1484 lines
71 KiB
C
1484 lines
71 KiB
C
/*
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* Copyright (C) 2017 C-SKY Microsystems Co., Ltd. All rights reserved.
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*
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* Licensed under the Apache License, Version 2.0 (the "License");
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* you may not use this file except in compliance with the License.
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* You may obtain a copy of the License at
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*
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* http://www.apache.org/licenses/LICENSE-2.0
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*
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* Unless required by applicable law or agreed to in writing, software
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* distributed under the License is distributed on an "AS IS" BASIS,
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* WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
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* See the License for the specific language governing permissions and
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* limitations under the License.
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*/
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/******************************************************************************
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* @file csi_simd.h
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* @brief CSI Single Instruction Multiple Data (SIMD) Header File for GCC.
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* @version V1.0
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* @date 02. June 2017
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******************************************************************************/
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#ifndef _CSI_SIMD_H_
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#define _CSI_SIMD_H_
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/**
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\brief Halfword packing instruction. Combines bits[15:0] of val1 with bits[31:16]
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of val2 levitated with the val3.
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\details Combine a halfword from one register with a halfword from another register.
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The second argument can be left-shifted before extraction of the halfword.
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\param [in] val1 first 16-bit operands
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\param [in] val2 second 16-bit operands
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\param [in] val3 value for left-shifting val2. Value range [0..31].
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\return the combination of halfwords.
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\remark
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res[15:0] = val1[15:0] \n
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res[31:16] = val2[31:16] << val3
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*/
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__ALWAYS_INLINE uint32_t __PKHBT(uint32_t val1, uint32_t val2, uint32_t val3)
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{
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return ((((int32_t)(val1) << 0) & (int32_t)0x0000FFFF) | (((int32_t)(val2) << val3) & (int32_t)0xFFFF0000));
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}
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/**
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\brief Halfword packing instruction. Combines bits[31:16] of val1 with bits[15:0]
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of val2 right-shifted with the val3.
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\details Combine a halfword from one register with a halfword from another register.
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The second argument can be right-shifted before extraction of the halfword.
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\param [in] val1 first 16-bit operands
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\param [in] val2 second 16-bit operands
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\param [in] val3 value for right-shifting val2. Value range [1..32].
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\return the combination of halfwords.
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\remark
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res[15:0] = val2[15:0] >> val3 \n
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res[31:16] = val1[31:16]
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*/
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__ALWAYS_INLINE uint32_t __PKHTB(uint32_t val1, uint32_t val2, uint32_t val3)
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{
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return ((((int32_t)(val1) << 0) & (int32_t)0xFFFF0000) | (((int32_t)(val2) >> val3) & (int32_t)0x0000FFFF));
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}
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/**
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\brief Dual 16-bit signed saturate.
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\details This function saturates a signed value.
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\param [in] x two signed 16-bit values to be saturated.
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\param [in] y bit position for saturation, an integral constant expression in the range 1 to 16.
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\return the sum of the absolute differences of the following bytes, added to the accumulation value:\n
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the signed saturation of the low halfword in val1, saturated to the bit position specified in
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val2 and returned in the low halfword of the return value.\n
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the signed saturation of the high halfword in val1, saturated to the bit position specified in
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val2 and returned in the high halfword of the return value.
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*/
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__ALWAYS_INLINE uint32_t __SSAT16(int32_t x, const uint32_t y)
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{
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int32_t r = 0, s = 0;
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r = __SSAT((((int32_t)x << 16) >> 16), y) & (int32_t)0x0000FFFF;
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s = __SSAT((((int32_t)x) >> 16), y) & (int32_t)0x0000FFFF;
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return ((uint32_t)((s << 16) | (r)));
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}
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/**
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\brief Dual 16-bit unsigned saturate.
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\details This function enables you to saturate two signed 16-bit values to a selected unsigned range.
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\param [in] x two signed 16-bit values to be saturated.
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\param [in] y bit position for saturation, an integral constant expression in the range 1 to 16.
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\return the saturation of the two signed 16-bit values, as non-negative values:
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the saturation of the low halfword in val1, saturated to the bit position specified in
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val2 and returned in the low halfword of the return value.\n
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the saturation of the high halfword in val1, saturated to the bit position specified in
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val2 and returned in the high halfword of the return value.
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*/
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__ALWAYS_INLINE uint32_t __USAT16(uint32_t x, const uint32_t y)
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{
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int32_t r = 0, s = 0;
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r = __IUSAT(((x << 16) >> 16), y) & 0x0000FFFF;
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s = __IUSAT(((x) >> 16), y) & 0x0000FFFF;
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return ((s << 16) | (r));
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}
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/**
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\brief Quad 8-bit saturating addition.
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\details This function enables you to perform four 8-bit integer additions,
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saturating the results to the 8-bit signed integer range -2^7 <= x <= 2^7 - 1.
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\param [in] x first four 8-bit summands.
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\param [in] y second four 8-bit summands.
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\return the saturated addition of the first byte of each operand in the first byte of the return value.\n
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the saturated addition of the second byte of each operand in the second byte of the return value.\n
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the saturated addition of the third byte of each operand in the third byte of the return value.\n
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the saturated addition of the fourth byte of each operand in the fourth byte of the return value.\n
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The returned results are saturated to the 8-bit signed integer range -2^7 <= x <= 2^7 - 1.
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\remark
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res[7:0] = val1[7:0] + val2[7:0] \n
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res[15:8] = val1[15:8] + val2[15:8] \n
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res[23:16] = val1[23:16] + val2[23:16] \n
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res[31:24] = val1[31:24] + val2[31:24]
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*/
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__ALWAYS_INLINE uint32_t __QADD8(uint32_t x, uint32_t y)
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{
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int32_t r, s, t, u;
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r = __SSAT(((((int32_t)x << 24) >> 24) + (((int32_t)y << 24) >> 24)), 8) & (int32_t)0x000000FF;
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s = __SSAT(((((int32_t)x << 16) >> 24) + (((int32_t)y << 16) >> 24)), 8) & (int32_t)0x000000FF;
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t = __SSAT(((((int32_t)x << 8) >> 24) + (((int32_t)y << 8) >> 24)), 8) & (int32_t)0x000000FF;
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u = __SSAT(((((int32_t)x) >> 24) + (((int32_t)y) >> 24)), 8) & (int32_t)0x000000FF;
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return ((uint32_t)((u << 24) | (t << 16) | (s << 8) | (r)));
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}
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/**
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\brief Quad 8-bit unsigned saturating addition.
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\details This function enables you to perform four unsigned 8-bit integer additions,
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saturating the results to the 8-bit unsigned integer range 0 < x < 2^8 - 1.
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\param [in] x first four 8-bit summands.
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\param [in] y second four 8-bit summands.
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\return the saturated addition of the first byte of each operand in the first byte of the return value.\n
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the saturated addition of the second byte of each operand in the second byte of the return value.\n
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the saturated addition of the third byte of each operand in the third byte of the return value.\n
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the saturated addition of the fourth byte of each operand in the fourth byte of the return value.\n
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The returned results are saturated to the 8-bit signed integer range 0 <= x <= 2^8 - 1.
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\remark
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res[7:0] = val1[7:0] + val2[7:0] \n
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res[15:8] = val1[15:8] + val2[15:8] \n
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res[23:16] = val1[23:16] + val2[23:16] \n
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res[31:24] = val1[31:24] + val2[31:24]
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*/
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__ALWAYS_INLINE uint32_t __UQADD8(uint32_t x, uint32_t y)
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{
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int32_t r, s, t, u;
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r = __IUSAT((((x << 24) >> 24) + ((y << 24) >> 24)), 8) & 0x000000FF;
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s = __IUSAT((((x << 16) >> 24) + ((y << 16) >> 24)), 8) & 0x000000FF;
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t = __IUSAT((((x << 8) >> 24) + ((y << 8) >> 24)), 8) & 0x000000FF;
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u = __IUSAT((((x) >> 24) + ((y) >> 24)), 8) & 0x000000FF;
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return ((u << 24) | (t << 16) | (s << 8) | (r));
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}
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/**
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\brief Quad 8-bit signed addition.
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\details This function performs four 8-bit signed integer additions.
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\param [in] x first four 8-bit summands.
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\param [in] y second four 8-bit summands.
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\return the addition of the first bytes from each operand, in the first byte of the return value.\n
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the addition of the second bytes of each operand, in the second byte of the return value.\n
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the addition of the third bytes of each operand, in the third byte of the return value.\n
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the addition of the fourth bytes of each operand, in the fourth byte of the return value.
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\remark
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res[7:0] = val1[7:0] + val2[7:0] \n
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res[15:8] = val1[15:8] + val2[15:8] \n
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res[23:16] = val1[23:16] + val2[23:16] \n
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res[31:24] = val1[31:24] + val2[31:24]
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*/
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__ALWAYS_INLINE uint32_t __SADD8(uint32_t x, uint32_t y)
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{
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int32_t r, s, t, u;
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r = ((((int32_t)x << 24) >> 24) + (((int32_t)y << 24) >> 24)) & (int32_t)0x000000FF;
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s = ((((int32_t)x << 16) >> 24) + (((int32_t)y << 16) >> 24)) & (int32_t)0x000000FF;
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t = ((((int32_t)x << 8) >> 24) + (((int32_t)y << 8) >> 24)) & (int32_t)0x000000FF;
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u = ((((int32_t)x) >> 24) + (((int32_t)y) >> 24)) & (int32_t)0x000000FF;
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return ((uint32_t)((u << 24) | (t << 16) | (s << 8) | (r)));
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}
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/**
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\brief Quad 8-bit unsigned addition.
