



How can you prove that the set of rational numbers is countable? How can you prove that the set of irrational numbers is uncountable?
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what's the difference between rational and irrational numbers Informational
- Can irrational numbers be expressed as a fraction?
- Can negative numbers be irrational? Are all fractions rational numbers?
- Are there irrational numbers that are not computable? What is the Halting Problem, and does it relate to rational or irrational numbers?
- What is Lebesgue measure, and how does it treat sets of rational and irrational numbers? What is the Dirichlet's approximation theorem, and how does it relate to rational approximations of irrational numbers?
- Does constructive mathematics accept the existence of all irrational numbers? How do rational and irrational numbers appear in the history of mathematical analysis?
- Is pi (π) a rational or irrational number? Why is pi (π) considered irrational?
- Why is 'e' considered irrational?
- How do rational and irrational numbers relate to the field of constructive mathematics?
- How do rational and irrational numbers relate to the field of p-adic analysis? What are p-adic integrals and p-adic differential equations?
- Are there any cultures or historical periods where the concept of irrational numbers was particularly significant?
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