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A shouting match is an argument or debate characterized by the loud volume or intensity of the participants.
A shouting match is an argument or debate characterized by the loud volume or intensity of the participants.
Large assemblies may easily degenerate into shouting matches as the participants raise their voices just in order to be heard. To control this tendency towards chaos, rules of conduct such as Robert's Rules are often used. [1]
Some assemblies may choose this form of discourse deliberately so that creative contributions are not stifled by formal rules. The Bourbaki working parties to establish a definitive new reference work for mathematics were conducted in this way, being described as “Two or three monologues shouted at top voice, seemingly independently of one another” by Armand Borel, who attributed the success of this process to the commitment and hard work of the members. [2] At the General Electric company, the successful chief executive, Jack Welch, forced his managers to justify their positions by intensive argument that often became shouting matches. The result was to make the management confront reality and motivate them to make their proposals work. [3]
Shouting matches should be avoided in commercial interactions between customers and suppliers because they tend to poison relations between the parties and so reduce the possibility of a productive deal. Training and role-playing may be used to develop the emotional intelligence required to handle such situations effectively. [4]
In public situations such as a nightclub or bar, staff that get into shouting matches with patrons look badly unprofessional. If they instead ignore the insults, the intoxicated customers will get frustrated and leave. [5]
Online communication in internet forums commonly takes the form of a shouting match, sometimes using all caps to denote shouting. This is due to the anonymity which reduces the possibility of sanction for intemperate speech. So, rather than a listening and rational exchange, the format fosters rage and aggression which results in extreme opinions and insults. [6]
The Yanomamo people of the Orinoco are known as The Fierce People. When two tribes meet for a feast, their chiefs start by engaging in a ritualised shouting match in which they ostensibly engage in fierce conflict but, by their rhythmic interaction, establish a satisfying bond. [7] [8]
André Weil was a French mathematician, known for his foundational work in number theory and algebraic geometry. He was one of the most influential mathematicians of the twentieth century. His influence is due both to his original contributions to a remarkably broad spectrum of mathematical theories, and to the mark he left on mathematical practice and style, through some of his own works as well as through the Bourbaki group, of which he was one of the principal founders.
Flaming, also known as roasting, is the act of posting insults, often including profanity or other offensive language, on the internet. Flaming is distinct from trolling, which is the act of someone causing discord online or in person. Flaming emerges from the anonymity that Internet forums provide for users and which allow them to act more aggressively. Anonymity can lead to disinhibition, which results in the swearing, offensive, and hostile language characteristic of flaming. Lack of social cues, less accountability of face-to-face communications, textual mediation and deindividualization are also likely factors. Deliberate flaming is carried out by individuals known as flamers, which are specifically motivated to incite flaming. These users specialize in flaming and target specific aspects of a controversial conversation.
Confirmation bias is the tendency to search for, interpret, favor, and recall information in a way that confirms or supports one's prior beliefs or values. People display this bias when they select information that supports their views, ignoring contrary information, or when they interpret ambiguous evidence as supporting their existing attitudes. The effect is strongest for desired outcomes, for emotionally charged issues, and for deeply entrenched beliefs. Confirmation bias is insuperable for most people, but they can manage it, for example, by education and training in critical thinking skills.
Nicolas Bourbaki is the collective pseudonym of a group of mathematicians, predominantly French alumni of the École normale supérieure (ENS). Founded in 1934–1935, the Bourbaki group originally intended to prepare a new textbook in analysis. Over time the project became much more ambitious, growing into a large series of textbooks published under the Bourbaki name, meant to treat modern pure mathematics. The series is known collectively as the Éléments de mathématique, the group's central work. Topics treated in the series include set theory, abstract algebra, topology, analysis, Lie groups and Lie algebras.
An insult is an expression, statement, or behavior that is often deliberately disrespectful, offensive, scornful, or derogatory towards an individual or a group. Insults can be intentional or unintentional, and they often aim to belittle, offend, or humiliate the target. While intentional insults can sometimes include factual information, they are typically presented in a pejorative manner, intended to provoke a negative emotional response or have a harmful reaction effect when used harmfully. Insults can also be made unintentionally or in a playful way but could in some cases also have negative impacts and effects even when they were not intended to insult.
Multilinear algebra is the study of functions with multiple vector-valued arguments that are linear maps with respect to each argument. It involves concepts such as matrices, tensors, multivectors, systems of linear equations, higher-dimensional spaces, determinants, inner and outer products, and dual spaces. It is a mathematical tool used in engineering, machine learning, physics, and mathematics.
Harish-Chandra Mehrotra FRS was an Indian-American mathematician and physicist who did fundamental work in representation theory, especially harmonic analysis on semisimple Lie groups.