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\details This function performs four unsigned 8-bit integer additions.
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\param [in] x first four 8-bit summands.
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\param [in] y second four 8-bit summands.
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\return the addition of the first bytes from each operand, in the first byte of the return value.\n
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the addition of the second bytes of each operand, in the second byte of the return value.\n
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the addition of the third bytes of each operand, in the third byte of the return value.\n
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the addition of the fourth bytes of each operand, in the fourth byte of the return value.
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\remark
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res[7:0] = val1[7:0] + val2[7:0] \n
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res[15:8] = val1[15:8] + val2[15:8] \n
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res[23:16] = val1[23:16] + val2[23:16] \n
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res[31:24] = val1[31:24] + val2[31:24]
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*/
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__ALWAYS_INLINE uint32_t __UADD8(uint32_t x, uint32_t y)
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{
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int32_t r, s, t, u;
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r = (((x << 24) >> 24) + ((y << 24) >> 24)) & 0x000000FF;
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s = (((x << 16) >> 24) + ((y << 16) >> 24)) & 0x000000FF;
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t = (((x << 8) >> 24) + ((y << 8) >> 24)) & 0x000000FF;
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u = (((x) >> 24) + ((y) >> 24)) & 0x000000FF;
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return ((u << 24) | (t << 16) | (s << 8) | (r));
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}
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/**
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\brief Quad 8-bit saturating subtract.
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\details This function enables you to perform four 8-bit integer subtractions,
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saturating the results to the 8-bit signed integer range -2^7 <= x <= 2^7 - 1.
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\param [in] x first four 8-bit summands.
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\param [in] y second four 8-bit summands.
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\return the subtraction of the first byte of each operand in the first byte of the return value.\n
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the subtraction of the second byte of each operand in the second byte of the return value.\n
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the subtraction of the third byte of each operand in the third byte of the return value.\n
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the subtraction of the fourth byte of each operand in the fourth byte of the return value.\n
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The returned results are saturated to the 8-bit signed integer range -2^7 <= x <= 2^7 - 1.
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\remark
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res[7:0] = val1[7:0] - val2[7:0] \n
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res[15:8] = val1[15:8] - val2[15:8] \n
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res[23:16] = val1[23:16] - val2[23:16] \n
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res[31:24] = val1[31:24] - val2[31:24]
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*/
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__ALWAYS_INLINE uint32_t __QSUB8(uint32_t x, uint32_t y)
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{
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int32_t r, s, t, u;
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r = __SSAT(((((int32_t)x << 24) >> 24) - (((int32_t)y << 24) >> 24)), 8) & (int32_t)0x000000FF;
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s = __SSAT(((((int32_t)x << 16) >> 24) - (((int32_t)y << 16) >> 24)), 8) & (int32_t)0x000000FF;
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t = __SSAT(((((int32_t)x << 8) >> 24) - (((int32_t)y << 8) >> 24)), 8) & (int32_t)0x000000FF;
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u = __SSAT(((((int32_t)x) >> 24) - (((int32_t)y) >> 24)), 8) & (int32_t)0x000000FF;
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return ((uint32_t)((u << 24) | (t << 16) | (s << 8) | (r)));
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}
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/**
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\brief Quad 8-bit unsigned saturating subtraction.
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\details This function enables you to perform four unsigned 8-bit integer subtractions,
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saturating the results to the 8-bit unsigned integer range 0 < x < 2^8 - 1.
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\param [in] x first four 8-bit summands.
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\param [in] y second four 8-bit summands.
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\return the subtraction of the first byte of each operand in the first byte of the return value.\n
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the subtraction of the second byte of each operand in the second byte of the return value.\n
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the subtraction of the third byte of each operand in the third byte of the return value.\n
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the subtraction of the fourth byte of each operand in the fourth byte of the return value.\n
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The returned results are saturated to the 8-bit unsigned integer range 0 <= x <= 2^8 - 1.
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\remark
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res[7:0] = val1[7:0] - val2[7:0] \n
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res[15:8] = val1[15:8] - val2[15:8] \n
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res[23:16] = val1[23:16] - val2[23:16] \n
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res[31:24] = val1[31:24] - val2[31:24]
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*/
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__ALWAYS_INLINE uint32_t __UQSUB8(uint32_t x, uint32_t y)
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{
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int32_t r, s, t, u;
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r = __IUSAT((((x << 24) >> 24) - ((y << 24) >> 24)), 8) & 0x000000FF;
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s = __IUSAT((((x << 16) >> 24) - ((y << 16) >> 24)), 8) & 0x000000FF;
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t = __IUSAT((((x << 8) >> 24) - ((y << 8) >> 24)), 8) & 0x000000FF;
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u = __IUSAT((((x) >> 24) - ((y) >> 24)), 8) & 0x000000FF;
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return ((u << 24) | (t << 16) | (s << 8) | (r));
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}
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/**
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\brief Quad 8-bit signed subtraction.
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\details This function enables you to perform four 8-bit signed integer subtractions.
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\param [in] x first four 8-bit operands of each subtraction.
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\param [in] y second four 8-bit operands of each subtraction.
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\return the subtraction of the first bytes from each operand, in the first byte of the return value.\n
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the subtraction of the second bytes of each operand, in the second byte of the return value.\n
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the subtraction of the third bytes of each operand, in the third byte of the return value.\n
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the subtraction of the fourth bytes of each operand, in the fourth byte of the return value.
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\remark
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res[7:0] = val1[7:0] - val2[7:0] \n
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res[15:8] = val1[15:8] - val2[15:8] \n
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res[23:16] = val1[23:16] - val2[23:16] \n
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res[31:24] = val1[31:24] - val2[31:24]
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*/
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__ALWAYS_INLINE uint32_t __SSUB8(uint32_t x, uint32_t y)
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{
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int32_t r, s, t, u;
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r = ((((int32_t)x << 24) >> 24) - (((int32_t)y << 24) >> 24)) & (int32_t)0x000000FF;
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s = ((((int32_t)x << 16) >> 24) - (((int32_t)y << 16) >> 24)) & (int32_t)0x000000FF;
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t = ((((int32_t)x << 8) >> 24) - (((int32_t)y << 8) >> 24)) & (int32_t)0x000000FF;
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u = ((((int32_t)x) >> 24) - (((int32_t)y) >> 24)) & (int32_t)0x000000FF;
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return ((uint32_t)((u << 24) | (t << 16) | (s << 8) | (r)));
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}
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/**
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\brief Quad 8-bit unsigned subtract.
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\details This function enables you to perform four 8-bit unsigned integer subtractions.
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\param [in] x first four 8-bit operands of each subtraction.
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\param [in] y second four 8-bit operands of each subtraction.
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\return the subtraction of the first bytes from each operand, in the first byte of the return value.\n
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the subtraction of the second bytes of each operand, in the second byte of the return value.\n
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the subtraction of the third bytes of each operand, in the third byte of the return value.\n
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the subtraction of the fourth bytes of each operand, in the fourth byte of the return value.
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\remark
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res[7:0] = val1[7:0] - val2[7:0] \n
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res[15:8] = val1[15:8] - val2[15:8] \n
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res[23:16] = val1[23:16] - val2[23:16] \n
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res[31:24] = val1[31:24] - val2[31:24]
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*/
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__ALWAYS_INLINE uint32_t __USUB8(uint32_t x, uint32_t y)
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{
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int32_t r, s, t, u;
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r = (((x << 24) >> 24) - ((y << 24) >> 24)) & 0x000000FF;
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s = (((x << 16) >> 24) - ((y << 16) >> 24)) & 0x000000FF;
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t = (((x << 8) >> 24) - ((y << 8) >> 24)) & 0x000000FF;
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u = (((x) >> 24) - ((y) >> 24)) & 0x000000FF;
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return ((u << 24) | (t << 16) | (s << 8) | (r));
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}
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/**
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\brief Unsigned sum of quad 8-bit unsigned absolute difference.
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\details This function enables you to perform four unsigned 8-bit subtractions, and add the absolute values
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of the differences together, returning the result as a single unsigned integer.
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\param [in] x first four 8-bit operands of each subtraction.
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\param [in] y second four 8-bit operands of each subtraction.
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\return the subtraction of the first bytes from each operand, in the first byte of the return value.\n
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the subtraction of the second bytes of each operand, in the second byte of the return value.\n
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the subtraction of the third bytes of each operand, in the third byte of the return value.\n
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the subtraction of the fourth bytes of each operand, in the fourth byte of the return value.\n
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The sum is returned as a single unsigned integer.
