DOSEN PROFIL LENGKAP

Rationality is the quality of being guided by or based on reason. In this regard, a person acts rationally if they have a good reason for what they do...

In mathematics, a rational number is a number that can be expressed as the quotient or fraction ⁠ p q {\displaystyle {\tfrac {p}{q}}} ⁠ of two integers...

Rational emotive behavior therapy (REBT), previously called rational therapy and rational emotive therapy, is an active-directive, philosophically and...

Look up rational in Wiktionary, the free dictionary. Rational may refer to: Rational number, a number that can be expressed as a ratio of two integers...

algebraic group is said to be rational if, viewed as a map from the group to the general linear group, it is a rational map of algebraic varieties. Finite...

a rational surface is a surface birationally equivalent to the projective plane, or in other words a rational variety of dimension two. Rational surfaces...

integers are sometimes called rational integers to distinguish them from the more general algebraic integers. In fact, (rational) integers are algebraic integers...

Rational Recovery (RR) was a commercial vendor of material related to counseling, guidance, and direct instruction for addiction designed as a direct counterpoint...

Rational choice modeling refers to the use of decision theory (the theory of rational choice) as a set of guidelines to help understand economic and social...

algebra, the rational root theorem (or rational root test, rational zero theorem, rational zero test or p/q theorem) states a constraint on rational solutions...

Rational analysis is a theoretical framework, methodology, and research program in cognitive science that has been developed by John Anderson. The goal...

The term rational animal (Latin: animal rationale or animal rationabile) refers to a classical definition of humanity or human nature, associated with...

and division are defined and behave as the corresponding operations on rational numbers do. A field is thus a fundamental algebraic structure that is widely...

"Instrumental rationality" and "value rationality" refer to two types of action identified by sociologist Max Weber. Instrumental rationality is a type of...

In mathematics, the rational normal curve is a smooth, rational curve C of degree n in projective n-space Pn. It is a simple example of a projective variety;...

Rational approximation may refer to: Diophantine approximation, the approximation of real numbers by rational numbers Padé approximation, the approximation...

In U.S. constitutional law, rational basis review is the normal standard of review that courts apply when considering constitutional questions, including...

A rational agent or rational being is a person or entity that always aims to perform optimal actions based on given premises and information. A rational...

Cameron Brotzel, better known as RationaL, is a Canadian rapper from Saskatoon, Saskatchewan. On March 30, 2010, RationaL released his debut single "Cocaine...

Bounded rationality is the idea that rationality is limited when individuals make decisions, and under these limitations, rational individuals will select...

In computer science, more precisely in automata theory, a rational set of a monoid is an element of the minimal class of subsets of this monoid that contains...

whose side lengths are integers. A rational triangle is one whose side lengths are rational numbers; any rational triangle can be rescaled by the lowest...

Some programming languages provide a built-in (primitive) rational data type to represent rational numbers like 1/3 and −11/17 without rounding, and to do...

sometimes used to refer to rationality, although the latter is more about its application. Reasoning involves using more-or-less rational processes of thinking...

RationalWiki is an online wiki which is written from a scientific skeptic, secular, and progressive perspective. Its stated goals are to "analyze and refute...

DOORS Rational Performance Tester Rhapsody (modeling) IBM Rational Rose Rational Software Modeler Rational Synergy Rational Unified Process Rational R1000...

particularly in the field of algebraic geometry, a scheme X {\displaystyle X} has rational singularities, if it is normal, of finite type over a field of characteristic...

rational number (for example 2 2 {\displaystyle \textstyle {\frac {\sqrt {2}}{2}}} ), or even do not represent any number (for example the rational fraction...

Rational-legal authority, also known as rational authority, legal authority, rational domination, legal domination, or bureaucratic authority, is a form...

Rational Rose was a development environment for Unified Modeling Language. It integrates with Microsoft Visual Studio .NET and Rational Application Developer...

In mathematics, a rational function is any function that can be defined by a rational fraction, which is an algebraic fraction such that both the numerator...

Rational expression may refer to: A mathematical expression that may be rewritten to a rational fraction, an algebraic fraction such that both the numerator...

real numbers include the rational numbers, such as the integer −5 and the fraction 4 / 3. Real numbers that are not rational are irrational. Those real...

centuries to include zero (0), negative numbers such as negative one (−1), rational numbers such as one half ( 1 2 ) {\displaystyle \left({\tfrac {1}{2}}\right)}...

of awareness and rationality. Definitions emphasizing this aspect understand motivation as a mostly conscious process of rationally considering the most...

Archive for Rational Mechanics and Analysis rational thermodynamics This disambiguation page lists articles associated with the title Rational mechanics...

Ecological rationality is a particular account of practical rationality, which in turn specifies the norms of rational action – what one ought to do in...

Rational egoism (also called rational selfishness) is the principle that an action is rational if and only if it maximizes one's self-interest. As such...

In mathematics, a dyadic rational or binary rational is a number that can be expressed as a fraction whose denominator is a power of two. For example...

In mathematics and computer science, a rational series is a generalisation of the concept of formal power series over a ring to the case when the basic...

Rational expectations is a set of modeling assumptions describing how macroeconomic agents form expectations about the future under uncertainty. Under...

mathematics, in particular the subfield of algebraic geometry, a rational map or rational mapping is a kind of partial function between algebraic varieties...

Gaussian rational number is a complex number of the form p + qi, where p and q are both rational numbers. The set of all Gaussian rationals forms the...

In mathematics and specifically in topology, rational homotopy theory is a simplified version of homotopy theory for topological spaces, in which all torsion...

rational reconstruction is a method that allows one to recover a rational number from its value modulo a sufficiently large integer. In the rational reconstruction...

is a rational set. A quasi-rational monoid is one for which L is a rational relation: a rational monoid is one for which there is also a rational function...

Rational thermodynamics is a school of thought in statistical thermodynamics developed in the 1960s. Its introduction is attributed to Clifford Truesdell...

Rational fideism is the philosophical view that considers faith to be precursor for any reliable knowledge. Every paradigmatic system, whether one considers...

Booch's company Rational Software purchasing Ivar Jacobson's Objectory company and merging their model into the UML. At the time Rational and Objectory...

In economics, the theory of rational inattention deals with the effects of the cost of information acquisition on decision making. For example, when the...

Rationalists define rationality to include epistemic rationality (coming to true beliefs about the world) and instrumental rationality (acting in a way to...

The Rational Unified Process (RUP) is an iterative software development process framework created by the Rational Software Corporation, a division of...

In mathematics, a rational variety is an algebraic variety, over a given field K, which is birationally equivalent to a projective space of some dimension...

The Rational Dress Society was an organisation founded in 1881 in London, part of the movement for Victorian dress reform. It described its purpose thus:...

Rational Culture (In Portuguese: Cultura Racional) is a Brazilian UFO religion derived from Umbanda, founded in 1935 in the city of Rio de Janeiro by the...

Rational mysticism, which encompasses both rationalism and mysticism, is a term used by scholars, researchers, and other intellectuals, some of whom engage...

Rational Youth was a Canadian new wave synth-pop band that was originally active between 1981 and 1986, and at various points up until the end of 2021...

us on the level of rational argument, but begin by denouncing all argument; they may forbid their followers to listen to rational argument, because it...

Rational reconstruction is a philosophical term with several distinct meanings. It is found in the work of Jürgen Habermas and Imre Lakatos. For Habermas...

"sophistry and illusion". Michael Martin argues that atheism is a justified and rational true belief, but offers no extended epistemological justification because...

Rational AG is a German manufacturer and retailer of commercial and industrial kitchen equipment for thermal food preparation. The company is based in...

a rational point of an algebraic variety is a point whose coordinates belong to a given field. If the field is not mentioned, the field of rational numbers...

The Rationals were an American rock band from Ann Arbor, Michigan. The Rationals formed in 1964 and first recorded a single for a local label, A2 Records...

