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MONOTONIC FUNCTION

  • Monotonic function
  • Order-preserving mathematical function

    In mathematics, a monotonic function (or monotone function) is a function between ordered sets that preserves or reverses the given order. This concept

    Monotonic function

    Monotonic function

    Monotonic_function

  • Absolutely and completely monotonic functions and sequences
  • absolutely monotonic function and a completely monotonic function are two very closely related concepts. Both imply very strong monotonicity properties

    Absolutely and completely monotonic functions and sequences

    Absolutely_and_completely_monotonic_functions_and_sequences

  • Bernstein's theorem on monotone functions
  • Mathematical theorem

    infinity, and we recover Bernstein's theorem. Absolutely and completely monotonic functions and sequences Choquet's theorem Krein–Milman theorem Bernstein, Serge

    Bernstein's theorem on monotone functions

    Bernstein's_theorem_on_monotone_functions

  • Probability density function
  • Description of continuous random distribution

    {\displaystyle g:\mathbb {R} \to \mathbb {R} } be a monotonic function, then the resulting density function is f Y ( y ) = f X ( g − 1 ( y ) ) | d d y ( g

    Probability density function

    Probability density function

    Probability_density_function

  • Cyclical monotonicity
  • Mathematics concept

    Absolutely and completely monotonic functions and sequences Levin, Vladimir (1 March 1999). "Abstract Cyclical Monotonicity and Monge Solutions for the

    Cyclical monotonicity

    Cyclical_monotonicity

  • Logarithm
  • Mathematical function, inverse of an exponential function

    determined by reverse look up in the same table, since the logarithm is a monotonic function. The product and quotient of two positive numbers c and d were routinely

    Logarithm

    Logarithm

    Logarithm

  • Spearman's rank correlation coefficient
  • Nonparametric measure of rank correlation

    well the relationship between two variables can be described using a monotonic function. The Spearman correlation between two variables is equal to the Pearson

    Spearman's rank correlation coefficient

    Spearman's rank correlation coefficient

    Spearman's_rank_correlation_coefficient

  • List of types of functions
  • inputs. Strict monotonic function: preserves the given order. Real function: a function whose domain is real. Complex function: a function whose domain

    List of types of functions

    List_of_types_of_functions

  • Injective function
  • Function that preserves distinctness

    mathematical functions Injective metric space – Type of metric space Monotonic function – Order-preserving mathematical function Univalent function – Mathematical

    Injective function

    Injective_function

  • Sequence
  • Finite or infinite ordered list of elements

    sequence. This is a special case of the more general notion of a monotonic function. The terms nondecreasing and nonincreasing are often used in place

    Sequence

    Sequence

    Sequence

  • Quasiconvex function
  • Mathematical function with convex lower level sets

    both concave and quasiconvex. Any monotonic function is both quasiconvex and quasiconcave. More generally, a function which decreases up to a point and

    Quasiconvex function

    Quasiconvex function

    Quasiconvex_function

  • Knaster–Tarski theorem
  • Theorem in order and lattice theory

    be a complete lattice and let f : L → L be an order-preserving (monotonic) function with respect to ≤. Then the set of fixed points of f in L forms a

    Knaster–Tarski theorem

    Knaster–Tarski_theorem

  • Interval arithmetic
  • Method for bounding the errors of numerical computations

    [x]_{n}\right)\in [\mathbb {R} ]^{n}.} Interval functions beyond the four basic operators may also be defined. For monotonic functions in one variable, the range of values

    Interval arithmetic

    Interval arithmetic

    Interval_arithmetic

  • Monotone
  • Topics referred to by the same term

    object Monotonic function, a property of a mathematical function Monotonicity of entailment, a property of some logical systems Monotonically increasing

    Monotone

    Monotone

  • Trigonometric functions
  • Functions of an angle

    trigonometric function is monotonic, one can define an inverse function, and this defines inverse trigonometric functions as multivalued functions. To define

    Trigonometric functions

    Trigonometric functions

    Trigonometric_functions

  • Function (mathematics)
  • Association of one output to each input

    value zero for x = 1, is a differentiable function called the natural logarithm. A real function f is monotonic in an interval if the sign of f ( x ) −

    Function (mathematics)

    Function_(mathematics)