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\remark
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absdiff1 = val1[7:0] - val2[7:0] \n
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absdiff2 = val1[15:8] - val2[15:8] \n
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absdiff3 = val1[23:16] - val2[23:16] \n
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absdiff4 = val1[31:24] - val2[31:24] \n
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res[31:0] = absdiff1 + absdiff2 + absdiff3 + absdiff4
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*/
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__ALWAYS_INLINE uint32_t __USAD8(uint32_t x, uint32_t y)
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{
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int32_t r, s, t, u;
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r = (((x << 24) >> 24) - ((y << 24) >> 24)) & 0x000000FF;
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s = (((x << 16) >> 24) - ((y << 16) >> 24)) & 0x000000FF;
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t = (((x << 8) >> 24) - ((y << 8) >> 24)) & 0x000000FF;
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|
u = (((x) >> 24) - ((y) >> 24)) & 0x000000FF;
|
|
|
|
return (u + t + s + r);
|
|
}
|
|
|
|
/**
|
|
\brief Unsigned sum of quad 8-bit unsigned absolute difference with 32-bit accumulate.
|
|
\details This function enables you to perform four unsigned 8-bit subtractions, and add the absolute values
|
|
of the differences to a 32-bit accumulate operand.
|
|
\param [in] x first four 8-bit operands of each subtraction.
|
|
\param [in] y second four 8-bit operands of each subtraction.
|
|
\param [in] sum accumulation value.
|
|
\return the sum of the absolute differences of the following bytes, added to the accumulation value:
|
|
the subtraction of the first bytes from each operand, in the first byte of the return value.\n
|
|
the subtraction of the second bytes of each operand, in the second byte of the return value.\n
|
|
the subtraction of the third bytes of each operand, in the third byte of the return value.\n
|
|
the subtraction of the fourth bytes of each operand, in the fourth byte of the return value.
|
|
\remark
|
|
absdiff1 = val1[7:0] - val2[7:0] \n
|
|
absdiff2 = val1[15:8] - val2[15:8] \n
|
|
absdiff3 = val1[23:16] - val2[23:16] \n
|
|
absdiff4 = val1[31:24] - val2[31:24] \n
|
|
sum = absdiff1 + absdiff2 + absdiff3 + absdiff4 \n
|
|
res[31:0] = sum[31:0] + val3[31:0]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __USADA8(uint32_t x, uint32_t y, uint32_t sum)
|
|
{
|
|
int32_t r, s, t, u;
|
|
|
|
r = (abs(((x << 24) >> 24) - ((y << 24) >> 24))) & 0x000000FF;
|
|
s = (abs(((x << 16) >> 24) - ((y << 16) >> 24))) & 0x000000FF;
|
|
t = (abs(((x << 8) >> 24) - ((y << 8) >> 24))) & 0x000000FF;
|
|
u = (abs(((x) >> 24) - ((y) >> 24))) & 0x000000FF;
|
|
|
|
return (u + t + s + r + sum);
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit saturating addition.
|
|
\details This function enables you to perform two 16-bit integer arithmetic additions in parallel,
|
|
saturating the results to the 16-bit signed integer range -2^15 <= x <= 2^15 - 1.
|
|
\param [in] x first two 16-bit summands.
|
|
\param [in] y second two 16-bit summands.
|
|
\return the saturated addition of the low halfwords, in the low halfword of the return value.\n
|
|
the saturated addition of the high halfwords, in the high halfword of the return value.\n
|
|
The returned results are saturated to the 16-bit signed integer range -2^15 <= x <= 2^15 - 1.
|
|
\remark
|
|
res[15:0] = val1[15:0] + val2[15:0] \n
|
|
res[31:16] = val1[31:16] + val2[31:16]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __QADD16(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r = 0, s = 0;
|
|
|
|
r = __SSAT(((((int32_t)x << 16) >> 16) + (((int32_t)y << 16) >> 16)), 16) & (int32_t)0x0000FFFF;
|
|
s = __SSAT(((((int32_t)x) >> 16) + (((int32_t)y) >> 16)), 16) & (int32_t)0x0000FFFF;
|
|
|
|
return ((uint32_t)((s << 16) | (r)));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit unsigned saturating addition.
|
|
\details This function enables you to perform two unsigned 16-bit integer additions, saturating
|
|
the results to the 16-bit unsigned integer range 0 < x < 2^16 - 1.
|
|
\param [in] x first two 16-bit summands.
|
|
\param [in] y second two 16-bit summands.
|
|
\return the saturated addition of the low halfwords, in the low halfword of the return value.\n
|
|
the saturated addition of the high halfwords, in the high halfword of the return value.\n
|
|
The results are saturated to the 16-bit unsigned integer range 0 < x < 2^16 - 1.
|
|
\remark
|
|
res[15:0] = val1[15:0] + val2[15:0] \n
|
|
res[31:16] = val1[31:16] + val2[31:16]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __UQADD16(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r = 0, s = 0;
|
|
|
|
r = __IUSAT((((x << 16) >> 16) + ((y << 16) >> 16)), 16) & 0x0000FFFF;
|
|
s = __IUSAT((((x) >> 16) + ((y) >> 16)), 16) & 0x0000FFFF;
|
|
|
|
return ((s << 16) | (r));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit signed addition.
|
|
\details This function enables you to perform two 16-bit signed integer additions.
|
|
\param [in] x first two 16-bit summands.
|
|
\param [in] y second two 16-bit summands.
|
|
\return the addition of the low halfwords in the low halfword of the return value.\n
|
|
the addition of the high halfwords in the high halfword of the return value.
|
|
\remark
|
|
res[15:0] = val1[15:0] + val2[15:0] \n
|
|
res[31:16] = val1[31:16] + val2[31:16]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SADD16(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r = 0, s = 0;
|
|
|
|
r = ((((int32_t)x << 16) >> 16) + (((int32_t)y << 16) >> 16)) & (int32_t)0x0000FFFF;
|
|
s = ((((int32_t)x) >> 16) + (((int32_t)y) >> 16)) & (int32_t)0x0000FFFF;
|
|
|
|
return ((uint32_t)((s << 16) | (r)));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit unsigned addition
|
|
\details This function enables you to perform two 16-bit unsigned integer additions.
|
|
\param [in] x first two 16-bit summands for each addition.
|
|
\param [in] y second two 16-bit summands for each addition.
|
|
\return the addition of the low halfwords in the low halfword of the return value.\n
|
|
the addition of the high halfwords in the high halfword of the return value.
|
|
\remark
|
|
res[15:0] = val1[15:0] + val2[15:0] \n
|
|
res[31:16] = val1[31:16] + val2[31:16]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __UADD16(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r = 0, s = 0;
|
|
|
|
r = (((x << 16) >> 16) + ((y << 16) >> 16)) & 0x0000FFFF;
|
|
s = (((x) >> 16) + ((y) >> 16)) & 0x0000FFFF;
|
|
|
|
return ((s << 16) | (r));
|
|
}
|
|
|
|
|
|
/**
|
|
\brief Dual 16-bit signed addition with halved results.
|
|
\details This function enables you to perform two signed 16-bit integer additions, halving the results.
|
|
\param [in] x first two 16-bit summands.
|
|
\param [in] y second two 16-bit summands.
|
|
\return the halved addition of the low halfwords, in the low halfword of the return value.\n
|
|
the halved addition of the high halfwords, in the high halfword of the return value.
|
|
\remark
|
|
res[15:0] = (val1[15:0] + val2[15:0]) >> 1 \n
|
|
res[31:16] = (val1[31:16] + val2[31:16]) >> 1
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SHADD16(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = (((((int32_t)x << 16) >> 16) + (((int32_t)y << 16) >> 16)) >> 1) & (int32_t)0x0000FFFF;
|
|
s = (((((int32_t)x) >> 16) + (((int32_t)y) >> 16)) >> 1) & (int32_t)0x0000FFFF;
|
|
|
|
return ((uint32_t)((s << 16) | (r)));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit unsigned addition with halved results.
|
|
\details This function enables you to perform two unsigned 16-bit integer additions, halving the results.
|
|
\param [in] x first two 16-bit summands.
|
|
\param [in] y second two 16-bit summands.
|
|
\return the halved addition of the low halfwords, in the low halfword of the return value.\n
|
|
the halved addition of the high halfwords, in the high halfword of the return value.
|
|
\remark
|
|
res[15:0] = (val1[15:0] + val2[15:0]) >> 1 \n
|
|
res[31:16] = (val1[31:16] + val2[31:16]) >> 1
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __UHADD16(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = ((((x << 16) >> 16) + ((y << 16) >> 16)) >> 1) & 0x0000FFFF;
|
|
s = ((((x) >> 16) + ((y) >> 16)) >> 1) & 0x0000FFFF;
|
|
|
|
return ((s << 16) | (r));
|
|
}
|
|
|
|
/**
|
|
\brief Quad 8-bit signed addition with halved results.
|
|
\details This function enables you to perform four signed 8-bit integer additions, halving the results.
|
|
\param [in] x first four 8-bit summands.
|
|
\param [in] y second four 8-bit summands.
|
|
\return the halved addition of the first bytes from each operand, in the first byte of the return value.\n
|
|
the halved addition of the second bytes from each operand, in the second byte of the return value.\n
|
|
the halved addition of the third bytes from each operand, in the third byte of the return value.\n
|
|
the halved addition of the fourth bytes from each operand, in the fourth byte of the return value.
|
|
\remark
|
|
res[7:0] = (val1[7:0] + val2[7:0] ) >> 1 \n
|
|
res[15:8] = (val1[15:8] + val2[15:8] ) >> 1 \n
|
|
res[23:16] = (val1[23:16] + val2[23:16]) >> 1 \n
|
|
res[31:24] = (val1[31:24] + val2[31:24]) >> 1
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SHADD8(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s, t, u;
|
|
|
|
r = (((((int32_t)x << 24) >> 24) + (((int32_t)y << 24) >> 24)) >> 1) & (int32_t)0x000000FF;
|
|
s = (((((int32_t)x << 16) >> 24) + (((int32_t)y << 16) >> 24)) >> 1) & (int32_t)0x000000FF;
|
|
t = (((((int32_t)x << 8) >> 24) + (((int32_t)y << 8) >> 24)) >> 1) & (int32_t)0x000000FF;
|
|
u = (((((int32_t)x) >> 24) + (((int32_t)y) >> 24)) >> 1) & (int32_t)0x000000FF;
|
|
|
|
return ((uint32_t)((u << 24) | (t << 16) | (s << 8) | (r)));
|
|
}
|
|
|
|
/**
|
|
\brief Quad 8-bit unsigned addition with halved results.