In mathematics, a rational zeta series is the representation of an arbitrary real number in terms of a series consisting of rational numbers and the Riemann...

Rational ignorance is refraining from acquiring knowledge when the supposed cost of educating oneself on an issue exceeds the expected potential benefit...

Scientific skepticism or rational skepticism (also spelled scepticism), sometimes referred to as skeptical inquiry, is a position in which one questions...

Simple rational approximation (SRA) is a subset of interpolating methods using rational functions. Especially, SRA interpolates a given function with a...

In the Platonic, Neopythagorean, Middle Platonic, and Neoplatonic schools of philosophy, the Demiurge (/ˈdɛmi.ɜːrdʒ/) is an artisan-like figure responsible...

The Rational Optimist is a 2010 popular science book by Matt Ridley, author of The Red Queen: Sex and the Evolution of Human Nature. The book primarily...

Technological rationality or technical rationality posits that rational decisions to incorporate technological advances into society can, once the technology...

The R1000 was a workstation released in 1985 by Rational Software for the design, documentation, implementation, and maintenance of large software systems...

The concept known as rational irrationality was popularized by economist Bryan Caplan in 2001 to reconcile the widespread existence of irrational behavior...

Rational herding refers to situations in which individuals converge on the same behaviour, belief or choice because doing so is the most reasonable response...

mathematics, the irrational numbers are all the real numbers that are not rational numbers; that is, irrational numbers are those that cannot be expressed...

economic man, is the portrayal of humans as agents who are consistently rational and narrowly self-interested, and who pursue their subjectively defined...

game theory, the prisoner's dilemma is a thought experiment involving two rational agents, each of whom can either cooperate for mutual benefit or betray...

technician Manuel "Mannie" O'Kelly-Davis, political agitator Wyoming Knott, and rational-anarchist Professor Bernardo de la Paz join forces with "Mike," a self-aware...

Rational choice institutionalism (RCI) is a theoretical approach to the study of institutions arguing that actors use institutions to maximize their utility...

statistical modeling (especially process modeling), polynomial functions and rational functions are sometimes used as an empirical technique for curve fitting...

Rational choice (also termed rationalism) is a prominent framework in international relations scholarship. Rational choice is not a substantive theory...

in 1827. In the 18th century, one group of Dissenters became known as "Rational Dissenters". In many respects they were closer to the Anglicanism of their...

provides a sense of rational autonomy, simply meaning one rationally possesses the motivation to govern their own life. Rational autonomy entails making...

Rational Polynomial Coefficients (RPCs) provide a compact representation of a ground-to-image geometry, allowing photogrammetric processing without requiring...

numbers is rationally independent if none of them can be written as a linear combination of the other numbers in the collection with rational coefficients...

Rational Ritual: Culture, Coordination, and Common Knowledge is a 2001 non-fiction book by Michael Chwe, a professor at UCLA. Mark Zuckerberg, founder...

If that much is known about the execution of the lottery, it is then rational to accept that some ticket will win. Suppose that an event is considered...

properties of mathematical objects constructed from integers (for example, rational numbers), or defined as generalizations of the integers (for example, algebraic...

Decision theory or the theory of rational choice is a branch of probability, economics, and analytic philosophy that uses expected utility and probability...

Rational behavior therapy (RBT) is a form of cognitive behavioral therapy developed by psychiatrist Maxie Clarence Maultsby Jr., a professor at the Medical...

(Dynamic Object Oriented Requirements System) (formerly Telelogic DOORS, then Rational DOORS) is a requirements management tool. It is a client–server application...

schizophrenic number or mock rational number is an irrational number which displays certain characteristics of rational numbers. It is one of the numerous...

theory, given a prime number p, the p-adic numbers form an extension of the rational numbers that is distinct from the real numbers, though with some similar...

The rational planning model is a model of the planning process involving a number of rational actions or steps. Taylor (1998) outlines five steps, as...

being rational agents. We owe a duty to rationality by virtue of being rational agents; therefore, rational moral principles apply to all rational agents...

Rational depression is reason-guided psychological depression. It can arise from adverse life circumstances. Such depression may not be responsive to traditional...

well as the Harry Potter fanfiction Harry Potter and the Methods of Rationality. Yudkowsky's views on the safety challenges future generations of AI...

Non-uniform rational basis spline (NURBS) is a mathematical model using basis splines (B-splines) that is commonly used in computer graphics for representing...

of behavioral relations. It is now an umbrella term for the science of rational decision making in humans, animals, and computers. Modern game theory began...

In mathematics, a rational normal scroll is a ruled surface of degree n in projective space of dimension n + 1. Here "rational" means birational to projective...

are given by rational functions rather than polynomials; the map may fail to be defined where the rational functions have poles. A rational map from one...

areas are all rational numbers (positive rational solutions of the above equation) are sometimes also called Heronian triangles or rational triangles; in...

The paradox of voting, also called Downs' paradox, is that for a rational and egoistic voter (Homo economicus), the costs of voting will normally exceed...

behavioral economics, rational addiction is the hypothesis that addictions can be usefully modeled as specific kinds of rational, forward-looking, optimal...

Life: The Rational Economics of an Irrational World is a book by Tim Harford published in 2008 by Random House. Harford argues that rational behavior is...

In logic, a rational consequence relation is a non-monotonic consequence relation satisfying certain properties listed below. A rational consequence relation...

24, 2007) was an American psychologist and psychotherapist who founded rational emotive behavior therapy (REBT). He held MA and PhD degrees in clinical...

1 over the field Q {\displaystyle \mathbb {Q} } of rational numbers has only finitely many rational points. This was conjectured in 1922 by Louis Mordell...

The Myth of the Rational Voter: Why Democracies Choose Bad Policies is a 2007 book by the economist Bryan Caplan, in which the author challenges the idea...

The principle of rationality (or rationality principle) was coined by Karl R. Popper in his Harvard Lecture of 1963, and published in his book Myth of...

In linear algebra, the Frobenius normal form or rational canonical form of a square matrix A with entries in a field F is a canonical form for matrices...

identified as time. Rational motions are defined by rational functions (ratio of two polynomial functions) of time. They produce rational trajectories, and...

Rationality and Power: Democracy in Practice is a 1998 book by Bent Flyvbjerg, published by the University of Chicago Press. The book focuses on "the...

algebraic topology, a rational homology n {\displaystyle n} -sphere is an n {\displaystyle n} -dimensional manifold with the same rational homology groups as...

arithmetic is about calculations with positive and negative integers. Rational number arithmetic involves operations on fractions of integers. Real number...

Rational Synergy is a software tool that provides software configuration management (SCM) capabilities for all artifacts related to software development...

The law of rational indices is an empirical law in the field of crystallography concerning crystal structure. The law states that "when referred to three...

space. The names rational knot and rational link were coined by John Conway who defined them as arising from numerator closures of rational tangles. This...

Protein design is the rational design of new protein molecules to design novel activity, behavior, or purpose, and to advance basic understanding of protein...

In financial economics, rational pricing is the assumption that asset pricing models reflect the arbitrage-free price of the asset. This assumption is...

complete binary tree whose vertices correspond one-for-one to the positive rational numbers, whose values are ordered from the left to the right as in a binary...

expressing real numbers (rational and irrational) is called their continued fraction representation. Consider, for example, the rational number ⁠415/93⁠, which...

is called a rational algebraic fraction or simply rational fraction. Rational fractions are also known as rational expressions. A rational fraction f (...

not the root of a non-zero polynomial with integer (or, equivalently, rational) coefficients. The best-known transcendental numbers are π and e. The quality...

The Rational Response Squad (RRS) is an atheist activist group that confronts what it considers to be irrational claims made by theists, particularly Christians...

the binary expansions of the rationals, given by Arnaud Denjoy in 1938. It also maps rational numbers to dyadic rationals, as can be seen by a recursive...

to rationality. Arguments may be logical if they are "conducted or assessed according to strict principles of validity", while they are rational according...

The concept of square can be extended to some other number systems. If rational numbers are included, then a square is the ratio of two square integers...

