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MFC2000 датащи(PDF) 228 Page - List of Unclassifed Manufacturers

номер детали MFC2000
подробное описание детали  Multifunctional Peripheral Controller 2000
PDF  426 Pages
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производитель  ETC [List of Unclassifed Manufacturers]
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MFC2000 датащи(HTML) 228 Page - List of Unclassifed Manufacturers

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MFC2000 Multifunctional Peripheral Controller 2000
Hardware Description
9-16
Conexant
100723A
The number of pixels to add or remove per 2187 pixels is next converted to a 7 digit base-3 number. Each digit in
the Base-3 number is weighted as:
MSD
LSD
Digit n
0123456
Weight
1/3
1/9
1/27
1/81
1/243
1/729
1/2187
Note:
MSD = most significant digit, LSD = lease significant digit.
Each digit can take on 3 possible values: 0, 1, or 2; corresponding to adding or removing (0, 1 or 2) * 3(6-n) pixels
for every 37 input pixels or, equivalently, adding or removing 0,1, or 2 pixels for every 3(n+1) pixels.
Note:
The actual number of pixels output from the resolution conversion block will always be a
multiple of 16 pixels.
Example: Reduction of 2048 pixel/line to 1728 pixel/line (B4 to A4 Reduction)
Given:
Input Resolution = 2048 pixel/line
Output Resolution = 1728 pixel/line
Notes:
1.
Output Resolution must be a multiple of 16.
2.
(Input Resolution - Output Resolution)/Input Resolution < = 1/3 for best results (i.e.,
consecutive pixels will not be removed))
In this case, (Input Resolution - Output Resolution)/Input Resolution = 320/2048 = 5/32. Therefore, ideally 5 pixels
will be removed for every 32 input pixels.
Compute the number of pixels to remove per 2187 input pixels:
Int{ [(Input-Output)/Input]*(2187) }
= Int{ [(2048-1728)/2048]*(3**7) }
= Int { [320/2048]*2187 }
= Int { 341.71875 }
= 341
Therefore, 341 pixels will be removed for every 2187 input pixels.
Represent the number of pixels to add per 2187 input pixels using powers of 3:
Using Figure 9-1 determine which combination of powers of 3 digits are required to represent 341. The table
should be filled from top to bottom. The sum of the enabled digits should equal 341 as illustrated below:
341 = 243 + 81 + 9 + 6 + 2
Therefore, digits 243, 81, 9, 6, and 2 should be enabled in the table.



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