|
|
\details This function enables you to perform four unsigned 8-bit integer additions, halving the results.
|
|
\param [in] x first four 8-bit summands.
|
|
\param [in] y second four 8-bit summands.
|
|
\return the halved addition of the first bytes from each operand, in the first byte of the return value.\n
|
|
the halved addition of the second bytes from each operand, in the second byte of the return value.\n
|
|
the halved addition of the third bytes from each operand, in the third byte of the return value.\n
|
|
the halved addition of the fourth bytes from each operand, in the fourth byte of the return value.
|
|
\remark
|
|
res[7:0] = (val1[7:0] + val2[7:0] ) >> 1 \n
|
|
res[15:8] = (val1[15:8] + val2[15:8] ) >> 1 \n
|
|
res[23:16] = (val1[23:16] + val2[23:16]) >> 1 \n
|
|
res[31:24] = (val1[31:24] + val2[31:24]) >> 1
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __UHADD8(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s, t, u;
|
|
|
|
r = ((((x << 24) >> 24) + ((y << 24) >> 24)) >> 1) & 0x000000FF;
|
|
s = ((((x << 16) >> 24) + ((y << 16) >> 24)) >> 1) & 0x000000FF;
|
|
t = ((((x << 8) >> 24) + ((y << 8) >> 24)) >> 1) & 0x000000FF;
|
|
u = ((((x) >> 24) + ((y) >> 24)) >> 1) & 0x000000FF;
|
|
|
|
return ((u << 24) | (t << 16) | (s << 8) | (r));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit saturating subtract.
|
|
\details This function enables you to perform two 16-bit integer subtractions in parallel,
|
|
saturating the results to the 16-bit signed integer range -2^15 <= x <= 2^15 - 1.
|
|
\param [in] x first two 16-bit summands.
|
|
\param [in] y second two 16-bit summands.
|
|
\return the saturated subtraction of the low halfwords, in the low halfword of the return value.\n
|
|
the saturated subtraction of the high halfwords, in the high halfword of the return value.\n
|
|
The returned results are saturated to the 16-bit signed integer range -2^15 <= x <= 2^15 - 1.
|
|
\remark
|
|
res[15:0] = val1[15:0] - val2[15:0] \n
|
|
res[31:16] = val1[31:16] - val2[31:16]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __QSUB16(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = __SSAT(((((int32_t)x << 16) >> 16) - (((int32_t)y << 16) >> 16)), 16) & (int32_t)0x0000FFFF;
|
|
s = __SSAT(((((int32_t)x) >> 16) - (((int32_t)y) >> 16)), 16) & (int32_t)0x0000FFFF;
|
|
|
|
return ((uint32_t)((s << 16) | (r)));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit unsigned saturating subtraction.
|
|
\details This function enables you to perform two unsigned 16-bit integer subtractions,
|
|
saturating the results to the 16-bit unsigned integer range 0 < x < 2^16 - 1.
|
|
\param [in] x first two 16-bit operands for each subtraction.
|
|
\param [in] y second two 16-bit operands for each subtraction.
|
|
\return the saturated subtraction of the low halfwords, in the low halfword of the return value.\n
|
|
the saturated subtraction of the high halfwords, in the high halfword of the return value.\n
|
|
The returned results are saturated to the 16-bit signed integer range -2^15 <= x <= 2^15 - 1.
|
|
\remark
|
|
res[15:0] = val1[15:0] - val2[15:0] \n
|
|
res[31:16] = val1[31:16] - val2[31:16]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __UQSUB16(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = __IUSAT((((x << 16) >> 16) - ((y << 16) >> 16)), 16) & 0x0000FFFF;
|
|
s = __IUSAT((((x) >> 16) - ((y) >> 16)), 16) & 0x0000FFFF;
|
|
|
|
return ((s << 16) | (r));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit signed subtraction.
|
|
\details This function enables you to perform two 16-bit signed integer subtractions.
|
|
\param [in] x first two 16-bit operands of each subtraction.
|
|
\param [in] y second two 16-bit operands of each subtraction.
|
|
\return the subtraction of the low halfword in the second operand from the low
|
|
halfword in the first operand, in the low halfword of the return value. \n
|
|
the subtraction of the high halfword in the second operand from the high
|
|
halfword in the first operand, in the high halfword of the return value.
|
|
\remark
|
|
res[15:0] = val1[15:0] - val2[15:0] \n
|
|
res[31:16] = val1[31:16] - val2[31:16]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SSUB16(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = ((((int32_t)x << 16) >> 16) - (((int32_t)y << 16) >> 16)) & (int32_t)0x0000FFFF;
|
|
s = ((((int32_t)x) >> 16) - (((int32_t)y) >> 16)) & (int32_t)0x0000FFFF;
|
|
|
|
return ((uint32_t)((s << 16) | (r)));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit unsigned subtract.
|
|
\details This function enables you to perform two 16-bit unsigned integer subtractions.
|
|
\param [in] x first two 16-bit operands of each subtraction.
|
|
\param [in] y second two 16-bit operands of each subtraction.
|
|
\return the subtraction of the low halfword in the second operand from the low
|
|
halfword in the first operand, in the low halfword of the return value. \n
|
|
the subtraction of the high halfword in the second operand from the high
|
|
halfword in the first operand, in the high halfword of the return value.
|
|
\remark
|
|
res[15:0] = val1[15:0] - val2[15:0] \n
|
|
res[31:16] = val1[31:16] - val2[31:16]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __USUB16(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = (((x << 16) >> 16) - ((y << 16) >> 16)) & 0x0000FFFF;
|
|
s = (((x) >> 16) - ((y) >> 16)) & 0x0000FFFF;
|
|
|
|
return ((s << 16) | (r));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit signed subtraction with halved results.
|
|
\details This function enables you to perform two signed 16-bit integer subtractions, halving the results.
|
|
\param [in] x first two 16-bit summands.
|
|
\param [in] y second two 16-bit summands.
|
|
\return the halved subtraction of the low halfwords, in the low halfword of the return value.\n
|
|
the halved subtraction of the high halfwords, in the high halfword of the return value.
|
|
\remark
|
|
res[15:0] = (val1[15:0] - val2[15:0]) >> 1 \n
|
|
res[31:16] = (val1[31:16] - val2[31:16]) >> 1
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SHSUB16(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = (((((int32_t)x << 16) >> 16) - (((int32_t)y << 16) >> 16)) >> 1) & (int32_t)0x0000FFFF;
|
|
s = (((((int32_t)x) >> 16) - (((int32_t)y) >> 16)) >> 1) & (int32_t)0x0000FFFF;
|
|
|
|
return ((uint32_t)((s << 16) | (r)));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit unsigned subtraction with halved results.
|
|
\details This function enables you to perform two unsigned 16-bit integer subtractions, halving the results.
|
|
\param [in] x first two 16-bit summands.
|
|
\param [in] y second two 16-bit summands.
|
|
\return the halved subtraction of the low halfwords, in the low halfword of the return value.\n
|
|
the halved subtraction of the high halfwords, in the high halfword of the return value.
|
|
\remark
|
|
res[15:0] = (val1[15:0] - val2[15:0]) >> 1 \n
|
|
res[31:16] = (val1[31:16] - val2[31:16]) >> 1
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __UHSUB16(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = ((((x << 16) >> 16) - ((y << 16) >> 16)) >> 1) & 0x0000FFFF;
|
|
s = ((((x) >> 16) - ((y) >> 16)) >> 1) & 0x0000FFFF;
|
|
|
|
return ((s << 16) | (r));
|
|
}
|
|
|
|
/**
|
|
\brief Quad 8-bit signed addition with halved results.
|
|
\details This function enables you to perform four signed 8-bit integer subtractions, halving the results.
|
|
\param [in] x first four 8-bit summands.
|
|
\param [in] y second four 8-bit summands.
|
|
\return the halved subtraction of the first bytes from each operand, in the first byte of the return value.\n
|
|
the halved subtraction of the second bytes from each operand, in the second byte of the return value.\n
|
|
the halved subtraction of the third bytes from each operand, in the third byte of the return value.\n
|
|
the halved subtraction of the fourth bytes from each operand, in the fourth byte of the return value.
|
|
\remark
|
|
res[7:0] = (val1[7:0] - val2[7:0] ) >> 1 \n
|
|
res[15:8] = (val1[15:8] - val2[15:8] ) >> 1 \n
|
|
res[23:16] = (val1[23:16] - val2[23:16]) >> 1 \n
|
|
res[31:24] = (val1[31:24] - val2[31:24]) >> 1
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SHSUB8(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s, t, u;
|
|
|
|
r = (((((int32_t)x << 24) >> 24) - (((int32_t)y << 24) >> 24)) >> 1) & (int32_t)0x000000FF;
|
|
s = (((((int32_t)x << 16) >> 24) - (((int32_t)y << 16) >> 24)) >> 1) & (int32_t)0x000000FF;
|
|
t = (((((int32_t)x << 8) >> 24) - (((int32_t)y << 8) >> 24)) >> 1) & (int32_t)0x000000FF;
|
|
u = (((((int32_t)x) >> 24) - (((int32_t)y) >> 24)) >> 1) & (int32_t)0x000000FF;
|
|
|
|
return ((uint32_t)((u << 24) | (t << 16) | (s << 8) | (r)));
|
|
}
|
|
|
|
/**
|
|
\brief Quad 8-bit unsigned subtraction with halved results.