Rational Software Modeler (RSM), made by IBM's Rational Software division, is a Unified Modeling Language (UML) 2.0-based visual modeling and design tool...

science and formal language theory, a regular language (also called a rational language) is a formal language that can be defined by a regular expression...

that belong to kn are said k-rational or rational over k. In the common case where k is the field of real numbers, a k-rational point is called a real point...

In theoretical physics, a rational conformal field theory is a special type of two-dimensional conformal field theory with a finite number of conformal...

In chemical biology and biomolecular engineering, rational design (RD) is an umbrella term which invites the strategy of creating new molecules with a...

experience, knowledge, and work.[citation needed] Means–end (goal-oriented) rationality is used to precisely calculate that which is necessary to attain a goal...

In mathematics, a twisted cubic is a smooth, rational curve C of degree three in projective 3-space P3. It is a fundamental example of a skew curve. It...

represents the highest stage of biospheric development, that of humankind's rational activities. The word is derived from the Greek νόος ("nous, mind, reason")...

Divine Proportions: Rational Trigonometry to Universal Geometry is a 2005 book by the mathematician Norman J. Wildberger on a proposed alternative approach...

function 1 Q {\displaystyle \mathbf {1} _{\mathbb {Q} }} of the set of rational numbers Q {\displaystyle \mathbb {Q} } over the set of real numbers R {\displaystyle...

of many types of series with rational terms. In particular, it can be used to evaluate hypergeometric series at rational points. Given a series S ( a...

generally reflects rational decision-making by potential criminals is sometimes called the rational choice theory of crime. The rational choice theory has...

by rational numbers. It is named after Diophantus of Alexandria. The first problem was to know how well a real number can be approximated by rational numbers...

though economists argue that sunk costs are no longer relevant to future rational decision-making, people in everyday life often take previous expenditures...

an objective of the Victorian dress reform movement (also known as the rational dress movement) of the middle and late Victorian era, led by various reformers...

the partial fraction decomposition or partial fraction expansion of a rational fraction (that is, a fraction such that the numerator and the denominator...

of names. The problem-solving view has been called "the rational model," "technical rationality" and "the reason-centric perspective." The alternative...

example of individual autonomy or self-advocacy. Alternative names like rational demand avoidance (RDA) or pervasive drive for autonomy have been proposed...

referred to as a simple (or regular) continued fraction. Any positive rational number can be expressed as a finite simple continued fraction, and any...

action among several possible alternative options. It could be either rational or irrational. The decision-making process is a reasoning process based...

The Foundation for Rational Economics and Education (FREE) is an American libertarian organization. It was founded in 1976 by U.S. congressman Ron Paul...

"negative" twist. Often, "rational tangle" refers to a list of numbers representing a simple diagram as described. The fraction of a rational tangle ( a 0 , a...

Communicative rationality or communicative reason (German: kommunikative Rationalität) is a theory or set of theories which describes human rationality as a necessary...

A rational difference equation is a nonlinear difference equation of the form x n + 1 = α + ∑ i = 0 k β i x n − i A + ∑ i = 0 k B i x n − i   , {\displaystyle...

Rational economic exchange also called goods exchange economy is an economic transaction where goods or services are transferred from the provider for...

Rationalist humanism, or rational humanism or rationalistic humanism, is one of the strands of Age of Enlightenment. It had its roots in Renaissance humanism...

Chebyshev rational functions are a sequence of functions which are both rational and orthogonal. They are named after Pafnuty Chebyshev. A rational Chebyshev...

have a general tendency to think that one is better than average. The rational explanation holds that overly positive prior beliefs about one's skills...

commensurable if their ratio ⁠a/b⁠ is a rational number; otherwise a and b are called incommensurable. (Recall that a rational number is one that is equivalent...

singularity, also called simple surface singularity, Kleinian singularity, or rational double point, is an isolated singularity of a complex surface which is...

theory. Behavioral economics is primarily concerned with the bounds of rationality of economic agents. Behavioral models typically integrate insights from...

In mathematics, the rational sieve is a general algorithm for factoring integers into prime factors. It is a special case of the general number field sieve...

Against Empathy: The Case for Rational Compassion is a 2016 book written by psychologist Paul Bloom. The book draws on the distinctions between empathy...

philosophical movement that emerged in the early 19th century, emphasizing the non-rational dimension of human life, and criticising rationalism. As they reject logic...

arguments are a set of results showing that agents must satisfy the axioms of rational choice to avoid a kind of self-contradiction called a Dutch book. A Dutch...

{\displaystyle x} is a measure of how "closely" it can be approximated by rationals. If a function f ( t , λ ) {\displaystyle f(t,\lambda )} , defined for...

Wikipedia's list of curves are rational and hence have similar rational parameterizations. Rational plane curves are rational curves embedded into P 2 {\displaystyle...

{\displaystyle Q(x)} ⁠ , their quotient is called a rational expression or simply rational fraction. A rational expression P ( x ) Q ( x ) {\textstyle {\frac...

De architectura that architecture is an art that can be comprehended rationally. The formulation was taken up and further developed in the architectural...

Ascential Rational Software's products (Rational bought by IBM in 2003) IBM Rational Application Developer IBM Rational Software Architect IBM Rational System...

vertices correspond one-to-one to the positive rational numbers. The tree is rooted at the number 1, and any rational number q expressed in simplest terms as...

mathematical terminology, 0 is the additive identity of the integers, rational numbers, real numbers, and complex numbers, as well as other algebraic...

and songwriter with the band Rational Youth, and previously The Normals and Heaven Seventeen. Howe was a member of Rational Youth from 1981 to 1986 and...

In mathematics, the rational points on the unit circle are those points (x, y) such that both x and y are rational numbers ("fractions") and satisfy x2 + y2 = 1...

of constructing the real numbers from the rational numbers. A Dedekind cut is a partition of the rational numbers into two nonempty sets A and B, such...

algebraic topology, a rational homotopy n {\displaystyle n} -sphere is an n {\displaystyle n} -dimensional manifold with the same rational homotopy groups as...

a non-zero polynomial in one variable with integer (or, equivalently, rational) coefficients. For example, the golden ratio ( 1 + 5 ) / 2 {\displaystyle...

Rationality: What It Is, Why It Seems Scarce, Why It Matters is a 2021 book written by Canadian-American cognitive scientist Steven Pinker. The book was...

Therapists and founder of the Rational Living Therapy Institute. RLT utilizes elements of rational emotive behavior therapy, rational behavior therapy, and cognitive...

Meliponiculture is the rational farming of stingless bees, or meliponines (Meliponini tribe), which is different from apiculture (the breeding of bees...

real variable that can be defined as: f ( x ) = { 1 q if  x = p q ( x  is rational), with  p ∈ Z  and  q ∈ N  coprime 0 if  x  is irrational. {\displaystyle...

mathematics the elliptic rational functions are a sequence of rational functions with real coefficients. Elliptic rational functions are extensively...

interpretation requires interpreting a speaker's statements in the most rational way possible and, in the case of any argument, considering its best, strongest...

and web security testing and monitoring tools, formerly a part of the Rational Software division of IBM. In July 2019, the product was acquired by HCLTech...

theorem on rationality for surfaces is a classical result of Max Noether on complex algebraic surfaces, giving a criterion for a rational surface. Let...

record label's web site; also called Singles Box and Rational Youth) is a CD box with re-issues of Rational Youth's pre-Heredity singles and the eponymous EP...

instance, the rational numbers are a dense subset of the real numbers because every real number either is a rational number or has a rational number arbitrarily...

approximant is the "best" approximation of a function near a specific point by a rational function of given order. Under this technique, the approximant's power...

as on Christian tradition. Christian theologians use biblical exegesis, rational analysis and argument. Theologians may undertake the study of Christian...

like existence, knowledge, mind, reason, language, and value. It is a rational and critical inquiry that reflects on its methods and assumptions. Historically...

reasons. They do not have a finite sum, as Leonhard Euler proved in 1737. As rational numbers, the reciprocals of primes have repeating decimal representations...

shared resource while the cost of that use is shared by all users, it is rational for individuals to overuse the resource, even though collectively this...

supposition of what humans would want if they were more knowledgeable, more rational, had more time to think, and had matured together as a society, as opposed...

heroism, leadership, religious) against two other types of authority: (i) rational-legal authority (modern law, the sovereign state, bureaucracy) and (ii)...

