Page 9 - Buku Siap OSN Matematika SMP 2015(1)
P. 9

NOTATIONS



                              the set of positive integers (natural numbers)

                     0        the set of non-negative integers
                              the set of integers

                             the set of positive integers
                              the set of rational numbers

                             the set of positive rational numbers

                     0       the set of non-negative rational numbers
                              the set of  real numbers

                  m, n       the lowest common multiple of the integers m dan n

                  (m, n)       the greatest common devisor of the integers m dan n
                   a  b       a devides b
                    x        absolute value of x

                    x  
                             the greatest integer not greather than x
                    x  
                             the least integer not less than x
                                                               
                   {x}         the decimal part of x, i.e. {x} = x – x  
               a  b (mod c)   a is congruent to b modulo c
                     n
                             the binomial coefficient n choose k
                     
                    k
                     
                    n!         n factorial, equal to the product 1  2  3  n
                   ,a b      the closed interval, i.e. all x such that a  x  b

                   (a,b)       the open interval, i.e. all x such that a < x < b
                              iff, if and only if
                              implies

                  A  B        A is a subset of B

                  A  B        the set formed by all the elements in A but not in B
                  A  B        the union of the sets A dan B

                  A  B        the intersection of the sets A dan B
                  a  A        the element a belongs to the set A





       viii
   4   5   6   7   8   9   10   11   12   13   14