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ACTUARIAL NOTATION

  • Actuarial notation
  • Shorthand method to record math formulas that deal with interest rates and life tables

    Actuarial notation is a shorthand method to allow actuaries to record mathematical formulas that deal with interest rates and life tables. The core alphabet

    Actuarial notation

    Actuarial notation

    Actuarial_notation

  • Actuarial science
  • Statistics applied to risk in insurance and other financial products

    this new world. Actuarial control cycle Actuarial exam Actuarial notation Actuarial present value Black swan theory Category:Actuarial associations Data

    Actuarial science

    Actuarial science

    Actuarial_science

  • Actuarial reserves
  • Reserve set aside for future insurance liabilities

    the loss random variable, L {\displaystyle L} , can be written in actuarial notation as a function of K ( x ) {\displaystyle K(x)} L = v K ( x ) + 1 −

    Actuarial reserves

    Actuarial_reserves

  • Actuarial present value
  • Expected present value of life-contingent cash flows

    and are commonly expressed using standard actuarial notation for life-contingent contracts. An actuarial present value is defined as the expected value

    Actuarial present value

    Actuarial_present_value

  • Institute of Actuaries of India
  • Organization of India

    may be found here: Category:Actuarial associations Actuary Actuarial present value Actuarial science Actuarial notation Catastrophe modeling Risk theory

    Institute of Actuaries of India

    Institute_of_Actuaries_of_India

  • Annuity
  • Series of payments made at equal intervals

    _{\text{perpetuity}}={\frac {R}{i}}} provided i {\displaystyle i} is positive. In actuarial notation the present value factors for level perpetuities are a ∞ ¯ | i = 1

    Annuity

    Annuity

  • De Moivre's law
  • Survival model in actuarial science

    {\displaystyle S(x)=1-{\frac {x}{\omega }},\qquad 0\leq x<\omega .} In actuarial notation (x) denotes a status or life that has survived to age x, and T(x)

    De Moivre's law

    De_Moivre's_law

  • Outline of actuarial science
  • Overview of and topical guide to actuarial science

    An applied science – A subdiscipline of statistics – Actuarial science Actuary Actuarial notation Mathematical finance Insurance, especially: Life insurance

    Outline of actuarial science

    Outline_of_actuarial_science

  • Life expectancy
  • Measure of average lifespan in a given population

    between investment of the animal in reproduction and its life span. In actuarial notation, the probability of surviving from age x {\displaystyle x} to age

    Life expectancy

    Life expectancy

    Life_expectancy

  • Interest
  • Sum paid for the use of money

    by the administrative costs component of the total interest rate. Actuarial notation Credit card interest Credit rating agency DIRTI 5 Discount Fisher

    Interest

    Interest

    Interest

  • Force of mortality
  • Function in actuarial science

    ( x ) = μ ( x ) S ( x ) . {\displaystyle f(x)=\mu (x)\,S(x).} In actuarial notation, the probability that a life aged x {\displaystyle x} survives for

    Force of mortality

    Force_of_mortality

  • Delta (letter)
  • Fourth letter in the Greek alphabet

    automata. Deflection in engineering mechanics. The force of interest in actuarial science. The chemical shift of nuclear magnetic resonance in chemistry

    Delta (letter)

    Delta_(letter)

  • Omega
  • Last letter of the Greek alphabet

    shift_JIS art, used to represent the cat's mouth. (e.g. (´・ω・`) ショボーン) In actuarial sciences, used to represent the maximum life span that characterizes a

    Omega

    Omega

  • Uncertainty
  • Situations involving imperfect or unknown information

    and risk are fairly consistent among fields such as probability theory, actuarial science, and information theory. Some also create new terms without substantially

    Uncertainty

    Uncertainty

    Uncertainty

  • Ruin theory
  • Theory in actuarial science and applied probability

    In actuarial science and applied probability, ruin theory (sometimes risk theory or collective risk theory) uses mathematical models to describe an insurer's

