(Entity["sequence of Euler totient function values", Entity["IntegerSequence","A000010"], "Entity[\"IntegerSequence\", \"A000010\"]", "integer sequence"])(Entity["ones sequence", Entity["IntegerSequence","A000012"], "Entity[\"IntegerSequence\", \"A000012\"]", "integer sequence"])(Entity["sequence of the least significant bit of n", Entity["IntegerSequence","A000035"], "Entity[\"IntegerSequence\", \"A000035\"]", "integer sequence"])(Entity["sequence of Catalan numbers", Entity["IntegerSequence","A000108"], "Entity[\"IntegerSequence\", \"A000108\"]", "integer sequence"])(Entity["sequence of Wagstaff numbers", Entity["IntegerSequence","A000978"], "Entity[\"IntegerSequence\", \"A000978\"]", "integer sequence"])(Entity["sequence of super-Catalan numbers", Entity["IntegerSequence","A001003"], "Entity[\"IntegerSequence\", \"A001003\"]", "integer sequence"])(Entity["Thue-Morse sequence (1, 2, 2, ...)", Entity["IntegerSequence","A001285"], "Entity[\"IntegerSequence\", \"A001285\"]", "integer sequence"])(Entity["sequence of hex numbers", Entity["IntegerSequence","A003215"], "Entity[\"IntegerSequence\", \"A003215\"]", "integer sequence"])(Entity["sequence of numbers with primitive roots", Entity["IntegerSequence","A033948"], "Entity[\"IntegerSequence\", \"A033948\"]", "integer sequence"])(Entity["sequence of Wolstenholme primes", Entity["IntegerSequence","A088164"], "Entity[\"IntegerSequence\", \"A088164\"]", "integer sequence"])…

(StringTypeLink["IntegerSequence", paclet:ref/entity/IntegerSequence]) entities represent notable, named sequences of integers, such as the Fibonacci sequence.

Some properties are available for the (StringTypeLink["IntegerSequence", paclet:ref/entity/IntegerSequence]) entity type as a whole and can be given using the form (RefLink[EntityValue, paclet:ref/EntityValue])[(StringTypeLink["IntegerSequence", paclet:ref/entity/IntegerSequence]),property]. Such properties include:

The following annotations can be used in the third argument of (RefLink[EntityValue, paclet:ref/EntityValue])[(StringTypeLink["IntegerSequence", paclet:ref/entity/IntegerSequence]),property,annotation]:

The following annotations can be used in the second argument of (RefLink[EntityValue, paclet:ref/EntityValue])[property,annotation]:

A qualifier value of (RefLink[Automatic, paclet:ref/Automatic]) indicates that an applicable format of values can be used; e.g. for the "Date" qualifier, this includes a proper date or date span.

OpenersPrimaryExamplesSection(Spacer1)Examples  (4)

OpenersExampleSection0(Spacer1)Basic Examples  (4)

Use (Key1[ctrl, ==]) for entity discovery:

LinguisticAssistant

Find a property value for an entity:

(Entity["sequence of Euler totient function values", Entity["IntegerSequence","A000010"], "Entity[\"IntegerSequence\", \"A000010\"]", "integer sequence"])["WolframLanguageFunction"]

Retrieve a dataset of all available properties for an entity:

(Entity["sequence of hex numbers", Entity["IntegerSequence","A003215"], "Entity[\"IntegerSequence\", \"A003215\"]", "integer sequence"])["Dataset"]

Find integer sequences associated with Douglas Hofstadter:

EntityClass["IntegerSequence","AssociatedPeople"->(Entity["Douglas Hofstadter", Entity["Person","DouglasHofstadter::6ny32"], "Entity[\"Person\", \"DouglasHofstadter::6ny32\"]", "person"])]//EntityList

({{DocumentationFooterIconsRelatedFunction.png, ({{See Also}, {Related Entity Types:  (RefLink[Graph, paclet:ref/entity/Graph])  ▪  (RefLink[Knot, paclet:ref/entity/Knot])  ▪  (RefLink[FiniteGroup, paclet:ref/entity/FiniteGroup])  ▪  (RefLink[Lattice, paclet:ref/entity/Lattice])  ▪  (RefLink[LatticeSystem, paclet:ref/entity/LatticeSystem])}, {Related Interpreter Types:  (RefLink[IntegerSequence, paclet:ref/interpreter/IntegerSequence])  ▪  (RefLink[ComputedIntegerSequence, paclet:ref/interpreter/ComputedIntegerSequence])}})}})

({{DocumentationFooterIconsRelatedGuide.png, ({{Related Guides}, {▪(RefLinkPlain[Entity Types, paclet:guide/EntityTypes])}})}})