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Mapping function
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 equals the
Sigma-additive_set_function
Algebraic structure of set algebra
of a statistical trial or experiment Sigma-additive set function – Mapping function Sigma-ring – Family of sets closed under countable unions Elstrodt
Σ-algebra
Generalization of mass, length, area and volume
∈ Σ , μ ( E ) ≥ 0 {\displaystyle E\in \Sigma ,\ \ \mu (E)\geq 0} Countable additivity (or σ-additivity): For all countable collections { E k } k =
Measure_(mathematics)
Topics referred to by the same term
addition operation Additive set-function see Sigma additivity Additive category, a preadditive category with finite biproducts Additive inverse, an arithmetic
Additive
Function from sets to numbers
mathematics, especially measure theory, a set function is a function whose domain is a family of subsets of some given set and that (usually) takes its values
Set_function
Cadlag in probability theory
{B(\alpha _{t}+i\sigma _{t}u,\beta _{t}-i\sigma u)}{B(\alpha _{t},\beta _{t})}}\right)^{\delta _{t}}e^{i\mu _{t}u}\;\;.} Two subcases of additive logistic process
Additive_process
Statistics models class
generalized additive model (GAM) is a generalized linear model in which the linear response variable depends linearly on unknown smooth functions of some
Generalized_additive_model
Statistical regression model
In statistics, an additive model (AM) is a nonparametric regression method. It was suggested by Jerome H. Friedman and Werner Stuetzle (1981) and is an
Additive_model
Class of convex shapes
an atom-free vector-valued sigma-additive set function. Here, a function from a family of sets to vectors is sigma-additive when the family is closed under
Zonoid
Method for converting signals between digital and analog
Delta-sigma (ΔΣ; or sigma-delta, ΣΔ) modulation is an oversampling method for encoding signals into low bit depth digital signals at a very high sample-frequency
Delta-sigma_modulation
Property of certain measures on topological spaces
field of measure theory, τ-additivity is a certain property of measures on topological spaces. A measure or set function μ {\displaystyle \mu } on a
Tau_additivity
not a result. A cylinder set measure can be intuitively understood as defining a finitely additive function on the cylinder sets of the topological vector
Cylinder_set_measure
Set of real numbers that is not Lebesgue measurable
However, the closest generalization to mass must have the property of sigma additivity, which leads us to the Lebesgue measure. It assigns a measure of b
Vitali_set
Family of probability distributions
models are both additive and reproductive; we thus have the duality transformation Y ↦ Z = Y / σ 2 . {\displaystyle Y\mapsto Z=Y/\sigma ^{2}.} A third
Tweedie_distribution
Topics referred to by the same term
Harish-Chandra's σ function Weierstrass sigma function Sigma additivity Sigma (album) Sigma (DJs), a British drum and bass duo Universal Sigma, a Japanese record
Sigma_(disambiguation)
Probability distribution
cumulative distribution function is F X ( x ) = Φ ( ln x − μ σ ) {\displaystyle F_{X}(x)=\Phi {\left({\frac {\ln x-\mu }{\sigma }}\right)}} where Φ {\displaystyle
Log-normal_distribution
Statistics function
{y-\mu }{\sigma }}} . Other definitions of the Q-function, all of which are simple transformations of the normal cumulative distribution function, are also
Q-function
Function whose domain is the positive integers
is no prime number that divides both of them. Then an arithmetic function a is additive if a(mn) = a(m) + a(n) for all coprime natural numbers m and n;
Arithmetic_function
Concept in economics
In economics, additive utility is a cardinal utility function with the sigma additivity property. Additivity (also called linearity or modularity) means
Additive_utility
Class of Banach spaces
{\displaystyle ba(\Sigma )} of an algebra of sets Σ {\displaystyle \Sigma } is the Banach space consisting of all bounded and finitely additive signed measures
