Henri Cartier-Bresson

Quotes: Henri Cartier-Bresson

Friday, June 27th, 2008

henri cartier-bresson

“Above all, I craved to seize the whole essence, in the confines of one single photograph, of some situation that was in the process of unrolling itself before my eyes.”

-Henri Cartier-Bresson

Work Featured In Phirebrush Issue #52

Thursday, August 2nd, 2007

Phirebrush
Three photographs featured in this months release
of Phirebrush, Issue #52.




Phirebrush Issue #52 - http://www.phirebrush.com/issues.php?iid=52

My Phirebrush Profile - http://www.phirebrush.com/users.php?id=1915


Ocean Beach, San Francisco

Wednesday, August 1st, 2007

Low Tide, Ocean Beach, San Francisco, California.

Low Tide, Ocean Beach, San Francisco, California. July 2007.

This Image Is Available For Purchase At RedBubble.

Quotes: Henri Cartier-Bresson

Saturday, June 16th, 2007

Henri Cartier-Bresson“I am neither an economist nor a phototgrapher of monuments, and I am not much of a journalist either. What I am trying to do more than anything else is to observe life.”

- Henri Cartier-Bresson

Quotes: Henri Cartier-Bresson

Wednesday, April 11th, 2007

Henri Cartier-Bresson

To photograph is to hold one’s breath, when all faculties converge to capture fleeting reality. It’s at that precise moment that mastering an image becomes a great physical and intellectual joy.

-Henri Cartier-Bresson

Charlie Rose - Henri Cartier-Bresson Interview

Sunday, April 8th, 2007

Fisherman, Lake Okeechobee

Tuesday, March 27th, 2007

fisherman

Fisherman, Lake Okeechobee, Florida.

Barnack, Bresson and the Golden Ratio

Thursday, March 22nd, 2007

the golden rectangleIn mathematics, the Fibonacci numbers form a sequence that after two starting values, each number is the sum of the two preceding numbers.

0, 1, 1, 2, 3, 5, 8, 13, 21 and so on. A tiling with squares whose sides are successive Fibonacci numbers in length gives us the pattern shown.

The Golden Rectangle is defined as a rectangle that can be partioned into a square and a smaller rectangle which has the same aspect ratio of the original rectangle successively. Mathematically a ratio of about 3.2:2. The logarithmic spiral, or the “Spira Mirabilis” created by this ratio are found throughout nature, as in the contours of Nautilus shells or sunflowers.

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