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FIRST DIFFERENCE-ESTIMATOR

  • First-difference estimator
  • Estimator in statistics and econometrics

    In statistics and econometrics, the first-difference (FD) estimator is an estimator used to address the problem of omitted variables with panel data.

    First-difference estimator

    First-difference_estimator

  • Fixed effects model
  • Statistical model

    estimator is more efficient than the first difference estimator. If u i t {\displaystyle u_{it}} follows a random walk, however, the first difference

    Fixed effects model

    Fixed_effects_model

  • Arellano–Bond estimator
  • Generalized method of moments estimator in econometrics

    In econometrics, the Arellano–Bond estimator is a generalized method of moments estimator used to estimate dynamic models of panel data. It was proposed

    Arellano–Bond estimator

    Arellano–Bond_estimator

  • Estimator
  • Rule for calculating an estimate of a given quantity based on observed data

    statistics, an estimator is a rule for calculating an estimate of a given quantity based on observed data: thus the rule (the estimator), the quantity

    Estimator

    Estimator

  • Panel data
  • Longitudinal statistical study

    panel data methods, such as the fixed effects estimator or alternatively, the first-difference estimator can be used to control for it. If μ i {\displaystyle

    Panel data

    Panel_data

  • Difference in differences
  • Statistical technique to use observational data for causal analysis

    table. Variants of difference-in-difference frameworks include ones for staggered implementation of treatment as well as an estimator introduced for multiple

    Difference in differences

    Difference_in_differences

  • Bias of an estimator
  • Statistical property

    In statistics, the bias of an estimator (or bias function) is the difference between this estimator's expected value and the true value of the parameter

    Bias of an estimator

    Bias_of_an_estimator

  • Hodges–Lehmann estimator
  • Robust and nonparametric estimator of a population's location parameter

    In statistics, the Hodges–Lehmann estimator is a robust and nonparametric estimator of a population's location parameter. For populations that are symmetric

    Hodges–Lehmann estimator

    Hodges–Lehmann_estimator

  • Outline of machine learning
  • Overview of and topical guide to machine learning

    (SARSA) Temporal difference learning (TD) Learning Automata Supervised learning Averaged one-dependence estimators (AODE) Artificial neural network

    Outline of machine learning

    Outline_of_machine_learning

  • Bayes estimator
  • Mathematical decision rule

    In estimation theory and decision theory, a Bayes estimator or a Bayes action is an estimator or decision rule that minimizes the posterior expected value

    Bayes estimator

    Bayes_estimator

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

    estimated with sampling error, and may be biased unless the effect size estimator that is used is appropriate for the manner in which the data were sampled

    Effect size

    Effect_size

  • Parametric statistics
  • Branch of statistics

    unbiased estimators (UMVUE), sometimes called best unbiased estimators as well, are estimators that have minimum variance among all unbiased estimators. Due

    Parametric statistics

    Parametric_statistics

  • Rao–Blackwell theorem
  • Statistical theorem

    that characterizes the transformation of an arbitrarily crude estimator into an estimator that is optimal by the mean-squared-error criterion or any of

    Rao–Blackwell theorem

    Rao–Blackwell_theorem

  • Mean absolute difference
  • Measure of statistical dispersion

    absolute error Mean deviation Estimator Coefficient of variation L-moment Yitzhaki, Shlomo (2003). "Gini's Mean Difference: A Superior Measure of Variability

    Mean absolute difference

    Mean_absolute_difference

  • Standard deviation
  • Measure of variation in statistics

    standard deviation. Such a statistic is called an estimator, and the estimator (or the value of the estimator, namely the estimate) is called a sample standard

    Standard deviation

    Standard deviation

    Standard_deviation

  • Robust statistics
  • Type of statistics

    estimates. Unfortunately, when there are outliers in the data, classical estimators often have very poor performance, when judged using the breakdown point

    Robust statistics

    Robust_statistics

  • Homoscedasticity and heteroscedasticity
  • Statistical property

    errors all have the same variance. While the ordinary least squares (OLS) estimator is still unbiased in the presence of heteroscedasticity, it is inefficient

