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ABSOLUTE GENERALITY

  • Absolute generality
  • logic, metaphysics, and the philosophy of language, the problem of absolute generality is the problem of referring to absolutely everything. Historically

    Absolute generality

    Absolute_generality

  • Agustín Rayo
  • Mexican philosopher, professor, and dean (born 1973)

    humanities, mathematics and sciences.. (ed. with Gabriel Uzquiano) Absolute Generality, Oxford University Press, 2007 The Construction of Logical Space

    Agustín Rayo

    Agustín Rayo

    Agustín_Rayo

  • Quantifier (logic)
  • Mathematical use of "for all" and "there exists"

    heterogeneous reasoning and diagrammatic inference. Philosophy portal Absolute generality Almost all Branching quantifier Conditional quantifier Counting quantification

    Quantifier (logic)

    Quantifier_(logic)

  • Timothy Williamson
  • British philosopher (born 1955)

    metaphysics Notable ideas Epistemicism knowledge as conceptually primitive knowledge-first epistemology modal logic as metaphysics absolute generality

    Timothy Williamson

    Timothy Williamson

    Timothy_Williamson

  • Quantifier variance
  • philosophy Metaphilosophy Mereology Internal–external distinction Absolute generality Eli Hirsch (2011). "Introduction". Quantifier Variance and Realism:

    Quantifier variance

    Quantifier_variance

  • Spanish Netherlands
  • Historical region of the Low Countries (1556–1714)

    in the Peace of Westphalia, and given the peculiar inferior status of Generality Lands (jointly ruled by the United Republic, not admitted as member provinces):

    Spanish Netherlands

    Spanish Netherlands

    Spanish_Netherlands

  • Plural quantification
  • Mathematical theory

    Philosophy Compass. --------, and Gabriel Uzquiano, eds., 2006. Absolute Generality Oxford University Press. Bertrand Russell, B., 1903. The Principles

    Plural quantification

    Plural_quantification

  • Dialectical materialism
  • Philosophy of science and nature

    future development. Abstraction of level of generality: This involves moving between different levels of generality on which a subject can be viewed. For instance

    Dialectical materialism

    Dialectical_materialism

  • Laws of thermodynamics
  • Observational basis of thermodynamics

    temperature. Additional laws have been suggested, but have not achieved the generality of the four accepted laws, and are generally not discussed in standard

    Laws of thermodynamics

    Laws of thermodynamics

    Laws_of_thermodynamics

  • Michael Glanzberg
  • American analytic philosopher

    Linguistics and Philosophy and edited The Oxford Handbook of Truth (2018). Absolute generality Contextualism "Glanzberg, Michael". Rutgers Department of Philosophy

    Michael Glanzberg

    Michael_Glanzberg

  • Lasso (statistics)
  • Statistical method

    In statistics and machine learning, lasso (least absolute shrinkage and selection operator; also Lasso, LASSO or L1 regularization) is a regression analysis

    Lasso (statistics)

    Lasso_(statistics)

  • Invariant theory
  • Mathematical study of invariants under symmetries

    problem of invariant theory was answered in the affirmative in a wide generality that includes the case of a finite group acting on a space over a field

    Invariant theory

    Invariant_theory

  • Mutatis mutandis
  • Medieval Latin phrase

    serves a similar purpose to the more common phrase, "without loss of generality" (WLOG). The legal use of the term is somewhat specialized. As glossed

    Mutatis mutandis

    Mutatis_mutandis

  • PH
  • Measure of the level of acidity or basicity of an aqueous solution

    Electrical charges are omitted from subsequent equations for the sake of generality K a = [ H ] [ A ] [ HA ] {\displaystyle K_{a}={\frac {{\ce {[H] [A]}}}{{\ce

    PH

    PH

    PH

  • Covariant derivative
  • Specification of a derivative along a tangent vector of a manifold

    ^{eb}-{R^{b}}_{ecd}\tau ^{ae}} The latter can be shown by taking (without loss of generality) that τ a b = λ a μ b {\displaystyle \tau ^{ab}=\lambda ^{a}\mu ^{b}}

