Results 51 to 60 of about 5,083 (199)
Revisited Leonardo Fibonacci law of Golden Mean as surface-centric approach for form sustainable in design [PDF]
The Golden Proportion is also known as the Golden Mean, Phi, or Divine Proportion, this law was made famous by Leonardo Fibonacci around 1200 A.D. He noticed that there was an absolute ratio that appears often throughout nature, a sort of design that is universally efficient in living things and pleasing to the human eye.
Abu Ali +3 more
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Spinors can be expressed as Lie algebra of infinitesimal rotations. Spinors are also defined as elements of a vector space which carries a linear representation of the Clifford algebra typically. The motivation for this study is to define a new and particular sequence.
Tülay Erişir, Serkan Araci
wiley +1 more source
Hyper-Dual Leonardo Quaternions
In this paper, hyper-dual Leonardo quaternions are defined and studied. Some basic properties of the hyper-dual Leonardo quaternions, including their relationships with the hyper-dual Fibonacci quaternions and hyper-dual Lucas quaternions, are analyzed ...
Tülay Yağmur
doaj +1 more source
The fairly recent discovery of "quasicrystals", whose X-ray diffraction patterns reveal certain peculiar features which do not conform with spatial periodicity, has motivated studies of the wave-dynamical implications of "aperiodic order".
Castaldi, Giuseppe +4 more
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Qua re amplectens strictius ipsum modum indorum, et attentius studens in eo, ex proprio sensu quedam addens, et quedam etiam ex subtilitatibus Euclidis geometrice artis apponens, summam huius libri, quam intelligibilius potui, in XV capitulis distinctam componere laboravi, fere omnia que inserui, certa probatione ostendens, ut extra, perfecto pro ...
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On approximation methods of Leonardo Fibonacci
AbstractAs is well known, Leonardo da Pisa gave a very precise approximation for the only irrational root of the equation x3 + 2x2 + 10x = 20. Two hypotheses concerning his method were put forward in the XIX century. With good reason they were criticized by M. Cantor in his Vorlesungen.
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On Generalized Metallic Leonardo Numbers: Silver, Bronze, and Copper Cases
In this article, we discuss three new extensions of the Leonardo numbers in a generalized way, which we call the generalized Silver, Bronze, and Copper Leonardo numbers that converge to the Silver, Bronze, and Copper ratios, unifying existing metallic ...
Munesh Kumari +2 more
doaj +1 more source
Um estudo do Liber Quadratorum (1225) e suas potencialidades para o ensino de Matemática
Neste artigo buscamos a partir de uma tradução de proposições escolhidas do livro Liber Quadratorum de Leonardo Fibonacci (1170-1240), apresentar alguma potencialidade do uso das ideias contidas no texto para o ensino de conteúdos matemáticos; mais ...
José dos Santos Guimarães Filho +1 more
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On the Square Root Computation in Liber Abaci and De Practica Geometrie by Fibonacci
We study the square root computation by Leonardo Fibonacci (or Leonardo of Pisa) in his MSS Liber Abaci from c1202 and c1228 and De Practica Geometrie from c1220. In this MSS, Fibonacci systematically describes finding the integer part of the square root
Trond Steihaug
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A rational problem from elementary number theory [PDF]
We solve a bit more then the half of the XV.th. proposition of Leonardo Pisano who was also named as Fibonacci. We do it using only elementary tools of number theory.
Wintsche, Gergely
core