Ba_space
Theorem extending pre-measures to measures
{\displaystyle \sigma } -finite), and moreover that it does not fail to satisfy the sigma-additivity of the original function. For a given set Ω , {\displaystyle
Carathéodory's extension theorem
Carathéodory's_extension_theorem
Mathematical term; concerning axioms used to derive theorems
logical structure, used also in theoretical computer science. It consists of a set of formal statements known as axioms that are used for the logical deduction
Axiomatic_system
Measure of local oscillation behavior
E\in \Sigma } Definition 1.3. The variation (also called absolute variation) of the signed measure μ {\displaystyle \mu } is the set function | μ | (
Total_variation
Points with no three in a line
cap set problem is the problem of finding the size of the largest possible cap set, as a function of n {\displaystyle n} . The first few cap set sizes
Cap_set
club set stratified A formula of set theory is stratified if and only if there is a function σ {\displaystyle \sigma } which sends each variable appearing
Glossary_of_set_theory
Concept in real analysis
differentiable function if and only if it is a meagre F σ {\displaystyle F_{\sigma }} set. In particular, there exist differentiable functions whose derivatives
Continuously differentiable function of a single real variable
Continuously_differentiable_function_of_a_single_real_variable
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
Property of some mathematical functions
particularly norms and square roots. Additive maps are special cases of subadditive functions. A subadditive function is a function f : A → B {\displaystyle f\colon
Subadditivity
Designing products to facilitate manufacturing
of the given additive manufacturing machine, material, and process (for example, less than 70 degrees from vertical). Design for Six Sigma Design for X
Design_for_manufacturability
Fundamental theorem in probability theory and statistics
{N}}\left(0,\sigma ^{2}\right).} In the case σ > 0 , {\displaystyle \sigma >0,} convergence in distribution means that the cumulative distribution functions of
Central_limit_theorem
Nineteenth letter in the Greek alphabet
function τ(n) related to the divisor function σ(n), also sometimes called Ramanujan's tau function. "DLMF: §27.14 Unrestricted Partitions ‣ Additive Number
Tau
Mathematical model of ferromagnetism in statistical mechanics
σ ) {\displaystyle Z_{\beta }=\sum _{\sigma }e^{-\beta H(\sigma )}} is the partition function. For a function f {\displaystyle f} of the spins ("observable")
Ising_model
Average uncertainty in variable's states
properties of entropy as a function of random variables (subadditivity and additivity), rather than the properties of entropy as a function of the probability
Entropy_(information_theory)
Function equal to the product of its values on coprime factors
ω ( n ) {\displaystyle \gamma (n)=(-1)^{\omega (n)}} , where the additive function ω ( n ) {\displaystyle \omega (n)} is the number of distinct primes
Multiplicative_function
Family closed under subsets and countable unions
algebra 𝜎-ring – Family of sets closed under countable unions Sigma additivity – Mapping functionPages displaying short descriptions of redirect targets Bauer
Sigma-ideal
Function spaces generalizing finite-dimensional p norm spaces
{\displaystyle A_{j}\in \Sigma } has finite measure and 1 A j {\displaystyle {\mathbf {1} }_{A_{j}}} is the indicator function of the set A j , {\displaystyle
Lp_space
Probability distribution
probability density function is f ( x ) = 1 2 π σ 2 exp ( − ( x − μ ) 2 2 σ 2 ) . {\displaystyle f(x)={\frac {1}{\sqrt {2\pi \sigma ^{2}}}}\exp {\left(-{\frac
Normal_distribution
Statistical measure of how far values spread from their average
variable with itself, and it is often represented by σ 2 {\displaystyle \sigma ^{2}} , s 2 {\displaystyle s^{2}} , Var ( X ) {\displaystyle \operatorname
Variance
Integral using products instead of sums
