Orientation (band)
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Orientation (band)
Orientation may refer to: Positioning in physical space * Map orientation, the relationship between directions on a map and compass directions * Orientation (housing), the position of a building with respect to the sun, a concept in building design * Orientation of churches, the architectural feature of facing ("orienting"), churches towards the east (Latin: oriens) * Coin orientation, a description of the orientation of opposite faces of a coin with respect to one another * Page orientation, the way in which a rectangular page is oriented for normal viewing * In Animal navigation, turning the body to a desired heading, e.g. in the correct direction of migration * Orientation (sign language), the orientation of the hands when signing Arts and media * ''Orientation'' (EP), a 2001 album by Sonata Arctica * ''Orientation'' (film), a 1996 short film produced by the Church of Scientology * "Orientation" (''Lost''), a 2005 episode of American television series ''Lost'' * "Orient ...
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Map Orientation
A map is a symbolic depiction emphasizing relationships between elements of some space, such as objects, regions, or themes. Many maps are static, fixed to paper or some other durable medium, while others are dynamic or interactive. Although most commonly used to depict geography, maps may represent any space, real or fictional, without regard to context or scale, such as in brain mapping, DNA mapping, or computer network topology mapping. The space being mapped may be two dimensional, such as the surface of the earth, three dimensional, such as the interior of the earth, or even more abstract spaces of any dimension, such as arise in modeling phenomena having many independent variables. Although the earliest maps known are of the heavens, geographic maps of territory have a very long tradition and exist from ancient times. The word "map" comes from the , wherein ''mappa'' meant 'napkin' or 'cloth' and ''mundi'' 'the world'. Thus, "map" became a shortened term referring to ...
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Orientation (space)
In mathematics, orientability is a property of some topological spaces such as real vector spaces, Euclidean spaces, Surface (topology), surfaces, and more generally manifolds that allows a consistent definition of "clockwise" and "counterclockwise". A space is orientable if such a consistent definition exists. In this case, there are two possible definitions, and a choice between them is an orientation of the space. Real vector spaces, Euclidean spaces, and spheres are orientable. A space is non-orientable if "clockwise" is changed into "counterclockwise" after running through some loop (topology), loops in it, and coming back to the starting point. This means that a geometric shape, such as , that moves continuously along such a loop is changed into its own mirror image . A Möbius strip is an example of a non-orientable space. Various equivalent formulations of orientability can be given, depending on the desired application and level of generality. Formulations applicable ...
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Orientation Tensor
In geology, especially in the study of glacial till, eigenvectors and eigenvalues are used as a method by which a mass of information of a clast fabric's constituents' orientation and dip can be summarized in a 3-D space by six numbers. In the field, a geologist may collect such data for hundreds or thousands of clast Clastic rocks are composed of fragments, or clasts, of pre-existing minerals and rock. A clast is a fragment of geological detritus,Essentials of Geology, 3rd Ed, Stephen Marshak, p. G-3 chunks, and smaller grains of rock broken off other rocks ...s in a soil sample, which can only be compared graphically such as in a Tri-Plot (Sneed and Folk) diagram, or as a stereographic projection. The output for the orientation tensor is in the three orthogonal (perpendicular) axes of space. Eigenvectors output from programs such as Stereo32 are in the order E1 > E2 > E3, with E1 being the primary orientation of clast orientation/dip, E2 being the secondary and E3 being the ...
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Oriented (film)
''Oriented'' is a 2015 Israeli-British documentary film directed by Jake Witzenfeld. The film follows the lives of three gay Palestinians living in Tel Aviv over a 15-month period. It is Witzenfeld's first feature documentary. The film premiered at Sheffield Doc/Fest Sheffield DocFest (formerly styled Sheffield Doc/Fest), short for Sheffield International Documentary Festival (SIDF), is an international documentary festival and Marketplace held annually in Sheffield, England. The Festival includes film sc ... in June 2015. Cast *Naeem Jiryes as himself *Nagham Yacoub as herself *Fadi Daem as himself * Khader Abu-Seif as himself Reception Amara McLaughlin wrote for ''Moment'' that the film is "an intercultural revolution that traverses geography, nationality, religion, sexual orientation and migration." References External links *Official website 2015 documentary films 2015 films Documentary films about gay men Israeli documentary films Israeli LGBT-related films F ...
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Student Orientation
Student orientation or new student orientation (often encapsulated into an orientation week, o-week, frosh week, welcome week or freshers' week) is a period before the start of an academic year at a university or tertiary institutions. A variety of events are held to orient and welcome new students during this period. The name of the event differs across institutions. Post-secondary institutions offer a variety of programs to help orient first year students. These programs can range from voluntary community building activities (frosh week) to mandatory credit-based courses designed to support students academically, socially, and emotionally. Some of these programs occur prior to the start of classes while other programs are offered throughout the school year. A number of research studies have been done to determine the factors to be considered when designing orientation/transition programs. Although usually described as a ''week'', the length of this period varies widely from univ ...