    Homoscedasticity and heteroscedasticity

    Homoscedasticity and heteroscedasticity

    Homoscedasticity_and_heteroscedasticity

  • M-estimator
  • Class of statistical estimators

    In statistics, M-estimators are a broad class of extremum estimators for which the objective function is a sample average. Both non-linear least squares

    M-estimator

    M-estimator

  • Least squares
  • Approximation method in statistics

    The method of least squares can also be derived as a method of moments estimator. The method was the culmination of several advances that took place during

    Least squares

    Least squares

    Least_squares

  • Inverse probability weighting
  • Statistical technique

    and reduce the bias of unweighted estimators. One very early weighted estimator is the Horvitz–Thompson estimator of the mean. When the sampling probability

    Inverse probability weighting

    Inverse_probability_weighting

  • Maximum a posteriori estimation
  • Method of estimating the parameters of a statistical model

    reparameterization. As an example of the difference between Bayes estimators mentioned above (mean and median estimators) and using a MAP estimate, consider

    Maximum a posteriori estimation

    Maximum_a_posteriori_estimation

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

    The Kaplan–Meier estimator, also known as the product limit estimator, is a non-parametric statistic used to estimate the survival function from lifetime

    Kaplan–Meier estimator

    Kaplan–Meier estimator

    Kaplan–Meier_estimator

  • Asymptotic theory (statistics)
  • Study of convergence properties of statistical estimators

    theory, or large sample theory, is a framework for assessing properties of estimators and statistical tests. Within this framework, it is often assumed that

    Asymptotic theory (statistics)

    Asymptotic_theory_(statistics)

  • Interquartile range
  • Measure of statistical dispersion

    75th percentile, so IQR = Q3 −  Q1. The IQR is an example of a trimmed estimator, defined as the 25% trimmed range, which enhances the accuracy of dataset

    Interquartile range

    Interquartile range

    Interquartile_range

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

    deviation – Difference between a variable's observed value and a reference valuePages displaying short descriptions of redirect targets Bias of an estimator – Statistical

    Median

    Median

    Median

  • Minimum mean square error estimator
  • Estimation method that minimizes the mean square error

    square error estimator (MMSE estimator) is an estimation method which minimizes the mean square error (MSE), which is a common measure of estimator quality

    Minimum mean square error estimator

    Minimum_mean_square_error_estimator

  • Wald test
  • Statistical test

    derivative of c evaluated at the sample estimator. This result is obtained using the delta method, which uses a first order approximation of the variance

    Wald test

    Wald_test

  • Point estimation
  • Parameter estimation via sample statistics

    distribution estimator. Examples are given by confidence distributions, randomized estimators, and Bayesian posteriors. The bias is defined as the difference between

    Point estimation

    Point_estimation

  • Jackknife resampling
  • Statistical method for resampling

    the bootstrap. Given a sample of size n {\displaystyle n} , a jackknife estimator can be built by aggregating the parameter estimates from each subsample

    Jackknife resampling

    Jackknife resampling

    Jackknife_resampling

  • Minimum-variance unbiased estimator
  • Unbiased statistical estimator minimizing variance

    minimum-variance unbiased estimator (MVUE) or uniformly minimum-variance unbiased estimator (UMVUE) is an unbiased estimator that has lower variance than

    Minimum-variance unbiased estimator

    Minimum-variance_unbiased_estimator

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

    cases, the first-order conditions of the likelihood function can be solved analytically; for instance, the ordinary least squares estimator for a linear

    Maximum likelihood estimation

    Maximum_likelihood_estimation

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

    Spearman's rank correlation coefficient estimator, to give a sequential Spearman's correlation estimator. This estimator is phrased in terms of linear algebra

    Spearman's rank correlation coefficient

    Spearman's rank correlation coefficient

    Spearman's_rank_correlation_coefficient

  • Gauss–Markov theorem
  • Theorem related to ordinary least squares

    squares (OLS) estimator has the lowest sampling variance (variance of the estimator across samples) within the class of linear unbiased estimators, if the errors

