diff --git a/include/bootstrap.h b/include/bootstrap.h index d1bbd7dae..5b1599509 100644 --- a/include/bootstrap.h +++ b/include/bootstrap.h @@ -5,9 +5,6 @@ extern "C" { -void cuda_initialize_twiddles(uint32_t polynomial_size, void *v_stream, - uint32_t gpu_index); - void cuda_convert_lwe_bootstrap_key_32(void *dest, void *src, void *v_stream, uint32_t gpu_index, uint32_t input_lwe_dim, diff --git a/src/bootstrap_amortized.cuh b/src/bootstrap_amortized.cuh index 24183b5cd..0135e35b2 100644 --- a/src/bootstrap_amortized.cuh +++ b/src/bootstrap_amortized.cuh @@ -165,8 +165,6 @@ __global__ void device_bootstrap_amortized( NSMFFT_direct>(accumulator_fft); synchronize_threads_in_block(); - correction_direct_fft_inplace(accumulator_fft); - // Get the bootstrapping key piece necessary for the multiplication // It is already in the Fourier domain auto bsk_mask_slice = @@ -194,8 +192,6 @@ __global__ void device_bootstrap_amortized( NSMFFT_direct>(accumulator_fft); synchronize_threads_in_block(); - correction_direct_fft_inplace(accumulator_fft); - auto bsk_mask_slice_2 = get_ith_mask_kth_block(bootstrapping_key, iteration, 1, level, polynomial_size, 1, level_count); @@ -215,10 +211,6 @@ __global__ void device_bootstrap_amortized( if constexpr (SMD == FULLSM || SMD == NOSM) { synchronize_threads_in_block(); - correction_inverse_fft_inplace(mask_res_fft); - correction_inverse_fft_inplace(body_res_fft); - synchronize_threads_in_block(); - NSMFFT_inverse>(mask_res_fft); NSMFFT_inverse>(body_res_fft); @@ -227,6 +219,7 @@ __global__ void device_bootstrap_amortized( add_to_torus(mask_res_fft, accumulator_mask); add_to_torus(body_res_fft, accumulator_body); synchronize_threads_in_block(); + } else { int tid = threadIdx.x; #pragma unroll @@ -236,9 +229,6 @@ __global__ void device_bootstrap_amortized( } synchronize_threads_in_block(); - correction_inverse_fft_inplace(accumulator_fft); - synchronize_threads_in_block(); - NSMFFT_inverse>(accumulator_fft); synchronize_threads_in_block(); @@ -253,9 +243,6 @@ __global__ void device_bootstrap_amortized( } synchronize_threads_in_block(); - correction_inverse_fft_inplace(accumulator_fft); - synchronize_threads_in_block(); - NSMFFT_inverse>(accumulator_fft); synchronize_threads_in_block(); diff --git a/src/bootstrap_low_latency.cuh b/src/bootstrap_low_latency.cuh index 059812849..33ec3d005 100644 --- a/src/bootstrap_low_latency.cuh +++ b/src/bootstrap_low_latency.cuh @@ -38,9 +38,6 @@ mul_ggsw_glwe(Torus *accumulator, double2 *fft, double2 *mask_join_buffer, NSMFFT_direct>(fft); synchronize_threads_in_block(); - correction_direct_fft_inplace(fft); - synchronize_threads_in_block(); - // Get the pieces of the bootstrapping key that will be needed for the // external product; blockIdx.x is the ID of the block that's executing // this function, so we end up getting the lines of the bootstrapping key @@ -113,9 +110,6 @@ mul_ggsw_glwe(Torus *accumulator, double2 *fft, double2 *mask_join_buffer, synchronize_threads_in_block(); - correction_inverse_fft_inplace(fft); - synchronize_threads_in_block(); - // Perform the inverse FFT on the result of the GGSW x GLWE and add to the // accumulator NSMFFT_inverse>(fft); diff --git a/src/crypto/bootstrapping_key.cuh b/src/crypto/bootstrapping_key.cuh index 6148add7e..3631648c8 100644 --- a/src/crypto/bootstrapping_key.cuh +++ b/src/crypto/bootstrapping_key.cuh @@ -38,39 +38,6 @@ __device__ T *get_ith_body_kth_block(T *ptr, int i, int k, int level, polynomial_size / 2]; } -void cuda_initialize_twiddles(uint32_t polynomial_size, void *v_stream, - uint32_t gpu_index) { - cudaSetDevice(gpu_index); - int sw_size = polynomial_size / 2; - short *sw1_h, *sw2_h; - - sw1_h = (short *)malloc(sizeof(short) * sw_size); - sw2_h = (short *)malloc(sizeof(short) * sw_size); - - memset(sw1_h, 0, sw_size * sizeof(short)); - memset(sw2_h, 0, sw_size * sizeof(short)); - int cnt = 0; - for (int i = 1, j = 0; i < polynomial_size / 2; i++) { - int bit = (polynomial_size / 2) >> 1; - for (; j & bit; bit >>= 1) - j ^= bit; - j ^= bit; - - if (i < j) { - sw1_h[cnt] = i; - sw2_h[cnt] = j; - cnt++; - } - } - auto stream = static_cast(v_stream); - cudaMemcpyToSymbolAsync(SW1, sw1_h, sw_size * sizeof(short), 0, - cudaMemcpyHostToDevice, *stream); - cudaMemcpyToSymbolAsync(SW2, sw2_h, sw_size * sizeof(short), 0, - cudaMemcpyHostToDevice, *stream); - free(sw1_h); - free(sw2_h); -} - template void cuda_convert_lwe_bootstrap_key(double2 *dest, ST *src, void *v_stream, uint32_t gpu_index, uint32_t input_lwe_dim, @@ -101,10 +68,9 @@ void cuda_convert_lwe_bootstrap_key(double2 *dest, ST *src, void *v_stream, int complex_current_poly_idx = i * polynomial_size / 2; int torus_current_poly_idx = i * polynomial_size; for (int j = 0; j < polynomial_size / 2; j++) { - h_bsk[complex_current_poly_idx + j].x = - src[torus_current_poly_idx + 2 * j]; + h_bsk[complex_current_poly_idx + j].x = src[torus_current_poly_idx + j]; h_bsk[complex_current_poly_idx + j].y = - src[torus_current_poly_idx + 2 * j + 1]; + src[torus_current_poly_idx + j + polynomial_size / 2]; h_bsk[complex_current_poly_idx + j].x /= (double)std::numeric_limits::max(); h_bsk[complex_current_poly_idx + j].y /= diff --git a/src/crypto/gadget.cuh b/src/crypto/gadget.cuh index a375acba0..cd0918239 100644 --- a/src/crypto/gadget.cuh +++ b/src/crypto/gadget.cuh @@ -34,16 +34,16 @@ public: int tid = threadIdx.x; current_level -= 1; for (int i = 0; i < params::opt / 2; i++) { - T res_re = state[tid * 2] & mask_mod_b; - T res_im = state[tid * 2 + 1] & mask_mod_b; - state[tid * 2] >>= base_log; - state[tid * 2 + 1] >>= base_log; - T carry_re = ((res_re - 1ll) | state[tid * 2]) & res_re; - T carry_im = ((res_im - 1ll) | state[tid * 2 + 1]) & res_im; + T res_re = state[tid] & mask_mod_b; + T res_im = state[tid + params::degree / 2] & mask_mod_b; + state[tid] >>= base_log; + state[tid + params::degree / 2] >>= base_log; + T carry_re = ((res_re - 1ll) | state[tid]) & res_re; + T carry_im = ((res_im - 1ll) | state[tid + params::degree / 2]) & res_im; carry_re >>= (base_log - 1); carry_im >>= (base_log - 1); - state[tid * 2] += carry_re; - state[tid * 2 + 1] += carry_im; + state[tid] += carry_re; + state[tid + params::degree / 2] += carry_im; res_re -= carry_re << base_log; res_im -= carry_im << base_log; diff --git a/src/crypto/ggsw.cuh b/src/crypto/ggsw.cuh index 504c4ac81..8ab73ed99 100644 --- a/src/crypto/ggsw.cuh +++ b/src/crypto/ggsw.cuh @@ -23,8 +23,8 @@ __global__ void device_batch_fft_ggsw_vector(double2 *dest, T *src, #pragma unroll for (int i = 0; i < log_2_opt; i++) { - ST x = src[(2 * tid) + params::opt * offset]; - ST y = src[(2 * tid + 1) + params::opt * offset]; + ST x = src[(tid) + params::opt * offset]; + ST y = src[(tid + params::degree / 2) + params::opt * offset]; selected_memory[tid].x = x / (double)std::numeric_limits::max(); selected_memory[tid].y = y / (double)std::numeric_limits::max(); tid += params::degree / params::opt; @@ -35,9 +35,6 @@ __global__ void device_batch_fft_ggsw_vector(double2 *dest, T *src, NSMFFT_direct>(selected_memory); synchronize_threads_in_block(); - correction_direct_fft_inplace(selected_memory); - synchronize_threads_in_block(); - // Write the output to global memory tid = threadIdx.x; #pragma unroll diff --git a/src/fft/bnsmfft.cuh b/src/fft/bnsmfft.cuh index dd41ee44e..23cd9a05e 100644 --- a/src/fft/bnsmfft.cuh +++ b/src/fft/bnsmfft.cuh @@ -6,55 +6,6 @@ #include "polynomial/parameters.cuh" #include "twiddles.cuh" -/* - * bit reverse - * coefficient bits are reversed based on precalculated indexes - * SW1 and SW2 - */ -template __device__ void bit_reverse_inplace(double2 *A) { - int tid = threadIdx.x; -#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - short sw1 = SW1[tid]; - short sw2 = SW2[tid]; - double2 tmp = A[sw1]; - A[sw1] = A[sw2]; - A[sw2] = tmp; - tid += params::degree / params::opt; - } -} - -/* - * negacyclic twiddle - * returns negacyclic twiddle based on degree and index - * twiddles are precalculated inside negTwids{3..13} arrays - */ -template __device__ double2 negacyclic_twiddle(int j) { - double2 twid; - switch (degree) { - case 512: - twid = negTwids9[j]; - break; - case 1024: - twid = negTwids10[j]; - break; - case 2048: - twid = negTwids11[j]; - break; - case 4096: - twid = negTwids12[j]; - break; - case 8192: - twid = negTwids13[j]; - break; - default: - twid.x = 0; - twid.y = 0; - break; - } - return twid; -} - /* * Direct negacyclic FFT: * - before the FFT the N real coefficients are stored into a @@ -75,641 +26,120 @@ template __device__ double2 negacyclic_twiddle(int j) { * forward_negacyclic_fft_inplace function of bootstrap.cuh */ template __device__ void NSMFFT_direct(double2 *A) { - /* First, reverse the bits of the input complex - * The bit reversal for half-size FFT has been stored into the - * SW1 and SW2 arrays beforehand + + /* We don't make bit reverse here, since twiddles are already reversed * Each thread is always in charge of "opt/2" pairs of coefficients, * which is why we always loop through N/2 by N/opt strides * The pragma unroll instruction tells the compiler to unroll the * full loop, which should increase performance */ - bit_reverse_inplace(A); - __syncthreads(); - // Now we go through all the levels of the FFT one by one - // (instead of recursively) - // first iteration: k=1, zeta=i for all coefficients - int tid = threadIdx.x; - int i1, i2; - double2 u, v; + size_t tid = threadIdx.x; + size_t twid_id; + size_t t = params::degree / 2; + size_t m = 1; + size_t i1, i2; + double2 u, v, w; + // level 1 + // we don't make actual complex multiplication on level1 since we have only + // one twiddle, it's real and image parts are equal, so we can multiply + // it with simpler operations #pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 2 - i1 = tid << 1; - i2 = i1 + 1; + for (size_t i = 0; i < params::opt / 2; ++i) { + i1 = tid; + i2 = tid + t; u = A[i1]; - // v = i*A[i2] - v.y = A[i2].x; - v.x = -A[i2].y; - // A[i1] <- A[i1] + i*A[i2] - // A[i2] <- A[i1] - i*A[i2] - A[i1] += v; - A[i2] = u - v; + v.x = (A[i2].x - A[i2].y) * 0.707106781186547461715008466854; + v.y = (A[i2].x + A[i2].y) * 0.707106781186547461715008466854; + A[i1].x += v.x; + A[i1].y += v.y; + + A[i2].x = u.x - v.x; + A[i2].y = u.y - v.y; tid += params::degree / params::opt; } __syncthreads(); - // second iteration: apply the butterfly pattern - // between groups of 4 coefficients - // k=2, \zeta=exp(i pi/4) for even coefficients and - // exp(3 i pi / 4) for odd coefficients - tid = threadIdx.x; - // odd = 0 for even coefficients, 1 for odd coefficients - int odd = tid & 1; -#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 2 - // i1=2*tid if tid is even and 2*tid-1 if it is odd - i1 = (tid << 1) - odd; - i2 = i1 + 2; - - double a = A[i2].x; - double b = A[i2].y; - u = A[i1]; - - // \zeta_j,2 = exp(-i pi (2j-1)/4) -> j=0: exp(i pi/4) or j=1: exp(-i pi/4) - // \zeta_even = sqrt(2)/2 + i * sqrt(2)/2 = sqrt(2)/2*(1+i) - // \zeta_odd = sqrt(2)/2 - i * sqrt(2)/2 = sqrt(2)/2*(1-i) - - // v_j = \zeta_j * (a+i*b) - // v_even = sqrt(2)/2*((a-b)+i*(a+b)) - // v_odd = sqrt(2)/2*(a+b+i*(b-a)) - v.x = - (odd) ? (-0.707106781186548) * (a + b) : (0.707106781186548) * (a - b); - v.y = (odd) ? (0.707106781186548) * (a - b) : (0.707106781186548) * (a + b); - - // v.x = (0.707106781186548 * odd) * (a + b) + (0.707106781186548 * (!odd)) - // * (a - b); v.y = (0.707106781186548 * odd) * (b - a) + (0.707106781186548 - // * (!odd)) * (a + b); - - A[i1] = u + v; - A[i2] = u - v; - tid += params::degree / params::opt; - } - __syncthreads(); - - // third iteration - // from k=3 on, we have to do the full complex multiplication - tid = threadIdx.x; -#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 4 - // rem is the remainder of tid/4. tid takes values: - // 0, 1, 2, 3, 4, 5, 6, 7, ... N/4 - // then rem takes values: - // 0, 1, 2, 3, 0, 1, 2, 3, ... N/4 - // and striding by 4 will allow us to cover all - // the coefficients correctly - int rem = tid & 3; - i1 = (tid << 1) - rem; - i2 = i1 + 4; - - double2 w = negTwids3[rem]; - u = A[i1], v = A[i2] * w; - - A[i1] = u + v; - A[i2] = u - v; - tid += params::degree / params::opt; - } - __syncthreads(); - - // 4_th iteration - tid = threadIdx.x; -#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 8 - // rem is the remainder of tid/8. tid takes values: - // 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, ... N/4 - // then rem takes values: - // 0, 1, 2, 3, 4, 5, 6, 7, 0, 1, 2, ... N/4 - // and striding by 8 will allow us to cover all - // the coefficients correctly - int rem = tid & 7; - i1 = (tid << 1) - rem; - i2 = i1 + 8; - - double2 w = negTwids4[rem]; - u = A[i1], v = A[i2] * w; - A[i1] = u + v; - A[i2] = u - v; - tid += params::degree / params::opt; - } - __syncthreads(); - - // 5_th iteration - tid = threadIdx.x; -#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 16 - // rem is the remainder of tid/16 - // and the same logic as for previous iterations applies - int rem = tid & 15; - i1 = (tid << 1) - rem; - i2 = i1 + 16; - double2 w = negTwids5[rem]; - u = A[i1], v = A[i2] * w; - A[i1] = u + v; - A[i2] = u - v; - tid += params::degree / params::opt; - } - __syncthreads(); - - // 6_th iteration - tid = threadIdx.x; -#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 32 - // rem is the remainder of tid/32 - // and the same logic as for previous