    Covariant derivative

    Covariant_derivative

  • Remainder
  • Amount left over after computation

    which such a theorem exists are called Euclidean domains, but in this generality, uniqueness of the quotient and remainder is not guaranteed. Polynomial

    Remainder

    Remainder

  • Law of the unconscious statistician
  • Theorem in probability and statistics

    [g(X)]=\int _{-\infty }^{\infty }g(x)\,\mathrm {d} F_{X}(x).} In even greater generality, X could be a random element in any measurable space, in which case the

    Law of the unconscious statistician

    Law_of_the_unconscious_statistician

  • Dominated convergence theorem
  • Theorem in measure theory

    Banach space L 1 ( S , μ ) {\displaystyle L_{1}(S,\mu )} Without loss of generality, one can assume that f is real, because one can split f into its real

    Dominated convergence theorem

    Dominated_convergence_theorem

  • Susanne Bobzien
  • German-born British philosopher (born 1960)

    "Stoic Logic and Multiple Generality" she lays out evidence that Stoic logic could handle the problem of multiple generality in a variable-free first-order

    Susanne Bobzien

    Susanne Bobzien

    Susanne_Bobzien

  • Tensor
  • Algebraic object with geometric applications

    V^{*};\mathbb {F} \right)} . Tensor products can be defined in great generality – for example, involving arbitrary modules over a ring. In principle,

    Tensor

    Tensor

    Tensor

  • Victor Cousin
  • French philosopher (1792–1867)

    the negative is only an abstraction of the other, and in the highest generality even an abstraction of thought itself." A study of the few sentences under

    Victor Cousin

    Victor Cousin

    Victor_Cousin

  • Kaṇāda
  • Vedic sage and founder of Vaisheshika school of Hindu philosophy

    dravya (substance), guṇa (quality), karma (action/ motion), sāmānya (generality/ commonness), viśeṣa (particular), and samavāya (inherence). There are

    Kaṇāda

    Kaṇāda

    Kaṇāda

  • Riemann sum
  • Approximation technique in integral calculus

    with n-dimensional volume Δ V i {\displaystyle \Delta V_{i}} . In high generality, Riemann sums can be written S = ∑ i f ( P i ∗ ) μ ( V i ) , {\displaystyle

    Riemann sum

    Riemann sum

    Riemann_sum

  • Subjectivity and objectivity (philosophy)
  • Basic distinction in philosophy

    Aichi University of Education. 61: 73–80. Clinton Tolley. "Kant on the Generality of Logic" (PDF). University of California, San Diego. {{cite journal}}:

    Subjectivity and objectivity (philosophy)

    Subjectivity_and_objectivity_(philosophy)

  • Marginal rate of technical substitution
  • Concept in microeconomic theory

    {\displaystyle \ dY=MP_{1}dx_{1}+MP_{2}dx_{2}} , or, without loss of generality, the total derivative of the utility function with respect to good x,

    Marginal rate of technical substitution

    Marginal rate of technical substitution

    Marginal_rate_of_technical_substitution

  • Ideal chain
  • Molecular model for describing polymers

    more) monomers can occupy the same location. Although it is simple, its generality gives insight about the physics of polymers. In this model, monomers are

    Ideal chain

    Ideal_chain

  • Spirograph
  • Geometric drawing device

    the pen-hole in the inner disk of a real Spirograph. Without loss of generality it can be assumed that at the initial moment the point A {\displaystyle

    Spirograph

    Spirograph

    Spirograph

  • Linearity
  • Properties of mathematical relationships

    If b ≠ 0, the function is called an affine function (see in greater generality affine transformation). Linear algebra is the branch of mathematics concerned

    Linearity

    Linearity

  • Rank of an elliptic curve
  • Number of independent rational basis points with infinite order

    their disbelief in such a bound B K {\displaystyle B_{K}} in various generality regarding K. This was the consensus among the leading experts up to the

