We have come now to a step that involves the consideration of actual
arithmetical processes, which it is thought can be set forth much more
clearly by the use of specific examples than by the statement of general
rules. Hence, we will formulate our rules after the processes which they
govern have been fully explained.
In counting any number, as 31,741, or 4.8.3.1 as it would be expressed in
Maya notation,[99] from any date, as 4 Ahau 8 Cumhu, there are four unknown
elements which have to be determined before we can write the date which the
count reaches. These are:
1. The day coefficient, which must be one of the numerals 1 to 13,
inclusive.
2. The day name, which must be one of the twenty given in Table I.
3. The position of the day in some division of the year, which must be one
of the numerals 0 to 19, inclusive.
4. The name of the division of the year, which must be one of the nineteen
given in Table III.
These four unknown elements all have to be determined from (1) the starting
date, and (2) the number which is to be counted from it.
If the student will constantly bear in mind that all Maya sequences,
whether the day coefficients, day signs, positions in the divisions of the
year, or what not, are absolutely continuous, repeating themselves without
any break or interruption whatsoever, he will better understand the
calculations which follow.
It was explained in the text (see pp. 41-44) and also shown graphically in
the tonalamatl wheel (pl. 5) that after the day coefficients had reached
the number 13 they returned to 1, following each other indefinitely in this
order without interruption. It is clear, therefore, that the highest
multiple of 13 which the given number contains may be subtracted from it
without affecting in any way the value of the day coefficient of the date
which the number will reach when counted from the starting point. This is
true, because no matter what the day coefficient of the starting point may
be, any multiple of 13 will always bring the count back to the same day
coefficient. {139}
Public-domain text, read in full here on John Shaqi.
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