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Theorem in plane geometry
In geometry, Monge's theorem, named after Gaspard Monge, states that for any three circles in a plane, none of which is completely inside one of the others
Monge's_theorem
Line which touches a circle at exactly one point
circle's interior. Tangent lines to circles form the subject of several theorems, and play an important role in many geometrical constructions and proofs
Tangent_lines_to_circles
theorem (logic) Diaconescu's theorem (mathematical logic) Easton's theorem (set theory) Erdős–Dushnik–Miller theorem (set theory) Erdős–Rado theorem (set
List_of_theorems
Theorem in projective geometry
In projective geometry, Desargues's theorem, named after Girard Desargues, states: Two triangles are in perspective axially if and only if they are in
Desargues's_theorem
French mathematician (1746–1818)
statics. History of the metre Monge array Monge cone Monge equation Monge patch Monge point Monge–Ampère equation Monge's theorem Clebsch representation Earth
Gaspard_Monge
Distance function defined between probability distributions
distance it has to be moved. This problem was first formalised by Gaspard Monge in 1781. Because of this analogy, the metric is known in computer science
Wasserstein_metric
Overview of and topical guide to geometry
circle topics Thales' theorem Circumcircle Concyclic Incircle and excircles of a triangle Orthocentric system Monge's theorem Power center Nine-point
Outline_of_geometry
Riemannian metrics, complex manifolds
sufficiently close F. Calabi proved this by using the implicit function theorem for Banach spaces: in order to apply this, the main step is to show that
Calabi_conjecture
Theorem limiting types of conformal mappings in Euclidean space of dimension > 2
In mathematics, Liouville's theorem, proved by Joseph Liouville in 1850, is a rigidity theorem about conformal mappings in Euclidean space. It states that
Liouville's theorem (conformal mappings)
Liouville's_theorem_(conformal_mappings)
Chinese-American mathematician (born 1949)
differential equations, the Calabi conjecture, the positive energy theorem, and the Monge–Ampère equation. Yau is considered one of the major contributors
Shing-Tung_Yau
Property of points all lying on a single line
lie on a conic, which may be degenerate as in Pappus's hexagon theorem. By Monge's theorem, for any three circles in a plane, none of which is completely
Collinearity
Nonlinear second-order partial differential equation of special kind
In mathematics, a (real) Monge–Ampère equation is a nonlinear second-order partial differential equation of special kind. A second-order equation for
Monge–Ampère_equation
Relative distance of a point from a circle
( M 1 , M 2 ; E , I ) = − 1 {\displaystyle (M_{1},M_{2};E,I)=-1} . Monge's theorem states: The outer similarity points of three disjoint circles lie on
Power_of_a_point
Line tangent to a curve at two locations
connecting two pulleys, in Casey's theorem characterizing sets of four circles with a common tangent circle, and in Monge's theorem on the collinearity of intersection
Bitangent
Theorem in optimal transport
In optimal transport, Brenier's theorem is a theorem about the optimal solution to a transportation problem on Euclidean space. It states that the optimal
Brenier's_theorem
circle theorem Miquel's theorem – Concerns 3 circles through triples of points on the vertices and sides of a triangle Monge's theorem – Theorem in plane
List_of_circle_topics
Theorem about inclusions between Sobolev spaces
prove the Sobolev embedding theorem, giving inclusions between certain Sobolev spaces, and the Rellich–Kondrachov theorem showing that under slightly
Sobolev_inequality
differential equations, a Monge equation, named after Gaspard Monge, is a type of first-order partial differential equation. A Monge equation is a function
Monge_equation
Result concerning the holomorphic extensions In several complex variables
In several complex variables, the Ohsawa–Takegoshi L2 extension theorem is a fundamental result concerning the holomorphic extension of an L 2 {\displaystyle
Ohsawa–Takegoshi L2 extension theorem
Ohsawa–Takegoshi_L2_extension_theorem
Hong Kong mathematician
differential equations, including Cheng's eigenvalue comparison theorem, Cheng's maximal diameter theorem, and a number of works with Shing-Tung Yau. Many of Cheng
Shiu-Yuen_Cheng
Extends the Jordan curve theorem to characterize the inner and outer regions
the Schoenflies problem or Schoenflies theorem, of geometric topology is a sharpening of the Jordan curve theorem by Arthur Schoenflies. For Jordan curves
Schoenflies_problem
Study of optimal transportation and allocation of resources
resources. The problem was formalized by the French mathematician Gaspard Monge in 1781. In the 1920s A. N. Tolstoi was one of the first to study the transportation
Transportation theory (mathematics)
