


What are some mathematical principles involving irrational numbers that are thought to underlie aesthetic beauty or proportion?
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what are the differences between rational and irrational numbers Informational
- Can we have different "sizes" of irrationality? Are there hierarchies or classifications within the set of irrational numbers?
- How do irrational numbers appear in the study of special functions in mathematics? Give examples of special functions whose values at rational points can be irrational, or vice versa.
- Is pi (π) a normal number? Is e (Euler's number) a normal number? How are irrational numbers used in random number generation?
- How can continued fractions be used to approximate irrational numbers? What are some applications of continued fractions involving irrational numbers?
- Can a polynomial with integer coefficients have irrational roots? Give an example of a polynomial with integer coefficients and irrational roots.
- Can you find a rational number between √2 and √3?
- How are irrational numbers used in financial mathematics?
- Is e (Euler's number) a transcendental number?
- How are rational ratios important in traditional music theory?
- Can an irrational number be expressed as a fraction? What is the form p/q for rational numbers?
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