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Real number that can be computed within arbitrary precision
recursive numbers, effective numbers, computable reals, or recursive reals. The concept of a computable real number was introduced by Émile Borel in 1912
Computable_number
Mathematical function that can be computed by a program
of computability that can be imagined can compute only functions that are computable in the above sense. Before the precise definition of computable functions
Computable_function
Set with algorithmic membership test
natural numbers is computable. The empty set is computable. The entire set of natural numbers is computable. Every natural number is computable. The subset of
Computable_set
Used to count, measure, and label
algebraic numbers. The computable numbers may be viewed as the real numbers that may be exactly represented in a computer: a computable number is exactly represented
Number
In computability theory, the assignment of natural numbers to a set of objects
partial functions is computable if the relation R(x,y,z) = "[g(x)](y) = z" is computably enumerable (Ershov 1999:487). A computable numbering is called principal
Numbering (computability theory)
Numbering_(computability_theory)
Halting probability of a random computer program
recognize. The domain of any universal computable function is a computably enumerable set but never a computable set. The domain is always Turing equivalent
Chaitin's_constant
Real number uniquely specified by description
thus also not arithmetical. Every computable number is arithmetical, but not every arithmetical number is computable. For example, the limit of a Specker
Definable_real_number
Numbers expressible as integrals of algebraic functions
possible to construct artificial examples of computable numbers which are not periods. However there are no computable numbers proven not to be periods, which
Period_(number_theory)
Number that is not a ratio of integers
basis of clopen groups so the space is zero-dimensional. Brjuno number Computable number Diophantine approximation Irrationality measure Proof that e is
Irrational_number
Study of mathematical analysis seen through computability theory
upon below. Type 1 computability is the naive form of computable analysis in which one restricts the inputs to a machine to be computable numbers instead
Computable_analysis
Countable ordinal that is the order type of a computable well-ordering of natural numbers
{\displaystyle \alpha } is computable if there exists a computable well-ordering ≺ {\displaystyle \prec } of a computable subset S {\displaystyle
Computable_ordinal
Proof by Alan Turing
to practical computation... (Hodges p. 124) 1 computable number — a number whose decimal is computable by a machine (i.e., by finite means such as an
Turing's_proof
Mathematical logic concept
Enumerability: The set S is the range of a partial computable function. The set S is the range of a total computable function, or empty. If S is infinite, the
Computably_enumerable_set
Study of computable functions and Turing degrees
Church–Turing thesis, which states that any function that is computable by an algorithm is a computable function. Although initially skeptical, by 1946 Gödel
Computability_theory
with weights. Computable number: A real number whose digits can be computed by some algorithm. Period: A number which can be computed as the integral
List_of_types_of_numbers
In mathematics, a non-algebraic number
Any non-computable number, in particular: Chaitin's constant. Constructed irrational numbers which are not simply normal in any base. Any number for which
Transcendental_number
Thesis on the nature of computability
definition of computable function, mathematicians often used the informal term effectively calculable to describe functions that are computable by paper-and-pencil
Church–Turing_thesis
Calculations where numbers' precision is only limited by computer memory
numbers by expressions such as π·sin(2), and can thus represent any computable number with infinite precision. A common application is public-key cryptography
Arbitrary-precision arithmetic
Arbitrary-precision_arithmetic
Problem in computer science
verification that g is computable relies on the following constructs (or their equivalents): computable subprograms (the program that computes f is a subprogram
Halting_problem
Concept in theoretical computer science
\to \mathbb {N} } is any computable function, then Σ(n) > f(n) for all sufficiently large n, and hence that Σ is not a computable function. Moreover, this
Busy_beaver
Concept in computability theory
partial computable functions. Such enumerations are formally called computable numberings of the partial computable functions. An arbitrary numbering η of
Admissible_numbering
Number type in floating-point arithmetic
In computing, a normal number is a non-zero number in a floating-point representation which is within the balanced range supported by a given floating-point
Normal_number_(computing)
Large number coined by Ronald Graham
