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Discrete probability distribution
In probability theory and statistics, the hypergeometric distribution is a discrete probability distribution that describes the probability of k {\displaystyle
Hypergeometric_distribution
Discrete probability distribution
In probability theory and statistics, the negative hypergeometric distribution describes probabilities for when sampling from a finite population without
Negative hypergeometric distribution
Negative_hypergeometric_distribution
and statistics, Fisher's noncentral hypergeometric distribution is a generalization of the hypergeometric distribution where sampling probabilities are modified
Fisher's noncentral hypergeometric distribution
Fisher's_noncentral_hypergeometric_distribution
Wallenius' noncentral hypergeometric distribution (named after Kenneth Ted Wallenius) is a generalization of the hypergeometric distribution where items are
Wallenius' noncentral hypergeometric distribution
Wallenius'_noncentral_hypergeometric_distribution
Mathematical function for the probability a given outcome occurs in an experiment
univariate probability distributions include the binomial distribution, the hypergeometric distribution, and the normal distribution. A commonly encountered
Probability_distribution
Discrete probability distribution
known as the negative hypergeometric distribution. The beta distribution is a conjugate distribution of the binomial distribution. This fact leads to an
Beta-binomial_distribution
Probability distribution
resulting distribution is a hypergeometric distribution, not a binomial one. However, for N much larger than n, the binomial distribution remains a good
Binomial_distribution
casino roulette, or the first card of a well-shuffled deck. The hypergeometric distribution, which describes the number of successes in the first m of a
List of probability distributions
List_of_probability_distributions
Function defined by a hypergeometric series
the Gaussian or ordinary hypergeometric function 2F1(a, b; c; z) is a special function represented by the hypergeometric series, that includes many
Hypergeometric_function
Expectation or average of the falling factorial of a random variable
understood to be zero if r > n. If a random variable X has a hypergeometric distribution with population size N, number of success states K ∈ {0,...,N}
Factorial_moment
Hypergeometric distribution
In statistics, the hypergeometric distribution is the discrete probability distribution generated by picking colored balls at random from an urn without
Noncentral hypergeometric distributions
Noncentral_hypergeometric_distributions
Topics referred to by the same term
Hypergeometric may refer to several distinct concepts within mathematics: The hypergeometric function, a solution to the Gaussian hypergeometric differential
Hypergeometric
Game of chance
that are picked on each ticket. Keno probabilities come from a hypergeometric distribution. For Keno, one calculates the probability of hitting exactly
Keno
Probability distribution
spreading COVID-19. Hypergeometric distribution Coupon collector's problem Compound Poisson distribution Negative binomial distribution Johnson, Norman L
Geometric_distribution
Type of probability distribution
multinomial distribution, the negative multinomial distribution, the multivariate hypergeometric distribution, and the elliptical distribution. Bayesian
Joint probability distribution
Joint_probability_distribution
Mental exercise in probability and statistics
draws before the first successful (correctly colored) draw. hypergeometric distribution: the balls are not returned to the urn once extracted. Hence
Urn_problem
British polymath (1890–1962)
the parameter". Fisher's noncentral hypergeometric distribution, a generalization of the hypergeometric distribution, where sampling probabilities are modified
Ronald_Fisher
Discrete probability distribution
"Moment Recurrence Relations for Binomial, Poisson and Hypergeometric Frequency Distributions" (PDF). Annals of Mathematical Statistics. 8 (2): 103–111
Poisson_distribution
Statistical significance test
Fisher, this leads under a null hypothesis of independence to a hypergeometric distribution of the numbers in the cells of the table. This setting is however
Fisher's_exact_test