    Ruin theory

    Ruin_theory

  • Schuette–Nesbitt formula
  • version of the Schuette–Nesbitt formula has practical applications in actuarial science, where it is used to calculate the net single premium for life

    Schuette–Nesbitt formula

    Schuette–Nesbitt_formula

  • Calculus
  • Branch of mathematics

    paradoxes. Calculus is used in every branch of the physical sciences, actuarial science, computer science, statistics, engineering, economics, business

    Calculus

    Calculus

  • Hattendorff's theorem
  • theorem in actuarial science that describes the allocation of the variance or risk of the loss random variable over the lifetime of an actuarial reserve

    Hattendorff's theorem

    Hattendorff's_theorem

  • Stochastic modelling (insurance)
  • Probability modelling tool

    article on stochastic reserving from the Australian Actuarial Journal, 2006 (pdf) Stochastic Modelling For Dummies, Actuarial Society of South Africa

    Stochastic modelling (insurance)

    Stochastic_modelling_(insurance)

  • Time value of money
  • Better to receive money now than later

    different dates long predate the modern terminology. Historical accounts of actuarial practice describe the use of compound interest in business transactions

    Time value of money

    Time value of money

    Time_value_of_money

  • Macquarie University
  • Public university in Sydney, New South Wales, Australia

    graduates. Upon successful completion of the GLP, students receive a formal notation on their academic transcript and a certificate. Macquarie's GLP was the

    Macquarie University

    Macquarie_University

  • S (programming language)
  • Statistical programming language

    ISBN 978-0-471-74406-1. Charpentier, Arthur (2014-08-26). Computational Actuarial Science with R. CRC Press. p. 4. ISBN 978-1-4987-5982-3. Chambers, John

    S (programming language)

    S_(programming_language)

  • Pareto distribution
  • Probability distribution

    is used to describe social, quality control, scientific, geophysical, actuarial, and many other types of observable phenomena; the principle originally

    Pareto distribution

    Pareto distribution

    Pareto_distribution

  • Poisson point process
  • Type of random mathematical object

    including experiments on radioactive decay, telephone call arrivals and actuarial science. This point process is used as a mathematical model for seemingly

    Poisson point process

    Poisson point process

    Poisson_point_process

  • Fractional factorial design
  • Statistical experimental design approach

    from a full-factorial table. Fractional designs are expressed using the notation lk − p, where l is the number of levels of each factor, k is the number

    Fractional factorial design

    Fractional_factorial_design

  • Alexander Aitken
  • New Zealand mathematician (1895–1967)

    concept of generalized least squares, along with now standard vector/matrix notation for the linear regression model. Another influential paper co-authored

    Alexander Aitken

    Alexander Aitken

    Alexander_Aitken

  • Prime number theorem
  • Characterization of how many integers are prime

    This article uses technical mathematical notation for logarithms. All instances of log ⁡ ( x ) {\displaystyle \log(x)} without a subscript base should

    Prime number theorem

    Prime_number_theorem

  • Factorial experiment
  • Experimental design in statistics

    letter μ. (The term cell is borrowed from its use in tables of data.) This notation is illustrated here for the 2 × 3 experiment. A contrast in cell means

    Factorial experiment

    Factorial experiment

    Factorial_experiment

  • Joshua Milne
  • English actuary (1776–1851)

    and Assurances (1815). Milne's new "Carlisle table" marked an epoch in actuarial science. Considering the narrow base of data from which he had to work

    Joshua Milne

    Joshua Milne

    Joshua_Milne

  • Lists of statistics topics
  • Glossary of experimental design Glossary of probability and statistics Notation in probability and statistics List of actuaries List of statisticians List

    Lists of statistics topics

    Lists_of_statistics_topics

  • Prime gap
  • Difference between two successive prime numbers

    This article uses technical mathematical notation for logarithms. All instances of log ⁡ ( x ) {\displaystyle \log(x)} without a subscript base should

