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the length of the codeword vs the codeword length of

Both phrases are correct, but they are used in different contexts. 'The length of the codeword' is more commonly used when discussing the measurement or extent of the codeword, while 'the codeword length of' is used when the focus is on the specific attribute of the codeword.

Last updated: March 17, 2024 • 972 views

the length of the codeword

This phrase is correct and commonly used in English.

This phrase is used when discussing the measurement or extent of the codeword.
  • If used as a binary code (which it usually is), the dimensions refer to the length of the codeword as defined above. The theory of coding uses the N-dimensional ...
  • Let li be the length of the codeword for ai. Under each of the following conditions, we can find a better instantaneous code, with smaller expected codeword ...
  • is the length of the codeword c(ai. ). Remark: Huffman developed a nice greedy algorithm for solving this problem and producing a minimum- cost (optimum) ...
  • then in any efficient prefix code for S, the length of the codeword assigned to the symbol a is at most K. THEOREM 6. Let p < 1/FK+I. Then there exists a source S ...

Alternatives:

  • the size of the codeword
  • the measurement of the codeword
  • the extent of the codeword
  • the dimension of the codeword
  • the scale of the codeword

the codeword length of

This phrase is correct and commonly used in English.

This phrase is used when the focus is on the specific attribute of the codeword.
  • Apr 16, 2015 ... Thus, the codeword length of A must be 1. If pC +pD = pA, in the second iteration of the Huffman algorithm, it is still possible to combine ...
  • Feb 19, 2011 ... This gives a gap between the entropy and the codeword length of almost . But what happens when there is a bound on the largest probability in ...
  • The codeword length of a letter is thus equal to the level of the corresponding leaf . Each node is assigned a probability such that the probability of a leaf is equal ...
  • the codeword length of x in an arbitrary uniquely decodable code. Prove that for any c > 1,. P{l(X) ≥ l (X) + c} ≤. 1. 2c−1 . Problem 9 We toss a coin until we get a  ...

Alternatives:

  • the length attribute of the codeword
  • the length property of the codeword
  • the codeword's length
  • the length feature of the codeword
  • the codeword's size

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