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In mathematics, the Walter theorem, proved by John H. Walter (1967, 1969), describes the finite groups whose Sylow 2-subgroup is abelian. Bender (1970)
Walter_theorem
In algebra, the Gorenstein–Walter theorem, proved by Gorenstein and Walter, states that if a finite group G has a dihedral Sylow 2-subgroup, and O(G)
Gorenstein–Walter_theorem
Theorem classifying finite simple groups
Sylow 2-subgroup of U3(4). The first case was done by the Gorenstein–Walter theorem which showed that the only simple groups are isomorphic to L2(q) for
Classification of finite simple groups
Classification_of_finite_simple_groups
Classification theorem in group theory
Feit–Thompson theorem, or odd order theorem, states that every finite group of odd order is solvable. It was proved in the early 1960s by Walter Feit and John
Feit–Thompson_theorem
Group theory method by Bender
group theoretic analysis of the odd order theorem. Shortly afterwards he used it to simplify the Walter theorem on groups with abelian Sylow 2-subgroups
Bender's_method
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
German-born mathematics educator (1928–2021)
There is a theorem named after her, called Marion Walter's Theorem or just Marion's Theorem as it is affectionately known. Marion Walter was born in
Marion_Walter
American mathematician (1927–2021)
John Harris Walter (14 December 1927 – 20 September 2021) was an American mathematician known for proving the Walter theorem in the theory of finite groups
John_H._Walter
Relationship between derivatives and integrals
The fundamental theorem of calculus is a theorem that links the concept of differentiating a function (calculating its slopes, or rate of change at every
Fundamental theorem of calculus
Fundamental_theorem_of_calculus
Continuous function on an interval takes on every value between its values at the ends
In mathematical analysis, the intermediate value theorem states that if f {\displaystyle f} is a continuous function whose domain contains the interval
Intermediate_value_theorem
Geometric construction of a smaller triangle
different proofs. A more general result is known as Routh's theorem. Also see Marion Walter’s theorem. Hugo Steinhaus (1960) Mathematical Snapshots James Randi
One-seventh_area_triangle
Mathematical theorem in the study of analysis
In mathematical analysis, the Weierstrass approximation theorem states that every continuous function defined on a closed interval [a, b] can be uniformly
Stone–Weierstrass_theorem
Italian mathematician (born 1940)
S2CID 122867511. (This paper completed a line of research initiated by the Walter theorem.) "Enrico Bombieri". Member. Academia Europaea. Retrieved 17 November
Enrico_Bombieri
Theorem in mathematics
In calculus and real analysis, the mean value theorem (or Lagrange's mean value theorem) is a theorem about differentiable functions, roughly stating
Mean_value_theorem
Theorem in harmonic analysis
In mathematics, the Plancherel theorem (sometimes called the Parseval–Plancherel identity) is a result in harmonic analysis, proven by Michel Plancherel
Plancherel_theorem
Theorem in mathematics
In mathematical analysis, the inverse function theorem gives sufficient conditions for a function to have an inverse function. The essential idea is that
Inverse_function_theorem
American mathematician (1923–1992)
after a brief illness. He was 69 years old. Gorenstein–Harada theorem Gorenstein–Walter theorem Peterson–Gorenstein–Zierler algorithm Saxon, Wolfgang (August
Daniel_Gorenstein
American computer scientist (1943–2021)
complexity class NL (nondeterministic logarithmic space), and for Savitch's theorem, which defines a relationship between the NSPACE and DSPACE complexity
Walter_Savitch
Finitely many for a smooth algebraic curve of genus > 0 defined over a number field
In mathematics, Siegel's theorem on integral points states that a curve of genus greater than zero has only finitely many integral points over any given
Siegel's theorem on integral points
Siegel's_theorem_on_integral_points
Necessary and sufficient conditions for a market to be arbitrage free and complete
1016/0304-4149(81)90026-0. Delbaen, Freddy; Schachermayer, Walter (1994). "A General Version of the Fundamental Theorem of Asset Pricing". Mathematische Annalen. 300
Fundamental theorem of asset pricing
Fundamental_theorem_of_asset_pricing
Index of articles associated with the same name
In mathematics, comparison theorems are theorems whose statement involves comparisons between various mathematical objects of the same type, and often
