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If you don t remove class member data but merely rearrange it, you can still cause problems to client code that accesses that data directly because, as I described above, the offset of the member data from the object s this pointer will be changed You must not change the position of member data in a class if that data is: public (or protected, if the client can derive from the class) exposed through public or protected inline methods (which will have been compiled into client code) This rule also means that you cannot change the order of the base classes from which a class multiply inherits without breaking compatibility, because this rder affects the overall data layout of the derived object. In C#.NET Using Barcode maker for .NET .NET framework Control to generate, create Quick Response Code mage in .NET applications.Related: Word UPC-E Generating , .NET WinForms Interleaved 2 of 5 Generation , Codabar Generator .NET

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A change is acceptable if every line of code affected by it can be altered, where necessary, and the code rebuilt against the changes In effect, this often means that a change must be restricted to the internals of a component rather than its public API For this reason, you should endeavor to keep private de nitions and header les (and anything else which is likely to be subject to change) out of the public domain A change is also acceptable if it can be veri ed as compatible, according to the guidelines I ve discussed here In general, the key compatibility issue for shared library DLLs is backward binary compatibility, with source compatibility an additional aim These guidelines derive from those used within Symbian, in accordance with the C++ standard I am very grateful to David Batchelor, John Forrest and Andrew Thoelke of Symbian who have previously written guides to compatibility best practice n Symbian OS, which I used as the basis of this chapter. THIN TEMPLATES. Draw Bar Code In Java Using Barcode maker for Java Control .Related: ASP.NET UPC-A Generator , .NET WinForms Code 39 Generating , EAN-8 Generating .NET

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CODING FOR LOGIC AND SYSTEM DESIGN Barcode barcode library with Further note that in case 2, if input X is encoded and the prediction checker includes the function of code checker, then this prediction checker may detect input errors under the condition that the circuit under check and the checker itself are fault free his case satis es the conditions for circuit G being code disjoint Such cases can be seen in selfchecking adders (eg, full-sum parity-checked adders; see Subsection 1231) Next we consider the case where faults exist also in the checkers In this case we require a self-checking checker, and the input and output codespaces should be clearly de ned Lemma 121 [CART68] For single faults it is necessary that any checker must have at least two outputs and that no outputs take constant values.

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The combinational circuit being tested is always monitored by a checker that signals the appearance of a noncodeword For example, the output of a checker might be 0 whenever a codeword is present in the output of the circuit under test, and one when a noncodeword is present It is also desirable that the checker be self-checking so that a fault in the checker itself produces an error signal It is obvious that the simple encoding mentioned above is not suf cient, since a single stuck-at 0 output of the checker would never be detected Therefore it is necessary that the checker has at least two outputs and that no outputs take constant values for codespace input This is a brief proof for Lemma 121 In order to make the checker self-checking, its output must be encoded in an error detecting code.

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The simplest distance-2 error detecting codes are the 1-out-of-2 code (codeword = f 0; 1 ; 1; 0 g) and the duplication code (codeword = f 0; 0 ; 1; 1 g) In the 1-out-of-2 code, the outputs 0; 0 and 1; 1 indicate errors The 1-out-of-2 code is generally preferred because it detects unidirectional errors, such as those produced by a loss of power From this consideration, the checker output space z is de ned as the set f 0; 0 ; 0; 1 ; 1; 0 ; 1; 1 g, the checker output codespace B f 1; 0 ; 0; 1 g, and the checker output noncodespace z B f 0; 0 ; 1; 1 g Next we will de ne the input space for the two types of checkers, the code checker and the prediction checker, shown in Figure 1220.

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Note that in the prediction checker the input of the checker (ie, the output of the circuit L) does not have redundancy The output Y is only de ned by the input X and the function of the circuit L (ie, Y X ) Because the input of the checker is input X and output Y of the circuit L, we can de ne X; Y as the checker input space We let the fault-free output Y be Y0 Y X; l , X 2 N Hence the input codespace of the prediction checker is X; Y , where Y Y0 , and the input noncodespace is X; Y , where Y 6 Y0 If the signal W is also applied to the checker, then the input space will be de ned as X; Y; W As already mentioned, the error-preserving property (ie.

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, the code-disjoint property) requires a checker That is, the checker always maps an input codeword in S to an output codeword in f 0; 1 ; 1; 0 g, and an input noncodeword 62 S to an output noncodeword in f 0; 0 ; 1; 1 g De nition 1212 disjoint Lemma 122 A circuit is a self-testing checker if it is self-testing and code & In order to make the checker self-checking its output must be encoded in an error detecting code The simplest distance-2 error detecting codes are the 1-out-of-2 code (codeword = f 0; 1 ; 1; 0 g) and the duplication code (codeword = f 0; 0 ; 1; 1 g) In the 1-out-of-2 code, the outputs 0; 0 and 1; 1 indicate errors.

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