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Mathematical treatise by Euclid
The Elements (Ancient Greek: Στοιχεῖα Stoikheîa) is a mathematical treatise written c. 300 BC by the Ancient Greek mathematician Euclid. The Elements is
Euclid's_Elements
Ancient Greek mathematician (fl. 300 BC)
conflated the two Euclids, as did printer Erhard Ratdolt's 1482 editio princeps of Campanus of Novara's Latin translation of the Elements. After the mathematician
Euclid
Geometric axiom
In geometry, the parallel postulate is the fifth postulate in Euclid's Elements and a distinctive axiom in Euclidean geometry. It states that, in two-dimensional
Parallel_postulate
Mathematical model of the physical space
system attributed to Euclid, an ancient Greek mathematician, which he described in his textbook on geometry, Elements. Euclid's approach consists in assuming
Euclidean_geometry
On prime factors of integer products
prime elements, a generalization of prime numbers to arbitrary commutative rings. Euclid's lemma shows that in the integers irreducible elements are also
Euclid's_lemma
Argument that leads to a logical absurdity
g_{k}} and derived a contradiction. Euclid's theorem states that there are infinitely many primes. In Euclid's Elements, the theorem is stated in Book IX
Reductio_ad_absurdum
5th-century Greek Neoplatonist philosopher
Commentary on the First Book of Euclid's "Elements" Proclus (1970). A Commentary on the First Book of Euclid's Elements. Princeton, N.J.: Princeton University
Proclus
Relation between sides of a right triangle
mathematics." Around 300 BC, in Euclid's Elements, the oldest extant axiomatic proof of the theorem is presented, along with Euclid's formula for generating all
Pythagorean_theorem
Infinitely many prime numbers exist
proven by Euclid in his work Elements. There are at least 200 proofs of the theorem. Euclid offered a proof in his work Elements (Book IX, Proposition 20)
Euclid's_theorem
Formal and systematic written discourse on some subject
influential by scholars on the development of human civilization. Euclid's Elements has appeared in more editions than any other books except the Bible
Treatise
Topics referred to by the same term
an integral Euclid's Elements, a mathematical treatise on geometry and number theory An entry, or element, of a matrix Classical elements, ancient beliefs
Element
Field of knowledge
mathematical rigor began in Ancient Greek mathematics, exemplified in Euclid's Elements. Mathematics was primarily divided into geometry and arithmetic until
Mathematics
Irish engineer & author (1810–1880)
geometry, and engineering. He is best known for his 'coloured' book of Euclid's Elements. He was also a large contributor to Spon's Dictionary of Engineering
Oliver_Byrne_(mathematician)
Diagrams from Euclid". University of British Columbia. Retrieved 2008-09-26. (Boyer 1991, "Euclid of Alexandria" p.109) "Book II of the Elements is a short
History_of_algebra
Integers have unique prime factorizations
measure the product, it will also measure one of the original numbers. — Euclid, Elements Book VII, Proposition 30 (In modern terminology: if a prime p divides
Fundamental theorem of arithmetic
Fundamental_theorem_of_arithmetic
Shape that is the intersection of two circles with the same radius
dimensions is the lemon. This figure appears in the first proposition of Euclid's Elements, where it forms the first step in constructing an equilateral triangle
Vesica_piscis
Study of geometries as axiomatic systems
mathematician Euclid, which he described (although non-rigorously by modern standards) in his textbook on geometry: the Elements. Euclid's method consists
Foundations_of_geometry
Geometry treatise
The subject matter is closely related to the first four books of Euclid's Elements. The book contains 15 definitions and 94 propositions. Greek text
Euclid's_Data
Mathematics of Ancient Greece and the Mediterranean, 5th BC to 6th AD
mid-fifth century BC, but the earliest complete work on the subject is Euclid's Elements, written during the Hellenistic period. The works of renowned mathematicians
