Note that the definitions of even and odd can easily be generalized to Z: a number
n ∈ Z is even iff there exists a k ∈ Z such that 2k = 2n. And a number n ∈ Z is odd iff n
is not even.
Volgens mij had hier moeten staan.
Note that the definitions of even and odd can easily be generalized to Z: a number
n ∈ Z is even iff there exists a k ∈ Z such that 2k = n. And a number n ∈ Z is odd iff n
is not even.
De volgende tekst staat in de voetnoot.
Note that the definitions of even and odd can easily be generalized to Z: a number n ∈ Z is even iff there exists a k ∈ Z such that 2k = 2n. And a number n ∈ Z is odd iff n is not even.
Volgens mij had hier moeten staan.
Note that the definitions of even and odd can easily be generalized to Z: a number n ∈ Z is even iff there exists a k ∈ Z such that 2k = n. And a number n ∈ Z is odd iff n is not even.