Mathematical Constants, Squares, Cubes & Roots
150 cards · 🇺🇸 English
Pi, e, the golden ratio, plus perfect squares, cubes and square roots.
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- 1Mathematical constantA number whose value is fixed by an unambiguous definition, often referred to by a special symbol
- 2Π (pi)The ratio between the circumference and diameter of a circle
- 3Approximate value of π3.14159265358979...
- 4Is π rational or irrational?Irrational (and transcendental)
- 5Good rational approximation of π22/7 or 355/113 (more accurate)
- 6E (Euler's number)The base of natural logarithms, lim(n→∞)(1 + 1/n)ⁿ
- 7Approximate value of e2.71828182845904...
- 8Is e rational or irrational?Irrational and transcendental
- 9Imaginary unit iThe number defined by i² = -1
- 10Why is the imaginary unit called 'imaginary'?Because there is no real number whose square is negative
- 11What symbol is sometimes used instead of i in electrical engineering?j (because i is used for electric current)
- 12Φ (phi), the golden ratioThe ratio (1 + √5)/2, approximately 1.618...
- 13Approximate value of φ1.61803398874989...
- 14Relationship between φ and Fibonacci numbersφ is the limit of the ratio of consecutive Fibonacci numbers
- 15√2 alsoPythagoras' constant
- 16Approximate value of √21.41421356237309...
- 17Is √2 rational or irrational?Irrational (but algebraic)
- 18Quick approximation for √299/70 ≈ 1.41429 (differs by less than 1/10,000)
- 19Γ (gamma), the Euler-Mascheroni constantThe limiting difference between the harmonic series and the natural logarithm: lim(n→∞)[Σ(1/k) - ln(n)]
- 20Approximate value of γ0.57721566490153...
- 21Is the Euler-Mascheroni constant rational or irrational?Unknown (it is an open question)
- 22Apéry's constantζ(3) = Σ(n=1 to ∞) 1/n³
- 23Approximate value of Apéry's constant1.20205690315959...
- 24Catalan's constant GThe alternating sum: Σ(n=0 to ∞) (-1)ⁿ/(2n+1)²
- 25Approximate value of Catalan's constant0.91596559417721...
- 26Is Catalan's constant known to be irrational?No, it is unknown (strongly suspected but unproven)
- 27Feigenbaum constantsMathematical invariants (δ and α) of logistic maps in chaos theory
- 28Approximate value of the Feigenbaum delta (δ)4.66920160910299...
- 29Approximate value of the Feigenbaum alpha (α)2.50290787509589...
- 30√3 alsoTheodorus' constant
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