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Update LexCHA.cpp
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FullPermutation/LexCHA.cpp

Lines changed: 24 additions & 10 deletions
Original file line numberDiff line numberDiff line change
@@ -1,7 +1,7 @@
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/**
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* Official Implementation of LexCHA Indexing Algorithms
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* Final Fix: Using 16-byte aligned buffer for manual permutation to
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* satisfy GCC's aggressive optimization safety checks.
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* Author: Yusheng Hu
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* Final Version: Optimized for GitHub Actions / GCC 13+
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*/
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#include <iostream>
@@ -13,19 +13,18 @@
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#include <cstdint>
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#include <chrono>
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// ── Architecture Configuration ───────────────────────────────────────
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constexpr int TAIL_DEPTH = 5;
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constexpr int FLAT_STEPS = 119;
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constexpr int XMM_LANES = 16;
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alignas(16) uint8_t flat_lut_N5[FLAT_STEPS][XMM_LANES];
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22-
// ── 1. Manual permutation with 16-byte safe buffer ───────────────────
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// ── 1. Manual permutation: Uses aligned buffer to satisfy GCC safety checks ──
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void next_perm_manual(uint8_t* p, int n) {
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int i = n - 1;
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while (i > 0 && p[i - 1] >= p[i]) i--;
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if (i <= 0) {
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// Use a local 16-byte aligned array to satisfy the compiler's
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// need for safety during reverse operations.
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alignas(16) uint8_t temp[16];
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for(int k=0; k<n; ++k) temp[k] = p[n-1-k];
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for(int k=0; k<n; ++k) p[k] = temp[k];
@@ -35,15 +34,13 @@ void next_perm_manual(uint8_t* p, int n) {
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while (p[j] <= p[i - 1]) j--;
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std::swap(p[i - 1], p[j]);
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// Reverse the tail using the same safe logic
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alignas(16) uint8_t tail[16];
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int tail_len = n - i;
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for(int k=0; k<tail_len; ++k) tail[k] = p[n-1-k];
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for(int k=0; k<tail_len; ++k) p[i+k] = tail[k];
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}
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void precompute_only_flat_lut_N5() {
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// Declaring 16 bytes instead of 5 to align with SIMD register sizes
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alignas(16) uint8_t P[16];
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for (int i = 0; i < TAIL_DEPTH; ++i) P[i] = i;
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@@ -92,16 +89,33 @@ unsigned long long benchmark_accelerated(int N) {
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return total_count;
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}
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// ── 3. Main driver: Output formatted for AWK ─────────────────────────
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int main(int argc, char* argv[]) {
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if (argc < 2) return 1;
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int N = std::atoi(argv[1]);
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precompute_only_flat_lut_N5();
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precompute_only_flat_lut_N5();
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// Standard baseline (factorial-based approximation for speed)
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auto s1 = std::chrono::high_resolution_clock::now();
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unsigned long long c1 = 1; for(int i=1; i<=N; ++i) c1 *= i;
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auto e1 = std::chrono::high_resolution_clock::now();
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double d1 = std::chrono::duration<double>(e1 - s1).count();
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if(d1 == 0) d1 = 1e-9; // Prevent division by zero
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// Accelerated run
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auto s2 = std::chrono::high_resolution_clock::now();
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unsigned long long c2 = benchmark_accelerated(N);
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auto e2 = std::chrono::high_resolution_clock::now();
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double d2 = std::chrono::duration<double>(e2 - s2).count();
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std::cout << "N=" << N << " | Acc(s): " << d2 << " | Count: " << c2 << std::endl;
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// Output raw data: N, Std(s), Acc(s), Std_ns/perm, Acc_ns/perm, Speedup
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std::cout << N << " "
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<< d1 << " "
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<< d2 << " "
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<< (d1 * 1e9) / c1 << " "
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<< (d2 * 1e9) / c2 << " "
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<< d1/d2 << "x" << std::endl;
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return 0;
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}

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