Matemáticas e arte (Galician Wikipedia)

Analysis of information sources in references of the Wikipedia article "Matemáticas e arte" in Galician language version.

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  • Taylor, Richard; Micolich, Adam P.; Jonas, David (October 1999). "Fractal Expressionism: Can Science Be Used To Further Our Understanding Of Art?" 12 (10): 25–28. doi:10.1088/2058-7058/12/10/21. Arquivado dende o orixinal o 05 de agosto de 2012. Consultado o 2 de abril de 2019. Pollock died in 1956, before chaos and fractals were discovered. It is highly unlikely, therefore, that Pollock consciously understood the fractals he was painting. Nevertheless, his introduction of fractals was deliberate. For example, the colour of the anchor layer was chosen to produce the sharpest contrast against the canvas background and this layer also occupies more canvas space than the other layers, suggesting that Pollock wanted this highly fractal anchor layer to visually dominate the painting. Furthermore, after the paintings were completed, he would dock the canvas to remove regions near the canvas edge where the pattern density was less uniform 

arthistoryresources.net

artofmathematics.org

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bbc.co.uk

books.google.com

bradshawfoundation.com

  • "John Robinson". Bradshaw Foundation. 2007. Consultado o 13 de agosto de 2009. 

bridgesmathart.org

archive.bridgesmathart.org

bris.ac.uk

enm.bris.ac.uk

caltech.edu

its.caltech.edu

cam.ac.uk

cl.cam.ac.uk

clarku.edu

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cmuems.com

cnn.com

cornell.edu

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dartmouth.edu

digibel.be

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discovermagazine.com

  • Ouellette, Jennifer (novembro de 2001). "Pollock's Fractals". Consultado o 26 de setembro de 2016. 

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harvard.edu

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  • Cubism and Culture (PDF). Thames & Hudson. 2001. Arquivado dende o orixinal (PDF) o 26 de xullo de 2020. Consultado o 15 de abril de 2021.  (enlace roto)

maa.org

mathacademy.com

  • "MC Escher". Mathacademy.com. 1 de noviembre de 2007. Arquivado dende o orixinal o 11 de octubre de 2007. Consultado o 13 de agosto de 2009. 

mathematicsmagazine.com

mathpages.com

maths.org

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mei.org.uk

metmuseum.org

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  • Peterson, Mark. "The Geometry of Piero della Francesca". Arquivado dende o orixinal o 01 de xullo de 2016. Consultado o 15 de abril de 2021. after some elementary constructions to introduce the idea of the apparent size of an object being actually its angle subtended at the eye, and referring to Euclid's Elements Books I and VI, and Euclid's Optics, he turns, in Proposition 13, to the representation of a square lying flat on the ground in front of the viewer. What should the artist actually draw? After this, objects are constructed in the square (tilings, for example, to represent a tiled floor), and corresponding objects are constructed in perspective; in Book II prisms are erected over these planar objects, to represent houses, columns etc.; but the basis of the method is the original square, from which everything else follows 

nbcnews.com

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  • "The Use of the Golden Section in the Great Mosque of Kairouan" 6 (1). Spring 2004: 7–16. doi:10.1007/s00004-004-0002-y. Arquivado dende o orixinal o 04 de outubro de 2008. Consultado o 15 de abril de 2021. La técnica geométrica de construcción de la sección áurea parece haber determinado las principales decisiones de la organización espacial. La sección áurea aparece repetidamente en algunas partes de las medidas del edificio. Se encuentra en la proporción general de la planta y en el dimensionamiento del espacio de oración, el patio y el minarete. La existencia de la sección áurea en algunas partes de la mezquita de Kairouan indica que los elementos diseñados y generados con este principio pueden haberse realizado en el mismo período. 
  • "Dom Hans Van Der Laan And The Plastic Number". 2002: 181–193. 

nga.gov

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  • Aarts, J.; Fokkink, R.; Kruijtzer, G. (2001). "Morphic numbers" (PDF). 5 2 (1): 56–58. 

nih.gov

ncbi.nlm.nih.gov

noteaccess.com

  • Alberti, Leon Battista; Spencer, John R. (1956). On Painting. Yale University Press. 

nus.edu.sg

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nytimes.com

oclc.org

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pioneeramerica.org

  • Lawton, Arthur J. (2013). "Pattern, Tradition and Innovation in Vernacular Architecture". Past 36. Consultado o 18 de abril de 2021. A figura base é un cadrado da lonxitude e largura da falanxe distal do dedo pequeno. As súas diagonais viradas cara un lado transforman o cadrado nun rectángulo <math>1:\sqrt{2}</mathZ. Na figura 5, esta figura rectangular marca o largo e a lonxitude da falanxe medial adxacente. A lonxitude da falanxe medial xírase en diagonal para obter a falanxe proximal e, de xeito semellante, dende alí ata o pulso, dende o pulso ata o cóbado e dende o cóbado ata a parte superior do ombreiro. Cada novo paso avanza o punto de pivote da diagonal. 

pubs-newcomen.com

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scientificamerican.com

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tate.org.uk

the-colosseum.net

theguardian.com

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uiowa.edu

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unsw.edu.au

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  • Taylor, Richard; Micolich, Adam P.; Jonas, David (October 1999). "Fractal Expressionism: Can Science Be Used To Further Our Understanding Of Art?" 12 (10): 25–28. doi:10.1088/2058-7058/12/10/21. Arquivado dende o orixinal o 05 de agosto de 2012. Consultado o 2 de abril de 2019. Pollock died in 1956, before chaos and fractals were discovered. It is highly unlikely, therefore, that Pollock consciously understood the fractals he was painting. Nevertheless, his introduction of fractals was deliberate. For example, the colour of the anchor layer was chosen to produce the sharpest contrast against the canvas background and this layer also occupies more canvas space than the other layers, suggesting that Pollock wanted this highly fractal anchor layer to visually dominate the painting. Furthermore, after the paintings were completed, he would dock the canvas to remove regions near the canvas edge where the pattern density was less uniform 

uoregon.edu

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  • Salingaros, Nikos (November 1996). "The 'life' of a carpet: an application of the Alexander rules".  Reprinted in Eiland, ed. (1998). Oriental Carpet and Textile Studies V. Danville, CA: Conference on Oriental Carpets.  Erro no código da cita: Etiqueta <ref> non válida; o nome "Salingaros" está definido varias veces con contidos diferentes

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