Comparison_theorem
German-American mathematician
example, the Gorenstein–Walter theorem, classifying finite groups with a dihedral Sylow 2-subgroup, and Glauberman's Z* theorem. The theory of a block
Richard_Brauer
Condition for a mathematical function to map some value to itself
In mathematics, a fixed-point theorem is a result saying that a function F will have at least one fixed point (a point x for which F(x) = x), under some
Fixed-point_theorem
On prime divisors of differences two nth powers
In number theory, Zsigmondy's theorem, named after Karl Zsigmondy, states that if a > b > 0 {\displaystyle a>b>0} are coprime integers, then for any integer
Zsigmondy's_theorem
Points of small height in projective space lie in a finite number of hyperplanes
In mathematics, the subspace theorem says that points of small height in projective space lie in a finite number of hyperplanes. It is a result obtained
Subspace_theorem
In operator theory, the Gelfand–Mazur theorem is a theorem named after Israel Gelfand and Stanisław Mazur which states that a Banach algebra with unit
Gelfand–Mazur_theorem
Concept in behavioral economics
an outside force, in which the body in motion is crime. Within this theorem, Walter attributes six slow-changing variables that when combined link past
Psychological_inertia
Statement about linear functionals and measures
representation theorem relates linear functionals on spaces of continuous functions on a locally compact space to measures in measure theory. The theorem is named
Riesz–Markov–Kakutani representation theorem
Riesz–Markov–Kakutani_representation_theorem
Continuous real function on a closed interval has a maximum and a minimum
In real analysis, the extreme value theorem states that if a real-valued function f {\displaystyle f} is continuous on the closed and bounded interval
Extreme_value_theorem
On when a family of real, continuous functions has a uniformly convergent subsequence
The Arzelà–Ascoli theorem is a fundamental result of mathematical analysis giving necessary and sufficient conditions to decide whether every sequence
Arzelà–Ascoli_theorem
Relation between deterministic and nondeterministic space complexity
In computational complexity theory, Savitch's theorem, proved by Walter Savitch in 1970, gives a relationship between deterministic and non-deterministic
Savitch's_theorem
Foundational law of electromagnetism relating electric field and charge distributions
as Gauss's flux theorem or sometimes Gauss's theorem, is one of Maxwell's equations. It is an application of the divergence theorem, and it relates the
Gauss's_law
Theorem in statistics and econometrics
In statistics and econometrics, the Frisch–Waugh–Lovell (FWL) theorem is a property of ordinary least squares estimators. Named for econometricians Ragnar
Frisch–Waugh–Lovell_theorem
Certain dynamical systems will eventually return to (or approximate) their initial state
In mathematics and physics, the Poincaré Recurrence Theorem states that if a system has a finite volume (or total probability measure) and preserves that
Poincaré_recurrence_theorem
Injective polynomial functions are bijective
In mathematics, the Ax–Grothendieck theorem is a result about injectivity and surjectivity of polynomials that was proved independently by James Ax and
Ax–Grothendieck_theorem
Approximation of a function by a polynomial
In calculus, Taylor's theorem gives an approximation of a k {\textstyle k} -times differentiable function around a given point by a polynomial of degree
Taylor's_theorem
Sufficient criterion for uniform convergence
Analysis, Third Edition, Springer. See Theorem 12.1 on page 157 for the monotone increasing case. Rudin, Walter R. (1976) Principles of Mathematical Analysis
Dini's_theorem
Mathematical theorem
In real analysis, a branch of mathematics, Bernstein's theorem, named after Sergei Bernstein, states that every real-valued function on the half-line
Bernstein's theorem on monotone functions
Bernstein's_theorem_on_monotone_functions
Mathematical theorem
Vol. 2. pp. 595–600. Rosay, Jean-Pierre; Rudin, Walter (May 1989). "Arakelian's Approximation Theorem". The American Mathematical Monthly. 96 (5): 432
Arakelyan's_theorem
Theorem on holomorphic functions
Maximum modulus principle Rouché's theorem Schwarz lemma Open mapping theorem (functional analysis) Rudin, Walter (1966), Real & Complex Analysis, McGraw-Hill
Open mapping theorem (complex analysis)
Open_mapping_theorem_(complex_analysis)
Theorems on the convergence of bounded monotonic sequences