  • Sigmoid function
  • Mathematical function having a characteristic S-shaped curve or sigmoid curve

    has a positive derivative at each point. In general, a sigmoid function is monotonic, and has a first derivative which is bell shaped. Conversely, the

    Sigmoid function

    Sigmoid function

    Sigmoid_function

  • Euclidean distance
  • Length of a line segment

    since it allows convex analysis to be used. Since squaring is a monotonic function of non-negative values, minimizing squared distance is equivalent

    Euclidean distance

    Euclidean distance

    Euclidean_distance

  • Diffusion model
  • Technique for the generative modeling of a continuous probability distribution

    increasing monotonic function σ {\displaystyle \sigma } of type R → ( 0 , 1 ) {\displaystyle \mathbb {R} \to (0,1)} , such as the sigmoid function. In that

    Diffusion model

    Diffusion_model

  • Thermal expansion
  • Tendency of matter to change volume in response to a change in temperature

    moving, the higher that body's temperature is. Specifically, it is a monotonic function of the average molecular kinetic energy of a substance. As the energy

    Thermal expansion

    Thermal expansion

    Thermal_expansion

  • Discontinuities of monotone functions
  • Monotone maps have countable discontinuities

    MR 2356043. Gelbaum, Bernard R.; Olmsted, John M. H. (1964), "18: A monotonic function whose points of discontinuity form an arbitrary countable (possibly

    Discontinuities of monotone functions

    Discontinuities_of_monotone_functions

  • Cantor function
  • Continuous function that is not absolutely continuous

    while the function seems like a constant one that cannot grow, it does indeed monotonically grow. It is also called the Cantor ternary function, the Lebesgue

    Cantor function

    Cantor function

    Cantor_function

  • Cubic function
  • Polynomial function of degree 3

    cubic function is strictly monotonic. See the figure for an example of the case Δ0 > 0. The inflection point of a function is where that function changes

    Cubic function

    Cubic function

    Cubic_function

  • Exponential growth
  • Growth of quantities at rate proportional to the current amount

    of exponential topics Logarithmic growth Logistic function Malthusian growth model Monotonic function Power law Menger sponge Moore's law Quadratic growth

    Exponential growth

    Exponential growth

    Exponential_growth

  • Square (algebra)
  • Product of a number by itself

    square function preserves the order of positive numbers: larger numbers have larger squares. In other words, the square is a monotonic function on the

    Square (algebra)

    Square (algebra)

    Square_(algebra)

  • Strict
  • Mathematical property excluding equality

    and equivalence and often occurs in the context of inequality and monotonic functions. It is often attached to a technical term to indicate that the exclusive

    Strict

    Strict

  • Hausdorff moment problem
  • Probability problem

    x^{6}(1-x)^{4}d\mu (x)\geq 0.} Absolutely and completely monotonic functions and sequences Total monotonicity Hausdorff, F. "Summationsmethoden und Momentfolgen

    Hausdorff moment problem

    Hausdorff_moment_problem

  • Item response theory
  • Paradigm for the design, analysis, and scoring of tests

    normally distributed, discrimination in the 2PL model is approximately a monotonic function of the point-biserial correlation. In particular: a i ≅ ρ i t 1 −

    Item response theory

    Item_response_theory

  • Cumulative distribution function
  • Probability that random variable X is less than or equal to x

    cumulative distribution function (CDF) of a real-valued random variable X {\displaystyle X} , or just distribution function of X {\displaystyle X} ,

    Cumulative distribution function

    Cumulative distribution function

    Cumulative_distribution_function

  • Integral of inverse functions
  • Mathematical theorem, used in calculus

    in the previous argument. On the other hand, even though general monotonic functions are differentiable almost everywhere, the proof of the general formula

    Integral of inverse functions

    Integral_of_inverse_functions

  • Floor and ceiling functions
  • Nearest integers from a number

    Floor and ceiling functions In mathematics, the floor function is the function that takes a real number x as input and returns the greatest integer less

    Floor and ceiling functions

    Floor and ceiling functions

    Floor_and_ceiling_functions

  • Probit
  • Statistical function that converts a probability to a standard normal score

    model Multinomial probit Q–Q plot Continuous function Monotonic function Quantile function Sigmoid function Rankit analysis, also developed by Chester Bliss

