APA 6th Edition Weiss, G. (2017). Non-standard Aspects of Fibonacci Type Sequences. KoG, 21 (21), 26-34. https://doi.org/10.31896/k.21.4
MLA 8th Edition Weiss, Gunter. "Non-standard Aspects of Fibonacci Type Sequences." KoG, vol. 21, no. 21, 2017, pp. 26-34. https://doi.org/10.31896/k.21.4. Accessed 23 Nov. 2020.
Chicago 17th Edition Weiss, Gunter. "Non-standard Aspects of Fibonacci Type Sequences." KoG 21, no. 21 (2017): 26-34. https://doi.org/10.31896/k.21.4
Harvard Weiss, G. (2017). 'Non-standard Aspects of Fibonacci Type Sequences', KoG, 21(21), pp. 26-34. https://doi.org/10.31896/k.21.4
Vancouver Weiss G. Non-standard Aspects of Fibonacci Type Sequences. KoG [Internet]. 2017 [cited 2020 November 23];21(21):26-34. https://doi.org/10.31896/k.21.4
IEEE G. Weiss, "Non-standard Aspects of Fibonacci Type Sequences", KoG, vol.21, no. 21, pp. 26-34, 2017. [Online]. https://doi.org/10.31896/k.21.4
Abstracts Fibonacci sequence and the limit of the quotient of adjacent Fibonacci numbers, namely the Golden Mean, belong to general knowledge of almost anybody, not only of mathematicians and geometers. There were several attempts to generalize these fundamental concepts which also found applications in art and architecture, as e.g. number series and quadratic equations leading to the so-called ˝Metallic means" by V. DE SPINADEL  or the cubic ˝plastic number" by VAN DER LAAN  resp. the ˝cubi ratio" by L. ROSENBUSCH . The mentioned generalisations consider series of integers or real numbers. ˝Non-standard aspects" now mean generalisations with respect to a given number field or ring as well as visualisations of the resulting geometric objects. Another aspect concerns Fibonacci type resp. Padovan type combinations of given start objects. Here it turns out that the concept ˝Golden Mean" or ˝van der Laan Mean" also makes sense for vectors, matrices and mappings.