Ancient_Greek_mathematics
Line intersecting 2 coplanar lines at 2 points
of each of the other pairs are also congruent. Proposition 1.27 of Euclid's Elements, a theorem of absolute geometry (hence valid in both hyperbolic and
Transversal_(geometry)
Generalization of Pythagorean theorem
explained by the side-side-angle congruence ambiguity. Book II of Euclid's Elements, compiled c. 300 BC from material up to a century or two older, contains
Law_of_cosines
Modern formulation of Euclid's parallel postulate
to L, since all interior angles are right angles, and there is in Euclid's Elements a proof, using the additional axiom, that L and the additional line
Playfair's_axiom
Ancient Greek mathematician and astronomer (c. 190–120 BC)
authoring On Ascensions (Ἀναφορικός) and possibly the Book XIV of Euclid's Elements. Hypsicles lived in Alexandria. Although little is known about the
Hypsicles
Length of a line segment
the ancient Greek mathematicians Euclid and Pythagoras. In the Greek deductive geometry exemplified by Euclid's Elements, distances were not represented
Euclidean_distance
Fundamental space of geometry
of geometry, intended to represent physical space. Originally, in Euclid's Elements, it was the three-dimensional space of Euclidean geometry, but in
Euclidean_space
Method of drawing geometric objects
constructions are those granted by the first three postulates of Euclid's Elements. It turns out to be the case that every point constructible using
Straightedge and compass construction
Straightedge_and_compass_construction
Shape with four equal sides and angles
1007/s00591-016-0173-0. MR 3629442. Euclid's Elements, Book I, Proposition 47. Online English version by David E. Joyce. Euclid's Elements, Book VI, Proposition 31
Square
Algorithm for computing greatest common divisors
It is named after the ancient Greek mathematician Euclid, who first described it in his Elements (c. 300 BC). It is an example of an algorithm, and is
Euclidean_algorithm
Liberal arts of arithmetic, geometry, music and astronomy
Médiévales. pp. 18–19. Proclus. A Commentary on the First Book of Euclid's Elements, xii. trans. Glenn Raymond Morrow. Princeton: Princeton University
Quadrivium
Convex quadrilateral with at least one pair of parallel sides
a parallelogram; this definition is also exclusive and is used in Euclid's Elements. Professional mathematicians and post-secondary geometry textbooks
Trapezoid
Mathematical book by Lewis Carroll
to or functionally identical to Euclid's Elements. In it, Dodgson supports using Euclid's geometry textbook The Elements as the geometry textbook in schools
Euclid_and_His_Modern_Rivals
Number equal to the sum of its proper divisors
as early as Euclid's Elements (Book VII, Definition 22) where it is called τέλειος ἀριθμός (perfect, ideal, or complete number). Euclid also proved a
Perfect_number
Mathematical concept
London, Allen and Unwin. pp. 1–241. Retrieved 2020-01-09. Euclid (2008) [c. 300 BC]. Euclid's Elements of Geometry (PDF). Translated by Fitzpatrick, Richard
Infinity
English scholar and alderman (c. 1538–1606)
English translation of The Elements of Geometry of Euclid of Alexandria, translated from a Greek recension. Indeed, in his Euclid, Billingsley stated that
Henry_Billingsley
Branch of mathematics
of the contents of the Elements were already known, Euclid arranged them into a single, coherent logical framework. The Elements was known to all educated
Geometry
On triangles inscribed in a circle with a diameter as an edge
mentioned and proved as part of the 31st proposition in the third book of Euclid's Elements. It is generally attributed to Thales of Miletus, but it is sometimes
Thales's_theorem
Number, approximately 1.618
number nor a fraction (it is irrational), surprising Pythagoreans. Euclid's Elements (c. 300 BC) provides several propositions and their proofs employing
Golden_ratio
Relationship between two numbers of the same kind
until the 16th century. Book V of Euclid's Elements has 18 definitions, all of which relate to ratios. In addition, Euclid uses ideas that were in such common