    Probit

    Probit

    Probit

  • Inequality (mathematics)
  • Mathematical relation making a non-equal comparison

    and >) and — in the case of applying a functionmonotonic functions are limited to strictly monotonic functions. The relations ≤ and ≥ are each other's

    Inequality (mathematics)

    Inequality (mathematics)

    Inequality_(mathematics)

  • Privacy regulation theory
  • privacy that a person achieves. Third, privacy is described as a non-monotonic function. More privacy is not necessarily better. A person seeks an optimal

    Privacy regulation theory

    Privacy_regulation_theory

  • Moment generating function
  • Concept in probability theory and statistics

    theory and statistics, the moment generating function of a real-valued random variable is a generating function that provides an alternative specification

    Moment generating function

    Moment_generating_function

  • Digamma function
  • Mathematical function

    F(x+1)=F(x)+{\frac {1}{x}}} that is monotonic on R+ and satisfies F(1) = −γ. This fact follows immediately from the uniqueness of the Γ function given its recurrence

    Digamma function

    Digamma function

    Digamma_function

  • Horizontal line test
  • Test for the injectivity of a function

    more than once, the function fails the horizontal line test and is not injective. Vertical line test Inverse function Monotonic function Stewart, James (2003)

    Horizontal line test

    Horizontal_line_test

  • Almost everywhere
  • Everywhere except a set of measure zero

    {\displaystyle f(x)=0} almost everywhere. If f : [a, b] → R is a monotonic function, then f is differentiable almost everywhere. If f : R → R is Lebesgue

    Almost everywhere

    Almost everywhere

    Almost_everywhere

  • Correlation coefficient
  • Numerical measure of a statistical relationship between variables

    well the relationship between two variables can be described by a monotonic function. The Kendall tau rank correlation coefficient is a measure of the

    Correlation coefficient

    Correlation_coefficient

  • Information content
  • Quantity in information theory

    self-information is a strictly decreasing monotonic function of the probability, or sometimes called an "antitonic" function. While standard probabilities are

    Information content

    Information_content

  • Weierstrass function
  • Function that is continuous everywhere but differentiable nowhere

    differentiable continuous function proof of existence using Banach's contraction principle. Nowhere monotonic continuous function proof of existence using

    Weierstrass function

    Weierstrass function

    Weierstrass_function

  • Convex function
  • Real function with secant line between points above the graph itself

    function is called convex if the line segment between any two distinct points on the graph of the function lies above or on the graph of the function

    Convex function

    Convex function

    Convex_function

  • Sine and cosine
  • Fundamental trigonometric functions

    derivative test, according to which the monotonicity of a function can be defined as the inequality of function's first derivative greater or less than

    Sine and cosine

    Sine and cosine

    Sine_and_cosine

  • Monotone preferences
  • Economics term

    preferences which are weakly monotonic but not strongly monotonic are those represented by a Leontief utility function. If an agent has monotone preferences

    Monotone preferences

    Monotone_preferences

  • First-fit-decreasing bin packing
  • Computer science algorithm

    {\displaystyle FFD(S,C)} is not a monotonic function of C. Similarly, F F D ( S , C ) {\displaystyle FFD(S,C)} is not a monotonic function of the sizes of items in

    First-fit-decreasing bin packing

    First-fit-decreasing_bin_packing

  • Window function
  • Function used in signal processing

    processing and statistics, a window function (also known as an apodization function or tapering function) is a mathematical function that is zero-valued outside

    Window function

    Window function

    Window_function

  • Maximum likelihood estimation
  • Method of estimating the parameters of a statistical model, given observations

    {\mathcal {L}}_{n}(\theta \,;\mathbf {y} )~.} Since the logarithm is a monotonic function, the maximum of ℓ ( θ ; y ) {\displaystyle \;\ell (\theta \,;\mathbf

    Maximum likelihood estimation

    Maximum_likelihood_estimation

  • Real-valued function
  • Mathematical function that outputs real values

    two L2 functions belongs to L1. Other contexts where real-valued functions and their special properties are used include monotonic functions (on ordered

    Real-valued function

    Real-valued function

    Real-valued_function

  • Abstract interpretation
  • Approach to static program analysis

    sound approximation of the semantics of computer programs, based on monotonic functions over ordered sets, especially lattices. It can be viewed as a partial

