Lie (other)
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Lie (other)
A lie is a type of deception, an untruth or not telling the truth. Lie, LIE or A Lie may also refer to: Places *Interstate 495 (New York), also called the Long Island Expressway or LIE *Liechtenstein, IOC country code LIE People *Lie (surname) *Saint Lié (died 533) Films and Television *Lie (film), ''Lie'' (film) (Telugu లై), a 2017 Indian film *L.I.E. (film), ''L.I.E.'' (film), a 2001 LGBT film revolving around the Long Island Expressway *"Lies, Lies, Lies", an episode of the American sitcom ''List of Herman's Head episodes#Season 1 (1991–92), Herman's Head'' Music *Lie (Black Light Burns song), "Lie" (Black Light Burns song) *"Lie", a song by Dream Theater from ''Awake (Dream Theater album), Awake'' *"Lie", a song by Halsey from ''Hopeless Fountain Kingdom'' *"Lie", a song by BTS from ''Wings (BTS album), Wings'' *Lie (Lukas Graham song), "Lie" (Lukas Graham song) *Lie (NF song) *"Lie", a song by T-ara from ''Absolute First Album'' *"A Lie", a song by French Montana * ...
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Interstate 495 (New York)
Interstate 495 (I-495), commonly known as the Long Island Expressway (LIE), is an auxiliary Interstate Highway in the U.S. state of New York. It is jointly maintained by the New York State Department of Transportation (NYSDOT), the New York City Department of Transportation (NYCDOT), MTA Bridges and Tunnels (MTAB&T), and the Port Authority of New York and New Jersey (PANYNJ). Spanning approximately along a west–east axis, I-495 traverses Long Island from the western portal of the Queens–Midtown Tunnel in the New York City borough of Manhattan to CR 58 in Riverhead in the east. I-495 intersects with I-295 in Bayside, Queens, through which it connects with I-95. The 2017 route log erroneously shows the section of highway between I-278 in Long Island City and I-678 in Corona as New York State Route 495 (NY 495). The Long Island Expressway designation, despite being commonly applied to I-495 in full, technically refers to the stretch of highway in Nassau and Suffolk counties. ...
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Law Of Iterated Expectations
The proposition in probability theory known as the law of total expectation, the law of iterated expectations (LIE), Adam's law, the tower rule, and the smoothing theorem, among other names, states that if X is a random variable whose expected value \operatorname(X) is defined, and Y is any random variable on the same probability space, then :\operatorname (X) = \operatorname ( \operatorname ( X \mid Y)), i.e., the expected value of the conditional expected value of X given Y is the same as the expected value of X. One special case states that if _i is a finite or countable partition of the sample space, then :\operatorname (X) = \sum_i. Note: The conditional expected value E(''X'' , ''Z'') is a random variable whose value depend on the value of ''Z''. Note that the conditional expected value of ''X'' given the ''event'' ''Z'' = ''z'' is a function of ''z''. If we write E(''X'' , ''Z'' = ''z'') = ''g''(''z'') then the random variable E(''X'' , ''Z'') is ''g''(''Z''). S ...
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Liar (other)
A liar is a person who tells lies. Liar may also refer to: People with the name * The Liar, an American video artist and member of Angelspit Arts, entertainment, and media Films * ''The Liar'' (1961 film), West German film directed by Ladislao Vajda * ''The Liar'' (1981 film), Finnish film directed by Mika Kaurismäki * ''The Liars'' (film), 1996 French film * ''Liar'' (1997 film) (UK title for ''Deceiver'') Literature * ''Liar'' (novel), a 2009 novel by Justine Larbalestier * "Liar!" (short story), a 1941 short story by Isaac Asimov * ''The Liar'' (Corneille play), a 1644 play by Pierre Corneille * ''The Liar'' (novel), a 1991 novel by Stephen Fry * "The Liar" (novella), a 2016 short story by John P. Murphy * "The Liar" (short story), a short story by Henry James Music Albums * ''Liar'' (Harisu album), 2002 * ''Liar'' (The Jesus Lizard album), 1992 * '' L.I.A.R.'', a 2016 album by Keri Hilson * '' Liar/Dead Is the New Alive'', a 2006 EP by Emilie Autumn * ...
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Lying (position)
Lyingalso called recumbency, prostration, or decubitus in medicine ()is a type of human position in which the body is more or less horizontal and supported along its length by the surface underneath. Lying is the most common position while being immobilized (e.g. in bedrest), while sleeping, or while being struck by injury or disease. Positions When lying, the body may assume a great variety of shapes and positions. The following are the basic recognized ones. * Supine position, Supine: lying on the back on the ground with the face up. * Prone position, Prone: lying on the chest with the face down ("lying down" or "going prone"). See also "Prostration". * Lying on either side, with the body straight or bent/curled forward or backward. ** The fetal position is lying or sitting curled, with limbs close to the torso and the head close to the knees. ** The recovery position (coma position), one of a series of variations on a lateral recumbent or three-quarters Prone position, p ...
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Logical Intuitive Extrovert
Socionics, in psychology and sociology, is a pseudoscientific theory of information processing and personality types. It incorporates Carl Jung's work on '' Psychological Types'' with Antoni Kępiński's theory of information metabolism. Socionics is modification of Jung's personality type theory that uses eight psychic functions instead of four. These cognitive functions are supposed to process information at varying levels of competency and interact with the corresponding function in other individuals, giving rise to predictable reactions and impressions—a theory of intertype relations. In contrast to the generally accepted views in personality psychology on age-related variability of the human psyche, socionics distinguishes 16 рsychophysiological types or types of informational metabolism unchanged throughout life. The issue of the existence of personality types is considered by modern personality psychology to be extremely controversial. However, the immutability of socion ...
