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void | arm_dot_prod_f16 (const float16_t *pSrcA, const float16_t *pSrcB, uint32_t blockSize, float16_t *result) |
| Dot product of floating-point vectors.
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void | arm_dot_prod_f32 (const float32_t *pSrcA, const float32_t *pSrcB, uint32_t blockSize, float32_t *result) |
| Dot product of floating-point vectors.
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void | arm_dot_prod_f64 (const float64_t *pSrcA, const float64_t *pSrcB, uint32_t blockSize, float64_t *result) |
| Dot product of floating-point vectors.
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void | arm_dot_prod_q15 (const q15_t *pSrcA, const q15_t *pSrcB, uint32_t blockSize, q63_t *result) |
| Dot product of Q15 vectors.
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void | arm_dot_prod_q31 (const q31_t *pSrcA, const q31_t *pSrcB, uint32_t blockSize, q63_t *result) |
| Dot product of Q31 vectors.
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void | arm_dot_prod_q7 (const q7_t *pSrcA, const q7_t *pSrcB, uint32_t blockSize, q31_t *result) |
| Dot product of Q7 vectors.
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Computes the dot product of two vectors. The vectors are multiplied element-by-element and then summed.
sum = pSrcA[0]*pSrcB[0] + pSrcA[1]*pSrcB[1] + ... + pSrcA[blockSize-1]*pSrcB[blockSize-1]
There are separate functions for floating-point, Q7, Q15, and Q31 data types.
◆ arm_dot_prod_f16()
void arm_dot_prod_f16 |
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const float16_t * |
pSrcA, |
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const float16_t * |
pSrcB, |
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uint32_t |
blockSize, |
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float16_t * |
result |
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) |
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Dot product of floating-point vectors.
- Parameters
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[in] | pSrcA | points to the first input vector. |
[in] | pSrcB | points to the second input vector. |
[in] | blockSize | number of samples in each vector. |
[out] | result | output result returned here. |
◆ arm_dot_prod_f32()
Dot product of floating-point vectors.
- Parameters
-
[in] | pSrcA | points to the first input vector. |
[in] | pSrcB | points to the second input vector. |
[in] | blockSize | number of samples in each vector. |
[out] | result | output result returned here. |
◆ arm_dot_prod_f64()
Dot product of floating-point vectors.
- Parameters
-
[in] | pSrcA | points to the first input vector. |
[in] | pSrcB | points to the second input vector. |
[in] | blockSize | number of samples in each vector. |
[out] | result | output result returned here. |
◆ arm_dot_prod_q15()
void arm_dot_prod_q15 |
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const q15_t * |
pSrcA, |
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const q15_t * |
pSrcB, |
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uint32_t |
blockSize, |
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q63_t * |
result |
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) |
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Dot product of Q15 vectors.
- Parameters
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[in] | pSrcA | points to the first input vector |
[in] | pSrcB | points to the second input vector |
[in] | blockSize | number of samples in each vector |
[out] | result | output result returned here |
- Scaling and Overflow Behavior
- The intermediate multiplications are in 1.15 x 1.15 = 2.30 format and these results are added to a 64-bit accumulator in 34.30 format. Nonsaturating additions are used and given that there are 33 guard bits in the accumulator there is no risk of overflow. The return result is in 34.30 format.
◆ arm_dot_prod_q31()
void arm_dot_prod_q31 |
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const q31_t * |
pSrcA, |
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const q31_t * |
pSrcB, |
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uint32_t |
blockSize, |
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q63_t * |
result |
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) |
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Dot product of Q31 vectors.
- Parameters
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[in] | pSrcA | points to the first input vector. |
[in] | pSrcB | points to the second input vector. |
[in] | blockSize | number of samples in each vector. |
[out] | result | output result returned here. |
- Scaling and Overflow Behavior
- The intermediate multiplications are in 1.31 x 1.31 = 2.62 format and these are truncated to 2.48 format by discarding the lower 14 bits. The 2.48 result is then added without saturation to a 64-bit accumulator in 16.48 format. There are 15 guard bits in the accumulator and there is no risk of overflow as long as the length of the vectors is less than 2^16 elements. The return result is in 16.48 format.
◆ arm_dot_prod_q7()
void arm_dot_prod_q7 |
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const q7_t * |
pSrcA, |
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const q7_t * |
pSrcB, |
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uint32_t |
blockSize, |
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q31_t * |
result |
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) |
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Dot product of Q7 vectors.
- Parameters
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[in] | pSrcA | points to the first input vector |
[in] | pSrcB | points to the second input vector |
[in] | blockSize | number of samples in each vector |
[out] | result | output result returned here |
- Scaling and Overflow Behavior
- The intermediate multiplications are in 1.7 x 1.7 = 2.14 format and these results are added to an accumulator in 18.14 format. Nonsaturating additions are used and there is no danger of wrap around as long as the vectors are less than 2^18 elements long. The return result is in 18.14 format.