E:

  • D glyphs were used for lunar ages up to 19 days, with the number of days that passed from the new moon accompanied by a glyph that resembled a hand.
  • For lunar ages from 20 to 30, only the additional days from 20 were depicted accompanied by a glyph different from the first 20 days.

Lunation number and lunar deity

The Maya counted the lunation in a cycle of six, numbered zero through 5. Each one was ruled by one of the six Lunar Deities. This was written as two glyphs: a glyph for the completed lunation in the lunar count with a coefficient of 0 through 5 and a glyph for the lunar deity that ruled the current lunation. Teeple found that Quirigua Stela E (9.17.0.0.0) is lunar deity 2 and that most other inscriptions use this same moon number. It's an interesting date because it was a Ka'tun completion and a solar eclipse was visible in the Maya area two days later on the first unlucky day of Wayeb'.

Lunation length

The length of the lunar month is 29.53059 days so if you count the number of days in a lunation it will be either 29 or 30 days. The maya wrote whether the lunar month was 29 or 30 days as two glyphs: a glyph for lunation length followed by either a glyph made up of a moon glyph over a bundle with a suffix of 19 for a 29 day lunation or a moon glyph with a suffix of 10 for a 30 day lunation.

Short Count

In the kingdoms of Postclassic Yucatán, the linear Long Count notation fell into disuse and gave way to a cyclical Short Count of 13 katuns (or 260 tuns), in which each katun was named after its concluding day, Ahau ('Lord'). 1 Imix was selected as the recurrent 'first day' of the cycle, corresponding to 1 Cipactli in the Aztec day count. The cycle was counted from katun 11 Ahau to katun 13 Ahau, with the coefficients of the katuns' concluding days running in the order 11 – 9 – 7 – 5 – 3 – 1 – 12 – 10 – 8 – 6 – 4 – 2 – 13 Ahau (since a division of 20 X 360 days by 13 falls 2 days short). The concluding day 13 Ahau was followed by the re-entering first day 1 Imix. This is the system as found in the colonial Books of Chilam Balam. In characteristic Mesoamerican fashion, these books project the cycle onto the landscape, with 13 Ahauob 'Lordships' dividing the land of Yucatán into 13 'kingdoms'.[16]

Venus cycle

Another important calendar for the Maya was the Venus cycle. The Maya kings had skilled astronomers who could calculate the Venus cycle with great accuracy. There are six pages in the Postclassic Dresden Codex devoted to the accurate calculation of the heliacal rising of Venus. The Maya were able to achieve such accuracy by careful observation over many years. Venus was often referred to as both "The Morning Star" and "The Evening Star" because of its visibility during both times. This makes Venus unique. There are various theories as to why the Venus cycle was especially important for the Maya. Across Mesoamerica, Venus was often depicted as "defeating" the Sun and the Moon, perhaps because of its persistent visibility after transitions from day-into-night (and vice-versa). Most scholars agree that Venus was associated with war and that the Maya used it to divine good times (called electional astrology) for their coronations and wars. Maya rulers planned for wars to begin when Venus rose.

See also

Notes

  1. ^ Diego de Landa
  2. ^ See entry on Itzamna, in Miller and Taube (1993), pp.99–100.
  3. ^ a b Academia de las Lenguas Mayas de Guatemala (1988). Lenguas Mayas de Guatemala: Documento de referencia para la pronunciación de los nuevos alfabetos oficiales. Guatemala City: Instituto Indigenista Nacional.. Refer citation in Kettunen and Hemke (2005:5) for details and notes on adoption among the Mayanist community.
  4. ^ "Mythological" in the sense that when the Long Count was first devised sometime in the Mid- to Late Preclassic, long after this date; see for e.g. Miller and Taube (1993, p.50).
  5. ^ Finley (2002), Voss (2006, p.138)
  6. ^ Malmström (1997): "Chapter 6: The Long Count: The Astronomical Precision".
  7. ^ See separate brief Wikipedia article Lords of the Night
  8. ^ Coe (1992), Miller and Taube (1993).
  9. ^ Miller and Taube (1993, pp.68–71).
  10. ^ Classic-era reconstructions are as per Kettunen and Helmke (2005), pp.45–46..
  11. ^ Malmström (1997), and http://www.dartmouth.edu/~izapa/izapasite.html
  12. ^ Kettunen and Helmke (2005), pp.47–48
  13. ^ Zero Pop actually fell on the same day as the solstice on 12/27/−575, 12/27/−574, 12/27/−573, and 12/26/−572 (astronomical year numbering, Universal Time), if you don't account for the fact that the Maya region is in roughly time zone UT−6. See IMCCE seasons.
  14. ^ Boot (2002), pp.111–114.
  15. ^ As quoted in USA Today (MacDonald 2007).
  16. ^ Roys 1967: 132, 184–185

