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The Mathematics of Flowers (ATOS 10.6)

Word Count: 83

⠠⠮⠀⠠⠍⠁⠮⠍⠁⠞⠊⠉⠎⠀⠷⠀⠠⠋⠇⠪⠻⠎

⠠⠮⠀⠠⠋⠊⠃⠕⠝⠁⠒⠊⠀⠝⠥⠍⠃⠻⠎⠀⠜⠑⠀⠁⠀⠎⠑⠟⠥⠰⠑⠀⠷

⠝⠥⠍⠃⠻⠎⠀⠱⠀⠕⠒⠥⠗⠀⠔⠀⠝⠁⠞⠥⠗⠑⠲⠀⠠⠮⠀⠠⠋⠊⠃⠕⠝⠁⠒⠊

⠎⠑⠟⠥⠰⠑⠀⠆⠛⠔⠎⠀⠾⠀⠮⠀⠋⠕⠇⠇⠪⠬⠀⠝⠥⠍⠃⠻⠎⠒⠀⠼⠚⠂

⠼⠁⠂⠀⠼⠁⠂⠀⠼⠃⠂⠀⠼⠉⠂⠀⠼⠑⠂⠀⠼⠓⠂⠀⠼⠁⠉⠂⠀⠼⠃⠁⠂⠀⠼⠉⠙⠂

⠼⠑⠑⠂⠀⠼⠓⠊⠂⠀⠯⠀⠒⠞⠔⠥⠑⠎⠲⠀⠠⠘⠮⠀⠝⠥⠍⠃⠻⠎⠀⠏⠗⠕⠧⠊⠙⠑⠀⠮

⠍⠂⠎⠥⠗⠑⠰⠞⠎⠀⠞⠕⠀⠍⠁⠅⠑⠀⠁⠀⠏⠻⠋⠑⠉⠞⠀⠎⠏⠊⠗⠁⠇⠀⠐⠣⠏⠔⠑

⠉⠐⠕⠎⠂⠀⠎⠥⠝⠋⠇⠪⠻⠀⠎⠑⠫⠎⠂⠀⠑⠞⠉⠲⠐⠜⠲⠀⠠⠔⠞⠻⠑⠌⠬⠇⠽⠂⠀⠔

⠸⠍⠀⠋⠇⠪⠻⠎⠂⠀⠮⠀⠝⠥⠍⠃⠻⠀⠷⠀⠏⠑⠞⠁⠇⠎⠀⠙⠊⠗⠑⠉⠞⠇⠽

⠉⠕⠗⠗⠑⠇⠁⠞⠑⠎⠀⠞⠕⠀⠁⠀⠝⠥⠍⠃⠻⠀⠔⠀⠮⠀⠠⠋⠊⠃⠕⠝⠁⠒⠊

⠎⠑⠟⠥⠰⠑⠲⠀⠠⠿⠀⠑⠭⠁⠍⠏⠇⠑⠂⠀⠊⠗⠊⠎⠑⠎⠀⠓⠀⠼⠉⠀⠏⠑⠞⠁⠇⠎⠂

⠉⠕⠇⠥⠍⠃⠔⠑⠎⠀⠓⠀⠼⠑⠀⠏⠑⠞⠁⠇⠎⠂⠀⠯⠀⠗⠁⠛⠺⠕⠗⠞⠀⠯

⠍⠜⠊⠛⠕⠇⠙⠎⠀⠓⠀⠼⠁⠉⠀⠏⠑⠞⠁⠇⠎⠲



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The Mathematics of Flowers

The Fibonacci numbers are a sequence of numbers which occur in nature. The Fibonacci sequence begins with the following numbers: 0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, and continues. These numbers provide the measurements to make a perfect spiral (pine cones, sunflower seeds, etc.). Interestingly, in many flowers, the number of petals directly correlates to a number in the Fibonacci sequence. For example, irises have 3 petals, columbines have 5 petals, and ragwort and marigolds have 13 petals.