    Prime gap

    Prime_gap

  • Survival analysis
  • Branch of statistics

    (2012). "A handbook of parametric survival models for actuarial use". Scandinavian Actuarial Journal. 2012 (4): 233–257. doi:10.1080/03461238.2010.506688

    Survival analysis

    Survival_analysis

  • Divergence (statistics)
  • Function that measures dissimilarity between two probability distributions

    a commonly used statistical divergence, does not satisfy condition 3. Notation for divergences varies significantly between fields, though there are some

    Divergence (statistics)

    Divergence_(statistics)

  • Cramér's conjecture
  • Estimatation in number theory

    This article uses technical mathematical notation for logarithms. All instances of log ⁡ ( x ) {\displaystyle \log(x)} without a subscript base should

    Cramér's conjecture

    Cramér's_conjecture

  • Score test
  • Statistical test based on the gradient of the likelihood function

    lead to bias in small samples. Note that some texts use an alternative notation, in which the statistic S ∗ ( θ ) = S ( θ ) {\displaystyle S^{*}(\theta

    Score test

    Score_test

  • Integral equation
  • Equations with an unknown function under an integral sign

    which an unknown function appears under an integral sign. In mathematical notation, integral equations may thus be expressed as being of the form: f ( x 1

    Integral equation

    Integral_equation

  • Charles Babbage
  • English mathematician, philosopher, and engineer (1791–1871)

    electromagnetic theory, staying close to Ampère's force law. Babbage purchased the actuarial tables of George Barrett, who died in 1821 leaving unpublished work, and

    Charles Babbage

    Charles Babbage

    Charles_Babbage

  • Risk measure
  • Concept in financial mathematics

    while in the latter it is associated with the right tail. The common notation for a risk measure associated with a random variable X {\displaystyle X}

    Risk measure

    Risk_measure

  • Time series
  • Sequence of data points over time

    and irregular fluctuations. Time series are widely used in statistics, actuarial science, signal processing, pattern recognition, econometrics, mathematical

    Time series

    Time series

    Time_series

  • Mixed Poisson distribution
  • Compound probability distribution

    probability distribution. Mixed Poisson distributions can be found in actuarial mathematics as a general approach for the distribution of the number of

    Mixed Poisson distribution

    Mixed_Poisson_distribution

  • Cramér's V
  • Statistical measure of association

    overestimate the strength of association. A bias correction, using the above notation, is given by V ~ = φ ~ 2 min ( k ~ − 1 , r ~ − 1 ) {\displaystyle {\tilde

    Cramér's V

    Cramér's_V

  • Degrees of freedom (statistics)
  • Number of values in the final calculation of a statistic that are free to vary

    Z_{n}} . The restriction to three groups and equal sample sizes simplifies notation, but the ideas are easily generalized. The observations can be decomposed

    Degrees of freedom (statistics)

    Degrees_of_freedom_(statistics)

  • Gottfried Wilhelm Leibniz
  • German polymath (1646–1716)

    these geometrical associations. Leibniz was also one of the pioneers in actuarial science, calculating the purchase price of life annuities and the liquidation

    Gottfried Wilhelm Leibniz

    Gottfried Wilhelm Leibniz

    Gottfried_Wilhelm_Leibniz

  • Discrete calculus
  • Discrete (i.e., incremental) version of infinitesimal calculus

    discretization of infinitesimal calculus in every branch of the physical sciences, actuarial science, computer science, statistics, engineering, economics, business

    Discrete calculus

    Discrete_calculus

  • Vector autoregression
  • Statistical model to calculate the value of multiple quantities as they change over time

    concise matrix notation: Y = B Z + U {\displaystyle Y=BZ+U\,} A VAR(1) in two variables can be written in matrix form (more compact notation) as [ y 1 ,

    Vector autoregression

    Vector_autoregression

  • Autoregressive moving-average model
  • Statistical model used in time series analysis

    Jenkins. ARMA models can be estimated by using the Box–Jenkins method. The notation AR(p) refers to the autoregressive model of order p. The AR(p) model is