    Gauss–Markov theorem

    Gauss–Markov_theorem

  • Pearson correlation coefficient
  • Measure of linear correlation

    \quad } therefore r is a biased estimator of ρ . {\displaystyle \rho .} The unique minimum variance unbiased estimator radj is given by where: r , n {\displaystyle

    Pearson correlation coefficient

    Pearson correlation coefficient

    Pearson_correlation_coefficient

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

    maximum likelihood estimator (MLE) of the covariance matrix differs from the ordinary least squares (OLS) estimator. MLE estimator:[citation needed] Σ

    Vector autoregression

    Vector_autoregression

  • Mann–Whitney U test
  • Nonparametric test of the null hypothesis

    (difference between treatments) was quantified using the Hodges–Lehmann (HL) estimator, which is consistent with the Wilcoxon test. This estimator (HLΔ)

    Mann–Whitney U test

    Mann–Whitney_U_test

  • Coefficient of variation
  • Relative measure of dispersion expressed as the ratio of standard deviation to the mean

    {s}{\bar {x}}}} But this estimator, when applied to a small or moderately sized sample, tends to be too low: it is a biased estimator. For normally distributed

    Coefficient of variation

    Coefficient_of_variation

  • Estimation theory
  • Branch of statistics to estimate models based on measured data

    way that their value affects the distribution of the measured data. An estimator attempts to approximate the unknown parameters using the measurements

    Estimation theory

    Estimation_theory

  • Bootstrapping (statistics)
  • Statistical method

    Bootstrapping is a procedure for estimating the distribution of an estimator by resampling (often with replacement) one's data or a model which is estimated

    Bootstrapping (statistics)

    Bootstrapping_(statistics)

  • Loss function
  • Mathematical relation assigning a probability event to a cost

    median is the estimator that minimizes expected loss experienced under the absolute-difference loss function. Still different estimators would be optimal

    Loss function

    Loss function

    Loss_function

  • Student's t-test
  • Statistical hypothesis test

    s 2 X2 are the unbiased estimators of the population variance. The denominator of t is the standard error of the difference between two means. For significance

    Student's t-test

    Student's_t-test

  • Average absolute deviation
  • Summary statistic of variability

    {E} \left[|X-{\text{median}}|\right]} This is the maximum likelihood estimator of the scale parameter b {\displaystyle b} of the Laplace distribution

    Average absolute deviation

    Average_absolute_deviation

  • Ordinary least squares
  • Method for estimating the unknown parameters in a linear regression model

    the regression surface—the smaller the differences, the better the model fits the data. The resulting estimator can be expressed by a simple formula, especially

    Ordinary least squares

    Ordinary least squares

    Ordinary_least_squares

  • Estimation of covariance matrices
  • Statistics concept

    result is given below. Clearly, the difference between the unbiased estimator and the maximum likelihood estimator diminishes for large n. In the general

    Estimation of covariance matrices

    Estimation_of_covariance_matrices

  • Cluster sampling
  • Sampling methodology in statistics

    in the estimators, but cost savings may make such an increase in sample size feasible. For the organization of a population census, the first step is

    Cluster sampling

    Cluster sampling

    Cluster_sampling

  • Sample size determination
  • Statistical considerations on how many observations to make

    confidence interval) this translates to a low target variance of the estimator. the use of a power target, i.e. the power of statistical test to be applied

    Sample size determination

    Sample_size_determination

  • Linear regression
  • Statistical modeling method

    \varepsilon _{i}\perp \mathbf {x} _{i}} , then the optimal estimator is the 2-step MLE, where the first step is used to non-parametrically estimate the distribution

    Linear regression

    Linear_regression

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

    coefficient ranges from -1 (complete disagreement) to 1 (complete agreement). The first mention of a kappa-like statistic is attributed to Galton in 1892. The seminal

    Cohen's kappa

    Cohen's_kappa

  • Wilcoxon signed-rank test
  • Statistical hypothesis test

    Machine – Nonparametric effect size estimators (Copyright 2015 by Karl L. Weunsch) Kerby, D. S. (2014). The simple difference formula: An approach to teaching

