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Trebor Jung wrote:
> Compounds:
>
> ketīs: twenty
> koltīs: thirty
> neltīs: forty
> ötīs: fifty
> sabtīs: sixty
> haudīs: seventy
> mbitīs: eighty
> naetīs: ninety
> tistīs: one hundred
> üstistīs: one hundred and one
> rastīs: one hundred and ten
> üsrastīs: one hundred and eleven
> töltīs: one hundred and twenty
> đaertīs: one hundred and thirty
> ...
> ketīstīs: two hundred
> ...
> tistīstīs: two hundred
> ...
No, wrong, you have a bizarre dual-base system. Each of the quoted
should be 20 more than its predecessor. In the next "place", each would
be 20*20=400 more than its predecessor.
Also, you must (well, should) only have one name for each integer, but
you have:
ketīs-tis = koltīs (assuming hyphens add the two numbers)
A better scheme:
nol = ^0 ... köt = ^19
I will epress the base-20 numbers in ways such as this:
7_2_8_1_2
then we have:
nol = _0 = 0
üs = _1 = 1
ket = _2 = 2
kol = _3 = 3
...
eiv = _17 = 17
aum = _18 = 18
köt = _19 = 19
Then things slightly more complicated:
üstīs = _1_0
= 1*20
+ 0
= 20
ketīs = _2_0
= 2*20
+ 0
= 40
koltīs = _3_0
= 3*20
+ 0
= 60
. . .
eivtīs = _17_0
= 17*20
+ 0
= 340
aumtīs = _18_0
= 18*20
+ 0
= 360
köttīs = _19_0
= 19*20
+ 0
= 380
üstīstīs = _1_0_0
= 1*20*20
+ 0*20
+ 0
= 400
üstīstīstīs = _1_0_0_0
= 1*20*20*20
+ 0*20*20
+ 0*20
+ 0
= 8000
üstīstīstīstīs = _1_0_0_0_0
= 1*20*20*20*20
+ 0*20*20*20
+ 0*20*20
+ 0*20
+ 0
= 160000
for complicated numbers:
köttīstīstīs-naetīstīs-đahtīs-nel
= _19_9_16_4 = _19_0_0_0 + _9_0_0 + _16_0 + _4
= 19*20*20*20
+ 9*20*20
+ 16*20
+ 4
= 155924
--
Simon Richard Clarkstone
s.r.cl*rkst*n*@[log in to unmask] / s*m*n_cl*rkst*n*@[log in to unmask]
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