}}}}}} , even though Graham's number is indeed a power of three. However, Graham's number can be explicitly given by computable recursive formulas using Knuth's
Graham's_number
Computer approximation for real numbers
code examples demonstrating access and use of IEEE 754 features. Computable number Coprocessor Decimal floating point Double-precision floating-point
Floating-point_arithmetic
Computation model defining an abstract machine
It is possible to invent a single machine which can be used to compute any computable sequence. If this machine U is supplied with the tape on the beginning
Turing_machine
Type of Turing machine
Turing machine capable of computing any computable sequence, as described by Alan Turing in his seminal paper "On Computable Numbers, with an Application
Universal_Turing_machine
Function computable with bounded loops
closely with our intuition of what a computable function must be. Certainly the initial functions are intuitively computable (in their very simplicity), and
Primitive_recursive_function
Theoretical upper limit to non-local correlations in quantum mechanics
NPA hierarchy to produce a halting algorithm to compute the Tsirelson bound, making it a computable number (note that in isolation neither procedure halts
Tsirelson's_bound
Replacing a number with a simpler value
some correctly rounded functions in the 4 rounding modes. There exist computable numbers for which a rounded value can never be determined no matter how
Rounding
Limit of a uniformly computable sequence of functions
computability theory, a function is called limit computable if it is the limit of a uniformly computable sequence of functions. The terms computable in
Computation_in_the_limit
Mathematical concept
Arithmetical hierarchy Computable set Computable number Hartley Rogers Jr. (1967). Theory of recursive functions and effective computability. McGraw-Hill. OCLC 527706
Arithmetical_set
Natural number
Binary is a number system with a base of two, where each "bit" (binary digit) is either 0 (off) or 1 (on). It is used extensively in computing, since simple
2
Ordered listing of items in collection
domain ω and only countably many computable functions. A specific example of a set with an enumeration but not a computable enumeration is the complement
Enumeration
In computability theory, a Friedberg numbering is a computable numbering (enumeration) of the set of all computably enumerable sets that has no repetitions:
Friedberg_numbering
Number constructible via compass and straightedge
and compass construction problem put forth by Pappus. Computable number Definable real number Kazarinoff (2003), pp. 10, 15; Martin (1998), p. 41, Corollary
Constructible_number
Theorem in computability theory
In computability theory, Kleene's recursion theorems are a pair of fundamental results about the application of computable functions to their own descriptions
Kleene's_recursion_theorem
Computer hardware technology that uses quantum mechanics
PMID 19797653. S2CID 17187000. Manin, Yu. I. (1980). Vychislimoe i nevychislimoe [Computable and Noncomputable] (in Russian). Soviet Radio. pp. 13–15. Archived from
Quantum_computing
there exists a computable bijection f {\displaystyle f} so that ν = μ ∘ f {\displaystyle \nu =\mu \circ f} . Computably isomorphic numberings induce the same
Computable_isomorphism
Unique numeric book identifier since 1970
of a binary check bit. It consists of a single digit computed from the other digits in the number. The method for the 10-digit ISBN is an extension of
ISBN
Type of computational algorithm
reduction computable by a deterministic Turing machine using logarithmic space. Conceptually, this means the Turing machine can keep a constant number of pointers
Log-space_reduction
Ordered list of whole numbers
definable integer sequences that are not computable, such as sequences that encode the Turing jumps of computable sets. For some transitive models M {\displaystyle
Integer_sequence
Estimate of number of possible chess games
Österlund estimated the number of legal chess positions with a 95% confidence level at (4.822±0.028)×1044, based on an efficiently computable bijection between
Shannon_number
language Word problem for groups Wang tile Penrose tiling Computable number Definable number Halting probability Algorithmic information theory Algorithmic
List of computability and complexity topics
List_of_computability_and_complexity_topics
Branch of model theory that deals with computation
as they apply to model-theoretic structures. Computable model theory introduces the ideas of computable and decidable models and theories, and one of
Computable_model_theory
Natural number
computing. Philosophically, 1 symbolizes the ultimate reality or source of existence in various traditions. The number 1 is the first natural number after
1
Classes of partial recursive functions
fixed Gödel numbering of partial computable functions. Let φ e {\displaystyle \varphi _{e}} be a computable enumeration of all partial computable functions
Index_set_(computability)
Ability to solve a problem by an effective procedure
