You are given a 2D string array items of size n x 2 representing items. The format of the items is [[categoryi, namei]], where categoryi represents the category of the ith item and namei represents the name of the ith item.
Return the number of unique categories.
Example 1:
Input: items = [["leetcode","phone"],["leetcode","computer"],["leetcode","tablet"],["amazon","phone"],["amazon","computer"]] Output: 2 Explanation: There are 2 unique categories which are "leetcode" and "amazon".
Example 2:
Input: items = [["leetcode","phone"],["amazon","phone"],["facebook","phone"],["google","phone"]] Output: 4 Explanation: There are 4 unique categories which are "leetcode", "amazon", "facebook", and "google".
Constraints:
1 <= items.length <= 1051 <= categoryi.length, namei.length <= 10categoryi and namei consist of lowercase English letters.When you get asked this question in a real-life environment, it will often be ambiguous (especially at FAANG). Make sure to ask these questions in that case:
The brute force method for finding unique categories involves checking all possible ways to assign items to categories. We will systematically explore every combination to identify the number of distinct category sets that can be formed.
Here's how the algorithm would work step-by-step:
def number_of_unique_categories_brute_force(items):
unique_category_sets = set()
def generate_category_sets(index, current_categories):
if index == len(items):
# Base case: all items assigned
frozen_category_set = tuple(frozenset(category) for category in current_categories)
unique_category_sets.add(frozen_category_set)
return
# Option 1: Add the current item to an existing category.
for category_index in range(len(current_categories)):
new_categories = [category[:] for category in current_categories]
new_categories[category_index].append(items[index])
generate_category_sets(index + 1, new_categories)
# Option 2: Create a new category for the current item.
# Must occur after existing category assignments
new_categories = [category[:] for category in current_categories]
new_categories.append([items[index]])
generate_category_sets(index + 1, new_categories)
# Start the recursion with no categories.
generate_category_sets(0, [])
# Return the total number of unique category sets found.
return len(unique_category_sets)The goal is to find how many different types of items are in a list. To do this quickly, we avoid counting the same category multiple times by using a technique that remembers which categories we've already seen.
Here's how the algorithm would work step-by-step:
def count_unique_categories(items):
unique_categories_list = []
for item in items:
# We assume each item has a 'category' attribute.
category = item.category
# Avoid duplicates in counting.
if category not in unique_categories_list:
unique_categories_list.append(category)
# Return the total count of unique categories.
number_of_unique_categories = len(unique_categories_list)
return number_of_unique_categories| Case | How to Handle |
|---|---|
| Null or empty input list | Return 0, indicating no categories. |
| List containing only one category | Return 1, as there is only one unique category. |
| List with a very large number of categories (memory constraints) | Use a memory-efficient data structure like a hash set and consider streaming if the input is too large. |
| List containing only duplicate categories | The hash set will ensure only one instance of that category is counted, resulting in 1. |
| List with extremely long category strings | Ensure the underlying string comparison method is efficient and handle potential memory issues. |
| Categories are case-sensitive (e.g., 'Food' vs. 'food') | Convert all categories to lowercase or uppercase before adding to the set if case-insensitivity is required. |
| Input list is read-only or immutable | Copy the input list into a mutable list before processing, or work directly with the input list if it supports iteration and checking existence without modification. |
| Categories containing special characters or unicode | Ensure that the string comparison and hashing functions correctly handle special characters and unicode without errors. |