|
|
\details This function enables you to perform four unsigned 8-bit integer subtractions, halving the results.
|
|
\param [in] x first four 8-bit summands.
|
|
\param [in] y second four 8-bit summands.
|
|
\return the halved subtraction of the first bytes from each operand, in the first byte of the return value.\n
|
|
the halved subtraction of the second bytes from each operand, in the second byte of the return value.\n
|
|
the halved subtraction of the third bytes from each operand, in the third byte of the return value.\n
|
|
the halved subtraction of the fourth bytes from each operand, in the fourth byte of the return value.
|
|
\remark
|
|
res[7:0] = (val1[7:0] - val2[7:0] ) >> 1 \n
|
|
res[15:8] = (val1[15:8] - val2[15:8] ) >> 1 \n
|
|
res[23:16] = (val1[23:16] - val2[23:16]) >> 1 \n
|
|
res[31:24] = (val1[31:24] - val2[31:24]) >> 1
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __UHSUB8(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s, t, u;
|
|
|
|
r = ((((x << 24) >> 24) - ((y << 24) >> 24)) >> 1) & 0x000000FF;
|
|
s = ((((x << 16) >> 24) - ((y << 16) >> 24)) >> 1) & 0x000000FF;
|
|
t = ((((x << 8) >> 24) - ((y << 8) >> 24)) >> 1) & 0x000000FF;
|
|
u = ((((x) >> 24) - ((y) >> 24)) >> 1) & 0x000000FF;
|
|
|
|
return ((u << 24) | (t << 16) | (s << 8) | (r));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit add and subtract with exchange.
|
|
\details This function enables you to exchange the halfwords of the one operand,
|
|
then add the high halfwords and subtract the low halfwords,
|
|
saturating the results to the 16-bit signed integer range -2^15 <= x <= 2^15 - 1.
|
|
\param [in] x first operand for the subtraction in the low halfword,
|
|
and the first operand for the addition in the high halfword.
|
|
\param [in] y second operand for the subtraction in the high halfword,
|
|
and the second operand for the addition in the low halfword.
|
|
\return the saturated subtraction of the high halfword in the second operand from the
|
|
low halfword in the first operand, in the low halfword of the return value.\n
|
|
the saturated addition of the high halfword in the first operand and the
|
|
low halfword in the second operand, in the high halfword of the return value.\n
|
|
The returned results are saturated to the 16-bit signed integer range -2^15 <= x <= 2^15 - 1.
|
|
\remark
|
|
res[15:0] = val1[15:0] - val2[31:16] \n
|
|
res[31:16] = val1[31:16] + val2[15:0]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __QASX(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = __SSAT(((((int32_t)x << 16) >> 16) - (((int32_t)y) >> 16)), 16) & (int32_t)0x0000FFFF;
|
|
s = __SSAT(((((int32_t)x) >> 16) + (((int32_t)y << 16) >> 16)), 16) & (int32_t)0x0000FFFF;
|
|
|
|
return ((uint32_t)((s << 16) | (r)));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit unsigned saturating addition and subtraction with exchange.
|
|
\details This function enables you to exchange the halfwords of the second operand and
|
|
perform one unsigned 16-bit integer addition and one unsigned 16-bit subtraction,
|
|
saturating the results to the 16-bit unsigned integer range 0 <= x <= 2^16 - 1.
|
|
\param [in] x first operand for the subtraction in the low halfword,
|
|
and the first operand for the addition in the high halfword.
|
|
\param [in] y second operand for the subtraction in the high halfword,
|
|
and the second operand for the addition in the low halfword.
|
|
\return the saturated subtraction of the high halfword in the second operand from the
|
|
low halfword in the first operand, in the low halfword of the return value.\n
|
|
the saturated addition of the high halfword in the first operand and the
|
|
low halfword in the second operand, in the high halfword of the return value.\n
|
|
The returned results are saturated to the 16-bit unsigned integer range 0 <= x <= 2^16 - 1.
|
|
\remark
|
|
res[15:0] = val1[15:0] - val2[31:16] \n
|
|
res[31:16] = val1[31:16] + val2[15:0]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __UQASX(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = __IUSAT((((x << 16) >> 16) - ((y) >> 16)), 16) & 0x0000FFFF;
|
|
s = __IUSAT((((x) >> 16) + ((y << 16) >> 16)), 16) & 0x0000FFFF;
|
|
|
|
return ((s << 16) | (r));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit addition and subtraction with exchange.
|
|
\details It enables you to exchange the halfwords of the second operand, add the high halfwords
|
|
and subtract the low halfwords.
|
|
\param [in] x first operand for the subtraction in the low halfword,
|
|
and the first operand for the addition in the high halfword.
|
|
\param [in] y second operand for the subtraction in the high halfword,
|
|
and the second operand for the addition in the low halfword.
|
|
\return the subtraction of the high halfword in the second operand from the
|
|
low halfword in the first operand, in the low halfword of the return value.\n
|
|
the addition of the high halfword in the first operand and the
|
|
low halfword in the second operand, in the high halfword of the return value.
|
|
\remark
|
|
res[15:0] = val1[15:0] - val2[31:16] \n
|
|
res[31:16] = val1[31:16] + val2[15:0]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SASX(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = ((((int32_t)x << 16) >> 16) - (((int32_t)y) >> 16)) & (int32_t)0x0000FFFF;
|
|
s = ((((int32_t)x) >> 16) + (((int32_t)y << 16) >> 16)) & (int32_t)0x0000FFFF;
|
|
|
|
return ((uint32_t)((s << 16) | (r)));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit unsigned addition and subtraction with exchange.
|
|
\details This function enables you to exchange the two halfwords of the second operand,
|
|
add the high halfwords and subtract the low halfwords.
|
|
\param [in] x first operand for the subtraction in the low halfword,
|
|
and the first operand for the addition in the high halfword.
|
|
\param [in] y second operand for the subtraction in the high halfword,
|
|
and the second operand for the addition in the low halfword.
|
|
\return the subtraction of the high halfword in the second operand from the
|
|
low halfword in the first operand, in the low halfword of the return value.\n
|
|
the addition of the high halfword in the first operand and the
|
|
low halfword in the second operand, in the high halfword of the return value.
|
|
\remark
|
|
res[15:0] = val1[15:0] - val2[31:16] \n
|
|
res[31:16] = val1[31:16] + val2[15:0]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __UASX(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = (((x << 16) >> 16) - ((y) >> 16)) & 0x0000FFFF;
|
|
s = (((x) >> 16) + ((y << 16) >> 16)) & 0x0000FFFF;
|
|
|
|
return ((s << 16) | (r));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit signed addition and subtraction with halved results.
|
|
\details This function enables you to exchange the two halfwords of one operand, perform one
|
|
signed 16-bit integer addition and one signed 16-bit subtraction, and halve the results.
|
|
\param [in] x first 16-bit operands.
|
|
\param [in] y second 16-bit operands.
|
|
\return the halved subtraction of the high halfword in the second operand from the
|
|
low halfword in the first operand, in the low halfword of the return value.\n
|
|
the halved addition of the low halfword in the second operand from the high
|
|
halfword in the first operand, in the high halfword of the return value.
|
|
\remark
|
|
res[15:0] = (val1[15:0] - val2[31:16]) >> 1 \n
|
|
res[31:16] = (val1[31:16] + val2[15:0]) >> 1
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SHASX(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = (((((int32_t)x << 16) >> 16) - (((int32_t)y) >> 16)) >> 1) & (int32_t)0x0000FFFF;
|
|
s = (((((int32_t)x) >> 16) + (((int32_t)y << 16) >> 16)) >> 1) & (int32_t)0x0000FFFF;
|
|
|
|
return ((uint32_t)((s << 16) | (r)));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit unsigned addition and subtraction with halved results and exchange.
|
|
\details This function enables you to exchange the halfwords of the second operand,
|
|
add the high halfwords and subtract the low halfwords, halving the results.
|
|
\param [in] x first operand for the subtraction in the low halfword, and
|
|
the first operand for the addition in the high halfword.
|
|
\param [in] y second operand for the subtraction in the high halfword, and
|
|
the second operand for the addition in the low halfword.
|
|
\return the halved subtraction of the high halfword in the second operand from the
|
|
low halfword in the first operand, in the low halfword of the return value.\n
|
|
the halved addition of the low halfword in the second operand from the high
|
|
halfword in the first operand, in the high halfword of the return value.
|
|
\remark
|
|
res[15:0] = (val1[15:0] - val2[31:16]) >> 1 \n
|
|
res[31:16] = (val1[31:16] + val2[15:0]) >> 1
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __UHASX(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = ((((x << 16) >> 16) - ((y) >> 16)) >> 1) & 0x0000FFFF;
|
|
s = ((((x) >> 16) + ((y << 16) >> 16)) >> 1) & 0x0000FFFF;
|
|
|
|
return ((s << 16) | (r));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit subtract and add with exchange.
