even function
11Function-level programming — In computer science, function level programming refers to one of the two contrasting programming paradigms identified by John Backus in his work on programs as mathematical objects, the other being value level programming.In his 1977 Turing award …
12Function prologue — In assembly language programming, the function prologue is a few lines of code which appear at the beginning of a function, which prepare the stack and registers for use within the function. Similarly, the function epilogue appears at the end of… …
13Function field of an algebraic variety — In algebraic geometry, the function field of an algebraic variety V consists of objects which are interpreted as rational functions on V . In complex algebraic geometry these are meromorphic functions and their higher dimensional analogues; in… …
14Function (biology) — A function is part of an answer to a question about why some object or process occurred in a system that evolved through a process of selection. Thus, function refers forward from the object or process, along some chain of causation to the goal… …
15even — even1 evener, n. evenly, adv. evenness, n. /ee veuhn/, adj. 1. level; flat; without surface irregularities; smooth: an even road. 2. on the same level; in the same plane or line; parallel: even with the ground …
16even — I e•ven [[t]ˈi vən[/t]] adj. 1) level; flat; without surface irregularities; smooth: an even road[/ex] 2) on the same level; in the same plane or line; parallel: even with the ground[/ex] 3) free from variations or fluctuations; uniform; regular …
17even — I. noun Etymology: Middle English even, eve, from Old English ǣfen Date: before 12th century archaic evening II. adjective Etymology: Middle English, from Old English efen; akin to Old High German eban even Date: before 12th century …
18Function composition (computer science) — In computer science, function composition (not to be confused with object composition) is an act or mechanism to combine simple functions to build more complicated ones. Like the usual composition of functions in mathematics, the result of the… …
19Function field (scheme theory) — In algebraic geometry, the function field KX of a scheme X is a generalization of the notion of a sheaf of rational functions on a variety. In the case of varieties, such a sheaf associates to each open set U the ring of all rational functions on …
20Z function — In mathematics, the Z function is a function used for studying the Riemann zeta function along the critical line where the real part of the argument is one half. It is also called the Riemann Siegel Z function, the Riemann Siegel zeta function,… …
