in codex borhonicus, pp. 21-2 2 - iai.spk-berlin.de · in codex borhonicus, pp. 21-2 2 ... codex...

George Kubler

An Aztec Calendar

of 20,176 Non-Repeating Years

in Codex Borhonicus, pp. 21-22

A partir de 1880 se han hecho numerosos esfuerzos in-f ructuosos por explicar la relación de una aparente rueda ca-lendárica marcada por 52 días portadores del año en secuencia regular, c o n una secuencia enigmática de los nueve Señores de la Noche . La c o n e x i ó n pretendida por el escriba p r e c o l o m b i n o , sin embargo , era simple. Se explica perfectamente al c o m p r o -bar que la intrincada secuencia de los nueve Señores de la N o c h e se convierte en una serie repetida de 2 0 . 1 7 6 vagos años solares de 365 días, luego de completar dos expansiones periódicas de la aparente rueda calendárica. Estas expansiones constan de (7 x 5 2 ) + 1 = 3 6 5 , y (8 x 52) + 1 = 4 1 7 , c o m o se muestra en el cuadro 4 . Todas las condic iones de la c o m p u t a -c ión calendárica mesoamericana son satisfechas c o n la solución de presumir una sola cont inuidad ( c o m p r o b a d a en 1929 por J .E.S . T h o m p s o n para la serie maya de los nueve Señores de la Noche ) . La solución propuesta aquí para estas dos páginas del Cód ice B o r b ó n i c o , ni origina problemas intrínsecos a la rueda calendárica ampliada conectada c o n los nueve Señores de la N o c h e , ni es refutada por ninguna otra fuente primaria c o n o -cida.

Codex Borbonicus is a screenfolded or pleated manuscript painted on panels o f ficus-hark paper (each 28 X 28 cm). It is named after its present location in the library o f the Palais Bourbon, which houses the Chamber o f Deputies in Paris. The aftermath o f the Napoleonic wars in

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Spain probably brought the manuscript from the Escorial to France be-fore 1826. Being o f pre-Conquest style for the most part, it refers entirely to calendrical and ritual matters in the Mexican (or Aztec) tradition, as o f about A .D. 1500.

The left scene on p. 21 shows the invention o f the calendar by an aged mythological couple, O x o m o c o (left) and Cipactonal (right). The right scene on p. 22 portrays two major deities Quetzalcóatl (left) and Tezca-lipoca (right) who appear as "regents" o f divisons o f the 52-part calendar. The glosses in Spanish refer to the "months" ( "meses" ) and to birth-deities ("dioses de las parteras"), but they betray no awareness o f the larger calendrical meaning o f the two pages.

These pages occupy the center o f the manuscript. Before it came other pages, each showing one o f twenty "weeks" o f thirteen days in the 260-day ritual calendar. After the center are pages showing the rituals o f the nineteen "months" o f the 365-day year. Pages 2 1 — 2 2 therefore literally bind together the ritual calendar o f 260 days and the vague solar-year calendar o f 365 days, in the 52-year cycle o f 18,980 days.

Inconsistent theories about the pre-Columbian Aztec calendar have long been based on pp. 21 - 22 o f Codex Borbonicus. In 1899, J. T. E. Hamy interpreted the joining of nine Night-Lord names with f i fty-two year-bearer day signs as a "double table, calculated for future use, to find instantly in the tonalamatl (ritual calendar o f 260 days) the first day o f any solar year o f 365 days" (Codex Borbonicus 1899: 14 f.; author's translation).' Hamy also assumed without proof that such Night Lord cum year-bearer days were spaced 105 days apart, and that they complemented one another functionally, without interruption or cessation. Actually Hamy was right only in assuming the unbroken, perpetual continuity o f the Night-Lord cycle, but he was wrong in thinking that the year-bearer days were spaced 105 days apart. Table 1 shows that the 105-day interval in a sequence o f 365-day years will produce a repeating sequence coin-ciding only with three Night Lords (4, 1, 7, ...) instead o f the non-repeat-ing sequence geared with all nine, shown in Codex Borbonicus, as dia-grammed in Table 2.