In the mathematical discipline of general topology, a Polish space is a separable completely metrizable topological space; that is, a space homeomorphic to a complete metric space that has a countable dense subset. Polish spaces are so named because they were first extensively studied by Polish topologists and logicians—Sierpiński, Kuratowski, Tarski and others. However, Polish spaces are mostly studied today because they are the primary setting for descriptive set theory, including the study of Borel equivalence relations. Polish spaces are also a convenient setting for more advanced measure theory, in particular in probability theory.
In mathematics, the Borel–Weil–Bott theorem is a basic result in the representation theory of Lie groups, showing how a family of representations can be obtained from holomorphic sections of certain complex vector bundles, and, more generally, from higher sheaf cohomology groups associated to such bundles. It is built on the earlier Borel–Weil theorem of Armand Borel and André Weil, dealing just with the space of sections, the extension to higher cohomology groups being provided by Raoul Bott. One can equivalently, through Serre's GAGA, view this as a result in complex algebraic geometry in the Zariski topology.
Emotional labor is the process of managing feelings and expressions to fulfill the emotional requirements of a job. More specifically, workers are expected to regulate their personas during interactions with customers, co-workers, clients, and managers. This includes analysis and decision-making in terms of the expression of emotion, whether actually felt or not, as well as its opposite: the suppression of emotions that are felt but not expressed. This is done so as to produce a certain feeling in the customer or client that will allow the company or organization to succeed.
In mathematics, more specifically in the theory of Lie algebras, the Poincaré–Birkhoff–Witt theorem is a result giving an explicit description of the universal enveloping algebra of a Lie algebra. It is named after Henri Poincaré, Garrett Birkhoff, and Ernst Witt.
In mathematics, the Bruhat decompositionG = BWB of certain algebraic groups G into cells can be regarded as a general expression of the principle of Gauss–Jordan elimination, which generically writes a matrix as a product of an upper triangular and lower triangular matrices—but with exceptional cases. It is related to the Schubert cell decomposition of flag varieties: see Weyl group for this.
In mathematics, a (B, N) pair is a structure on groups of Lie type that allows one to give uniform proofs of many results, instead of giving a large number of case-by-case proofs. Roughly speaking, it shows that all such groups are similar to the general linear group over a field. They were introduced by the mathematician Jacques Tits, and are also sometimes known as Tits systems.
The philosophy of artificial intelligence is a branch of the philosophy of mind and the philosophy of computer science that explores artificial intelligence and its implications for knowledge and understanding of intelligence, ethics, consciousness, epistemology, and free will. Furthermore, the technology is concerned with the creation of artificial animals or artificial people so the discipline is of considerable interest to philosophers. These factors contributed to the emergence of the philosophy of artificial intelligence.
In mathematics, a Hermitian symmetric space is a Hermitian manifold which at every point has an inversion symmetry preserving the Hermitian structure. First studied by Élie Cartan, they form a natural generalization of the notion of Riemannian symmetric space from real manifolds to complex manifolds.
In mathematics, the local Langlands conjectures, introduced by Robert Langlands, are part of the Langlands program. They describe a correspondence between the complex representations of a reductive algebraic group G over a local field F, and representations of the Langlands group of F into the L-group of G. This correspondence is not a bijection in general. The conjectures can be thought of as a generalization of local class field theory from abelian Galois groups to non-abelian Galois groups.
The Turing test, originally called the imitation game by Alan Turing in 1950, is a test of a machine's ability to exhibit intelligent behaviour equivalent to, or indistinguishable from, that of a human. Turing proposed that a human evaluator would judge natural language conversations between a human and a machine designed to generate human-like responses. The evaluator would be aware that one of the two partners in conversation was a machine, and all participants would be separated from one another. The conversation would be limited to a text-only channel, such as a computer keyboard and screen, so the result would not depend on the machine's ability to render words as speech. If the evaluator could not reliably tell the machine from the human, the machine would be said to have passed the test. The test results would not depend on the machine's ability to give correct answers to questions, only on how closely its answers resembled those a human would give. Since the Turing test is a test of indistinguishability in performance capacity, the verbal version generalizes naturally to all of human performance capacity, verbal as well as nonverbal (robotic).
In mathematics, Lafforgue's theorem, due to Laurent Lafforgue, completes the Langlands program for general linear groups over algebraic function fields, by giving a correspondence between automorphic forms on these groups and representations of Galois groups.
In mathematics, base change lifting is a method of constructing new automorphic forms from old ones, that corresponds in Langlands philosophy to the operation of restricting a representation of a Galois group to a subgroup.
In mathematics, Borel–de Siebenthal theory describes the closed connected subgroups of a compact Lie group that have maximal rank, i.e. contain a maximal torus. It is named after the Swiss mathematicians Armand Borel and Jean de Siebenthal who developed the theory in 1949. Each such subgroup is the identity component of the centralizer of its center. They can be described recursively in terms of the associated root system of the group. The subgroups for which the corresponding homogeneous space has an invariant complex structure correspond to parabolic subgroups in the complexification of the compact Lie group, a reductive algebraic group.