References

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Bricker, Victoria R. (1982). "The Origin of the Maya Solar Calendar". Current Anthropology. 23 (1). Chicago, IL: University of Chicago Press, sponsored by Wenner-Gren Foundation for Anthropological Research: 101–103. doi:10.1086/202782. ISSN 0011-3204. OCLC 62217742. {{cite journal}}: Unknown parameter |month= ignored (help); templatestyles stripmarker in |author= at position 1 (help)CS1 maint: numeric names: authors list (link)
Coe, Michael D. (1987). The Maya (4th revised ed.). London and New York: Thames & Hudson. ISBN 0-500-27455-X. OCLC 15895415. {{cite book}}: templatestyles stripmarker in |author= at position 1 (help)CS1 maint: numeric names: authors list (link)
Coe, Michael D. (1992). Breaking the Maya Code. London: Thames & Hudson. ISBN 0-500-05061-9. OCLC 26605966. {{cite book}}: templatestyles stripmarker in |author= at position 1 (help)CS1 maint: numeric names: authors list (link)
Finley, Michael (2002). "The Correlation Question". The Real Maya Prophecies: Astronomy in the Inscriptions and Codices. Maya Astronomy. Archived from the original on 2006-12-07. Retrieved 2007-05-11. {{cite web}}: templatestyles stripmarker in |author= at position 1 (help)CS1 maint: numeric names: authors list (link)
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Ivanoff, Pierre (1971). Mayan Enigma: The Search for a Lost Civilization. Elaine P. Halperin (trans.) (translation of Découvertes chez les Mayas, English ed.). New York: Delacorte Press. ISBN 0-440-05528-8. OCLC 150172. {{cite book}}: templatestyles stripmarker in |author= at position 1 (help)CS1 maint: numeric names: authors list (link)
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Jones, Christopher (1984). Deciphering Maya Hieroglyphs. Carl P. Beetz (illus.) (prepared for Weekend Workshop April 7 and 8, 1984, 2nd ed.). Philadelphia: University Museum, University of Pennsylvania. OCLC 11641566. {{cite book}}: templatestyles stripmarker in |author= at position 1 (help)CS1 maint: numeric names: authors list (link)
Kettunen, Harri (2005). Introduction to Maya Hieroglyphs: 10th European Maya Conference Workshop Handbook (PDF). Leiden, Netherlands: Wayeb and Leiden University. Retrieved 2006-06-08. {{cite book}}: Italic or bold markup not allowed in: |publisher= (help); Unknown parameter |coauthors= ignored (|author= suggested) (help); templatestyles stripmarker in |author= at position 1 (help); templatestyles stripmarker in |coauthors= at position 5 (help)CS1 maint: numeric names: authors list (link)
MacDonald, G. Jeffrey (27 March 2007). "Does Maya calendar predict 2012 apocalypse?". USA Today. McLean, VA: Gannett Company. ISSN 0734-7456. Retrieved 2009-05-28. {{cite news}}: templatestyles stripmarker in |author= at position 1 (help)CS1 maint: numeric names: authors list (link)
Malmström, Vincent H. (1997). Cycles of the Sun, Mysteries of the Moon: The Calendar in Mesoamerican Civilization (online reproduction by author). Austin: University of Texas Press. ISBN 0-292-75197-4. OCLC 34354774. Retrieved 2007-11-26. {{cite book}}: templatestyles stripmarker in |author= at position 1 (help)CS1 maint: numeric names: authors list (link)
Milbrath, Susan (1999). Star Gods of the Maya: Astronomy in Art, Folklore, and Calendars. The Linda Schele series in Maya and pre-Columbian studies. Austin: University of Texas Press. ISBN 0-292-75225-3. OCLC 40848420. {{cite book}}: templatestyles stripmarker in |author= at position 1 (help)CS1 maint: numeric names: authors list (link)
Miller, Mary (1993). The Gods and Symbols of Ancient Mexico and the Maya: An Illustrated Dictionary of Mesoamerican Religion. London: Thames and Hudson. ISBN 0-500-05068-6. OCLC 27667317. {{cite book}}: Unknown parameter |coauthors= ignored (|author= suggested) (help); templatestyles stripmarker in |author= at position 1 (help); templatestyles stripmarker in |coauthors= at position 5 (help)CS1 maint: numeric names: authors list (link)
