mathematics is beautiful and is everywhere!. mathematics is everywhere

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Mathematics is Beautiful And is Everywhere!

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Page 1: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

Mathematics is Beautiful

And is Everywhere!

Page 2: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

Mathematics is everywhere

Page 3: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere
Page 4: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

Love, Love, Love

Page 5: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

J.H.Poincare (1854-1912)

The mathematician does not study pure

mathematics because it is useful; he studies it

because he delights in it and he delights in it

because it is beautiful.

Page 6: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

Beautiful Mathematics

Page 7: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

Artists

Page 8: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

Mathematical Proof Creativity

Determination

Intuition

Beauty

Immortality

Page 9: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

Open and Closed Sets

Page 10: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

PaintingsPollock's Number 8 - Kandinsky's Composition 8

Page 11: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

Van Gogh's Room in Arles – Turner's Snowstorm

Page 12: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

Mathematics as a

Language

Galileo Galilei (1564-1642)

“The great book of nature can be read only by

those who know the language in which it was

written. And this language is Mathematics.”

Page 13: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

Solve

Cube one-third the coefficient of x; add to it the square of one-half the constant of

the equation; and take the square root of the whole. You will duplicate this, and

to one of the two you add one-half the number you have already squared and

from the other you subtract one-half the same... Then, subtracting the cube root

of the first from the cube root of the second, the remainder which is left is the

value of x (Gerolamo Cardano, Ars Magna, 1545).

Page 14: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

Rules

Need to be clear and concise

Highly abstract and technical

Symbolic language

Does not consist of formula alone

Page 15: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

Word: is! 5 is the square root of 25

5 is less than 10

5 is a prime number

Page 16: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

Glamorous Mathematics

Page 17: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

Mathematics dive under water

Page 18: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere
Page 19: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

Truly Spectacular

Page 20: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere
Page 21: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

Amazing Mathematics

Page 22: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere
Page 23: Mathematics is Beautiful And is Everywhere!. Mathematics is everywhere

Mathematics is Beautiful

And is Everywhere!