AI & ChatGPT searches , social queries for WEAKLY COMPACT
Search references for WEAKLY COMPACT. Phrases containing WEAKLY COMPACT
See searches and references containing WEAKLY COMPACT!
Search references for WEAKLY COMPACT. Phrases containing WEAKLY COMPACT
See searches and references containing WEAKLY COMPACT!WEAKLY COMPACT
Topics referred to by the same term
Weakly compact set, a compact set in a space with the weak topology Weakly compact set, a set that has some but not all of the properties of compact sets
Weakly_compact
Type of large cardinal in set theory
In mathematics, a weakly compact cardinal is a certain kind of cardinal number introduced by Erdős & Tarski (1961); weakly compact cardinals are large
Weakly_compact_cardinal
Type of topological space in mathematics
that compact subsets of Hausdorff spaces are closed, and closed subsets of compact spaces are compact. Spaces satisfying (1) are also called weakly locally
Locally_compact_space
Mathematical term
vector space weakly closed (respectively, weakly compact, etc.) if they are closed (respectively, compact, etc.) with respect to the weak topology. Likewise
Weak_topology
Type of convergence in Hilbert spaces
it converges weakly as well. Since every closed and bounded set is weakly relatively compact (its closure in the weak topology is compact), every bounded
Weak convergence (Hilbert space)
Weak_convergence_(Hilbert_space)
Normed vector space that is complete
{\displaystyle X} has a weakly convergent subsequence. A weakly compact subset A {\displaystyle A} in ℓ 1 {\displaystyle \ell ^{1}} is norm-compact. Indeed, every
Banach_space
Compactness theorem in Yang–Mills theory
Uhlenbeck's compactness theorem is a result about sequences of (weak Yang–Mills) connections with uniformly bounded curvature having weakly or uniformly
Uhlenbeck's compactness theorem
Uhlenbeck's_compactness_theorem
Type of topological space in mathematics
topological space X {\displaystyle X} is said to be limit point compact or weakly countably compact if every infinite subset of X {\displaystyle X} has a limit
Limit_point_compact
Type of topological space
be σ-compact if it is the union of countably many compact subspaces. A space is said to be σ-locally compact if it is both σ-compact and (weakly) locally
Σ-compact_space
Concept in measure theory
{\displaystyle M} is sequential weak compactness. We say the family M {\displaystyle M} of probability measures is sequentially weakly compact if for every sequence
Tightness_of_measures
model of ZFC worldly cardinals weakly and strongly inaccessible, α-inaccessible, and hyper inaccessible cardinals weakly and strongly Mahlo, α-Mahlo, and
List of large cardinal properties
List_of_large_cardinal_properties
{\displaystyle K} a weakly compact subset of X {\displaystyle X} (that is, K {\displaystyle K} is compact when X {\displaystyle X} is endowed with the weak topology)
Krein–Smulian_theorem
Index of articles associated with the same name
Compact cardinal may refer to: Weakly compact cardinal Subcompact cardinal Supercompact cardinal Strongly compact cardinal This set index article includes
Compact_cardinal
Relates three different kinds of weak compactness in a Banach space
subsequence that is weakly convergent in X each sequence of elements of A has a weak cluster point in X the weak closure of A is weakly compact. A set A (in
Eberlein–Šmulian_theorem
Tree in set theory
κ is weakly compact then no κ-Aronszajn trees exist. Conversely, if κ is inaccessible and no κ-Aronszajn trees exist, then κ is weakly compact. An Aronszajn
Aronszajn_tree
Magnetic audio tape recording format
The cassette tape, officially named the Compact Cassette, and also known as audio cassette, or simply tape or cassette, is an analog magnetic tape recording
Cassette_tape
Theorem in mathematics
the theorem states that a weakly closed subset C {\displaystyle C} of a Banach space X {\displaystyle X} is weakly compact if and only if the dual norm
James's_theorem
λ-compactness. A cardinal κ is weakly compact if and only if it is κ-compact; this was the original definition of that concept. Strong compactness implies
Strongly_compact_cardinal
Kind of large cardinal number
is a Mahlo cardinal. However, the first Woodin cardinal is not even weakly compact.p. 364 The hierarchy V α {\displaystyle V_{\alpha }} (known as the von
Woodin_cardinal
Theorem in functional analysis
sets are weakly closed (Hahn–Banach theorem), norm-closures of convex bounded sets in Hilbert spaces or reflexive Banach spaces are weakly compact. Closed
Banach–Alaoglu_theorem
Locally convex topological vector space
are weakly closed, it follows from the third property that closed bounded convex subsets of a reflexive space X {\displaystyle X} are weakly compact. Thus
Reflexive_space
weakly compact, that is, the image of a bounded subset of X {\displaystyle X} is a weakly compact subset of Y . {\displaystyle Y.} for every weakly compactly