which are sigma-additive set functions. However, the Type I integral is not multiplicative as a functional. Given two product-integrable functions f , g
Product_integral
Everywhere except a set of measure zero
everywhere in X {\displaystyle X} if there exists a measurable set N ∈ Σ {\displaystyle N\in \Sigma } with μ ( N ) = 0 {\displaystyle \mu (N)=0} , and all x
Almost_everywhere
Axiom of set theory
{\displaystyle (\forall x^{\sigma })(\exists y^{\tau })R(x,y)\to (\exists f^{\sigma \to \tau })(\forall x^{\sigma })R(x,f(x)).} Unlike in set theory, the axiom
Axiom_of_choice
Process of finding a spatial transformation that aligns two point clouds
log-likelihood function, i.e. the cost function: Ignoring constants independent of θ {\displaystyle \theta } and σ {\displaystyle \sigma } , Equation (cpd
Point-set_registration
Four-dimensional number system
-i\,\sigma _{1}=-\sigma _{2}\,\sigma _{3},\quad \mathbf {j} \mapsto -i\,\sigma _{2}=-\sigma _{3}\,\sigma _{1},\quad \mathbf {k} \mapsto -i\,\sigma _{3}=-\sigma
Quaternion
Set of probability distributions
=A'(\theta )\,,\quad \operatorname {Var} [Y]=\sigma ^{2}A''(\theta )=\sigma ^{2}V(\mu )\,\!,} with unit variance function V ( μ ) = A ″ ( ( A ′ ) − 1 ( μ ) ) {\displaystyle
Exponential_dispersion_model
Mathematical series
form a ring Ω, indeed an R-algebra, with the zero function as additive zero element and the function δ defined by δ(1) = 1, δ(n) = 0 for n > 1 as multiplicative
Dirichlet_series
Left-invariant (or right-invariant) measure on locally compact topological group
limit exists follows using Tychonoff's theorem. The function μ A {\displaystyle \mu _{A}} is additive on disjoint compact subsets of G {\displaystyle G}
Haar_measure
Generalization of a measure
additive, and the measure may even be identically zero even if the content is not. First restrict the content to compact sets. This gives a function λ
Content_(measure_theory)
Probability distribution
function is f ( x ∣ ν , σ ) = x σ 2 exp ( − ( x 2 + ν 2 ) 2 σ 2 ) I 0 ( x ν σ 2 ) H ( x ) , {\displaystyle f(x\mid \nu ,\sigma )={\frac {x}{\sigma ^{2}}}\exp
Rice_distribution
Algebraic ring that need not have additive negative elements
which the additive monoid is a complete monoid, meaning that it has an infinitary sum operation Σ I {\displaystyle \Sigma _{I}} for any index set I {\displaystyle
Semiring
Family of sets closed under countable unions
In mathematics, a nonempty collection of sets is called a 𝜎-ring (pronounced sigma-ring) if it is closed under countable union and relative complementation
Sigma-ring
Process of mapping a continuous set to a countable set
denotes the ceiling function). The essential property of a quantizer is having a countable set of possible output values smaller than the set of possible input
Quantization (signal processing)
Quantization_(signal_processing)
Measure of quantum entanglement in quantum mechanics
measures. is additive on tensor products: E N ( ρ ⊗ σ ) = E N ( ρ ) + E N ( σ ) {\displaystyle E_{N}(\rho \otimes \sigma )=E_{N}(\rho )+E_{N}(\sigma )} is not
Negativity (quantum mechanics)
Negativity_(quantum_mechanics)
Measure of linear correlation
with an additive normal noise (i.e., y= a + bx + e), then a standard error associated to the correlation is σ r ≈ 1 − r 2 n {\displaystyle \sigma _{r}\approx
Pearson correlation coefficient
Pearson_correlation_coefficient
f} is subadditive. The maximum of additive set functions is subadditive (dually, the minimum of additive functions is superadditive). Formally, for each
Subadditive_set_function
Notion in measure theory
level sets of a function. Theorem. Suppose ( X , Σ , μ ) {\displaystyle (X,\Sigma ,\mu )} is complete. Then ( X , Σ , μ ) {\displaystyle (X,\Sigma ,\mu
Lifting_theory
Mathematical model for stochastic processes
{{Var}(Y\mid X)=\sigma ^{2}(\mu )}}} , as a function of the conditional mean, E ( Y ∣ X ) = μ {\displaystyle {\rm {{E}(Y\mid X)=\mu }}} . The link function g {\displaystyle
Generalized functional linear model
Generalized_functional_linear_model