Turing-computable and μ-recursive functions, and the lambda calculus, all of which have computationally equivalent power. Other forms of computability are
Computability
Rules out assigning to arbitrary functions their computational complexity
fundamental theorem about the complexity of computable functions. Each computable function has an infinite number of different program representations in
Blum's_speedup_theorem
Typographic symbol (#)
example, in the URL https://en.wikipedia.org/wiki/Number_sign#Computing the portion after the # (Computing) is the fragment identifier, in this case denoting
Number_sign
Infinite cardinal number
sense), the set of all algebraic numbers, the set of all computable numbers, the set of all computable functions, the set of all binary strings of finite length
Aleph_number
Models of computation
a Turing machine. Hypercomputers compute functions that a Turing machine cannot and which are, hence, not computable in the Church–Turing sense. Technically
Hypercomputation
Sequence of rational numbers
sequences has consequences for computable analysis. The fact that such sequences exist means that the collection of all computable real numbers does not satisfy
Specker_sequence
Concept in computability theory
complement. Every computable set is Turing reducible to every other set. Because any computable set can be computed with no oracle, it can be computed by an oracle
Turing_reduction
Affirms the existence of a computable universal function
functions. It affirms the existence of a computable universal function, which is capable of calculating any other computable function. The universal function
UTM_theorem
Mathematical theory
probability to any computable theory. Solomonoff proved that this induction is incomputable (or more precisely, lower semi-computable), but noted that "this
Solomonoff's theory of inductive inference
Solomonoff's_theory_of_inductive_inference
Axioms in computational complexity theory
memory usage). To begin, we list all partial computable functions. That is, we assign a computable numbering of these functions: φ 0 , φ 1 , … {\displaystyle
Blum_axioms
Computer modeling of time-varying behavior of a dynamical system
algorithm is found which can compute the value up to any desired precision. For example, the constant e is a computable number because there is an algorithm
Dynamical_system_simulation
Ordinal-indexed family of rapidly increasing functions
If the fundamental sequences are computable (e.g., as in the Wainer hierarchy), then every fα is a total computable function. In the Wainer hierarchy
Fast-growing_hierarchy
Programmable machine that processes data
in his seminal 1936 paper, On Computable Numbers. Turing proposed a simple device that he called "Universal Computing machine" and that is now known
Computer
Cosmological theory
the computable universe hypothesis (CUH), which says that the mathematical structure that is our external physical reality is defined by computable functions
Mathematical universe hypothesis
Mathematical_universe_hypothesis
Numeric value with an unclear meaning
less than clear to the reader. Also in computing, but not limited to programming, the term is used for a number that identifies a particular concept but
Magic_number_(programming)
Dimensionless quantity in fluid dynamics
differential to compute Mach number, not temperature. Assuming air to be an ideal gas, the formula to compute Mach number in a subsonic compressible flow
Mach_number
Activity involving calculations or computing machinery
Computing is any goal-oriented activity that requires, benefits from, or creates computing machinery. It includes the study and experimentation of algorithmic
Computing
Splitting a triangle by perpendicular lines
Courant and Robbins can be significantly more difficult: for any computable number α {\displaystyle \alpha } there exist convex shapes whose boundaries
Bernoulli quadrisection problem
Bernoulli_quadrisection_problem
American quantum computing company
Rigetti Computing, Inc. is an American developer of superconducting quantum integrated circuits used for quantum computers. Rigetti, which is based in
Rigetti_Computing
Number, approximately 3.14
Archimedes computed upper and lower bounds of π by drawing a regular hexagon inside and outside a circle, and successively doubling the number of sides
Pi
Concept in computability theory
depends on a suitable Gödel numbering that assigns natural numbers to computable functions (given as Turing machines). This numbering must be sufficiently effective
Kleene's_T_predicate
Number divisible only by 1 and itself
equal to the number in question. However, these are not useful for generating primes, as the primes must be generated first in order to compute the values
Prime_number
Class of economic models
Computable general equilibrium (CGE) models are a class of economic models that use actual economic data to estimate how an economy might react to changes
Computable general equilibrium
Computable_general_equilibrium
Turing machine that halts for any input