iterations applies - int rem = tid & 31; - i1 = (tid << 1) - rem; - i2 = i1 + 32; - double2 w = negTwids6[rem]; - u = A[i1], v = A[i2] * w; - A[i1] = u + v; - A[i2] = u - v; - tid += params::degree / params::opt; - } - __syncthreads(); - - // 7_th iteration - tid = threadIdx.x; -#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 64 - // rem is the remainder of tid/64 - // and the same logic as for previous iterations applies - int rem = tid & 63; - i1 = (tid << 1) - rem; - i2 = i1 + 64; - double2 w = negTwids7[rem]; - u = A[i1], v = A[i2] * w; - A[i1] = u + v; - A[i2] = u - v; - tid += params::degree / params::opt; - } - __syncthreads(); - - // 8_th iteration - tid = threadIdx.x; -#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 128 - // rem is the remainder of tid/128 - // and the same logic as for previous iterations applies - int rem = tid & 127; - i1 = (tid << 1) - rem; - i2 = i1 + 128; - double2 w = negTwids8[rem]; - u = A[i1], v = A[i2] * w; - A[i1] = u + v; - A[i2] = u - v; - tid += params::degree / params::opt; - } - __syncthreads(); - if constexpr (params::log2_degree > 8) { - // 9_th iteration + size_t iter = 1; + // for levels more than 1 + // from here none of the twiddles have equal real and imag part, so + // complete complex multiplication has to be done + // here we have more than one twiddles + while (t > 1) { + iter++; tid = threadIdx.x; + t >>= 1; + m <<= 1; #pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 256 - // rem is the remainder of tid/256 - // and the same logic as for previous iterations applies - int rem = tid & 255; - i1 = (tid << 1) - rem; - i2 = i1 + 256; - double2 w = negTwids9[rem]; - u = A[i1], v = A[i2] * w; - A[i1] = u + v; - A[i2] = u - v; + for (size_t i = 0; i < params::opt / 2; ++i) { + twid_id = tid / t; + i1 = 2 * t * twid_id + (tid & (t - 1)); + i2 = i1 + t; + w = negtwiddles[twid_id + m]; + u = A[i1]; + v.x = A[i2].x * w.x - A[i2].y * w.y; + v.y = A[i2].y * w.x + A[i2].x * w.y; + A[i1].x += v.x; + A[i1].y += v.y; + A[i2].x = u.x - v.x; + A[i2].y = u.y - v.y; tid += params::degree / params::opt; } __syncthreads(); } - if constexpr (params::log2_degree > 9) { - // 10_th iteration - tid = threadIdx.x; - //#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 512 - // rem is the remainder of tid/512 - // and the same logic as for previous iterations applies - int rem = tid & 511; - i1 = (tid << 1) - rem; - i2 = i1 + 512; - double2 w = negTwids10[rem]; - u = A[i1], v = A[i2] * w; - A[i1] = u + v; - A[i2] = u - v; - tid += params::degree / params::opt; - } - __syncthreads(); - } - - if constexpr (params::log2_degree > 10) { - // 11_th iteration - tid = threadIdx.x; - //#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 1024 - // rem is the remainder of tid/1024 - // and the same logic as for previous iterations applies - int rem = tid & 1023; - i1 = (tid << 1) - rem; - i2 = i1 + 1024; - double2 w = negTwids11[rem]; - u = A[i1], v = A[i2] * w; - A[i1] = u + v; - A[i2] = u - v; - tid += params::degree / params::opt; - } - __syncthreads(); - } - - if constexpr (params::log2_degree > 11) { - // 12_th iteration - tid = threadIdx.x; - //#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 2048 - // rem is the remainder of tid/2048 - // and the same logic as for previous iterations applies - int rem = tid & 2047; - i1 = (tid << 1) - rem; - i2 = i1 + 2048; - double2 w = negTwids12[rem]; - u = A[i1], v = A[i2] * w; - A[i1] = u + v; - A[i2] = u - v; - tid += params::degree / params::opt; - } - __syncthreads(); - } - // Real polynomials handled should not exceed a degree of 8192 } /* * negacyclic inverse fft */ template __device__ void NSMFFT_inverse(double2 *A) { - /* First, reverse the bits of the input complex - * The bit reversal for half-size FFT has been stored into the - * SW1 and SW2 arrays beforehand + + /* We don't make bit reverse here, since twiddles are already reversed * Each thread is always in charge of "opt/2" pairs of coefficients, * which is why we always loop through N/2 by N/opt strides * The pragma unroll instruction tells the compiler to unroll the * full loop, which should increase performance */ - int tid; - int i1, i2; - double2 u, v; - if constexpr (params::log2_degree > 11) { - // 12_th iteration + + size_t tid = threadIdx.x; + size_t twid_id; + size_t m = params::degree; + size_t t = 1; + size_t i1, i2; + double2 u, w; + + tid = threadIdx.x; + for (size_t i = 0; i < params::opt; ++i) { + A[tid].x *= 1. / params::degree; + A[tid].y *= 1. / params::degree; + tid += params::degree / params::opt; + } + __syncthreads(); + + // none of the twiddles have equal real and imag part, so + // complete complex multiplication has to be done + // here we have more than one twiddles + while (m > 1) { tid = threadIdx.x; - //#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 2048 - // rem is the remainder of tid/2048 - // and the same logic as for previous iterations applies - int rem = tid & 2047; - i1 = (tid << 1) - rem; - i2 = i1 + 2048; - double2 w = conjugate(negTwids12[rem]); - u = A[i1], v = A[i2]; - A[i1] = (u + v) * 0.5; - A[i2] = (u - v) * w * 0.5; + m >>= 1; +#pragma unroll + for (size_t i = 0; i < params::opt / 2; ++i) { + twid_id = tid / t; + i1 = 2 * t * twid_id + (tid & (t - 1)); + i2 = i1 + t; + w = negtwiddles[twid_id + m]; + u.x = A[i1].x - A[i2].x; + u.y = A[i1].y - A[i2].y; + A[i1].x += A[i2].x; + A[i1].y += A[i2].y; + + A[i2].x = u.x * w.x + u.y * w.y; + A[i2].y = u.y * w.x - u.x * w.y; tid += params::degree / params::opt; } + t <<= 1; __syncthreads(); } - - if constexpr (params::log2_degree > 10) { - // 11_th iteration - tid = threadIdx.x; - //#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 1024 - // rem is the remainder of tid/1024 - // and the same logic as for previous iterations applies - int rem = tid & 1023; - i1 = (tid << 1) - rem; - i2 = i1 + 1024; - double2 w = conjugate(negTwids11[rem]); - u = A[i1], v = A[i2]; - A[i1] = (u + v) * 0.5; - A[i2] = (u - v) * w * 0.5; - tid += params::degree / params::opt; - } - __syncthreads(); - } - - if constexpr (params::log2_degree > 9) { - // 10_th iteration - tid = threadIdx.x; - //#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 512 - // rem is the remainder of tid/512 - // and the same logic as for previous iterations applies - int rem = tid & 511; - i1 = (tid << 1) - rem; - i2 = i1 + 512; - double2 w = conjugate(negTwids10[rem]); - u = A[i1], v = A[i2]; - A[i1] = (u + v) * 0.5; - A[i2] = (u - v) * w * 0.5; - tid += params::degree / params::opt; - } - __syncthreads(); - } - - if constexpr (params::log2_degree > 8) { - // 9_th iteration - tid = threadIdx.x; -#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 