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The 26 pages that link to Multiplication, each with the reason it gives.

• Natural numberRelated: Repeated addition defines multiplication for natural numbers.

• ExponentiationNarrower topic: Positive integer exponentiation is repeated multiplication.

• AbacusRelated: Repeated addition and place-value shifts let abacus users calculate products.

• Peano arithmeticBroader topic: The theory defines multiplication recursively from addition and successor.

• AdditionCompared with: Repeated addition can model multiplication by a nonnegative integer.

• Distributive propertyRelated: The distributing operation in the standard arithmetic law.

• RatioRelated: Ratios act as multiplicative factors, unlike differences, which describe additive change.

• Binary operationBroader topic: Its laws alongside addition illustrate how algebra studies multiple operations on one set.

• Drake equationRelated: The equation treats successive fractions as filters on the number of possible civilizations.

• John NapierNarrower topic: The labor of multiplying large numbers motivated both his rods and his logarithmic methods.

• ExponentNarrower topic: The elementary meaning of whole-number powers rests on multiplication.

• PowerNarrower topic: Positive integer powers encode repeated multiplication of the base.

• Associative propertyBroader topic: Associativity allows factors to be regrouped when evaluating products.

• Liber AbaciRelated: The book gives written techniques for multiplying numbers expressed in positional notation.

• Long divisionRelated: Each quotient estimate is checked by multiplying it by the divisor.

• ArithmeticBroader topic: Repeated equal groups connect multiplication to addition while extending it to scaling.

• Presburger arithmeticCompared with: Multiplication of variables is excluded, separating this theory from full arithmetic.

• SubtractionCompared with: Unlike multiplication, subtraction is not commutative: reversing the operands can change the result.

• Commutative propertyRelated: Ordinary multiplication of numbers is commutative, unlike some other products.

• Napier's bonesNarrower topic: The rods were chiefly designed to reduce multiplication to lookup and addition.

• Division by zeroRelated: Division by zero would require multiplication by zero to recover a nonzero dividend, which is impossible.

• Number (mathematics)Related: Multiplication reveals how number systems handle products, inverses, and distributive laws.

• Product (mathematics)Narrower topic: It is the operation whose result is a product.

• Henry BriggsRelated: Common logarithms made difficult multiplications manageable by turning them into additions.

• William OughtredRelated: Oughtred’s rule performs multiplication by adding logarithmic distances.

• 0 (number)Related: Multiplying any integer by zero gives zero, making it an absorbing element.