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The code fragment above also includes CREATE INDEX statements. The word table is a list of numeric hashes for the tokens describing the document content, but the service is entirely dependent on the indexing mechanisms of the underlying database to guarantee performance. Most performance issues identi ed at later stages of development are likely to be solvable by altering this constant alone. Retrieving information from the database is also intuitive. The iterator pattern usage in the RSqlStatement class makes for simple and readable code in this area. The following code snippet shows this API being used to retrieve potential candidate matches for a query in the Columbo search service:



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2. Enter the path to the folder to hold the exported site or click the Browse button to locate the folder. Because the entire site is exported, the folder you choose may not be contained in the current site. 3. If you want to maintain the data from the template-based documents, choose the Keep Template Data Files option.

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P1: KPE WY022-29 WY022/Pfaffenberger WY022/Pfaffenberger-v3.cls June 16, 2004 2:57





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The method developed in this section constitutes a means which supplements the procedure of the GUM (see 8) when you do not know how to, or you do not want to, write or use the mathematical model to describe the measurement process This method is based on the idea that information can be drawn from the results of interlaboratory tests or intra-laboratory tests to assess the uncertainty The method is described in the fascicule of documentation AFNOR X 07 - 021: Assistance to the process of assessment and use of the uncertainty of measurements and test results (1999) This idea has been taken up at the ISO level by the statistical methods 69 Technical Committee; they are the subject of the ISO TS 21748 publication Guide to the use of repeatability, reproducibility and trueness estimates in measurement uncertainty estimation .

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To illustrate the minor differences between the single-currency and multicurrency attribution models, we will review a simple two-country example in Exhibits 9.25 and 9.26.

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The publication Guidelines on the expression of uncertainty in quantitative testing EA 4/16 also develops this approach for the domain of testing activities There are numerous situations for which the method for obtaining the result is complex enough to make it impossible to model it This situation is particularly found in some test processes In order to ensure a reproducibility of the results, the conditions in which the test method is implemented are vital and must be perfectly controlled The quality of a test method is judged by its accuracy (see ISO 5725): trueness of agreement between the average value obtained from a large series of test results and an accepted reference value; precision of agreement between independent test results obtained under the stipulated conditions.

Y 10

Computing quotients and remainders in polynomial division is an important computational step for encoding and decoding cyclic codes. In this lab, you are to create a C++ class which performs these operations for binary polynomials. You will also create an LFSR class, which will be used in the construction of a Galois field class.

Precision corresponds to a characteristic which quantifies a performance of a method; it means that a method is appropriate to supply test results which are very close to each other when the same product is tested several times with the respect of the test conditions defined by the method You are always situated between two extremes: repeatability (r): precision under repeatability conditions, where independent tests results are obtained with the same method on identical test items in the same laboratory by the same operator using the same equipment within a short period of time;.

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Note: Although this bound is proved here for linear codes, it is also true for nonlinear codes. (See [220].) Proof An ( n ,k ) linear code has a parity check matrix with n - k linearly independent rows. Since the row rank of a matrix is equal to its column rank, rank(H) = n - k. Any collection of n - k 1 columns must therefore be linearly dependent. Thus by Theorem 3.3, the minimum distance cannot be larger than n - k 1. 0 A code for which dmin = n - k 1 is called a maximum distance separable ( M D S ) code.

0.2300 0.1800 0.1500 0.2300 0.2100

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