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Summary Of: Reciprocal (mathematics)

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The reciprocal function: y = 1⁄x. For every x except 0, y represents its multiplicative inverse. | | mathematics | multiplicative identity | fraction | inverse | Encyclopaedia Britannica | Euclid | Elements | additive inverse | inverse | Zero | finite | complex number | real | rational | constructive mathematics | algorithm | modular arithmetic | modular multiplicative inverse | if and only if | coprime | extended Euclidean algorithm | sedenions | square matrix | if and only if | determinant | ring | trigonometric | cotangent | tangent | secant | cosine | cosecant | sine | inverse function | French | ring | division ring | algebra | division algebra | modular multiplicative inverse | pseudo-random numbers | safe prime | zero divisor | sedenions | zero divisor | finite | injective | surjective | Henry Billingsley | Division (mathematics) | Fraction (mathematics) | group (mathematics) | ring (mathematics) | division algebra | Exponential decay | Unit fractions | Hyperbola | Categories | Elementary special functions | Abstract algebra | Elementary algebra |
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