Transportation_theory_(mathematics)
French mathematician (1789–1857)
physicist. He was one of the first to rigorously state and prove the key theorems of calculus (thereby creating real analysis), pioneered the field of complex
Augustin-Louis_Cauchy
Canadian-American mathematician (1925–2020)
second-order parabolic partial differential equations and the Newlander–Nirenberg theorem in complex geometry. He is regarded as a foundational figure in the field
Louis_Nirenberg
For 3 circles, the intersection of the radical axes of each pair
of this orthogonal circle corresponds to Monge's problem. This is a special case of the three conics theorem. The three radical axes meet in a single
Power_center_(geometry)
Study of geometric properties of sets through measure theory
on which the divergence theorem applies. Plateau type minimization problems from calculus of variations The following theorems and concepts are also central:
Geometric_measure_theory
Italian mathematician (1750–1800)
and straightedge can also be done using only a compass (Mohr–Mascheroni theorem). He also calculated the Euler–Mascheroni constant to 32 decimal places
Lorenzo_Mascheroni
Theorem in Optimal Transport
{\displaystyle f\circ \sigma } is μ {\displaystyle \mu } -integrable. Theorem. Consider a map ξ : Ω → R d {\displaystyle \xi :\Omega \rightarrow \mathbb
Polar_factorization_theorem
(1960). Henry O. Pollak, 98, Austrian-American mathematician (Graham–Pollak theorem, Gilbert–Pollak conjecture). Phil Regan, 89, American baseball player (Los
Deaths_in_2026
Mathematical concept
formulas describing them. The following theorem was conjectured by Calabi and proven by Cheng and Yau: Theorem—Every complete, n-dimensional affine sphere
Affine_sphere
French engineer and mathematician (1788–1867)
Charles Julien Brianchon provided a significant contribution to Feuerbach's theorem. He also made discoveries about projective harmonic conjugates; relating
Jean-Victor_Poncelet
Maximal and minimal curvature at a point of a surface
principal directions. From a modern perspective, this theorem follows from the spectral theorem because these directions are as the principal axes of
Principal_curvature
Type of metric in Riemannian geometry
PMID 16592394. Huybrechts 04, Theorem 4.B.24 Shing-Tung Yau. On the Ricci curvature of a compact Kähler manifold and the complex Monge-Ampère equation. I. Communications
Kähler–Einstein_metric
Geometry without using coordinates
Butterfly theorem, Angle bisector theorem, Apollonius' theorem, British flag theorem, Ceva's theorem, Equal incircles theorem, Geometric mean theorem, Heron's
Synthetic_geometry
Mathematics of smooth surfaces
such as the Gauss–Bonnet theorem, the uniformization theorem, the von Mangoldt-Hadamard theorem, and the embeddability theorem. There are other important
Differential geometry of surfaces
Differential_geometry_of_surfaces
Statistical test comparing two probability distributions
two distribution functions across all x values. By the Glivenko–Cantelli theorem, if the sample comes from the distribution F(x), then Dn converges to 0
Kolmogorov–Smirnov_test
Mathematics award
first-ever IMU silver plaque in recognition of his proof of Fermat's Last Theorem. Don Zagier referred to the plaque as a "quantized Fields Medal". Accounts
Fields_Medal
Geometric model of the physical space
Euler proved a theorem expressing the curvature of a space curve on a surface in terms of the principal curvatures, known as Euler's theorem. Later in the
Three-dimensional_space
Polyhedron with four faces
the base. Its 1-skeleton can be generally seen as a graph by Steinitz's theorem, known as tetrahedral graph, one of the Platonic graphs. It is complete
Tetrahedron
Italian-born American mathematician (1923–2023)
Legendre transform solves a certain Monge–Ampère equation. By adapting his earlier methods in extending Jörgens' theorem, Calabi was able to classify the
Eugenio_Calabi
Mathematical concept
equivalence of these conditions is sometimes known as the Portmanteau theorem. Definition. Let S {\displaystyle S} be a metric space with its Borel σ
Convergence_of_measures
Soviet and Russian mathematician
the foundations of geometry. Pogorelov's uniqueness theorem and the Alexandrov–Pogorelov theorem are named after him. He was born in Korocha in a peasant
Aleksei_Pogorelov
Italian mathematician (born c.1981)
1090/jams/875. Tosatti, Valentino; Yang, Xiaokui (2017). "An extension of a theorem of Wu–Yau". Journal of Differential Geometry. 107 (3). arXiv:1506.01145
Valentino_Tosatti
Monetary economics equation
idea of liquidity preference, a central Keynesian concept. Monge, Marco (2021-02-19). "A Theorem on the Marginal Utility of Money". EconomíaUNAM. 18 (52):
Cambridge_equation
Branch of mathematics
students of Monge made contributions to this same theory, and for example Charles Dupin provided a new interpretation of Euler's theorem in terms of the