Continuous probability distribution
exponential distribution is the continuous analogue of the geometric distribution, the hyperexponential distribution is not analogous to the hypergeometric distribution
Hyperexponential_distribution
Number of subsets of a given size
{\displaystyle \alpha } . Binomial transform Delannoy number Eulerian number Hypergeometric function List of factorial and binomial topics Macaulay representation
Binomial_coefficient
Statistical confidence interval for success counts
repeated draws of a binomial distribution. In this case, the underlying distribution would be the hypergeometric distribution. The interval boundaries can
Binomial proportion confidence interval
Binomial_proportion_confidence_interval
Continuous probability distribution
{\displaystyle U(a,b,z)} is the confluent hypergeometric function of the second kind. In instances where the F-distribution is used, for example in the analysis
F-distribution
Probability distribution
the plain and absolute moments can be expressed in terms of confluent hypergeometric functions 1 F 1 {\textstyle {}_{1}F_{1}} and U . {\textstyle U.} E
Normal_distribution
Generalization of the binomial distribution
without replacement, so the correct distribution is the multivariate hypergeometric distribution, but the distributions converge as the population grows
Multinomial_distribution
Famous randomized experiment
Thus the number of successes is distributed according to the hypergeometric distribution. Specifically, for a random variable X {\displaystyle X} equal
Lady_tasting_tea
Probability distribution
Negative Binomial Distribution". Wroughton, Jacqueline. "Distinguishing Between Binomial, Hypergeometric and Negative Binomial Distributions" (PDF). Hilbe
Negative binomial distribution
Negative_binomial_distribution
beta distribution Noncentral chi distribution Noncentral chi-squared distribution Noncentral F-distribution Noncentral hypergeometric distributions Noncentral
List_of_statistics_articles
Technique in information retrieval
the hypergeometric distribution, Bose–Einstein statistics and its limiting forms, the compound of the binomial distribution with the beta distribution, and
Divergence-from-randomness model
Divergence-from-randomness_model
Topics referred to by the same term
noncentral hypergeometric distribution Fisher's z-distribution Fisher's fiducial distribution Fisher–Bingham distribution F-distribution, also called
Fisher_distribution
Type of data measuring one attribute
distribution Hypergeometric distribution Zeta distribution Uniform distribution (continuous) Normal distribution Gamma distribution Exponential distribution Weibull
Univariate_(statistics)
Probability distribution in physics
probability density function is expressed in terms of hypergeometric functions. The Holtsmark distribution has applications in plasma physics and astrophysics
Holtsmark_distribution
Mathematical theorem on convolved binomial coefficients
probabilities. The resulting probability distribution is the hypergeometric distribution. That is the probability distribution of the number of red marbles in
Vandermonde's_identity
Family of continuous probability distributions
relation for values in the probability mass function of the hypergeometric distribution (which yields the linear-divided-by-quadratic structure). In
Pearson_distribution
Sampling technique
replacement, the distribution is a binomial distribution. For a simple random sample without replacement, one obtains a hypergeometric distribution. Several efficient
Simple_random_sample
Family of power series in mathematics
In mathematics, a generalized hypergeometric series is a power series in which the ratio of successive coefficients indexed by n is a rational function
Generalized hypergeometric function
Generalized_hypergeometric_function
Probability distribution
of the hypergeometric function. For information on its inverse cumulative distribution function, see quantile function § Student's t-distribution. Certain
Student's_t-distribution
Formula in probability theory
when s = 0 or s = n can be dealt with, we first go back to the hypergeometric distribution, denoted by H y p ( s | N , n , S ) {\displaystyle \mathrm {Hyp}
Rule_of_succession
Family of random graph models