    Rank of an elliptic curve

    Rank_of_an_elliptic_curve

  • Adi Shankara
  • 8th-century Indian Vedic scholar

    diverse sounds are merged in the sense of hearing, which has greater generality insofar as the sense of hearing is the locus of all sounds. The sense

    Adi Shankara

    Adi Shankara

    Adi_Shankara

  • Collatz conjecture
  • Open problem on 3x+1 and x/2 functions

    f(4k + 1) = f(k). (Because 3(4k + 1) + 1 = 12k + 4 = 4(3k + 1).) In more generality: For all p ≥ 1 and odd h, fp − 1(2ph − 1) = 2 × 3p − 1h − 1. (Here fp

    Collatz conjecture

    Collatz_conjecture

  • AM–GM inequality
  • Arithmetic mean is greater than or equal to geometric mean

    the arithmetic mean α, and one that is smaller than α. Without loss of generality, we can reorder our xi in order to place these two particular elements

    AM–GM inequality

    AM–GM inequality

    AM–GM_inequality

  • Kalam cosmological argument
  • Philosophical argument for the existence of God

    Borde–Guth–Vilenkin theorem: "A remarkable thing about this theorem is its sweeping generality. We made no assumptions about the material content of the universe. We

    Kalam cosmological argument

    Kalam cosmological argument

    Kalam_cosmological_argument

  • Mohammad Khatami
  • President of Iran from 1997 to 2005

    seven). The government's own figures put the number of people under the absolute poverty line in 2001 at 15.5% of the total population – down from 18% in

    Mohammad Khatami

    Mohammad Khatami

    Mohammad_Khatami

  • Cartesian coordinate system
  • Coordinate system using perpendicular axes

    its reflection across the first coordinate axis (the x-axis). In more generality, reflection across a line through the origin making an angle θ {\displaystyle

    Cartesian coordinate system

    Cartesian coordinate system

    Cartesian_coordinate_system

  • Pathological (mathematics)
  • Counterintuitive mathematical object

    This has the benefit of making analysis easier, but produces a loss of generality of any conclusions reached. In both pure and applied mathematics (e.g

    Pathological (mathematics)

    Pathological (mathematics)

    Pathological_(mathematics)

  • Physical quantity
  • Measurable property of a material or system

    time derivatives can be generally written using overdot notation. For generality we use qm, qn, and F respectively. No symbol is necessarily required for

    Physical quantity

    Physical quantity

    Physical_quantity

  • Novum Organum
  • Book by Francis Bacon

    one rushes up from the sense and particulars to axioms of the highest generality and, from these principles and their indubitable truth, goes on to infer

    Novum Organum

    Novum Organum

    Novum_Organum

  • Earth
  • Third planet from the Sun

    June 2019. Retrieved 28 June 2019. Hillebrand, Helmut (2004). "On the Generality of the Latitudinal Gradient". American Naturalist. 163 (2): 192–211. doi:10

    Earth

    Earth

    Earth

  • Triangle inequality
  • Property of geometry, also used to generalize the notion of "distance" in metric spaces

    |u+v|=|u|+|v|.} If u and v have opposite signs, then without loss of generality assume | u | > | v | . {\displaystyle |u|>|v|.} Then | u + v | = | u |

    Triangle inequality

    Triangle inequality

    Triangle_inequality

  • Berry–Esseen theorem
  • Theorem in probability theory

    refined it repeatedly over subsequent decades. One version, sacrificing generality somewhat for the sake of clarity, is the following: There exists a positive

    Berry–Esseen theorem

    Berry–Esseen_theorem

  • Aberfan disaster
  • 1966 Welsh colliery disaster

    of the area of benefit and in particular (but without prejudice to the generality of the last foregoing trust) for any charitable purpose for the benefit

    Aberfan disaster

    Aberfan disaster

    Aberfan_disaster

  • Alexander Grothendieck
  • French mathematician (1928–2014)

    1998. McLarty, Colin. "The Rising Sea: Grothendieck on simplicity and generality I" (PDF). Archived (PDF) from the original on 9 October 2022. Retrieved