Differential_geometry
Type of mathematical functions
inverse function theorem, and implicit function theorems also hold. The Weierstrass preparation theorem serves as an implicit function theorem for complex
Function of several complex variables
Function_of_several_complex_variables
Mathematics concept
Beiglböck, Mathias (May 2015). "Cyclical monotonicity and the ergodic theorem". Ergodic Theory and Dynamical Systems. 35 (3). Cambridge University Press:
Cyclical_monotonicity
Chinese mathematician (born 1958)
conjectured in the 1980s, based partly in analogy to the Donaldson-Uhlenbeck-Yau theorem, that existence of a Kähler-Einstein metric should correspond to stability
Tian_Gang
Type of geometry
16-year-old Blaise Pascal and helped him formulate Pascal's theorem. The works of Gaspard Monge at the end of 18th and beginning of 19th century were important
Projective_geometry
French officer, engineer, physicist and mathematician
three dimensions. He found the equation of caustic surfaces and the Malus theorem: Rays of light that are emitted from a point source, after which they have
Étienne-Louis_Malus
German mathematician (born 1954)
Mordell conjecture. Together with Gisbert Wüstholz, he re-proved Roth's theorem, for which Roth had been awarded the Fields medal in 1958. He returned
Gerd_Faltings
Mustafin. Mumford also observed that Yau's result together with Weil's theorem on the rigidity of discrete cocompact subgroups of PU(1,2) implies that
Fake_projective_plane
Type of geometry in mathematics
Ambrose–Singer theorem, every such metric is Ricci-flat. The Calabi–Yau theorem specializes to this context, giving a general existence and uniqueness theorem for
Ricci-flat_manifold
argument, see rotating spheres Newton scale Newton's sphere theorem, see shell theorem Newton's theorem of revolving orbits Schrödinger–Newton equations Newton
List of things named after Isaac Newton
List_of_things_named_after_Isaac_Newton
French mathematician and chemist
Brianchon's theorem (1810). Brianchon's book Mémoire sur les lignes du second ordre (Paris, 1817) is available online [1]. Brianchon's Theorem O'Connor,
Charles_Julien_Brianchon
Mathematics of convex functions and sets
space, Brenier's theorem relates optimal transport maps to gradients of convex functions, connecting optimal transport with the Monge–Ampère equation.
Convex_analysis
French mathematician (1920–1996)
his peers and from critics of his stance on evolution. Several notable theorems and objects in mathematics as well as computer science bear his name (for
Marcel-Paul_Schützenberger
second fundamental form is unnecessary. Due to the existence & uniqueness theorem above, the Gauss curvature flow has essentially only been studied in the
Gauss_curvature_flow
proved through the optimal estimation of the Ohsawa–Takegoshi L2 extension theorem. Guan & Zhou (2015) Nikolov (2015), Nikolov & Thomas (2021) Błocki, Zbigniew
Suita_conjecture
Vector space of functions in mathematics
n-dimensional measure of the boundary is zero. The following theorem resolves the problem: Trace theorem—Assume Ω is bounded with Lipschitz boundary. Then there
Sobolev_space
Russian mathematician (1912–1986)
(see the Kantorovich theorem). Kantorovich considered infinite-dimensional optimization problems, such as the Kantorovich-Monge problem in transport theory
Leonid_Kantorovich
geometry Pythagoras (c. 570 BC – c. 495 BC) – Euclidean geometry, Pythagorean theorem Zeno of Elea (c. 490 BC – c. 430 BC) – Euclidean geometry Hippocrates of
List_of_geometers
1941 mathematics book
Division, Notable Products and Quotients, The Remainder Theorem (also called the Residual Theorem), First-degree Integer Equations with One Unknown, Problems
Álgebra_de_Baldor
Norwegian international mathematics prize
Abel Prize?—Millennium Mathematics Project & Isaac Newton Institute Sir Faltings Wins 2026 Abel Prize (Faltings' theorem)—American Mathematical Society
Abel_Prize
French Catholic mathematician, economist and politician (1784–1873)
brother is André Marie Jean Jacques Dupin. Dupin studied geometry with Monge at the École Polytechnique and then became a naval engineer (ENSTA). His
Charles_Dupin
French physicist and mathematician (1775–1836)
known ever after as its founding treatise. The Monge–Ampère equation is named after Ampère and Gaspard Monge. Ampère contributed to the treatment of nonlinear
André-Marie_Ampère
conceived by Alain Connes who was motivated by the Atiyah-Singer index theorem and sought its extension to 'noncommutative' spaces. Some authors refer
Spectral_triple
Chinese mathematician
Richard S. Hamilton introduced the Ricci flow, proving a dramatic new theorem on the geometry of three-dimensional manifolds. Cao, who had just begun
Huai-Dong_Cao
French mathematician (1942–2009)
standard embedding theorems. In one of Aubin's best-known works, the analysis of the optimal constant in the Sobolev embedding theorem was carried out.