C. P. Bowditch, on the other hand, correctly noted in 1900^ that the Night Lords were "repeated with irregular intervals .. . regulated by the number o f Tonalamatls (o f 260 days) ending in each solar year. Appar-ently, therefore, the Tonalamatls succeeded each other, continuously lapping over from one year to the other, while the Lords o f the Night

1 Only D. Rober tson ( 1 9 5 9 : 9 0 ) has suggested that it is o f early co lonial date, be-tween 1522 and 1540. Caso ( 1 9 6 7 : 105 ) believed it to be prior to the Spanish Conquest .

2 Bowdi tch ( 1 9 0 0 : 152) , preceded by Paso y T r o n c o s o ( 1 8 9 8 : 94 ) .

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accompanied the Tonalamatls." Bowditch then wrongly supposed that the Night Lords "lost one o f their number with the ending o f each Tonal-amatl."

Recent variations o f Bowditch's view appear in studies by C. Lizardi Ramos (1953: 101), L. Satterthwaite (1947: 14), K. A. Nowotny (1961: 241), and A. Caso (1967 : 128). These scholars all believe that the Night Lords were a discontinuous count, either by dropping one every 365 days, or by having every 260th day be accompanied by two Night Lords as shown for example in the Aubin Tonalamatl (Seler 1900/01: 20). By these modern assumptions the presence o f two Night Lords on 13 xochitl was read as marking a "carryover" to the first day o f the next 260-day cycle (Fig.). Only one 260-day period is presented. The next one would have begun again with 1 cipactli accompanied by Night Lord 1 (Xiuhte-cutli).

U N B R O K E N G E A R I N G O F THE N I G H T L O R D S WITH T H E D A Y C O U N T

In view o f the proofs by J. E. S. Thompson (1929) that the Maya Night Lord count was continuously geared to other cycles,^ it is reason-able to make the same assumption for the Night-Lord cycle on the Mexi-can plateau in the Aztec period o f Codex Borbonicus. The results are plausible, and they satisfy the mind better than Bowditch's unsupported hypothesis o f uncounted Night Lords, or Hamy's 105-day intervals, regularly repeating as 4, \ ,1, ...ad infinitum.

The usually accepted numerical coefficients and generic meanings that have been supplied in recent literature for the Night Lords are as follows (Caso 1967: 116 f . ) :

1. Xiuhtecutl i ( f i re ) 2. Itztli (obs id ian) 3. Piltzintecutli (nob les ) 4. Cinteotl (maize ) 5. Mictiantecutli (death) 6. Chalchiutlicue (water) 7. Tlazolteot l ( l ove ) 8. TepeyoUot l (earth) 9. Tlaloc (rain)

On pp. 21 — 22 o f Codex Borbonicus, the fifty-two year-bearer day signs, beginning with 1 tochtli and continuing in sequence through 13 calli, are accompanied by the Night Lords in a seemingly irregular order

3 N o deity names are k n o w n f o r the f o rms o f G lyph G.

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by numerical coefficient as shown on Table 2, where the order of reading begins at the lower left-hand comer of p. 21, continuing counterclock-wise around the oblong, and passing to the lower left-hand corner o f p. 22, again reading counterclockwise. This sequence reveals a peculiar shift o f Night Lord coefficient from year bearer to year bearer. Instead of advancing regularly by five place (1, 6, 2, 7, 3, 8, 4, 9, 5, 1, ...), as it would if year bearers were separated by intervals of 365 days, the shift is alternately by intervals of seven and six places, and also by paired intervals of six. These shifts were required, as shown by C. P. Bowditch (1900: 153) and O. Apenes (1953: 102) by the occurrences of two or three distinct 260-day counts within the 365-day year (Table 3). Thus in a year 2 tecpatl, the first 260-day count must end on a day 13 xochitl and the second must begin the following day on 1 cipactli. But the next year, or 3 calli, contains three counts of 260 days. The first ends on 13 xochitl at day 97; the second begins on 1 cipactli on day 98; and the third begins on day 358.

