From fbf6bbf45c8a150ed5cb6041cc42876062849c3f Mon Sep 17 00:00:00 2001 From: resserops Date: Thu, 23 Oct 2025 16:16:31 +0800 Subject: [PATCH] feat(leetcode): add solution for problem #3347 --- .../case.yaml | 2 +- .../solution.hpp | 30 +++++++-------- .../test.cpp | 7 +++- leetcode/3347/case.yaml | 21 ++++++++++ leetcode/3347/solution.hpp | 38 +++++++++++++++++++ 5 files changed, 80 insertions(+), 18 deletions(-) create mode 100644 leetcode/3347/case.yaml create mode 100644 leetcode/3347/solution.hpp diff --git a/leetcode/3346-maximum-frequency-of-an-element-after-performing-operations-i/case.yaml b/leetcode/3346-maximum-frequency-of-an-element-after-performing-operations-i/case.yaml index a97a289..74ca5ee 100644 --- a/leetcode/3346-maximum-frequency-of-an-element-after-performing-operations-i/case.yaml +++ b/leetcode/3346-maximum-frequency-of-an-element-after-performing-operations-i/case.yaml @@ -1,4 +1,4 @@ -Regression3: +regression3: intput: nums: 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k: 25000 diff --git a/leetcode/3346-maximum-frequency-of-an-element-after-performing-operations-i/solution.hpp b/leetcode/3346-maximum-frequency-of-an-element-after-performing-operations-i/solution.hpp index ab40fca..931c13f 100644 --- a/leetcode/3346-maximum-frequency-of-an-element-after-performing-operations-i/solution.hpp +++ b/leetcode/3346-maximum-frequency-of-an-element-after-performing-operations-i/solution.hpp @@ -1,5 +1,4 @@ #include -#include #include #include @@ -8,23 +7,22 @@ struct Solution { static int maxFrequency(std::vector nums, int k, int numOperations) { std::ranges::sort(nums); int fMax{0}; - int i{nums.front()}; - for (size_t a{0}, b{0}; a < nums.size() + 1; ++a) { - if (a < nums.size() && nums[a] == nums[b]) { + // 枚举每个候选数cn + for (int cn{nums.front()}; cn <= nums.back(); ++cn) { + // 二分法计算可通过操作变为cn的数范围[l, r) + auto l{std::ranges::lower_bound(nums, cn - k)}; + auto r{std::upper_bound(l, nums.end(), cn + k)}; + // 可通过操作变为cn的数,即cn的频率上界 + int f{static_cast(r - l)}; + if (f <= 0) { continue; } - int count = int(a - b); - int limit = (a < nums.size()) ? nums[a] : nums.back() + 1; - while (i < std::min(nums[b] + k + 1, limit)) { - auto l{std::lower_bound(nums.begin(), nums.end(), i - k)}; - auto r{std::upper_bound(nums.begin(), nums.end(), i + k)}; - int f = std::min(r - l, count + numOperations); - fMax = std::max(fMax, f); - // std::cout << "i: " << i << " " <(repr - repl) + numOperations); + fMax = std::max(fMax, f); } return fMax; } diff --git a/leetcode/3346-maximum-frequency-of-an-element-after-performing-operations-i/test.cpp b/leetcode/3346-maximum-frequency-of-an-element-after-performing-operations-i/test.cpp index f374e7e..900abe7 100644 --- a/leetcode/3346-maximum-frequency-of-an-element-after-performing-operations-i/test.cpp +++ b/leetcode/3346-maximum-frequency-of-an-element-after-performing-operations-i/test.cpp @@ -43,5 +43,10 @@ TEST(LeetCode3346, Regression5) { TEST(LeetCode3346, Regression6) { const std::vector nums{111, 21, 21, 13, 11}; - Expect(1, nums, 3, 0); + Expect(2, nums, 3, 0); +} + +TEST(LeetCode3346, Regression7) { + const std::vector nums{28, 79, 98, 98, 61, 41}; + Expect(2, nums, 4, 0); } diff --git a/leetcode/3347/case.yaml b/leetcode/3347/case.yaml new file mode 100644 index 0000000..e61ec87 --- /dev/null +++ b/leetcode/3347/case.yaml @@ -0,0 +1,21 @@ +regression1: + input: + nums: 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+ k: 999999999 + numOperations: 2 + expected: + diff --git a/leetcode/3347/solution.hpp b/leetcode/3347/solution.hpp new file mode 100644 index 0000000..97fc5f3 --- /dev/null +++ b/leetcode/3347/solution.hpp @@ -0,0 +1,38 @@ +#include +#include +#include + +// 方法1:枚举 + 二分查找 + 数学推导 +struct Solution { + static int maxFrequency(std::vector nums, int k, int numOperations) { + std::ranges::sort(nums); + int fMax{0}; + // 枚举每个候选数cn + for (std::size_t i{0}; i < nums.size(); ++i) { + if (i > 0 && nums[i - 1] == nums[i]) { + continue; + } + // 只有nums中每个数n及n±k,可能达到最大频率 + for (int cn : {nums[i] - k, nums[i], nums[i] + k}) { + if (cn < nums.front() || cn > nums.back()) { + continue; + } + // 二分法计算可通过操作变为cn的数范围[l, r) + auto l{std::ranges::lower_bound(nums, cn - k)}; + auto r{std::upper_bound(l, nums.end(), cn + k)}; + // 可通过操作变为cn的数,即cn的频率上界 + int f{static_cast(r - l)}; + if (f <= 0) { + continue; + } + // 二分法计算重复cn的范围[repl, repr),这些数不需要操作就等于cn + auto repl{std::lower_bound(l, r, cn)}; + auto repr{std::upper_bound(repl, r, cn)}; + // 考虑操作次数约束 + f = std::min(f, static_cast(repr - repl) + numOperations); + fMax = std::max(fMax, f); + } + } + return fMax; + } +};