Ratio
Basic framework of mathematics
under the name of Aristotle's logic and systematically applied in Euclid's Elements. A mathematical assertion is considered as truth only if it is a theorem
Foundations_of_mathematics
12th-century English natural philosopher
introduced to Western Europe. The oldest surviving Latin translation of Euclid's Elements is a 12th-century translation by Adelard from an Arabic version. He
Adelard_of_Bath
Used to count, measure, and label
prime numbers is first documented by the ancient Greek. Euclid devoted one book of the Elements to the theory of primes; in it he proved the infinitude
Number
that Euclid (c. 300 BC) taught, and wrote the Elements, widely considered the most successful and influential textbook of all time. The Elements introduced
History_of_mathematics
Shape with three sides
defined in Book One of Euclid's Elements. The names used for modern classification are either a direct transliteration of Euclid's Greek or their Latin
Triangle
Mathematical idealization of the trace left by a moving point
This is the definition that appeared more than 2000 years ago in Euclid's Elements: "The [curved] line is […] the first species of quantity, which has
Curve
French mathematician, educator and librarian
François. [2] (Euclid's Elements, Euclidean Geometry) (1804) Peyrard, François. [3](applied Arithmetics) (1815). Peyrard, François. Euclid's Elements (complete
François_Peyrard
90° angle (π/2 radians)
Wentworth, G.A. (1895). A Text-Book of Geometry. Ginn & Co. Euclid, commentary and trans. by T. L. Heath Elements Vol. 1 (1908 Cambridge) Google Books
Right_angle
Sum of an (infinite) geometric progression
of positive numbers needing to add up to infinity was incorrect. Euclid's Elements has the distinction of being the world's oldest continuously used
Geometric_series
5th-century BCE Greek mathematician and astronomer
Proclus. In Euclid's Elements. p. 66. Proclus. In Euclid's Elements. p. 80. Leonid Zhmud, The Menaechmi, March 24, 2023 Proclus. In Euclid's Elements. p. 283
Oenopides
4th-century Alexandrian astronomer and mathematician
unoriginal". His primary achievement was the production of a new edition of Euclid's Elements, in which he corrected scribal errors that had been made over the
Hypatia
Straight figure with zero width and depth
which is a part of a line delimited by two points (its endpoints). Euclid's Elements defines a straight line as a "breadthless length" that "lies evenly
Line_(geometry)
Geometric theorem about isosceles triangles
triangle theorem. The theorem appears as Proposition 5 of Book 1 in Euclid's Elements. Its converse is also true: if two angles of a triangle are equal
Pons_asinorum
Primitive way of calculating area
"Euclid's Elements, Book XII, Proposition 2". aleph0.clarku.edu. "Euclid's Elements, Book XII, Proposition 5". aleph0.clarku.edu. "Euclid's Elements,
Method_of_exhaustion
Solid with 2 parallel n-gonal bases connected by n parallelograms
(from Greek πρίσμα (prisma) 'something sawed') was first used in Euclid's Elements. Euclid defined the term in Book XI as "a solid figure contained by two
Prism_(geometry)
Property of objects which are scaled or mirrored versions of each other
proved in Euclid's Elements, Book VI, Proposition 4. For instance, Venema 2006, p. 122 and Henderson & Taimiņa 2005, p. 123. Euclid's Elements, Book VI
Similarity_(geometry)
Quantity of a three-dimensional space
volume digit (1 cubit × 1 cubit × 1 digit). The last three books of Euclid's Elements, written in around 300 BCE, detailed the exact formulas for calculating
Volume
Italian Catholic missionary (1552–1610)
worked with several Chinese elites, such as Xu Guangqi, in translating Euclid's Elements into Chinese as well as the Confucian classics into Latin for the
Matteo_Ricci
Abbreviation at completion of a proof
DEMONSTRANDUM". www.merriam-webster.com. Retrieved 2017-09-03. Elements 2.5 by Euclid (ed. J. L. Heiberg), retrieved 16 July 2005 Valla, Giorgio. "Georgii
Q.E.D.
