Dyadic Trans
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Dyadic Trans
Dyadic describes the interaction between two things, and may refer to: *Dyad (sociology), interaction between a pair of individuals **The dyadic variation of Democratic peace theory *Dyadic counterpoint, the voice-against-voice conception of polyphony *People who are not intersex (see also endosex) Mathematics *Dyadic, a relation or function having an arity of two in logic, mathematics, and computer science *Dyadic decomposition, a concept in Littlewood–Paley theory *Dyadic distribution, a type of probability distribution *Dyadic fraction, a mathematical group related to dyadic rationals * Dyadic solenoid, a type of dyadic fraction *Dyadic transformation The dyadic transformation (also known as the dyadic map, bit shift map, 2''x'' mod 1 map, Bernoulli map, doubling map or sawtooth map) is the mapping (i.e., recurrence relation) : T: , 1) \to , 1)^\infty : x \mapsto (x_0, x_1, x_2, ... *Dyadics, tensor math (including dyadic products) *A synonym for binary rel ...
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Dyad (sociology)
In sociology, a dyad is a group of two people, the smallest possible social group. As an adjective, "dyadic" describes their interaction.Macionis, John J., and Linda Marie Gerber. Sociology. 7th ed. Toronto: Pearson Prentice Hall, 2011. 153-54. Print. The pair of individuals in a dyad can be linked via romantic interest, family relation, interests, work, partners in crime, and so on. The relation can be based on equality, but may be based on an asymmetrical or hierarchical relationship (master–servant). The strength of the relationship is evaluated on the basis of time the individuals spend together, as well as on the emotional intensity of their relationship. The term dyad is from . A dyad can be unstable because both persons must cooperate to make it work. If one of the two fails to complete their duties, the group would fall apart. Because of the significance of marriages in society, their stability is very important. For this reason marital dyads are often enforced through ...
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Democratic Peace Theory
The democratic peace theory posits that democracies are hesitant to engage in armed conflict with other identified democracies. Among proponents of the democratic peace theory, several factors are held as motivating peace between democratic states. Variations of the democratic peace theory emphasize that liberal and republican forms of democracies are less likely to go to war with one another. Variations of the democratic peace hold its "monadic" (democracies are in general more peaceful in their international relations); "dyadic" (democracies do not go to war with other democracies); and "systemic" (more democratic states in the international system makes the international system more peaceful). In terms of norms and identities, it is hypothesized that democratic publics are more dovish in their interactions with other democracies, and that democratically elected leaders are more likely to resort to peaceful resolution in disputes (both in domestic politics and international ...
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Polyphony
Polyphony ( ) is a type of musical texture consisting of two or more simultaneous lines of independent melody, as opposed to a musical texture with just one voice, monophony, or a texture with one dominant melodic voice accompanied by chords, homophony. Within the context of the Western musical tradition, the term ''polyphony'' is usually used to refer to music of the late Middle Ages and Renaissance. Baroque forms such as fugue, which might be called polyphonic, are usually described instead as contrapuntal. Also, as opposed to the ''species'' terminology of counterpoint, polyphony was generally either "pitch-against-pitch" / "point-against-point" or "sustained-pitch" in one part with melismas of varying lengths in another. In all cases the conception was probably what Margaret Bent (1999) calls "dyadic counterpoint", with each part being written generally against one other part, with all parts modified if needed in the end. This point-against-point conception is opposed to " ...
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Intersex
Intersex people are individuals born with any of several sex characteristics including chromosome patterns, gonads, or genitals that, according to the Office of the United Nations High Commissioner for Human Rights, "do not fit typical binary notions of male or female bodies". Sex assignment at birth usually aligns with a child's anatomical sex and phenotype. The number of births with ambiguous genitals is in the range of 1:2000–1:4500 (0.022%–0.05%). Other conditions involve atypical chromosomes, gonads, or hormones. Some persons may be assigned and raised as a girl or boy but then identify with another gender later in life, while most continue to identify with their assigned sex. The number of births where the baby is intersex has been reported differently depending on who reports and which definition of intersex is used. Anne Fausto-Sterling and her co-authors suggest that the prevalence of "nondimorphic sexual development" might be as high as 1.7%. A study publish ...
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Endosex
An ''endosex'' person is someone whose innate sex characteristics fit normative medical or social ideas for female or male bodies. The word ''endosex'' is an antonym of ''intersex''. Etymology and meaning The prefix '' endo-'' comes from the Ancient Greek (), meaning 'inner, internal', while the term ''sex'' is derived from Latin , meaning 'gender; gender traits; males or females; genitals'. The Latin term is derived from Proto-Indo-European ', from ', "to cut", thus meaning section or division into male and female. Surya Monro states that the term is used to "indicate a person born with sex characteristics that are seen as typically male or female at birth, therefore not medicalized as intersex". Janik Bastien-Charlebois uses the term to identify "people whose sexual development is considered normal by medicine and society". Origin An early English-language reference to the term ''endosex'' can be found in a symposium on intersex held at a European Federation of Sexology ...