\ldots } of Turing machines that compute total functions and so that every total computable function is computable by one of the machines Ti. This is
Decider_(Turing_machine)
set with no computable point (Cooper 1999, p. 134). Basis theorems show that there must be points that are not "too far" from being computable, in an informal
Basis_theorem_(computability)
Branch of pure mathematics
that belong to elementary number theory, including prime numbers and divisibility. He gave the Euclidean algorithm for computing the greatest common divisor
Number_theory
Number representing a continuous quantity
algorithms, but an uncountable number of reals, almost all real numbers fail to be computable. Moreover, the equality of two computable numbers is an undecidable
Real_number
2.71828...; base of natural logarithms
the official Python 2 interpreter has version number 2.7.18, a reference to e. In scientific computing, the constant e {\displaystyle e} is often hard-coded
E_(mathematical_constant)
Generalization of Rice's theorem
total computable functions such that the index set of P {\displaystyle P} is decidable with a promise that the input is the index of a total computable function
Rice–Shapiro_theorem
Number
0 (zero, /ˈziː.roʊ/) is a number representing an empty quantity. Adding (or subtracting) 0 to any number leaves that number unchanged; in mathematical
0
algebraic operations. In 1936 Alan Turing published his seminal paper On Computable Numbers, with an Application to the Entscheidungsproblem in which he modeled
History_of_computing
intuitively given notion and "computable" to mean "computable by a Turing machine"; of course many equivalent definitions of "computable" are now available. "Church's
History of the Church–Turing thesis
History_of_the_Church–Turing_thesis
Measure of algorithmic complexity
2^{*}} be a computable function mapping finite binary strings to binary strings. It is a universal function if, and only if, for any computable f : 2 ∗ →
Kolmogorov_complexity
Mathematical result on infinite trees
when T {\displaystyle T} is computable the set Ext ( T ) {\displaystyle \operatorname {Ext} (T)} may not be computable. Whenever a subtree T {\displaystyle
Kőnig's_lemma
hierarchy classify the degree to which problems are respectively computable and computable in polynomial time. For instance, the level Σ 0 0 = Π 0 0 = Δ
Limits_of_computation
Value for unrepresentable data
In computing, NaN (/næn/), standing for Not a Number, is a particular value of a numeric data type (often a floating-point number) which is undefined as
NaN
Form of shared internet-based computing
services on a utility computing basis: cost reflects the number of resources allocated and consumed. The NIST's definition of cloud computing defines Platform
Cloud_computing
Philosphical view that existence proofs must be constructive
Constructive analysis Constructive non-standard analysis Computability theory – Study of computable functions and Turing degrees Constructive proof – Method
Constructivism (philosophy of mathematics)
Constructivism_(philosophy_of_mathematics)
Numbers obtained by adding the two previous ones
way to compute Fibonacci numbers recursively in O(log n) arithmetic operations. This matches the time for computing the n-th Fibonacci number from the
Fibonacci_sequence
Mathematical method of assigning a prior probability to a given observation
{\displaystyle P} is not a probability and it is not computable. It is only "lower semi-computable" and a "semi-measure". By "semi-measure", it means that
Algorithmic_probability
Ratio of inertial to viscous forces acting on a liquid
In fluid dynamics, the Reynolds number (Re) is a dimensionless quantity that helps predict fluid flow patterns in different situations by measuring the
Reynolds_number
O {\displaystyle {\mathcal {O}}} are exactly the computable ordinals. (The fact that every computable ordinal has a notation follows from the closure of
Kleene's_O
Binary sequence
other computable p ∈ ( 0 , 1 ) {\displaystyle p\in (0,1)} . (Here, "Church" refers to Alonzo Church, whose 1940 paper proposed using Turing-computable rules
Algorithmically random sequence
Algorithmically_random_sequence
Mathematical methods
intuitionist analysis of computable or computably enumerable elements of data structures that are not necessarily computable, such as computable operations on all
Realizability
Number equal to the sum of its proper divisors
then the smallest prime factor of N must be smaller than an effectively computable constant depending only on S. If (e1, ..., ek) = (1, ..., 1, 2, ..., 2)
Perfect_number
System of rules for assigning mathematical values to database items
related concepts, which are originally defined on the natural numbers using computable functions, to these different types of objects. A simple extension is
Numbering_scheme
Convention to identify bit positions
In computing, bit numbering is the convention used to identify the bit positions in a binary number. The bits can be those in a memory byte or word, or
Bit_numbering
Natural number