Theoretical object in mathematics
not zero. Deitmar suggested that F1 should be found by forgetting the additive structure of a ring and focusing on the multiplication. Toën and Vaquié
Field_with_one_element
Probability distribution
by chance. Therefore, the function A(t | ν) can be used when testing whether the difference between the means of two sets of data is statistically significant
Student's_t-distribution
Set of statistical processes for estimating the relationships among variables
a function (regression function) of X i {\displaystyle X_{i}} and β {\displaystyle \beta } , with e i {\displaystyle e_{i}} representing an additive error
Regression_analysis
All numbers between two given numbers
{X}}-2\sigma _{\bar {X}}\leq \mu \leq {\bar {X}}+2\sigma _{\bar {X}})\approx 0.95.} If the value of the standard deviation σ X ¯ {\displaystyle \sigma _{\bar
Interval_(mathematics)
Generalization of finite measure to Banach spaces
countably additive functions taking values respectively on the real interval [ 0 , ∞ ) , {\displaystyle [0,\infty ),} the set of real numbers, and the set of
Vector_measure
Set function that is a precursor to a measure
measure" and "set function", respectively. Outer measures are not, in general, measures, since they may fail to be σ {\displaystyle \sigma } -additive.) Hahn-Kolmogorov
Pre-measure
Iterative method for finding maximum likelihood estimates in statistical models
{\mu }}_{1},{\boldsymbol {\mu }}_{2},\Sigma _{1},\Sigma _{2}{\big )},} where the incomplete-data likelihood function is L ( θ ; x ) = ∏ i = 1 n ∑ j = 1 2
Expectation–maximization algorithm
Expectation–maximization_algorithm
Generalized notion of measure in mathematics
(X,\Sigma )} (that is, a set X {\displaystyle X} with a σ-algebra Σ {\displaystyle \Sigma } on it), an extended signed measure is a set function μ : Σ
Signed_measure
Concept in measure theory
\mu } is called a σ {\displaystyle \sigma } -finite measure if the set X {\displaystyle X} is σ {\displaystyle \sigma } -finite. A finite measure, for instance
Σ-finite_measure
Branch of statistics to estimate models based on measured data
{\displaystyle A} with additive white Gaussian noise (AWGN) w [ n ] {\displaystyle w[n]} with zero mean and known variance σ 2 {\displaystyle \sigma ^{2}} (i.e.
Estimation_theory
Concept in mathematics
E\in \Sigma .} In particular, the set function E ↦ ∫ E f d μ {\displaystyle E\mapsto \int _{E}f\,\mathrm {d} \mu } defines a countably-additive B {\displaystyle
Bochner_integral
Representation of a type of random process
(X_{t+n}X_{t})-\mu ^{2}={\frac {\sigma _{\varepsilon }^{2}}{1-\varphi ^{2}}}\,\,\varphi ^{|n|}.} It can be seen that the autocovariance function decays with a decay
Autoregressive_model
Mathematical construction used in homotopy theory
simplicial set X are the images in that simplicial set of the morphisms σ n , 0 , … , σ n , n : [ n + 1 ] → [ n ] {\displaystyle \sigma ^{n,0},\dotsc ,\sigma ^{n
Simplicial_set
Subject in mathematics
{\displaystyle \nu :{\mathcal {E}}(X,G)\to \mathbb {R} +} is a σ-additive function, i.e. ν {\displaystyle \nu } is a measure. Let Γ ⊂ X ∗ {\displaystyle
Measure theory in topological vector spaces
Measure_theory_in_topological_vector_spaces
Method of data analysis
\mathbf {\Sigma } ^{\mathsf {T}}\mathbf {U} ^{\mathsf {T}}\mathbf {U} \mathbf {\Sigma } \mathbf {W} ^{\mathsf {T}}\\&=\mathbf {W} \mathbf {\Sigma } ^{\mathsf
Principal_component_analysis
\Sigma } is a σ {\displaystyle \sigma } -algebra of sets. Ξ {\displaystyle \Xi } is an algebra of sets (for spaces only requiring finite additivity, such
List_of_Banach_spaces
Class of statistical models
_{ij}} is a random variable describing additive noise. An example of such a model with an exponential mean function fitted to longitudinal measurements of
Nonlinear_mixed-effects_model
Function which is integrable on its domain
set in the Euclidean space R n {\textstyle \mathbb {R} ^{n}} and f : Ω → C {\textstyle f:\Omega \to {\mathbb {C}}} be a Lebesgue measurable function.