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Liquid Impingement Erosion
Water droplet erosion (WDE) is "a form of materials wear that is caused by the impact of liquid droplets with sufficiently high speed." The phenomenon was furthermore previously known as liquid impingement erosion (LIE). Distinction from other phenomena The emphasis of discrete water droplets serves to distinguish the WDE problem from liquid jet erosion and cavitation. The impact pressures invoked by discrete water droplet impact have a range considerably higher than the stagnation pressure created by liquid jet. The difference between WDE and cavitation erosion is the fact that WDE usually comprises a gaseous or vaporous phase containing discrete liquid droplets; while cavitation erosion is observed when a continual liquid phase carries separate gaseous bubbles or cavities inside it. Recently, Ibrahim & Medraj developed an analytical model to predict the threshold speed of water droplet erosion and verified it experimentally, a challenge having been attempted hitherto with ...
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Topography
Topography is the study of the forms and features of land surfaces. The topography of an area may refer to the land forms and features themselves, or a description or depiction in maps. Topography is a field of geoscience and planetary science and is concerned with local detail in general, including not only relief, but also natural, artificial, and cultural features such as roads, land boundaries, and buildings. In the United States, topography often means specifically ''relief'', even though the USGS topographic maps record not just elevation contours, but also roads, populated places, structures, land boundaries, and so on. Topography in a narrow sense involves the recording of relief or terrain, the three-dimensional quality of the surface, and the identification of specific landforms; this is also known as geomorphometry. In modern usage, this involves generation of elevation data in digital form (DEM). It is often considered to include the graphic representation of t ...
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Lie (obstetrics)
In obstetrics, the presentation of a fetus about to be born specifies which anatomical part of the fetus is leading, that is, is closest to the pelvic inlet of the birth canal. According to the leading part, this is identified as a cephalic, breech, or shoulder presentation. A malpresentation is any presentation other than a vertex presentation (with the top of the head first). Classification Thus the various presentations are: * cephalic presentation (head first): ** vertex (crown)—the most common and associated with the fewest complications ** sinciput (forehead) ** brow (eyebrows) ** face ** chin * breech presentation (buttocks or feet first): ** complete breech ** footling breech ** frank breech * shoulder presentation: **arm **shoulder **trunk *compound presentation—when any other part presents along with the fetal head Related obstetrical terms Attitude * Definition: Relationship of fetal head to spine: **flexed, (this is the normal situation) **neutral ("militar ...
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Lie Theory
In mathematics, the mathematician Sophus Lie ( ) initiated lines of study involving integration of differential equations, transformation groups, and contact of spheres that have come to be called Lie theory. For instance, the latter subject is Lie sphere geometry. This article addresses his approach to transformation groups, which is one of the areas of mathematics, and was worked out by Wilhelm Killing and Élie Cartan. The foundation of Lie theory is the exponential map relating Lie algebras to Lie groups which is called the Lie group–Lie algebra correspondence. The subject is part of differential geometry since Lie groups are differentiable manifolds. Lie groups evolve out of the identity (1) and the tangent vectors to one-parameter subgroups generate the Lie algebra. The structure of a Lie group is implicit in its algebra, and the structure of the Lie algebra is expressed by root systems and root data. Lie theory has been particularly useful in mathematical physics s ...
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Lie Sphere Geometry
Lie sphere geometry is a geometrical theory of planar or spatial geometry in which the fundamental concept is the circle or sphere. It was introduced by Sophus Lie in the nineteenth century. The main idea which leads to Lie sphere geometry is that lines (or planes) should be regarded as circles (or spheres) of infinite radius and that points in the plane (or space) should be regarded as circles (or spheres) of zero radius. The space of circles in the plane (or spheres in space), including points and lines (or planes) turns out to be a manifold known as the Lie quadric (a quadric hypersurface in projective space). Lie sphere geometry is the geometry of the Lie quadric and the Lie transformations which preserve it. This geometry can be difficult to visualize because Lie transformations do not preserve points in general: points can be transformed into circles (or spheres). To handle this, curves in the plane and surfaces in space are studied using their contact lifts, which are det ...
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Group Of Lie Type
In mathematics, specifically in group theory, the phrase ''group of Lie type'' usually refers to finite groups that are closely related to the group of rational points of a reductive linear algebraic group with values in a finite field. The phrase ''group of Lie type'' does not have a widely accepted precise definition, but the important collection of finite simple groups of Lie type does have a precise definition, and they make up most of the groups in the classification of finite simple groups. The name "groups of Lie type" is due to the close relationship with the (infinite) Lie groups, since a compact Lie group may be viewed as the rational points of a reductive linear algebraic group over the field of real numbers. and are standard references for groups of Lie type. Classical groups An initial approach to this question was the definition and detailed study of the so-called ''classical groups'' over finite and other fields by . These groups were studied by L. E. Dickson a ...
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Lie Group
In mathematics, a Lie group (pronounced ) is a group that is also a differentiable manifold. A manifold is a space that locally resembles Euclidean space, whereas groups define the abstract concept of a binary operation along with the additional properties it must have to be thought of as a "transformation" in the abstract sense, for instance multiplication and the taking of inverses (division), or equivalently, the concept of addition and the taking of inverses (subtraction). Combining these two ideas, one obtains a continuous group where multiplying points and their inverses are continuous. If the multiplication and taking of inverses are smooth (differentiable) as well, one obtains a Lie group. Lie groups provide a natural model for the concept of continuous symmetry, a celebrated example of which is the rotational symmetry in three dimensions (given by the special orthogonal group \text(3)). Lie groups are widely used in many parts of modern mathematics and physics. Lie ...
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