    Wilcoxon signed-rank test

    Wilcoxon_signed-rank_test

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

    unbiased estimator (dividing by a number larger than n − 1) and is a simple example of a shrinkage estimator: one "shrinks" the unbiased estimator towards

    Variance

    Variance

    Variance

  • Median absolute deviation
  • Statistical measure of variability

    small number of outliers are irrelevant. Because the MAD is a more robust estimator of scale than the sample variance or standard deviation, it works better

    Median absolute deviation

    Median_absolute_deviation

  • Minimum-distance estimation
  • Method for fitting a statistical model to data

    normal, minimum-distance estimators are generally not statistically efficient when compared to maximum likelihood estimators, because they omit the Jacobian

    Minimum-distance estimation

    Minimum-distance_estimation

  • Heckman correction
  • Statistical technique correcting sampling bias

    through a bootstrap. The two-step estimator discussed above is a limited information maximum likelihood (LIML) estimator. In asymptotic theory and in finite

    Heckman correction

    Heckman_correction

  • Bias (statistics)
  • Systemic inaccuracy

    estimator is the difference between an estimator's expected value and the true value of the parameter being estimated. Although an unbiased estimator

    Bias (statistics)

    Bias_(statistics)

  • Covariance
  • Measure of the joint variability

    {C} } with ⟨ , ⟩ {\displaystyle \langle \,,\rangle } anti linear in the first variable, and let X , Y {\displaystyle \mathbf {X} ,\mathbf {Y} } be H 1

    Covariance

    Covariance

  • Likelihood function
  • Function related to statistics and probability theory

    maximum likelihood estimator. s n ( θ ) = 0 {\displaystyle s_{n}(\theta )=\mathbf {0} } In that sense, the maximum likelihood estimator is implicitly defined

    Likelihood function

    Likelihood_function

  • Standard error
  • Statistical property

    The standard error (SE) of a statistic (usually an estimator of a parameter, like the average or mean) is the standard deviation of its sampling distribution

    Standard error

    Standard error

    Standard_error

  • Completeness (statistics)
  • Statistics term

    X_{2})} is sufficient but not complete. It admits a non-zero unbiased estimator of zero, namely X 1 − X 2 {\textstyle X_{1}-X_{2}} . Most parametric models

    Completeness (statistics)

    Completeness_(statistics)

  • Errors and residuals
  • Statistics concept

    people. The sample mean could serve as a good estimator of the population mean. Then we have: The difference between the height of each man in the sample

    Errors and residuals

    Errors_and_residuals

  • Ratio estimator
  • Statistical estimator for ratio of means

    The ratio estimator is a statistical estimator for the ratio of means of two random variables. Ratio estimates are biased and corrections must be made

    Ratio estimator

    Ratio_estimator

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

    most often used estimators for the covariance matrices, but other estimators also exist, including regularised or shrinkage estimators, which may have

    Covariance matrix

    Covariance matrix

    Covariance_matrix

  • List of statistics articles
  • paradox Acquiescence bias Actuarial science Adapted process Adaptive estimator Additive Markov chain Additive model Additive smoothing Additive white

    List of statistics articles

    List_of_statistics_articles

  • Resampling (statistics)
  • Family of statistical methods based on sampling of available data

    method for approximating the sampling distribution of an estimator. The two key differences to the bootstrap are: the resample size is smaller than the

    Resampling (statistics)

    Resampling_(statistics)

  • Ridge regression
  • Regularization technique for ill-posed problems

    estimators when linear regression models have some multicollinear (highly correlated) independent variables—by creating a ridge regression estimator (RR)

    Ridge regression

    Ridge_regression

  • Maximum spacing estimation
  • Method of estimating a statistical model's parameters

    way. Ranneby (1984) justified the method by demonstrating that it is an estimator of the Kullback–Leibler divergence, similar to maximum likelihood estimation