    Alexander Grothendieck

    Alexander Grothendieck

    Alexander_Grothendieck

  • Normal distribution
  • Probability distribution

    a_{ij}+a_{ji}} matters for any off-diagonal elements of A, and there is no loss of generality in assuming that A is symmetric. Furthermore, if A is symmetric, then

    Normal distribution

    Normal distribution

    Normal_distribution

  • Special relativity
  • Theory of interwoven space and time by Albert Einstein

    configuration. With care, this allows simplification of the math with no loss of generality in the conclusions that are reached. In Fig. 2-1, two Galilean reference

    Special relativity

    Special relativity

    Special_relativity

  • Nautch
  • Popular court dance in royal India

    characteristics that are lost in the voluptuous indolence that enthrals the generality of the western Asiatics. — The English in India, and other sketches, by

    Nautch

    Nautch

    Nautch

  • The Social Contract
  • 1762 book by Jean-Jacques Rousseau

    particular matters like applications of the law. Doing so would undermine its generality, and therefore damage its legitimacy. Thus, the government must remain

    The Social Contract

    The Social Contract

    The_Social_Contract

  • Hierarchical Taxonomy of Psychopathology
  • Classification of mental health problems

    the most basic building blocks and proceeding to the highest level of generality: combining individual signs and symptoms into narrow components or traits

    Hierarchical Taxonomy of Psychopathology

    Hierarchical Taxonomy of Psychopathology

    Hierarchical_Taxonomy_of_Psychopathology

  • Adjacency matrix
  • Square matrix used to represent a graph or network

    \lambda _{1}} and x the entry in which v has maximum absolute value. Without loss of generality assume vx is positive since otherwise you simply take

    Adjacency matrix

    Adjacency_matrix

  • Opinion poll
  • Human research survey of public opinion

    population by conducting a series of questions and then extrapolating generalities in ratio or within confidence intervals. A person who conducts polls

    Opinion poll

    Opinion poll

    Opinion_poll

  • Macedonia (ancient kingdom)
  • Ancient Greek kingdom in the southern Balkans

    Macedonians generally moved north from Greece. The kings, the elite, and the generality of the Macedonians were Greeks by criteria two and three, that is, religion

    Macedonia (ancient kingdom)

    Macedonia (ancient kingdom)

    Macedonia_(ancient_kingdom)

  • Employment Division v. Smith
  • 1990 United States Supreme Court case

    because "failure to reduce the competing interests to the same plane of generality tends to distort the weighing process in the state's favor." He questioned

    Employment Division v. Smith

    Employment_Division_v._Smith

  • Picard theorem
  • Theorem about the range of an analytic function

    {f(z)-z_{0}}{z_{1}-z_{0}}}} is also entire and we may assume without loss of generality that z 0 = 0 {\textstyle z_{0}=0} and z 1 = 1 {\textstyle z_{1}=1} . Because

    Picard theorem

    Picard theorem

    Picard_theorem

  • Personal life of Clint Eastwood
  • granted a rare interview with biographer Douglas Thompson, talking in generalities about her ex-husband and his career, but refused comment when asked about

    Personal life of Clint Eastwood

    Personal_life_of_Clint_Eastwood

  • Superposition principle
  • Fundamental principle of physics

    the physical part of the problem of vibrating strings, but denied the generality and superiority of the multi-modes solution. Later it became accepted

    Superposition principle

    Superposition principle

    Superposition_principle

  • Fornication
  • Non-marital sexual intercourse

    biblical view of sexual relations is consistently within the pattern of absolute mutual commitment, reflecting God's commitment to his people. And the assumption

    Fornication

    Fornication

    Fornication

  • Marginal rate of substitution
  • Concept in consumer economics

    U y d y {\displaystyle \ dU=MU_{x}dx+MU_{y}dy} , or, without loss of generality, the total derivative of the utility function with respect to good x,

    Marginal rate of substitution

    Marginal_rate_of_substitution

  • Geometrical properties of polynomial roots
  • Geometry of the location of polynomial roots

    roots, one can assume a n > 0 {\displaystyle a_{n}>0} without loss of generality, as changing the signs of all coefficients does not change the roots.

