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Math thinking

Friday, January 11, 2008. Translating Patterns into algebraic thinking. I found this interesting online game. Wednesday, January 9, 2008. I think Im enjoying learning about non-linear patterns a great deal because there are so many applications of this pattern in nature. Also, since I was in the sixth grade, Ive always held an awe for anything relating to the Golden Section. 1,1,2,3,5,8,13,21. You can draw a spiral around the pattern of increases and it looks something like this. A Fibonacci Spiral is.

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Math thinking

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Friday, January 11, 2008. Translating Patterns into algebraic thinking. I found this interesting online game. Wednesday, January 9, 2008. I think Im enjoying learning about non-linear patterns a great deal because there are so many applications of this pattern in nature. Also, since I was in the sixth grade, Ive always held an awe for anything relating to the Golden Section. 1,1,2,3,5,8,13,21. You can draw a spiral around the pattern of increases and it looks something like this. A Fibonacci Spiral is.

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This web page maththinker.blogspot.com states the following, "Friday, January 11, 2008." We saw that the webpage said " Translating Patterns into algebraic thinking." It also said " I found this interesting online game. Wednesday, January 9, 2008. I think Im enjoying learning about non-linear patterns a great deal because there are so many applications of this pattern in nature. Also, since I was in the sixth grade, Ive always held an awe for anything relating to the Golden Section. 1,1,2,3,5,8,13,21. You can draw a spiral around the pattern of increases and it looks something like this."

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