    Abstract interpretation

    Abstract_interpretation

  • Piecewise function
  • Function defined by multiple sub-functions

    mathematics, a piecewise function (also called a piecewise-defined function, a hybrid function, or a function defined by cases) is a function whose domain is partitioned

    Piecewise function

    Piecewise function

    Piecewise_function

  • Hull–White model
  • Model of future interest rates

    Hull–White (as today's value of a swaption in the Hull–White model is a monotonic function of today's short rate). Thus knowing how to price caps is also sufficient

    Hull–White model

    Hull–White_model

  • Null set
  • Measurable set whose measure is zero

    strictly monotonic function, so consider g ( x ) = f ( x ) + x . {\displaystyle g(x)=f(x)+x.} Since g {\displaystyle g} is strictly monotonic and continuous

    Null set

    Null set

    Null_set

  • Logistic function
  • S-shaped curve

    rich behavior, with bistability in some parameter range, as well as a monotonic decay to zero, smooth exponential growth, punctuated unlimited growth

    Logistic function

    Logistic function

    Logistic_function

  • Greek diacritics
  • Marks added to letters in Greek

    different orthographies: el-monoton for monotonic Greek. el-polyton for polytonic Greek. While the tónos of monotonic orthography looks similar to the oxeîa

    Greek diacritics

    Greek_diacritics

  • Exponential function
  • Mathematical function, denoted exp(x) or e^x

    x} ⁠. Since the exponential function equals its derivative, this implies that the exponential function is monotonically increasing. Extension of exponentiation

    Exponential function

    Exponential function

    Exponential_function

  • Polygamma function
  • Meromorphic function

    {\displaystyle m=0} , the digamma function, ψ ( x ) = ψ ( 0 ) ( x ) {\displaystyle \psi (x)=\psi ^{(0)}(x)} , is strictly monotonic increasing and strictly concave

    Polygamma function

    Polygamma function

    Polygamma_function

  • Ringing artifacts
  • Form of error in digital signals; spurious signals near sharp transitions

    formally, when an input signal which is monotonic on an interval has output response which is not monotonic. This occurs most severely when the impulse

    Ringing artifacts

    Ringing artifacts

    Ringing_artifacts

  • Monotonic query
  • Examples of non-monotonic queries are aggregation queries, or queries with set difference. Identifying whether a query is monotonic can be crucial for

    Monotonic query

    Monotonic_query

  • Minkowski's question-mark function
  • Function with unusual fractal properties

    ISBN 978-3-540-44141-0, Zbl 1014.11015 Salem, Raphaël (1943), "On some singular monotonic functions which are strictly increasing" (PDF), Transactions of the American

    Minkowski's question-mark function

    Minkowski's question-mark function

    Minkowski's_question-mark_function

  • Cobb–Douglas production function
  • Economic formula of productivity

    normalized to one for a utility function because normalization is a monotonic transformation of the original utility function. Thus, let us define λ = ∑ i

    Cobb–Douglas production function

    Cobb–Douglas production function

    Cobb–Douglas_production_function

  • Integral test for convergence
  • Test for infinite series of monotonous terms for convergence

    integral test for convergence is a method used to test infinite series of monotonic terms for convergence. It was developed by Colin Maclaurin and Augustin-Louis

    Integral test for convergence

    Integral test for convergence

    Integral_test_for_convergence

  • Concave function
  • Negative of a convex function

    differentiable function f is (strictly) concave on an interval if and only if its derivative function f ′ is (strictly) monotonically decreasing on that

    Concave function

    Concave_function

  • Universal law of generalization
  • Theory of cognition

    learned to any stimulus will generalize to any other is an invariant [monotonic function] of the distance between them". Using experimental evidence from both

    Universal law of generalization

    Universal law of generalization

    Universal_law_of_generalization

  • Swish function
  • Mathematical activation function in data analysis

    S2CID 9959057. Misra, Diganta (2019). "Mish: A Self Regularized Non-Monotonic Neural Activation Function". arXiv:1908.08681 [cs.LG]. Hendrycks, Dan; Gimpel, Kevin