    Autoregressive moving-average model

    Autoregressive_moving-average_model

  • Stochastic differential equation
  • Differential equations involving stochastic processes

    ISBN 978-981-4678-93-3. Teugels, J.; Sund, B., eds. (2004). Encyclopedia of Actuarial Science. Chichester: Wiley. pp. 523–527. Gardiner, C. W. (2004). Handbook

    Stochastic differential equation

    Stochastic_differential_equation

  • Vector generalized linear model
  • Concept in statistics

    Process / quality control Reliability System identification Social statistics Actuarial science Census Crime statistics Demography Econometrics Jurimetrics National

    Vector generalized linear model

    Vector_generalized_linear_model

  • Outline of academic disciplines
  • Academic fields of study or professions

    Scheduling Stochastic processes Systems analysis Statistics (outline) Actuarial science Demography Econometrics Mathematical statistics Data visualization

    Outline of academic disciplines

    Outline of academic disciplines

    Outline_of_academic_disciplines

  • Kaplan–Meier estimator
  • Non-parametric statistic used to estimate the survival function

    / n ( s ) {\displaystyle {\hat {q}}(s)=1-d(s)/n(s)} where, using the actuarial science terminology, d ( s ) = | { 1 ≤ k ≤ n : c k > s , τ ~ k = s } |

    Kaplan–Meier estimator

    Kaplan–Meier estimator

    Kaplan–Meier_estimator

  • Autoregressive model
  • Representation of a type of random process

    classical autoregressive model in this sense because they are not linear. The notation A R ( p ) {\displaystyle AR(p)} indicates an autoregressive model of order

    Autoregressive model

    Autoregressive_model

  • Chi-squared test
  • Statistical hypothesis test

    that had to be estimated from the sample, and suggested that, with the notation of mi being the true expected numbers and m′i being the estimated expected

    Chi-squared test

    Chi-squared test

    Chi-squared_test

  • Ljung–Box test
  • Statistical test

    {\displaystyle h-p-q} . The Box–Pierce test uses the test statistic, in the notation outlined above, given by Q BP = n ∑ k = 1 h ρ ^ k 2 , {\displaystyle Q_{\text{BP}}=n\sum

    Ljung–Box test

    Ljung–Box_test

  • Categorical variable
  • Variable capable of taking on a limited number of possible values

    Process / quality control Reliability System identification Social statistics Actuarial science Census Crime statistics Demography Econometrics Jurimetrics National

    Categorical variable

    Categorical_variable

  • Covariance matrix
  • Measure of covariance of components of a random vector

    matrix, since the diagonal terms are in fact variances. By comparison, the notation for the cross-covariance matrix between two vectors is cov ⁡ ( X , Y )

    Covariance matrix

    Covariance matrix

    Covariance_matrix

  • Alfred Tauber
  • Hungarian mathematician (1866–1942)

    of time from 1891 to 1940. However, Hlawka (2007) cites two papers on actuarial mathematics which do not appear in these two bibliographical lists and

    Alfred Tauber

    Alfred Tauber

    Alfred_Tauber

  • Centenarian
  • Person who has turned 100 years old

    of supercentenarians in low-mortality countries" (PDF). North American Actuarial Journal. 6 (3): 54–63. doi:10.1080/10920277.2002.10596057. S2CID 129046321

    Centenarian

    Centenarian

    Centenarian

  • Statistics
  • Study of collection and analysis of data

    extensively that they have specialized terminology. These disciplines include: Actuarial science (assesses risk in the insurance and finance industries) Applied

    Statistics

    Statistics

    Statistics

  • Log-normal distribution
  • Probability distribution

    Halliwell, Leigh (2015). The Lognormal Random Multivariate (PDF). Casualty Actuarial Society E-Forum, Spring 2015. Arlington, VA. Archived (PDF) from the original

