Revision #19 → #998 · back to history
addedAlgebraic numbere5efbd3e879b
addedGolden ratio is algebraic32e533e59000
addedAlgebraic numbers include integers, rationals, rootsccf87c06d5f8
addedAlgebraic complex numbers form a field451b271835b9
addedAlgebraic real numbers form a field0a1eb60e7960
addedTranscendental numberd907fabb93b5
addedAlmost all numbers are transcendental539cc71f6086
addedAll rational numbers are algebraicd580830766ce
addedQuadratic irrationals are algebraic6b8f2777ad9f
addedGaussian integers are quadratic integerse95971871c40
addedConstructible numbers544e8c2c27a0
addedRadical expressions of algebraic numbers7010920a882f
addedNon-radical polynomial rootsf6628fb41525
addedTrig values at rational multiples of piaf4399e545ef
addedSome irrationals are algebraic138b10cb7cce
addedGolden ratio is algebraic14dd6fbeb564
addedPi and e are not algebraicf6e8f50d958a
addedInteger vs rational coefficients equivalence4e8cc127646e
addedMinimal polynomial and degreece441cd0c36d
addedAlgebraic numbers are dense in the realsfb79eac197cb
addedAlgebraic numbers are countablefc4fc6c7bad5
addedAlgebraic numbers are computable96161a1ca410
addeda + bi algebraic iff a and b algebraic842944dd9e69
addedFinite degree criterion for algebraicity9e797356c7f4
addedFinite degree of multi-element extension5ac1f52e0f79
addedAlgebraic numbers closed under arithmetic2462e2ca3733
addedAlgebraic numbers form a field0f10c2cd8a9e
addedField of algebraic numbers is algebraically closed0850d4294a8c
addedNumbers built from radicals are algebraicf2b32073c029
addedElementary / closed-form numberseebf03174b9f
addedAlgebraic integer99e1b6868e92
addedAlgebraic integers form a ring90caadf13064
addedRing of integers of a number fieldf4dd97da2040