Greek mathematician and physicist (c. 287 – 212 BC)
of the Parabola, Archimedes states that a certain proposition in Euclid's Elements demonstrating that the area of a circle is proportional to its diameter
Archimedes
British civil servant, mathematician and classicist (1861–1940)
Greek Algebra The Thirteen Books of Euclid's Elements: vol. 1, vol. 2, vol. 3 The Thirteen Books of Euclid's Elements - Second Edition Revised with Additions:
Thomas_Heath_(classicist)
Relation used in geometry
in a plane which do not meet appears as Definition 23 in Book I of Euclid's Elements. Alternative definitions were discussed by other Greeks, often as
Parallel_(geometry)
Number divisible only by 1 and itself
mathematicians, who called them prōtos arithmòs (πρῶτος ἀριθμὸς). Euclid's Elements (c. 300 BC) proves the infinitude of primes and the fundamental theorem
Prime_number
5th-century Byzantine Greek architect and mathematician
Archimedes' works has been attributed to him. The spurious Book XV from Euclid's Elements has been partly attributed to Isidore of Miletus. Isidore of Miletus
Isidore_of_Miletus
Greek scholar and mathematician (c. 335–405)
in Alexandria, Egypt. He edited and arranged Euclid's Elements and wrote commentaries on works by Euclid and Ptolemy. His daughter Hypatia also won fame
Theon_of_Alexandria
Ancient Greek philosopher (c. 626 – c. 545 BC)
mentioned and proved as part of the 31st proposition in the third book of Euclid's Elements. Dante's Paradiso refers to Thales's theorem in the course of a speech
Thales_of_Miletus
promotion of an axiomatic approach as a means for proving results. Euclid's Elements has been referred to as the most successful and influential textbook
List of publications in mathematics
List_of_publications_in_mathematics
1st-century AD Hellenistic mathematician and engineer
the works of Ctesibius. In mathematics, he wrote a commentary on Euclid's Elements and a work on applied geometry known as the Metrica. He is mostly
Hero_of_Alexandria
Maharaja of Amber (1688–1743)
at multiple places in India, including his capital Jaipur. He had Euclid's "Elements of Geometry" translated into Sanskrit. When Jai Singh acceded to the
Sawai_Jai_Singh
Mathematical sequence of numbers
Babylonian mathematics beginning in 2000 BC. Books VIII and IX of Euclid's Elements analyze geometric progressions (such as the powers of two, see the
Geometric_progression
Principle in compass and straightedge constructions
of Euclid's Elements. The proof of this theorem has had a chequered history. The following construction and proof of correctness are given by Euclid in
Compass_equivalence_theorem
Geometric shape
semicircle Salinon Wigner semicircle distribution Euclid's Elements, Book VI, Proposition 13 Euclid's Elements, Book VI, Proposition 25 "Ford Circle". Weisstein
Semicircle
Type of binary relation
relations are a class of binary relations that formalize "Axiom 1" in Euclid's Elements: "Magnitudes which are equal to the same are equal to each other."
Euclidean_relation
Characterization of even perfect numbers
Euclid proved that 2p−1(2p − 1) is an even perfect number whenever 2p − 1 is prime. This is the final result on number theory in Euclid's Elements; the
Euclid–Euler_theorem
Statement that is taken to be true
of the postulates. The classical approach is well-illustrated by Euclid's Elements, where a list of postulates is given (common-sensical geometric facts
Axiom
American mathematician
quandles in knot theory, and for his online interactive edition of Euclid's Elements. He is a professor emeritus of mathematics at Clark University. Joyce
David_E._Joyce
Any of the five regular polyhedra
matching it with Plato's fifth solid. Euclid completely mathematically described the Platonic solids in the Elements, the last book (Book XIII) of which
Platonic_solid
Danish philologist and historian
unknown texts in the Archimedes Palimpsest, and for his edition of Euclid's Elements that T. L. Heath translated into English. He also published an edition
Johan Ludvig Heiberg (historian)
Johan_Ludvig_Heiberg_(historian)
Figure formed by two rays meeting at a common point
Heiberg, Johan Ludvig (1908), Heath, T. L. (ed.), Euclid, The Thirteen Books of Euclid's Elements, vol. 1, Cambridge: Cambridge University Press. Jacobs
Angle
5th-century BC Pythagorean philosopher
327. William Thompson (1930). The Commentary of Pappus on Book X of Euclid's Elements (PDF). Harvard University Press. p. 64. Couprie, Dirk L. (2011). "The
Hippasus
Two raised to an integer power
100000, ... ) is important in number theory. Book IX, Proposition 36 of Elements proves that if the sum of the first n terms of this progression is a prime
Power_of_two
Exterior angle of a triangle is greater than either of the remote interior angles
The exterior angle theorem is Proposition 1.16 in Euclid's Elements, which states that the measure of an exterior angle of a triangle is greater than
