Sentence examples for using the Fibonacci sequence from inspiring English sources

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Emily Galvin, a screenwriter and film production assistant who is writing a collection of poems and short plays in verse for Tupelo Press, has written one of her plays using the Fibonacci sequence.

Afterward, Kara [15] defined the Fibonacci difference matrix F̂ by using the Fibonacci sequence ((f_{n})) for (nin{0,1,ldots}) and introduced the new sequence spaces related to the matrix domain of F̂.

Afterward, Kara (J. Inequal. Appl. 2013(1):38, 2013) defined the Fibonacci difference matrix F̂ by using the Fibonacci sequence ((f_{n})) for (nin{{0, 1, ldots}}) and introduced new sequence spaces related to the matrix domain of F̂.

In this paper, we define the Fibonacci difference matrix F ˆ by using the Fibonacci sequence { f n } n = 0 ∞ and introduce new sequence spaces ℓ p ( F ˆ ) and ℓ ∞ ( F ˆ ) related to the matrix domain of F ˆ in the sequence spaces ℓ p and ℓ ∞, respectively, where 1 ≤ p < ∞.

Draw squares using the Fibonacci sequence.

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My first thought was to use the Fibonacci sequence, which ended up working.

The "Fib" -- so named by GottaBook blogger Gregory K. Pincus -- is a tightly written poem that uses the Fibonacci sequence as its inspiration.

The "Fib" — so named by the GottaBook blogger Gregory K. Pincus — is a tightly written poem that uses the Fibonacci sequence as its inspiration.

To overcome the randomness problem, Braben used the Fibonacci sequence as a seed from which identical galaxies would be generated each time the game was played, all within a computer program a fraction of the size of a photograph taken with a mobile phone today.

This result, which uses (1±√5)/2 to express the Fibonacci sequence, is the complement of the result proved above, which uses the Fibonacci sequence to approximate (1±√5)/2.

In this paper, by using the Fibonacci difference matrix F̂ defined by the Fibonacci sequence and the notion of ideal convergence, we introduce the Fibonacci difference sequence spaces (c^{I}_{0}(hat {F})), (c^{I}(hat{F})), and (ell^{I}_{infty}(hat{F})). Further, we study some inclusion relations concerning these spaces.

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