Robinson, Andrew (2000). The Story of Writing: Alphabets, Hieroglyphs and Pictograms. London and New York: Thames & Hudson. ISBN 0-500-28156-4. OCLC 59432784. {{cite book}}: templatestyles stripmarker in |author= at position 1 (help)CS1 maint: numeric names: authors list (link)
Roys, Ralph L. (1967). The Book of Chilam Balam of Chumayel. Norman: University of Oklahoma Press. {{cite book}}: templatestyles stripmarker in |author= at position 1 (help)CS1 maint: numeric names: authors list (link)
Schele, Linda (1992). A Forest of Kings: The Untold Story of the Ancient Maya (originally published New York: Morrow © 1990, pbk reprint ed.). New York: Harper Perennial. ISBN 0-688-11204-8. OCLC 145324300. {{cite book}}: Unknown parameter |coauthors= ignored (|author= suggested) (help); templatestyles stripmarker in |author= at position 1 (help); templatestyles stripmarker in |coauthors= at position 5 (help)CS1 maint: numeric names: authors list (link)
Tedlock, Barbara (1982). Time and the Highland Maya. Albuquerque: University of New Mexico Press. ISBN 0-826-30577-6. OCLC 7653289. {{cite book}}: templatestyles stripmarker in |author= at position 1 (help)CS1 maint: numeric names: authors list (link)
Tedlock, Dennis notes, trans., ed. (1985). Popol Vuh: The Definitive Edition of the Mayan Book of the Dawn of Life and the Glories of Gods and Kings. with commentary based on the ancient knowledge of the modern Quiché Maya. New York: Simon & Schuster. ISBN 0-671-45241-X. OCLC 11467786. {{cite book}}: templatestyles stripmarker in |editor= at position 1 (help)CS1 maint: multiple names: editors list (link) CS1 maint: numeric names: editors list (link)
Thomas, Cyrus (1897). "Day Symbols of the Maya Year". In J. W. Powell (ed.) (ed.). Sixteenth Annual Report of the Bureau of American Ethnology to the Secretary of the Smithsonian Institution, 1894–1895. Washington DC: Bureau of American Ethnology, Smithsonian Institution; U.S. Government Printing Office. pp. 199–266. OCLC 14963920. {{cite book}}: |editor= has generic name (help); |format= requires |url= (help); External link in |chapterurl= (help); Unknown parameter |chapterurl= ignored (|chapter-url= suggested) (help); templatestyles stripmarker in |author= at position 1 (help)CS1 maint: numeric names: authors list (link)
Thompson, J. Eric S. (1971). Maya Hieroglyphic Writing: An Introduction. Civilization of the American Indian Series, No. 56 (3rd ed.). Norman: University of Oklahoma Press. ISBN 0-806-10447-3. OCLC 275252. {{cite book}}: templatestyles stripmarker in |author= at position 1 (help)CS1 maint: numeric names: authors list (link)
Tozzer, Alfred M. notes, trans., ed. (1941). Landa's Relación de las cosas de Yucatán: a translation. Papers of the Peabody Museum of American Archaeology and Ethnology, Harvard University vol. 18. Charles P. Bowditch and Ralph L. Roys (additional trans.) (translation of Diego de Landa's Relación de las cosas de Yucatán [orig. ca. 1566], with notes, commentary, and appendices incorporating translated excerpts of works by Gaspar Antonio Chi, Tomás López Medel, Francisco Cervantes de Salazar, and Antonio de Herrera y Tordesillas. English ed.). Cambridge, MA: Peabody Museum of Archaeology and Ethnology. OCLC 625693. {{cite book}}: templatestyles stripmarker in |editor= at position 1 (help)CS1 maint: multiple names: editors list (link) CS1 maint: numeric names: editors list (link)
Voss, Alexander (2006). "Astronomy and Mathematics". In Nikolai Grube (ed.) (ed.). Maya: Divine Kings of the Rain Forest. Eva Eggebrecht and Matthias Seidel (assistant eds.). Cologne, Germany: Könemann. pp. 130–143. ISBN 978-3-8331-1957-6. OCLC 71165439. {{cite book}}: |editor= has generic name (help); templatestyles stripmarker in |author= at position 1 (help)CS1 maint: numeric names: authors list (link)

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