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Vedic Worms.

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Presentation on theme: "Vedic Worms."— Presentation transcript:

1 Vedic Worms

2 Starter Create 4 sequences using the numbers 1-9 once each only Eg) Write them all in your book, you’ll be using them later…

3 Vedic Worms A ‘Vedic Worm’ is created using a sequence of numbers, using only those from 1-9, all once each eg) You pick a starting position, and these are the moves you make…  Start by moving up, then left, then down, then right, by the amounts shown… 1 up 2 left 3 down 4 right 5 up 6 left 7 down 8 right 9 up 1 left 2 down 3 right

4 Vedic Worms A ‘Vedic Worm’ is created using a sequence of numbers, using only those from 1-9, all once each eg) You pick a starting position, and these are the moves you make…  Start by moving up, then left, then down, then right, by the amounts shown… 4 up 5 left Using the orders you chose in the starter, see what patterns you end up with!  Think about using different colours for each ‘sequence’ to help keep track of where you are! 1 down 3 right 8 up 2 left 9 down 7 right 6 up 4 left 5 down 1 right

5 Vedic Worms Can you explain why every pattern ends up back where it started? Let us think about the first pattern: Each number goes in each direction once  We go one square up, later we go 1 left, then 1 down, then 1 right 1 up 1 left 1 down 1 right 2 left 2 down 2 right 2 up 3 down 3 right 3 up 3 left 4 right 4 up 4 left 4 down 5 up 5 left 5 down 5 right 6 left 6 down 6 right 6 up 7 down 7 right 7 up 7 left 8 right 8 up 8 left 8 down 9 up 9 left 9 down 9 right

6 Vedic Worms Can you explain why every pattern ends up back where it started? Let us think about the first pattern: Each number goes in each direction once  We go 4 squares right, later we go 4 up, then 4 left, then 4 down 1 up 1 left 1 down 1 right 2 left 2 down 2 right 2 up 3 down 3 right 3 up 3 left 4 right 4 up 4 left 4 down 5 up 5 left 5 down 5 right 6 left 6 down 6 right 6 up 7 down 7 right 7 up 7 left 8 right 8 up 8 left 8 down 9 up 9 left 9 down 9 right The fact the directions are mixed up does not matter. Since all would end up back at the starting point, so will the whole pattern!

7 Summary We have looked at creating symmetrical patterns using a sequence of numbers We have also seen why the patterns always ‘join up’


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