    Maximum spacing estimation

    Maximum spacing estimation

    Maximum_spacing_estimation

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

    which case the estimator is approximately normally distributed. The latter case is justified by the central limit theorem. Under the first assumption above

    Simple linear regression

    Simple linear regression

    Simple_linear_regression

  • U-statistic
  • Class of statistics in estimation theory

    minimum-variance unbiased estimators. The theory of U-statistics allows a minimum-variance unbiased estimator to be derived from each unbiased estimator of an estimable

    U-statistic

    U-statistic

  • Statistical significance
  • Concept in inferential statistics

    findings that are not substantive and not replicable. There is also a difference between statistical significance and practical significance. A study that

    Statistical significance

    Statistical_significance

  • Kurtosis
  • Fourth standardized moment in statistics

    {\displaystyle g_{2}} above is a biased estimator of the population excess kurtosis. An alternative estimator of the population excess kurtosis, which

    Kurtosis

    Kurtosis

  • Glossary of probability and statistics
  • Bayes estimator Bayes factor Bayesian inference bias 1.  Any feature of a sample that is not representative of the larger population. 2.  The difference between

    Glossary of probability and statistics

    Glossary_of_probability_and_statistics

  • Type I and type II errors
  • Concepts from statistical hypothesis testing

    involves the absence of a difference or the absence of an association. Thus, the null hypothesis can never be that there is a difference or an association. If

    Type I and type II errors

    Type_I_and_type_II_errors

  • Efficiency (statistics)
  • Quality measure of a statistical method

    of quality of an estimator, of an experimental design, or of a hypothesis testing procedure. Essentially, a more efficient estimator needs fewer input

    Efficiency (statistics)

    Efficiency_(statistics)

  • False discovery rate
  • Statistical method for handling multiple comparisons

    {\displaystyle E(Q)\leq {\frac {m_{0}}{m}}\alpha \leq \alpha } If an estimator of m 0 {\displaystyle m_{0}} is inserted into the BH procedure, it is

    False discovery rate

    False_discovery_rate

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

    parameter value under the null hypothesis. Intuitively, if the restricted estimator is near the maximum of the likelihood function, the score should not differ

    Score test

    Score_test

  • Power (statistics)
  • Term in statistical hypothesis testing

    which has a known theoretical probability distribution if there is no difference (the so-called null hypothesis). If the actual value calculated on the

    Power (statistics)

    Power_(statistics)

  • Statistics
  • Study of collection and analysis of data

    estimation method (e.g., difference in differences estimation and instrumental variables, among many others) that produce consistent estimators. The basic steps

    Statistics

    Statistics

    Statistics

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

    Estimation theory Estimator Bayes estimator Maximum likelihood Trimmed estimator M-estimator Minimum-variance unbiased estimator Consistent estimator Efficiency

    Outline of statistics

    Outline_of_statistics

  • Propensity score matching
  • Statistical matching technique

    scores are then used as estimators for weights to be used with Inverse probability weighting methods. The following were first presented, and proven, by

    Propensity score matching

    Propensity_score_matching

  • Skewness
  • Measure of the asymmetry of random variables

    symmetric unbiased estimator of the third cumulant and k 2 = s 2 {\displaystyle k_{2}=s^{2}} is the symmetric unbiased estimator of the second cumulant

    Skewness

    Skewness

  • Autocorrelation
  • Correlation of a signal with a time-shifted copy of itself, as a function of shift

    Markov theorem does not apply, and that OLS estimators are no longer the Best Linear Unbiased Estimators (BLUE). While it does not bias the OLS coefficient

    Autocorrelation

    Autocorrelation

    Autocorrelation

  • Statistic
  • Single measure of some attribute of a sample

    used for estimating a population parameter, the statistic is called an estimator. A population parameter is any characteristic of a population under study

    Statistic

    Statistic

  • Allan variance
  • Measure of frequency stability in clocks and oscillators

    denoted by T, which is the sum of observation time τ and dead-time. A first simple estimator would be to directly translate the definition into σ y 2 ( τ , M

