VIEW IN MY ROOM
Netherlands
Printmaking, Digital on Paper
Size: 19.7 W x 19.7 H x 0.1 D in
Ships in a Tube
A geometric and optical design of lines of 1 mm thick combining into black and whilte 'waving' bands in Fibonacci sizes and ranging in color intensity from 0 to 100%. One of the two Gradient designs, from the collection Series 1 "Exploration". Inspired by the number sequence of the mathematician Fibonacci, 12th century. Printed in a limited edition of 21, on Hanhemühle Paper Rag 308 gms. Each print will be shipped with a certificate of authenticity , secured by a hologram with an unique number code. Paper size 50x50cm, Image size 34x34cm. Hand signed, dated and numbered. This print is also available in the sizes 70x70cm and 100x100cm. More information at www.phi2art.com.
Printmaking:Digital on Paper
Artist Produced Limited Edition of:13
Size:19.7 W x 19.7 H x 0.1 D in
Frame:Not Framed
Ready to Hang:Not applicable
Packaging:Ships Rolled in a Tube
Delivery Time:Typically 5-7 business days for domestic shipments, 10-14 business days for international shipments.
Handling:Ships rolled in a tube. Artists are responsible for packaging and adhering to Saatchi Art’s packaging guidelines.
Ships From:Netherlands.
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Netherlands
I am a professional designer with a background in architecture, interior design and product development and still active. 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 www.phi2art.com
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