    Log-normal distribution

    Log-normal distribution

    Log-normal_distribution

  • Variance
  • Statistical measure of how far values spread from their average

    Process / quality control Reliability System identification Social statistics Actuarial science Census Crime statistics Demography Econometrics Jurimetrics National

    Variance

    Variance

    Variance

  • List of fields of application of statistics
  • manipulations of probability distributions rather than to statistical analysis. Actuarial science is the discipline that applies mathematical and statistical methods

    List of fields of application of statistics

    List_of_fields_of_application_of_statistics

  • List of statistics articles
  • Accidental sampling Accuracy and precision Accuracy paradox Acquiescence bias Actuarial science Adapted process Adaptive estimator Additive Markov chain Additive

    List of statistics articles

    List_of_statistics_articles

  • Central limit theorem
  • Fundamental theorem in probability theory and statistics

    implication, however, does not hold. In the same setting and with the same notation as above, the Lyapunov condition can be replaced with the following weaker

    Central limit theorem

    Central limit theorem

    Central_limit_theorem

  • Confounding
  • Bias in causal inference

    required to distinguish causal effects from spurious associations. Several notation systems and formal frameworks, such as causal directed acyclic graphs (DAGs)

    Confounding

    Confounding

    Confounding

  • Wald test
  • Statistical test

    (1993). "The Method of Maximum Likelihood : Fundamental Concepts and Notation". Estimation and Inference in Econometrics. New York: Oxford University

    Wald test

    Wald_test

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

    the Tchebycheff Lemma]. Skandinavisk Aktuarietidskrift (Scandinavian Actuarial Journal) (in German). 1940 (3–4): 121–125. doi:10.1080/03461238.1940.10404804

    Chebyshev's inequality

    Chebyshev's_inequality

  • Standard deviation
  • Measure of variation in statistics

    discussion on Bessel's correction further down below. or, by using summation notation, σ = 1 N ∑ i = 1 N ( x i − μ ) 2   ,      where      μ ≡ 1 N ∑ i = 1 N

    Standard deviation

    Standard deviation

    Standard_deviation

  • Effect size
  • Statistical measure of the magnitude of a phenomenon

    cleanup to meet Wikipedia's quality standards. The specific problem is: Math notation uses different symbols to represent the same quantities in similar formulas

    Effect size

    Effect_size

  • Failure rate
  • Frequency with which an engineered system or component fails

    ( t ) {\displaystyle F(t)} need be defined. Confusion can occur as the notation λ ( t ) {\displaystyle \lambda (t)} for "failure rate" often refers to

    Failure rate

    Failure_rate

  • Ratio estimator
  • Statistical estimator for ratio of means

    generate confidence intervals. The bias is of the order O(1/n) (see big O notation) so as the sample size (n) increases, the bias will asymptotically approach

    Ratio estimator

    Ratio_estimator

  • Median
  • Middle quantile of a data set or probability distribution

    Huygens, but as an example of a statistic that was inappropriate for actuarial practice. The earliest recommendation of the median dates to 1757, when

    Median

    Median

    Median

  • Cyclometer
  • Cryptologic device

    University of Göttingen Rejewski completed the first year of a two-year actuarial statistics course, then returned to Poznań. In September 1932 he, Różycki

    Cyclometer

    Cyclometer

    Cyclometer

  • Likelihood-ratio test
  • Statistical test that compares goodness of fit

    brackets is called the likelihood ratio. Here, the sup {\displaystyle \sup } notation refers to the supremum. As all likelihoods are positive, and as the constrained

    Likelihood-ratio test

    Likelihood-ratio_test

  • Cohen's kappa
  • Statistic measuring inter-rater agreement for categorical items

    [ i ≠ j ] {\displaystyle W_{i,j}:=[i\neq j]} using the Iverson bracket notation), this produces the same value as the unweighted kappa calculation given

    Cohen's kappa

    Cohen's_kappa

  • Multivariate normal distribution
  • Generalization of the one-dimensional normal distribution to higher dimensions

