💡 Words with a Similar Meaning to "Explicit function"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| independent functionnoun | (mathematics) Any of a set of functions the value of which can not be deduced from that of all the others. |
| composite functionnoun | (mathematics) A function of one or more independent variables, at least one of which is itself a function of one or more other independent variables; a function of function(s). |
| identity functionnoun | (mathematics) A function whose value is always the same as its independent variable, and for which the codomain equals the domain. |
| recursive functionnoun | (computing) Any function that uses recursion and can call itself until a certain condition is met. |
| even functionnoun | (mathematics) Any function whose value is unchanged if the independent variable changes sign i.e. f(x) = f(-x) |
| derived functionnoun | (calculus) Of a function, another function, the value of which for any value of the independent variable is the instantaneous rate of change of the given function at that value of the independent variable. |
| integral functionnoun | (mathematics) An entire function |
| forcing functionnoun | (graphical user interface) An aspect of interface design that restricts a user's abilities in order to streamline completion of a task. |
| exponential functionnoun | (mathematics) Any function in which an independent variable is in the form of an exponent; they are the inverse functions of logarithms |
| implicit functionnoun | (mathematical analysis, algebraic geometry) A function defined by a (multivariable) implicit equation when one of the variables is regarded as the value of the function, especially where said equation is such that the value is not directly calculable from the other variables. |
| special functionnoun | Any of various specific mathematical functions that have more or less established names and notations due to their importance. |
| transcendental functionnoun | (mathematical analysis) Any function that is algebraically independent of its variable(s); a function which does not satisfy a polynomial equation whose coefficients are themselves polynomials. |
| exponentialnoun | (mathematics) Any function that has an exponent as an independent variable. |
| odd functionnoun | (mathematics) Any function whose value changes sign if the independent variable changes sign i.e. f(-x) = -f(x) |
| constant functionnoun | (mathematics) A function whose value is the same for all the elements of its domain. |
| power functionnoun | (mathematics) A function where the independent variable is raised to a particular real number power. |
| simple functionnoun | (mathematical analysis) Any complex-valued measurable function whose range is finite. |
| symmetric functionnoun | (mathematics) Any function, of multiple variables, whose value is independent of the order of the variables, i.e. f(a,b) = f(b,a). |
| functional | Useful; serving a purpose, fulfilling a function. |
| elementary functionnoun | (mathematics) Any function that is composed of algebraic functions, trigonometric functions, exponential functions and/or logarithmic functions, combined using addition, subtraction, multiplication and/or division |
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