THE I N V I O L A B L E E N N E A D O F THE N I G H T L O R D S

The traditional solution since F. del Paso y Troncoso's (1898: 77 — 96), and including its adaptation by A. Caso (1967: 120 f.) has been, as mentioned earlier, to interpret too literally the doubled Night Lord attached to the terminal day, only when the count does not exceed 260 days (see also Lizardi Ramos 1969). In the Aubin (Seler 1900/01), Bologna (1898), and Telleriano Codices (1899), the last day (260), which is always 13 xochitl, has as companion both Night Lords 8 and 9 (Fig.). Paso y Troncoso, who quotes A. Chavero (1901: 7), assumed without explanation that this doubling of the Night Lords every 260th day re-moved the insoluble irregularity in Codex Borbonicus.

Thus the hope of all modern commentators has been to reduce the cycle on Borbonicus 2 1 - 2 2 to a short repeating cycle of only fifty-two years, by wrongly cancelling the one-to-one correspondence between each of the nine Night Lords and each day position without exception in the eternal sequence of 260-day counts.

Yet there is better reason to accept the scribes' intention in all cases as being to indicate only that the 261st day would not break or inter-rupt the inviolable ennead of the Night Lords.

We already know that the 260-day count in these pages is uninterrupt-ed and unbroken. If we now assume that the nine Night Lord sequence is likewise uninterrupted and continuous, as in the Maya count, then

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these apparently irregular intervals will eventually appear as a series re-peating ad infinitum.

T H E L O N G P E R P E T U A L C A L E N D A R S O L U T I O N

The difference between the long perpetual calendar proposed here and other solutions is that this one expands the f i fty-two year-bearer day signs from the canonical number as 4 X 13 X 365, or fifty-two vague solar years, totalling 18,980 days, to the number o f 388 X 52, or 20,176 years, or 7,364,240 days. This is the smallest number after which the given series o f the Night Lords are stated in Borbonicus (and only there) will repeat forever their seemingly irregular sequence.

Aevum is a scholastic term o f the thirteenth century for such a dura-tion, having a beginning but no end. It seems appropriately used, for a perpetual calendar o f which both we and the Aztecs have occupied only the initial aeon, as one o f an infinite number in th& aevum.

M A Y A A N D A Z T E C C A L E N D A R S

The resemblance of this long perpetual calendar to that o f the Maya Initial Series day count, as geared to the nine forms o f the Maya Glyph G (see Thompson 1929), is more structural than functional. The function differs in central Mexico. The Maya day count o f the classic period (A .D. 300 - 900 ) was calculated by periods o f 360 days (the tun). But the peoples o f central Mexico preferred to count by years o f 365 days. These were designated by eponymous day names occurring only on the 360th day of each vague solar year, before the ill-omened five final days (or nemontemi).

Table 4 places the fifty-two year-bearer days in a row across the top. The numbered 52-year cycles called calendar Rounds that are required to fit the Night Lords to the year-bearer days appear in the column at the extreme left, 388 in number. In calendar Round 1, which is 52 X 365 or 18,980 days, the year-bearer days are always 365 days apart, and the year-bearer day itself always occupies the 360th day in each year, as shown in Table 1.

If the f i fty-two year-bearer days (across the top o f Table 4) correspond in Borbonicus 2 1 - 2 2 to years in sequence, then the accompanying Night Lords must repeat their sequence after every nine positions: 5 , 1 , 6 , 2, 7, 3, 8, 4, 9, ... as shown in the first eight calendar Rounds on Table 5. Only the expansion of the calendar Rounds by multiples o f 7 and 8, or

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(7 X 52) + 1 = 365 and (8 X 52) + 1 = 417 can bring the Night Lords into conjunction with year-bearer days, as indicated on the rest o f Table 4. The diagonal marks the only way the Borbonicus sequence can occur. Here only the stated conjunctions are shown at the required intervals of 7 and 8 calendar Rounds (shown at left), in a series that repeats itself only after 388 X 52 or 20,176 years, thereafter cycling through ever-identical concatenations of fifty-two year-bearer days with nine Night Lords.