In arithmetic geometry, the uniform boundedness conjecture for rational points asserts that for a given number field K {\displaystyle K} and a positive...

economist Martin Shubik to illustrate how a short-sighted approach to rational choice can lead to decisions that are, in the long-run, irrational. The...

rational sequence topology is an example of a topology given to the set R of real numbers. For each irrational number x take a sequence of rational numbers...

IBM Engineering Rhapsody (formerly Rational Rhapsody), a modeling environment based on UML, is a visual development environment for systems engineers and...

Logical Intuition, or mathematical intuition or rational intuition, is a series of instinctive foresight, know-how, and savviness often associated with...

an elliptic curve is the rational Mordell–Weil rank of an elliptic curve E {\displaystyle E} defined over the field of rational numbers or more generally...

some set of rationals, and the inf of some other set of rationals.) Thus an Archimedean field is any dense ordered extension of the rationals, in the sense...

markets would eventually collapse. The rational efficient markets formulation recognizes that investors will not rationally incur the expenses of gathering information...

demonstrative-deductive, mathematical method, which some deem the peak of Enlightenment rationality in Germany. Wolff wrote in German as his primary language of scholarly...

polynomial with rational coefficients can be expressed as a sum and difference of products of power sum symmetric polynomials with rational coefficients...

Harry Potter and the Methods of Rationality (HPMOR) is a work of Harry Potter fan fiction by Eliezer Yudkowsky published on FanFiction.Net as a serial...

particularly mechanism design, participation constraints or individual rationality constraints are said to be satisfied if a mechanism leaves all participants...

following is a list of integrals (antiderivative functions) of rational functions. Any rational function can be integrated by partial fraction decomposition...

participant has superrationality (or renormalized rationality) if the participant is perfectly rational (maximizes utility) but assumes that all other participants...

problem in mathematics Is there a dense set of points in the plane at rational distances from each other? More unsolved problems in mathematics In mathematics...

providing a unified account of the world, constructed from ideals of rational discourse, monistic physics, and naturalistic ethics. These three ideals...

religious), traditional authority (patriarchs, patrimonialism, feudalism) and rational-legal authority (modern law and state, bureaucracy). These three types...

thinkers to deduce a universal rational morality independent of teleology, whose failure led to the rejection of moral rationality altogether by successors...

establishes that each rational point of the x-axis goes over to a rational point of the unit circle. The converse, that every rational point of the unit circle...

have higher rates. Rational suicide is the reasoned taking of one's own life. However, some consider suicide as never being rational. Euthanasia and assisted...

v\in V} such that v − r {\displaystyle v-r} is a rational number. Vitali sets exist because the rational numbers Q {\displaystyle \mathbb {Q} } form a normal...

integer, half-integer, and some other rational arguments, but no simple expressions are known for the values at rational points in general. Other fractional...

engineering, exergy efficiency (also known as the second-law efficiency or rational efficiency) computes the effectiveness of a system relative to its performance...

Ostrowski (1916), states that every non-trivial absolute value on the rational numbers Q {\displaystyle \mathbb {Q} } is equivalent to either the usual...

slower, more deliberative, and more logical. The book delineates rational and non-rational motivations or triggers associated with each type of thinking...

macroeconomics. Sargent's main contributions to rational expectations were these: trace the implications of rational expectations, with Wallace, for alternative...

Rational Performance Tester is a tool for automated performance testing of web- and server-based applications from the Rational Software division of IBM...

economic model. These include bounded rationality, bounded willpower, and bounded selfishness. Bounded rationality was first proposed by Herbert Simon....

field K {\displaystyle K} , the group A ( K ) {\displaystyle A(K)} of K-rational points of A {\displaystyle A} is a finitely-generated abelian group, called...

Logical grammar or rational grammar is a term used in the history and philosophy of linguistics to refer to certain linguistic and grammatical theories...

receive from the voter's preferred policy being enacted, such that it is rational for an “altruistic” citizen, who receives utility from helping others,...

mathematics, the Manin conjecture describes the conjectural distribution of rational points on an algebraic variety relative to a suitable height function....

Rational Animal is a 501(c)(3) non-profit organization that advocates for at-risk animals, primarily in the New York City area. It was founded in 2002...

Center for Applied Rationality (CFAR) is a nonprofit organization based in Berkeley, California, that hosts workshops on rationality and cognitive bias...

temperament uses irrational numbers to create a rational system. Just intonation generally relies on rational numbers to generate irrational systems. In the...

within organizations and he is best known for the theories of "bounded rationality" and "satisficing". He and Allen Newell received the ACM Turing Award...

The budget-maximizing model is a stream of public choice theory and rational choice analysis in public administration inaugurated by William Niskanen....

The RationalPlan suite includes RationalPlan Single, RationalPlan Multi, RationalPlan Viewer, and RationalPlan Server. Combined, the RationalPlan suite...

Gabriella Meister is a German billionaire businesswoman, and the widow of Rational AG founder Siegfried Meister, who died in 2017. As of October 2021, her...

Arithmetic geometry is centered around Diophantine geometry, the study of rational points of algebraic varieties. In more abstract terms, arithmetic geometry...

which raises the cost of noncompliance Some call the school of thought rational functionalism instead of liberal institutionalism. Liberal institutionalism...

than a quotient and a remainder, the natural numbers must be extended to rational numbers or real numbers. In these enlarged number systems, division is...

under certain conditions. The Nash equilibrium may sometimes appear non-rational in a third-person perspective. This is because a Nash equilibrium is not...

with a price on his head. The film was produced by Franchise Pictures, Rational Packaging and Lansdown Films and was distributed by Morgan Creek Productions...

fraction denoting the same rational number 1, the mediant of the fractions 2/2 and 1/2 is 3/4. For a stronger connection to rational numbers the fractions...

The Rational was a British car built between 1901 and 1906 in Royston, Hertfordshire. It was an 10 hp light car, with a 2281 cc, two-cylinder engine, it...

The Myth of the Framework: In Defence of Science and Rationality is a 1994 collection of essays and lectures by philosopher Karl Popper, edited by Mark...

number field) is an extension field K {\displaystyle K} of the field of rational numbers Q {\displaystyle \mathbb {Q} } such that the field extension K...

magic constants of rational order which are also rational squares. However, there are infinitely many rational triangular numbers, rational generalized pentagonal...

traditionally encompasses three major strands: sociological institutionalism, rational choice institutionalism, and historical institutionalism. New institutionalism...

missing" from it (inside or at the boundary). For instance, the set of rational numbers is not complete, because e.g. 2 {\displaystyle {\sqrt {2}}} is...

all three side lengths are rational numbers cannot have an area that is the square of a rational number. The area of a rational-sided right triangle is called...

best known for developing the theory of Rational Grazing (also known as Voisinism, Voisin Grazing or Rational Intensive Grazing). He also lectured extensively...

over fields of interest in algebraic number theory, such as the field of rational numbers, number fields, finite fields, function fields, and p-adic fields...

systems for information processing: analytical-rational and intuitive-experiential. The analytical-rational system is deliberate, slow, and logical. The...

k is the function defined by a homogeneous polynomial of degree k. The rational function defined by the quotient of two homogeneous polynomials is a homogeneous...

error in 1799, and that Pacioli actually advocated the Vitruvian system of rational proportions. Pacioli also saw Catholic religious significance in the ratio...

plan for a city that has been conceived in accordance with a particular rational or moral objective. The "ideal" nature of such a city may encompass the...

term used in Islamic philosophy and theology for the intellect or the rational faculty of the soul that connects humans to God. According to Islamic beliefs...

vertical asymptote. A common example of a vertical asymptote is the case of a rational function at a point x such that the denominator is zero and the numerator...

are equal only under conditions of market efficiency, equilibrium, and rational expectations. Market price is measured during a specific period of time...

irreducible over the rational numbers – that is, for it to not be factorizable into the product of non-constant polynomials with rational coefficients. This...

be stated for n-connected simplicial sets satisfying the Kan condition. Rational Hurewicz theorem: Let X be a simply connected topological space with π...

with finite characteristic p, the pth powers of elements of V are not rational normal curves, but are of course a line. (See, for example additive polynomial...