independent edge generation, this model uses a multivariate hypergeometric distribution to represent the probability of an entire graph configuration
Configuration_model
Systematic classification of 12 related enumerative problems concerning two finite sets
multivariate hypergeometric distribution. Sampling without replacement where order does matter does not seem to correspond to a probability distribution. In all
Twelvefold_way
Probability distribution
the confluent hypergeometric function with the Bessel functions. In free probability theory, the role of Wigner's semicircle distribution is analogous
Wigner semicircle distribution
Wigner_semicircle_distribution
Branch of discrete mathematics
distribution · Pascal's pyramid · Pascal's simplex Distributions Binomial distribution · Negative binomial distribution · Hypergeometric distribution
Combinatorics
Solution of a confluent hypergeometric equation
a confluent hypergeometric function is a solution of a confluent hypergeometric equation, which is a degenerate form of a hypergeometric differential
Confluent hypergeometric function
Confluent_hypergeometric_function
Distributions in probability theory
without replacement, the distribution follows a multivariate hypergeometric distribution. Once again, let α 0 = ∑ α k {\displaystyle \alpha _{0}=\sum
Dirichlet-multinomial distribution
Dirichlet-multinomial_distribution
Method for approximate evaluation of integrals
Fog, A. (2008), "Calculation Methods for Wallenius' Noncentral Hypergeometric Distribution", Communications in Statistics, Simulation and Computation, vol
Laplace's_method
Compound probability distribution
Discrete Distributions, 2nd edition, Wiley ISBN 0-471-54897-9 (Section 6.2.3) Kemp, C.D.; Kemp, A.W. (1956) "Generalized hypergeometric distributions", Journal
Beta negative binomial distribution
Beta_negative_binomial_distribution
Probability distribution
function. The characteristic function of the beta distribution is Kummer's confluent hypergeometric function (of the first kind): φ X ( α ; β ; t ) =
Beta_distribution
Software for statistical analysis of molecular evolution
algorithm is O(n!). The name for the distribution method is Hypergeometric Distribution (Hoffman). Tajima's Neutrality Test — The purpose of Tajima's
Molecular Evolutionary Genetics Analysis
Molecular_Evolutionary_Genetics_Analysis
Type of probability distribution
distribution, but it is not called the Hypergeometric distribution, since that name is in use for an entirely different type of discrete distribution
Discrete phase-type distribution
Discrete_phase-type_distribution
Quantitative analysis of law
consumption Risk compensation Challenging election results (Hypergeometric distribution) Condorcet's jury theorem Cost-benefit analysis of renewable
Jurimetrics
Generalization of the one-dimensional normal distribution to higher dimensions
statistics, the multivariate normal distribution, multivariate Gaussian distribution, or joint normal distribution is a generalization of the one-dimensional
Multivariate normal distribution
Multivariate_normal_distribution
Bioinformatics method
statistically overrepresented terms in the user's list of genes using hypergeometric distribution. MOET also displays the corresponding Bonferroni correction and
Gene_set_enrichment_analysis
Function related to statistics and probability theory
totals leads to a conditional likelihood based on the non-central hypergeometric distribution. This form of conditioning is also the basis for Fisher's exact
Likelihood_function
Probability distribution
noncentrality parameter μ can be expressed in several forms. The confluent hypergeometric function form of the density function is f ( x ) = Γ ( ν + 1 2 ) ν π
Noncentral_t-distribution
multivariate integrals. Hypergeometric functions of a matrix argument have applications in random matrix theory. For example, the distributions of the extreme
Hypergeometric function of a matrix argument
Hypergeometric_function_of_a_matrix_argument
Branch of statistics
distributions include the binomial distribution, the hypergeometric distribution, and the normal distribution. The multivariate normal distribution is
Mathematical_statistics
Probability distribution
characteristic function of the Dirichlet distribution is a confluent form of the Lauricella hypergeometric series. It is given by Phillips as C F ( s
Dirichlet_distribution
