/*

Imagine you have a collection of integers in a list, along with two fixed parameters, limit and divisor. Your task is to determine the quantity of unique contiguous sublists, which contain a maximum of 'limit elements divisible by 'divisor'

Two sublists, listi and list2, are recognized as independent if:

1. They contain a different quantity of elements, or

2. There's at least a single position, i, where list1[i] isn't equivalent to list2[.

A sublist is identified as an uninterrupted sequence of elements in a list that isn't empty.

​

Example 1:

Input: list = [6,9,9,6,6], limit = 3, divisor = 3

Output: 9

Explanation:

Every element in the list is divisible by the divisor = 3. As per our task constraints, we can only have a

maximum of 'limit' = 3 elements divisible by 3, within any sublist.

The 9 unique sublists which satisfy these conditions are: [6], [6,9], [6,9,9], [9,9,6], [9,6], [9

9,6,6], [9,9], [9] and

[6,6].

​

Each sublist is unique and has at most limit' = 3 elements divisible by 3.

Example 2:

Input: list = [5,10,15,20], limit = 4, divisor = 5

Output: 10

​

Example 3:

Input: list = [2,3,3,2,2], limit = 2, divisor = 2

Output: 12

*/

using System;

using System.Collections.Generic;

public class Program

{

    public static void Main()

    {

        var result = GetCountOfSublists(new List<int> {6,9,9,6,6}, 3, 3);

        Console.WriteLine(result == 9);

    }

    public static int GetCountOfSublists(List<int> list, int limit, int divisor)

    {

        return -1;

    }

}