In real analysis, the monotone convergence theorem is any of a number of related theorems proving, under certain conditions, the convergence of monotonic
Monotone_convergence_theorem
Condition for a linear operator to be open
functional analysis, the open mapping theorem, also known as the Banach–Schauder theorem or the Banach theorem (named after Stefan Banach and Juliusz
Open mapping theorem (functional analysis)
Open_mapping_theorem_(functional_analysis)
All derivatives have the intermediate value property
In real analysis, Darboux's theorem states that the derivative of any real-valued function of a real variable has the intermediate value property, that
Darboux's_theorem_(analysis)
Theorem in complex analysis
In mathematics, the Cauchy integral theorem (also known as the Cauchy–Goursat theorem) in complex analysis, named after Augustin-Louis Cauchy (and Édouard
Cauchy's_integral_theorem
Integral criterion for holomorphy
mathematics, Morera's theorem, named after Giacinto Morera, gives a criterion for proving that a function is holomorphic. Morera's theorem states that a continuous
Morera's_theorem
On when a space equals the closed convex hull of its extreme points
Krein–Milman theorem is a proposition about compact convex sets in locally convex topological vector spaces (TVSs). Krein–Milman theorem—A compact convex
Krein–Milman_theorem
From an exceptional automorphism of a Dynkin diagram
2-sylow subgroups of the Ree groups are elementary abelian of order 8. Walter's theorem shows that the only other non-abelian finite simple groups with abelian
Ree_group
In mathematics, the corona theorem is a result about the spectrum of the bounded holomorphic functions on the open unit disc, conjectured by Kakutani
Corona_theorem
Textbook
Baby Rudin, is an introductory mathematical analysis textbook written by Walter Rudin. Initially published by McGraw Hill in 1953, it is one of the most
Principles of Mathematical Analysis
Principles_of_Mathematical_Analysis
Branch of mathematics that studies dynamical systems
), Academic Press, ISBN 0-12-585050-6 Walters 1982 Birkhoff, George David (1931), "Proof of the ergodic theorem", Proc. Natl. Acad. Sci. USA, vol. 17
Ergodic_theory
Theorem on extension of bounded linear functionals
the theorem is known as the Hahn–Banach separation theorem or the hyperplane separation theorem and has numerous uses in convex geometry. The theorem is
Hahn–Banach_theorem
Set of natural numbers
an IP set. This is known as Hindman's theorem or the finite sums theorem. In different terms, Hindman's theorem states that the class of IP sets is partition
IP_set
Mathematical theorem
In mathematics, a Paley–Wiener theorem is a theorem that relates decay properties of a function or distribution at infinity with analyticity of its Fourier
Paley–Wiener_theorem
On the existence of a continuous selection of a multivalued map from a paracompact space
selection theorem is a selection theorem named after Ernest Michael. In its most popular form, it states the following: Michael Selection Theorem—Let X be
Michael_selection_theorem
Mathematical theorem
In mathematical analysis, Rademacher's theorem, named after Hans Rademacher, states the following: If U is an open subset of Rn and f: U → Rm is Lipschitz
Rademacher's_theorem
branch of mathematics, the Goldstine theorem, named after Herman Goldstine, is stated as follows: Goldstine theorem. Let X {\displaystyle X} be a Banach
Goldstine_theorem
Theorem in mathematical measure theory
decomposition theorem provides a way to decompose a measure into two distinct parts based on their relationship with another measure. The theorem states that
Lebesgue's decomposition theorem
Lebesgue's_decomposition_theorem
American physicist (1923–2016)
Walter Kohn (German pronunciation: [ˈvaltɐ ˈkoːn]; March 9, 1923 – April 19, 2016) was an Austrian-American theoretical physicist and theoretical chemist
Walter_Kohn
Commutativity of certain mathematical operations
Schwarz's theorem Interchange of integrals: Fubini's theorem Interchange of limit and integral: Dominated convergence theorem Vitali convergence theorem Fichera
Interchange of limiting operations
Interchange_of_limiting_operations
Lomonosov's invariant subspace theorem is a mathematical theorem from functional analysis concerning the existence of invariant subspaces of a linear
Lomonosov's invariant subspace theorem
Lomonosov's_invariant_subspace_theorem
polynomial time hierarchy, and more specifically Σ2 ∩ Π2. Savitch's theorem, proved by Walter Savitch in 1970, gives a relationship between deterministic and
Structural_complexity_theory