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Sexual Orientation
Sexual orientation is an enduring pattern of romantic or sexual attraction (or a combination of these) to persons of the opposite sex or gender, the same sex or gender, or to both sexes or more than one gender. These attractions are generally subsumed under heterosexuality, homosexuality, and bisexuality, while asexuality (the lack of sexual attraction to others) is sometimes identified as the fourth category. These categories are aspects of the more nuanced nature of sexual identity and terminology. For example, people may use other labels, such as ''pansexual'' or '' polysexual'', or none at all. According to the American Psychological Association, sexual orientation "also refers to a person's sense of identity based on those attractions, related behaviors, and membership in a community of others who share those attractions". ''Androphilia'' and ''gynephilia'' are terms used in behavioral science to describe sexual orientation as an alternative to a gender binary conce ...
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Romantic Orientation
A person's romantic orientation, also called affectional orientation, is the classification of the sex or gender with which a person experiences romantic attraction towards or is likely to have a romantic relationship with. The term is used alongside the term "sexual orientation", as well as being used alternatively to it, based upon the perspective that sexual attraction is only a single component of a larger concept. For example, although a pansexual person may feel sexually attracted to people regardless of gender, the person may experience romantic attraction and intimacy with women only. For asexual people, romantic orientation is often considered a more useful measure of attraction than sexual orientation. The relationship between sexual attraction and romantic attraction is still under debate and is not fully understood. Sexual and romantic attractions are often studied in conjunction. Even though studies of sexual and romantic spectrums are shedding light onto this u ...
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Orientation (mental)
Orientation is a function of the mind involving awareness of three dimensions: time, place and person. Problems with orientation lead to ''dis''orientation, and can be due to various conditions, from delirium to intoxication. Typically, disorientation is first in time, then in place and finally in person. Assessment In the context of an accident or major trauma, the Emergency Medical Responder performs spiraling (increasingly detailed) assessments which guide the critical first response. Assessment of mental orientation typically lands within the immediate top three priorities: # Safety - Assess the area safety (potential traffic, fire, overhead/underfoot objects and collapse risks, rushing water, gunfire, chemical/radiation threats, storm conditions, downed power lines, etc.), wait for the threat to subside, or move the person to safety if and when possible, all without endangering oneself. # ABCs - Note conscious or unconscious then assess Airway, Breathing and Circulation fac ...
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Orientation (graph Theory)
In graph theory, an orientation of an undirected graph is an assignment of a direction to each edge, turning the initial graph into a directed graph. Oriented graphs A directed graph is called an oriented graph if none of its pairs of vertices is linked by two symmetric edges. Among directed graphs, the oriented graphs are the ones that have no 2-cycles (that is at most one of and may be arrows of the graph). A tournament is an orientation of a complete graph. A polytree is an orientation of an undirected tree. Sumner's conjecture states that every tournament with vertices contains every polytree with vertices. The number of non-isomorphic oriented graphs with vertices (for ) is : 1, 2, 7, 42, 582, 21480, 2142288, 575016219, 415939243032, … . Tournaments are in one-to-one correspondence with complete directed graphs (graphs in which there is a directed edge in one or both directions between every pair of distinct vertices). A complete directed graph can be converted to an ...
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Curve Orientation
In mathematics, an orientation of a curve is the choice of one of the two possible directions for travelling on the curve. For example, for Cartesian coordinates, the -axis is traditionally oriented toward the right, and the -axis is upward oriented. In the case of a planar simple closed curve (that is, a curve in the plane whose starting point is also the end point and which has no other self-intersections), the curve is said to be positively oriented or counterclockwise oriented, if one always has the curve interior to the left (and consequently, the curve exterior to the right), when traveling on it. Otherwise, that is if left and right are exchanged, the curve is negatively oriented or clockwise oriented. This definition relies on the fact that every simple closed curve admits a well-defined interior, which follows from the Jordan curve theorem. The inner loop of a beltway road in a country where people drive on the right side of the road is an example of a negatively orie ...
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Orientation Character
In algebraic topology, a branch of mathematics, an ''orientation character'' on a group \pi is a group homomorphism :\omega\colon \pi \to \left\. This notion is of particular significance in surgery theory. Motivation Given a manifold ''M'', one takes \pi=\pi_1 M (the fundamental group), and then \omega sends an element of \pi to -1 if and only if the class it represents is orientation-reversing. This map \omega is trivial if and only if ''M'' is orientable. The orientation character is an algebraic structure on the fundamental group of a manifold, which captures which loops are orientation reversing and which are orientation preserving. Twisted group algebra The orientation character defines a twisted involution ( *-ring structure) on the group ring \mathbf pi/math>, by g \mapsto \omega(g)g^ (i.e., \pm g^, accordingly as g is orientation preserving or reversing). This is denoted \mathbf{Z} pi\omega. Examples *In real projective spaces, the orientation character evaluates triv ...
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Orientability
In mathematics, orientability is a property of some topological spaces such as real vector spaces, Euclidean spaces, surfaces, and more generally manifolds that allows a consistent definition of "clockwise" and "counterclockwise". A space is orientable if such a consistent definition exists. In this case, there are two possible definitions, and a choice between them is an orientation of the space. Real vector spaces, Euclidean spaces, and spheres are orientable. A space is non-orientable if "clockwise" is changed into "counterclockwise" after running through some loops in it, and coming back to the starting point. This means that a geometric shape, such as , that moves continuously along such a loop is changed into its own mirror image . A Möbius strip is an example of a non-orientable space. Various equivalent formulations of orientability can be given, depending on the desired application and level of generality. Formulations applicable to general topological manifolds o ...
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