the redundancy resulting vs the length of the codeword

These two phrases are not directly comparable as they convey different ideas. 'The redundancy resulting' suggests an outcome of redundancy, while 'the length of the codeword' refers to the size of a codeword. They are used in different contexts and cannot be interchanged.

Last updated: March 17, 2024 • 756 views

the redundancy resulting

This phrase is correct and can be used in the context of discussing outcomes or consequences of redundancy.

This phrase is used to describe the result or consequence of redundancy in a system or process.

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The redundancy resulting from the appearance of a given form more than once is removed by computing each form only once. The computation of all the distinct ...
Jun 20, 2013 ... has been shown [2] that the redundancy resulting from dividing an elementary component (capacitor, resistor, transistor) into several subsets ...
The redundancy resulting from the fact that the judging process allows an additional opportunity for psi to enter would seem to be beneficial in either case, ...
Although this latter reduction is still not tight, the redundancy resulting from padding the input message can be removed without breaking the proof. Boneh [ 18] ...

the length of the codeword

This phrase is correct and is used to refer to the size or number of bits in a codeword.

This phrase is used when discussing the size or length of a codeword in the context of coding theory or information theory.

Show examples from the web [+]

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 ...

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the redundancy resulting vs the length of the codeword