    Allan variance

    Allan variance

    Allan_variance

  • Receiver operating characteristic
  • Diagnostic plot of binary classifier ability

    calculated from just a sample of the population, it can be thought of as estimators of these quantities). The ROC curve is thus the sensitivity as a function

    Receiver operating characteristic

    Receiver operating characteristic

    Receiver_operating_characteristic

  • Partially linear model
  • Type of statistical model

    parametric and nonparametric elements. Application of the least squares estimators is available to partially linear model, if the hypothesis of the known

    Partially linear model

    Partially_linear_model

  • Arithmetic mean
  • Type of average of a collection of numbers

    mean" of five values: In this Table, he [Capt. Sturmy] notes the greatest difference to be 14 minutes; and so taking the mean for the true Variation, he concludes

    Arithmetic mean

    Arithmetic_mean

  • Data
  • Unit of information

    original on 19 April 2019. Retrieved 9 March 2020. "Data vs Information - Difference and Comparison | Diffen". www.diffen.com. Retrieved 11 December 2018.

    Data

    Data

    Data

  • High-dimensional statistics
  • Study of high-dimensional data

    an unbiased estimator of β {\displaystyle \beta } , and the Gauss-Markov theorem tells us that it is the Best Linear Unbiased Estimator. However, overfitting

    High-dimensional statistics

    High-dimensional_statistics

  • Odds ratio
  • Statistic quantifying the association between two events

    maximize (as in Fisher's exact test). Another alternative estimator is the Mantel–Haenszel estimator.[citation needed] The following four contingency tables

    Odds ratio

    Odds_ratio

  • Cross-validation (statistics)
  • Statistical model validation technique

    PMID 25800943. Bengio, Yoshua; Grandvalet, Yves (2004). "No Unbiased Estimator of the Variance of K-Fold Cross-Validation" (PDF). Journal of Machine

    Cross-validation (statistics)

    Cross-validation (statistics)

    Cross-validation_(statistics)

  • Unbiased estimation of standard deviation
  • Procedure to estimate standard deviation from a sample

    this is a biased estimator of the standard deviation of the population is to start from the result that s2 is an unbiased estimator for the variance σ2

    Unbiased estimation of standard deviation

    Unbiased_estimation_of_standard_deviation

  • Bayesian probability
  • Interpretation of probability

    ISBN 978-0-8147-7771-8. Peirce, C.S. & Jastrow J. (1885). "On Small Differences in Sensation". Memoirs of the National Academy of Sciences. 3: 73–83

    Bayesian probability

    Bayesian_probability

  • Scale parameter
  • Statistical measure

    x ) {\displaystyle f(x)\equiv f_{s=1}(x)} . An estimator of a scale parameter is called an estimator of scale. In the case where a parametrized family

    Scale parameter

    Scale_parameter

  • Kendall rank correlation coefficient
  • Statistic for rank correlation

    bivariate observations. This alternative estimator also serves as an approximation to the standard estimator. This algorithm is only applicable to continuous

    Kendall rank correlation coefficient

    Kendall_rank_correlation_coefficient

  • Meta-analysis
  • Statistical method that summarizes and/or integrates data from multiple sources

    thought of generating a "compromise estimator" that makes the weights close to the naturally weighted estimator if heterogeneity across studies is large

    Meta-analysis

    Meta-analysis

  • Percentile
  • Statistic which divides a data set into 100 parts and analyzes it as a percentage

    subdivision into 100 groups. The 25th percentile (P25) is also known as the first quartile (Q1), the 50th percentile (P50) as the median or second quartile

    Percentile

    Percentile

  • Lehmann–Scheffé theorem
  • Theorem in statistics

    for the existence of a best unbiased estimator in a statistical model. The theorem states that any unbiased estimator for a quantity that depends on the

    Lehmann–Scheffé theorem

    Lehmann–Scheffé_theorem

  • Moment (mathematics)
  • Measure of the shape of a function

    if that moment exists, for any sample size n. It is thus an unbiased estimator. This contrasts with the situation for central moments, whose computation

    Moment (mathematics)

    Moment_(mathematics)