|
|
\details This function enables you to exchange the halfwords of one operand,
|
|
then subtract the high halfwords and add the low halfwords,
|
|
saturating the results to the 16-bit signed integer range -2^15 <= x <= 2^15 - 1.
|
|
\param [in] x first operand for the addition in the low halfword,
|
|
and the first operand for the subtraction in the high halfword.
|
|
\param [in] y second operand for the addition in the high halfword,
|
|
and the second operand for the subtraction in the low halfword.
|
|
\return the saturated addition of the low halfword of the first operand and the high
|
|
halfword of the second operand, in the low halfword of the return value.\n
|
|
the saturated subtraction of the low halfword of the second operand from the
|
|
high halfword of the first operand, in the high halfword of the return value.\n
|
|
The returned results are saturated to the 16-bit signed integer range -2^15 <= x <= 2^15 - 1.
|
|
\remark
|
|
res[15:0] = val1[15:0] + val2[31:16] \n
|
|
res[31:16] = val1[31:16] - val2[15:0]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __QSAX(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = __SSAT(((((int32_t)x << 16) >> 16) + (((int32_t)y) >> 16)), 16) & (int32_t)0x0000FFFF;
|
|
s = __SSAT(((((int32_t)x) >> 16) - (((int32_t)y << 16) >> 16)), 16) & (int32_t)0x0000FFFF;
|
|
|
|
return ((uint32_t)((s << 16) | (r)));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit unsigned saturating subtraction and addition with exchange.
|
|
\details This function enables you to exchange the halfwords of the second operand and perform
|
|
one unsigned 16-bit integer subtraction and one unsigned 16-bit addition, saturating
|
|
the results to the 16-bit unsigned integer range 0 <= x <= 2^16 - 1.
|
|
\param [in] x first operand for the addition in the low halfword,
|
|
and the first operand for the subtraction in the high halfword.
|
|
\param [in] y second operand for the addition in the high halfword,
|
|
and the second operand for the subtraction in the low halfword.
|
|
\return the saturated addition of the low halfword of the first operand and the high
|
|
halfword of the second operand, in the low halfword of the return value.\n
|
|
the saturated subtraction of the low halfword of the second operand from the
|
|
high halfword of the first operand, in the high halfword of the return value.\n
|
|
The returned results are saturated to the 16-bit unsigned integer range 0 <= x <= 2^16 - 1.
|
|
\remark
|
|
res[15:0] = val1[15:0] + val2[31:16] \n
|
|
res[31:16] = val1[31:16] - val2[15:0]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __UQSAX(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = __IUSAT((((x << 16) >> 16) + ((y) >> 16)), 16) & 0x0000FFFF;
|
|
s = __IUSAT((((x) >> 16) - ((y << 16) >> 16)), 16) & 0x0000FFFF;
|
|
|
|
return ((s << 16) | (r));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit unsigned subtract and add with exchange.
|
|
\details This function enables you to exchange the halfwords of the second operand,
|
|
subtract the high halfwords and add the low halfwords.
|
|
\param [in] x first operand for the addition in the low halfword,
|
|
and the first operand for the subtraction in the high halfword.
|
|
\param [in] y second operand for the addition in the high halfword,
|
|
and the second operand for the subtraction in the low halfword.
|
|
\return the addition of the low halfword of the first operand and the high
|
|
halfword of the second operand, in the low halfword of the return value.\n
|
|
the subtraction of the low halfword of the second operand from the
|
|
high halfword of the first operand, in the high halfword of the return value.\n
|
|
\remark
|
|
res[15:0] = val1[15:0] + val2[31:16] \n
|
|
res[31:16] = val1[31:16] - val2[15:0]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __USAX(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = (((x << 16) >> 16) + ((y) >> 16)) & 0x0000FFFF;
|
|
s = (((x) >> 16) - ((y << 16) >> 16)) & 0x0000FFFF;
|
|
|
|
return ((s << 16) | (r));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit signed subtraction and addition with exchange.
|
|
\details This function enables you to exchange the two halfwords of one operand and perform one
|
|
16-bit integer subtraction and one 16-bit addition.
|
|
\param [in] x first operand for the addition in the low halfword, and the first operand
|
|
for the subtraction in the high halfword.
|
|
\param [in] y second operand for the addition in the high halfword, and the second
|
|
operand for the subtraction in the low halfword.
|
|
\return the addition of the low halfword of the first operand and the high
|
|
halfword of the second operand, in the low halfword of the return value.\n
|
|
the subtraction of the low halfword of the second operand from the
|
|
high halfword of the first operand, in the high halfword of the return value.\n
|
|
\remark
|
|
res[15:0] = val1[15:0] + val2[31:16] \n
|
|
res[31:16] = val1[31:16] - val2[15:0]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SSAX(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = ((((int32_t)x << 16) >> 16) + (((int32_t)y) >> 16)) & (int32_t)0x0000FFFF;
|
|
s = ((((int32_t)x) >> 16) - (((int32_t)y << 16) >> 16)) & (int32_t)0x0000FFFF;
|
|
|
|
return ((uint32_t)((s << 16) | (r)));
|
|
}
|
|
|
|
|
|
/**
|
|
\brief Dual 16-bit signed subtraction and addition with halved results.
|
|
\details This function enables you to exchange the two halfwords of one operand, perform one signed
|
|
16-bit integer subtraction and one signed 16-bit addition, and halve the results.
|
|
\param [in] x first 16-bit operands.
|
|
\param [in] y second 16-bit operands.
|
|
\return the halved addition of the low halfword in the first operand and the
|
|
high halfword in the second operand, in the low halfword of the return value.\n
|
|
the halved subtraction of the low halfword in the second operand from the
|
|
high halfword in the first operand, in the high halfword of the return value.
|
|
\remark
|
|
res[15:0] = (val1[15:0] + val2[31:16]) >> 1 \n
|
|
res[31:16] = (val1[31:16] - val2[15:0]) >> 1
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SHSAX(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = (((((int32_t)x << 16) >> 16) + (((int32_t)y) >> 16)) >> 1) & (int32_t)0x0000FFFF;
|
|
s = (((((int32_t)x) >> 16) - (((int32_t)y << 16) >> 16)) >> 1) & (int32_t)0x0000FFFF;
|
|
|
|
return ((uint32_t)((s << 16) | (r)));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit unsigned subtraction and addition with halved results and exchange.
|
|
\details This function enables you to exchange the halfwords of the second operand,
|
|
subtract the high halfwords and add the low halfwords, halving the results.
|
|
\param [in] x first operand for the addition in the low halfword, and
|
|
the first operand for the subtraction in the high halfword.
|
|
\param [in] y second operand for the addition in the high halfword, and
|
|
the second operand for the subtraction in the low halfword.
|
|
\return the halved addition of the low halfword in the first operand and the
|
|
high halfword in the second operand, in the low halfword of the return value.\n
|
|
the halved subtraction of the low halfword in the second operand from the
|
|
high halfword in the first operand, in the high halfword of the return value.
|
|
\remark
|
|
res[15:0] = (val1[15:0] + val2[31:16]) >> 1 \n
|
|
res[31:16] = (val1[31:16] - val2[15:0]) >> 1
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __UHSAX(uint32_t x, uint32_t y)
|
|
{
|
|
int32_t r, s;
|
|
|
|
r = ((((x << 16) >> 16) + ((y) >> 16)) >> 1) & 0x0000FFFF;
|
|
s = ((((x) >> 16) - ((y << 16) >> 16)) >> 1) & 0x0000FFFF;
|
|
|
|
return ((s << 16) | (r));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit signed multiply with exchange returning difference.
|
|
\details This function enables you to perform two 16-bit signed multiplications, subtracting
|
|
one of the products from the other. The halfwords of the second operand are exchanged
|
|
before performing the arithmetic. This produces top * bottom and bottom * top multiplication.
|
|
\param [in] x first 16-bit operands for each multiplication.
|
|
\param [in] y second 16-bit operands for each multiplication.
|
|
\return the difference of the products of the two 16-bit signed multiplications.
|
|
\remark
|
|
p1 = val1[15:0] * val2[31:16] \n
|
|
p2 = val1[31:16] * val2[15:0] \n
|
|
res[31:0] = p1 - p2
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SMUSDX(uint32_t x, uint32_t y)
|
|
{
|
|
return ((uint32_t)(((((int32_t)x << 16) >> 16) * (((int32_t)y) >> 16)) -
|
|
((((int32_t)x) >> 16) * (((int32_t)y << 16) >> 16))));
|
|
}
|
|
|
|
/**
|
|
\brief Sum of dual 16-bit signed multiply with exchange.
|
|
\details This function enables you to perform two 16-bit signed multiplications with exchanged
|
|
halfwords of the second operand, adding the products together.
|
|
\param [in] x first 16-bit operands for each multiplication.
|
|
\param [in] y second 16-bit operands for each multiplication.
|
|
\return the sum of the products of the two 16-bit signed multiplications with exchanged halfwords of the second operand.
|
|
\remark
|
|
p1 = val1[15:0] * val2[31:16] \n
|
|
p2 = val1[31:16] * val2[15:0] \n
|
|
res[31:0] = p1 + p2
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SMUADX(uint32_t x, uint32_t y)
|
|
{
|
|
return ((uint32_t)(((((int32_t)x << 16) >> 16) * (((int32_t)y) >> 16)) +
|
|
((((int32_t)x) >> 16) * (((int32_t)y << 16) >> 16))));
|
|
}
|
|
|
|
|
|
/**
|
|
\brief Saturating add.
