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CS9210 数据表(PDF) 21 Page - National Semiconductor (TI) |
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CS9210 数据表(HTML) 21 Page - National Semiconductor (TI) |
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21 / 39 page ![]() Revision 3.2 21 www.national.com Functional Description (Continued) Figure 3-7 shows the suggested order in which 1’s should be added to the dithering pattern as the least significant four bits of the input intensity increase in value from 0 to 15. Figure 3-7. 4-bit Dither Pattern Sequence For the previous dithering pattern example where the input intensity value was "010110", the value of the least significant four bits is 6, which means that positions 1 through 6 in Figure 3-7 of the dithering pattern would be setto 1,all other positionswould be setto0.Ifthe least significant four bits have a value of 0, all sixteen positions will be set to 0. 3.8.2.1 N-Bit Dithering Schemes All discussions to this point have referred to a 4-bit dither- ing scheme. A 4-bit dithering scheme is one in which the least significant four bits of the input intensity value for each pixel color component are truncated and these least significant four bits are used to select a 4x4 dithering pat- tern. Other dithering schemes include 3-bit, 2-bit, and 1-bit dith- ering. In the 3-bit dithering scheme, only the least signifi- cant three bits of the input intensity value for each color component are truncated. These three bits are then used to select a 4x4 dithering pattern similar to the 4-bit scheme. As the value of the least significant three bits increases from 0 to 7, two 1’s are added to the pattern for each increment of the 3-bit value. The 2-bit dithering scheme selects a dithering pattern based on the least significant two bits of the input intensity value for each color component. As the value of these two bits increases from 0 to 3, four 1’s are added to the pat- tern for each increment of the 2-bit value. The 1-bit dithering scheme uses the least significant bit of the input intensity value to select one of two dithering pat- terns. When the least significant bit is 0, the pattern is all 0’s. When the least significant bit is 1, the pattern is alter- nating 0’s and 1’s. Figure 3-8 shows the suggested order for adding 1’s to the dithering patterns for the 3-, 2-, and 1-bit dithering schemes. Figure 3-8. N-Bit Dithering Pattern Schemes 00 01 10 11 00 01 10 11 X[1:0] Y[1:0] 1 5 14 10 9 15 11 7 13 8 12 3 2 6 4 00 01 10 11 00 01 10 11 X[1:0] Y[1:0] 1 3 7 5 56 4 7 4 6 2 1 3 2 3-Bit Scheme 00 01 10 11 00 01 10 11 X[1:0] Y[1:0] 1 2 3 33 2 2 3 1 1 2 1 2-Bit Scheme 00 01 10 11 00 01 10 11 X[1:0] Y[1:0] 1 11 1 1 1 1 1 1-Bit Scheme |
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