ratio ⪢⪢
http://qindex.info/i.php?x=12160
 ratio ⪢⪢
http://qindex.info/i.php?x=24740
○○○ rational number ⪢⪢
#math
http://qindex.info/i.php?x=9590
○○○ cosmology ⪢⪢
And part of this belief was that everything from _____ and metaphysics to music and morals followed eternal rules describable as ratios of numbers. #bookmark
http://qindex.info/i.php?x=17322
 16 Solving Higher Degree Polynomials by Synthetic Division and the Rational Roots Test
Solving Higher Degree Polynomials by Synthetic Division and the Rational Roots Test
http://qindex.info/i.php?x=5084
 BC 0500? rational numbers
http://qindex.info/i.php?x=5017
 BC 0500? Hippasus
According to Pythagoras theorem the diagonal length of a square with each side measuring one unit would be square root of two. The assumption that square root of two could be expressed as a ratio of two integers deduces a contradiction.
http://qindex.info/i.php?x=5026
 17 Manipulating Rational Expressions: Simplification and Operations
Manipulating Rational Expressions: Simplification and Operations
http://qindex.info/i.php?x=5085
 39 Solving and Graphing Polynomial and Rational Inequalities
http://qindex.info/i.php?x=3788
 25 What are the Types of Numbers?
Real vs. Imaginary, Rational vs. Irrational
http://qindex.info/i.php?x=5262
 38 Graphing Rational Functions and Their Asymptotes
http://qindex.info/i.php?x=3787
 01 Hippasus
○ According to Pythagoras theorem the diagonal length of a square with each side measuring one unit would be square root of two. ○ The assumption that square root of two could be expressed as a ratio of two integers deduces a contradiction.
http://qindex.info/i.php?x=6563
 irrational number
Irrational numbers can't be expressed as the ratio of two integers. #math
http://qindex.info/i.php?x=9591
 √2 ≈ 1.414
According to Pythagoras theorem the diagonal length of a square with each side measuring one unit would be square root of two. The assumption that square root of two could be expressed as a ratio of two integers deduces a contradiction. #math
http://qindex.info/i.php?x=9592
 211 √2
There is no rational number whose square is 2.
http://qindex.info/i.php?x=9710
◌◌◌ ratiocinate
ratiocinate, ratiocinative, ratiocination, cogitate, cerebrate
http://qindex.info/i.php?x=14747
 Golden Ratio
http://qindex.info/i.php?x=16530
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