Locally_integrable_function
Solid mechanics theory
{\displaystyle d{\boldsymbol {\sigma }}:{\frac {\partial f}{\partial {\boldsymbol {\sigma }}}}<0\,.} Strain decomposition: The additive decomposition of the strain
Flow_plasticity_theory
Mathematical statistics distance measure
reality from a model may be estimated, to within a constant additive term, by a function of the deviations observed between data and the model's predictions
Kullback–Leibler_divergence
Mathematical function, inverse of an exponential function
Press, sections 1, 13, ISBN 978-0-691-14134-3 Devlin, Keith (2004), Sets, functions, and logic: an introduction to abstract mathematics, Chapman & Hall/CRC
Logarithm
Mathematical construction relating to infinite-dimensional spaces
extend to a countably additive measure on the σ {\displaystyle \sigma } -algebra generated by the collection of cylinder sets in H {\displaystyle H}
Abstract_Wiener_space
Measure with complex values
{\displaystyle (X,\Sigma )} is a complex-valued function μ : Σ → C {\displaystyle \mu :\Sigma \to \mathbb {C} } that is sigma-additive. In other words,
Complex_measure
Differential equations involving stochastic processes
] → R n × m ; {\displaystyle \sigma :\mathbb {R} ^{n}\times [0,T]\to \mathbb {R} ^{n\times m};} be measurable functions for which there exist constants
Stochastic differential equation
Stochastic_differential_equation
Type of group in abstract algebra
over any set is the group whose elements are all the bijections from the set to itself, and whose group operation is the composition of functions. In particular
Symmetric_group
Antioxidant
categories in catalogues and databases, such as food additive, household product ingredient, industrial additive, personal care product and cosmetic ingredient
Butylated_hydroxytoluene
Notion in statistics
\theta _{m}}}\Sigma ^{-1}{\frac {\partial \mu }{\partial \theta _{n}}}+{\frac {1}{2}}\operatorname {tr} \left(\Sigma ^{-1}{\frac {\partial \Sigma }{\partial
Fisher_information
Method of mathematical integration
simple function can be written in different ways as a linear combination of indicator functions, but the integral will be the same by the additivity of measures
Lebesgue_integral
Mode of convergence of an infinite series
real-valued function ‖ ⋅ ‖ : G → R + {\textstyle \|\cdot \|:G\to \mathbb {R} _{+}} on an abelian group G {\displaystyle G} (written additively, with identity
Absolute_convergence
Function that "converges" to periodicity
not quasiperiodic. Additive synthesis Aperiodic function Computer music Fourier series Harmonic series (music) Quasiperiodic function Quasiperiodic tiling
Almost_periodic_function
Structure-preserving map between two algebraic structures of the same type
{\displaystyle \Sigma _{1}} and Σ 2 {\displaystyle \Sigma _{2}} , a function h : Σ 1 ∗ → Σ 2 ∗ {\displaystyle h\colon \Sigma _{1}^{*}\to \Sigma _{2}^{*}} such
Homomorphism
Signal processing phenomenon
noise where the noise amplitude scales with the signal's intensity. Unlike additive noise, which is independent of the signal, multiplicative noise complicates
Multiplicative_noise
Branch of statistics mathematics
{\displaystyle \mu } and Σ {\displaystyle \Sigma } are continuous functions and then the covariance function Σ {\displaystyle \Sigma } defines a covariance operator