is the natural number following 63 and preceding 65. 64 is a power of two, an interprime, a superperfect number, an Erdős–Woods number, a square and a
64_(number)
On transforming a program by substituting constants for free variables
about programming languages (and, more generally, Gödel numberings of the partial computable functions) (Soare 1987, Rogers 1967). It was first proved
Smn_theorem
Computable topology is a discipline in mathematics that studies the topological and algebraic structure of computation. Computable topology is not to be
Computable_topology
Upper bound on a graph's Shannon capacity
graph is sandwiched between the chromatic number and clique number of the graph, and can be used to compute these numbers on graphs for which they are
Lovász_number
System with multiple networked computers
the network. Let D be the diameter of the network. On the one hand, any computable problem can be solved trivially in a synchronous distributed system in
Distributed_computing
Russian mathematician
not obvious which notion of a computable real number is the most productive. Shanin defined a **constructive real number** as a "duplex", where both rational
Nikolai_Shanin
Theorems whose content is effectively computable
results in number theory have been scrutinised more than in other branches of mathematics to see if their content is effectively computable[citation needed]
Effective results in number theory
Effective_results_in_number_theory
COMPUTABLE NUMBER
COMPUTABLE NUMBER
Surname or Lastname
English
English : variant of Marsh.French : habitational name from places so named in Ardèche, Ardennes, Gard, Loire, Nièvre, and Meurthe-et-Moselle, from the Latin personal name Marcius, used adjectivally.French : from the personal name Meard, Mard, Mart, vernacular forms of the saint’s name Médard. Morlet notes that there are a number of places called Saint-Mars, formerly recorded in Latin as Sanctus Medardus.French : from the name of the month, mars ‘ March’, denoting seed sown in March, and hence a metonymic name for an arable grower.French (De Mars) : habitational name from Mars in the Ardennes.Dutch : from a short form of the personal name Marsilius.
Girl/Female
Indian
Sacred, Pure, Comparable to the ganges, Another name for Durga, ***, Another name for Durga
Surname or Lastname
Americanized form of the Latin personal name Januarius or its Italian derivative Gennaro, which was borne by a number of early Christian saints, most famously a 3rd-century bishop of Benevento who became the patron of Naples.English
Americanized form of the Latin personal name Januarius or its Italian derivative Gennaro, which was borne by a number of early Christian saints, most famously a 3rd-century bishop of Benevento who became the patron of Naples.English : altered form of Janeway.In New England, a translation of French Janvier.
Boy/Male
Muslim
Similar. Comparable.
Boy/Male
Arabic, Australian, Muslim
Similar; Comparable; One who Warns
Surname or Lastname
English
English : nickname for a virile man, from Middle English male ‘masculine’ (Old French masle, madle, Latin masculus).Belgian (van Male) : habitational name from any of a number of places in Flanders named Male.
Surname or Lastname
English
English : habitational names from any of a number of places called Hargrave or Hargreave, of which there are examples in Cheshire, Northamptonshire, and Suffolk; all are named with Old English hÄr ‘gray’ or hara ‘hare’ + grÄf ‘grove’ or græfe ‘thicket’.
Surname or Lastname
English and Dutch
English and Dutch : from Latin Marcus, the personal name of St. Mark the Evangelist, author of the second Gospel. The name was borne also by a number of other early Christian saints. Marcus was an old Roman name, of uncertain (possibly non-Italic) etymology; it may have some connection with the name of the war god Mars. Compare Martin. The personal name was not as popular in England in the Middle Ages as it was on the Continent, especially in Italy, where the evangelist became the patron of Venice and the Venetian Republic, and was allegedly buried at Aquileia. As an American family name, this has absorbed cognate and similar names from other European languages, including Greek Markos and Slavic Marek.English, German, and Dutch (van der Mark) : topographic name for someone who lived on a boundary between two districts, from Middle English merke, Middle High German marc, Middle Dutch marke, merke, all meaning ‘borderland’. The German term also denotes an area of fenced-off land (see Marker 5) and, like the English word, is embodied in various place names which have given rise to habitational names.English (of Norman origin) : habitational name from Marck, Pas-de-Calais.German : from Marko, a short form of any of the Germanic compound personal names formed with mark ‘borderland’ as the first element, for example Markwardt.Americanization or shortened form of any of several like-sounding Jewish or Slavic surnames (see for example Markow, Markowitz, Markovich).Irish (northeastern Ulster) : probably a short form of Markey (when not of English origin).