Thierry_Aubin
Type of differential equation
uniqueness theorems are usually important organizational principles. In many introductory textbooks, the role of existence and uniqueness theorems for ODE
Partial_differential_equation
Term in quantum mechanics
square root of a positive semidefinite matrix is defined via the spectral theorem. The Euclidean inner product from the classical definition is replaced
Fidelity_of_quantum_states
Mathematical inequality
topological Euler characteristic and by the Thom–Hirzebruch signature theorem c 1 2 ( X ) = 2 e ( X ) + 3 σ ( X ) {\displaystyle c_{1}^{2}(X)=2e(X)+3\sigma
Bogomolov–Miyaoka–Yau inequality
Bogomolov–Miyaoka–Yau_inequality
German-American mathematician (1928–1999)
embedding which could be viewed as a borderline case of the Sobolev embedding theorem. Moser found the sharp constant in Trudinger's inequality, with the corresponding
Jürgen_Moser
French mathematician and physicist (1781–1840)
in systems of algebraic equations. Poisson gave a simplified proof of a theorem by Bézout on algebraic curves. In 1820 Poisson studied integrations along
Siméon_Denis_Poisson
Notable events in the history of geometry
trigonometry. ca 340 – Pappus of Alexandria states his hexagon theorem and his centroid theorem 50 – Aryabhata writes the "Aryabhata-Siddhanta", which first
Timeline_of_geometry
American mathematician (born 1946)
the Yamabe equation on Euclidean space, proving a positive mass-style theorem on the asymptotic behavior of isolated singularities. In 1974, Spruck and
Joel_Spruck
American mathematician
Together with S.-T. Yau Lawson found basic theorems about these manifolds, such as the Splitting Theorem which says that if the fundamental group splits
H._Blaine_Lawson
German mathematician
persisting illness. He constructed a mobile wood model to illustrate the theorems of Dandelin spheres. In a discussion with Schoenflies and Kötter, Hilbert
Ernst_Kötter
French mathematician and logician
theorem in the plane connecting points and lines corresponds to another theorem in which points and lines are interchanged, provided that the theorem
Joseph_Diez_Gergonne
NP-hard problem in combinatorial optimization
of the Cambridge Philosophical Society. The Beardwood–Halton–Hammersley theorem provides a practical solution to the travelling salesman problem. The authors
Travelling_salesman_problem
Award of the American Mathematical Society
Morton Brown and Barry Mazur "for their work on the generalized Schoenflies theorem." 1971 Robion Kirby, for his paper "Stable homeomorphisms and the annulus
Oswald Veblen Prize in Geometry
Oswald_Veblen_Prize_in_Geometry
Austrian-German mathematician (1906-1955)
for the theory of partial differential equations. The Rellich–Kondrachov theorem is named after him. Rellich was born in Tramin, then in the County of Tyrol
Franz_Rellich
Class of partial differential equations
coincides exactly with that of Pu = f. This sets up a basic regularity theorem, which says that if f is smooth (so that its wave front set is empty) then
Elliptic partial differential equation
Elliptic_partial_differential_equation
Italian mathematician (1835–1900)
lines of the geometry are represented by geodesics on the pseudosphere and theorems of non-Euclidean geometry can be proved within ordinary three-dimensional
Eugenio_Beltrami
Chain of 6 spheres tangent to 3 given spheres
{1}{r_{2}}}+{\frac {1}{r_{5}}}={\frac {1}{r_{3}}}+{\frac {1}{r_{6}}}.} Descartes' theorem Inversive geometry Sangaku Rothman 1998 Soddy 1937. Ogilvy 1990 Coxeter
Soddy's_hexlet
Greek mathematician and university professor (1857–1917)
discussed Karl Weierstrass's hypercomplex numbers theorem. In 1883, Stefanos proved that the theorem fails when three-dimensional hypercomplex numbers
Cyparissos_Stephanos
Greek mathematician and university professor
second-degree surfaces and three-dimensional analytic geometry. He taught binomial theorem. The applied mathematics taught in early Greek education was used for civil