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Ghil'ad Zuckermann
Ghil'ad Zuckermann ( he, גלעד צוקרמן, ; ) is an Israeli-born language revivalist and linguist who works in contact linguistics, lexicology and the study of language, culture and identity. Zuckermann is Professor of Linguistics and Chair of Endangered Languages at the University of Adelaide, Australia.Sarah Robinson, March 11, 2019, The LINGUIST ListFeatured Linguist: Ghil‘ad Zuckermann, accessed May 4, 2020 He is the president of the Australian Association for Jewish Studies. Overview Zuckermann was born in Tel Aviv in 1971 and raised in Eilat. He attended the United World College (UWC) of the Adriatic in 1987–1989. In 1997 he received an M.A. in Linguistics from the Adi Lautman Program at Tel Aviv University. In 1997–2000 he was Scatcherd European Scholar of the University of Oxford and Denise Skinner Graduate Scholar at St Hugh's College, receiving a D.Phil. (Oxon.) in 2000. While at Oxford, he served as president of the Jewish student group L'Chaim Socie ...
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Western Culture
Leonardo da Vinci's ''Vitruvian Man''. Based on the correlations of ideal Body proportions">human proportions with geometry described by the ancient Roman architect Vitruvius in Book III of his treatise ''De architectura''. image:Plato Pio-Clemetino Inv305.jpg, upPlato, arguably the most influential figure in all of Western philosophy and has influenced virtually all of subsequent Western and Middle Eastern philosophy and theology. Western culture, also known as Western civilization, Occidental culture, or Western society, is the Cultural heritage, heritage of social norms, ethical values, traditional customs, belief systems, political systems, artifacts and technologies of the Western world. The term applies beyond Europe to countries and cultures whose histories are strongly connected to Europe by immigration, colonization or influence. Western culture is most strongly influenced by Greco-Roman culture, Germanic culture, and Christian culture. The expansion of Greek cul ...
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Indigenous Australians
Indigenous Australians or Australian First Nations are people with familial heritage from, and membership in, the ethnic groups that lived in Australia before British colonisation. They consist of two distinct groups: the Aboriginal peoples of the Australian mainland and Tasmania, and the Torres Strait Islander peoples from the seas between Queensland and Papua New Guinea. The term Aboriginal and Torres Strait Islander peoples or the person's specific cultural group, is often preferred, though the terms First Nations of Australia, First Peoples of Australia and First Australians are also increasingly common; 812,728 people self-identified as being of Aboriginal and/or Torres Strait Islander origin in the 2021 Australian Census, representing 3.2% of the total population of Australia. Of these indigenous Australians, 91.4% identified as Aboriginal; 4.2% identified as Torres Strait Islander; while 4.4% identified with both groups.
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Arity
Arity () is the number of arguments or operands taken by a function, operation or relation in logic, mathematics, and computer science. In mathematics, arity may also be named ''rank'', but this word can have many other meanings in mathematics. In logic and philosophy, it is also called adicity and degree. In linguistics, it is usually named valency. Examples The term "arity" is rarely employed in everyday usage. For example, rather than saying "the arity of the addition operation is 2" or "addition is an operation of arity 2" one usually says "addition is a binary operation". In general, the naming of functions or operators with a given arity follows a convention similar to the one used for ''n''-based numeral systems such as binary and hexadecimal. One combines a Latin prefix with the -ary ending; for example: * A nullary function takes no arguments. ** Example: f()=2 * A unary function takes one argument. ** Example: f(x)=2x * A binary function takes two arguments. ** Examp ...
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Littlewood–Paley Theory
In harmonic analysis, a field within mathematics, Littlewood–Paley theory is a theoretical framework used to extend certain results about ''L''2 functions to ''L''''p'' functions for 1  1, then the sequence ''S''''n''''j'' converges almost everywhere. This was later superseded by the Carleson's theorem, Carleson–Hunt theorem showing that ''S''''n'' itself converges almost everywhere. Littlewood–Paley theory can also be used to prove the Marcinkiewicz multiplier theorem. References

* * * * * * * * {{DEFAULTSORT:Littlewood-Paley theory Fourier analysis ...
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Dyadic Distribution
A dyadic (or 2-''adic'') distribution is a specific type of discrete probability distribution that is of some theoretical importance in data compression. Definition A dyadic distribution is a probability distribution whose probability mass function is :f(i) = 2^ where x_i is some whole number. It is possible to find a binary code defined on this distribution, which has an average code length that is equal to the entropy Entropy is a scientific concept, as well as a measurable physical property, that is most commonly associated with a state of disorder, randomness, or uncertainty. The term and the concept are used in diverse fields, from classical thermodynam .... Cover, T.M., Joy A. Thomas, J.A. (2006) ''Elements of information theory'', Wiley. References * Cover, T.M., Joy A. Thomas, J.A. (2006) ''Elements of information theory'', Wiley. {{DEFAULTSORT:Dyadic Distribution Types of probability distributions Data compression Discrete distributions ...
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Dyadic Fraction
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, 1/2, 3/2, and 3/8 are dyadic rationals, but 1/3 is not. These numbers are important in computer science because they are the only ones with finite binary representations. Dyadic rationals also have applications in weights and measures, musical time signatures, and early mathematics education. They can accurately approximate any real number. The sum, difference, or product of any two dyadic rational numbers is another dyadic rational number, given by a simple formula. However, division of one dyadic rational number by another does not always produce a dyadic rational result. Mathematically, this means that the dyadic rational numbers form a ring, lying between the ring of integers and the field of rational numbers. This ring may be denoted \Z tfrac12/math>. In advanced mathematics, the dyadic rational numbers are central to the cons ...
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