Statement about integration on manifolds
generalized Stokes theorem (sometimes with apostrophe as Stokes' theorem or Stokes's theorem), also called the Stokes–Cartan theorem, is a statement about
Generalized_Stokes_theorem
American philosopher (1918–2016)
remembered in two theorems that bear his name: the Craig interpolation theorem, and Craig's theorem, also known as Craig's axiomatization theorem or Craig's
William_Craig_(philosopher)
Slonimski's Theorem is an observation by Hayyim Selig Slonimski that the sequence of carry digits in a multiplication table is the Farey sequence. This
Slonimski's_Theorem
On power series with rational coefficients that are algebraic functions
Bombieri, Enrico; Gubler, Walter (2008). "A local Eisenstein theorem: Power series, norms, and the local Eisenstein theorem". Heights in Diophantine Geometry
Eisenstein's_theorem
In mathematics, the F. and M. Riesz theorem is a result of the brothers Frigyes Riesz and Marcel Riesz, on analytic measures. It states that for a measure
F._and_M._Riesz_theorem
Nonexistence of gaps in the number line
completeness may take the form of an axiom (the completeness axiom), or may be a theorem proven from the construction. There are many forms of completeness, the
Completeness of the real numbers
Completeness_of_the_real_numbers
Algebraic numbers are not near many rationals
In mathematics, Roth's theorem or Thue–Siegel–Roth theorem is a fundamental result in diophantine approximation to algebraic numbers. It is of a qualitative
Roth's_theorem
Property of a partially ordered set
as the intermediate value theorem, the Bolzano–Weierstrass theorem, the extreme value theorem, and the Heine–Borel theorem. It is usually taken as an
Least-upper-bound_property
mathematics, particularly in functional analysis, the Krein-Smulian theorem can refer to two theorems relating the closed convex hull and compactness in the weak
Krein–Smulian_theorem
In mathematics, the principal orbit type theorem states that compact Lie group acting smoothly on a connected differentiable manifold has a principal
Principal_orbit_type_theorem
Conjecture on zeros of the zeta function
hypothesis is true, then the theorem is true. If the generalized Riemann hypothesis is false, then the theorem is true. Thus, the theorem is true!! Care should
Riemann_hypothesis
Statement in complex analysis
analysis, a branch of mathematics, the Koebe 1/4 theorem states the following: Koebe Quarter Theorem. The image of an injective analytic function f :
Koebe_quarter_theorem
Statement on solutions to ordinary differential equations
existence theorem. Peano's theorem requires that the right-hand side of the differential equation be continuous, while Carathéodory's theorem shows existence
Carathéodory's existence theorem
Carathéodory's_existence_theorem
Mathematical theorem in real analysis
In mathematics, the Lebesgue differentiation theorem is a theorem of real analysis, which states that for almost every point, the value of an integrable
Lebesgue differentiation theorem
Lebesgue_differentiation_theorem
Mathematical theorem
for the symmetry to hold are given by Schwarz's theorem, also called Clairaut's theorem or Young's theorem. In the context of partial differential equations
Symmetry of second derivatives
Symmetry_of_second_derivatives
Unit-distance-preserving maps are isometries
In geometry, the Beckman–Quarles theorem states that if a transformation of the Euclidean plane or a higher-dimensional Euclidean space preserves unit
Beckman–Quarles_theorem
Belgian-Swiss financial mathematician
arbitrage including proving, together with Walter Schachermayer, a general version of the fundamental theorem of asset pricing. He also introduced in a
Freddy_Delbaen
Three results in the representation theory of finite groups
Brauer's main theorems are three theorems in representation theory of finite groups linking the blocks of a finite group (in characteristic p) with those
Brauer's_three_main_theorems
On certain subgroups of a minimal simple finite group of odd order
order theorem, London Mathematical Society Lecture Note Series, vol. 188, Cambridge University Press, ISBN 978-0-521-45716-3, MR 1311244 Feit, Walter; Thompson
Thompson_uniqueness_theorem
Canadian physicist (1934–2023)
multivariable control with A. Stephen Morse. In 1968, Wonham proved a separation theorem for controls in a more general cost functional class with many technical
W._M._Wonham
Graph-theoretic description of polyhedra
In polyhedral combinatorics, a branch of mathematics, Steinitz's theorem is a characterization of the undirected graphs formed by the edges and vertices