    Geometrical properties of polynomial roots

    Geometrical_properties_of_polynomial_roots

  • Lorentz transformation
  • Family of linear transformations

    supersede the Galilean transformation of Newtonian physics, which assumes an absolute space and time (see Galilean relativity). The Galilean transformation is

    Lorentz transformation

    Lorentz transformation

    Lorentz_transformation

  • Profinite group
  • Topological group that is in a certain sense assembled from a system of finite groups

    of finite groups and group homomorphisms between them. Without loss of generality, these homomorphisms can be assumed to be surjective, in which case the

    Profinite group

    Profinite_group

  • Village
  • Human settlement smaller than a town

    city but with less authority and geographic scope. However, this is a generality; in many states, there are villages that are an order of magnitude larger

    Village

    Village

    Village

  • Vaisheshika
  • Ancient Indian philosophy

    categories, dravya (substance), guṇa (quality), karma (activity), sāmānya (generality), viśeṣa (particularity) and samavāya (inherence). Later Vaiśeṣikas (Śrīdhara

    Vaisheshika

    Vaisheshika

  • Abhava
  • Sanskrit philosophical term for absence

    Dravya (substance), Guṇa (quality), Karma (action), Samanya (community or generality), Visesa (particularity) and Samavaya (inherence) are the marks of existence

    Abhava

    Abhava

  • Eigenvalues and eigenvectors
  • Concepts from linear algebra

    algebraic formula for the roots of a polynomial with degree 5 or more. (Generality matters because any polynomial with degree n is the characteristic polynomial

    Eigenvalues and eigenvectors

    Eigenvalues_and_eigenvectors

  • Cross section (geometry)
  • Geometrical concept

    when the cutting planes are perpendicular to a symmetry axis. In more generality, the plane sections of a quadric are conic sections. A cross section of

    Cross section (geometry)

    Cross section (geometry)

    Cross_section_(geometry)

  • Rotations in 4-dimensional Euclidean space
  • Special orthogonal group

    rotation and an invariant plane perpendicular to that axis. Without loss of generality, we can take the xy-plane as the invariant plane and the z-axis as the

    Rotations in 4-dimensional Euclidean space

    Rotations_in_4-dimensional_Euclidean_space

  • Prisoner's dilemma
  • Standard example in game theory

    matrix v such that v ⋅ M = v {\displaystyle v\cdot M=v} . Without loss of generality, it may be specified that v is normalized so that the sum of its four

    Prisoner's dilemma

    Prisoner's_dilemma

  • Torsor (algebraic geometry)
  • Algebraic geometry analog of a principal bundle in algebraic topology

    as push forward. Though the construction can be presented in a wider generality we are only presenting here the following, easier and very common situation:

    Torsor (algebraic geometry)

    Torsor_(algebraic_geometry)

  • Synechism
  • Bias towards continuity

    Thirdness, representation, mediation—necessity or destiny, habit, law, generality, continuity, "all". Peirce held that firstness and secondness, as elements

    Synechism

    Synechism

    Synechism

  • Schrödinger equation
  • Description of a quantum-mechanical system

    unitary operators parameterized by t {\displaystyle t} . Without loss of generality, the parameterization can be chosen so that U ^ ( 0 ) {\displaystyle {\hat

    Schrödinger equation

    Schrödinger_equation

  • Fundamental lemma of the calculus of variations
  • Initial result in using test functions to find extremum

    c < x ¯ < d < b {\displaystyle a<c<{\bar {x}}<d<b} . Without loss of generality, assume f ( x ¯ ) > 0 {\displaystyle f({\bar {x}})>0} . Then take an h