Functional_data_analysis
Definition in quantum information theory
to be a non-additive measure of entanglement. That is, there are bipartite quantum states ρ A B , σ A B {\displaystyle \rho _{AB},\sigma _{AB}} such that
Entanglement_of_formation
Set of cryptographic hash functions
SHA-512 are hash functions whose digests are eight 32-bit and 64-bit words, respectively. They use different shift amounts and additive constants, but their
SHA-2
Set theory concept
exists a κ {\displaystyle \kappa } -additive, non-trivial, 0-1-valued measure μ {\displaystyle \mu } on the power set of κ {\displaystyle \kappa } . Here
Measurable_cardinal
Mathematical function
of measurable sets and countably additive measures. Carathéodory's work on outer measures found many applications in measure-theoretic set theory (outer
Outer_measure
1932 book by John von Neumann
recover additivity when averaging over the hidden parameters. For example, for a spin-1/2 system, measurements of ( σ x + σ y ) {\displaystyle (\sigma _{x}+\sigma
Mathematical Foundations of Quantum Mechanics
Mathematical_Foundations_of_Quantum_Mechanics
Minimal measurable set with positive measure
{\displaystyle (X,\Sigma )} and a measure μ {\displaystyle \mu } on that space, a set A ⊂ X {\displaystyle A\subset X} in Σ {\displaystyle \Sigma } is called
Atom_(measure_theory)
Mathematical algorithms
{\displaystyle St(x+\lambda \Omega )=St(x)+\lambda St(\Omega )} . Super-additive: S t ( K ) + S t ( U ) ⊂ S t ( K + U ) {\displaystyle St(K)+St(U)\subset
Symmetrization_methods
disjoint union of sets. − (minus sign) 1. Denotes subtraction and is read as minus; for example, 3 − 2. 2. Denotes the additive inverse and is read
Glossary of mathematical symbols
Glossary_of_mathematical_symbols
Algebraic structure with an associative operation and an identity element
in several branches of mathematics. The functions from a set into itself form a monoid with respect to function composition. More generally, in category
Monoid
Form of logic that allows quantification over predicates
excluded middle). Second-order logic also includes quantification over sets, functions, and other variables (see section below). Both first-order and second-order
Second-order_logic
Criterion for model selection
The BIC is an increasing function of the error variance σ e 2 {\displaystyle \sigma _{e}^{2}} and an increasing function of k. That is, unexplained
Bayesian information criterion
Bayesian_information_criterion
SIGMA ADDITIVE-SET-FUNCTION
SIGMA ADDITIVE-SET-FUNCTION
Female
Egyptian
, a sister of Sekherta.
Girl/Female
Arabic, Muslim
Peace
Girl/Female
Hindu
Boundary, Border
Female
Egyptian
, an uncertain goddess.
Girl/Female
British, Danish, English, German, Swedish
Powerful Silence; Peaceful Victory
Male
Hebrew
Variant spelling of Hebrew Sheth, SHET means "buttocks."
Female
Egyptian
, a sister of Sekherta.
Girl/Female
Scottish
Listener.
Male
English
Anglicized form of Hebrew Sheth, SETH means "buttocks." In the bible, this is the name of the third son of Adam and Eve. Compare with other forms of Seth.
Girl/Female
Latin
Sign.
Female
Hindi/Indian
(सीमा) Hindi name SIMA means "boundary, limit." Compare with another form of Sima.
