Niđalosa Upunsa - Nithalosian Numbers
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How to count in Nithalosian
This public article was written by hashi, and last updated on 21 Feb 2015, 07:27.
10. Times and dates
The numbers 0 to 9 are listed below:
|zero||nai||one||ud / ski|
The numbers 10 to 99 are formed by taking the ‘ten’, adding -i and then adding the ‘one’. For example, the number twenty-nine (29) would be formed as so: ta i niv. Please note that usually, this is simplified to tai niv.
When the number ends in a zero (10, 20, 30, 40, 50 etc), the nai can be dropped from the end. So for example, instead of saying tai nai, simply tai will do.
* These two: sinai and ninai; are irregular and do require the nai to be attached. Similarly you can still say si i nai and niv i nai if you wish. However, the former forms are preferred.
Greater numbers, 100+
Each group of 100 is given another word as the numbers get bigger (like English 'thousand', 'million' etc).
For example, to form the number 762,517 you need to break it up first. As so:
((7x100 + 6x10 + 2) + 1,000) + (5x100 + 1x10 + 7)This would be realised in Niđalos as so:
Nan kam šesi ta đen pakam udi nanSome numbers when mixed with the modifiers above will merge for the sake of making pronunciation easier. Usually these are ones modified by pat, kat, or niv.
|200||ta kam||300||si kam|
|600||šes kam||700||nan kam|
|2,000||ta đen||3,000||si đen|
|6,000||šes đen||7,000||nan đen|
|2,000,000||ta yal||3,000,000||si yal|
|6,000,000||šes yal||7,000,000||nan yal|
[top]NumerationNumeration is assigning a number to a noun to represent how many or how much of that thing there is. There are two main types of numeration, countable and uncountable. Countable where you can simply say there is x number of that thing. Uncountable meaning you have to use another unit of measure in order to express how much there is. Countable numeration The particle na is used in this instance. Take for example, šemo (island).
Šemo (an/the) Island
Šemo na ud one island
Šemo na tai niv twenty-nine islandsNote that when spoken, na is often shortened to n. So ‘twenty-nine islands’ could be read colloquially as šemon tai niv. Uncountable numeration This is where the number needs to be given a unit of measure before it can be applied to the noun. An example would be using tromu (piece, chunk, section). This usually applies to things that in their ‘normal’ form are a larger thing that is broken up or measured into smaller units. An example is a cake (tudi).
|A piece of cake||tudi tromu|
tudi na tromu
|2 pieces of cake||tudi na ta tromu|
|3 pieces of cake||tudi na si tromu|
|A cake||tudi (na ud)|
|2 cakes||tudi na ta|
[top]Ordinal NumbersOrdinal numbers are effectively adjectives in Niđalos and are declined as so. The ordinal numbers are effectively the same as the other numbers, but with the adjectival suffix –o(đ) added. The basic ordinal numbers are below:
|second||tao / anađ*||third||sio|
This is the fifth day. Kou patođ neti.
This day is the fifth. Koa netiu pato.
He is my second child. Evu ana anađ konoma.
My second child is him. Ana anađ konomau ev.Anađ is used here as this child is not the same as the first - and never will be.
This is the second strawberry I have eaten. Kou an taprilana taođ etiga.
This strawberry I ate is the second one. An taprilana koa etigau tao.Tao is used here because they are both strawberries. This next example illustrates how choosing a different ordinal adjective changes the implied meaning of the sentence. This applies to ‘second’ only.
This strawberry is the second fruit I have eaten today. Koa etigau an kona taprilana taođ kutam.
This strawberry is the second fruit I have eaten today. Koa etigau an kona taprilana anađ kutam.The first sentence implies that the first fruit was also a strawberry, but the second sentence implies that the first was something different (perhaps an apple, or an orange).
[top]Negative numbersThe word/adjective for a negative number is šteina. This simply precedes the number which is negative. For example:
šteina ta negative two
šteina tai niv negative twenty-nine
[top]Decimal numbersThe word for ‘point’ in Niđalos is ten. This literally means ‘dot’. The decimal portion is said just as the whole number part, unlike English where each number is listed in order. Examples below:
9.34 niv ten sinai vo nine point three-four
-1.5 šteina ud ten pat negative one point five
[top]Arithmetic in NiđalosThe last thing that needs to be explained about numbers in Niđalos is how to express basic calculations in speech/writing without using the mathematical operators. The five basic operations are translated below:
3 + 2 = 5 three plus two is five si im ta yu pat
3 x 2 = 6 three times two is six si go ta yu šesThe above ones are formed the same way as English. However, the below are not.
3 – 2 = 1 three minus two is one ta ađ si yu ud
3 ÷ 2 = 1.5 three divided by two is one point five ta vi si yu ud ten pat
As a way of conceptualising this, consider that ‘three minus two is one’ is also seen as ‘three without two is one’. In that sense, the ‘without two’ is an adjectival phrase attached to the ‘three’. In this way, you can also say ta ađna si yu ud, but the –na is superfluous. This is the same with vi.
It doesn't matter which way around you use go and im as either way they will produce the same result.
Sometimes when using large numbers in text, Nithalosian will employ the use of abbreviations to make the number shorter. In cardinal numbers, this only occurs after 100, and only one abbreviation can be used at a time.
The abbreviations are: k for hundred, đ for thousand, y for million, and p for billion. For example, 150y is an abbreviation for 150 million.
Ordinal numbers can also be abbreviated by using the numeral + o. For example, 3o would mean third (si-o). Numbers in Niđalos will be explained in this article. It will explain how to formulate larger numbers, as well as how to enumerate nouns, ordinal numbers and arithmetic.