Inherence relation - Inherence relation One difficult and commonly-raised problem for the Platonic realism as well as the substance theory is the problem of specifying what the so-called inherence relation is between a substance and its properties. For example, what is the relation between the apple, considered as a substance, and its redness, considered as a Platonic universal? The substance theorist might say a property inheres in a substance. That is the word often used: "inheres." A property's inherence in a substance is a bit, but only a bit, like being part of the substance. But it is definitely different from just being a part. When we say, for example, that the apple is red, we are saying that redness inheres in the apple. But then what is inherence? Can.
Vedic Sarasvati River - personifid as a goddess. The goddess Sarasvati developed independently from the river itself. There is also a present-day Saraswati River in India which appears to be one of the branches of the ancient river. The identification of the 'original' Saraswati river has become embroiled in debates about the age of the Vedas and of the relation between Aryan culture and the Indus Valley civilization. In the enumeration of the rivers in Rigveda 10.75, the order is Ganga, Yamuna, Sarasvati, Shutudri. Hence it is quite clear that one of the rivers given the name 'Sarasvati' flowed through Haryana and Rajasthan. The question is whether this is the primal 'Sarasvati'. The Rigveda declares that this Saravati rises in the mountains and ends up in the sea. Recent finding suggest the Ghaggar-Hakra river did.
Kant and the Platypus: Essays on Language and Cognition - With chapter four he discusses the different ordering of knowledge with a dictionary and an encyclopedia - that is, the differences between categorical knowledge and knowledge by properties. Using the example of the arrival of the first platypus in Europe, Eco looks at the problem faced by scientists in their attempts to classify the creature for eighty years and the contractual nature of the negotiations which produce shared meaning. In chapter five Eco discusses the Sarkiiapone, an animal whose sole nature is that it is fictive. He then dicusses how the meaning of a term is affected by the context using examples to tease out different meanings. Chapter six deals with iconism and hypoicon. Eco compares and contrasts "likeness" and "similarity" in relation to perception and conception. Basic semiotic processes taking.
Karelian language - extinct), similarly to how the dialects of Ingria by Finns often are considered dialects of Finnish-proper, but in Estonia often are considered languages of their own; and also similarly to Meänkieli. As it could also be argued Karelian should be considered separate from Finnish because of its geo-political location within the boundaries of another state, a conclusion might be, that Karelian has a similar relation to Finnish, as has Finland-Swedish to Scandinavian Swedish. Finnish and Karelian were suppressed and out-lawed during Stalin's Great Purges. Attempts to standardize Karelian with a Cyrillic alphabet were unsuccessful, and today the Karelian republic (of the Russian federation) consider Karelian a dialect of Finnish. Finnish, and not Karelian, was the second official language of Karelia from the Winter War 1940 up until the 1980s[1], when perestroika.
Kernel (algebra) - that is, the subset of G consisting of all those elements of G that are mapped by f to the element eH. The kernel is usually denoted "ker f" (or a variation). In symbols: Since a group homomorphism preserves identity elements, the identity element eG of G must belong to the kernel. The homomorphism f is injective if and only if its kernel is only the singleton set {eG}. It turns out that ker f is not only a subgroup of G but in fact a normal subgroup. Thus, it makes sense to speak of the quotient group G/(ker f). The first isomorphism theorem for groups states that this quotient group is naturally isomorphic to the image of f (which is a subgroup of H). In the special case of abelian.
Kernel (mathematics) - is called the kernel of the operator T. This usage applies also to convolution operators such as the Dirichlet kernel. Unrelated to this, if f is any function in any context, then the kernel of f is a certain equivalence relation on the domain of f which is defined in terms of f. For more on this in general, see Kernel (function). This notion is used heavily in abstract algebra. But in the case of Mal'cev algebras, it can be replaced by a simpler definition; the kernel of a homomorphism f is the preimage under f of the zero element of the codomain. For more on this, see Kernel (algebra). Finally, for this last notion of kernel is generalised in a certain sense in category theory; the kernel of a morphism.
Yang Guozhong - a official who achieved high rank due to his relation with Emperor-Consort Yang Guifei. Yang Guozhong was a gambler distant cousin, Yang Zhao (楊釗) was given the given name Guozhong ("Loyal to the Empire") and ten titles, including Overseer of All Departments (支部郎中). Yang and his sister was killed after the Anshi Rebellion started because the army attribute the chaos to him..
