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fibonacci coding造句

例句與造句

  1. The Zeckendorf representation of a number can be used to derive its Fibonacci coding.
  2. Similarly, Fibonacci coding uses a " 11 " to mark the end of every code word.
  3. The Varicode is a kind of Fibonacci code where the boundaries between character codes are marked by two or more consecutive zeros.
  4. The Fibonacci cube may be defined in terms of Fibonacci codes and Hamming distance, independent sets of vertices in path graphs, or via distributive lattices.
  5. The Fibonacci code word for a particular integer is exactly the integer's Zeckendorf representation with the order of its digits reversed and an additional " 1 " appended to the end.
  6. It's difficult to find fibonacci coding in a sentence. 用fibonacci coding造句挺難的
  7. Like all Fibonacci codes, since no character code contains more than one consecutive zero, the software can easily identify the spaces between characters, regardless of the length of the character.
  8. For example, Fibonacci coding is a comma code in which the comma is 11.11 and 1011 are valid Fibonacci code words, but 101, 0111, and 11011 are not.
  9. For example, Fibonacci coding is a comma code in which the comma is 11.11 and 1011 are valid Fibonacci code words, but 101, 0111, and 11011 are not.
  10. The first few Fibonacci codes are shown below, and also the so-called " implied probability distribution ", the distribution of values for which Fibonacci coding gives a minimum-size code.
  11. The first few Fibonacci codes are shown below, and also the so-called " implied probability distribution ", the distribution of values for which Fibonacci coding gives a minimum-size code.
  12. The Fibonacci code is closely related to the " Zeckendorf representation ", a positional numeral system that uses Zeckendorf's theorem and has the property that no number has a representation with consecutive 1s.
  13. Fibonacci coding has a useful property that sometimes makes it attractive in comparison to other universal codes : it is an example of a self-synchronizing code, making it easier to recover data from a damaged stream.
  14. The fact that any number ( greater than 1 ) can be represented with a terminal 0 means that it is always possible to add 1, and given that, for 1 and 2 can be represented in Fibonacci coding, completeness follows by induction.
  15. With Fibonacci coding, on the other hand, a changed bit may cause one token to be read as two, or cause two tokens to be read incorrectly as one, but reading a " 0 " from the stream will stop the errors from propagating further.
  16. For example, Fibonacci coding uses the digits 0 and 1, weighted according to the Fibonacci sequence ( 1, 2, 3, 5, 8, . . . ); a unique representation of all non-negative integers may be ensured by forbidding consecutive 1s.

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