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All that is left to do is to write a compression and uncompression routine and then a main that calls them These functions could all be global but instead, we make the compression and uncompression routines static member functions in a Compressor class The main advantage of doing so is that we avoid polluting the global namespace We repeat our earlier disclaimer about skimping on error checking so that we can illustrate the basic algorithmic ideas The Compressor class declaration is shown in Figure 1325 along with the compress function We need to read and write files that have non-ASCII characters, so we open the files in binary mode The compress routine opens the file for reading at line 2 1 It then constmcts a Charcounter object at line 23 and a Huf fmanTree object at line 24 At line 26 we open the output file and at line 27 we write out the encoding table At this point we are ready to do the main encoding We reset the input stream to the beginning of the file (line 29)4 Then we create a bit-output stream object at line 30 The rest of the algorithm repeatedly reads a character (line 33) and writes its code (line 34) There is a tricky piece of code at line 34: The int passed to getcode may be confused with EOF if we simply use ch because the high bit can be interpreted as a sign bit Thus we use a bit mask to treat the value as an unsigned quantity When we exit the loop, we have reached the end of file, so we write out the end-of-file code at line 36 The obstream destructor flushes any remaining bits to the output file, so an explicit call to flush is not needed The uncompress routine is next, in Figure I 326 Lines 10-19 form the name of the uncompressed file, and checks (somewhat lamely as it uses only the name) whether the original is actually a compressed file We then open the compressed file for reading and the target for writing at lines 21 and 22 f We construct a ~ u fmanTree object by reading the encoding table (lines 24 and 25) from the compressed file We then create a bit-input stream at line 27 and loop The bits object, declared at line 28 represents the (Huffman) code that we are currently examining Each time we read a bit at line 33, we add the.

and perform the spatial integration of (12.18). Noting the relation between If; and the invariant amplitude 0lL (see Section 6.2), we obtain (12.19) where 2m N arises from the normalization of the nucleon spinors [see (6.13)] and 2/ fi is the hadronic isospin factor for the 14 0 ~ 14N * transition (see Exercise 12.4).

1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37

public: static void compress( const string & inFile ) ; static void uncompress( const string & compressedFile 1 ; private: static const int READ-MODE; static const int WRITE-MODE;

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EXERCISE 12.4 Verify the isospin factor fi in (12.19). Note that 14C, 14N*, 14 0 form an isospin triplet, which can be viewed as nn, np, pp, together with an isospin zero 12C core (see Fig. 2.2). Keep in mind that for indistinguishable proton decays, we must add amplitudes, not probabilities.

const int Compressor::READ-MODE = ios::in I ios::binary; const int Compressor::WRITE-MODE = ios::out I ios::binary;

119.6 -

/ / Compress inFile; writes result to a file whose name is / / formed by appending " h u f N / / Very little error checking is performed

string compressedFile = inFile + "hufU; ifstream in( inFi1ec-str( ) , READ-MODE ) ; Charcounter countObj( in ) ; HuffmanTree codeTree( countObj

10lL1 2 by (4.36).

ofstream out( compressedFi1ec-str( codeTreewriteEncodingTable( out ) ; inclear( ) ; inseekg( 0, ios::beg obstream bout ( out ) ;

char ch; while( inget( ch ) ) boutwriteBits( codeTreegetCode( ch boutwriteBits( codeTreegetCode( EOF

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