The year-bearer days across the top were but four in number, corre-sponding to days 3, 8, 13 and 18 in a day list of twenty names permu-tating with 365 positions in the solar calendar. The four year-days also filled cycling positions in the ritual calendar of twenty weeks o f thirteen numbered day names. These seem to be their position on pp. 21 - 22 of Codex Borbonicus, but there they are not in ordinal sequence as we learn from the seriation of the nine Night Lords. Instead, they can be spaced only by intervals of either 365 years (7 X 52) + 1, or 417 years (8 X 52) + 1. These intervals approximate seven and eight cycles o f fifty-two years each, as laid out at the left on Table 4.

T H E S C R I B E ' S I N T E N T I O N

The question now arises, as to how the scribe meant us to understand the chronological position in eternity of his calendar as given in Codex Borbonicus. If he meant to record the first use of the calendar by its inventors, who are portrayed as the old couple of deities on p. 21, we may begin by supposing that the stated aeon o f 20,176 years had reached 13 calU in the recent past at A.D. 1505. This would place the "invention" in 18,671 B.C.

But it would be more "historical" to suppose for the invention a date like the Maya zero (or beginning) date for the day count late in the fourth millenium B.C. In this case, the year A.D. 1505 would correspond to about 4500 elapsed years since the invention o f the calendar. This assump-tion places the completion of the first age (or quarter-aeon) of 5044 years in the future during the twenty-first century after Christ, and the fulfillment of the full aeon 17,000 years in the future.

Historically speaking, we may suppose that A.D. 1505 was the date when the Night-Lord count was adapted to the 365-day year. This was done in order to achieve a perpetual calendar that would indefinitely repeat the same intervals as on pp. 21 — 22 of Codex Borbonicus. In this case we might consider 1 tochth (A.D. 1506) as the starting date of a new age, and as an anniversary of the original invention.

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In addition, these two pages may record an effort in Aztec historio-graphy to devise (ca. A.D. 1500) an adequate manner o f recording and remembering events in extended time. If so, the Mexicans seem to have reverted with improvements to the interlocicing cycles o f classic Maya Initial Series records. The new system, however, could not revise the clumsy baktun o f 400 Maya years o f 360 days without adopting the Maya periodic structure. Yet it does introduce periods o f 365 and 417 years, which are labelled unequivocally as in the Maya Initial Series inscriptions, by the nine Night Lords in immutable and perpetual sequence with the year-bearer days through 388 calendar Rounds.

A Z T E C C O S M O G O N I C T H E O R Y

The long periods suggested by this arithmetic (Table 4) may relate to the sixteenth-century history o f the universe outhned in "Historia de los Mexicanos por sus pinturas" (1891: 2 2 8 ) . T h e r e , from Creation to the Spanish Conquest, 3,145 years are given as elapsed. O x o m o c o and Cipac-tonal invented the calendar 600 years after Creation. Then, for the periods o f 676 years each (13 X 52 = (6 + 7) X 52), Quetzalcoatl and Tezcatlipo-ca, as well as Tlaloc and Chalchiutlicue, functioned for 2704 years as suns. This text lends support to an interpretation o f Codex Borbonicus, as presenting a perpetual calendar that was still approaching only the end of the first age o f 5,044 years. This was but the first quarter o f an aeon recorded by the meshing o f the nine Night Lords with the fifty-two year-bearer days, in a cycle repeating itself indefinitely after the first 20,176 years.

