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The 38 pages that link to Exponentiation, each with the reason it gives.

• Natural numberRelated: Natural-number exponents encode repeated multiplication, with a conventional zero-power case.

• Geometric seriesRelated: The terms of a geometric series are commonly written as powers of its common ratio.

• ExponentRelated: It is the operation an exponent specifies.

• OneRelated: A power with exponent one equals its base.

• Algebraic expressionRelated: Exponents compactly represent repeated multiplication within expressions.

• Distance formulaRelated: The formula squares each coordinate difference before adding them.

• Euler's criterionRelated: The theorem encodes residue status in a specific power of a.

• ReciprocalRelated: A reciprocal can be written as a negative first power: x⁻¹ = 1/x.

• Algebraic notationRelated: Superscripts encode repeated multiplication and its extensions.

• Multiplicative orderRelated: The defining condition asks when repeated powers first return to the identity.

• Catalan's conjectureRelated: Perfect powers are defined through repeated multiplication.

• Cubic metreRelated: The unit's metre cubed notation expresses the third power of length.

• Multinomial theoremRelated: The theorem rewrites repeated multiplication of a sum.

• Number (mathematics)Related: Exponentiation brings roots and powers into play, motivating larger number systems.

• Product (mathematics)Related: Repeated multiplication produces powers such as the product aⁿ.

• BaseRelated: Powers of the base determine the place values in positional notation.

• Nth rootRelated: Finding an nth root reverses exponentiation: the root raised to n must recover the original number.

• Lifting-the-exponent lemmaRelated: LTE tracks how the valuation of a power expression changes with its exponent.

• Tijdeman's theoremRelated: Perfect powers are generated by exponentiation with integer bases and exponents.