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My new mathematics book for school for this year, I'm glad that I don't have to look at it all day

"An abstraction is one thing that represents several real things equally well."

– Edsger W. Dijkstra

 

"Without an understanding of causality there can be no theory of communication. What passes as information theory today is not communication at all, but merely transportation."

– Marshall McLuhan (1988) "Laws of Media: The New Science".

 

"General systems theory is a series of related definitions, assumptions, and postulates about all levels of systems from atomic particles through atoms, molecules, crystals, viruses, cells, organs, individuals, small groups, societies, planets, solar systems, and galaxies. General behavior systems theory is a subcategory of such theory, dealing with living systems, extending roughly from viruses through societies. A significant fact about living things is that they are open systems, with important inputs and outputs. Laws which apply to them differ from those applying to relatively closed systems."

– James Grier Miller, "General behavior systems theory and summary" (1956), Journal of Counseling Psychology 3 (2) 120-124.

© 2014 Franz-Renan Joly. Please do not use this or any of my images without my permission.

 

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Old city, Jerusalem

Hyperbolic Crochet

 

Hyperbolic Double Spiral

(Unfurled View)

Yellow Wool

increased one stitch in every five

started with 16 stitches

19 rows

A few photos from a trip in 2015 inside the Andrew Wiles Building in Oxford, named after the man who solved Fermat's Last Theorem

These mathematical models were designed joint J. Monterde (University of Valencia, Spain). A few years back we designed this cardboard model under suggestion of Prof. Y. Miyamoto. For the construction we have used 24 pieces.

 

Elementary Advanced Award

Olympus E-30 with a very "soft" old Helios-44M-4 2/58 wide open

Set of 5 images from my Arabesque project, licensed by the Four Seasons Hotel, Dubai

A very cool idea in mathematics that is worth looking up is that of space filling curves or Peano curves first described by Giuseppe Peano.

 

The specific curve depicted here is due to David Hilbert, and is so called a Hilbert curve.

 

This turned out kinda wierd, kinda neat, hopefully not gruesome.

Contrary to popular belief, this bridge was not put together by a bunch of Newton's students or the man himself. Newton died well before this bridge was made.

 

The real story : http:www.queens.cam.ac.uk/alumni/alumni-archive/record-2000-edition/the-mathematical-bridge.html

by Internet Archive Book Images

 

Most people agree that fractions are a bugbear in mathematics. Wherever they rear their ugly heads, they wreak havoc on both novice and expert alike. So how can we show that the non-terminating repeating decimal 0.999… is exactly equal to the number 1? ...

 

excited.g2a.website/mathematics-degree-online/

Teaching math processes to Grade 2 students at East Bay Waldorf School.

Blogged at: thewaldorfway.blogspot.com/2010/04/grade-two-math.html

A kind of bamboo, quite abundant in the Brazilian Atlantic forest. Minas Gerais' interior, Brazil.

by Samuel Musungayi.

 

Captured with a Konica Big Mini HG BM-300 and an expired roll of Agfachrome CTx 100 from May 1998.

 

CanoScan 8800F.

I've always loved math and geometry and it's always amazed me how mathematically orientated nature is. Patterns and shapes in nature seem to follow very mathematical models like the Fibonacci sequence and the Golden Mean. It's evolution at it's finest.

 

Canon EOS 40D

Canon EF 100mm f/2.8 Macro USM

Canon 580EX Speedlite

Canon 430EX Speedlite

 

Strobist info: Shot on a black cloth with 580EX above triggered by a Canon off camera shoe cord, and a 430EX directly below triggered by the 580EX.

 

Comments welcome...

"Nadir Afonso ( 1920-2013) was a Portuguese geometric abstractionist painter. Formally trained in architecture, which he practiced early in his career with Le Corbusier and Oscar Niemeyer"

 

Fundação Nadir Afonso | Architecture by Álvaro Siza Vieira

The Mathematical Bridge spanning the River Cam in the center of Cambridge, Cambridgeshire, England. The wooden foot bridge connects Queen's College. It was first built in 1749 and has since been rebuilt twice to the same design. The bridge is composed of all straight timbers.

 

The infamous wooden bridge over the River Cam at Queens was originally erected in 1749 and not by Newton as is often attributed. It was rebuilt in 1905 to the original design.

Outside the Simons Laufer Mathematical Sciences Institute, Gauss Way, Berkeley, CA

(an old, old photo from a blackboard)

Seen at the History of Computers Museum in San Jose.

Queen's College, Cambridge

 

Allegedly originally constructed without any metal bolts, then taken apart by engineering students who found themselves unable to reconstruct it in the same way - it is now bolted!

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