Exterior_angle_theorem
Socratic dialogue by Plato concerning the nature of knowledge
- A Greek mathematician from Athens, who is credited in Book X of Euclid's Elements with developing a method for measuring irrational lengths in terms
Theaetetus_(dialogue)
Angle formed in the interior of a circle
geometry, the inscribed angle theorem (Proposition 20 in Book 3 of Euclid's Elements) relates the measure of an inscribed angle to that of the central
Inscribed_angle
Spanish engineer and general (1646–1705)
and twelve, of the Geometric Elements of the famous philosopher Euclid of Megara," (1701) Medrano expands on Euclid's propositions, such as the conditions
Sebastián Fernández de Medrano
Sebastián_Fernández_de_Medrano
Ancient Greek geometer and astronomer (c. 240–190 BC)
supplement taken from a pseudepigraphic work transmitted as Book XIV of Euclid's Elements. Basilides of Tyre, O Protarchus, when he came to Alexandria and met
Apollonius_of_Perga
Notable events in the history of algebra
Diaspora. The State University of New York at Buffalo. Euclid (January 1956). Euclid's Elements. Courier Dover Publications. p. 258. ISBN 978-0-486-60089-5
Timeline_of_algebra
Property of geometry, also used to generalize the notion of "distance" in metric spaces
inner product spaces. The triangle inequality theorem is stated in Euclid's Elements, Book I, Proposition 20: […] in the triangle ABC the sum of any two
Triangle_inequality
Type of non-Euclidean geometry
of book one of Euclid's Elements, are valid in Euclidean and hyperbolic geometry. Propositions 27 and 28 of Book One of Euclid's Elements prove the existence
Hyperbolic_geometry
Greek mathematician (c.417–c. 369 BCE)
contributions were on irrational lengths, which was included in Book X of Euclid's Elements and proving that there are precisely five regular convex polyhedra
Theaetetus_(mathematician)
Irish mathematician (1850–1922)
volumes of Euclid's Elements of Geometry, for the use of schools (Euclid's Elements of Geometry, books I and II (1897); Euclid's Elements of Geometry
Sophie_Bryant
Flat-sided three-dimensional shape
natures for each in his Timaeus, later soon treatment studied in Euclid's Elements. In Renaissance, toroidal polyhedra were used for sketching on polyhedral's
Polyhedron
Integer side lengths of a right triangle
Proclus, in his commentary to the 47th Proposition of the first book of Euclid's Elements, describes it as follows: Certain methods for the discovery of triangles
Pythagorean_triple
In geometry a line segment joining two nonconsecutive vertices of a polygon or polyhedron
Etymology Dictionary. Strabo, Geography 2.1.36–37 Euclid, Elements book 11, proposition 28 Euclid, Elements book 11, proposition 38 Honsberger (1973). "A
Diagonal
Theorem concerning ratios of line segments
Babylonians and Egyptians, although its first known proof appears in Euclid's Elements. A mechanical device which produce geometricaly-similar shapes is
Intercept_theorem
Adhering absolutely to certain constraints with consistency
traces back to Greek mathematics, especially to Euclid's Elements. Until the 19th century, Euclid's Elements was seen as extremely rigorous and profound,
Rigour
Line that intersects a curve at least twice
inside the circle this is Euclid III.35, but if the point is outside the circle the result is not contained in the Elements. However, Robert Simson following
Secant_line
Area interpreted positively or negatively
addition or subtraction of areas. This was formalized in Book I of Euclid's Elements, which leads with several common notions including "if equals are
Signed_area
Basic proposition or assumption
from any other within that system. The classic example is that of Euclid's Elements; its hundreds of geometric propositions can be deduced from a set
First_principle
Number which when multiplied by x equals 1
proportion are described as reciprocall in a 1570 translation of Euclid's Elements. In the phrase multiplicative inverse, the qualifier multiplicative
Multiplicative_inverse
Symbol representing a mathematical object
such as Euclid's Elements (c. 300 BC), mathematics was described geometrically. For example, The Elements, proposition 1 of Book II, Euclid includes
Variable_(mathematics)
listed names for hundreds do not follow actual Greek number system. Euclid's Elements, Book I, Definition 22. Τῶν δὲ τετραπλεύρων σχημάτων τετράγωνον μέν
List_of_polygons
EUCLIDS ELEMENTS
EUCLIDS ELEMENTS
Surname or Lastname
English (chiefly Gloucestershire and Worcestershire)
English (chiefly Gloucestershire and Worcestershire) : variant of Millward.French (northern) : from a Germanic personal name composed of the elements mil ‘good’, ‘gracious’ + hard ‘hardy’, ‘brave’, ‘strong’.Southern French : from a variant spelling of Occitan milhar ‘millet field’ (from mil ‘millet’).