Kernel (category theory) - when composed with f, yields zero. Note that kernel pairs and difference kernels (aka binary equalisers) sometimes go by the name "kernel"; while related, these aren't quite the same thing and are not discussed in this article. Table of contents showTocToggle("show","hide") 1 Definition 2 First properties 3 Examples 4 Relation to other categorical concepts 5 Relationship to algebraic kernels Definition Let C be a category. In order to define a kernel in the general category-theoretical sense, C needs to have zero morphisms. In that case, if f: A → B is an arbitrary morphism in C, then a kernel of f is an equaliser of f and the zero morphism from A to B. In symbols: ker f = eq (f, 0A,B) To be more explicit, the following universal property can.
Kevin Murphy - Act, 1997, he has also held the office of Information Commissioner since April,1998. As Information Commissioner he may review decisions of public bodies in relation to requests for access to information.
Kernel (function) - (function) In mathematics, the kernel of a function f is an equivalence relation on the function's domain that roughly expresses the idea of "equivalent as far as the function f can tell". Note that there are several other meanings of the word "kernel" in mathematics; see Kernel (mathematics) for these. For the formal definition, let X and Y be sets and let f be a function from X to Y. If x and x' are elements of X, then x and x' are equivalent if f(x) and f(x') are equal as elements of Y. The kernel of f is the equivalence relation thus defined. The kernel may be denoted "=f" (or a variation) and may be defined symbolically as Like any equivalence relation, the kernel can be modded out by to.
Kentucky Colonels - would help make the Colonels a legitimate powerhouse for years to come. The Colonels won 68 games in his rookie campaign, the best in the league's short history. Yet, in the playoffs, they were upset by the New York Nets in the first round. Kentucky recovered and made another championship run during the 1972-73 season, but lost a physical (and controversial) series to the Indiana Pacers in 7 games. After the season, the franchise was nearly moved across state to Cincinnati, but was purchased by John Y. Brown, a former state governor who owned Kentucky Fried Chicken for years, and his wife Ellie. The Browns helped increase interest in the team, and looked to improve themselves on court by hiring popular ABA coach Babe McCarthy to give them their first ABA.
Knot polynomial - Example On a trefoil knot: knot crossings n p q 1 2 3 2 3 1 3 1 2 resulting in the matrix Take the minor M23 trefoil: Example 2 On a stevedore knot: knot crossings n p q 1 3 6 4 6 5 5 3 2 6 4 1 3 1 2 2 4 5 to make the matrix 1-x 0 x 0 0 -1 0 1-x 0 x -1 0 x -1 1-x 0 0 0 0 0 0 1-x -1 x 0 -1 x 0 1-x 0 -1 0 0 x 0 1-x resulting in figure-eight: Suppose there is a knot and a plane which touches the knot at exactly two points (this may need stricting-up). The portion of the knot which lies on one side of.
Kolmogorov space - Thus, it can be important to understand both T0 and non-T0 versions of the various conditions that can be placed on a topological space. To motivate the ideas involved, let's consider a well known example. The space L2(R) is meant to be the space of all measurable functions f from the real line R to the complex plane C such that the Lebesgue integral of f(x)2 over the entire real line not only exists but also is finite. This space should become a normed vector space by defining the norm f to be the square root of that integral. The problem is that this is not really a norm, only a seminorm, because there are functions other than the zero function whose (semi)norms are zero. The standard solution is to define.
Korean Buddhism - and Tiantai. Returning to Korea, Uicheon very actively promulgated the Cheontae teaching, believing that it, as a balanced system, provided a viable solution to the heated Seon/Gyo debate which surrounded him at the time. Ultimately, however, his negative attitude towards Seon undermined his efforts to accommodate Seon adherents, and he died fairly young without accomplishing his mission. Among his most important works are his histories and catalogues of Buddhist texts, which have been an invaluable source for later scholars. Although the scholastic schools in general waned in activity and influence during this period of the growth of Seon, vitality continued to be seen in the field of Hwaeom studies, where the powerful impetus provided by Uisang and Weonhyo continued well into the Goryeo. Significant Hwaeom studies were carried out by men.