    Fundamental lemma of the calculus of variations

    Fundamental_lemma_of_the_calculus_of_variations

  • Ordinal regression
  • Regression analysis for modeling ordinal data

    ordinal variable on a scale 1, ..., K. For simplicity, and without loss of generality, we assume y is a non-decreasing vector, that is, yi ≤ {\displaystyle

    Ordinal regression

    Ordinal_regression

  • Fidel Castro
  • Leader of Cuba from 1959 to 2008

    opposed Prío's administration, their meeting never got beyond polite generalities. On 10 March 1952, Batista seized power in a military coup, with Prío

    Fidel Castro

    Fidel Castro

    Fidel_Castro

  • Indifference curve
  • Concept in economics

    y_{0}\right)dx+U_{2}\left(x_{0},y_{0}\right)dy} or, without loss of generality, d U ( x 0 , y 0 ) d x = U 1 ( x 0 , y 0 ) .1 + U 2 ( x 0 , y 0 ) d y

    Indifference curve

    Indifference curve

    Indifference_curve

  • Metaphysics
  • Study of fundamental reality

    interpreted to mean that metaphysics discusses topics that, due to their generality and comprehensiveness, lie beyond the realm of physics and its focus on

    Metaphysics

    Metaphysics

    Metaphysics

  • Gagliardo–Nirenberg interpolation inequality
  • Theorem in mathematical analysis

    the other hand, the proof of Gagliardo did not yield the result in full generality, i.e. for all possible values of the parameters appearing in the statement

    Gagliardo–Nirenberg interpolation inequality

    Gagliardo–Nirenberg_interpolation_inequality

  • Determinant
  • In mathematics, invariant of square matrices

    proof more satisfactory than Binet's. With him begins the theory in its generality. Jacobi (1841) used the functional determinant which Sylvester later called

    Determinant

    Determinant

  • List of unsolved problems in mathematics
  • Codá Marques and Neves, in 2018 Song proved Yau's conjecture in complete generality Wolchover, Natalie (July 11, 2017). "Pentagon Tiling Proof Solves Century-Old

    List of unsolved problems in mathematics

    List_of_unsolved_problems_in_mathematics

  • Bitonic sorter
  • Parallel sorting algorithm

    provided some mathematical proof sketch in his paper. Without loss of generality the bitonic input sequence is assumed to be a 1 ≤ a 2 ≤ ⋯ ≤ a j − 1 ≤

    Bitonic sorter

    Bitonic sorter

    Bitonic_sorter

  • Algorithm
  • Sequence of operations for a task

    integers) ... this limitation (to numerical functions) results in no loss of generality", (Rogers 1977:1). "An algorithm has one or more outputs, i.e., quantities

    Algorithm

    Algorithm

    Algorithm

  • Existence
  • State of being real

    Edinburgh University Press. ISBN 978-0-7486-3197-1. Corkum, Philip (2015). "Generality and Logical Constancy". Revista Portuguesa de Filosofia. 71 (4): 753–768

    Existence

    Existence

    Existence

  • Weak topology
  • Mathematical term

    is compact in the weak topology if and only if X is reflexive. In more generality, let F be locally compact valued field (e.g., the reals, the complex numbers

    Weak topology

    Weak_topology

  • Law of large numbers
  • Averages of repeated trials converge to the expected value

    }[X_{i}^{4}]=:\tau <\infty } . Let us first note that without loss of generality we can assume that μ = 0 {\displaystyle \mu =0} by centering. In this

    Law of large numbers

    Law of large numbers

    Law_of_large_numbers

  • Isotonic regression
  • Type of numerical analysis

    the x i {\displaystyle x_{i}} fall in some partially ordered set. For generality, each observation ( x i , y i ) {\displaystyle (x_{i},y_{i})} may be given

    Isotonic regression

    Isotonic regression

    Isotonic_regression

  • Semiotic theory of Charles Sanders Peirce
  • psychology, linguistics, or social studies. He places philosophy at a level of generality between mathematics and the special sciences of nature and mind, such