Statistical test for analysis of contingency tables
milk first follows the hypergeometric distribution Hypergeometric ( 8 , 4 , 4 ) . {\displaystyle \ {\mbox{Hypergeometric}}(8,4,4)~.} Boschloo's test
Boschloo's_test
Exact test
the data come from double-binomial distribution, the conditioning (that leads to using the hypergeometric distribution for calculating the Fisher's exact
Barnard's_test
"noncentrality parameter": see noncentral hypergeometric distributions, for example. The noncentrality parameter of the t-distribution may be negative or positive while
Noncentral_distribution
Probability distribution
the Rice fading distribution", IEEE Communications Letters, March 2001, p. 92–94 Liu 2007 (in one of Horn's confluent hypergeometric functions with two
Rice_distribution
Concept in probability theory
posterior distribution p ( θ ∣ x ) {\displaystyle p(\theta \mid x)} is in the same probability distribution family as the prior probability distribution p (
Conjugate_prior
Animal population estimation method
ISBN 9780321021731. Chapman, D.G. (1951). Some properties of the hypergeometric distribution with applications to zoological sample censuses. UC Publications
Mark_and_recapture
number Gamma distribution Gamma function Gaussian binomial coefficient Gould's sequence Hyperfactorial Hypergeometric distribution Hypergeometric function
List of factorial and binomial topics
List_of_factorial_and_binomial_topics
Family of probability distributions related to the normal distribution
Dirichlet-multinomial distributions. Other examples of distributions that are not exponential families are the F-distribution, Cauchy distribution, hypergeometric distribution
Exponential_family
Concept in natural language processing
NASARI: Sparse vector representations constructed by applying the hypergeometric distribution over the Wikipedia corpus in combination with BabelNet taxonomy
Semantic_similarity
Probability distribution
product distribution is a probability distribution constructed as the distribution of the product of random variables having two other known distributions. Given
Distribution of the product of two random variables
Distribution_of_the_product_of_two_random_variables
Type of analysis in molecular biology
test producing p-values (Fisher's exact test or the test using hypergeometric distribution). This method identifies FGS by considering their relative positions
Pathway_analysis
Hypothesis test to compare the survival distributions of two samples
{\displaystyle i=1,2} , O i , j {\displaystyle O_{i,j}} follows a hypergeometric distribution with parameters N j {\displaystyle N_{j}} , N i , j {\displaystyle
Logrank_test
Probability distribution
where M ( a , b , z ) {\displaystyle M(a,b,z)} is Kummer's confluent hypergeometric function. The characteristic function is given by: φ ( t ; k ) = M (
Chi_distribution
Detection of mRNA molecules
would see 40 instead of 1 due to pure chance. According to the hypergeometric distribution, one would expect to try about 10^57 times (10 followed by 56
Gene_expression_profiling
Dutch psychometrician and statistician (1935–2018)
Molenaar, W. (1970). Approximations to the Poisson, Binomial and Hypergeometric Distribution Functions. Mathematisch Centrum. ISBN 978-90-6196-053-9. Fischer
Ivo_Molenaar
Probability distribution
_{y}}}{\sqrt {1-\rho ^{2}}}.} The complex distribution has also been expressed with Kummer's confluent hypergeometric function or the Hermite function. This
Ratio_distribution
Probability distribution with more than one mode
a known density that can be expressed as a confluent hypergeometric function. The distribution of the reciprocal of a t distributed random variable is
Multimodal_distribution
Noncentral generalization of the chi-squared distribution
\Gamma (\nu +j+1)}}.} Using the relation between Bessel functions and hypergeometric functions, the pdf can also be written as: f X ( x ; k , λ ) = e − λ
Noncentral chi-squared distribution
Noncentral_chi-squared_distribution
Probability distribution
_{1}F_{2}} is a generalized hypergeometric function. Hann function Havercosine (hvc) Horst Rinne (2010). "Location-Scale Distributions – Linear Estimation and
Raised_cosine_distribution
Kummer's function Riesz function Hypergeometric functions: Versatile family of power series. Confluent hypergeometric function Associated Legendre functions
