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M. Escher's Art

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Introduction Mc Escher's art is very well known. Perhaps you have seen some of his art, but never actually realized whose art it was. I like how he incorporated math in his artwork, and that is one of the reason I chose him. We will be covering his not as well known childhood, later life, and his phases of art. First, we will be traveling back to the Beginning; Mc Escher's birth. Early Life Maurits Cornelis Escher was born on June 17th, 1898, Leeuwarden, Friesland. His parents were George Arnold Escher and Sarah Gleichman. His 4 brothers were scientists, which would explain the reason he used math in his art. When he was 5, his family moved to Arnhem. His grades were lousy, and he failed the second grade. However, he excelled in drawing …show more content…

It would be impossible to cover them all, so the pieces that been selected are his most well known. At first, Escher focused on linoleum prints and wood cuts. In these he used black and white to his advantage. While studying at Haarlem, he worked on dividing planes; essentially making shapes fit within each other, as seem in his wood cut Eight heads. After studying at Haarlem, he briefly worked on the theme Creation, making two pieces on that theme. The reason he decided to do these pieces is because his brother died in the Alps, and he had to travel there to identify the body. He also worked on some self portraits. While he lived in Italy, his work went through an Italian period where he drew landscapes dotted with buildings. Around that time he made one of his most well known pieces Hand with a Reflecting Sphere. After that, he worked more thoroughly on dividing planes, in the pieces Metamorphosis 1, which shows a town morphing into blocks, into 2 dimensional shapes, and into dolls, and Day and Night, which shows two flocks of birds flying in opposite directions. After that he made his famous piece Reptiles, which is known for its lizard tessellation. He is also known for his famous hands drawing hands piece. On the same year he made the piece Stars, which depicts 2 chameleons trapped inside a three octahedra compound. This piece shows his interest in advanced 3 dimensional shapes. He made his piece relativity including impossible staircases. In the 1960s, he suffered from poor health while making his last piece, Snakes, showing three intertwined snakes. His most famous works feature impossible objects such as the penrose triangle, explorations of infinity seen in his piece Ants on a mobius strip, Reflection, seen in his Hand With a Reflecting Sphere, and tessellations, seen in Reptiles and many

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