Boy/Male
Hindu, Indian, Muslim
Powerful; Mighty; Strong; Rich; Successful
Surname or Lastname
English
English : variant spelling of See.
Boy/Male
Egyptian Hebrew Swedish
Son of Seb and Nut.
Boy/Male
Norse
Victorious defender.
Female
English
Short form of English Elizabeth, BET means "God is my oath."Â
Male
English
Short form of English Stephen, STE means "crown."
Girl/Female
Afghan, Arabic, Armenian, Australian, Farsi, French, Gujarati, Hebrew, Hindu, Indian, Malayalam, Muslim, Sanskrit, Tamil
Limit; Border; Listener; Precious Thing; Treasure; Boundary; Bank; Shore
Male
Hindi/Indian
(सेठ) Hindi name derived from the Sanskrit word setu, SETH means "bridge." Compare with other forms of Seth.
Girl/Female
Danish, German, Latin, Scandinavian, Swedish
Sign; Signal; Victory
SIGMA ADDITIVE-SET-FUNCTION
SIGMA ADDITIVE-SET-FUNCTION
Boy/Male
Arabic, Hindu, Indian
Destiny
Girl/Female
Indian
Shiny-ness
Female
Russian
(ÐгнеÌÑÑа) Russian form of Greek Hagne, AGNESSA means "chaste; holy."
Girl/Female
Hindu, Indian
Lamp; Stars
Surname or Lastname
English
English : nickname for a person considered prodigious in some way, from Middle English, Old French merveille ‘miracle’ (Latin mirabilia, originally neuter plural of the adjective mirabilis ‘admirable’, ‘amazing’). The nickname was no doubt sometimes given with mocking intent.English : habitational name, from places called Merville. The one in Nord is named from Old French mendre ‘smaller’, ‘lesser’ (Latin minor) + ville ‘settlement’; that in Calvados seems to have as its first element a Germanic personal name, probably a short form of a compound name with the first element mari, meri ‘famous’.
Boy/Male
Hindu
Innocent
Boy/Male
Muslim/Islamic
Pure chaste
Girl/Female
Arabic, Muslim
A Flower
Boy/Male
Indian, Punjabi, Sikh
Lion King
Boy/Male
British, English
Son of Simon
SIGMA ADDITIVE-SET-FUNCTION
SIGMA ADDITIVE-SET-FUNCTION
SIGMA ADDITIVE-SET-FUNCTION
SIGMA ADDITIVE-SET-FUNCTION
SIGMA ADDITIVE-SET-FUNCTION
v. i.
To fit or suit one; to sit; as, the coat sets well.
a.
Answering to an interrogative or inquiry; conveying a reply; as, redditive words.
pl.
of Sigma
n.
That which is set, placed, or fixed.
pl.
of Stigma
n.
See Set, n., 2 (e) and 3.
n.
The Greek letter /, /, or / (English S, or s). It originally had the form of the English C.
v. t.
A point so connected by any law whatever with another point, called an index, that as the index moves in any manner in a plane the first point or stigma moves in a determinate way in the same plane.
v. t.
To compose; to arrange in words, lines, etc.; as, to set type; to set a page.
n.
A stigma. See Stigma, n., 6 (a) & (b).
imp. & p. p.
of Set
v. t.
To cause to sit; to make to assume a specified position or attitude; to give site or place to; to place; to put; to fix; as, to set a house on a stone foundation; to set a book on a shelf; to set a dish on a table; to set a chest or trunk on its bottom or on end.
a.
Additive.
n.
Anything added; increase; augmentation; as, a piazza is an addition to a building.
a.
Pertaining to adoption; made or acquired by adoption; fitted to adopt; as, an adoptive father, an child; an adoptive language.
adv.
In addition; further; besides; over and above; still.
a.
Established; prescribed; as, set forms of prayer.
a.
Regular; uniform; formal; as, a set discourse; a set battle.
a.
Fixed in position; immovable; rigid; as, a set line; a set countenance.
pl.
of Stigma