We are given sets S1, S2, . . . , Sn, each of which is a subset of {1, 2, . . . , n}, and we want to know whether there are any pairs of sets that are disjoint ( sets that have no elements in common). You can assume that each set Si is represented in such a way that we can check in constant time (O(1)) whether a given element x belongs to Si . Write brute force pseudo-code in English sentences to solve this problem. What is the asymptotic runtime of your algorithm

The correct answer is no.

Choice 2.the algorithm constantly checks to see if the value in the position before is greater than the value in the current position. if there is even one instance, it will return false and stop looping.using an if-statement without } and { means that the if-statement true condition only applies for the next lineconsider  . the condition  checks if previous position is greater than or equal to current position. if it is, it will make method return false. for that example, it won't.consider  , it would return falseconsider  . it would return false