Steinitz's_theorem
Every symmetric convex set in R^n with volume > 2^n contains a non-zero integer point
In mathematics, Minkowski's theorem is the statement that every convex set in R n {\displaystyle \mathbb {R} ^{n}} which is symmetric with respect to
Minkowski's_theorem
British mathematician
Walter Wilson Stothers (8 November 1946 – 16 July 2009) was a British mathematician who proved the Stothers-Mason Theorem (Mason-Stothers theorem) in
Walter_Wilson_Stothers
Theorem in geometric topology
conjecture (UK: /ˈpwæ̃kæreɪ/, US: /ˌpwæ̃kɑːˈreɪ/, French: [pwɛ̃kaʁe]) is a theorem about the characterization of the 3-sphere (the hypersphere that bounds
Poincaré_conjecture
German mathematician (1899–1971)
topology Krull–Azumaya theorem Krull–Schmidt category Krull–Schmidt theorem Krull's intersection theorem Krull's principal ideal theorem Krull's separation
Wolfgang_Krull
Theorem in group theory
theory, the correspondence theorem (also the lattice theorem, and variously and ambiguously the third and fourth isomorphism theorem) states that if N {\displaystyle
Correspondence_theorem
Theorem relating continuity to graphs
In mathematics, the closed graph theorem may refer to one of several basic results characterizing continuous functions in terms of their graphs. Each
Closed_graph_theorem
Complex Analysis, Fixed-points and Iterations of Holomorphic Mappings
In mathematics, the Denjoy–Wolff theorem is a theorem in complex analysis and dynamical systems concerning fixed points and iterations of holomorphic mappings
Denjoy–Wolff_theorem
Graph of triangles with a shared vertex
graphs are generalized by the triangular cactus graphs. The friendship theorem of Paul Erdős, Alfréd Rényi, and Vera T. Sós (1966) states that the finite
Friendship_graph
German cultural critic, philosopher and social critic (1892–1940)
Walter Bendix Schönflies Benjamin (/ˈbɛnjəmɪn/ BEN-yə-min; German: [ˈvaltɐ ˈbɛnjamiːn] ; 15 July 1892 – 26 September 1940) was a German philosopher, cultural
Walter_Benjamin
Closure of nondeterministic space under complementation
In computational complexity theory, the Immerman–Szelepcsényi theorem states that nondeterministic space complexity classes are closed under complementation
Immerman–Szelepcsényi_theorem
(applied in knot theory and surgery theory) in topology, the Hasse–Arf theorem in ramification theory, Arf semigroups, and Arf rings Lira ₺10 Obverse
List_of_people_on_banknotes
Area of mathematics
theorem. Many other Picard-type theorems can be derived from the Second Fundamental Theorem. As another corollary from the Second Fundamental Theorem
Nevanlinna_theory
Theorem in functional analysis
and related branches of mathematics, the Banach–Alaoglu theorem (also known as Alaoglu's theorem) states that the closed unit ball of the dual space of
Banach–Alaoglu_theorem
Operation in calculus
this case, they are also called indefinite integrals. The fundamental theorem of calculus relates definite integration to differentiation and provides
Integral
Academic journal
as a 501(c)(3) organization. The 255-page proof of the odd order theorem, by Walter Feit and John Griggs Thompson, was published as the entirety of Volume
Pacific Journal of Mathematics
Pacific_Journal_of_Mathematics
Area of mathematics
Banach–Steinhaus theorem is one of the fundamental results in functional analysis. Together with the Hahn–Banach theorem and the open mapping theorem, it is considered
Functional_analysis
In mathematics, the Vitali–Carathéodory theorem is a result in real analysis that shows that, under the conditions stated below, integrable functions
Vitali–Carathéodory_theorem
Mathematics of varieties with integer coordinates
geometry. Four theorems of fundamental importance in Diophantine geometry are: Mordell–Weil theorem Roth's theorem Siegel's theorem Faltings' theorem Another
Diophantine_geometry
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WALTER THEOREM
WALTER THEOREM
Surname or Lastname
English and German
English and German : patronymic from Walter.
Girl/Female
American, Anglo, Australian, British, English
Born at Easter; Goddess of the Dawn; Easter Time
Boy/Male
English
Son of Walter.
Surname or Lastname
English
English : variant of Walter, representing the normal medieval pronunciation of the name.English and German (Rhineland) : topographic name for someone who lived by a stretch of water, Middle English, Low German water.Irish : adopted as an English translation of Gaelic Ó Fuartháin (see Foran), being wrongly taken as Ó Fuaruisce ‘son of cold water’.