256 - // rem is the remainder of tid/256 - // and the same logic as for previous iterations applies - int rem = tid & 255; - i1 = (tid << 1) - rem; - i2 = i1 + 256; - double2 w = conjugate(negTwids9[rem]); - u = A[i1], v = A[i2]; - A[i1] = (u + v) * 0.5; - A[i2] = (u - v) * w * 0.5; - tid += params::degree / params::opt; - } - __syncthreads(); - } - - // 8_th iteration - tid = threadIdx.x; -#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 128 - // rem is the remainder of tid/128 - // and the same logic as for previous iterations applies - int rem = tid & 127; - i1 = (tid << 1) - rem; - i2 = i1 + 128; - double2 w = conjugate(negTwids8[rem]); - u = A[i1], v = A[i2]; - A[i1] = (u + v) * 0.5; - A[i2] = (u - v) * w * 0.5; - tid += params::degree / params::opt; - } - __syncthreads(); - - // 7_th iteration - tid = threadIdx.x; -#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 64 - // rem is the remainder of tid/64 - // and the same logic as for previous iterations applies - int rem = tid & 63; - i1 = (tid << 1) - rem; - i2 = i1 + 64; - double2 w = conjugate(negTwids7[rem]); - u = A[i1], v = A[i2]; - A[i1] = (u + v) * 0.5; - A[i2] = (u - v) * w * 0.5; - tid += params::degree / params::opt; - } - __syncthreads(); - - // 6_th iteration - tid = threadIdx.x; -#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 32 - // rem is the remainder of tid/32 - // and the same logic as for previous iterations applies - int rem = tid & 31; - i1 = (tid << 1) - rem; - i2 = i1 + 32; - double2 w = conjugate(negTwids6[rem]); - u = A[i1], v = A[i2]; - A[i1] = (u + v) * 0.5; - A[i2] = (u - v) * w * 0.5; - tid += params::degree / params::opt; - } - __syncthreads(); - - // 5_th iteration - tid = threadIdx.x; -#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 16 - // rem is the remainder of tid/16 - // and the same logic as for previous iterations applies - int rem = tid & 15; - i1 = (tid << 1) - rem; - i2 = i1 + 16; - double2 w = conjugate(negTwids5[rem]); - u = A[i1], v = A[i2]; - A[i1] = (u + v) * 0.5; - A[i2] = (u - v) * w * 0.5; - tid += params::degree / params::opt; - } - __syncthreads(); - - // 4_th iteration - tid = threadIdx.x; -#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 8 - // rem is the remainder of tid/8. tid takes values: - // 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, ... N/4 - // then rem takes values: - // 0, 1, 2, 3, 4, 5, 6, 7, 0, 1, 2, ... N/4 - // and striding by 8 will allow us to cover all - // the coefficients correctly - int rem = tid & 7; - i1 = (tid << 1) - rem; - i2 = i1 + 8; - - double2 w = conjugate(negTwids4[rem]); - u = A[i1], v = A[i2]; - A[i1] = (u + v) * 0.5; - A[i2] = (u - v) * w * 0.5; - tid += params::degree / params::opt; - } - __syncthreads(); - - // third iteration - // from k=3 on, we have to do the full complex multiplication - tid = threadIdx.x; -#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 4 - // rem is the remainder of tid/4. tid takes values: - // 0, 1, 2, 3, 4, 5, 6, 7, ... N/4 - // then rem takes values: - // 0, 1, 2, 3, 0, 1, 2, 3, ... N/4 - // and striding by 4 will allow us to cover all - // the coefficients correctly - int rem = tid & 3; - i1 = (tid << 1) - rem; - i2 = i1 + 4; - - double2 w = conjugate(negTwids3[rem]); - u = A[i1], v = A[i2]; - A[i1] = (u + v) * 0.5; - A[i2] = (u - v) * w * 0.5; - tid += params::degree / params::opt; - } - __syncthreads(); - - // second iteration: apply the butterfly pattern - // between groups of 4 coefficients - // k=2, \zeta=exp(i pi/4) for even coefficients and - // exp(3 i pi / 4) for odd coefficients - tid = threadIdx.x; - // odd = 0 for even coefficients, 1 for odd coefficients - int odd = tid & 1; -#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 2 - // i1=2*tid if tid is even and 2*tid-1 if it is odd - i1 = (tid << 1) - odd; - i2 = i1 + 2; - - double2 w; - if (odd) { - w.x = -0.707106781186547461715008466854; - w.y = -0.707106781186547572737310929369; - } else { - w.x = 0.707106781186547461715008466854; - w.y = -0.707106781186547572737310929369; - } - - u = A[i1], v = A[i2]; - A[i1] = (u + v) * 0.5; - A[i2] = (u - v) * w * 0.5; - tid += params::degree / params::opt; - } - __syncthreads(); - - // Now we go through all the levels of the FFT one by one - // (instead of recursively) - // first iteration: k=1, zeta=i for all coefficients - tid = threadIdx.x; -#pragma unroll - for (int i = 0; i < params::opt / 2; i++) { - // the butterfly pattern is applied to each pair - // of coefficients, with a stride of 2 - i1 = tid << 1; - i2 = i1 + 1; - double2 w = {0, -1}; - u = A[i1], v = A[i2]; - A[i1] = (u + v) * 0.5; - A[i2] = (u - v) * w * 0.5; - tid += params::degree / params::opt; - } - __syncthreads(); - - bit_reverse_inplace(A); - __syncthreads(); - // Real polynomials handled should not exceed a degree of 8192 -} - -/* - * correction after direct fft - * does not use extra shared memory for recovering - * correction is done using registers. - * based on Pascal's paper - */ -template -__device__ void correction_direct_fft_inplace(double2 *x) { - constexpr int threads = params::degree / params::opt; - int tid = threadIdx.x; - double2 left[params::opt / 4]; - double2 right[params::opt / 4]; -#pragma unroll - for (int i = 0; i < params::opt / 4; i++) { - left[i] = x[tid + i * threads]; - } -#pragma unroll - for (int i = 0; i < params::opt / 4; i++) { - right[i] = x[params::degree / 2 - (tid + i * threads + 1)]; - } -#pragma unroll - for (int i = 0; i < params::opt / 4; i++) { - double2 tw = negacyclic_twiddle(tid + i * threads); - double add_RE = left[i].x + right[i].x; - double sub_RE = left[i].x - right[i].x; - double add_IM = left[i].y + right[i].y; - double sub_IM = left[i].y - right[i].y; - - double tmp1 = add_IM * tw.x + sub_RE * tw.y; - double tmp2 = -sub_RE * tw.x + add_IM * tw.y; - x[tid + i * threads].x = (add_RE + tmp1) * 0.5; - x[tid + i * threads].y = (sub_IM + tmp2) * 0.5; - x[params::degree / 2 - (tid + i * threads + 1)].x = (add_RE - tmp1) * 0.5; - x[params::degree / 2 - (tid + i * threads + 1)].y = (-sub_IM + tmp2) * 0.5; - } -} - -/* - * correction before inverse fft - * does not use extra shared memory for recovering - * correction is done using registers. - * based on Pascal's paper - */ -template -__device__ void correction_inverse_fft_inplace(double2 *x) { - constexpr int threads = params::degree / params::opt; - int tid = threadIdx.x; - double2 left[params::opt / 4]; - double2 right[params::opt / 4]; -#pragma unroll - for (int i = 0; i < params::opt / 4; i++) { - left[i] = x[tid + i * threads]; - } -#pragma unroll - for (int i = 0; i < params::opt / 4; i++) { - right[i] = x[params::degree / 2 - (tid + i * threads + 1)]; - } -#pragma