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Figure 20-4 Photographs of bers and suspensions: (a) photomicrograph of softwood trachieds (lw = 2.37 mm); (b) light transmission through a Cm = 0.005 kraft pulp suspension showing mass nonuniformities ( ocs). The line in the image is 5 cm in length; (c) hands hold a medium consistency (Cm = 0.10) kraft pulp suspension. See insert for a color representation of this gure.

FIGURE 5.19 Use the options in the Stroke panel to set the stroke attributes. Butt Cap Miter limit Round Cap Stroke thickness Projecting Cap



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This for loop does exactly the same as the while loop example we used earlier. When the loop is started, the variable i is given a starting value of 1. A condition for the loop is specified next, i <= 10. In this case, we want the loop to repeat the nested actions until the value of i exceeds 10. The third parameter of the for loop, i++, indicates that i s value should be increased by 1 with each pass of the loop. Note that this parameter can use ++ (to increase by 1) or -- (to decrease by 1) operators. You can also use expressions like i = i*2 for the update.





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if($categoryID == -1 || strlen($categoryID) == 0) { trigger_error( Category ID required to return video list ); } $vidSQL = ; $rows = array(); // look for specific video if($videoID != -1 && strlen($videoID) != 0) { $vidSQL = AND v.id= . $videoID; } $link = $this->getConnection(); $query = sprintf( SELECT v.name, v.src, v.id as vid , c.name as cat , v.description, v.count FROM categories c, videos v WHERE v.catId=c.id AND v.catId=%d AND v.active=1 . $vidSQL, $categoryID); $result = mysql_query($query, $link); if(mysql_num_rows($result) == 0) { trigger_error( No videos found ); return false; } while($row = mysql_fetch_array($result, MYSQL_ASSOC)) { array_push($rows, $row); } return $rows; } } >

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In common with all linear block codes, cyclic codes may be adapted to system parameters by shortening, which is the removal of a number of bits of information In the case of cyclic codes, the most convenient method to shorten a code is to set the first few bits to zero and then not transmit those bits The resulting codes are not, strictly speaking, cyclic, but they can be encoded and decoded using the same methods as cyclic codes because the leading zeros which have been omitted would have no effect on the formation of parity bits or of syndromes Care must be taken however with the bit count when decoding because the Meggitt decoder will start off looking for errors in bits which have been omitted from the code Clearly if it thinks it has found errors in any of those bits then an uncorrectable error pattern has occurred.

MAX returns the greatest value found in the list of numbers or ranges of cells. MIN returns the lowest value found in the list of numbers or ranges of cells.

Alternatively the arrangement of shift registers with feedback may be modified in such a way that the syndrome is effectively preshifted by the appropriate number of places so that searching for correctable errors can begin immediately Suppose we have a (n, k) cyclic code shortened to (n i,k i) We receive a sequence r(X] and wish to compute the syndrome of Xjr(X), where j is the sum of i (number of bits removed) and n k (the usual amount by which the syndrome is preshifted) If s 1 (X) is the syndrome of r(X) and S2(X) is the syndrome of Xj, then the required syndrome is s\(X)s2(X)modg(X) We therefore multiply the received sequence by S2(X)mod g(X) by feeding it into the appropriate points of the shift registers Consider, for example, the (15, 11) code generated by X4 + X + 1, shortened to (12, 8).

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