    =(X_{1},\ldots ,X_{k})^{\mathrm {T} }} can be written in the following notation: X   ∼   N ( μ , Σ ) , {\displaystyle \mathbf {X} \ \sim \ {\mathcal {N}}({\boldsymbol

    Multivariate normal distribution

    Multivariate normal distribution

    Multivariate_normal_distribution

  • Mean
  • Numeric quantity representing the center of a collection of numbers

    column we will use the mapping arrow to denote a function. Under this notation, the function f {\displaystyle f} is denoted by x ↦ f ( x ) {\displaystyle

    Mean

    Mean

  • Probability
  • Number measuring the chance an event occurs

    risk assessment and modeling. The insurance industry and markets use actuarial science to determine pricing and make trading decisions. Governments apply

    Probability

    Probability

    Probability

  • Minimum description length
  • Model selection principle

    Process / quality control Reliability System identification Social statistics Actuarial science Census Crime statistics Demography Econometrics Jurimetrics National

    Minimum description length

    Minimum_description_length

  • Standard error
  • Statistical property

    an estimator for the true "standard error", it is common to see other notations here such as: σ ^ x ¯ := σ x n  or  s x ¯   := s n . {\displaystyle {\widehat

    Standard error

    Standard error

    Standard_error

  • Linear regression
  • Statistical modeling method

    β. Often these n equations are stacked together and written in matrix notation as y = X β + ε , {\displaystyle \mathbf {y} =\mathbf {X} {\boldsymbol {\beta

    Linear regression

    Linear_regression

  • List of probability distributions
  • Distribution (mathematics) in the generalized function sense; but the notation treats it as if it were a continuous distribution. The Kent distribution

    List of probability distributions

    List_of_probability_distributions

  • Graphical model
  • Probabilistic model

    graphical model with many repeated subunits can be represented with plate notation. A conditional random field is a discriminative model specified over an

    Graphical model

    Graphical_model

  • Simple linear regression
  • Linear regression model with a single explanatory variable

    regressions toward the mean. Generalizing the x ¯ {\displaystyle {\bar {x}}} notation, we can write a horizontal bar over an expression to indicate the average

    Simple linear regression

    Simple linear regression

    Simple_linear_regression

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

    predicting probabilities is recommended in statistics text-books and actuarial textbooks, and is widely used in the scientific literature. However, maximum

    Maximum likelihood estimation

    Maximum_likelihood_estimation

  • Polynomial regression
  • Statistics concept

    _{3}\\\vdots \\\varepsilon _{n}\end{bmatrix}},} which when using pure matrix notation is written as y → = X β → + ε → . {\displaystyle {\vec {y}}=\mathbf {X}

    Polynomial regression

    Polynomial regression

    Polynomial_regression

  • Logistic regression
  • Statistical model for a binary dependent variable

    {\displaystyle f(i)={\boldsymbol {\beta }}\cdot \mathbf {X} _{i},} using the notation for a dot product between two vectors. The above example of binary logistic

    Logistic regression

    Logistic regression

    Logistic_regression

  • Analysis of variance
  • Collection of statistical models

    intercept term. Let that vector be X k {\displaystyle X_{k}} . With this notation in place, we now have the exact connection with linear regression. We simply

    Analysis of variance

    Analysis_of_variance

  • Stochastic process
  • Collection of random variables

    large deviations and applications to statistical mechanics". Scandinavian Actuarial Journal. 1995 (1): 98. doi:10.1080/03461238.1995.10413952. ISSN 0346-1238

    Stochastic process

    Stochastic process

    Stochastic_process

  • Bayesian experimental design
  • Experimental design framework

    Notation θ {\displaystyle \theta \,} parameters to be determined y {\displaystyle y\,} observation or data ξ {\displaystyle \xi \,} design p ( y ∣ θ ,

    Bayesian experimental design

    Bayesian_experimental_design

  • Probability distribution
  • Mathematical function for the probability a given outcome occurs in an experiment

    e. subsets of the sample space. The sample space, often represented in notation by   Ω   , {\displaystyle \ \Omega \ ,} is the set of all possible outcomes