System Architect (and all other Telelogic products) in the Rational division, named after Rational Software, which it acquired in 2003. On January 1, 2016...

social authority into three distinct forms: charismatic, traditional, and rational-legal. He was also a key proponent of methodological antipositivism, arguing...

Faith and rationality exist in varying degrees of conflict or compatibility. Rationality is based on reason or facts. Faith is belief in inspiration, revelation...

IBM DevOps Code ClearCase (also known as IBM Rational ClearCase) is a family of computer software tools that supports software configuration management...

(often called the Birch–Swinnerton-Dyer conjecture) describes the set of rational solutions to equations defining an elliptic curve. It is an open problem...

Rationality And Society is a peer-reviewed academic journal that publishes papers in the field of sociology. The journal's editor is Andreas Flache (University...

The Archive for Rational Mechanics and Analysis is a scientific journal that is devoted to research in mechanics as a deductive, mathematical science....

simple check to see if the produced material is rational (that the material's creator was thinking rationally, applying sanity). The point of a sanity test...

prescriptive facts, such as mathematical prescriptions for what constitutes rational or irrational behavior (with irrationality identified by testing beliefs...

rational choice and game-theoretic models of decision making (see game theory). Rational deterrence theory entails: Rationality: actors are rational Unitary...

to increased frustration and even greater mental stress. LFT is used in Rational Emotive Behavioral Therapy Ellis alternatively described low frustration...

The article describes a situation where a series of small, individually rational decisions can negatively change the context of subsequent choices, even...

American legal theorist and educator known for articulating the concept of rational basis review. Born at Haverhill, Massachusetts, he graduated from Harvard...

before the final track order and titles had been decided and so the songs "Rational Anthem" (AKA "Change the World") and "Glad To Sad To Say" were listed the...

distribution with rational Laplace–Stieltjes transform. They were first introduced by David Cox in 1955 as distributions with rational Laplace–Stieltjes...

refers to the soundness, rationality, and health of the human mind, as opposed to insanity. A person is sane if they are rational. In modern society, the...

theory, a discipline within the mathematical theory of probability, a rational arrival process (RAP) is a mathematical model for the time between job...

⁠, where ⁠ a {\displaystyle a} ⁠ and ⁠ b {\displaystyle b} ⁠ are both rational numbers and ⁠ 5 {\displaystyle {\sqrt {5}}} ⁠ is the square root of 5,...

result in the diophantine geometry of elliptic curves, which describes rational torsion points on elliptic curves over the integers. It is named for Trygve...

speaker and co-founder of the Center for Applied Rationality. From 2010 to 2021, she hosted Rationally Speaking, the official podcast of New York City...

that are all tangent to the x {\displaystyle x} -axis at rational points. For each rational number p / q {\displaystyle p/q} , expressed in lowest terms...

trivially a rational number. The set of all rational numbers, often referred to as "the rationals", the field of rationals or the field of rational numbers...

procedure results in families of rational orthogonal functions called Legendre rational functions and Chebyshev rational functions. Solutions of linear...

workflow—such as UNICOM System Architect for enterprise architecture, and Rational Team Concert for DevOps. Integrations to these and a variety of other tools...

neoclassical economists, refers to economics as the logic of rational action and decision-making, as rational choice between the alternative uses of limited (scarce)...

economics is the assumption of the "rationality of economic agents". Indeed, for a number of economists, the notion of rational maximizing behavior is taken...

shaped by rationality, selfishness and utility maximisation. It focuses on the mathematical structure of equilibria, and tends to use basic rational choice...

single other point, which is rational if and only if the line is rational (that is, if the line is defined by rational parameters). This allows parameterizing...

industrial process's entire history of output. While other control charts treat rational subgroups of samples individually, the EWMA chart tracks the exponentially-weighted...

equation with rational coefficients, if it has a rational solution, then this also yields a real solution and a p-adic solution, as the rationals embed in...

the station from Biz Radio to Rational Radio and was carried over into the Rational Radio Format. On April 1, 2009, Rational Radio added local hosts The...

The Pro-Truth Pledge is an initiative promoting truth seeking and rational thinking, particularly in politics. Pledge I pledge My Earnest Efforts To: Share...

fiction (or rational fiction) is a subgenre of speculative fiction that emphasizes consistent world-building and the application of rationality to resolve...

interpretations as to why the predictor is so accurate yield different rational solutions to the problem. Some such interpretations are illustrated in...

ratio of an integer to a non-zero integer. All integers are rational, but there are rational numbers that are not integers, such as −2/9. Real numbers (...

liberty and rights of the individual, society as a social contract between rational individuals, and the beginnings of individualism as a doctrine. Georg Wilhelm...

integer-point generating function of a rational cone and the generating function of the cone's interior. A rational cone is a subset of R d {\displaystyle...

considering moral sense theory to be a species of intuitionism. (see the Rational intuition versus moral sense section of this article for further discussion)...

inheres the interrelated paradigms of general equilibrium asset pricing and rational asset pricing, the latter corresponding to risk neutral pricing. Investment...

be moral if it is motivated by a sense of duty, and its maxim may be rationally willed a universal, objective law. Central to Kant's theory of the moral...

numbers (numbers that are not solutions of any polynomial equation with rational coefficients), in both qualitative and quantitative ways. The fundamental...

"Virtually any" is here technically defined as "feasible" and "individually rational". We start with a basic game, also known as the stage game, which is an...

2006. In 2013, the staff of Loudwire included the main riff in the song "Rational Gaze" in their list of "the 10 Best Metal Riffs of the 2000s". The songs...

1956). He called his approach Rational Therapy (RT) at first, then Rational Emotive Therapy (RET) and later Rational Emotive Behavior Therapy (REBT)...

Athens and Rhodes reject the genetic inheritance theories.[page needed] Rational choice theory is based on the utilitarian, classical school philosophies...

Évariste Galois who first discovered them. A field is a set, like the rational numbers Q {\displaystyle \mathbb {Q} } or the real numbers R {\displaystyle...

tool for Windows applications developed by Microsoft and later sold to Rational Software. MS-Test was developed for internal use in Microsoft but became...

University of California, San Diego. He is known for his work applying rational choice analysis to the behavior of radical religious groups. Berman argues...

of two points P and Q with rational coordinates has again rational coordinates, since the line joining P and Q has rational coefficients. This way, one...

rationality. Irrationality often has a negative connotation, as thinking and actions that are less useful or more illogical than other more rational alternatives...

The Rational Peasant: The Political Economy of Rural Society in Vietnam is a non-fiction book by University of California, San Diego political scientist...

and also how closely one identifies with the group. In turn, the more a rational individual "reasons for the team" i.e., behave as a component of a profile...

independently in Australia, and was derived from the phrase "economically rational", used as a favourable description of market-oriented economic policies...

actions. These actions can be described by Rational Choice Theory, where individuals make decisions based on rational preferences which are aligned with their...

