Robert Doisneau.

Unul dintre cei mai prolifici fotografi francezi. Modest, jucăuş, ironic şi amuzant. Robert Doisneau prezintă o viziune fermecătoare a naturii umane şi a vieţii într-o serie de instantanee absolut fabuloase. Doisneau: “The marvels of daily life are exciting; no movie director can arrange the unexpected that you find in the street.” C’est genial !



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Lenore.

Lenore, “a Cute Little Dead Girl” este un caracter creat de Roman Dirge (un sociopat, clar), inspirat de poezia “Lenore” de Edgar Allan Poe. Good !

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Film Posters.
Olly Moss este un graphic designer britanic. Naşpa, ştiu… Printre clienţii lui avem The New York Times şi Computer Arts Magazine.(la care tocmai ce m-am abonat
). It’s good.


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Can’t we ?
Fonetică în 3 limbi. Ultimul cuvânt este cuvântul ebraic “Da”, şi se citeşte “Ken”. La o privire mai atentă am văzut stilizarea cuvântului ebraic ca toartă a unei căni. (sau am probleme de la medicaţie
)

Ad Agency: Grey, Tel-Aviv, Israel
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Les Cités Obscures.
Create de François Schuiten şi Benoît Peeters, “Les Cités obscures” sunt douăsprezece albume publicate de către Casterman la începutul anilor ‘80. O lume imaginară, cu oameni care trăiesc în oraşe-state, fiecare cu o civilizatie distinctă, cu trimiteri la lumea noastră, dar, în fapt, un univers paralel. Fascinantă serie ! More to come !



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How To Make A Pig.
Mathematics of paper folding.
Some classical construction problems of geometry — namely trisecting an arbitrary angle, or doubling the volume of an arbitrary cube — are proven to be unsolvable using compass and straightedge, but can be solved using only a few paper folds. Paper folds can be constructed to solve equations up to degree 4. (Huzita’s axioms are one important contribution to this field of study.)

As a result of origami study through the application of geometric principles, methods such as the Haga’s theorem have allowed paperfolders to accurately fold the side of a square into thirds, fifths, sevenths, and ninths. Other theorems and methods have allowed paperfolders to get other shapes from a square, such as equilateral triangles, pentagons, hexagons, and special rectangles such as the golden rectangle and the silver rectangle.
Assigning a crease pattern mountain and valley folds in order to produce a flat model has been proven by Marshall Bern and Barry Hayes to be NP complete. Kawasaki’s theorem states that a given crease pattern can be folded to produce a flat model if and only if all the sequences of angles a1,…,a2n surrounding each vertex fulfill the condition that a1 + a3 + … + a2n-1 = a2 + a4 + … + a2n-1 = 180°; in other words, the sum of every other angle surrounding an interior vertex is always equal to 180°. (More about: Mathematics of Paper Folding)
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Michael Ciancio
Născut în 1984 în Long Island. A studiat la Institutul de Artă din Baltimore.
Michael s-a mutat în Italia în 2007, pentru a lucra la FABRICA, Benetton Group.
Acum lucreaza pentru Wolff Olins, în New York.

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