    Swish function

    Swish function

    Swish_function

  • Second law of thermodynamics
  • Physical law for entropy and heat

    for a system at constant volume and mole numbers, the entropy is a monotonic function of the internal energy. Nevertheless, this principle of Planck is

    Second law of thermodynamics

    Second law of thermodynamics

    Second_law_of_thermodynamics

  • Rectified linear unit
  • Type of activation function

    is the softplus function. Mish was obtained by experimenting with functions similar to Swish (SiLU, see above). It is non-monotonic (has a "bump") like

    Rectified linear unit

    Rectified linear unit

    Rectified_linear_unit

  • Generalized additive model
  • Statistics models class

    _{p=1}^{n}\phi _{p}(x_{p})\right)} . where Φ {\displaystyle \Phi } is a smooth monotonic function. Writing g {\displaystyle g} for the inverse of Φ {\displaystyle \Phi

    Generalized additive model

    Generalized_additive_model

  • Quantile function
  • Statistical function that defines the quantiles of a probability distribution

    Q(p)=F_{X}^{-1}(p).} In the general case of distribution functions that are not strictly monotonic and therefore do not permit an inverse c.d.f., the quantile

    Quantile function

    Quantile function

    Quantile_function

  • Causal structure
  • Causal relationships between points in a manifold

    oriented if the parameter change is required to be a strictly increasing monotonic function. Smooth regular curves (or paths) in M {\displaystyle M} can be classified

    Causal structure

    Causal_structure

  • Optical transfer function
  • Characteristic of an optical system

    frequency from 1 to 0 (at the diffraction limit); however, the function is often not monotonic. On the other hand, when also the pattern translation is important

    Optical transfer function

    Optical transfer function

    Optical_transfer_function

  • Attenuator (electronics)
  • Type of electronic component

     11_3-11_5 Large positive numbers means loss is large. The loss is a monotonic function of the impedance ratio. Higher ratios require higher loss. This is

    Attenuator (electronics)

    Attenuator (electronics)

    Attenuator_(electronics)

  • Internal energy
  • Energy contained within a system

    U. It expresses the entropy representation. Each cardinal function is a monotonic function of each of its natural or canonical variables. Each provides

    Internal energy

    Internal energy

    Internal_energy

  • Thermodynamic temperature
  • Measure of temperature relative to absolute zero

    ratio of heat exchanged is a function of the respective temperatures at which they occur. We can choose any monotonic function for our g ( T ) {\displaystyle

    Thermodynamic temperature

    Thermodynamic temperature

    Thermodynamic_temperature

  • Graph property
  • Property of graphs that depends only on abstract structure

    hereditary, monotone, or minor-closed if the function formalizing the invariant forms a monotonic function from the corresponding partial order on graphs

    Graph property

    Graph property

    Graph_property

  • Hopfield network
  • Form of artificial neural network

    neuron i {\displaystyle i} , and V i {\displaystyle V_{i}} being a monotonic function of an input current. The dynamics became expressed as a set of first-order

    Hopfield network

    Hopfield_network

  • Chebyshev's inequality
  • Bound on probability of a random variable being far from its mean

    R {\displaystyle f,g:[a,b]\to \mathbb {R} } are two monotonic functions of the same monotonicity, then 1 b − a ∫ a b f ( x ) g ( x ) d x ≥ [ 1 b − a ∫

    Chebyshev's inequality

    Chebyshev's_inequality

  • Nonparametric statistics
  • Type of statistical analysis

    coefficient: measures statistical dependence between two variables using a monotonic function. Squared ranks test: tests equality of variances in two or more samples

    Nonparametric statistics

    Nonparametric_statistics

  • Matroid rank
  • Maximum size of an independent set of the matroid

    r(B)\leq r(E)} . That is, the rank is a monotonic function. r ( A ) ≤ | A | {\displaystyle r(A)\leq |A|} . The rank function may be used to determine the other

    Matroid rank

    Matroid rank

    Matroid_rank

  • Cox's theorem
  • Derivation of the laws of probability theory

    the function g {\displaystyle g} is an associative binary operation. Additionally, Cox postulates the function g {\displaystyle g} to be monotonic. All