Grothendieck_space
Kind of large cardinal number
\setminus X\in {\mathcal {F}}} . This is similar to a characterization of weakly compact cardinals. More generally, κ {\displaystyle \kappa } is called n {\displaystyle
Ineffable_cardinal
Axiomatic set theory devised by W.V.O. Quine
counterexamples. w e a k l y c o m p a c t {\displaystyle {\mathsf {weakly\ compact}}} see weakly compact cardinal. m e a s u r a b l e {\displaystyle {\mathsf {measurable}}}
New_Foundations
mathematics, a weak Hausdorff space or weakly Hausdorff space is a topological space where the image of every continuous map from a compact Hausdorff space
Weak_Hausdorff_space
Dual space topology of uniform convergence on some sub-collection of bounded subsets
{\displaystyle Y} carry their weak topologies. If G ′ {\displaystyle {\mathcal {G}}'} was the set of all convex balanced weakly compact equicontinuous subsets
Polar_topology
Property of topological spaces
space of a weakly locally compact space is CG-1. Conversely, every CG-1 space X {\displaystyle X} is the quotient space of a weakly locally compact space,
Compactly_generated_space
Smallest convex set containing a given set
closed convex hull of a weakly compact subset of a Banach space (a subset that is compact under the weak topology) is weakly compact. An extreme point of
Convex_hull
and B. J. Pettis, is a property of a Banach space stating that all weakly compact operators from this space into another Banach space are completely continuous
Dunford–Pettis_property
Ordinals in mathematics and set theory
{\displaystyle \varepsilon _{K+1}} , where K {\displaystyle K} is the first weakly compact (= Π 1 1 {\displaystyle \Pi _{1}^{1}} -indescribable) cardinal. This
Large_countable_ordinal
Class of alternative set theories
strength of Morse–Kelley set theory with the proper class ordinal a weakly compact cardinal. The universal set is a proper set in this theory. The sets
Positive_set_theory
Mathematical technique used in proof theory
(\varepsilon _{K+1})} , where K {\displaystyle K} refers to the first weakly compact, due to (Rathjen 1993) K P + Π ω − R e f {\displaystyle {\mathsf {KP}}+\Pi
Ordinal_analysis
Large cardinal number
is false. The least ω {\displaystyle \omega } -Erdős cardinal is not weakly compact,p. 39. nor is the least ω 1 {\displaystyle \omega _{1}} -Erdős cardinal
Erdős_cardinal
compact sets. X {\displaystyle X} is σ-compact and weakly locally compact. X {\displaystyle X} is Lindelöf and weakly locally compact. (where weakly locally
Exhaustion_by_compact_sets
Fluorescent lamps with folded tubes, often with built-in ballast
Compact fluorescent lamp (CFL) examples A compact fluorescent lamp (CFL), also called compact fluorescent light, energy-saving light and compact fluorescent
Compact_fluorescent_lamp
Type of mathematical space
also equivalent to compactness for first-countable uniform spaces). (X, d) is limit point compact (also called weakly countably compact); that is, every
Compact_space
Functional analysis concept
{\displaystyle H} , the closed unit ball B {\displaystyle B} is weakly compact. Also, the compactness of T {\displaystyle T} means (see above) that T {\displaystyle
Compact operator on Hilbert space
Compact_operator_on_Hilbert_space
Category used in algebraic topology
In mathematics, the category of compactly generated weak Hausdorff spaces, CGWH, is a category used in algebraic topology as an alternative to the category
Category of compactly generated weak Hausdorff spaces
Category_of_compactly_generated_weak_Hausdorff_spaces
Order type of the set of all recursive ordinals
<\gamma } . An ordinal α {\displaystyle \alpha } is called recursively weakly compact if it is Π 3 {\displaystyle \Pi _{3}} -reflecting, or equivalently,
Nonrecursive_ordinal
Partial order with well-ordered predecessors
(the converse does not hold). One of the equivalent ways to define a weakly compact cardinal is that it is an inaccessible cardinal κ {\displaystyle \kappa
Tree_(set_theory)
topology, the topology of uniform convergence on all absolutely convex weakly compact subsets of X ′ {\displaystyle X'} . Given a dual pair ( X , X ′ ) {\displaystyle
Dual_topology
Type of vector space in math
any orthonormal sequence {fn} converges weakly to 0, as a consequence of Bessel's inequality. Every weakly convergent sequence {xn} is bounded, by the
Hilbert_space
Hypothetical particles that may constitute dark matter
Weakly interacting massive particles (WIMPs) are hypothetical particles that are one of the proposed candidates for dark matter. These particles would
Weakly interacting massive particle
Weakly_interacting_massive_particle
pointwise compact and contained in c0, it is weakly compact in c0. Let V be the closed convex hull of K in c0. It is also a weakly compact set in c0.