  • Order statistic
  • Kth smallest value in a statistical sample

    Moments of the distribution for the first order statistic can be used to develop a non-parametric density estimator. Suppose, we want to estimate the density

    Order statistic

    Order statistic

    Order_statistic

  • Standard score
  • How many standard deviations apart from the mean an observed datum is

    the population mean from an individual raw score and then dividing the difference by the population standard deviation. This process of converting a raw

    Standard score

    Standard score

    Standard_score

  • Interdecile range
  • Statistical measure

    standard deviation. A more efficient estimator is given by instead taking the 7% trimmed range (the difference between the 7th and 93rd percentiles)

    Interdecile range

    Interdecile_range

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Online names & meanings

  • Smedley
  • Boy/Male

    British, English

    Smedley

    From the Flat Meadow

  • Kentrell
  • Boy/Male

    English

    Kentrell

    Royal chieftain.

  • Agasya
  • Girl/Female

    Indian, Telugu

    Agasya

    Name of a Maharshi

  • Pancham
  • Boy/Male

    Hindu

    Pancham

    The th not of classical music

  • Sohith | ஸோஹித
  • Boy/Male

    Tamil

    Sohith | ஸோஹித

  • Appasami
  • Boy/Male

    Indian

    Appasami

    Father God

  • Varaangee
  • Girl/Female

    Hindu, Indian

    Varaangee

    Days Vise

  • Nandana
  • Girl/Female

    Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Sanskrit, Tamil, Telugu

    Nandana

    Daughter; Flower; Happiness; Goddess Durga; Great Achiever

  • Aquila
  • Boy/Male

    British, English, Latin

    Aquila

    An Eagle

  • Zakar
  • Boy/Male

    Arabic, Muslim

    Zakar

    Handsome; Kind Hearted

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FIRST DIFFERENCE-ESTIMATOR

  • Indifference
  • n.

    Absence of anxiety or interest in respect to what is presented to the mind; unconcernedness; as, entire indifference to all that occurs.

  • Difference
  • n.

    Choice; preference.

  • Different
  • a.

    Of various or contrary nature, form, or quality; partially or totally unlike; dissimilar; as, different kinds of food or drink; different states of health; different shapes; different degrees of excellence.

  • Differenced
  • imp. & p. p.

    of Difference

  • Fist
  • v. t.

    To strike with the fist.

  • Difference
  • n.

    An addition to a coat of arms to distinguish the bearings of two persons, which would otherwise be the same. See Augmentation, and Marks of cadency, under Cadency.

  • First-class
  • a.

    Of the best class; of the highest rank; in the first division; of the best quality; first-rate; as, a first-class telescope.

  • First
  • a.

    Preceding all others of a series or kind; the ordinal of one; earliest; as, the first day of a month; the first year of a reign.

  • First
  • a.

    Most eminent or exalted; most excellent; chief; highest; as, Demosthenes was the first orator of Greece.

  • Distinction
  • n.

    Estimation of difference; regard to differences or distinguishing circumstance.

  • Difference
  • n.

    The act of differing; the state or measure of being different or unlike; distinction; dissimilarity; unlikeness; variation; as, a difference of quality in paper; a difference in degrees of heat, or of light; what is the difference between the innocent and the guilty?

  • Aeolotropy
  • n.

    Difference of quality or property in different directions.

  • Difference
  • v. t.

    To cause to differ; to make different; to mark as different; to distinguish.

  • Difference
  • n.

    The quality or attribute which is added to those of the genus to constitute a species; a differentia.

  • Fist
  • v. t.

    To gripe with the fist.

  • Difference
  • n.

    That by which one thing differs from another; that which distinguishes or causes to differ; mark of distinction; characteristic quality; specific attribute.

  • Difference
  • n.

    The quantity by which one quantity differs from another, or the remainder left after subtracting the one from the other.

  • First-hand
  • a.

    Obtained directly from the first or original source; hence, without the intervention of an agent.

  • Indifference
  • n.

    The quality or state of being indifferent, or not making a difference; want of sufficient importance to constitute a difference; absence of weight; insignificance.