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This page started life as a means of collecting
together images in which I could see mathematical themes. Work by Primary School pupils was added on 20.06.07. NetworkPATTERNS : Regular and random |
How to combine expressing feelings with stories, maths and organising space. | |||||||||||||||
Classes 3 and 4: "Facets of a whole" | ||||||||||||||||
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1. Scatter grains of rice onto a piece of tracing paper. |
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1. On a primed stretched canvas or other surface place your
tracing paper drawing face down. |
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60 individual networks drawn by Years 3 and 4. Building composite random networks, adding arbitrary patterns with coloured rice. | |||||||||||||||
PATTERNS From nature | Phyllotaxis is the teaching of the arrangement of leaves in the plant kingdom. | The Golden Ratio and the Fibonacci series of numbers. | ||||||||||||||
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The random-looking arrangement of tree branches and the distribution of blossom on them, ceases to be random when repeated. | |||||||||||||
PATTERNS From
telecommunications
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Centralised, Decentralised, Incomplete Distributed, and Complete Distributed Networks, taken from telecom networks and rendered in watercolour. | |||||||||||||||
Stripes, dots, regular or random, crazy
patterns |
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Dividing space in a random subjective way. | |||||||||||||||
Classes 5 and 6: Order and Chaos "Untitled" |
Similarity and discovery. Organised chaos, open to interpretation. Regular shapes float haphazardly, combined with hand prints and shading. Coping with an unstructured situation, not knowing, not having an answer. Co-operation. One person asked another person to put a dab of glue in their chosen place so they could stick their shape on. When is a picture finished?
Some people liked this one better than the others ones because it was 'more open'.
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Years 5 and 6. Year 5 sorted pink and blue. Year 6 added shapes in a random way, drawing lines to connect similar colours.
Year 5 added unique drawings of animals and inventions. Then Yr 5 & 6 came together to add the rice sprinkles and a small group who joined the workshop near the end drew lines between similarly coloured shapes. |
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Squares, placed symmetrically, but not the same size. Q: How many squares can you see? | ||||||||||||||||
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The guiding factors here were the numbers 7 and 8. Attempting to be rational conforming to some unstated rule system. |
Is there a place for instructions in art? | ||||||||||||||
Early Years, Classes One and Two "Symmetry:
all together now" |
Early Years worked in symmetrical pairs, adding the free hand brush marks in blue and red, with transparent squares stuck on and almost invisible.
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Year One painted green and magenta triangles, and Year Two painted blue and yellow circles, again working in symmetrical pairs. Some people found the finished picture too regimented. |
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Random brush marks, assymmetrical | ||||||||||||||||
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Abandoning conventional habits of gravitational space and letting shapes free-fall. | |||||||||||||||
PATTERNS From drawing freehand | ||||||||||||||||
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Precise copy of reflected reeds in water, some symmetry! Implying the existence of a flat reflective surface using just lines. The grand illusion. |
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The grid | ||||||||||||||||
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Firmly situated in 2D. Left to right, up and down. |
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Organising space, is there is a story? Can a pattern be a story? Can a story have a pattern? Patterns start with measuring. COMPARING, what event happened first? Do the garments give anything away? |
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Symmetry exists at the early stages of creation, later forms become more complex. | ||||||||||||||||
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PATTERNS From measuring and drawing freehand | ||||||||||||||||
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