| 2.2.1. 
            Indefinite | 
         
          | Attributes 
            of measurement which cannot be counted because of either their unbroken 
            nature or the impossibility of determining exact number form the indefinite 
            adjectives. | 
         
          | Example 
            - | 
         
          | 
 
               
                | 
                     
                      | ak n | ‘someone’ |   
                      | az nė | ‘few’ |   
                      | dék | ‘many/much’ |  |  
 | 
         
          | 2.2.2. 
            Definite | 
         
          | Definite 
            quantity of a thing is always expressed in units. These discrete quantities 
            are adjectives of quantity. The cardinal numbers from one to ten, 
            however, do not enter into construction with the qualified noun, but 
            through the particles which are known as classifiers or numerical 
            definitive and denote the nature of the object enumerated. The classifier 
            numeral combination invariably follows the noun qualified. | 
         
          | Example 
            - | 
         
          | 
 
               
                | 
                     
                      | eki | ad rk  | ‘one dog’ |   
                      | kitab | darńik | ‘two books’ |  |  
 | 
         
          | 2.3. 
            Numerals | 
         
          | Numerals 
            form a subclass of definite adjectives. The numerals from one to ten 
            are stem forms and from eleven onwards are formed by compounding the 
            base forms from one to ten. There are two types of numerals viz., | 
         
          | (a) 
            Cardinals | 
         
          | (b) 
            Ordinals | 
         
          | 2.3.1. 
            Cardinals | 
         
          | There 
            are, in total, five processes of formation of cardinal numerals. | 
         
          | (a) 
            Base forms | 
         
          | 
 
               
                | 
                     
                      | įk | ‘one’ |   
                      | įnńi | ‘two’ |   
                      | įum | ‘three’ |   
                      | įppi | ‘four’ |   
                      | į  | ‘five’ |   
                      | įppė | ‘six’ |   
                      | kļnļd | ‘seven’ |   
                      | pķńi | ‘eight’ |   
                      | ińi | ‘ten’ |   
                      | lļ k  | ‘hundred’ |  |  
 | 
         
          | (b) 
            Subtraction | 
         
          | 
 
               
                | 
                     
                      | p na  | ‘nine’ | (10-1=9) |  |  
 | 
         
          | (c) 
            Addition | 
         
          | 
 
               
                | 
                     
                      |  | ‘eleven’ | (10+1) |   
                      |  | ‘twelve’ | (10+2) |   
                      | ińi k  laNįum | ‘thirteen’ | (10+3) |  |  
 | 
         
          | (d) 
            Multiplication | 
         
          | 
 
               
                | 
                     
                      | ińi įnńik  | ‘twenty’ | (10x2) |   
                      | ińi įumk  | ‘thirty’ | (10x3) |   
                      | ińi įppik  | ‘forty’ | (10x4) |   
                      | lļńi k  | ‘thousand’ | (100x10) |  |  
 | 
         
          | (e) 
            Multiplication & addition | 
         
          | 
 
               
                | 
                     
                      |  | ‘twentyone’ | (10x2+1) |   
                      |  | ‘twentytwo’ | (10x2+2) |  |  
 | 
         
          | 2.3.2 
            Ordinal numerals : | 
         
          | Ordinals 
            denote position in a numerical series. These are of two types - (a) 
            fractions (b) non-fractionals. | 
         
          | 2.3.2.1 
            Fractions : | 
         
          | Fractional 
            ordinals are formed by adding /-tąki/ ‘to divide’ or ‘to share’. All 
            functional ordinals are compound forms. | 
         
          | Examples 
            : | 
         
          | 
 
               
                | 
                     
                      | tąkpļ d įk  | ‘one fourth’ |   
                      | (tąki + įpļ + dė 
                          + įk ) |  |   
                      | share + four + ten 
                          + the |  |  |  
 |