unroll - for (int i = 0; i < params::opt / 4; i++) { - double2 tw = negacyclic_twiddle(tid + i * threads); - double add_RE = left[i].x + right[i].x; - double sub_RE = left[i].x - right[i].x; - double add_IM = left[i].y + right[i].y; - double sub_IM = left[i].y - right[i].y; - - double tmp1 = add_IM * tw.x - sub_RE * tw.y; - double tmp2 = sub_RE * tw.x + add_IM * tw.y; - x[tid + i * threads].x = (add_RE - tmp1) * 0.5; - x[tid + i * threads].y = (sub_IM + tmp2) * 0.5; - x[params::degree / 2 - (tid + i * threads + 1)].x = (add_RE + tmp1) * 0.5; - x[params::degree / 2 - (tid + i * threads + 1)].y = (-sub_IM + tmp2) * 0.5; - } } /* @@ -735,8 +165,6 @@ __global__ void batch_NSMFFT(double2 *d_input, double2 *d_output, __syncthreads(); NSMFFT_direct>(fft); __syncthreads(); - correction_direct_fft_inplace(fft); - __syncthreads(); tid = threadIdx.x; #pragma unroll diff --git a/src/fft/twiddles.cu b/src/fft/twiddles.cu index 074ce9e1f..25170dd4f 100644 --- a/src/fft/twiddles.cu +++ b/src/fft/twiddles.cu @@ -1,8204 +1,4099 @@ #include "cuComplex.h" -__constant__ short SW1[4096]; -__constant__ short SW2[4096]; - -__constant__ double2 negTwids3[4] = { - {0.923879532511286738483136105060, 0.382683432365089781779232680492}, - {0.382683432365089837290383911750, 0.923879532511286738483136105060}, - {-0.382683432365089726268081449234, 0.923879532511286738483136105060}, - {-0.923879532511286738483136105060, 0.382683432365089892801535143008}}; -__constant__ double2 negTwids4[8] = { - {0.980785280403230430579242238309, 0.195090322016128248083788321310}, - {0.831469612302545235671402679145, 0.555570233019602177648721408332}, - {0.555570233019602288671023870847, 0.831469612302545235671402679145}, - {0.195090322016128331350515168197, 0.980785280403230430579242238309}, - {-0.195090322016128192572637090052, 0.980785280403230430579242238309}, - {-0.555570233019601955604116483300, 0.831469612302545457716007604176}, - {-0.831469612302545346693705141661, 0.555570233019602177648721408332}, - {-0.980785280403230430579242238309, 0.195090322016128608906271324486}}; -__constant__ double2 negTwids5[16] = { - {0.995184726672196928731750631414, 0.098017140329560603628777926133}, - {0.956940335732208824381928025105, 0.290284677254462331053019852334}, - {0.881921264348355049556005269551, 0.471396736825997642039709489836}, - {0.773010453362736993376813643408, 0.634393284163645487794269683945}, +__constant__ double2 negtwiddles[4096] = { + {0, 0}, + {0.707106781186547461715008466854, 0.707106781186547572737310929369}, + {0.92387953251128673848313610506, 0.382683432365089781779232680492}, + {-0.382683432365089781779232680492, 0.92387953251128673848313610506}, + {0.980785280403230430579242238309, 0.19509032201612824808378832131}, + {-0.19509032201612824808378832131, 0.980785280403230430579242238309}, + {0.555570233019602177648721408332, 0.831469612302545235671402679145}, + {-0.831469612302545235671402679145, 0.555570233019602177648721408332}, + {0.995184726672196928731750631414, 0.0980171403295606036287779261329}, + {-0.0980171403295606036287779261329, 0.995184726672196928731750631414}, {0.634393284163645487794269683945, 0.773010453362736993376813643408}, - {0.471396736825997808573163183610, 0.881921264348354938533702807035}, - {0.290284677254462331053019852334, 0.956940335732208935404230487620}, - {0.098017140329560770162231619906, 0.995184726672196817709448168898}, - {-0.098017140329560645262141349576, 0.995184726672196928731750631414}, - {-0.290284677254462164519566158560, 0.956940335732208935404230487620}, - {-0.471396736825997697550860721094, 0.881921264348355049556005269551}, - {-0.634393284163645376771967221430, 0.773010453362737104399116105924}, {-0.773010453362736993376813643408, 0.634393284163645487794269683945}, - {-0.881921264348354938533702807035, 0.471396736825997864084314414868}, - {-0.956940335732208824381928025105, 0.290284677254462386564171083592}, - {-0.995184726672196817709448168898, 0.098017140329560825673382851164}}; -__constant__ double2 negTwids6[32] = { - {0.998795456205172405006464941835, 0.049067674327418014934565348995}, - {0.989176509964781014438983675063, 0.146730474455361747931902982600}, - {0.970031253194543974238683858857, 0.242980179903263870944130076168}, - {0.941544065183020806308888950298, 0.336889853392220051109262612954}, + {0.881921264348355049556005269551, 0.471396736825997642039709489836}, + {-0.471396736825997642039709489836, 0.881921264348355049556005269551}, + {0.290284677254462331053019852334, 0.956940335732208824381928025105}, + {-0.956940335732208824381928025105, 0.290284677254462331053019852334}, + {0.998795456205172405006464941835, 0.0490676743274180149345653489945}, + {-0.0490676743274180149345653489945, 0.998795456205172405006464941835}, + {0.671558954847018441114414599724, 0.740951125354959105884233849793}, + {-0.740951125354959105884233849793, 0.671558954847018441114414599724}, {0.903989293123443338195954765979, 0.427555093430282084909777040593}, - {0.857728610000272118085717920621, 0.514102744193221661284098900069}, - {0.803207531480644942867286317778, 0.595699304492433356905678465409}, - {0.740951125354959105884233849793, 0.671558954847018330092112137208}, - {0.671558954847018330092112137208, 0.740951125354959105884233849793}, - {0.595699304492433467927980927925, 0.803207531480644831844983855262}, - {0.514102744193221661284098900069, 0.857728610000272118085717920621}, - {0.427555093430282195932079503109, 0.903989293123443338195954765979}, + {-0.427555093430282084909777040593, 0.903989293123443338195954765979}, {0.336889853392220051109262612954, 0.941544065183020806308888950298}, - {0.242980179903263981966432538684, 0.970031253194543974238683858857}, - {0.146730474455361747931902982600, 0.989176509964781014438983675063}, - {0.049067674327418125956867811510, 0.998795456205172405006464941835}, - {-0.049067674327418007995671445087, 0.998795456205172405006464941835}, - {-0.146730474455361636909600520084, 0.989176509964781014438983675063}, + {-0.941544065183020806308888950298, 0.336889853392220051109262612954}, + {0.970031253194543974238683858857, 0.242980179903263870944130076168}, {-0.242980179903263870944130076168, 0.970031253194543974238683858857}, - {-0.336889853392219940086960150438, 0.941544065183020806308888950298}, - {-0.427555093430281862865172115562, 0.903989293123443449218257228495}, - {-0.514102744193221661284098900069, 0.857728610000272118085717920621}, + {0.514102744193221772306401362584, 0.857728610000272118085717920621}, + {-0.857728610000272118085717920621, 0.514102744193221772306401362584}, + {0.803207531480644942867286317778, 0.595699304492433356905678465409}, {-0.595699304492433356905678465409, 0.803207531480644942867286317778}, - {-0.671558954847018441114414599724, 