List of mathematical functions
List_of_mathematical_functions
Distribution of variables which satisfies a stability property under linear combinations
a distribution is said to be stable if a linear combination of two independent random variables with this distribution has the same distribution, up
Stable_distribution
polynomials Gaussian q-distribution q-exponential distribution q-Weibull distribution Tsallis q-Gaussian Tsallis entropy Basic hypergeometric series Elliptic
List_of_q-analogs
Surname list
Twilightning Wallenius' noncentral hypergeometric distribution, generalization of the hypergeometric distribution where items are sampled with bias Wallenius
Wallenius
Probability distribution
1 {\displaystyle {}_{2}F_{1}} is the Gauss's hypergeometric function 2F1 . The beta prime distribution may also be reparameterized in terms of its mean
Beta_prime_distribution
Risk measure estimating the average loss in the worst tail of the distribution
{\displaystyle _{2}F_{1}} is the hypergeometric function. If the payoff of a portfolio X {\displaystyle X} follows lognormal distribution, i.e. the random variable
Expected_shortfall
Probability distribution
however, obtain the following formula in terms of the generalized hypergeometric function: F ( n ) = P ( X ≤ n ) = 1 − 1 F ν − 1 ( ; n + 2 , … , n +
Conway–Maxwell–Poisson distribution
Conway–Maxwell–Poisson_distribution
Probability theory term
{10-x}{3-y}}}{\binom {10}{3}}}} for 0 ≤ y ≤ min ( 3, x ). It is the hypergeometric distribution H ( x; 3, 7 ), or equivalently, H ( 3; x, 10-x ). The corresponding
Conditioning_(probability)
Generalization of Gaussian distribution
c ; z ) {\displaystyle {}_{2}F_{1}(a,b;c;z)} is the hypergeometric function. As the hypergeometric function is defined for |z| < 1 but x is unbounded,
Q-Gaussian_distribution
Family of lifetime distributions with decreasing failure rate
1 {\displaystyle F_{2,1}} is a hypergeometric function. This function is also known as Barnes's extended hypergeometric function. The definition of F N
Exponential-logarithmic distribution
Exponential-logarithmic_distribution
Antipodally symmetric probability distribution on the n-sphere
) {\displaystyle {}_{1}F_{1}(\cdot ;\cdot ,\cdot )} is a confluent hypergeometric function of matrix argument. The matrices M and Z are the result of
Bingham_distribution
Statistics of spatial association
expectation of the local statistics are available based on the hypergeometric distribution but due to the multiple comparisons problem a permutation based
Join_count_statistic
Topic in probability theory and statistics
the central limit theorem (CLT). Special case of distribution parametrization: X is a hypergeometric (m, N, n) random variable. If n and m are large compared
Relationships among probability distributions
Relationships_among_probability_distributions
Generating pseudo-random numbers that follow a probability distribution
generating pseudo-random numbers (PRN) that follow a given probability distribution. Methods are typically based on the availability of a uniformly distributed
Non-uniform random variate generation
Non-uniform_random_variate_generation
Grammatical analysis method family
statistics, namely the Fisher-Yates exact test based on the hypergeometric distribution; thus, unlike t-scores, z-scores, chi-square tests etc., the
Collostructional_analysis
Probability distribution
}[(a)_{k}(b)_{k}/(c)_{k}]z^{k}/k!} is a Hypergeometric function. The Gamma/Gompertz distribution is a flexible distribution that can be skewed to the right or
Gamma/Gompertz_distribution
Biology database
predefined set (pathway / NEST), a P-value is computed based on the hypergeometric distribution. It reflects the significance of the observed overlap between
ConsensusPathDB
Probability distribution used in multivariate hypothesis testing
In statistics, Wilks' lambda distribution (named for Samuel S. Wilks), is a probability distribution used in multivariate hypothesis testing, especially
Wilks's_lambda_distribution
normal distribution / (1:C) Geometric distribution / (1:D) Half circle distribution / (1:C) Hypergeometric distribution / (1:D) Normal distribution / Gau
Catalog of articles in probability theory
Catalog_of_articles_in_probability_theory
Probability distribution
