Revision #847 → #1371 · back to history
addedLiouville number30c9bb30e33e
addedLiouville's constant4278cde63f78
addedπ and e are not Liouville numbersa88f1e499f24
addedExistence of Liouville numbers67589a8df04f
addedConstruction of Liouville-type numberfa81123ea04c
addedLiouville's constant (special case)f891bb0e0a2a
addedIrrationality of the constructed number9ba763fc031e
addedAny such number is Liouville4a9432dbf23f
addedLiouville numbers are irrationalb08f4ec4d883
addedNo Liouville number is algebraic223d7d973333
addedLiouville's theorem on diophantine approximationa0704e804e21
addedLiouville numbers are transcendentalaf4669a88589
addedNot every transcendental is Liouville55941904324d
addede is transcendental but not Liouville783313338804
addedπ is not Liouville (Mahler 1953)32f8899cde01
addedLiouville number from digits of π174af24fcf48
addedUncountability of Liouville numbers45e7e7920ff7
addedLiouville numbers are densefbef0934a910
addedLebesgue measure of Liouville numbers is zero7708ceb809d2
addedMeasure of transcendentals is infinite49b7299fa5d9
addedHausdorff dimension zero46ddce0426b7
addedL is a dense G-delta setf60394bffe21
addedLiouville–Roth irrationality measure0b3a891700bb