Figure: Af ter Seler ( 1 9 0 0 / 0 1 : pi. 20 ) . In these colonial versions, where only one " m o d e l " 260 -day count appears with Night-Lord companions , the last day, which is always 13 Xóch i t l , will usually be accompanied by the eighth and ninth Night Lords. Most modern scholars believe that this " d o u b l i n g " o f Night Lords o n the 260th day could resolve the difficulties presented by Borbonicus 21 — 2 2 , but the " d o u b l i n g " occurs only where a single and initial mode l is set for th , in colonial and modern writings, as the paradigm for all successive ones.

4 This text is dated not later than 1533 - 1534 (Garcia Icazbalceta 1947 , II: 138) .

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R E F E R E N C E S

Apenes, Ola 1953 "Las páginas 21 y 22 del Códice B o r b ó n i c o . " In Yan, 2 : 102 - 104,

México .

Bowdi t ch , Charles P. 1900 " T h e Lords o f the Night and the Tonalamatl o f the C o d e x Borbon i -

cus." In American Anthropologist, 2: 146 - 154, New York.

Caso, A l f o n s o 1967 Los calendarios prehispánicos. México.

Chavero, A l f redo 1901 Calendario o rueda del año de los antiguos indios. México (originally

appeared as an appendix to vol. 1 of his Pinturas jeroglificas of the same date).

C o d e x Borbonicus 1899 Codex Borbonicus. Manuscrit mexicain de la Bibliotheque du Palais

Bourbon. Ed. by J. T. E. Hamy. Paris.

C o d e x Cospi 1898 Descripción del Códice Cospiano. Manuscrito pictórico de los anti-

guos ñauas que se conserva en ta Biblioteca de la Universidad de Bolonia. Facs., ed. by F. del Paso y T r o n c o s o . R o m a .

C o d e x Telleriano-Remensis 1899 Codex Telleriano-Remensis. Mansucrit mexicain du Cabinet de

Ch. M. Le Tellier. Ed. by J. T. E. Hamy. Paris.

García Icazbalceta, Joaquín 1947 Don Fray Juan de Zumárraga, primer obispo y arzobispo de México.

4 vols., Méx i co .

Historia de los Mexicanos 1891 "Historia de los Mexicanos por sus pinturas." In Joaquín García

Icazbalceta (ed.) : Nueva colección de documentos para la historia de México, 3: 228 - 263. México.

Lizardi Ramos , César 1953 " L o a s acompañados del Xiuhmolpi l l i en el Cód i ce B o r b ó n i c o . " In

Yan, 2: 95 - 101, Méx i co .

1969 " L o s calendarios prehispánicos de A l f o n s o Caso . " In Estudios de Cultura Náhuatl, 8 : 3 1 3 - 369, México.

N o w o t n y , Karl A . 1061 Tlacuilolli. Berlin.

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Paso y T r o n c o s o , Francisco del 1898 Descripción, historia y exposición del códice pictórico de los anti-

guos nahuas que se conserva en la Biblioteca de la Cámara de Dipu-tados de París (antiguo Palais Bourbon). Firenze.

Rober tson , Donald 1959 Mexican Manuscript Painting of the Early Colonial Period. The

Metropolitan Schools. New Haven (Yale Historical Publications, History of Art, 12).

Satterthwaite Jr., Linton 1947 Concepts and Structures of Maya Calendrical Arithmetics. Phila-

delphia.

Seler, Eduard 1900 - 1901 The Tonalamatl of the Aubin Collection. Berlin and London.

T h o m p s o n , John Eric S. 1929 "Maya Chrono logy : Glyph G o f the Lunar Series." In American

Anthropologist, 31.2: 223 - 231, New York.

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E X P L A N A T I O N S ON THE F O L L O W I N G T A B L E S

Table 1: T w o successive 365-day years are each divided by eighteen co lumns o f twenty-day months plus a nineteenth month o f five days. The far left c o lumn gives the twenty-day names, which cont inue in nineteen adjoining co lumns as numbered positions in repeating counts o f twenty weeks o f thirteen days each.