{3}{2}},2;-z^{2}\right),} where 2 F 2 {\displaystyle {}_{2}F_{2}} is a hypergeometric function. In order for the function to approach zero as x approaches
Voigt_profile
Mathematical function having a characteristic S-shaped curve or sigmoid curve
integral M24: Filtering sigmoid functions M25: Special cases of Gauss hypergeometric functions M26: Feedback closed-loop systems M27: Recursive functions
Sigmoid_function
Sequence of differential equation solutions
{1}{(1-t)^{\alpha +1}}}e^{-tx/(1-t)}.} Laguerre functions are defined by confluent hypergeometric functions and Kummer's transformation as L n ( α ) ( x ) := ( n + α
Laguerre_polynomials
Probability distribution
the hypergeometric series (which converges for all h if c < 1, or for all h / a < q if c = 1 ). The generalized beta encompasses many distributions as
Generalized_beta_distribution
Measure giving the average loss beyond a specified Value-at-Risk level
{\displaystyle _{2}F_{1}} is the hypergeometric function. If the payoff of a portfolio X {\displaystyle X} follows lognormal distribution, i.e. the random variable
Tail_value_at_risk
HYPERGEOMETRIC DISTRIBUTION
HYPERGEOMETRIC DISTRIBUTION
Surname or Lastname
English
English : habitational name from places so called in North Yorkshire, Hampshire, and Kent. The Yorkshire place is named from the Old English personal name Hūna + tūn ‘enclosure’, ‘settlement’; that in Hampshire from the genitive plural of hund ‘hound’ + tūn ‘enclosure’, ‘settlement’; and the Kentish place from Old English huntena, genitive plural of hunta ‘hunter’ + dūn ‘hill’. The present-day distribution shows clusters in North and South Yorkshire, and also in Norfolk.
Surname or Lastname
English (Lancashire)
English (Lancashire) : habitational name from a place so called, perhaps Forshaw Heath in Solihull, Warwickshire, although the modern distribution is much further north.
Surname or Lastname
English
English : habitational name from either of two places in Devon named Hunnacott, from either the Old English personal name HunÄ or Old English hunig ‘honey’ + cot ‘cottage’. There is also a place named Huncoat in Lancashire, which has the same origin, but the distribution of the surname in England suggests that it probably did not contribute to the surname.
Surname or Lastname
English
English : habitational name from a place named in Old English with hÄlig ‘holy’ + Old English feld ‘open country’. This may be Holyfield in Essex (which belonged to Waltham Abbey), but the present-day distribution of the name (mainly in the Midlands and Wales) suggests that another source may be involved.
Surname or Lastname
English
English : habitational name for someone from a place called Elham, in Kent, or a lost place of this name in Crayford, Kent. The first is derived from Old English Ç£l ‘eel’ + hÄm ‘homestead’ or hamm ‘enclosure hemmed in by water’. There is also an Elam Grange in Bingley, West Yorkshire, but the current distribution of the name in the British Isles suggests that it did not contribute significantly to the surname.
Surname or Lastname
English
English : habitational name from the place in Bedfordshire (named in Old English as ‘settlement (Old English tūn) on the (river) Lea’), or, more plausibly in view of the pattern of distribution, from Luton in Devon (near Teignmouth), named in Old English as ‘Lēofgifu’s settlement’ (from an Old English female personal name composed of the elements lēof ‘dear’, ‘beloved’ + gifu ‘gift’). A further possible source of the name is Luton in Kent, named as the ‘settlement of Lēofa’.
Surname or Lastname
English (Cambridge)
English (Cambridge) : unexplained; perhaps a habitational name from a lost or unidentified place. There are two places in England called Warland, in Durham and West Yorkshire, but the distribution of the modern surname suggests that a different souce is most probably involved.
Surname or Lastname
English (Devon)
English (Devon) : unexplained. Reaney and Wilson suggest that this may be from an Anglo-Scandinavian personal name Tukka, but the distribution in England makes a Scandinavian connection unlikely.
Surname or Lastname
English (Yorkshire)
English (Yorkshire) : apparently a habitational name from a lost or unidentified minor place in West Yorkshire, probably in the parish of Halifax, to judge by the distribution of early occurrences of the surname.