0.740951125354958994861931387277}, - {-0.740951125354958883839628924761, 0.671558954847018552136717062240}, - {-0.803207531480644831844983855262, 0.595699304492433467927980927925}, - {-0.857728610000272007063415458106, 0.514102744193221772306401362584}, - {-0.903989293123443338195954765979, 0.427555093430282029398625809335}, - {-0.941544065183020695286586487782, 0.336889853392220328665018769243}, - {-0.970031253194543974238683858857, 0.242980179903264065233159385571}, - {-0.989176509964781014438983675063, 0.146730474455361803443054213858}, - {-0.998795456205172405006464941835, 0.049067674327417966362308021644}}; -__constant__ double2 negTwids7[64] = { - {0.999698818696204249967252053466, 0.024541228522912288123603019585}, - {0.997290456678690206970827603072, 0.073564563599667426307959772203}, - {0.992479534598709967063712156232, 0.122410675199216195663254325154}, - {0.985277642388941221618381405278, 0.170961888760301217171644339032}, - {0.975702130038528570032951847679, 0.219101240156869797592875670489}, - {0.963776065795439840222513794288, 0.266712757474898365384063936290}, - {0.949528180593036674750351266994, 0.313681740398891517607182777283}, - {0.932992798834738956692547162675, 0.359895036534988110865640464908}, + {0.1467304744553617479319029826, 0.989176509964781014438983675063}, + {-0.989176509964781014438983675063, 0.1467304744553617479319029826}, + {0.999698818696204249967252053466, 0.0245412285229122881236030195851}, + {-0.0245412285229122881236030195851, 0.999698818696204249967252053466}, + {0.689540544737066940506053924764, 0.724247082951467002764900371403}, + {-0.724247082951467002764900371403, 0.689540544737066940506053924764}, {0.914209755703530690951197357208, 0.405241314004989860997341111215}, - {0.893224301195515324458540362684, 0.449611329654606539651950924963}, - {0.870086991108711460540803273034, 0.492898192229784037898809856415}, - {0.844853565249707116890931501985, 0.534997619887097153323907150479}, - {0.817584813151583711388070696557, 0.575808191417845338655467912758}, - {0.788346427626606338634474013816, 0.615231590580626819253495796147}, - {0.757208846506484567484562830941, 0.653172842953776755514638807654}, - {0.724247082951467002764900371403, 0.689540544737066829483751462249}, - {0.689540544737066940506053924764, 0.724247082951466891742597908888}, - {0.653172842953776755514638807654, 0.757208846506484456462260368426}, - {0.615231590580626819253495796147, 0.788346427626606227612171551300}, - {0.575808191417845338655467912758, 0.817584813151583711388070696557}, - {0.534997619887097264346209612995, 0.844853565249707005868629039469}, - {0.492898192229784093409961087673, 0.870086991108711349518500810518}, - {0.449611329654606595163102156221, 0.893224301195515324458540362684}, - {0.405241314004989860997341111215, 0.914209755703530690951197357208}, - {0.359895036534988277399094158682, 0.932992798834738845670244700159}, - {0.313681740398891573118334008541, 0.949528180593036674750351266994}, - {0.266712757474898420895215167548, 0.963776065795439840222513794288}, - {0.219101240156869769837300054860, 0.975702130038528570032951847679}, - {0.170961888760301355949522417177, 0.985277642388941221618381405278}, - {0.122410675199216278929981172041, 0.992479534598709967063712156232}, - {0.073564563599667454063535387832, 0.997290456678690206970827603072}, - {0.024541228522912263837474355910, 0.999698818696204249967252053466}, - {-0.024541228522912142406831037533, 0.999698818696204249967252053466}, - {-0.073564563599667329163445117501, 0.997290456678690206970827603072}, - {-0.122410675199216154029890901711, 0.992479534598709967063712156232}, - {-0.170961888760301244927219954661, 0.985277642388941221618381405278}, - {-0.219101240156869658814997592344, 0.975702130038528570032951847679}, - {-0.266712757474898309872912705032, 0.963776065795439840222513794288}, - {-0.313681740398891406584880314767, 0.949528180593036674750351266994}, - {-0.359895036534988166376791696166, 0.932992798834738845670244700159}, - {-0.405241314004989749975038648699, 0.914209755703530690951197357208}, - {-0.449611329654606706185404618736, 0.893224301195515213436237900169}, - {-0.492898192229783982387658625157, 0.870086991108711460540803273034}, - {-0.534997619887097042301604687964, 0.844853565249707227913233964500}, - {-0.575808191417845338655467912758, 0.817584813151583711388070696557}, - {-0.615231590580626708231193333631, 0.788346427626606338634474013816}, - {-0.653172842953776533470033882622, 0.757208846506484678506865293457}, - {-0.689540544737066940506053924764, 0.724247082951466891742597908888}, - {-0.724247082951466780720295446372, 0.689540544737067051528356387280}, - {-0.757208846506484567484562830941, 0.653172842953776644492336345138}, - {-0.788346427626606227612171551300, 0.615231590580626930275798258663}, - {-0.817584813151583600365768234042, 0.575808191417845449677770375274}, + {-0.405241314004989860997341111215, 0.914209755703530690951197357208}, + {0.359895036534988110865640464908, 0.932992798834738845670244700159}, + {-0.932992798834738845670244700159, 0.359895036534988110865640464908}, + {0.975702130038528570032951847679, 0.219101240156869797592875670489}, + {-0.219101240156869797592875670489, 0.975702130038528570032951847679}, + {0.534997619887097153323907150479, 0.844853565249707116890931501985}, {-0.844853565249707116890931501985, 0.534997619887097153323907150479}, - {-0.870086991108711349518500810518, 0.492898192229784148921112318931}, - {-0.893224301195515213436237900169, 0.449611329654606872718858312510}, - {-0.914209755703530690951197357208, 0.405241314004989916508492342473}, - {-0.932992798834738845670244700159, 0.359895036534988332910245389940}, - {-0.949528180593036674750351266994, 0.313681740398891406584880314767}, - {-0.963776065795439840222513794288, 0.266712757474898476406366398805}, - {-0.975702130038528459010649385164, 0.219101240156870047393056211149}, + {0.817584813151583711388070696557, 0.575808191417845338655467912758}, + {-0.575808191417845338655467912758, 0.817584813151583711388070696557}, + {0.170961888760301217171644339032, 0.985277642388941221618381405278}, {-0.985277642388941221618381405278, 0.170961888760301217171644339032}, - {-0.992479534598709967063712156232, 0.122410675199216348318920211113}, - {-0.997290456678690206970827603072, 0.073564563599667731619291544121}, - {-0.999698818696204249967252053466, 0.024541228522912326287519491075}}; -__constant__ double2 negTwids8[128] = { - {0.999924701839144502990563978528, 0.012271538285719925387429185548}, - {0.999322384588349543754759451986, 0.036807222941358831713731802893}, - {0.998118112900149179189668302570, 0.061320736302208578294425933564}, - {0.996312612182778001290728298045, 