Successive approximation: Difference between revisions

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'''[[Methods of successive approximation]]''' are a category of strategies in pure and applied mathematics.

In pure and especially in applied mathematics, and in engineering and physics, a variety of methods of '''successive approximation''' are used.

* [['''Successive approximation''' ADC]], usedalso inmay signalrefer processingto:

== Mathematics ==

* [[Successive approximation ADC]], analog-to-digital-conversion method appropriate for signal processing

* [[Shaping (psychology)|Shaping]], behaviorist-psychology strategy of conditioning subtle behaviors only after conditioning gross behaviors

==See also==

* [[Babylonian method]], for finding square roots of numbers

* [[Homing (disambiguation)]], e.g. homing in on a goal

* [[Fixed-point iteration]]

* [[Honing (disambiguation)]], e.g. honing down a cutting tool

* [[Halley's method]], for finding zeros of functions

* [[Newton's method]], for finding zeros of functions

* [[Picard–Lindelöf theorem]], on existence of solutions of differential equations

* [[Runge–Kutta method]], for numerical solution of differential equations

{{Disambiguation}}

== Engineering ==

* [[Successive approximation ADC]], used in signal processing

== Psychology ==