Surname or Lastname
English
English : from the Old French personal name Malhard, composed of the Germanic elements madal ‘council’ + hard ‘hardy’, ‘brave’, ‘strong’. This was introduced to Britain by the Normans.English : nickname for someone supposedly resembling a male wild duck, Middle English, Old French malard.
Surname or Lastname
English
English : of uncertain origin. Reaney gives it as a variant of Mangnall, which he derives from Old French mangonelle, a war engine for throwing stones. It may alternatively be identical in origin with the German name in 2 below, but there is no evidence of its introduction to Britain as a personal name by the Normans, which is normally the case for English surnames derived from Continental Germanic personal names.German and French : from a Germanic personal name Managwald, composed of the elements manag ‘much’ + wald ‘rule’.
Boy/Male
Indian
One who has dark eyelids
Surname or Lastname
English (of Norman origin)
English (of Norman origin) : from a derivative of the Continental Germanic personal name Maginhari, composed of the elements magin ‘strength’, ‘might’ + hari ‘army’.
Surname or Lastname
Americanized spelling of Swedish Ap(p)elberg, an ornamental name composed of the elements apel ‘apple tree’ + berg ‘mountain’.English
Americanized spelling of Swedish Ap(p)elberg, an ornamental name composed of the elements apel ‘apple tree’ + berg ‘mountain’.English : the surname Applebury is recorded in England in the 19th century, perhaps a habitational name from a lost place.
Surname or Lastname
English
English : see Mallory.French : from a Frenchified form of a Germanic personal name composed of the elements madal ‘council’ + rīc ‘power’.
Surname or Lastname
English and Catalan
English and Catalan : from the Continental Germanic personal name Maginhari, composed of the elements magin ‘strength’, ‘might’ + hari ‘army’.
Surname or Lastname
Welsh
Welsh : from the Welsh personal name Meurig, a form of Maurice, Latin Mauritius (see Morris).English : from an Old French personal name introduced to Britain by the Normans, composed of the Germanic elements meri, mari ‘fame’ + rīc ‘power’.Scottish : habitational name from a place near Minigaff in the county of Dumfries and Galloway, so called from Gaelic meurach ‘branch or fork of a road or river’.Irish : when not Welsh or English in origin, probably an Anglicized form of Gaelic Ó Mearadhaigh (see Merry).
Surname or Lastname
English (of Norman origin) and French
English (of Norman origin) and French : from the Continental Germanic personal name Mainard, composed of the elements magin ‘strength’ + hard ‘hardy’, ‘brave’, ‘strong’.
Surname or Lastname
English
English : variant of Major 1.French : from the same personal name as 1, or from a short form of the personal name Amauger, from a Germanic personal name composed of the elements amal ‘strength’, ‘vigor’ + gÄr, gÄ“r ‘spear’.South German : dialect variant of Maunker, nickname for a morose person.
Surname or Lastname
English
English : from the Middle English personal name Merewine (Old English Maerwin, from mær ‘fame’ + win ‘friend’).English : from the Old English personal name Merefinn, derived from Old Norse Mora-Finnr.English : from the Old English personal name Mǣrwynn, composed of the elements mǣr ‘famous’, ‘renowned’ + wynn ‘joy’.English : from the Welsh personal name Merfyn, Mervyn, composed of the Old Welsh elements mer, which probably means ‘marrow’, + myn ‘eminent’.English : Mathew Marvin was one of the founders of Hartford, CT, (coming from Cambridge, MA, with Thomas Hooker) in 1635.
Boy/Male
Indian
One whose eyelids are attratively dark
Surname or Lastname
English
English : habitational name from any of various places, such as Merryfield in Devon and Cornwall or Mirfield in West Yorkshire, all named with the Old English elements myrige ‘pleasant’ + feld ‘pasture’, ‘open country’ (see Field).