Surname or Lastname
French (western)
French (western) : from a pet form of Martin 1.English : habitational name from Martineau in France. The name was also taken to England by Huguenot refugees in the 17th century (see below).Harriet Martineau (1802–76), the English writer, was the daughter of a Norwich manufacturer. She was descended from a family of French Huguenots who owned land around Poitou and Touraine in the 15th century. They included a number of surgeons in the 17th century. In the 19th century a branch of the family was firmly established in Birmingham, England; others went to North America.
Surname or Lastname
English (of Norman origin)
English (of Norman origin) : habitational name from a lost place, of uncertain location, named in Anglo-Norman French as mesnil Warin ‘domain of Warin’ (see Waring). The surname has had a large number of variant spellings; it is normally pronounced ‘Mannering’.
Girl/Female
Indian
Sacred, Pure, Comparable to the ganges, Another name for Durga, ***, Another name for Durga
Surname or Lastname
English
English : habitational name from any of several places so called, named with the genitive plural huntena of Old English hunta ‘hunter’ + tūn ‘enclosure’, ‘settlement’ or dūn ‘hill’ (the forms in -ton and -don having become inextricably confused). A number of bearers of this name may well derive it from Huntingdon, now in Cambridgeshire (formerly the county seat of the old county of Huntingdonshire), which is named from the genitive case of Old English hunta ‘huntsman’, perhaps used as a personal name, + dūn ‘hill’.A prominent American family of this name were founded by Simon Huntington, who himself never saw the New World, for he died in 1633 on the voyage to Boston, where his widow settled with her children. Their descendants include Jabez Huntington (1719–86), a wealthy West Indies trader, and Samuel Huntington (1731–96), who was one of the signers of the Declaration of Independence. Collis Potter Huntington (1821–1900) was an American railway magnate. Beginning with little education or money, he made a huge fortune, some of which he left to his nephew, Henry Huntington (1850–1927), who used the money to establish the Huntington library and art gallery in CA.
Surname or Lastname
English, Welsh, German, etc.
English, Welsh, German, etc. : ultimately from the Hebrew personal name yÅÌ£hÄnÄn ‘Jehovah has favored (me with a son)’ or ‘may Jehovah favor (this child)’. This personal name was adopted into Latin (via Greek) as Johannes, and has enjoyed enormous popularity in Europe throughout the Christian era, being given in honor of St. John the Baptist, precursor of Christ, and of St. John the Evangelist, author of the fourth gospel, as well as others of the nearly one thousand other Christian saints of the name. Some of the principal forms of the personal name in other European languages are Welsh Ieuan, Evan, Siôn, and Ioan; Scottish Ia(i)n; Irish Séan; German Johann, Johannes, Hans; Dutch Jan; French Jean; Italian Giovanni, Gianni, Ianni; Spanish Juan; Portuguese João; Greek IÅannÄ“s (vernacular Yannis); Czech Jan; Russian Ivan. Polish has surnames both from the western Slavic form Jan and from the eastern Slavic form Iwan. There were a number of different forms of the name in Middle English, including Jan(e), a male name (see Jane); Jen (see Jenkin); Jon(e) (see Jones); and Han(n) (see Hann). There were also various Middle English feminine versions of this name (e.g. Joan, Jehan), and some of these were indistinguishable from masculine forms. The distinction on grounds of gender between John and Joan was not firmly established in English until the 17th century. It was even later that Jean and Jane were specialized as specifically feminine names in English; bearers of these surnames and their derivatives are more likely to derive them from a male ancestor than a female. As a surname in the British Isles, John is particularly frequent in Wales, where it is a late formation representing Welsh Siôn rather than the older form Ieuan (which gave rise to the surname Evan). As an American family name this form has absorbed various cognates from continental European languages. (For forms, see Hanks and Hodges 1988.)
