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Kotlin-based LeetCode algorithm problem solutions, regularly updated
2623\. Memoize
Medium
Given a function `fn`, return a **memoized** version of that function.
A **memoized **function is a function that will never be called twice with the same inputs. Instead it will return a cached value.
You can assume there are **3 **possible input functions: `sum`**,** `fib`**, **and `factorial`**.**
* `sum`accepts two integers `a` and `b` and returns `a + b`.
* `fib`accepts a single integer `n` and returns `1` if `n <= 1` or `fib(n - 1) + fib(n - 2)` otherwise.
* `factorial` accepts a single integer `n` and returns `1` if `n <= 1` or `factorial(n - 1) * n` otherwise.
**Example 1:**
**Input** "sum" ["call","call","getCallCount","call","getCallCount"] [[2,2],[2,2],[],[1,2],[]]
**Output:** [4,4,1,3,2]
**Explanation:**
const sum = (a, b) => a + b;
const memoizedSum = memoize(sum);
memoizedSum(2, 2); // Returns 4. sum() was called as (2, 2) was not seen before.
memoizedSum(2, 2); // Returns 4. However sum() was not called because the same inputs were seen before.
// Total call count: 1
memoizedSum(1, 2); // Returns 3. sum() was called as (1, 2) was not seen before.
// Total call count: 2
**Example 2:**
**Input** "factorial" ["call","call","call","getCallCount","call","getCallCount"] [[2],[3],[2],[],[3],[]]
**Output:** [2,6,2,2,6,2]
**Explanation:**
const factorial = (n) => (n <= 1) ? 1 : (n \* factorial(n - 1));
const memoFactorial = memoize(factorial);
memoFactorial(2); // Returns 2.
memoFactorial(3); // Returns 6.
memoFactorial(2); // Returns 2. However factorial was not called because 2 was seen before.
// Total call count: 2
memoFactorial(3); // Returns 6. However factorial was not called because 3 was seen before.
// Total call count: 2
**Example 3:**
**Input** "fib" ["call","getCallCount"] [[5],[]]
**Output:** [8,1]
**Explanation:** fib(5) = 8 // Total call count: 1
**Constraints:**
* 0 <= a, b <= 105
* `1 <= n <= 10`
* at most 105 function calls
* at most 105 attempts to access callCount
* `input function is sum, fib, or factorial`