Results 81 to 90 of about 1,044,414 (185)
A summary of research relating to reading in the intermediate grades [PDF]
Purpose: To develop and evaluate a method of quick perception with geography vocabulary to see if; (a) quick perception accelerates growth in comprehension, (b) effects speed of reading, and (c) improves reading ability.
Gorman, Michael J. +3 more
core
On the Generalized Order-k Jacobsthal and Jacobtshal-Lucas Numbers
The classic Jacobsthal numbers were generalized to k sequences of the generalized order-k Jacobsthal numbers and then have been studied by several authors.
Ahmet Daşdemir +2 more
semanticscholar +1 more source
On k-periodic binary recurrences [PDF]
We apply a new approach, namely the fundamental theorem of homogeneous linear recursive sequences, to k-periodic binary recurrences which allows us to determine Binet's formula of the sequence if k is given.
Irmak, Nurettin, Szalay, Laszlo
core
Plenary Abstracts Session & Oral Presentations
HemaSphere, Volume 9, Issue S1, June 2025.
wiley +1 more source
A Note on Bi-Periodic Leonardo Sequence
In this work, we define a new generalization of the Leonardo sequence by the recurrence relation $GLe_n=aGLe_{n-1}+GLe_{n-2}+a$ (for even $n$) and $GLe_n=bGLe_{n-1}+GLe_{n-2}+b$ (for odd $n$) with the initial conditions $GLe_0=2a-1$ and $GLe_1=2ab-1 ...
P. M. M. C. Catarino, E. Spreafico
semanticscholar +1 more source
Algorithms for computing Fibonacci numbers quickly [PDF]
A study of the running time of several known algorithms and several new algorithms to compute the n[superscript th] element of the Fibonacci sequence is presented.
Holloway, J. L.
core +1 more source
On The Hyperbolic k-Mersenne And k-Mersenne-Lucas Octonions
In this paper, we introduce the hyperbolic k-Mersenne and k-Mersenne-Lucas octonions and investigate their algebraic properties. We give Binet’s formula and present several interrelations and some well-known identities such as Catalan identity, d’Ocagne ...
M. Uysal +4 more
semanticscholar +1 more source
On the Leonardo quaternions sequence
In the present work, a new sequence of quaternions related to the Leonardo numbers -- named the Leonardo quaternions sequence -- is defined and studied. Binet's formula and certain sum and binomial-sum identities, some of which derived from the mentioned
P. Beites, Paula Catarino
semanticscholar +1 more source

