A "Transcendental Number" is a real number that is never the solution to a polynomial equation that has whole number coefficients.

It is remarkably difficult to find specific examples of transcendental numbers, although counting arguments show that, in some sense, almost every real number is transcendental.

ArgandDiagram
CauchySequence
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ComplexPlane
ContinuedFraction
ContinuumHypothesis
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Function
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GeorgCantor
ImaginaryNumber
Integer
MagnitudeOfAVector
MultiplyingRealNumbers
NewUserIntroduction
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RootsOfPolynomials
SquareRoot
SubtractingRealNumbers
UncountableSet
AbsoluteValue
ComplexNumber
DedekindCut
DividingComplexNumbers
DomainOfAFunction
Logarithm
MathematicsTaxonomy
RationalNumber
A4Paper
ApproximatingPi
EIsIrrational
FermatNumber
MagnitudeOfAComplexNumber
MultiplyingComplexNumbers
PythagorasTheorem
SquareNumber
RealNumber AlgebraicNumber
IrrationalNumber
PiIsIrrational
PolarRepresentationOfAComplexNumber
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TranscendentalNumber
Polynomial
WholeNumber
AlgebraicNumber
CauchySequence
ContinuedFraction
DedekindCut
IrrationalNumber
RationalNumber
(none) ComplexNumber
CountingNumber
FundamentalTheoremOfAlgebra
Integer
NaturalNumber
RootsOfPolynomials