0.085797312344439893849745715215}, - {0.993906970002356060511772284372, 0.110222207293883059375794175594}, - {0.990902635427780009713671915961, 0.134580708507126167727818710773}, - {0.987301418157858434732077057561, 0.158858143333861445700705417039}, - {0.983105487431216285010293631785, 0.183039887955140950781540709613}, - {0.978317370719627654729322330240, 0.207111376192218560321478548758}, - {0.972939952205560176778931236186, 0.231058108280671109513448868711}, - {0.966976471044852070590991388599, 0.254865659604514571690003776894}, - {0.960430519415565786545130322338, 0.278519689385053059726971014243}, - {0.953306040354193862107479162660, 0.302005949319228084171129466995}, - {0.945607325380521279711842908000, 0.325310292162262926218829761638}, - {0.937339011912574959772825877735, 0.348418680249434564721866536274}, - {0.928506080473215589243807244202, 0.371317193951837543064442570540}, + {0.992479534598709967063712156232, 0.122410675199216195663254325154}, + {-0.122410675199216195663254325154, 0.992479534598709967063712156232}, + {0.615231590580626819253495796147, 0.788346427626606338634474013816}, + {-0.788346427626606338634474013816, 0.615231590580626819253495796147}, + {0.870086991108711460540803273034, 0.492898192229784037898809856415}, + {-0.492898192229784037898809856415, 0.870086991108711460540803273034}, + {0.26671275747489836538406393629, 0.963776065795439840222513794288}, + {-0.963776065795439840222513794288, 0.26671275747489836538406393629}, + {0.949528180593036674750351266994, 0.313681740398891462096031546025}, + {-0.313681740398891462096031546025, 0.949528180593036674750351266994}, + {0.449611329654606595163102156221, 0.893224301195515324458540362684}, + {-0.893224301195515324458540362684, 0.449611329654606595163102156221}, + {0.757208846506484567484562830941, 0.653172842953776755514638807654}, + {-0.653172842953776755514638807654, 0.757208846506484567484562830941}, + {0.0735645635996674263079597722026, 0.997290456678690206970827603072}, + {-0.997290456678690206970827603072, 0.0735645635996674263079597722026}, + {0.999924701839144502990563978528, 0.0122715382857199253874291855482}, + {-0.0122715382857199253874291855482, 0.999924701839144502990563978528}, + {0.69837624940897291558883352991, 0.715730825283818705706551099865}, + {-0.715730825283818705706551099865, 0.69837624940897291558883352991}, {0.919113851690057770404962411703, 0.393992040061048098831264496766}, - {0.909167983090522380251741196844, 0.416429560097637152527028092663}, - {0.898674465693953816725070282700, 0.438616238538527658530341568621}, - {0.887639620402853934955089698633, 0.460538710958240005144403994564}, - {0.876070094195406601222941844753, 0.482183772079122718867694175060}, - {0.863972856121586807454093559500, 0.503538383725717575423175276228}, - {0.851355193105265195541164757742, 0.524589682678468949283967504016}, - {0.838224705554838078747081908659, 0.545324988422046463831804885558}, - {0.824589302785025290987164225953, 0.565731810783613120463542145444}, - {0.810457198252594768206336084404, 0.585797857456438864076631034550}, - {0.795836904608883566325516767392, 0.605511041404325545123299434636}, - {0.780737228572094488221466690447, 0.624859488142386343412226779037}, - {0.765167265622458958596041611600, 0.643831542889791386130582395708}, - {0.749136394523459370198281703779, 0.662415777590171783728578702721}, - {0.732654271672412815696873167326, 0.680600997795453022121137109934}, - {0.715730825283818594684248637350, 0.698376249408972915588833529910}, - {0.698376249408972915588833529910, 0.715730825283818594684248637350}, - {0.680600997795453133143439572450, 0.732654271672412815696873167326}, - {0.662415777590171783728578702721, 0.749136394523459259175979241263}, - {0.643831542889791497152884858224, 0.765167265622458958596041611600}, - {0.624859488142386454434529241553, 0.780737228572094377199164227932}, - {0.605511041404325545123299434636, 0.795836904608883455303214304877}, - {0.585797857456438864076631034550, 0.810457198252594768206336084404}, - {0.565731810783613231485844607960, 0.824589302785025290987164225953}, - {0.545324988422046463831804885558, 0.838224705554837967724779446144}, - {0.524589682678468838261665041500, 0.851355193105265195541164757742}, - {0.503538383725717575423175276228, 0.863972856121586696431791096984}, - {0.482183772079122829889996637576, 0.876070094195406601222941844753}, - {0.460538710958240005144403994564, 0.887639620402853934955089698633}, - {0.438616238538527714041492799879, 0.898674465693953816725070282700}, - {0.416429560097637319060481786437, 0.909167983090522269229438734328}, - {0.393992040061048098831264496766, 0.919113851690057770404962411703}, - {0.371317193951837598575593801797, 0.928506080473215478221504781686}, - {0.348418680249434509210715305016, 0.937339011912574959772825877735}, - {0.325310292162262981729980992895, 0.945607325380521279711842908000}, - {0.302005949319228195193431929511, 0.953306040354193751085176700144}, - {0.278519689385053059726971014243, 0.960430519415565786545130322338}, - {0.254865659604514627201155008152, 0.966976471044852070590991388599}, - {0.231058108280671276046902562484, 0.972939952205560065756628773670}, - {0.207111376192218560321478548758, 0.978317370719627654729322330240}, - {0.183039887955141061803843172129, 0.983105487431216285010293631785}, - {0.158858143333861390189554185781, 0.987301418157858434732077057561}, - {0.134580708507126223238969942031, 0.990902635427780009713671915961}, - {0.110222207293883184275884445924, 0.993906970002356060511772284372}, - {0.085797312344439879971957907401, 0.996312612182778001290728298045}, - {0.061320736302208647683364972636, 0.998118112900149179189668302570}, - {0.036807222941358991308291592759, 0.999322384588349543754759451986}, - {0.012271538285719944469387421293, 0.999924701839144502990563978528}, - {-0.012271538285719823038744102917, 0.999924701839144502990563978528}, - {-0.036807222941358866408201322429, 0.999322384588349543754759451986}, - {-0.061320736302208529722168606213, 0.998118112900149179189668302570}, - {-0.085797312344439755071867637071, 0.996312612182778001290728298045}, + {-0.393992040061048098831264496766, 0.919113851690057770404962411703}, + {0.37131719395183754306444257054, 0.928506080473215589243807244202}, + {-0.928506080473215589243807244202, 0.37131719395183754306444257054}, + {0.97831737071962765472932233024, 0.207111376192218532565902933129}, + {-0.207111376192218532565902933129, 0.97831737071962765472932233024}, + {0.545324988422046463831804885558, 0.838224705554838078747081908659}, + {-0.838224705554838078747081908659, 0.545324988422046463831804885558}, + {0.824589302785025290987164225953, 