Male
Portuguese
Portuguese form of Old High German Walther, GUALTER means "ruler of the army."
Boy/Male
Christian & English(British/American/Australian)
Powerful Ruler
Surname or Lastname
German
German : topographic name for someone who lived by a meadow or pastureland, from Middle High German halte ‘pasture’ + the suffix -er denoting an inhabitant.South German and Jewish (Ashkenazic) : from Middle High German haltære ‘keeper’, ‘shepherd’, German Halter.English : occupational name for a maker of halters for horses and cattle, Middle English haltrere (from Old English hælftre ‘halter’).Dutch : metonymic occupational name for a halter-maker, from Middle Dutch halfter, haelter, halter ‘halter’.
Boy/Male
Teutonic American Shakespearean German
Strong fighter.
Surname or Lastname
English (especially Yorkshire) and Scottish
English (especially Yorkshire) and Scottish : occupational name for a fuller, Middle English walkere, Old English wealcere, an agent derivative of wealcan ‘to walk, tread’. This was the regular term for the occupation during the Middle Ages in western and northern England. Compare Fuller and Tucker.The name was brought to North America from northern England and Scotland independently by many different bearers in the 17th and 18th centuries. Samuel Walker came to Lynn, MA, in about 1630; Philip Walker was in Rehoboth, MA, in or before 1643. The surname was also established in VA before 1650; a Thomas Walker, born in 1715 in King and Queen Co., VA, was a physician, soldier, and explorer.
Male
Welsh
Welsh form of Old High German Walther, GWALLTER means "ruler of the army."
Girl/Female
British, English
Occupational Name; Cloth-walker
Boy/Male
English
Son of Walter.
Male
English
 English name derived from the Scandinavian habitational surname Walkyr, from kiarr, WALKER means "from the wall by the marsh." English occupational surname transferred to forename use, derived from Middle English walkere from Old English wealcere ("to walk, tread"), hence "cloth fuller."Â
Surname or Lastname
English
English : habitational name from Walmer in Kent, so named from Old English wala (plural of walh ‘Briton’) + mere ‘pool’, or from Walmore Common in Gloucestershire.
Male
Scandinavian
Scandinavian form of German Walther, VALTER means "ruler of the army."
Male
English
 English form of German Walther, WALTER means "ruler of the army."
Boy/Male
American, Australian, British, Chinese, Christian, Danish, Dutch, English, French, German, Indian, Polish, Portuguese, Swedish, Swiss, Teutonic
People of Power; Powerful Warrior; Commander of the Army; Army Ruler
Male
English
English occupational surname transferred to forename use, CARTER means "carter," someone who uses a cart.
Male
German
Variant spelling of Old High German Walthere, WALTHER means "ruler of the army."Â In use by the Romani.
Male
French
Variant form of Old French Gautier, WALTIER means "ruler of the army."
WALTER THEOREM
WALTER THEOREM
WALTER THEOREM
WALTER THEOREM
WALTER THEOREM
WALTER THEOREM
WALTER THEOREM
v. t.
To supply with water for drink; to cause or allow to drink; as, to water cattle and horses.
a.
Of, pertaining to, or designating, the most heavily weighted race in a meeting; as, a welter race; the welter stakes.
n.
A rising or falling, as of waves; as, the welter of the billows; the welter of a tempest.
n.
A body of water, standing or flowing; a lake, river, or other collection of water.
v. i.
To become, in some respects, different; to vary; to change; as, the weather alters almost daily; rocks or minerals alter by exposure.
v. i.
To roll or wallow; to welter.
n.
To purify or defecate, as water or other liquid, by causing it to pass through a filter.
v. t.
To tie by the neck with a rope, strap, or halter; to put a halter on; to subject to a hangman's halter.
a.
Of, pertaining to, or living in, water not salt; as, fresh-water geological deposits; a fresh-water fish; fresh-water mussels.
v. i.
To shed, secrete, or fill with, water or liquid matter; as, his eyes began to water.
n.
A colter. See Colter.
n.
A solution in water of a gaseous or readily volatile substance; as, ammonia water.
v. t.
To wet or supply with water; to moisten; to overflow with water; to irrigate; as, to water land; to water flowers.
v. i.
To get or take in water; as, the ship put into port to water.
v. t.
To rot by steeping in water; to water-ret; as, to water-rot hemp or flax.
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