    Probability distribution

    Probability distribution

    Probability_distribution

  • Cross-correlation
  • Covariance and correlation

    correlation Spectral density Wiener–Khinchin theorem Bracewell, R. "Pentagram Notation for Cross Correlation." The Fourier Transform and Its Applications. New

    Cross-correlation

    Cross-correlation

    Cross-correlation

  • Statistical model
  • Type of mathematical model

    {\displaystyle {\mathcal {P}}=\{F_{\theta }:\theta \in \Theta \}} . In notation, we write that Θ ⊆ R k {\displaystyle \Theta \subseteq \mathbb {R} ^{k}}

    Statistical model

    Statistical_model

  • Outline of statistics
  • Overview of and topical guide to statistics

    List of graphical methods Lists of statistics topics Monte Carlo method Notation in probability and statistics Outline of probability Philosophy of statistics

    Outline of statistics

    Outline_of_statistics

  • Kurtosis
  • Fourth standardized moment in statistics

    not refer to a cumulant. Other choices include γ2, to be similar to the notation for skewness, although sometimes this is instead reserved for the excess

    Kurtosis

    Kurtosis

  • Frequency domain
  • Signal representation

    music; the theory of operation of musical instruments and the musical notation used to record and discuss pieces of music is implicitly based on the breaking

    Frequency domain

    Frequency domain

    Frequency_domain

  • Regression analysis
  • Set of statistical processes for estimating the relationships among variables

    {\beta }}_{k}=\sum _{i=1}^{n}x_{ij}y_{i},\ j=1,\dots ,p.\,} In matrix notation, the normal equations are written as ( X ⊤ X ) β ^ = X ⊤ Y , {\displaystyle

    Regression analysis

    Regression analysis

    Regression_analysis

  • List of Welsh mathematicians
  • Mathematicians of Welsh nationality

    pressures. These models are still used today. Aside from minor differences in notation, Bryan's 1911 equations are the same as those used today to evaluate modern

    List of Welsh mathematicians

    List_of_Welsh_mathematicians

  • Least squares
  • Approximation method in statistics

    y_{i}\qquad (j=1,\ldots ,m).} The normal equations are written in matrix notation as ( J T J ) Δ β = J T Δ y . {\displaystyle \left(\mathbf {J} ^{\mathsf

    Least squares

    Least squares

    Least_squares

  • Lah number
  • Mathematical sequence

    matrix Lah, Ivo (1954). "A new kind of numbers and its application in the actuarial mathematics". Boletim do Instituto dos Actuários Portugueses. 9: 7–15

    Lah number

    Lah number

    Lah_number

  • One- and two-tailed tests
  • Ways of computing statistical significance

    Pearson in the Pearson's chi-squared test, where he defined P (original notation) as the probability that the statistic would be at or above a given level

    One- and two-tailed tests

    One- and two-tailed tests

    One-_and_two-tailed_tests

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Online names & meanings

  • Shriyadita
  • Boy/Male

    Hindu, Indian, Malayalam, Marathi

    Shriyadita

    Sun

  • MI-EN-PTHAH
  • Male

    Egyptian

    MI-EN-PTHAH

    , Loved of Pthah.

  • Kayiyn
  • Girl/Female

    British, English, Greek

    Kayiyn

    Pure

  • Claridge
  • Surname or Lastname

    English

    Claridge

    English : from the Middle English, Old French female personal name Clarice (Latin Claritia meaning ‘fame’, ‘brightness’, a derivative of clarus ‘famous’, ‘bright’).English : habitational name from Clearhedge Wood in Sussex, which is probably named with Old English clǣfre ‘clover’ + hrycg ‘ridge’.

