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lavu/tx: add parity revtab generator version
This will be used for SIMD support.
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@ -158,6 +158,55 @@ int ff_tx_gen_ptwo_inplace_revtab_idx(AVTXContext *s)
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return 0;
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}
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static void parity_revtab_generator(int *revtab, int n, int inv, int offset,
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int is_dual, int dual_high, int len,
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int basis, int dual_stride)
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{
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len >>= 1;
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if (len <= basis) {
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int k1, k2, *even, *odd, stride;
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is_dual = is_dual && dual_stride;
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dual_high = is_dual & dual_high;
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stride = is_dual ? FFMIN(dual_stride, len) : 0;
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even = &revtab[offset + dual_high*(stride - 2*len)];
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odd = &even[len + (is_dual && !dual_high)*len + dual_high*len];
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for (int i = 0; i < len; i++) {
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k1 = -split_radix_permutation(offset + i*2 + 0, n, inv) & (n - 1);
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k2 = -split_radix_permutation(offset + i*2 + 1, n, inv) & (n - 1);
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*even++ = k1;
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*odd++ = k2;
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if (stride && !((i + 1) % stride)) {
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even += stride;
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odd += stride;
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}
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}
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return;
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}
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parity_revtab_generator(revtab, n, inv, offset,
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0, 0, len >> 0, basis, dual_stride);
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parity_revtab_generator(revtab, n, inv, offset + (len >> 0),
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1, 0, len >> 1, basis, dual_stride);
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parity_revtab_generator(revtab, n, inv, offset + (len >> 0) + (len >> 1),
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1, 1, len >> 1, basis, dual_stride);
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}
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void ff_tx_gen_split_radix_parity_revtab(int *revtab, int len, int inv,
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int basis, int dual_stride)
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{
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basis >>= 1;
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if (len < basis)
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return;
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av_assert0(!dual_stride || !(dual_stride & (dual_stride - 1)));
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av_assert0(dual_stride <= basis);
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parity_revtab_generator(revtab, len, inv, 0, 0, 0, len, basis, dual_stride);
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}
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av_cold void av_tx_uninit(AVTXContext **ctx)
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{
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if (!(*ctx))
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@ -149,6 +149,37 @@ int ff_tx_gen_ptwo_revtab(AVTXContext *s, int invert_lookup);
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*/
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int ff_tx_gen_ptwo_inplace_revtab_idx(AVTXContext *s);
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/*
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* This generates a parity-based revtab of length len and direction inv.
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*
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* Parity means even and odd complex numbers will be split, e.g. the even
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* coefficients will come first, after which the odd coefficients will be
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* placed. For example, a 4-point transform's coefficients after reordering:
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* z[0].re, z[0].im, z[2].re, z[2].im, z[1].re, z[1].im, z[3].re, z[3].im
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*
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* The basis argument is the length of the largest non-composite transform
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* supported, and also implies that the basis/2 transform is supported as well,
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* as the split-radix algorithm requires it to be.
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*
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* The dual_stride argument indicates that both the basis, as well as the
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* basis/2 transforms support doing two transforms at once, and the coefficients
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* will be interleaved between each pair in a split-radix like so (stride == 2):
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* tx1[0], tx1[2], tx2[0], tx2[2], tx1[1], tx1[3], tx2[1], tx2[3]
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* A non-zero number switches this on, with the value indicating the stride
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* (how many values of 1 transform to put first before switching to the other).
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* Must be a power of two or 0. Must be less than the basis.
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* Value will be clipped to the transform size, so for a basis of 16 and a
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* dual_stride of 8, dual 8-point transforms will be laid out as if dual_stride
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* was set to 4.
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* Usually you'll set this to half the complex numbers that fit in a single
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* register or 0. This allows to reuse SSE functions as dual-transform
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* functions in AVX mode.
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*
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* If length is smaller than basis/2 this function will not do anything.
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*/
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void ff_tx_gen_split_radix_parity_revtab(int *revtab, int len, int inv,
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int basis, int dual_stride);
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/* Templated init functions */
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int ff_tx_init_mdct_fft_float(AVTXContext *s, av_tx_fn *tx,
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enum AVTXType type, int inv, int len,
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