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main.go
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80 lines (68 loc) · 2.12 KB
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// Source: https://leetcode.com/problems/happy-number
// Title: Happy Number
// Difficulty: Easy
// Author: Mu Yang <http://muyang.pro>
////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////
// Write an algorithm to determine if a number n is happy.
//
// A happy number is a number defined by the following process:
//
// Starting with any positive integer, replace the number by the sum of the squares of its digits.
// Repeat the process until the number equals 1 (where it will stay), or it loops endlessly in a cycle which does not include 1.
// Those numbers for which this process ends in 1 are happy.
//
// Return true if n is a happy number, and false if not.
//
// Example 1:
//
// Input: n = 19
// Output: true
// Explanation:
// 12 + 92 = 82
// 82 + 22 = 68
// 62 + 82 = 100
// 12 + 02 + 02 = 1
//
// Example 2:
//
// Input: n = 2
// Output: false
//
// Constraints:
//
// 1 <= n <= 2^31 - 1
//
////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////
package main
type void struct{}
////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////
// Hash set; O(n) space
func isHappy(n int) bool {
set := make(map[int]void) // stores visited numbers
for ; n != 1; n = _getNext(n) {
if _, ok := set[n]; ok { // in cycle
return false
}
set[n] = void{}
}
return true
}
////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////
// Floyd's Cycle-Finding Algorithm; O(1) space
func isHappy2(n int) bool {
slow := n // slow runner
fast := _getNext(n) // fast runner
for fast != 1 && slow != fast {
slow = _getNext(slow)
fast = _getNext(_getNext(fast))
}
return fast == 1
}
////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////
func _getNext(n int) int {
res := 0
for ; n > 0; n /= 10 {
res += (n % 10) * (n % 10)
}
return res
}