"Opgesloten trapezia" - "Trapped Trapezia" (2019) Digital Arts by Jan Willem Henssen

Not For Sale

Seller Jan Willem Henssen

Artwork signed by the artist
Certificate of Authenticity included
Een geometrische presentatie in zwart en wit van een trapezium. Gemaakt met de Fibonacci-nummers 13 en 21 als lijnsegmenten. Ook Phi en √2 spelen een meetbare rol in dit ontwerp. De trapezia zitten "gevangen" in een kader van 34x34cm. De lijndikte en kleurintensiteit wordt bepaald door de factor Phi. A geometric presentation[...]
Een geometrische presentatie in zwart en wit van een trapezium. Gemaakt met de Fibonacci-nummers 13 en 21 als lijnsegmenten. Ook Phi en √2 spelen een meetbare rol in dit ontwerp. De trapezia zitten "gevangen" in een kader van 34x34cm.
De lijndikte en kleurintensiteit wordt bepaald door de factor Phi.

A geometric presentation in black and white of a trapezium. Created using the Fibonacci numbers 13 and 21 as line segments. Also Phi and √2 play a measurable role in this design. The trapezia are "trapped" in a cadre of 34x34cm.
The line width and color intensity is determined by the factor of Phi.

Related themes

GeometricAbstractTrapeziumDigitalFibonacci

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I am a professional designer with a background in architecture, interior design and product development and still active. After high school I went to the famous Gerrit Rietveld Academy in Amsterdam, a[...]

I am a professional designer with a background in architecture, interior design and product development and still active.
After high school I went to the famous Gerrit Rietveld Academy in Amsterdam, a university of applied sciences. I studied Architectural Design (5 yrs) and have a BA in Art & Design.
Inspiration: For an assignment to design a cabinet of curiosities I used the number sequence of Fibonacci, an Italian mathematician from the 12th century. The number sequence of Fibonacci reads as 0,1,1,2,3,5,8,13,21,34, 55, 89 etc., where a number is always the sum of the previous two numbers. The interesting thing is that when you divide a number in this sequence with the previous number, the result is almost the Golden Ratio (e.g. 21:13 = 1.615). After successfully completing the design (and fascinated by Fibonacci) I wondered how I could display this sequence as attractive 2D graphics. In 2019 I completed the 1st series "Exploration" of 13 designs. End of 2020 a second serie will appear and so on... You wil find more information at the website phi2art

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