  • Sheth
  • Boy/Male

    Indian, Sanskrit

    Sheth

    The Warrior; The Leader

  • Cand
  • Boy/Male

    Indian, Sanskrit

    Cand

    To Shine; To Gladden

  • Agnistu
  • Boy/Male

    Indian, Sanskrit

    Agnistu

    Devotee of Fire

  • Donna
  • Girl/Female

    Christian & English(British/American/Australian)

    Donna

    Lady or Mistress

  • Agasthya
  • Boy/Male

    Assamese, Bengali, Gujarati, Hindu, Indian, Kannada, Tamil, Telugu

    Agasthya

    A Name of a Sage

  • Aavyam
  • Boy/Male

    Hindu, Indian

    Aavyam

    Fearless

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ACTUARIAL NOTATION

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ACTUARIAL NOTATION

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ACTUARIAL NOTATION

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ACTUARIAL NOTATION

  • Notation
  • n.

    Any particular system of characters, symbols, or abbreviated expressions used in art or science, to express briefly technical facts, quantities, etc. Esp., the system of figures, letters, and signs used in arithmetic and algebra to express number, quantity, or operations.

  • Quadrillion
  • n.

    According to the French notation, which is followed also upon the Continent and in the United States, a unit with fifteen ciphers annexed; according to the English notation, the number produced by involving a million to the fourth power, or the number represented by a unit with twenty-four ciphers annexed. See the Note under Numeration.

  • Specification
  • n.

    The act of specifying or determining by a mark or limit; notation of limits.

  • Aquarial
  • a.

    Alt. of Aquarian

  • Notation
  • n.

    Literal or etymological signification.

  • Romic
  • n.

    A method of notation for all spoken sounds, proposed by Mr. Sweet; -- so called because it is based on the common Roman-letter alphabet. It is like the palaeotype of Mr. Ellis in the general plan, but simpler.

  • Actuaries
  • pl.

    of Actuary

  • Symbolism
  • n.

    The practice of using symbols, or the system of notation developed thereby.

  • Trillion
  • n.

    According to the French notation, which is used upon the Continent generally and in the United States, the number expressed by a unit with twelve ciphers annexed; a million millions; according to the English notation, the number produced by involving a million to the third power, or the number represented by a unit with eighteen ciphers annexed. See the Note under Numeration.

  • Actuarial
  • a.

    Of or pertaining to actuaries; as, the actuarial value of an annuity.

  • Phonetic
  • a.

    Representing sounds; as, phonetic characters; -- opposed to ideographic; as, a phonetic notation.

  • Fluxion
  • n.

    A method of analysis developed by Newton, and based on the conception of all magnitudes as generated by motion, and involving in their changes the notion of velocity or rate of change. Its results are the same as those of the differential and integral calculus, from which it differs little except in notation and logical method.

  • Time-table
  • n.

    A table showing the notation, length, or duration of the several notes.

  • Notation
  • n.

    The act or practice of recording anything by marks, figures, or characters.

  • Nonillion
  • n.

    According to the French and American notation, a thousand octillions, or a unit with thirty ciphers annexed; according to the English notation, a million octillions, or a unit with fifty-four ciphers annexed. See the Note under Numeration.

  • Decimal
  • a.

    Of or pertaining to decimals; numbered or proceeding by tens; having a tenfold increase or decrease, each unit being ten times the unit next smaller; as, decimal notation; a decimal coinage.

  • Quintilllion
  • n.

    According to the French notation, which is used on the Continent and in America, the cube of a million, or a unit with eighteen ciphers annexed; according to the English notation, a number produced by involving a million to the fifth power, or a unit with thirty ciphers annexed. See the Note under Numeration.

  • Decillion
  • n.

    According to the English notation, a million involved to the tenth power, or a unit with sixty ciphers annexed; according to the French and American notation, a thousand involved to the eleventh power, or a unit with thirty-three ciphers annexed. [See the Note under Numeration.]

  • Grace
  • n.

    Ornamental notes or short passages, either introduced by the performer, or indicated by the composer, in which case the notation signs are called grace notes, appeggiaturas, turns, etc.

  • Music
  • n.

    The written and printed notation of a musical composition; the score.