zeckendorf representation造句

• Since, has a Zeckendorf representation ( by the induction hypothesis ).
• The Zeckendorf representation of a number can be used to derive its Fibonacci coding.
• Now suppose each has a Zeckendorf representation.
• As a result, can be represented as the sum of and the Zeckendorf representation of.
• To conclude : & empty; which implies, proving that each Zeckendorf representation is unique.
• This is known as Zeckendorf's theorem, and a sum of Fibonacci numbers that satisfies these conditions is called a Zeckendorf representation.
• The Zeckendorf representation of any positive integer is a representation as a sum of distinct Fibonacci numbers, no two of which are consecutive in the Fibonacci sequence.
• 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.
• In particular the entry A _ { m, n } of the array is the m th smallest number whose Zeckendorf representation begins with the ( n + 1 ) th Fibonacci number.
• *PM : proof that every positive integer has a Zeckendorf representation, id = 8809 new !-- WP guess : proof that every positive integer has a Zeckendorf representation-- Status:
• *PM : proof that every positive integer has a Zeckendorf representation, id = 8809 new !-- WP guess : proof that every positive integer has a Zeckendorf representation-- Status:
• 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.
• *PM : proof that the Zeckendorf representation of a positive integer is unique, id = 8810 new !-- WP guess : proof that the Zeckendorf representation of a positive integer is unique-- Status:
• *PM : proof that the Zeckendorf representation of a positive integer is unique, id = 8810 new !-- WP guess : proof that the Zeckendorf representation of a positive integer is unique-- Status:
• As describes, the numbers within each row of the array have Zeckendorf representation that differ by a shift operation from each other, and the numbers within each column have Zeckendorf representations that all use the same smallest Fibonacci number.
• As describes, the numbers within each row of the array have Zeckendorf representation that differ by a shift operation from each other, and the numbers within each column have Zeckendorf representations that all use the same smallest Fibonacci number.
• The nodes of such a network may be assigned consecutive integers from 0 to " F " " n " + 2 & minus; 1; the bitstrings corresponding to these numbers are given by their Zeckendorf representations.
• Many articles in " The Fibonacci Quarterly " deal directly with topics that are very closely related to Fibonacci numbers, such as Lucas numbers, the golden ratio, Zeckendorf representations, Binet forms, Fibonacci polynomials, and Chebyshev polynomials.