|
|
\details This function enables you to obtain the saturating add of two integers.
|
|
\param [in] x first summand of the saturating add operation.
|
|
\param [in] y second summand of the saturating add operation.
|
|
\return the saturating addition of val1 and val2.
|
|
\remark
|
|
res[31:0] = SAT(val1 + SAT(val2))
|
|
*/
|
|
__ALWAYS_INLINE int32_t __QADD(int32_t x, int32_t y)
|
|
{
|
|
int32_t result;
|
|
|
|
if (y >= 0)
|
|
{
|
|
if (x + y >= x)
|
|
{
|
|
result = x + y;
|
|
}
|
|
else
|
|
{
|
|
result = 0x7FFFFFFF;
|
|
}
|
|
}
|
|
else
|
|
{
|
|
if (x + y < x)
|
|
{
|
|
result = x + y;
|
|
}
|
|
else
|
|
{
|
|
result = 0x80000000;
|
|
}
|
|
}
|
|
|
|
return result;
|
|
}
|
|
|
|
/**
|
|
\brief Saturating subtract.
|
|
\details This function enables you to obtain the saturating add of two integers.
|
|
\param [in] x first summand of the saturating add operation.
|
|
\param [in] y second summand of the saturating add operation.
|
|
\return the saturating addition of val1 and val2.
|
|
\remark
|
|
res[31:0] = SAT(val1 + SAT(val2))
|
|
*/
|
|
__ALWAYS_INLINE int32_t __QSUB(int32_t x, int32_t y)
|
|
{
|
|
int64_t tmp;
|
|
int32_t result;
|
|
|
|
tmp = (int64_t)x - (int64_t)y;
|
|
|
|
if (tmp > 0x7fffffff)
|
|
{
|
|
tmp = 0x7fffffff;
|
|
}
|
|
else if (tmp < (-2147483647 - 1))
|
|
{
|
|
tmp = -2147483647 - 1;
|
|
}
|
|
|
|
result = tmp;
|
|
return result;
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit signed multiply with single 32-bit accumulator.
|
|
\details This function enables you to perform two signed 16-bit multiplications,
|
|
adding both results to a 32-bit accumulate operand.
|
|
\param [in] x first 16-bit operands for each multiplication.
|
|
\param [in] y second 16-bit operands for each multiplication.
|
|
\param [in] sum accumulate value.
|
|
\return the product of each multiplication added to the accumulate value, as a 32-bit integer.
|
|
\remark
|
|
p1 = val1[15:0] * val2[15:0] \n
|
|
p2 = val1[31:16] * val2[31:16] \n
|
|
res[31:0] = p1 + p2 + val3[31:0]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SMLAD(uint32_t x, uint32_t y, uint32_t sum)
|
|
{
|
|
return ((uint32_t)(((((int32_t)x << 16) >> 16) * (((int32_t)y << 16) >> 16)) +
|
|
((((int32_t)x) >> 16) * (((int32_t)y) >> 16)) +
|
|
(((int32_t)sum))));
|
|
}
|
|
|
|
/**
|
|
\brief Pre-exchanged dual 16-bit signed multiply with single 32-bit accumulator.
|
|
\details This function enables you to perform two signed 16-bit multiplications with exchanged
|
|
halfwords of the second operand, adding both results to a 32-bit accumulate operand.
|
|
\param [in] x first 16-bit operands for each multiplication.
|
|
\param [in] y second 16-bit operands for each multiplication.
|
|
\param [in] sum accumulate value.
|
|
\return the product of each multiplication with exchanged halfwords of the second
|
|
operand added to the accumulate value, as a 32-bit integer.
|
|
\remark
|
|
p1 = val1[15:0] * val2[31:16] \n
|
|
p2 = val1[31:16] * val2[15:0] \n
|
|
res[31:0] = p1 + p2 + val3[31:0]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SMLADX(uint32_t x, uint32_t y, uint32_t sum)
|
|
{
|
|
return ((uint32_t)(((((int32_t)x << 16) >> 16) * (((int32_t)y) >> 16)) +
|
|
((((int32_t)x) >> 16) * (((int32_t)y << 16) >> 16)) +
|
|
(((int32_t)sum))));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit signed multiply with exchange subtract with 32-bit accumulate.
|
|
\details This function enables you to perform two 16-bit signed multiplications, take the
|
|
difference of the products, subtracting the high halfword product from the low
|
|
halfword product, and add the difference to a 32-bit accumulate operand.
|
|
\param [in] x first 16-bit operands for each multiplication.
|
|
\param [in] y second 16-bit operands for each multiplication.
|
|
\param [in] sum accumulate value.
|
|
\return the difference of the product of each multiplication, added to the accumulate value.
|
|
\remark
|
|
p1 = val1[15:0] * val2[15:0] \n
|
|
p2 = val1[31:16] * val2[31:16] \n
|
|
res[31:0] = p1 - p2 + val3[31:0]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SMLSD(uint32_t x, uint32_t y, uint32_t sum)
|
|
{
|
|
return ((uint32_t)(((((int32_t)x << 16) >> 16) * (((int32_t)y << 16) >> 16)) -
|
|
((((int32_t)x) >> 16) * (((int32_t)y) >> 16)) +
|
|
(((int32_t)sum))));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit signed multiply with exchange subtract with 32-bit accumulate.
|
|
\details This function enables you to exchange the halfwords in the second operand, then perform two 16-bit
|
|
signed multiplications. The difference of the products is added to a 32-bit accumulate operand.
|
|
\param [in] x first 16-bit operands for each multiplication.
|
|
\param [in] y second 16-bit operands for each multiplication.
|
|
\param [in] sum accumulate value.
|
|
\return the difference of the product of each multiplication, added to the accumulate value.
|
|
\remark
|
|
p1 = val1[15:0] * val2[31:16] \n
|
|
p2 = val1[31:16] * val2[15:0] \n
|
|
res[31:0] = p1 - p2 + val3[31:0]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SMLSDX(uint32_t x, uint32_t y, uint32_t sum)
|
|
{
|
|
return ((uint32_t)(((((int32_t)x << 16) >> 16) * (((int32_t)y) >> 16)) -
|
|
((((int32_t)x) >> 16) * (((int32_t)y << 16) >> 16)) +
|
|
(((int32_t)sum))));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit signed multiply with single 64-bit accumulator.
|
|
\details This function enables you to perform two signed 16-bit multiplications, adding both results
|
|
to a 64-bit accumulate operand. Overflow is only possible as a result of the 64-bit addition.
|
|
This overflow is not detected if it occurs. Instead, the result wraps around modulo2^64.
|
|
\param [in] x first 16-bit operands for each multiplication.
|
|
\param [in] y second 16-bit operands for each multiplication.
|
|
\param [in] sum accumulate value.
|
|
\return the product of each multiplication added to the accumulate value.
|
|
\remark
|
|
p1 = val1[15:0] * val2[15:0] \n
|
|
p2 = val1[31:16] * val2[31:16] \n
|
|
sum = p1 + p2 + val3[63:32][31:0] \n
|
|
res[63:32] = sum[63:32] \n
|
|
res[31:0] = sum[31:0]
|
|
*/
|
|
__ALWAYS_INLINE uint64_t __SMLALD(uint32_t x, uint32_t y, uint64_t sum)
|
|
{
|
|
return ((uint64_t)(((((int32_t)x << 16) >> 16) * (((int32_t)y << 16) >> 16)) +
|
|
((((int32_t)x) >> 16) * (((int32_t)y) >> 16)) +
|
|
(((uint64_t)sum))));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit signed multiply with exchange with single 64-bit accumulator.
|
|
\details This function enables you to exchange the halfwords of the second operand, and perform two
|
|
signed 16-bit multiplications, adding both results to a 64-bit accumulate operand. Overflow
|
|
is only possible as a result of the 64-bit addition. This overflow is not detected if it occurs.
|
|
Instead, the result wraps around modulo2^64.
|
|
\param [in] x first 16-bit operands for each multiplication.
|
|
\param [in] y second 16-bit operands for each multiplication.
|
|
\param [in] sum accumulate value.
|
|
\return the product of each multiplication added to the accumulate value.
|
|
\remark
|
|
p1 = val1[15:0] * val2[31:16] \n
|
|
p2 = val1[31:16] * val2[15:0] \n
|
|
sum = p1 + p2 + val3[63:32][31:0] \n
|
|
res[63:32] = sum[63:32] \n
|
|
res[31:0] = sum[31:0]
|
|
*/
|
|
__ALWAYS_INLINE uint64_t __SMLALDX(uint32_t x, uint32_t y, uint64_t sum)
|
|
{
|
|
return ((uint64_t)(((((int32_t)x << 16) >> 16) * (((int32_t)y) >> 16)) +
|
|
((((int32_t)x) >> 16) * (((int32_t)y << 16) >> 16)) +
|
|
(((uint64_t)sum))));
|
|
}
|
|
|
|
/**
|
|
\brief dual 16-bit signed multiply subtract with 64-bit accumulate.