Surname or Lastname
English
English : habitational name from places in Lancashire and Sussex. The former seems from the present-day distribution of the surname to be the major source, and is named from Old English scingel ‘shingle(s)’ + tūn ‘enclosure’, ‘settlement’; the latter gets its name from Old English sengel ‘burnt clearing’ + tūn.
Surname or Lastname
English
English : habitational name from a place in Devon, recorded in Domesday Book as Loba, apparently a topographical term meaning perhaps ‘lump’, ‘hill’, the village being situated at the bottom of a hill. There is also a place of the same name in Oxfordshire (recorded in 1208 as Lobbe), but the historical and contemporary distribution of the surname (which is still largely restricted to Devon), makes it unlikely that it ever derived from this place, or from Middle English, Old English lobbe ‘spider’.
Surname or Lastname
English
English : apparently a habitational name from places named Rushford in Devon, Norfolk, and Warwickshire. However, in view of the present-day distribution of the surname, a more likely source is Ryshworth in Bingley, West Yorkshire, which was earlier called Rushford (from Old English rysc ‘rushes’ + ford ‘ford’).
Surname or Lastname
English
English : of uncertain derivation. The 18th-century parish registers of Marske, North Yorkshire, record the surname Hartburn with the variant Harburn; Harben may be a further variant of this. If so, its origin is probably topographic or habitational, from East Hartburn in Stockton-on-Tees or Hartburn in Northumberland, both named from Old English heorot ‘hart’ + burna ‘steam’. However, this conjecture is not borne out by the distribution of the surname a century later, when it occurs chiefly in Cambridgeshire and London and also with a significant presence in the Channel Islands, perhaps suggesting that it could be a variant of Harpin.
Surname or Lastname
English (Lincolnshire)
English (Lincolnshire) : unexplained. Black identified this as a Scottish name of Pictish origin. However, the modern distribution of the surname, almost exclusively in Lincolnshire and adjoining counties, suggests a more localized eastern English origin.
Surname or Lastname
English
English : habitational name from Dearham in Cumbria or Dyrham in Gloucestershire, named from Old English dÄ“or ‘deer’ + hÄm ‘settlement’, ‘homestead’, or hamm ‘enclosure hemmed in by water’, ‘river meadow’. There are places in Norfolk called East and West Dereham, which have the same etymology. However, the present-day distribution of the surname suggests that they probably did not contribute to the surname.Irish (mainly Dublin, Drogheda, and Cork) : of English origin, but MacLysaght takes this to be a variant of Durham.
Surname or Lastname
English (West Yorkshire)
English (West Yorkshire) : topographic name for someone who lived in a long valley, from Middle English long + botme, bothem ‘valley bottom’. Given the surname’s present-day distribution, Longbottom in Luddenden Foot, West Yorkshire, may be the origin, but there are also two places called Long Bottom in Hampshire, two in Wiltshire, and Longbottom Farm in Somerset and in Wiltshire.
Surname or Lastname
English
English : habitational name from a place in West Yorkshire, probably named with the genitive case of the Old English personal name StÄn ‘stone’, a byname or short form of any of various compound names with this as the first element (compare, for example, Stammer, Stannard) + Old English feld ‘pasture’, ‘open country’.English : alternatively, it may be a topographic name from Middle English stanesfeld ‘open country of the (standing) stone’, with reference to a prominent monolith. There are other places so called, for example in Suffolk, but the distribution suggests that the one in Yorkshire is the source of the surname.
Surname or Lastname
English
English : habitational name from any of various places named with this word: Hazleton Bottom (Hertfordshire), Hazleton Wood (Essex), or Hazelton (Gloucestershire), which is named from Old English hæsel ‘hazel’ + tūn ‘farmstead’, ‘settlement’. The present-day distribution of the surname points to the places in Essex and Gloucester as the likely sources.
