Examples of 'fixed-point' in a sentence
Meaning of "fixed-point"
fixed-point (noun): In mathematics and computer science, a value that remains constant under a given function or operation
Show more definitions
- Being or using an internal number representation with a fixed number of decimal places (as opposed to floating-point).
How to use "fixed-point" in a sentence
Basic
Advanced
fixed-point
It is a national fixed-point pesticide production enterprises.
There are also modal analogues of the fixed-point theorem.
Support fixed-point voice to explain broadcast.
Aggregate value used where a fixed-point was expected.
Fixed-point types not supported for this target.
It is easy to show that the fixed-point is unique.
Fixed-point formatting can be useful to represent fractions in binary.
Angle is a parameter having a fractional number in a fixed-point representation.
In untyped lambda calculus fixed-point combinators are not especially rare.
Brouwer disavowed his original proof of the fixed-point theorem.
Numbers were fixed-point and of variable length one to ten digits.
Different contributions for automation of fixed-point conversion have been proposed.
A chosen fixed-point model is verified against accuracy and speed.
Hierarchies and logical expressiveness are at the core of fixed-point theory.
Both transforms are done with fixed-point arithmetic to avoid rounding errors.
See also
The coupled system of equations is solved using a fIxed-point method.
Therefore, an explanation of the fixed-point resolution will be given hereinbelow.
As a consequence, the solution usually used is to perform fixed-point computations.
We generalize the classical fixed-point logics using relations instead of operators.
In these outils, an important stage corresponds to precision evaluation of fixed-point specification.
To overcome this difficulty, a fixed-point definition of common knowledge can be given.
The fixed-point index can be thought of as a multiplicity measurement for fixed points.
This property is particularly interesting for fixed-point digital interfaces.
In numerical analysis, fixed-point iteration is a method of computing fixed points of iterated functions.
Currency data type fields use a faster fixed-point calculation.
In this setting, the use of fixed-point combinators is sometimes called anonymous recursion.
This method introduces a contrast-optimizing algorithm called the fixed-point algorithm.
A fixed-point data type uses the same denominator for all numbers.
Nor can the rules of standard fixed-point calculus be used.
In fixed-point systems, a position in the string is specified for the radix point.
Also, angle may be a fractional number in a fixed-point representation as defined above.
The fixed-point illumination of the props is mainly solved by the top light.
In order to reduce the probability of overflows in a fixed-point implementation, a scaling operation is performed.
Fixed-point combinators may also be easily defined in other functional and imperative languages.
The criteria for a chosen fixed-point model are extensibility and accuracy.
Since the computation often requires high speed, it is preferably done as fixed-point processing.
The fixed-point combinator may be defined in mathematics and then implemented in other languages.
The two most common classes of fixed-point types are decimal and binary.
All of our fixed-point furnaces use them to achieve excellent stability and uniformity.
Two common calibration methods are the fixed-point method and the comparison method.
Two-part fixed-point pipe clamp matched to the corresponding steel pipe diameters.
Scalability issues involved in performing fixed-point refinement are the central theme of this thesis.
The proof relies on transforming the differential equation, and applying fixed-point theory.
Curiously, only a few of the fixed-point groups are found to be compatible with discrete translations.
The second aspect of our work focuses on the optimization of fixed-point data widths.
A tool for automatic fixed-point conversion and numerical accuracy evaluation has been developed.
Finally, the thesis proposes some ideas for further development of fixed-point calculation.
The first approach is to perform simulations fixed-point implementation in order to assess its performance.
Specifically, a central contribution is to combine polynomial approximations with a posteriori fixed-point validation techniques.
Verification procedures that could permit a fixed-point algorithm to be realized are currently under study.