Konstantinos_Negris
Theorem in complex geometry
consequence of Hodge theory applied to a compact Kähler manifold. The Hodge theorem for an elliptic complex may be applied to any of the operators d , ∂ ,
Ddbar_lemma
publishes Some General Theorems of Considerable use in the Higher Parts of Mathematics, including an account of Stewart's theorem on the measurement of
1746_in_science
English mathematician, philosopher, and engineer (1791–1871)
Braun (2004). An Eponymous Dictionary of Economics: A Guide To Laws And Theorems Named After Economists. Edward Elgar Publishing. p. 13. ISBN 978-1-84542-360-5
Charles_Babbage
American mathematician (1924–2021)
only integer values. The general result is known as the Hoffman-Wielandt Theorem and there are mathematicians who know Hoffman only through this result
Alan_J._Hoffman
Mean position of all the points in a shape
by Archimedes has been lost. It is unlikely that Archimedes learned the theorem that the medians of a triangle meet in a point—the center of gravity of
Centroid
French physicist (1774–1862)
equations Displacement current Electromagnetic field Lorentz force Helmholtz theorem Retarded potentials Liénard–Wiechert potential Jefimenko's equations Radiation
Jean-Baptiste_Biot
Riemannian manifold with SU(n) holonomy
group, but not as an element of the integral cohomology group, so Yau's theorem about the existence of a Ricci-flat metric still applies to them but they
Calabi–Yau_manifold
as the LYM inequality) Lucas chain MacMahon's master theorem Magic square Matroid embedding Monge array Monomial order Moreau's necklace-counting function
Index of combinatorics articles
Index_of_combinatorics_articles
Mathematical set with some added structure
succeeded in replacing theorems of classical geometry with computations via invariants of transformation groups. Since that time, new theorems of classical geometry
Space_(mathematics)
French military engineer and mathematician
lignes droites, in which he demonstrates what is today known as De Gua's theorem. The polemics with Jean Paul de Gua de Malves was granted because de Gua
Charles_de_Tinseau_d'Amondans
Marks made in margins of book pages
1800s. Fermat's claim, written around 1637, of a proof of Fermat's last theorem too big to fit in the margin is the most famous mathematical marginal note
Marginalia
Study of geometries as axiomatic systems
obvious (with the possible exception of the parallel postulate) that any theorem proved from them was deemed true in an absolute, often metaphysical, sense
Foundations_of_geometry
Partial differential equation with nonlinear terms
Yau's solution of the Calabi conjecture was the proof of existence for a Monge–Ampere equation. The open problem of existence (and smoothness) of solutions
Nonlinear partial differential equation
Nonlinear_partial_differential_equation
MONGES THEOREM
MONGES THEOREM
Female
English
Variant spelling of English Morgan, probably MORGEN means "sea circle."Â
Surname or Lastname
English
English : occupational name for a retail trader or a stallholder in a market, Middle English monger, manger (see Manger).
Male
Greek
Variant spelling of Greek Moyses, MOUSES means "drawn out." In the bible, this is the name of the leader who brought the Israelites out of bondage and led them to the promised land.Â
Surname or Lastname
English
English : from Middle English money(e) ‘money’ (Old French moneie, Latin moneta), hence a nickname for a rich man or a metonymic occupational name for a moneyer. Compare Minter.Irish : Anglicized form of Gaelic Ó Maonaigh (see Meaney).
Boy/Male
Armenian, Australian
Moses
Surname or Lastname
English
English : possibly a variant of Minns.Perhaps an Americanized spelling of Dutch Mijnes, which can be a nickname or occupational name from Middle Dutch minne ‘beloved’, ‘sweetheart’, or a metronymic from a short form of a female personal name such as Jacqueminne or Willeminne. Compare Min 2.Possibly a variant spelling of Mines.