Vedic civilization - up to the 6th century BC. Table of contents showTocToggle("show","hide") 1 The early Aryans 1.1 Political organization 1.2 Society and economy 1.3 Literature and Religion 2 The later Vedic period 2.4 Kingdoms 2.5 Society 3 References The early Aryans Unfortunately, the origin of the Vedic civilization and its relation to the Indus Valley civilization remains highly controversial. The texts describe a geography that some believe to be north India. The greatest river of the Rigveda was Sarasvati, often identified with the defunct Hakra river in modern-day Pakistan, which ceased to reach the sea by about 1900 BC. Our knowledge of the early Aryans comes mainly from the Rigveda, the earliest of the Vedas. Political organization The grama (village), vis and jana were political units of the early Aryans. A vis was.
Kristen Nygaard - ACM (Association of Computing Machinery) for 2001, with the citation: "For ideas fundamental to the emergence of [[object oriented programming]], through their design of the programming languages Simula I and Simula 67." In August 2000 he was made Commander of the Order of Saint Olav by the King of Norway. Beginning in 1976 he was engaged in the development and (since 1986) the implementation of the general object-oriented programming language BETA (together with Bent Bruun Kristensen, Ole Lehrmann Madsen and Birger Moeller-Pedersen). The language is now available on a wide range of computers. Nygaard was in the first half of the 1980s chairman of the steering committee of the Scandinavian research program SYDPOL (System Development and Profession Oriented Languages), coordinating research and supporting working groups in system development, language research and.
Kurdish language - Hewramí group also called Goraní (Gúraní) in some sources. These are further divided into scores of dialects and sub-dialects as well. In some linguistic sources the south west Iranic branch of Indo-Iranic languages Lurrí (Luri) group has been classed as a subgroup of Kurdish language. Although Lurrí contains a great number of Kurdish words there are still many unanswered questions regarding the relation between Lurrí and the rest of Kurdish language. There is no standard nomenclature for the divisions of Kurdish dialects, not just in the works of Western scholars but among the Kurds themselves. All the native designators for local language and dialects are based on the way the spoken language of one group sounds to the unfamiliar ears of the other. Dimila and their vernacular, Dimili, are therefore called.
Kuna - primary language of daily life in the comarcas, and the majority of Kuna children speak the language. Spanish is also widely used, especially in education and written documents. Although it is relatively viable, Kuna is considered an endangered language. The Kuna are famous for their molas, a colorful textile art form made with the techniques of applique and reverse applique. Mola panels are used to make the blouses of the Kuna women's national dress, which is worn daily by many Kuna women. Mola means "clothing" in the Kuna language. The Kuna word for a mola blouse is dulemola, "Kuna people's clothing." Kuna is the name of the currency used in Croatia. Currency code is HRK. One kuna equals 100 lipa. One Euro equals around 7.5 kuna (2003). The word kuna means.
Kuzari - the Law on Mount Sinai, and their later history are to him so many evident proofs of their superiority. He impresses upon the king the fact that the favor of God can be won only by accomplishing the precepts in all their minutiæ, and that those precepts are binding only on the adherents of Judaism. The question why the Jews only were thus favored with God's instruction is as little worthy of consideration as would be the question why the animals had not been created men. The Jew then shows that the immortality of the soul, resurrection, reward, and punishment are all implied in Scripture and are referred to in Jewish writings. Question of Attributes In the second essay Judah enters into a detailed discussion of some of the theological questions.
Kuru epidemic - speech); urinary and faecal incontinence; difficulty swallowing (dysphagia); and deep ulcerations appear. Cerebellar dysfunction is the cause of these conditions. Symptoms are generally common among prion diseases, such as Creutzfeldt-Jakob disease(CJD). The Prion Protein The exact nature of Kuru perplexed scholars for decades after the discovery of the ailment, until Prusiner identified and defined prion diseases in 1982 (Prusiner, 1995). Prusiner (1991) classified a prion as an infectious particle composed of a protein that causes neurodegenerative disorders. According to Cashman (1997), prions are infectious agents by biological and medical criteria. However, they are also fairly unique, and properties of prions differ from those of conventional microbes. All known prion diseases are fatal. Such diseases are often called spongiform encephalies, because they frequently cause the brain to become spongy and riddled with.
