This should work, see how this may be ported to arrays.

import java.util.HashSet;
import java.util.List;
import java.util.Set;
import java.util.stream.IntStream;

import static java.util.Collections.emptySet;
import static java.util.stream.Collectors.toList;

public class Main {
    public static void powerset(int n) {
        System.out.println(
                powerset(IntStream.rangeClosed(1, n).boxed().collect(toList()))
        );
    }

    public static Set<Set<Integer>> powerset(List<Integer> set) {
        if (set.isEmpty()) {
            Set<Set<Integer>> result = new HashSet();
            result.add(emptySet());
            return result ;
        } else {
            Integer element = set.remove(0);
            Set<Set<Integer>> pSetN_1 = powerset(set);

            Set<Set<Integer>> pSet_N= new HashSet();
            pSet_N.addAll(pSetN_1);

            for (Set<Integer> s : pSetN_1) {
                Set<Integer> ss = new HashSet(s);
                ss.add(element);
                pSet_N.add(ss);
            }
            return pSet_N;
        }
    }

    public static void main(String[] args) throws Exception {
        powerset(3); // [[], [1], [2], [1, 2], [3], [1, 3], [2, 3], [1, 2, 3]]
    }
}

By the way, you are calculating a power set, a set of all subsets (not groups) of a set

Finding all subsets of a given set in Java, Finding all subsets of a given set in Java. Last Updated: 31-01-2020. Problem: Find all the subsets of a given set. Input: S = {a, b, c, d} Output: {}, {a} , {b}, {c}, {d}, � In this tutorial, we will learn how to print all the possible subsets of a set in C++. Now, before moving to the problem which is to print all the possible subsets of a set in C++. Let us understand it with an example, where there were 3 sets {0,1,2} (which means n=3).

If (start > end) is true, then it will be true of the recursive call subGroups(arr, start, end-1) as well, and the recursion will continue along this path until end is too small.

So something here needs to change. Consider that nowhere do you ever reset either start or end.

Backtracking to find all subsets, Given a set of positive integers, find all its subsets. of the array, then print the subset or output array or insert the output array into the vector of� Printing all subsets of {1,2,3,n} without using array or loop; Partition of a set into K subsets with equal sum using BitMask and DP; Count of subsets of integers from 1 to N having no adjacent elements; Count number of ways to partition a set into k subsets; Split a binary string into K subsets minimizing sum of products of occurrences of 0 and 1

A few hints, and a code skeleton below: arr should be used as an accumulator for the subset being found. It has initial size=0, and the size is incremented whenever an element is added to the current subset.

The initial call should be:

int[] arr = new int[0];
subGroups(arr, 1, num);

since at this point, you have selected 0 elements and you still need to select a subset of elements {1,...,num}.

The function subGroups should be:

/*
 * generates all subsets of set {start,...,end} , union "arr"
 */
private static void subGroups(int[] arr, int start, int end) {
  //terminal condition: print the array
  if (start>end) {
    print(arr);
  }
  else {
    //here we have 2 cases: either element "start" is part of the subset, or it isn't

    // case 1: "start" is not part of the subset
    // so "arr" is unchanged
    subGroups(arr, start+1, end);

    // case 2: "start" is part of the subset
    // TODO: create another array, containing all elements of "arr", and "start"
    int[] arrWithStart=copyAndInsert(arr, start);
    subGroups(arrWithStart, start+1, end);
  }
}

private static void print(int[] arr) {
  // TODO code here
}

/*
 * copy and insert:
 * it should create a new array, with length=arr.length+1,
 * containing all elements of array "arr", and also "element"
 */
static int[] copyAndInsert(int[] arr, int element) {
  // TODO code here
}

Print All Subsets of a given set, Here we are generating every subset using recursion. The total number of subsets of a given set of size n = 2^n. The total number of possible subset a set can have is 2^n, where n is the number of elements in the set. We can generate all possible subset using binary counter. For example: Consider a set 'A' having elements {a, b, c}. So we will generate binary number upto 2^n - 1 (as we will include 0 also).

Print All the Subsets of a Given Set (Power Set), Objective: Given a set of numbers, print all the posssible subsets of it including empty set. Power Set: In mathematics, PowerSet of any given set S, PS(S) is set of� Objective: Given a set of numbers, print all the posssible subsets of it including empty set. Power Set: In mathematics, PowerSet of any given set S, PS(S) is set of all subsets of S including empty set.

Print all distinct subsets of a given set, To print only distinct subsets, we initially sort the subset and exclude all adjacent duplicate elements from the subset along with the current element in case 2. C++ � Print all distinct subsets of a given set. Given a set S, generate all distinct subsets of it i.e., find distinct power set of set S. A power set of any set S is the set of all subsets of S, including the empty set and S itself.

Facebook Coding Interview Question and Answer #1: All Subsets of , Find and print all subsets of a given set! (Given as an array.) Is there any other interview Duration: 10:58 Posted: Oct 2, 2017 Printing all possible subsets of a list it also contains an empty set). It's already been discussed on SO. of all the possible numbers generated by digits of

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