the field of rational numbers Q

GPTKB entity

Predicate	Object
gptkbp:instanceOf	gptkb:algebra gptkb:Field
gptkbp:automorphismGroup	trivial
gptkbp:basisOverItself	1
gptkbp:cardinality	countable infinity
gptkbp:characteristic	0
gptkbp:completionLeadsTo	p-adic numbers real numbers
gptkbp:contains	integers natural numbers fractions
gptkbp:fieldExtensionOf	integers natural numbers
gptkbp:hasSubfield	complex numbers real numbers
gptkbp:hasSubgroup	complex numbers real numbers
gptkbp:isArchimedean	true
gptkbp:isCountable	true
gptkbp:isDedekindDomain	false
gptkbp:isDenseIn	complex numbers real numbers
gptkbp:isEuclideanDomain	false
gptkbp:isGlobalField	true
gptkbp:isHilbertianField	true
gptkbp:isMinimalFieldContaining	integers natural numbers
gptkbp:isNoetherian	true
gptkbp:isNotAlgebraicallyClosed	true
gptkbp:isNotAlgebraicClosureOfAnyProperSubfield	true
gptkbp:isNotComplete	true
gptkbp:isNotFiniteField	true
gptkbp:isNotLocallyCompact	true
gptkbp:isOrderedField	true
gptkbp:isPerfectField	true
gptkbp:isPID	false
gptkbp:isPrincipalIdealDomain	false
gptkbp:isSimple	true
gptkbp:isTotallyDisconnected	true
gptkbp:isTranscendenceDegreeZeroOverItself	true
gptkbp:primeFieldOfCharacteristicZero	true
gptkbp:symbol	gptkb:Q
gptkbp:usedIn	gptkb:algebra gptkb:mathematics number theory
gptkbp:bfsParent	gptkb:the_ring_of_integers_Z
gptkbp:bfsLayer	7
https://www.w3.org/2000/01/rdf-schema#label	the field of rational numbers Q