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O que (quem) é continuous forms output - definição
A PROPERTY DESCRIBING RUN-TIME COMPLEXITY OF ALGORITHMS
Output sensitivity; Output-sensitivity
Output (economics)
QUANTITY OF GOODS OR SERVICES PRODUCED IN A GIVEN TIME PERIOD, BY A FIRM, INDUSTRY, OR COUNTRY, WHETHER CONSUMED OR USED FOR FURTHER PRODUCTION
Netput; Economic output
Output in economics is the "quantity of goods or services produced in a given time period, by a firm, industry, or country",Alan Deardorff. output, Deardorff asspoo's Glossary of International Economics.
Output device
![[[Colossal Cave Adventure]] being played on a [[VT100]] terminal](https://commons.wikimedia.org/wiki/Special:FilePath/Colossal Cave Adventure on VT100 terminal.jpg?width=200 "[[Colossal Cave Adventure]] being played on a [[VT100]] terminal")
-4.jpg?width=200 "upright=0.8")
![A pair of [[computer speaker]]s and a [[subwoofer]] used in a desktop environment](https://commons.wikimedia.org/wiki/Special:FilePath/Creative T4 Wireless 2.1 Speakers.jpg?width=200 "A pair of [[computer speaker]]s and a [[subwoofer]] used in a desktop environment")
![An [[LCD monitor]] in use](https://commons.wikimedia.org/wiki/Special:FilePath/Ecran plat wikipedia.jpg?width=200 "An [[LCD monitor]] in use")
TYPE OF COMPUTER HARDWARE DEVICE THAT TRANSMITS INFORMATION FROM THE COMPUTER TO THE USER
Graphical output device; Output devices; List of output devices; Output hardware
An output device is any piece of computer hardware equipment which converts information into a human-perceptible form or, historically, into a physical machine-readable form for use with other non-computerized equipment. It can be text, graphics, tactile, audio, or video.
Continuous function
![The graph of a [[cubic function]] has no jumps or holes. The function is continuous.](https://commons.wikimedia.org/wiki/Special:FilePath/Brent method example.svg?width=200 "The graph of a [[cubic function]] has no jumps or holes. The function is continuous.")
![section 2.1.3]]).](https://commons.wikimedia.org/wiki/Special:FilePath/Discontinuity of the sign function at 0.svg?width=200 "section 2.1.3]]).")
![Riemann sphere]] is often used as a model to study functions like the example.](https://commons.wikimedia.org/wiki/Special:FilePath/Function-1 x.svg?width=200 "Riemann sphere]] is often used as a model to study functions like the example.")
![The graph of a continuous [[rational function]]. The function is not defined for <math>x = -2.</math> The vertical and horizontal lines are [[asymptote]]s.](https://commons.wikimedia.org/wiki/Special:FilePath/Homografia.svg?width=200 "The graph of a continuous [[rational function]]. The function is not defined for <math>x = -2.</math> The vertical and horizontal lines are [[asymptote]]s.")
![oscillation]].](https://commons.wikimedia.org/wiki/Special:FilePath/Rapid Oscillation.svg?width=200 "oscillation]].")
.svg?width=200 "Point plot of Thomae's function on the interval (0,1). The topmost point in the middle shows f(1/2) = 1/2.")
FUNCTION SUCH THAT THE PREIMAGE OF AN OPEN SET IS OPEN
Continuity property; Continuous map; Continuous function (topology); Continuous (topology); Continuous mapping; Continuous functions; Continuous maps; Discontinuity set; Noncontinuous function; Discontinuous function; Continuity (topology); Continuous map (topology); Sequential continuity; Stepping Stone Theorem; Continuous binary relation; Continuous relation; Topological continuity; Right-continuous; Right continuous; Left continuous; Left-continuous; C^1; Continuous fctn; Cts fctn; E-d definition; Continuous variation; Continuity space; Continuous space; Real-valued continuous functions; Left-continuous function; Right-continuous function; Left- or right-continuous function; Continuity at a point; Continuous at a point; Continuous extension
In mathematics, a continuous function is a function such that a continuous variation (that is a change without jump) of the argument induces a continuous variation of the value of the function. This means that there are no abrupt changes in value, known as discontinuities.
Wikipédia
Output-sensitive algorithm
In computer science, an output-sensitive algorithm is an algorithm whose running time depends on the size of the output, instead of, or in addition to, the size of the input. For certain problems where the output size varies widely, for example from linear in the size of the input to quadratic in the size of the input, analyses that take the output size explicitly into account can produce better runtime bounds that differentiate algorithms that would otherwise have identical asymptotic complexity.