Surname or Lastname
Partial translation of Swedish Sjöberg, an ornamental name composed of the elements sjö ‘sea’ + berg ‘mountain’, ‘hill’.English
Partial translation of Swedish Sjöberg, an ornamental name composed of the elements sjö ‘sea’ + berg ‘mountain’, ‘hill’.English : from a Middle English form of an Old English feminine personal name, Sǣburh, composed of the elements sǣ ‘sea’ + burh ‘fortified place’.Possibly also English : habitational name from Seaborough in Dorset (from Old English seofon ‘seven’ + beorg ‘hill’, ‘burial mound’) or possibly from Seaborough Hall in Essex.
Boy/Male
Muslim
One whose eyelids are attratively dark
Boy/Male
Greek
Greek surname. Euclid was an early developer of geometry theories.
Surname or Lastname
English
English : habitational name from any of several minor places named with the Old English elements myrige ‘pleasant’ + hyll ‘hill’.
Surname or Lastname
English
English : from the Norman personal name Malg(i)er, Maug(i)er, composed of the Germanic elements madal ‘council’ + gÄr, gÄ“er ‘spear’. The surname is now also established in Ulster.Hungarian : from a shortened form of majorosgazda (see Majoros), or a derivative of German Meyer 1.Polish, Czech, and Slovak : from the military rank major (derived from Latin maior ‘greater’), a word related to English mayor and the German surname Meyer.Catalan and southern French (Occitan) : from major ‘major’ (Latin maior ‘greater’), denoting a prominent or important person or the first-born son of a family.Jewish (eastern Ashkenazic) : variant of Meyer 2.
Boy/Male
Muslim
One who has dark eyelids
EUCLIDS ELEMENTS
EUCLIDS ELEMENTS
Girl/Female
Hindu
Lotus, Goddess Laxmi
Girl/Female
English
Caprice.
Boy/Male
Hindu
Destroyer of enemies
Girl/Female
Tamil
To see, To perceive, To have vision
Girl/Female
Arabic American
Lion of God; Greatest. A- the Supreme Being in the Muslim faith.
Girl/Female
Hindu, Indian
Symbol
Boy/Male
Tamil
Savyasachi | ஸவà¯à®¯à®¸à®¾à®šà¯€
Another name of Arjun
Girl/Female
Assamese, Indian
Lovely; Beautiful
Girl/Female
Australian, Slavic
Beloved of the People
Boy/Male
Arabic, Muslim
God Increases in Piety
EUCLIDS ELEMENTS
EUCLIDS ELEMENTS
EUCLIDS ELEMENTS
EUCLIDS ELEMENTS
EUCLIDS ELEMENTS
v. i.
To close and open the eyelids quickly; to nictitate; to blink.
n.
A disease of the eyelids, attended with loss of the eyelashes.
n. pl.
The hair on the eyelids of a horse.
a.
Of or pertaining to the eyelids.
n.
A copious gummy secretion of the humor of the eyelids, in consequence of some disorder; blearedness; lippitude.
v. i.
To shut the eyes quickly; to close the eyelids with a quick motion.
a.
Containing impressions of fossil fucoids or seaweeds; as, fucoidal sandstone.
n.
An operation to diminish the size of the opening between eyelids when enlarged by surrounding cicatrices.
n.
Related to Euclid, or to the geometry of Euclid.
a.
Having eyelids.
n. pl.
Eyelids or eyelashes.
v.
A mathematical point; -- regularly used in old English translations of Euclid.
n.
A very vascular superficial opacity of the cornea, usually caused by granulation of the eyelids.
n.
The state of being turned back or outward; as, eversion of eyelids; ectropium.
n.
A preparation of antimony with which Mohammedan men anoint their eyelids.
n.
A Greek geometer of the 3d century b. c.; also, his treatise on geometry, and hence, the principles of geometry, in general.
n.
The inversion or turning in of the border of the eyelids.
n.
The corner where the upper and under eyelids meet on each side of the eye.
n.
An unnatural eversion of the eyelids.
v. i.
To give a hint by a motion of the eyelids, often those of one eye only.