Dictionary
Because of its size, the Zoinx dictionary is on its
own page:
The numbering base used is 8, so the Zoinx system is relatively close to octal; in addition to the octal digits (0 to 7), it also uses the digit 8, and instead avoids the 0 in most cases.
The numbering sequence goes: 0, 1, 2, 3, 4, 5, 6, 7, 8, 11, 12, ... 17, 18, 21, ... 77, 78, 81, ... 87, 88, 111, ... where the numbers are read as if they were octal, so 88 is 8*8 + 8 = 72 in decimal, and 111 = 1*8*8 + 1*8 + 1 = 73 in decimal.
To translate a number to the Zoinx notation, first translate it into octal, and then do the operation of substracting 0 from it (in the usual way, from right to left), with the special rule that when you see a 0, you write a 8 and carry 1. For example, to translate the number 8711, you would first write it in octal as 21007, and then rewrite it as 18787.
11110 <-- carry
21007
00000
-----
18787
Conversely, to translate a number from the Zoinx notation, first do the
octal operation of adding 0 to it, where a 8 becomes a 0 and carries 1,
then translate it to decimal.
The names for the digits are:
The numbers from 11 (decimal 9) to 18 (decimal 16) are irregular:
The numbers from 21 (decimal 17) to 88 (decimal 72) form regularily, using i`or to indicate the eights:
For larger numbers, digits are grouped three by three (and the groups are separated by spaces, not commas or periods), so 61 248 (decimal 25,256) would be fuz i`or tan e`ika be fel dio i`or oder. The 262,144s digit is indicated by ba`ika, so 1 283 778 (decimal 362,496) would be read tan ba`ika be fel oder i`or kso e`ika pol fel pol i`or oder.
[Hear it: fuz i`or tan e`ika be fel dio i`or oder]
As a special case, the "round" numbers (that is, the small powers of eight) are usually read by their direct names:
There are no special ordinal forms; those are formed with the
preposition i, as in ro i`efe i be which means the
second house (while ro be i`efer means the two
houses).
Suffixes