17th problem and to various combinatorial and algebraic properties of Rational Sphere Maps. Several Complex Variables and the Geometry of Real Hypersurfaces...

the absolute value. In a similar way one can define Cauchy sequences of rational or complex numbers. Cauchy formulated such a condition by requiring x m...

the law involves providing rational interpretative constructs that surround a non-rational core – what he terms 'rational rhetoricism' with the result...

impractical to use rational subgroups. The chart is necessary in the following situations: Where automation allows inspection of each unit, so rational subgrouping...

passing. Being in a Nash equilibrium does not require that strategies be rational at every point in the game as in the subgame perfect equilibrium. This...

romanized: Nəḇo) is the Babylonian patron god of literacy, scribes, wisdom, and the rational arts. He is associated with the classical planet Mercury in Babylonian...

Rational love is love based upon intellect, reason or spirituality rather than natural love which is based upon instinct, intuition or romance. Anthony...

parts of the text argues for the necessity of a divine craftsman, who rationally constructed the cosmos out of pre-existing chaos (Timaeus 27d-30c) In...

sequential rationality to identify an optimal action for each information set in a given game tree. It develops the implications of rationality via individual...

Drug design, often referred to as rational drug design or simply rational design, is the inventive process of finding new medications based on the knowledge...

University. Its first volume was published in 1952, under the name Journal of Rational Mechanics and Analysis and edited by Zachery D. Paden and Clifford Truesdell...

theory and economics to describe a threat in a sequential game that a rational player would not actually carry out, because it would not be in his best...

Max Weber, in "Politics as Vocation", are traditional, charismatic, and rational-legal: Traditional legitimacy derives from societal custom and habit that...

was Scott Miller's first band to record on independent recording label Rational Records, was initially formed while its original members were in high school...

endowed with a soul and reason, constructed by the demiurge according to a rational pattern expressed through mathematical principles. Plato describes the...

illustrates the difference between the perfect rationality of an actor and the common knowledge of the rationality of all players. To achieve its Nash equilibrium...

surfaces, surfaces with an ample anticanonical divisor Hirzebruch surfaces, rational ruled surfaces Segre surfaces, intersections of two quadrics in projective...

Codimension 1 cycles modulo rational equivalence form the classical group of divisors modulo linear equivalence. All cycles modulo rational equivalence form the...

methodology and utilize analytical philosophy, and some of them favor rational choice theory, game theory and methodological individualism (the doctrine...

relationship between the integral domain of integers and the field of rational numbers. Intuitively, it consists of ratios between integral domain elements...

integers. However, it can be approximated arbitrarily closely by such rational numbers. Particularly good approximations are the integer solutions of...

the evaluation of a certain product of values of the gamma function at rational values in terms of values of the Dedekind eta function at imaginary quadratic...

the modularity theorem states that elliptic curves over the field of rational numbers are related to modular forms in a particular way. Andrew Wiles...

field of rational numbers Q {\displaystyle \mathbb {Q} } (the polynomial x2 − 2 does not have a rational root, because √2 is not a rational number) nor...

sequence ( r n ) n ∈ N {\displaystyle (r_{n})_{n\in \mathbb {N} }} of rational functions which converges uniformly to f on K and such that all the poles...

cognitive science, is an approach to cognitive science concerned with the rational analysis of cognition through the use of Bayesian inference and cognitive...

in 1997. The Myth of the Rational Voter: Why Democracies Choose Bad Policies, published in 2007, further develops the "rational irrationality" concept from...

Heredity is a 1985 album by Rational Youth, now down to singer Tracy Howe with numerous studio musicians. In retrospect, Howe was less than happy with...

triangle has rational values for sine and cosine, because these are just ratios of side lengths. Thus each of these angles has a rational value for its...

number-theoretic properties of integer, rational, p-adic, or algebraic points under repeated application of a polynomial or rational function. A fundamental goal...

positive integers can be the area of a right triangle with all three sides rational. Tunnell's theorem relates this to the number of integral solutions of...

theory, the von Neumann–Morgenstern (VNM) utility theorem demonstrates that rational choice under uncertainty involves making decisions that take the form of...

"what ought to be"; between economic theory and applied economics; between rational and behavioural economics; and between mainstream economics and heterodox...

American politics in the 19th century. It was initially known as the Lodge of Rational Knights (Spanish: Logia de los Caballeros Racionales). Its initial purposes...

discusses ethics, rationality and personal identity. It is divided into four parts, dedicated to self-defeating theories, rationality and time, personal...

known as complex dynamics, the Herman ring is a Fatou component where the rational function is conformally conjugate to an irrational rotation of the standard...

unproductive activities. These frameworks assist organizations to make rational, progressive decisions, by analyzing practical problems at both micro and...

disquotational principle is a philosophical principle which holds that a rational speaker will accept "p" if and only if they believe p. The quotation marks...

irrational. The fraction ⁠99/70⁠ (≈ 1.4142857) is sometimes used as a good rational approximation with a reasonably small denominator. Sequence A002193 in...

from each other. The value of an expression of this type is a positive rational number a b {\displaystyle {\tfrac {a}{b}}} ; for instance the Egyptian...

determine the radial coordinate r given the polar angle θ (though when k is a rational number, a rose curve can be expressed in Cartesian coordinates since those...

terminology) or "missing points" in the real number line. This contrasts with the rational numbers, whose corresponding number line has a "gap" at each irrational...

variables and having rational number coefficients admit a common specialization of a proper subset of the variables to rational numbers such that all...

{\displaystyle f(z)} as an infinite sum of rational functions and polynomials. When f ( z ) {\displaystyle f(z)} is a rational function, this reduces to the usual...

defined as a figure of speech consisting of the reversal of a natural or rational order (as in "then came the thunder and the lightning"). An example from...

literature or Victorian Studies, painting and poetry. Ruth M.J. Byrne in The Rational Imagination: How People Create Alternatives to Reality (2005) proposed...

same time will that it should become a universal law." According to Kant, rational beings occupy a special place in creation, and morality can be summed up...

\,} where a, b, c, d, e and f are members of a field, typically the rational numbers, the real numbers or the complex numbers, and a is nonzero. In...

Flesh & the Devil: An Enquiry into the Future of the Three Enemies of the Rational Soul (1929) Jonathan Cape. Scholar Robert Scholes calls this a "book of...

two equivalent ways, either by extending the rational powers to reals by continuity (§ Limits of rational exponents, below), or in terms of the logarithm...

is defined over the rational numbers. It has no rational point, but has many points that are rational over the Gaussian rationals. A projective (algebraic)...

extension K of k, and make all equations true. When k is the field of rational numbers, K is generally assumed to be the field of complex numbers, because...

the first kind, the whole is rational, while in an apotome of the second kind, the part subtracted from it is rational; both kinds of apotomes also satisfy...

best-known and extensively documented refinement of the unified process is the rational unified process (RUP). Other examples are OpenUP and agile unified process...

1900 by David Hilbert. It concerns the expression of positive definite rational functions as sums of quotients of squares. The original question may be...

values. Where this ought is held to be a pragmatic judgment it is termed rational egoism and where it is held to be a moral judgment it is termed ethical...

Niven, states that the only rational values of θ in the interval 0° ≤ θ ≤ 90° for which the sine of θ degrees is also a rational number are: sin ⁡ 0 ∘ = 0...

Cameron and Comfort participated in a debate with two members of the Rational Response Squad (RRS) atheist activism organization at Calvary Baptist Church...

reason, desire, and action by challenging the intuitive assumption that rational judgment governs an agent's behavior. For example, there can be an instance...

engineering, economics, medicine, biology, psychology, ecology, etc. Rational curves are subdivided according to the degree of the polynomial. Line Plane...

{\displaystyle y} is not zero. However, a meaningful factorization for a rational number or a rational function can be obtained by writing it in lowest terms and separately...

In number theory, a rational reciprocity law is a reciprocity law involving residue symbols that are related by a factor of +1 or –1 rather than a general...

l'art de parler, expliqués d'une manière claire et naturelle, "General and Rational Grammar, containing the fundamentals of the art of speaking, explained...