Surname or Lastname
English
English : habitational name from a place in Cumbria (Westmorland). The place name is recorded in Domesday Book as Lupetun, and probably derives from an Old English personal name Hluppa (of uncertain origin) + Old English tūn ‘enclosure’, ‘settlement’.The name was brought to America by John Lupton, who sailed from Gravesend, England, on the Primrose in 1635, and is recorded in VA three years later. On 24 October 1635 Davie Lupton set off on the Constance bound for VA, but there is no record of his arrival in the New World. A Christopher Lupton is recorded in Suffolk Co., Long Island, NY, c.1635, and a large number of Luptons in NC descend from him. An American family of the name settled in the area of Winchester, VA, in the mid18th century; they can be traced back to Martin Lupton, who was married in 1630 in the parish of Rothwell, Yorkshire, England.
Surname or Lastname
English (mainly northeastern)
English (mainly northeastern) : habitational name from any of various minor places (including perhaps some now lost) named from Old English hÄr ‘gray’, hara ‘hare’, or hær ‘rock’, ‘tumulus’ + land ‘tract of land’, ‘estate’, ‘cultivated land’, notably Harland in Kirkbymoorside. North Yorkshire, which is named from hær + land. This surname has been present in northern Ireland since the 17th century.French (Normandy) : nickname for someone given to stirring up trouble, from the present participle of medieval French hareler ‘to create a disturbance’.George and Michael Harland were Quakers who emigrated from Durham, England, to Ireland. George went on to DE in 1687 and became governor in 1695, while Michael went to Philadelphia. George Harland’s descendants, who dropped the final -d from their name, included a number of prominent American politicians, in particular James Harlan (1820–99), who became a senator and secretary of the interior.
Boy/Male
Afghan, Arabic, Celebrity, German, Indian, Muslim, Sindhi
Observer; Supervisor; Little; Insignificant; Warner; Similar; Comparable; Another Name for the Quran; One who Preaches
Boy/Male
Muslim
Similar. Comparable.
Surname or Lastname
English (common in Devon and Cornwall), Spanish (Julián), and German
English (common in Devon and Cornwall), Spanish (Julián), and German : from a personal name, Latin Iulianus, a derivative of Iulius (see Julius), which was borne by a number of early saints. In Middle English the name was borne in the same form by women, whence the modern girl’s name Gillian.
Girl/Female
Tamil
Sacred, Pure, Comparable to the ganges, Another name for Durga, ***, Another name for Durga
Girl/Female
Tamil
Sacred, Pure, Comparable to the ganges, Another name for Durga, ***, Another name for Durga
COMPUTABLE NUMBER
COMPUTABLE NUMBER
Girl/Female
Muslim
Silk
Boy/Male
American, Australian, Bengali, British, Chinese, Christian, Danish, Dutch, English, French, German, Greek, Gujarati, Indian, Jamaican, Latin, Netherlands, Portuguese, Swedish, Swiss
War-like; Mars; From the God Mars; Dedicated to Mars; Horse
Boy/Male
Tamil
Govinda | கோவிஂதாÂ
Lord Krishna
Boy/Male
Hindu, Indian, Punjabi, Sikh
Vision of Exalted Bravery
Boy/Male
Tamil
From the beginning
Boy/Male
Irish
Regal.
Boy/Male
English
Red.
Boy/Male
German, Scandinavian
Father of Peace; Diminutive of Axel
Boy/Male
Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Telugu
Flower
Boy/Male
Tamil
Always famous
COMPUTABLE NUMBER
COMPUTABLE NUMBER
COMPUTABLE NUMBER
COMPUTABLE NUMBER
COMPUTABLE NUMBER
a.
Capable of being computed, numbered, or reckoned.
n.
The quality of being commutable; interchangeableness.
a.
Capable of bending or yielding; apt to yield; compliant.
a.
Capable of being commuted or interchanged.
n.
The quality of being commutable.
a.
Not computable.
a.
Capable of existing in harmony; congruous; suitable; not repugnant; -- usually followed by with.
a.
Comparable.
a.
That may be confuted.
n.
The quality of being imputable; imputableness.
a.
Such as can be, or is liable to be, combated; as, combatable foes, evils, or arguments.
a.
Not confutable.
a.
Suitable; consistent.
a.
Compatible; suitable; consistent.
a.
Correspondent; conformable; hence, comparable.
a.
Not commutable; not capable of being exchanged with, or substituted for, another.
n.
Quality of being imputable.
a.
Not compliable; not conformable.
a.
Capable of being attributed; ascribable; imputable.
adv.
In a compatible manner.