    Semiotic theory of Charles Sanders Peirce

    Semiotic theory of Charles Sanders Peirce

    Semiotic_theory_of_Charles_Sanders_Peirce

  • Cauchy product
  • Concept in mathematics

    even commutativity or associativity is required). Assume without loss of generality that the series ∑ n = 0 ∞ a n {\textstyle \sum _{n=0}^{\infty }a_{n}}

    Cauchy product

    Cauchy_product

  • Devil
  • Mythical personification of evil

    the angels to whom this was said. It was said: all of them, due to the generality of the wording and the absence of any specific exception, thus including

    Devil

    Devil

    Devil

  • Fermat's theorem on sums of two squares
  • Condition under which an odd prime is a sum of two squares

    {\displaystyle a,b} be relatively prime positive integers: without loss of generality a 2 + b 2 {\displaystyle a^{2}+b^{2}} is not itself prime, otherwise there

    Fermat's theorem on sums of two squares

    Fermat's theorem on sums of two squares

    Fermat's_theorem_on_sums_of_two_squares

  • Salomon v A Salomon & Co Ltd
  • UK landmark company law case

    intention of the Legislature – a proposition which, by reason of its generality, it is difficult to bring to the test; but when one seeks to put as an

    Salomon v A Salomon & Co Ltd

    Salomon v A Salomon & Co Ltd

    Salomon_v_A_Salomon_&_Co_Ltd

  • François de La Rochefoucauld (writer)
  • 17th-century French moralist and author of "Maximes"

    particular, and that he is the sole exception, even though they appear to be generalities. After that I guarantee that he will be the first to endorse them and

    François de La Rochefoucauld (writer)

    François de La Rochefoucauld (writer)

    François_de_La_Rochefoucauld_(writer)

  • Basic Laws of Israel
  • Fourteen quasi-constitutional laws

    Charter of Rights and Freedoms notwithstanding clause — created a set of generalities and conflicting principles in the Basic Laws, which meant that it fell

    Basic Laws of Israel

    Basic Laws of Israel

    Basic_Laws_of_Israel

  • Permanent residency in Singapore
  • Category of nationality rights

    disclose its evaluation criteria or decision processes beyond broad generalities, such as long-term citizen population-related goals. One of the government's

    Permanent residency in Singapore

    Permanent residency in Singapore

    Permanent_residency_in_Singapore

  • Knowledge
  • Awareness of facts, or competency

    of specific facts, like that the atomic mass of gold is 196.97 u, and generalities, like that the color of leaves of some trees changes in autumn. Because

    Knowledge

    Knowledge

    Knowledge

  • Borsuk–Ulam theorem
  • Theorem in topology

    0 {\displaystyle g(x)=0} then we are done. Otherwise, without loss of generality, g ( x ) > 0. {\displaystyle g(x)>0.} But g ( − x ) < 0. {\displaystyle

    Borsuk–Ulam theorem

    Borsuk–Ulam theorem

    Borsuk–Ulam_theorem

  • Visa requirements for Indian citizens
  • Visa requirement policy for Indian citizen

    countries may have special bilateral arrangements that depart from the generality of their passport validity length policies to shorten the period of passport

    Visa requirements for Indian citizens

    Visa requirements for Indian citizens

    Visa_requirements_for_Indian_citizens

  • Conjugate gradient method
  • Mathematical optimization algorithm

    by x 0 {\displaystyle \mathbf {x} _{0}} (we can assume without loss of generality that x 0 = 0 {\displaystyle \mathbf {x} _{0}=\mathbf {0} } , otherwise

    Conjugate gradient method

    Conjugate gradient method

    Conjugate_gradient_method

  • Hölder's inequality
  • Inequality between integrals in Lp spaces

    from n − 1 {\displaystyle n-1} to n . {\displaystyle n.} Without loss of generality assume that p 1 ≤ ⋯ ≤ p n . {\displaystyle p_{1}\leq \cdots \leq p_{n}

    Hölder's inequality

    Hölder's_inequality

  • Loss aversion
  • Aspect of decision and prospect theories

    (2017); which seems to hold true for time as well. The other is that the generality of the loss aversion pattern is lower than previously thought. David Gal

    Loss aversion

    Loss aversion

    Loss_aversion

  • Orthogonal matrix
  • Real square matrix whose columns and rows are orthogonal unit vectors

    \end{aligned}}} In consideration of the first equation, without loss of generality let p = cos θ, q = sin θ; then either t = −q, u = p or t = q, u = −p.

