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Huffman's code vs the Huffman code

Both "Huffman's code" and "the Huffman code" are correct, but they are used in different contexts. "Huffman's code" refers to a specific code developed by David A. Huffman, while "the Huffman code" is a more general way to refer to any code created using Huffman coding. The choice between the two depends on whether you are referring to the specific code or the general concept.

Last updated: March 15, 2024 • 577 views

Huffman's code

This phrase is correct and commonly used when referring to the specific code developed by David A. Huffman.

This phrase is used when specifically referring to the code developed by David A. Huffman using Huffman coding.
  • Huffman's code will provide the explicit solution to Shannon's Noiseless Coding ... For these and other reasons, Huffman's code has been replaced with a large ...
  • Huffman's code is a variable length code. We'll begin with a trivial example. Suppose we wish to encode the string. “SHE-SELLS-SEA-SHELLS”. The ASCII code ...
  • node (di is the length of the Huffman's code for the i th character),. U then a Huffman's tree minimizes the quantity ~ Pi*di , where N is iffil the size of the character ...
  • Huffman's Code. Definition (Optimal FV-length Code). A code that minimizes the expected codeword-length E[L(XN. 1 )] (and the rate R) is called optimal.

Alternatives:

  • Huffman's code

the Huffman code

This phrase is correct and commonly used when referring to any code created using Huffman coding in a general sense.

This phrase is used when talking about any code created using Huffman coding in a general context.
  • If weights corresponding to the alphabetically ordered inputs are in numerical order, the Huffman code has the same lengths as the optimal alphabetic code, ...
  • In order for a symbol code scheme such as the Huffman code to be decompressed, the same model that the encoding algorithm used to compress the source ...
  • Note that ¥. ¡. ¨ . Repeat this procedure, called merge, with new alpha- bet ¥ until an alphabet with only one symbol is left. The resulting tree is the Huffman code.
  • It can be shown that the Huffman code provides the best compression for any communication problem for a given grouping of the events. In this problem we ...

Alternatives:

  • the Huffman code

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