Mike Devlin is an US-based entrepreneur who co-founded Rational Software Corporation, a software development company based in Lexington, Massachusetts...

made to ascribe rational motives to the offender's choice of places and times; investigators may invoke routine activity theory and rational choice theory...

process of decision-making is (or should be) rational: a formal process based on optimizing utility. Rational thinking and decision-making does not leave...

of Kantian idealism and proposed his own system of philosophy known as rational realism, a view based purely upon "thinking as thinking". Bardili was born...

was just another way of complexifying reality through a deepening of rationality (even though critics like Lord Kelvin found this theory irrational)....

of the Holy: An Inquiry into the Non-Rational Factor in the Idea of the Divine and its Relation to the Rational (German: Das Heilige. Über das Irrationale...

special and general) can be understood as an improvement to the simpler rational sieve or quadratic sieve. When using such algorithms to factor a large...

the other players. In such a game, a single outcome represents the most rational choice for both players, meaning neither can improve their result by unilaterally...

for separating the beautiful and the sublime into their own respective rational categories. It attracted the attention of prominent thinkers such as Denis...

accomplishing its final goals. The contents and tradeoffs of an utterly rational agent's "final goal" system can, in principle, be formalized into a utility...

1991) was a Brazilian writer and the founder of the religious movement Rational Culture. Manoel Jacintho Coelho was born to a musician family in Rio de...

Psychological nativism Rational choice theory Rational expectations Rational mysticism Rational realism Rationalist International Rationality and Power Realistic...

(Algebraic Translator) is a programming language for the formal manipulation of rational functions of several variables with integer coefficients. It was developed...

In statistics, the rational quadratic covariance function is used in spatial statistics, geostatistics, machine learning, image analysis, and other fields...

of critical theory and pragmatism. His work addressed communicative rationality and the public sphere. He held professorships at Heidelberg University...

Ash'ari theology that systematizes the essentials of Sunni belief and their rational justifications. It was authored by the Maghribian Maliki scholar, Muhammad...

Software to form Pure Atria Software, which in turn was later acquired by Rational Software, which in turn was acquired by IBM, and then divested to UNICOM...

contradiction and require calculus. The degree to which π can be approximated by rational numbers (called the irrationality measure) is not precisely known; estimates...

justifies beliefs or what determines whether holding a certain belief is rational. This is only possible if the evidence is possessed by the person, which...

systematics, is a discipline of Christian theology that formulates an orderly, rational, and coherent account of the doctrines of the Christian faith. It addresses...

another Ada compiler company. In 1994, Verdix itself was acquired by Rational Software. "Socrates Technologies Corporation Announces Appointment of New...

argues that Jesus had a human body and sensitive soul, but not a human rational mind, the Divine Logos taking the place of the latter. It was deemed heretical...

Bollinger advocates an approach he calls 'Rational Analysis'". Bollinger first coined the term "Rational Analysis" in the late 1980s. He then defined...

definition define the multiplication of integers (including negative numbers), rational numbers (fractions), and real numbers. Multiplication can also be visualized...

i. Unsolved problem in mathematics Is there a point in the plane at a rational distance from all four corners of a unit square? More unsolved problems...

assessing their rationality and potential consequences. The goal of critical thinking is to form a judgment through the application of rational, skeptical...

scientists often associate political economy with approaches that use rational-choice assumptions, especially in game theory and in examining phenomena...

{\displaystyle r} is not a rational number, irrational power functions are not well defined for negative bases. In addition, as rational powers of −1 with even...

instructor at the Air Force Academy. Booch served as Chief Scientist of Rational Software Corporation from its founding in 1981 through its acquisition...

other hand, would treat of the intercourse between two rational beings who, because they are rational, ought to think in common, but who, as soon as they...

explained that his father frequented Rational Culture's meetings. Maia asked to meet Manoel Jacintho Coelho, Rational Culture's creator, which Gaspar obliged...

define noun classes include: animate vs. inanimate (as in Ojibwe) rational vs. non-rational (as in Tamil) human vs. non-human human vs. animal (zoic) vs....

gamble regarding the belief in the existence of God. Pascal contends that a rational person should adopt a lifestyle consistent with the existence of God and...

quintic 3-fold is Herbert Clemens (1984) conjectured that the number of rational curves of a given degree on a generic quintic threefold is finite. The...

states the rational model provides a good perspective since in modern society rationality plays a central role and everything that is rational tends to...

is assumed that rationality among players is common knowledge, that is, each player knows that the rest of the players are rational, and each player...

explain why people vote due to limitations in rational choice theory. For example, from the viewpoint of rational choice theory, the expected gains of voting...

Kahneman's published empirical findings challenge the assumption of human rationality prevailing in modern economic theory. Kahneman became known as the "grandfather...

To the Goddess Electricity was Rational Youth's 1999 comeback album. To the Goddess Electricity was reissued in 2014 in a heavily revised version. The...

consciousness: two perceiving or non-rational functions (Sensation and Intuition), and two judging or rational functions (Thinking and Feeling). These...

of arboreal Galois representations is the theory of iterations of self-rational functions on the projective line. Let K {\displaystyle K} be a field and...

The National Association for Rational Sexual Offense Laws (NARSOL) is an organization headquartered in Raleigh, North Carolina with operations based in...

between societies in two predominant dimensions: traditional versus secular-rational values on the vertical y-axis and survival versus self-expression values...

a special subsemigroup of the multiplicative semigroup of all positive rational numbers. The elements of a generating set of this semigroup are related...

Monitoring. In 2004, the laboratory focused on the adoption of the IBM Rational Unified Process (RUP) in Tivoli and in the wider Software Group inside...

presented as humankind coming to know itself through a historical process of rational development. Hegel's characteristic procedure, often termed dialectical...

plain, rational language of the political treatise with the poetic, passionate language of sensibility to demonstrate that one can combine rationality and...

numbers can be approximated by rational numbers, and he defined Liouville numbers specifically so that they would have rational approximations better than...

inspired the Erdős–Ulam problem on the existence of dense point sets with rational distances. Although there can be no infinite non-collinear set of points...

polynomial-time algorithms for factorizing polynomials with rational coefficients, for finding simultaneous rational approximations to real numbers, and for solving...

M. Phadke, was an Indian psychologist, and practitioner and trainer in Rational Emotive Behavior Therapy (REBT). He held M.A. degree in psychology from...

Newcomb's paradox Policy-ineffectiveness proposition Problem of induction Rational expectations Real business cycles Structural estimation Variable change...

true in general: a module over C∗ is not necessarily a comodule over C. A rational comodule is a module over C∗ which becomes a comodule over C in the natural...

article focuses on the case of algebraic dynamics, where a polynomial or rational function is iterated. In geometric terms, that amounts to iterating a mapping...

assumes that people act in rational ways that optimize their interests. The model includes several core assumptions: rational actors have stable preferences...

projective manifold. Then every Hodge class on X is a linear combination with rational coefficients of the cohomology classes of complex subvarieties of X. A...

non-rational cognitive processes such as loss aversion, in which losses comparative to gains are weighed to a greater extent. Further non-rational cognitive...

is rational. For non-algebraic surfaces Kodaira found an extra class of surfaces, called type VII, which are still not well understood. Rational surface...

is sometimes expressed as ord(X). The order type of the integers and rationals is usually denoted π {\displaystyle \pi } and η {\displaystyle \eta }...

quadratic polynomial ax2 + bx + c, where a, b and c are rational numbers. If the polynomial has rational roots, for example x2 − 4x + 4 = (x − 2)2, or x2 −...

of production. This approach has often been justified by appealing to rational choice theory. Neoclassical economics is the dominant approach to microeconomics...

composed of non-rational and rational elements. The non-rational dimension was subdivided into the vegetative and animal souls, while the rational aspect was...