    Orthogonal matrix

    Orthogonal_matrix

  • Isaac Newton
  • English polymath (1642–1727)

    sense, with his work in relation to the topic being superior, in both generality and flexibility, to any other during his lifetime. His 1671 Method of

    Isaac Newton

    Isaac Newton

    Isaac_Newton

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Online names & meanings

  • Rinshi
  • Girl/Female

    Hindu, Indian

    Rinshi

    Cute

  • Ogin
  • Girl/Female

    Native American

    Ogin

    Wild rose.

  • Hadi
  • Boy/Male

    Indian

    Hadi

    The guide, Director, Leader

  • Mopsus
  • Boy/Male

    Greek

    Mopsus

    A seer.

  • Toti |
  • Boy/Male

    Muslim

    Toti |

    Parrot

  • Diamanta
  • Girl/Female

    Australian, French

    Diamanta

    Diamond

  • SAARU
  • Female

    Finnish

    SAARU

    Pet form of Finnish Saara, SAARU means "noble lady, princess."

  • Bilpa
  • Girl/Female

    Hindu, Indian

    Bilpa

    Flower

  • Ganesvara
  • Boy/Male

    Hindu, Indian

    Ganesvara

    Son of Lord Shiva

  • TONNELI
  • Female

    Swiss

    TONNELI

    , inestimable.

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ABSOLUTE GENERALITY

  • Obsolete
  • v. i.

    To become obsolete; to go out of use.

  • Commune
  • n.

    Absolute municipal self-government.

  • Solute
  • a.

    Soluble; as, a solute salt.

  • Absolutism
  • n.

    Doctrine of absolute decrees.

  • Main
  • a.

    Unqualified; absolute; entire; sheer.

  • Resolute
  • n.

    One who is resolute; hence, a desperado.

  • Absolute
  • a.

    Complete in itself; perfect; consummate; faultless; as, absolute perfection; absolute beauty.

  • Abrenunciation
  • n.

    Absolute renunciation or repudiation.

  • Obsolete
  • a.

    No longer in use; gone into disuse; disused; neglected; as, an obsolete word; an obsolete statute; -- applied chiefly to words, writings, or observances.

  • Absolute
  • a.

    Not immediately dependent on the other parts of the sentence in government; as, the case absolute. See Ablative absolute, under Ablative.

  • Absolve
  • v. t.

    To set free, or release, as from some obligation, debt, or responsibility, or from the consequences of guilt or such ties as it would be sin or guilt to violate; to pronounce free; as, to absolve a subject from his allegiance; to absolve an offender, which amounts to an acquittal and remission of his punishment.

  • Resolute
  • v. t. & i.

    Resolving, or explaining; as, the Resolute Doctor Durand.

  • Solute
  • a.

    Loose; free; liberal; as, a solute interpretation.

  • Absolutely
  • adv.

    In an absolute, independent, or unconditional manner; wholly; positively.

  • Diriment
  • a.

    Absolute.

  • Solute
  • v. t.

    To absolve; as, to solute sin.

  • Solute
  • a.

    Not adhering; loose; -- opposed to adnate; as, a solute stipule.

  • Absolute
  • a.

    Pure; unmixed; as, absolute alcohol.

  • Absolute
  • a.

    Loosed from any limitation or condition; uncontrolled; unrestricted; unconditional; as, absolute authority, monarchy, sovereignty, an absolute promise or command; absolute power; an absolute monarch.

  • Absolute
  • a.

    Viewed apart from modifying influences or without comparison with other objects; actual; real; -- opposed to relative and comparative; as, absolute motion; absolute time or space.