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like in the example above vs of the shortest codeword

The two phrases are not directly comparable as they serve different purposes. 'Like in the example above' is used to refer back to a previous example, while 'of the shortest codeword' is a phrase fragment that needs more context to be complete.

Last updated: March 17, 2024 • 737 views

like in the example above

This phrase is correct and commonly used in English to refer back to a previous example.

This phrase is used to draw a comparison or make a reference to a specific example that was mentioned earlier in the text.
  • You can add instructions to your field by adding a string to instructions like in the example above. If you need text above and/or below, you can be explicit and ...
  • When a custom post type is created like in the example above, it gets a new top- level administration menu to create and manage posts of that new post type.
  • This is mostly used together with another selector to select the last elements in a group (like in the example above). Tip: Use the :lt selector to select elements ...
  • ... specified element. This is mostly used together with another selector to select everything except the specified element in a group (like in the example above).

of the shortest codeword

This phrase is incomplete and needs more context to be grammatically correct.

To make this phrase correct, it needs to be part of a complete sentence or phrase that provides more information about the 'shortest codeword.'
  • —the coefficient in front of x^{-\ell} —is the number of distinct codewords of length \ell . Here min is the length of the shortest codeword in S, and max is the length ...
  • We demonstrate properties of synchronizing codewords and, in particular, give some relationships between the length of the shortest codeword and the length ...
  • while the Chaitin complexity C(X,, - * - ,X&I) is a random x(~)E(O,l)” p(x(n+g c,,p citn,ln,) +c', using (3%. A variable equal to the length of the shortest codeword.
  • the length of the shortest codeword(s) for a given source, i.e., m = minfi j ni > 0g. Proposition 2 dealt with the case m = 1, and in the next theorem we generalize it.

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