Linked from

The 63 pages that link to Integer, each with the reason it gives.

• CardinalityRelated: Despite including negatives, they can be listed in a sequence like the natural numbers.

• Positional notationRelated: Signed positional numerals extend place-value representations to negative values.

• AdditionRelated: Adding integers extends ordinary counting to signed quantities.

• LatticeRelated: Integer coefficients specify exactly which combinations of basis vectors belong to the lattice.

• Pell equationRelated: Both variables must be integers for Pell’s equation to pose its characteristic problem.

• PowerRelated: Integer exponents give the foundational cases for power rules.

• Decimal systemRelated: Decimal notation represents integers by assigning digits to powers of ten.

• Powers of tenRelated: The exponent in this concept is restricted to integers.

• De Moivre's formulaRelated: The stated identity covers integer exponents, including inverse powers and the zeroth power.

• BaseRelated: Integer representations expose the repeated grouping that underlies base notation.

• Cube rootRelated: Integer inputs can have exact integer cube roots, including negative roots.

• Floor and ceiling functionsRelated: Every floor and ceiling value is an integer.

• Pontryagin dualityRelated: Its dual is the circle group, a basic example of duality exchanging discrete and compact groups.

• Legendre's three-square theoremRelated: The theorem concerns positive integers and allows the squared terms to be any integers.

• Sophie Germain's identityRelated: For integer a and b, the identity gives integer factors of a⁴ + 4b⁴.

• Von Staudt–Clausen theoremRelated: The theorem’s index and divisibility condition are stated using integers.