The task is to find the size of the smallest subset such that the bitwise or of that set is maximum possible. Therefore i can claim that either the smallest subset will contain 2 elements or it will not exist.
Now we use recursion to solve this problem.
What is the smallest subset of 46. Arr 2 1 2 output. 2 7 is the maximum value possible of or 5 2 7 and 5 3 7 input. We don t have a textbook so i can t refer.
Sum of this subset is greater than all other elements 3 1 1 input. How do you identify the smallest subset of the real numbers that contains any given number. 7 is the smallest positive number for which any subset is not present with sum 7.
N 3 arr 1 2 3 output. My limited french does not include mathematical terms so i have been looking for resources to help him make the transition to english. A subset that is smaller than the complete set is referred to as a proper subset.
2 in this example one element is not enough. Arr 2 6 2 8 4 5 output. In example 5 you can see that g is a proper subset of c in fact every subset listed in example 5 is a proper subset of c except p.
Arr 5 1 3 4 2 output. If you are able to find a subset with gcd s 1 then i can always remove redundant elements from the subset till only 2 elements remain which have gcd s 1. Given an array of positive integers.
Subsets of the real number system i am trying to help a new african student who speaks more french than english in a monolingual english school here in the united states. Given a sorted array of n positive integers find the smallest positive integer s such that s cannot be represented as sum of elements of any subset of the given array set. In any case the minimum count is 2.
How would you apply that for the number e. Stack exchange network consists of 176 q a communities including stack overflow the largest most trusted online community for developers to learn share their knowledge and build their careers. We can pick elements with values 1 2 or 2 2.
So the set 1 2 is a proper subset of the set 1 2 3 because the element 3 is not in the first set. 3 15 is the maximum value of or and set elements are 8 6 5.