    Cox's theorem

    Cox's_theorem

  • Matroid
  • Abstraction of linear independence of vectors

    ( E ) {\displaystyle r(A)\leq r(B)\leq r(E)} . That is, rank is a monotonic function. These properties can be used as one of the alternative definitions

    Matroid

    Matroid

  • Utility
  • Concept in economics and decision theory

    monotonic) transformation. This means that the ordinal preference induced by these functions is the same (although they are two different functions)

    Utility

    Utility

  • Hilbert–Huang transform
  • Signal analysis tool

    The sifting process finally stops when the residue, rn, becomes a monotonic function from which no more IMF can be extracted. From the above equations

    Hilbert–Huang transform

    Hilbert–Huang_transform

  • Modern Hopfield network
  • Neural networks

    neuron i {\displaystyle i} , and V i {\displaystyle V_{i}} being a monotonic function of an input current. The dynamics became expressed as a set of first-order

    Modern Hopfield network

    Modern_Hopfield_network

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

    {\frac {h(x)}{x^{k}}}} (it converges rapidly, as the derivative is a monotonic function). One can increase the number of existing R k {\displaystyle R_{k}}

    Geometrical properties of polynomial roots

    Geometrical_properties_of_polynomial_roots

  • Harmonic function
  • Functions in mathematics

    the theory of stochastic processes, a harmonic function is a twice continuously differentiable function ⁠ f : U → R {\displaystyle f:U\to \mathbb {R} }

    Harmonic function

    Harmonic function

    Harmonic_function

  • Methane clumped isotopes
  • Methane molecules that contain two or more rare isotopes

    internal isotopic equilibrium are predicted and verified to vary as monotonic functions of temperature of equilibration as follows: Δ 18 = − 0.0117 ( 10

    Methane clumped isotopes

    Methane_clumped_isotopes

  • Pairing function
  • Function uniquely mapping two numbers into a single number

    {\displaystyle \pi (x,y):={\frac {x^{2}+x+2xy+3y+y^{2}}{2}}} . It is also strictly monotonic with respect to each argument, that is, for all k 1 , k 1 ′ , k 2 , k

    Pairing function

    Pairing_function

  • Monotonicity (mechanism design)
  • job-scheduling, the makespan-minimization social-choice function is not strongly-monotonic nor weakly-monotonic. Indeed, it cannot be implemented by a truthful

    Monotonicity (mechanism design)

    Monotonicity_(mechanism_design)

  • L pad
  • Impedance matching circuit element

    resistors. Large positive numbers means loss is large. The loss is a monotonic function to the impedance ratio. Higher ratios require higher loss. Speaker

    L pad

    L pad

    L_pad

  • List of largest ships by gross tonnage
  • volumes in order to serve their duties. Gross tonnage is a monotonic and 1-to-1 function of the ship's internal structural volume. It does not include

    List of largest ships by gross tonnage

    List_of_largest_ships_by_gross_tonnage

  • Glossary of calculus
  • examines a function's monotonic properties (where the function is increasing or decreasing) focusing on a particular point in its domain. If the function "switches"

    Glossary of calculus

    Glossary_of_calculus

  • Isotonic regression
  • Type of numerical analysis

    such as the linearity imposed by linear regression, as long as the function is monotonic increasing. Another application is nonmetric multidimensional scaling

    Isotonic regression

    Isotonic regression

    Isotonic_regression

  • Catalan number
  • Recursive integer sequence

    the number of monotonic lattice paths along the edges of a grid with n × n square cells, which do not pass above the diagonal. A monotonic path is one which

    Catalan number

    Catalan number

    Catalan_number

  • Population monotonicity
  • Principle of allocation

    pieces may be disconnected, any function that maximizes a concave welfare function (a monotonically-increasing function of the utilities) is PM. This holds

    Population monotonicity

    Population_monotonicity

  • Sigma-additive set function
  • Mapping function

    In mathematics, an additive set function is a function μ \mu mapping sets to numbers, with the property that its value on a union of two disjoint sets

    Sigma-additive set function

    Sigma-additive_set_function

  • Quasi-arithmetic mean
  • Generalization of means

    )=x~.} Monotonicity:   M f   {\displaystyle \ M_{f}\ } is monotonic in each of its arguments (since   f   {\displaystyle \ f\ } is monotonic). Continuity:

    Quasi-arithmetic mean

    Quasi-arithmetic_mean

  • Roger Shepard
  • American psychologist (1929–2022)

    learned to any stimulus will generalize to any other is an invariant monotonic function of the distance between them. To a good approximation, this probability

    Roger Shepard

    Roger Shepard

    Roger_Shepard

  • Order theory
  • Branch of mathematics

    posets with least element, it may seem reasonable to consider only monotonic functions that preserve this element, i.e. which map least elements to least

    Order theory

    Order_theory

  • Odds ratio
  • Statistic quantifying the association between two events

    {\hat {\pi }}} is the maximum likelihood estimate of π, and ψ is a monotonic function of π ^ {\displaystyle {\hat {\pi }}} . It follows that ψ ^ {\displaystyle

    Odds ratio

    Odds_ratio

  • Independent component analysis
  • Signal processing computational method

    to evaluate. As the logarithm is a monotonic function, the W {\displaystyle \mathbf {W} } that maximizes the function L ( W ) {\displaystyle \mathbf {L(W)}

    Independent component analysis

    Independent_component_analysis

AI & ChatGPT searchs for online references containing MONOTONIC FUNCTION

MONOTONIC FUNCTION

AI search references containing MONOTONIC FUNCTION

MONOTONIC FUNCTION

  • Genki
  • Boy/Male

    Buddhist, Indian, Japanese

    Genki

    Mysterious Function

    Genki

  • AMENHERATF
  • Male

    Egyptian

    AMENHERATF

    , the son of the functionary Heknofre.

    AMENHERATF

  • Jenner
  • Surname or Lastname

    English (chiefly Kent and Sussex)

    Jenner

    English (chiefly Kent and Sussex) : occupational name for a designer or engineer, from a Middle English reduced form of Old French engineor ‘contriver’ (a derivative of engaigne ‘cunning’, ‘ingenuity’, ‘stratagem’, ‘device’). Engineers in the Middle Ages were primarily designers and builders of military machines, although in peacetime they might turn their hands to architecture and other more pacific functions.German : from the Latin personal name Januarius (see January 1). Jänner is a South German word for ‘January’, and so it is possible that this is one of the surnames acquired from words denoting months of the year, for example by converts who had been baptized in that month, people who were born or baptized in that month, or people whose taxes were due in January.

    Jenner

  • KAFH-EN-MA-NOFRE
  • Male

    Egyptian

    KAFH-EN-MA-NOFRE

    , a high Egyptian functionary.

    KAFH-EN-MA-NOFRE

  • Fuller
  • Surname or Lastname

    English

    Fuller

    English : occupational name for a dresser of cloth, Old English fullere (from Latin fullo, with the addition of the English agent suffix). The Middle English successor of this word had also been reinforced by Old French fouleor, foleur, of similar origin. The work of the fuller was to scour and thicken the raw cloth by beating and trampling it in water. This surname is found mostly in southeast England and East Anglia. See also Tucker and Walker.In a few cases the name may be of German origin with the same form and meaning as 1 (from Latin fullare).Americanized version of French Fournier.Samuel Fuller (1589–1633), born in Redenhall, Norfolk, England, was among the Pilgrim Fathers who sailed on the Mayflower in 1620. He was a deacon of the church and until his death functioned as Plymouth Colony’s physician.

    Fuller

  • ANIEI
  • Male

    Egyptian

    ANIEI

    , an Egyptian functionary.

    ANIEI

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  • Biblical

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  • ANKHSNEF
  • Male

    Egyptian

    ANKHSNEF

    , an Egyptian functionary.

    ANKHSNEF

  • VIRIDOMARUS
  • Male

    Celtic

    VIRIDOMARUS

    , great justiciary, or functionary.

    VIRIDOMARUS

  • Catt
  • Surname or Lastname

    English

    Catt

    English : nickname from the animal, Middle English catte ‘cat’. The word is found in similar forms in most European languages from very early times (e.g. Gaelic cath, Slavic kotu). Domestic cats were unknown in Europe in classical times, when weasels fulfilled many of their functions, for example in hunting rodents. They seem to have come from Egypt, where they were regarded as sacred animals.English : from a medieval female personal name, a short form of Catherine.Variant spelling of German and Dutch Katt.