|
|
\details This function It enables you to perform two 16-bit signed multiplications, take the difference
|
|
of the products, subtracting the high halfword product from the low halfword product, and add the
|
|
difference to a 64-bit accumulate operand. Overflow cannot occur during the multiplications or the
|
|
subtraction. Overflow can occur as a result of the 64-bit addition, and this overflow is not
|
|
detected. Instead, the result wraps round to modulo2^64.
|
|
\param [in] x first 16-bit operands for each multiplication.
|
|
\param [in] y second 16-bit operands for each multiplication.
|
|
\param [in] sum accumulate value.
|
|
\return the difference of the product of each multiplication, added to the accumulate value.
|
|
\remark
|
|
p1 = val1[15:0] * val2[15:0] \n
|
|
p2 = val1[31:16] * val2[31:16] \n
|
|
res[63:0] = p1 - p2 + val3[63:0]
|
|
*/
|
|
__ALWAYS_INLINE uint64_t __SMLSLD(uint32_t x, uint32_t y, uint64_t sum)
|
|
{
|
|
return ((uint64_t)(((((int32_t)x << 16) >> 16) * (((int32_t)y << 16) >> 16)) -
|
|
((((int32_t)x) >> 16) * (((int32_t)y) >> 16)) +
|
|
(((uint64_t)sum))));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit signed multiply with exchange subtract with 64-bit accumulate.
|
|
\details This function enables you to exchange the halfwords of the second operand, perform two 16-bit multiplications,
|
|
adding the difference of the products to a 64-bit accumulate operand. Overflow cannot occur during the
|
|
multiplications or the subtraction. Overflow can occur as a result of the 64-bit addition, and this overflow
|
|
is not detected. Instead, the result wraps round to modulo2^64.
|
|
\param [in] x first 16-bit operands for each multiplication.
|
|
\param [in] y second 16-bit operands for each multiplication.
|
|
\param [in] sum accumulate value.
|
|
\return the difference of the product of each multiplication, added to the accumulate value.
|
|
\remark
|
|
p1 = val1[15:0] * val2[31:16] \n
|
|
p2 = val1[31:16] * val2[15:0] \n
|
|
res[63:0] = p1 - p2 + val3[63:0]
|
|
*/
|
|
__ALWAYS_INLINE uint64_t __SMLSLDX(uint32_t x, uint32_t y, uint64_t sum)
|
|
{
|
|
return ((uint64_t)(((((int32_t)x << 16) >> 16) * (((int32_t)y) >> 16)) -
|
|
((((int32_t)x) >> 16) * (((int32_t)y << 16) >> 16)) +
|
|
(((uint64_t)sum))));
|
|
}
|
|
|
|
/**
|
|
\brief 32-bit signed multiply with 32-bit truncated accumulator.
|
|
\details This function enables you to perform a signed 32-bit multiplications, adding the most
|
|
significant 32 bits of the 64-bit result to a 32-bit accumulate operand.
|
|
\param [in] x first operand for multiplication.
|
|
\param [in] y second operand for multiplication.
|
|
\param [in] sum accumulate value.
|
|
\return the product of multiplication (most significant 32 bits) is added to the accumulate value, as a 32-bit integer.
|
|
\remark
|
|
p = val1 * val2 \n
|
|
res[31:0] = p[61:32] + val3[31:0]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SMMLA(int32_t x, int32_t y, int32_t sum)
|
|
{
|
|
return (uint32_t)((int32_t)((int64_t)((int64_t)x * (int64_t)y) >> 32) + sum);
|
|
}
|
|
|
|
/**
|
|
\brief Sum of dual 16-bit signed multiply.
|
|
\details This function enables you to perform two 16-bit signed multiplications, adding the products together.
|
|
\param [in] x first 16-bit operands for each multiplication.
|
|
\param [in] y second 16-bit operands for each multiplication.
|
|
\return the sum of the products of the two 16-bit signed multiplications.
|
|
\remark
|
|
p1 = val1[15:0] * val2[15:0] \n
|
|
p2 = val1[31:16] * val2[31:16] \n
|
|
res[31:0] = p1 + p2
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SMUAD(uint32_t x, uint32_t y)
|
|
{
|
|
return ((uint32_t)(((((int32_t)x << 16) >> 16) * (((int32_t)y << 16) >> 16)) +
|
|
((((int32_t)x) >> 16) * (((int32_t)y) >> 16))));
|
|
}
|
|
|
|
/**
|
|
\brief Dual 16-bit signed multiply returning difference.
|
|
\details This function enables you to perform two 16-bit signed multiplications, taking the difference
|
|
of the products by subtracting the high halfword product from the low halfword product.
|
|
\param [in] x first 16-bit operands for each multiplication.
|
|
\param [in] y second 16-bit operands for each multiplication.
|
|
\return the difference of the products of the two 16-bit signed multiplications.
|
|
\remark
|
|
p1 = val1[15:0] * val2[15:0] \n
|
|
p2 = val1[31:16] * val2[31:16] \n
|
|
res[31:0] = p1 - p2
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SMUSD(uint32_t x, uint32_t y)
|
|
{
|
|
return ((uint32_t)(((((int32_t)x << 16) >> 16) * (((int32_t)y << 16) >> 16)) -
|
|
((((int32_t)x) >> 16) * (((int32_t)y) >> 16))));
|
|
}
|
|
|
|
/**
|
|
\brief Dual extracted 8-bit to 16-bit signed addition.
|
|
\details This function enables you to extract two 8-bit values from the second operand (at bit positions
|
|
[7:0] and [23:16]), sign-extend them to 16-bits each, and add the results to the first operand.
|
|
\param [in] x values added to the sign-extended to 16-bit values.
|
|
\param [in] y two 8-bit values to be extracted and sign-extended.
|
|
\return the addition of val1 and val2, where the 8-bit values in val2[7:0] and
|
|
val2[23:16] have been extracted and sign-extended prior to the addition.
|
|
\remark
|
|
res[15:0] = val1[15:0] + SignExtended(val2[7:0]) \n
|
|
res[31:16] = val1[31:16] + SignExtended(val2[23:16])
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SXTAB16(uint32_t x, uint32_t y)
|
|
{
|
|
return ((uint32_t)((((((int32_t)y << 24) >> 24) + (((int32_t)x << 16) >> 16)) & (int32_t)0x0000FFFF) |
|
|
(((((int32_t)y << 8) >> 8) + (((int32_t)x >> 16) << 16)) & (int32_t)0xFFFF0000)));
|
|
}
|
|
|
|
/**
|
|
\brief Extracted 16-bit to 32-bit unsigned addition.
|
|
\details This function enables you to extract two 8-bit values from one operand, zero-extend
|
|
them to 16 bits each, and add the results to two 16-bit values from another operand.
|
|
\param [in] x values added to the zero-extended to 16-bit values.
|
|
\param [in] y two 8-bit values to be extracted and zero-extended.
|
|
\return the addition of val1 and val2, where the 8-bit values in val2[7:0] and
|
|
val2[23:16] have been extracted and zero-extended prior to the addition.
|
|
\remark
|
|
res[15:0] = ZeroExt(val2[7:0] to 16 bits) + val1[15:0] \n
|
|
res[31:16] = ZeroExt(val2[31:16] to 16 bits) + val1[31:16]
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __UXTAB16(uint32_t x, uint32_t y)
|
|
{
|
|
return ((uint32_t)(((((y << 24) >> 24) + ((x << 16) >> 16)) & 0x0000FFFF) |
|
|
((((y << 8) >> 8) + ((x >> 16) << 16)) & 0xFFFF0000)));
|
|
}
|
|
|
|
/**
|
|
\brief Dual extract 8-bits and sign extend each to 16-bits.
|
|
\details This function enables you to extract two 8-bit values from an operand and sign-extend them to 16 bits each.
|
|
\param [in] x two 8-bit values in val[7:0] and val[23:16] to be sign-extended.
|
|
\return the 8-bit values sign-extended to 16-bit values.\n
|
|
sign-extended value of val[7:0] in the low halfword of the return value.\n
|
|
sign-extended value of val[23:16] in the high halfword of the return value.
|
|
\remark
|
|
res[15:0] = SignExtended(val[7:0]) \n
|
|
res[31:16] = SignExtended(val[23:16])
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __SXTB16(uint32_t x)
|
|
{
|
|
return ((uint32_t)(((((int32_t)x << 24) >> 24) & (int32_t)0x0000FFFF) |
|
|
((((int32_t)x << 8) >> 8) & (int32_t)0xFFFF0000)));
|
|
}
|
|
|
|
/**
|
|
\brief Dual extract 8-bits and zero-extend to 16-bits.
|
|
\details This function enables you to extract two 8-bit values from an operand and zero-extend them to 16 bits each.
|
|
\param [in] x two 8-bit values in val[7:0] and val[23:16] to be zero-extended.
|
|
\return the 8-bit values sign-extended to 16-bit values.\n
|
|
sign-extended value of val[7:0] in the low halfword of the return value.\n
|
|
sign-extended value of val[23:16] in the high halfword of the return value.
|
|
\remark
|
|
res[15:0] = SignExtended(val[7:0]) \n
|
|
res[31:16] = SignExtended(val[23:16])
|
|
*/
|
|
__ALWAYS_INLINE uint32_t __UXTB16(uint32_t x)
|
|
{
|
|
return ((uint32_t)((((x << 24) >> 24) & 0x0000FFFF) |
|
|
(((x << 8) >> 8) & 0xFFFF0000)));
|
|
}
|
|
|
|
#endif /* _CSI_SIMD_H_ */
|