In Go a sequence of elements is called a slice. Slices provide the same functionality as an array in other languages. However, slices are dynamic which means their value is not fixed and can be changed, unlike an array.
The array intersection refers to the collective set of elements that belong to multiple arrays. It represents the common elements between two arrays.
Here the shaded region between the sets A and B represents the intersection of these two sets.
Now let's take another example to understand the concept of intersection.
Array A: [1, 2, 3, 4, 5]Array B: [4, 5, 6, 7, 8]
The intersection of these two arrays would be [4,5] as these two elements are the only elements that belong to both of the sets.
In Go, we can efficiently find the intersection by using the concept of maps and set operations. In this Answer, we will explore a simple and efficient approach to solving this problem.
The brute force approach can be applied through the following steps.
Create an empty array for returning the result.
Traverse each element in the first array.
Check if it exists in the second array.
If it exists on both arrays, add it to the resultant array.
package mainimport ("fmt")func findIntersection(arr1, arr2 []int) []int {intersection := make([]int, 0)// Traverse each element in arr1for _, num1 := range arr1 {// Check if num1 exists in arr2for _, num2 := range arr2 {if num1 == num2 {intersection = append(intersection, num1)break}}}return intersection}func main() {arr1 := []int{1, 2, 3, 4, 5}arr2 := []int{4, 5, 6, 7, 8}result := findIntersection(arr1, arr2)fmt.Println(result) // Output: [4 5]}
In this code example, we define a function findIntersection()
that finds the intersection between two integer arrays using a brute force approach.
indIntersection()
takes two integer arrays, arr1
and arr2
, as input and returns an array called intersection
containing the intersection of the two arrays.
At the start of the function, we initialize an array called intersection
and assign 0 to each index.
Lines 11–19: We traverse each element num1
in the first array arr1
using a range loop. Within the outer loop, it traverses each element num2
in the second array arr2
using another range loop.
Lines 14–17: If a common element is found, num1
is added to the intersection
array using the append()
function and then come out of the loop.
Lines 24–30: We define two example arrays, arr1
, arr2
, and call the findIntersection
function. The resulting intersection is stored in the result
variable and printed to the console.
The overall time complexity of finding the intersection using the brute force approach is
Where m and n are the sizes of the two arrays.
We can find the intersection between two arrays by following these simple steps.
Create a set from the first array.
Check if each element exists in the set by traversing through the second array.
If an element exists in both arrays, add it to the intersection array.
Return the intersection array.
package mainimport ("fmt")// function for finding the intersection of two arraysfunc findIntersection(arr1, arr2 []int) []int {intersection := make([]int, 0)set := make(map[int]bool)// Create a set from the first arrayfor _, num := range arr1 {set[num] = true // setting the initial value to true}// Check elements in the second array against the setfor _, num := range arr2 {if set[num] {intersection = append(intersection, num)}}return intersection}func main() {arr1 := []int{1, 2, 3, 4, 5} // First input arrayarr2 := []int{4, 5, 6, 7, 8} // Second input arrayresult := findIntersection(arr1, arr2)fmt.Println("The intersection between the two input arrays is",result) // Printing the output}
In this code example, we define a function findIntersection()
that finds the intersection between two integer arrays using an efficient approach through sets and maps.
indIntersection()
takes two integer arrays, arr1
and arr2
, as input and returns an array called intersection
containing the intersection of the two arrays.
At the start of the function, we initialize the intersection
array to store the result going forward. Then, we create a set
using a map data structure where the keys represent the elements of the first array.
Lines 12–15: We assign true
to each key, effectively creating a set of unique elements from arr1
.
Lines 17–22: We traverse arr2
and check if each element exists in the set
. If an element exists, we append it to the intersection
array.
Lines 24: We return the intersection
array which contains all the common elements between arr1
and arr2
.
Lines 27–32: We define two example arrays, arr1
, arr2
, and call the findIntersection
function. The resulting intersection is stored in the result
variable and printed to the console.
The overall time complexity of finding the intersection using sets and maps is
Where m and n are the sizes of the two arrays.
This is because the time complexity of creating the set is O(m), and the time complexity of checking the elements in the second array against the set is O(n).
Go provides a straightforward and convenient method to find the intersection between two arrays. The approach defined above involves maps to create a set of an array, which greatly eases the process of finding the intersection between arrays in Go.
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