Tsirelson_space
Vector space in mathematics
result: Theorem. A bounded linear operator between two Banach spaces is weakly compact if and only if it factors through a reflexive space. The space ℓ q used
Interpolation_space
is weakly harmonic if and only if it is harmonic. Thus weakly harmonic is actually equivalent to the seemingly stronger harmonic condition. Weak solution
Weakly_harmonic_function
Romanian-American mathematician (1935–2025)
modification). Furthermore, by applying a lifting to a ‘weakly’ measurable function with values in a weakly compact set of a Banach space, one obtains a strongly
Alexandra_Bellow
Theorem in functional analysis
_{k}} But A is compact, therefore the function f(x) = (Ax, x) is weakly continuous. Furthermore, any bounded set in H is weakly compact. This lets us replace
Min-max_theorem
us from forcing another weakly Silver ordinal below the least weakly Silver cardinal? If α is any ordinal, then the least weakly Silver ordinal strictly
Silver_cardinal
Vopěnka's principle holds for Vκ weakly 1. A weakly inaccessible cardinal is a regular weak limit cardinal 2. A weakly compact cardinal is a cardinal κ (usually
Glossary_of_set_theory
Mathematical concept
converge weakly (or in distribution or in law) to the random variable X: Ω → X as n → ∞ if the sequence of pushforward measures (Xn)∗(P) converges weakly to
Convergence_of_measures
Feature of certain mathematical spaces
compact embedding theorems. When an embedding is not compact, it may possess a related, but weaker, property of cocompactness. Let X {\displaystyle X}
Compact_embedding
Mathematical function
y'\right),} where S and T are respectively some weakly closed and equicontinuous (hence weakly compact) subsets of the duals X ′ {\displaystyle X^{\prime
Integral_linear_operator
-topology has the Heine–Borel property (i.e. weakly closed and bounded subsets of X {\displaystyle X} are weakly compact). Every semi-Montel space is semi-reflexive
Semi-reflexive_space
Inaccessible cardinal Mahlo cardinal Measurable cardinal Supercompact cardinal Weakly compact cardinal Linear partial information Multiset Musical set theory Ordinal
List_of_set_theory_topics
Type of continuous linear operator
In functional analysis, a branch of mathematics, a compact operator is a linear operator that behaves, in several important respects, like a finite-dimensional
Compact_operator
Concept in order theory
unit ball is a non-empty and weakly compact (i.e. σ ( X ′ , X ) {\displaystyle \sigma \left(X^{\prime },X\right)} -compact) subset of X ′ {\displaystyle
Abstract_m-space
Vector space of infinite sequences
converges weakly in this space. If K {\displaystyle K} is a subset of this space, then the following are equivalent: K {\displaystyle K} is compact;
Sequence_space
Classification in astronomy
In astronomy, the term compact object (or compact star) refers collectively to white dwarfs, neutron stars, and black holes. It could also include exotic
Compact_object
unless X is finite-dimensional. Each order interval in an AL-space is weakly compact. The strong dual of an AL-space is an AM-space with unit. The continuous
Abstract_L-space
Generalization of compactness
related branches of mathematics, total-boundedness is a generalization of compactness for circumstances in which a set is not necessarily closed. A totally
Totally_bounded_space
Theorem in measure theory
Prokhorov's theorem relates tightness of measures to relative compactness (and hence weak convergence) in the space of probability measures. It is credited
Prokhorov's_theorem
Extension of ideas in combinatorics to infinite sets
cardinal properties can be defined using this notation. In particular: Weakly compact cardinals κ {\displaystyle \kappa } are those that satisfy κ → ( κ )
Infinitary_combinatorics
Function that "converges" to periodicity
a compact group and a finite-dimensional vector space. A function on a locally compact group is called weakly almost periodic if its orbit is weakly relatively
Almost_periodic_function
(pseudo-)Riemannian manifold whose geodesics are reversible
definition of symmetric space to that of weakly symmetric Riemannian space, or in current terminology weakly symmetric space. These are defined as Riemannian
Symmetric_space
Set-theoretic function
α-weakly inaccessible if it is uncountable, regular and it is a limit of γ-weakly inaccessible cardinals for γ < α. Let I(α, 0) be the first α-weakly inaccessible
Ordinal_collapsing_function
Relation among continuous functions
subset of C(X), the space of continuous functions on a compact Hausdorff space X, is compact if and only if it is closed, pointwise bounded and equicontinuous