 ..., αn are algebraic numbers that are linearly independent over the rational numbers Q {\displaystyle \mathbb {Q} } , then eα1, ..., eαn are algebraically...

safety quality and validity of marketed drugs and to promote proper, rational and efficient use. To protect the public from misuse and abuse. To develop...

ratios are a more general family of objects, called rational fractions, rational expressions, or rational functions, depending on context. This is analogous...

pdf Yifrach, A., & Mansour, Y. (2018, July). Fair leader election for rational agents in asynchronous rings and networks. In Proceedings of the 2018 ACM...

include the neoclassical assumptions of rational choice theory, a representative agent, and, often, rational expectations. However, much of modern economic...

movement is best understood as a manifestation of the modern demand for rationality and freedom. It originated in Kant's attempt to reconcile the empiricism...

capable of making rational decisions based on preference ranking and value maximization. According to the rational actor model, a rational decision making...

situations where individuals and groups behave in a seemingly boundedly rational way. In contrast, freshwater economists have in general been interested...

of the method of psychotherapy called Rational Behavior Therapy, the emotional self-help technique called Rational Self-Counseling, and the New Self-Help...

Total Rational! is a Rational Youth compilation album, released (without authorisation from the band) by the Dutch label Rams Horn, who had previously...

Tenberry Software, formerly Rational Systems, was a software company based in Phoenix, Arizona, best known for developing DOS/4G and DOS/4GW, DOS extenders...

ordered field of the rational numbers Q satisfies the first three axioms, but not the fourth. In other words, models of the rational numbers are also models...

criminal, not acted as a positive influence on the world. They conclude that rational ethics can lead to a fully expressed ethical life, while religious prohibitions...

majoritarian), type of pluralism (individual vs. organized), degree of rational-legal authority, and degree of pluralism (moderate vs. polarized) with...

the evolutionary dynamic that leads to our species. The rational actor model states that rational people make their decisions based on how much the consequences...

annihilation of both the attacker and the defender. It is based on the theory of rational deterrence, which holds that the threat of using strong weapons against...

Mathematical Elements of Graphics: Rational B-splines". Retrieved 2009-02-23. J. Sánchez-Reyes (November 2009). "Complex rational Bézier curves". Computer Aided...

g., 5.123144144144144... = 5.123144). An infinite decimal represents a rational number, the quotient of two integers, if and only if it is a repeating...

involving only rational functions (that is fractions of two polynomials) are preferred, if they exist. In the case of the circle, such a rational parameterization...

Fear and Trembling is that it is impossible to understand Abraham through rational ethical thinking. Using frameworks of Greek philosophy or Hegel leads to...

the pros and cons of a certain course of action and make rational choices. Known as rational choice theory, it assumes the following: People are able...

the rational function 1/p can be written as the sum of a polynomial function q with rational functions of the form a/(x – b)n. Therefore, the rational expression...

and principles of moral theory, and showing that they are normative for rational agents. Kant proposes to lay bare the fundamental principle of morality...

sequence is a computable, monotonically increasing, bounded sequence of rational numbers whose supremum is not a computable real number. The first example...

Nature of Rationality is 1993 book by the philosopher Robert Nozick in which he explores practical rationality. The Nature of Rationality was first published...

allowing modular division to be transformed into multiplication. Every rational number can be represented as a sum of distinct unit fractions; these representations...

civil service. They are intended as a method to achieve an effective, rational public administration on a merit system for recruiting prospective politicians...

known for his contributions to the theory of nonlinear wave propagation, Rational Extended Thermodynamics (RET), and hyperbolic formulations of general relativity...

lossless rational two-port network. Lossless implies that the network contains only inductances and capacitances – no resistances. Rational (meaning the...

rational numbers nontrivially represents zero. In other words, if the equation Q(x) = 0 has a non-zero real solution, then it has a non-zero rational...

Enrico Bombieri and Serge Lang about the Zariski density of the set of rational points of an algebraic variety of general type. The weak Bombieri–Lang...

between the Hurwitz zeta function and the Lommel functions. When a is a rational number, Hurwitz's formula leads to the following functional equation: For...

relations because - like the definition of self-interest in the standard rational-choice model - it fails to characterise human behaviour ethically, psychologically...

Economic Sciences in 1995 "for having developed and applied the hypothesis of rational expectations, and thereby having transformed macroeconomic analysis and...

Simon formulated the concept within a novel approach to rationality, which posits that rational choice theory is an unrealistic description of human decision...

demand curve for an exchange economy populated with utility-maximizing rational agents can take the shape of any function that is continuous, has homogeneity...

the Download 2005 festival, along with the official music videos for "Rational Gaze", "Shed" and "New Millennium Cyanide Christ". Meshuggah released I...

software development process. Later development methods, including the Rational Unified Process (RUP) for software, assume that requirements engineering...

become leader and is the source of many innovative ideas. He represents the rational side of humanity. Piggy's asthma, weight, and poor eyesight make him a...

rational relations. Rational relations that are partial functions, i.e. that relate every input string from Σ* to at most one Γ*, are called rational...

Thinking and feeling functions are rational, while sensation and intuition are nonrational. According to Jung, rationality consists of figurative thoughts...

foundations came under heavy criticism with the introduction of John Muth's rational expectations, which was popularized by future Nobel prize winner Robert...

Rand advocated reason and rejected faith and religion. She supported rational and ethical egoism as opposed to altruism and hedonism. In politics, she...

treated by listening carefully to patients, and rationally convincing them of the truth — what he called "rational psychotherapy". This was a form of cognitive...

and software engineer, known as a major contributor to UML, Objectory, Rational Unified Process (RUP), aspect-oriented software development, and Essence...

man, Lewis writes: "Man is a rational animal, and therefore a composite being, partly akin to the angels who are rational but ... not animal, and partly...

rational numbers with respect to the usual absolute value results in the real numbers R {\displaystyle \mathbb {R} } , the completion of the rational...

Connection is a book by David Mayhew, first published in 1974, that applies rational choice theory to the actions of American Congressmen. Mayhew argues that...

philosopher of science noted for her work on Karl Popper and scientific rationality. She worked since 1981 as a Professor in the Department of History and...

taken as both evidence for and against the Homo economicus assumptions of rational, utility-maximizing, individual decisions. Since an individual who rejects...

from the US History of Science Society. The Rational Optimist: How Prosperity Evolves, 2010 The Rational Optimist primarily focuses on the benefits of...

payoffs, u, are given as follows: If both players are rational and both know that both players are rational and everything that any player knows is known to...

The iterative rational Krylov algorithm (IRKA) is an iterative algorithm, useful for model order reduction (MOR) of single-input single-output (SISO) linear...

by Plato: Artisan (iconic), Guardian (pistic), Idealist (noetic), and Rational (dianoetic). Keirsey divided each of the four temperaments into two categories...

(conic section) Directrix (ellipse) Directrix (generatrix) Directrix (rational normal scroll) Directrix is a spaceship in the Lensman series of novels...

economist. He is "the father of the rational expectations revolution in economics", primarily due to his article "Rational Expectations and the Theory of Price...

professor of rational mechanics at Johns Hopkins University. With Noll and Bernard David Coleman, he contributed to foundational rational mechanics, whose...

difference of the cubes of two rational numbers is equal to the sum of the cubes of two other rational numbers, i.e. given any rational a and b, with a > b > 0...

that was founded in 1978. Rhinoceros geometry is based on the non-uniform rational B-spline (NURBS) mathematical model, which focuses on producing mathematically...

and is not considered as repeating. It can be shown that a number is rational if and only if its decimal representation is repeating or terminating....

focused on epistemology, ethics (especially on ethical intuitionism), rationality and the theory of action. He is O'Brien Professor of Philosophy at the...

completions of the field. The theorem was proved in the case of the field of rational numbers by Hermann Minkowski and generalized to number fields by Helmut...

government, the separation of church and state, and the application of rational principles to social and political reform. The Enlightenment emerged from...

restrict this to the collection of all open balls with rational radii and whose centers have rational coordinates. This restricted collection is countable...

like a letter, a newspaper, and a blog. Rationality is closely related to justification and the terms rational belief and justified belief are sometimes...

In mathematics, the Legendre rational functions are a sequence of orthogonal functions on [0, ∞). They are obtained by composing the Cayley transform with...