Surname or Lastname
English
English : of uncertain origin. Reaney suggests that it may be habitational name from Wincheap Street in Canterbury, but this origin is not supported by the present-day distribution of the surname, which is heavily concentrated in northeastern England.
Surname or Lastname
English (chiefly West Midlands)
English (chiefly West Midlands) : habitational name from any of the various places so called, from Old English sūð ‘south’ + halh ‘nook’, ‘recess’. The distribution of the surname in Britain makes a Midlands origin likely: places called Southall in Doverdale, Worcestershire, and Billingsley, Shropshire, are possible sources.
HYPERGEOMETRIC DISTRIBUTION
HYPERGEOMETRIC DISTRIBUTION
Girl/Female
Indian, Sanskrit
Respected
Boy/Male
Australian, Greek, Hebrew
Son of Simon; Listening Intently
Girl/Female
Spanish
defender of mankind.
Boy/Male
Latin Greek
North wind.
Boy/Male
Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Mythological, Oriya, Sanskrit, Tamil, Telugu
Lord Shiva
Boy/Male
Indian, Sanskrit
Sleeping on the Sea
Boy/Male
Hindu, Indian, Telugu
Always Smiling
Girl/Female
Indian
Heavenly Flower
Boy/Male
Tamil
Nissin | நீஸà¯à®¸à¯€à®¨
Miracle and a more pronounceable form of nissan
Girl/Female
Indian
Cool
HYPERGEOMETRIC DISTRIBUTION
HYPERGEOMETRIC DISTRIBUTION
HYPERGEOMETRIC DISTRIBUTION
HYPERGEOMETRIC DISTRIBUTION
HYPERGEOMETRIC DISTRIBUTION
n.
An interior officer under the boatswain, gunner, or carpenters, charged with the stowage, account, and distribution of the stores.
n.
The study or description of the geographical distribution of animals.
n.
A division or distribution by four, or into four parts; also, a taking the fourth part of any quantity or number.
n.
Disposition; distribution; management.
n.
A scheme for the distribution of prizes by lot or chance; esp., a gaming scheme in which one or more tickets bearing particular numbers draw prizes, and the rest of tickets are blanks. Fig. : An affair of chance.
n.
The law of likeness; similarity of structure; regularity in form and arrangement; orderly and similar distribution of parts, such that an animal may be divided into parts which are structurally symmetrical.
v. t.
To send forth, as a book, newspaper, musical piece, or other printed work, either for sale or for general distribution; to print, and issue from the press.
n.
A chart or graphic representation of the average distribution of rain over the surface of the earth.
a.
Of or pertaining to rain; descriptive of the distribution of rain, or of rainy regions.
n.
The branch of physical science which treats of the geographical distribution of rain.
n.
A place calculated for the rendezvous of troops, or for the distribution of them; also, a spot well adapted for offensive measures. Wilhelm (Mil. Dict.).
n.
That part of biology which relates to the animal kingdom, including the structure, embryology, evolution, classification, habits, and distribution of all animals, both living and extinct.
n.
The act of distributing or dispensing; the act of dividing or apportioning among several or many; apportionment; as, the distribution of an estate among heirs or children.
a.
Of or pertaining to a region of the earth's surface including all of temperate and arctic North America and Greenland. In the geographical distribution of animals, this region is marked off as the habitat certain species.
a.
Of or pertaining to distribution.
v. t.
To conjoin; to put together in distribution; to class.
n.
The science of water, its properties, phenomena, and distribution over the earth's surface.
n.
A theory or system of social reform which contemplates a complete reconstruction of society, with a more just and equitable distribution of property and labor. In popular usage, the term is often employed to indicate any lawless, revolutionary social scheme. See Communism, Fourierism, Saint-Simonianism, forms of socialism.
n.
The arrangement or distribution of nerves, as in the leaves of a plant or the wings of an insect; nervation.
n.
A notch cut crosswise in the shank of a type, to assist a compositor in placing it properly in the stick, and in distribution.