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Compare and higher-order
Compare second-order predicate and higher-order predicate.

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Control systems can be thought of as having four functions ; Measure, Compare, Compute, and Correct.
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This equation always has a solution for any positive N. Compare this to:
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higher-order and predicate
The adjective " first-order " distinguishes first-order logic from higher-order logic in which there are predicates having predicates or functions as arguments, or in which one or both of predicate quantifiers or function quantifiers are permitted.
* Filter ( higher-order function ), a higher-order function that processes a data structure ( typically a list ) in some order to produce a new data structure containing exactly those elements of the original data structure for which a given predicate returns the boolean value true
In mathematics and logic, a higher-order logic is a form of predicate logic that is distinguished from first-order logic by additional quantifiers and a stronger semantics.
The term " higher-order logic ", abbreviated as HOL, is commonly used to mean higher order simple predicate logic.
In higher-order logic, predicate variables correspond to propositional variables which can stand for well-formed formulas of the same logic, and such variables can be quantified by means of ( at least ) second-order quantifiers.
Its syntax was based on PDDL, but it had a much more elaborate type system, which allowed users to make use of higher-order constructs such as explicit λ-expressions allowing for efficient type-inference ( i. e. not only domain objects had types ( level 0 types ), but also the functions / fluents defined above these objects had types in the form of arbitrary mappings ( level 1 types ), which could be generic, so their parameters ( the domain and range of the generic mapping ) could be defined with variables, which could have an even higher level type ( level 2 type ) not to speak of that the mappings could be arbitrary, i. e. the domain or range of a function ( e. g. predicate, numeric fluent ) could be any level 0 / 1 / 2 type.

higher-order and .
In Martin-Löf type theory and higher-order Heyting arithmetic, the appropriate statement of the axiom of choice is ( depending on approach ) included as an axiom or provable as a theorem.
By preserving the value, only one division operation is needed and the higher-order statistics can thus be calculated for little incremental cost.
* Lawrence C. Paulson of the University of Cambridge, work on higher-order logic system, co-developer of the Isabelle Theorem Prover
This happens, on Rosenthal ’ s account, through the use of a higher-order thought that is directed on the mental state in question.
General category theory, an extension of universal algebra having many new features allowing for semantic flexibility and higher-order logic, came later ; it is now applied throughout mathematics.
Multifunctional solids often are catalytically active, e. g. zeolites, alumina, higher-order oxides, graphitic carbon, nanoparticles, nanodots, and facets of bulk materials.
Faà di Bruno's formula for higher-order derivatives of single-variable functions generalizes to the multivariable case.
The design has the same precision on all columns, but when calculating polynomials, the precision on the higher-order columns could be lower.
Conversely, Derek Bickerton and others argue that the advent of abstract words provided a mental basis for analyzing higher-order relations, and that any communication system that remotely resembles human language utterly relies on cognitive architecture that co-evolved alongside language.
A multiplier has usually the advantage of rejecting-at least partly-undesired higher-order intermodulations and larger conversion gain.
In addition to Gaussian minimum-shift keying ( GMSK ), EDGE uses higher-order PSK / 8 phase shift keying ( 8PSK ) for the upper five of its nine modulation and coding schemes.
The frequency spectrum of an actual FM signal has components extending infinitely, although their amplitude decreases and higher-order components are often neglected in practical design problems.
It does have a notion of " generator ", which amounts to a function accepting a function as an argument, and, since it is an assembly-level language, code can be used as data, so IPL can be regarded as having higher-order functions.
In calculus, an example of a higher-order function is the differential operator, which returns the derivative of a function.
Higher-order functions are closely related to first-class functions, in that higher-order functions and first-class functions both allow functions as arguments and results of other functions.
In interpreted higher-order theories, predicates may be interpreted as sets of sets.
Second-order logic, for example, does not have a completeness theorem for its standard semantics ( but does have the completeness property for Henkin semantics ), and the same is true of all higher-order logics.
It is possible to produce sound deductive systems for higher-order logics, but no such system can be complete.
Later in his life, Greenberg proposed that nearly all of the language families of northern Eurasia belong to a single higher-order family, which he called Eurasiatic.
For the case of Bragg reflection only the lowest-order reflection is allowed if the light is incident along the helical axis, whereas for oblique incidence higher-order reflections become permitted.
These higher-order averages are more difficult to measure, but can yield additional information about molecular ordering.

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