    Catt

  • KHEN-TA
  • Male

    Egyptian

    KHEN-TA

    , Functionary of the Interior.

    KHEN-TA

  • ASESKAFANKH
  • Male

    Egyptian

    ASESKAFANKH

    , a great functionary.

    ASESKAFANKH

  • Gates
  • Surname or Lastname

    English

    Gates

    English : topographic name for someone who lived by the gates of a medieval walled town. The Middle English singular gate is from the Old English plural, gatu, of geat ‘gate’ (see Yates). Since medieval gates were normally arranged in pairs, fastened in the center, the Old English plural came to function as a singular, and a new Middle English plural ending in -s was formed. In some cases the name may refer specifically to the Sussex place Eastergate (i.e. ‘eastern gate’), known also as Gates in the 13th and 14th centuries, when surnames were being acquired.Americanized spelling of German Götz (see Goetz).Translated form of French Barrière (see Barriere).In New England, Gates was the preferred English version of the name of an extensive French family, called Barrière dit Langevin.

    Gates

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Online names & meanings

  • Yuval | யுவல
  • Boy/Male

    Tamil

    Yuval | யுவல

    Brook

  • Anaka
  • Boy/Male

    Indian, Sanskrit

    Anaka

    Without Weakness

  • Ebbe
  • Boy/Male

    British, Danish, English, German, Scandinavian, Swedish

    Ebbe

    Divine Bear; Strong Boar; Brave Boar

  • Nimeesh
  • Boy/Male

    Indian, Malayalam

    Nimeesh

    Momentary

  • Vermond
  • Boy/Male

    Indian, Japanese

    Vermond

    Jungle

  • Citta
  • Boy/Male

    British, English, Indian, Sanskrit

    Citta

    Thought; Mind; Intellect

  • Burruss
  • Surname or Lastname

    English

    Burruss

    English : unexplained; perhaps a variant of Burrows. Compare Burris.

  • Lamya | لامیا
  • Girl/Female

    Muslim

    Lamya | لامیا

    Dark lipped

  • Nivrutt
  • Boy/Male

    Gujarati, Indian, Kannada

    Nivrutt

    Separation from World

  • Hrihoriy
  • Boy/Male

    Hindu, Indian

    Hrihoriy

    Variation of Lord Vishnu

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Other words and meanings similar to

MONOTONIC FUNCTION

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MONOTONIC FUNCTION

  • Monotonist
  • n.

    One who talks in the same strain or on the same subject until weariness is produced.

  • Monotony
  • n.

    Any irksome sameness, or want of variety.

  • Monogenic
  • a.

    Producing only one kind of germs, or young; developing only in one way.

  • Monatomic
  • adv.

    Consisting of, or containing, one atom; as, the molecule of mercury is monatomic.

  • Montanic
  • n.

    Of or pertaining to mountains; consisting of mountains.

  • Monogenistic
  • a.

    Monogenic.

  • Monotonical
  • a.

    Of, pertaining to, or uttered in, a monotone; monotonous.

  • Monotypic
  • a.

    Having but one type; containing but one representative; as, a monotypic genus, which contains but one species.

  • Monotype
  • a.

    Alt. of Monotypic

  • Monophonic
  • a.

    Single-voiced; having but one part; as, a monophonic composition; -- opposed to polyphonic.

  • Monotone
  • n.

    The utterance of successive syllables, words, or sentences, on one unvaried key or line of pitch.

  • Monodical
  • a.

    For one voice; monophonic.

  • Monatomic
  • adv.

    Having the equivalence or replacing power of an atom of hydrogen; univalent; as, the methyl radical is monatomic.

  • Monogenic
  • a.

    Of or pertaining to monogenesis.

  • Monotony
  • n.

    A frequent recurrence of the same tone or sound, producing a dull uniformity; absence of variety, as in speaking or singing.

  • Sameness
  • n.

    Hence, want of variety; tedious monotony.

  • Monotone
  • n.

    A single unvaried tone or sound.

  • Monotonic
  • a.

    Alt. of Monotonical

  • Inflection
  • n.

    A departure from the monotone, or reciting note, in chanting.

  • Monotonous
  • a.

    Uttered in one unvarying tone; continued with dull uniformity; characterized by monotony; without change or variety; wearisome.