0.56573181078361323148584460796}, + {-0.56573181078361323148584460796, 0.824589302785025290987164225953}, + {0.183039887955140950781540709613, 0.983105487431216285010293631785}, + {-0.983105487431216285010293631785, 0.183039887955140950781540709613}, + {0.993906970002356060511772284372, 0.110222207293883059375794175594}, {-0.110222207293883059375794175594, 0.993906970002356060511772284372}, - {-0.134580708507126112216667479515, 0.990902635427780009713671915961}, - {-0.158858143333861279167251723266, 0.987301418157858434732077057561}, - {-0.183039887955140923025965093984, 0.983105487431216285010293631785}, - {-0.207111376192218449299176086242, 0.978317370719627654729322330240}, - {-0.231058108280671137269024484340, 0.972939952205560176778931236186}, - {-0.254865659604514516178852545636, 0.966976471044852070590991388599}, - {-0.278519689385052948704668551727, 0.960430519415565897567432784854}, - {-0.302005949319228084171129466995, 0.953306040354193862107479162660}, - {-0.325310292162262870707678530380, 0.945607325380521390734145370516}, - {-0.348418680249434398188412842501, 0.937339011912574959772825877735}, - {-0.371317193951837487553291339282, 0.928506080473215589243807244202}, - {-0.393992040061047987808962034251, 0.919113851690057770404962411703}, - {-0.416429560097636985993574398890, 0.909167983090522491274043659359}, - {-0.438616238538527380974585412332, 0.898674465693953927747372745216}, - {-0.460538710958240060655555225821, 0.887639620402853934955089698633}, - {-0.482183772079122718867694175060, 0.876070094195406601222941844753}, - {-0.503538383725717464400872813712, 0.863972856121586807454093559500}, - {-0.524589682678468727239362578985, 0.851355193105265195541164757742}, - {-0.545324988422046241787199960527, 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{0.515089208144697274782686235994, 0.857136574679244866992178231158}, + {-0.857136574679244866992178231158, 0.515089208144697274782686235994}, + {0.803892343226241257170272547228, 0.594774831765957467943906067376}, + {-0.594774831765957467943906067376, 0.803892343226241257170272547228}, + {0.147868410418422219221312730042, 0.989007044060015272357588855812}, + {-0.989007044060015272357588855812, 0.147868410418422219221312730042}, + {0.989344666578752640617722136085, 0.145592344277358370918662444637}, + {-0.145592344277358370918662444637, 0.989344666578752640617722136085}, + {0.596622988741213333696578047238, 0.802521656595946319967538329365}, + {-0.802521656595946319967538329365, 0.596622988741213333696578047238}, + {0.858319510017173437077531161776, 0.513115599766640562151565063687}, + {-0.513115599766640562151565063687, 0.858319510017173437077531161776}, + {0.244096025830264184985907149894, 0.969751066085452140264067111275}, + {-0.969751066085452140264067111275, 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{-0.470381787368520709602393026216, 0.882463015719070154041503428743}, + {0.291385430966355662985023400324, 0.95660573415621508175377130101}, + {-0.95660573415621508175377130101, 0.291385430966355662985023400324}, + {0.95727367068575519581941080105, 0.289183539316850257705482363235}, + {-0.289183539316850257705482363235, 0.95727367068575519581941080105}, + {0.472411062334764098036288260118, 0.881378345651706918140178004251}, + {-0.881378345651706918140178004251, 0.472411062334764098036288260118}, + {0.77373980194926184061898766231, 0.633503527124764320710426090955}, + {-0.633503527124764320710426090955, 0.77373980194926184061898766231}, + {0.0991620208967425031953979441823, 0.995071300767776167894851369056}, + {-0.995071300767776167894851369056, 0.0991620208967425031953979441823}, + {0.981009079866112632117847169866, 0.193961813819738870812159348134}, + {-0.193961813819738870812159348134, 0.981009079866112632117847169866}, + {0.556526458935723722376565092418, 0.830829886622083568781249596213}, + {-0.830829886622083568781249596213, 0.556526458935723722376565092418}, + {0.832108237435735587084195685748, 0.55461327174130403694363167233}, + {-0.55461327174130403694363167233, 0.832108237435735587084195685748}, + {0.19621857198766087804209234946, 0.980560182756327836095522343385}, + {-0.980560182756327836095522343385, 0.19621857198766087804209234946}, + {0.924319192757675156535412952508, 0.381620269246537358043269705377}, + {-0.381620269246537358043269705377, 0.924319192757675156535412952508}, + {0.383746088957365005800426160931, 0.923438649402290367973478169006}, + {-0.923438649402290367973478169006, 0.383746088957365005800426160931}, + {0.70791982920081630847874976098, 0.706292797233758484765075991163}, + {-0.706292797233758484765075991163, 0.70791982920081630847874976098}, + {0.00115048533711384847431913325266, 0.99999933819152553304832053982}, + {-0.99999933819152553304832053982, 0.00115048533711384847431913325266}}; diff --git a/src/fft/twiddles.cuh b/src/fft/twiddles.cuh index 7d8481179..2b8ffceab 100644 --- a/src/fft/twiddles.cuh +++ b/src/fft/twiddles.cuh @@ -2,19 +2,6 @@ #ifndef GPU_BOOTSTRAP_TWIDDLES_CUH #define GPU_BOOTSTRAP_TWIDDLES_CUH -extern __constant__ short SW1[4096]; -extern __constant__ short SW2[4096]; - -extern __constant__ double2 negTwids3[4]; -extern __constant__ double2 negTwids4[8]; -extern __constant__ double2 negTwids5[16]; -extern __constant__ double2 negTwids6[32]; -extern __constant__ double2 negTwids7[64]; -extern __constant__ double2 negTwids8[128]; -extern __constant__ double2 negTwids9[256]; -extern __constant__ double2 negTwids10[512]; -extern __constant__ double2 negTwids11[1024]; -extern __device__ double2 negTwids12[2048]; -extern __device__ double2 negTwids13[4096]; +extern __constant__ double2 negtwiddles[4096]; #endif diff --git a/src/polynomial/functions.cuh b/src/polynomial/functions.cuh index bbc839390..e40773820 100644 --- a/src/polynomial/functions.cuh +++ b/src/polynomial/functions.cuh @@ -170,8 +170,8 @@ __device__ void add_to_torus(double2 *m_values, Torus *result) { Torus V2 = 0; typecast_double_to_torus(frac, V2); - result[tid * 2] += V1; - result[tid * 2 + 1] += V2; + result[tid] += V1; + result[tid + params::degree / 2] += V2; tid = tid + params::degree / params::opt; } } diff --git a/src/vertical_packing.cuh b/src/vertical_packing.cuh index 7af9221bc..d3ef42446 100644 --- a/src/vertical_packing.cuh +++ b/src/vertical_packing.cuh @@ -21,17 +21,11 @@ template __device__ void fft(double2 *output) { // Switch to the FFT space NSMFFT_direct>(output); synchronize_threads_in_block(); - - correction_direct_fft_inplace(output); - synchronize_threads_in_block(); } template __device__ void ifft_inplace(double2 *data) { synchronize_threads_in_block(); - correction_inverse_fft_inplace(data); - synchronize_threads_in_block(); - NSMFFT_inverse>(data); synchronize_threads_in_block(); }