Surname or Lastname
English and French
English and French : topographic name for someone who lived by or in a deep valley, from Middle English, Old French gorge ‘gorge’, ‘ravine’ (from Old French gorge ‘throat’). There are various places in England and France named with this word, and the surname may be a habitational name from any of these.German : unexplained.A family by the name of Gorges originated in the village of Gorges near Périers in Normandy, France, where Ralph de Gorges was living in the late 11th century. A branch of the family was established in England when Thomas de Gorges lost his lands to the King of France. He became warden of Henry III’s manor of Powerstock, Devon.
Surname or Lastname
English, Dutch, and German
English, Dutch, and German : occupational name for a retail trader, Middle English manger, monger, Middle Dutch manger, menger, Middle High German mangære, mengære (from Late Latin mango ‘salesman’, with the addition of the Germanic agent suffix).Norwegian : habitational name from a farmstead in southwestern Norway named as Mángr in Old Norse, perhaps from már ‘sea gull’ + angr ‘fjord’.
Surname or Lastname
English
English : variant of Monger.
Surname or Lastname
English and Welsh
English and Welsh : patronymic from the Middle English personal name Jon(e) (see John). The surname is especially common in Wales and southern central England. In North America this name has absorbed various cognate and like-sounding surnames from other languages. (For forms, see Hanks and Hodges 1988).
Surname or Lastname
English
English : patronymic from Mole 3 and 4.Catalan : habitation name from any of various minor places named Moles, from the plural of mola (see Mola).
Boy/Male
American, Australian, French, Hebrew, Latin, Polish, Spanish
Drawn out of the Water; Spanish Form of Moses from the Water
Surname or Lastname
English
English : variant of Mingy (see Mingee).German : from a pet form of the personal name Meinhardt.German : altered form of French Munier ‘miller’.Norwegian : habitational name from a farm name in Østfold, of obscure etymology.
Surname or Lastname
English (Norwich)
English (Norwich) : variant of Moat.
Surname or Lastname
English
English : variant spelling of Monger.
Male
English
Variant spelling of English Monty, MONTE means "pointed mountain."
Male
Greek
(Μωσῆς) Greek form of Hebrew Moshe, MOYSES means "drawn out." In the bible, this is the name of the leader who brought the Israelites out of bondage and led them to the promised land.Â
Male
English
Anglicized form of Hebrew Moshe and Greek Mouses, MOSES means "drawn out." In the bible, this is the name of the leader who brought the Israelites out of bondage and led them to the promised land.Â
Male
English
English variant spelling of Welsh Morgan, probably MORGEN means "sea circle." In use by the English as a unisex name.
Boy/Male
Italian Spanish
Mountain. Abbreviation of Montague and Montgomery.
MONGES THEOREM
MONGES THEOREM
MONGES THEOREM
MONGES THEOREM
MONGES THEOREM
MONGES THEOREM
MONGES THEOREM
n.
The longest note formerly used, equal to two longs, or four breves; a large.
n. pl.
The fifth day of the months January, February, April, June, August, September, November, and December, and the seventh day of March, May, July, and October. The nones were nine days before the ides, reckoning inclusively, according to the Roman method.
v. t. & i.
To cause to be mongrel; to cross breeds, so as to produce mongrels.
a.
Of or pertaining to Mongolia or the Mongols.
n.
One of the Mongols.
n.
One of several long-tailed Oriental monkeys, of the genus Cercocebus, as the green monkey and grivet.
v. t. & i.
To act or treat as a monkey does; to ape; to act in a grotesque or meddlesome manner.
a.
Longer; longest; -- obsolete compar. and superl. of long.
n.
A small merchant vessel.
a.
Resembling a Mongol or the Mongols; having race characteristics, such as color, hair, and features, like those of the Mongols.
v. t.
To deal in; to make merchandise of; to traffic in; -- used chiefly of discreditable traffic.
n.
A trader; a dealer; -- now used chiefly in composition; as, fishmonger, ironmonger, newsmonger.
a.
Behaving like a fashion-monger.
pl.
of Monkey
n.
A genus of American monkeys with prehensile tails, and having the thumb wanting or rudimentary. See Spider monkey, and Coaita.
a.
Of mixed kinds; as, mongrel language.
n. & v.
See Conge, Conge.
n.
The menses.
n.
One who longs for anything.
n.
The conger eel; -- called also congeree.