


How do rational and irrational numbers relate to the foundations of mathematics?
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what's the difference between rational and irrational numbers Informational
- What are automorphic forms, and how might they be related to irrational numbers? How do rational and irrational numbers appear in the study of arithmetic geometry?
- What is the Lebesgue measure of the set of irrational numbers in an interval?
- How do rational and irrational numbers relate to the concept of randomness in algorithms? Can a deterministic algorithm generate a sequence that behaves like a sequence of irrational numbers?
- Can a terminating decimal be irrational? Are all repeating decimals rational numbers?
- Are all negative numbers rational numbers?
- How do rational and irrational numbers appear in the study of waves and oscillations? Can the frequencies of oscillations be irrationally related?
- Are there any open problems in mathematics related to the rationality or irrationality of certain numbers? What is the Riemann Hypothesis, and does it relate to rational or irrational numbers?
- Is the set of rational numbers finite or infinite?
- Can a non-terminating, non-repeating decimal be rational?
- Is the product of two rational numbers always rational?
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