A c c o m p a n y i n g these day positions without break is another cyc le o f nine Night Lords. Each round o f nine is marked o n the table by bo ld numbers, to signify that the ninth Night Lord , Tlaloc , is the c o m p a n i o n here.

The 360th day give the year its day-name bearer, o f which the sequence o f c o m -panions f o l l ows the order given in Table. 4 .

Also marked are the 105-day intervals, as proposed in 1899 by Hamy , that can occur only with Night Lords 4 , 1, and 7 in a repeating series. The Night Lords are entered on the table diagonally be low the day numbers o f the year bearers as assumed by Hamy. He supposed without p r o o f that the 105-day periods were separated by intervals o f 2 6 0 days.

Table 2 : Pages 21 — 22 o f Borbonicus show the f i f t y - two year-bearer day names with the nine Night Lord cyc le , beginning at the lower left corner and moving counter -c lockwise in eight frames o f seven and six. Each page displays twenty-six day names, and both pages taken together enumerate f i f t y - two day-name and Night-Lord posi-tions. These were not meant by the scribe to be read as a single cyc le o f f i f t y - two years, but as positions spaced at intervals o f 365 and 4 1 7 years, as shown in Table 4 , during a period o f 20,1 76 years, after which the cyc le will repeat perpetually.

Table 3: T w o 365 -day years are diagrammed in sequence. In 2 tecpatl on ly t w o counts o f 2 6 0 days appear, dividing the year in t w o parts ( 2 0 2 + 163) . In 3 calli, three counts are present, dividing the year in three parts ( 9 7 + 2 6 0 + 8) . Each 2 6 0 -day count ends o n 13 xochit l , and its successor is always 1 cipactli. In years like 2 tec-patl with t w o counts , these days appear only o n c e ; in years hke 3 calli with three counts they appear twice.

Table 4 : The f i f ty - two year-bearer day names appear across the t o p as Usted in the C o d e x . The extreme left co lumn enumerates the "Calendar R o u n d s " , o f cyc les o f f i f t y - two years each, since the mythological invention o f the calendar. The first eight Calendar R o u n d correspondences are given in ful l ; thereafter on ly the correspon-dences in the C o d e x are tabled. The first eight Calendar R o u n d s state the number o f the Night Lord accompanying each year-bearer day name, in a repeating series o f nine posit ions as 5 - 1 - 6 - 2 — 7 - 3 — 8 - 4 — 9, each separated b y five places in a cyc le o f nine. Thereafter the conjunct ions o f Night Lords with year-bearer days appear as in the C o d e x , appearing at intervals o f (7 x 52 ) + 1 = 365 years, and (8 x 52 ) + 1 = 4 1 7 years. N o n e will recur until 388 x 52 , or 20 ,176 years have elapsed.

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X X 1 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 2 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 4 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 6 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 t 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 7 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 8 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1 6 2 7 3 8 4 9 5 1

16 9 23 7 31 4 39 1 46 8 54 5 61 3 69 9 77 6 84 4 92 1 99 8

1Ü7 5 1 14 3 122 9 13U 6 137 4 145 1 152 8 160 r 168 2

t- -175 9 " t- -

183 6 1 i 190 4 : 1 [ 198 1 206 7 213 5 221 2 228 9 236 6 244 3 251 1 259 7 266 5 274 2 282 8 289 6 297 3 304 1 312 7 320 1 4 327 2 335 8 342 6 350 3 358 9 365 7 373 4 380 2 388 S

7 6 7 6 7 6 7 6 26 26

Table 4 : Year-bearers and Night Lords o f Borbonicus 2 1 - 2 2 , showing occurrence during 388 cycles o f 52 years, o r 20 ,176 years.

1 3 6

in codex borhonicus, pp. 21-2 2 - iai.spk-berlin.de · in codex borhonicus, pp. 21-2 2 ... codex...

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