Equicontinuity
Maximal proper filter
topological vector space (TVS) is relatively compact in the weak-* topology (that is, it is contained in some weak-* compact set). The polar of any neighborhood
Ultrafilter_on_a_set
Generalisation of the derivative of a function
all infinitely differentiable functions φ {\displaystyle \varphi } with compact support in U {\displaystyle U} . Here D α φ {\displaystyle D^{\alpha }\varphi
Weak_derivative
System of two stars orbiting each other
contains a compact object such as a white dwarf, neutron star or black hole, gas from the other (donor) star can accrete onto the compact object. This
Binary_star
Superstrong cardinal Totally indescribable cardinal Weakly compact cardinal Weakly hyper-Woodin cardinal Weakly inaccessible cardinal Woodin cardinal Unfoldable
List of mathematical logic topics
List_of_mathematical_logic_topics
Product of any collection of compact topological spaces is compact
Tychonoff's theorem states that the product of any collection of compact topological spaces is compact with respect to the product topology. The theorem is named
Tychonoff's_theorem
Logic that allows infinitely long proofs
strongly complete. A cardinal κ ≠ ω {\displaystyle \kappa \neq \omega } is weakly compact when for every theory T in L κ , κ {\displaystyle L_{\kappa ,\kappa
Infinitary_logic
Type of information retrieval using LLMs
Kenton; Chang, Ming-Wei; Toutanova, Kristina (2019). ""Latent Retrieval for Weakly Supervised Open Domain Question Answering"" (PDF). Shi, Weijia; Min, Sewon;
Retrieval-augmented generation
Retrieval-augmented_generation
norm-closed. These include but are not limited to the following. Compact operators Weakly compact operators Finitely strictly singular operators Strictly singular
Operator_ideal
Being equally consistent
\omega _{2}} -Aronszajn trees is equiconsistent with the existence of a weakly compact cardinal. Large cardinal property *Kunen, Kenneth (2011), Set theory
Equiconsistency
Mathematics of convex functions and sets
reflexive Banach space, closed bounded convex sets have useful weak compactness properties, making weak lower semicontinuity a standard tool in variational problems
Convex_analysis
Data format used for audio compact discs
Compact Disc Digital Audio (CDDA or CD-DA), also known as Digital Audio Compact Disc or simply as Audio CD, is the standard format for audio compact discs
Compact_Disc_Digital_Audio
it weakly complete. The Arzelà–Ascoli theorem holds: A subset K {\displaystyle K} of C ( X ) {\displaystyle {\mathcal {C}}(X)} is relatively compact if
Space of continuous functions on a compact space
Space_of_continuous_functions_on_a_compact_space
Concept in differential geometry
variation. (Weakly) stable Yang–Mills connections are named after Yang Chen-Ning and Robert Mills. Let G {\displaystyle G} be a compact Lie group with
Stable_Yang–Mills_connection
Topology where a set is open if it contains a particular point
point thus if X if infinite it is not weakly countably compact. Locally compact but not locally relatively compact. If x ∈ X {\displaystyle x\in X} , then
Particular_point_topology
On when a space equals the closed convex hull of its extreme points
{\displaystyle 0<p<1.} Linearity is also needed, because the statement fails for weakly compact convex sets in CAT(0) spaces, as proved by Nicolas Monod (2016). However
Krein–Milman_theorem
Frederick Eberlein, is a compact topological space homeomorphic to a subset of a Banach space with the weak topology. Every compact metric space, more generally
Eberlein_compactum
Reflecting cardinals were introduced by (Mekler & Shelah 1989). Every weakly compact cardinal is a reflecting cardinal, and is also a limit of reflecting
Reflecting_cardinal
Japanese multinational imaging corporation
July 2020. Retrieved 29 July 2020. "Canon Q1 operating profit dips on weaker compact camera sales". Reuters. 24 April 2013. Archived from the original on
Canon_Inc.
Averages of repeated trials converge to the expected value
converge strongly (almost surely) are guaranteed to converge weakly (in probability). However the weak law is known to hold in certain conditions where the strong
Law_of_large_numbers
Ongoing armed conflict in West Asia
February 2023). "Chapter 6: Iran: Abstract". Leveraging Latency: How the Weak Compel the Strong with Nuclear Technology. Naval Postgraduate School: Oxford
2026_Iran_war
Type of topology
mathematics, the compact-open topology is a topology defined on the set of continuous maps between two topological spaces. The compact-open topology is
Compact-open_topology
{\displaystyle H} is a weakly closed equicontinuous disk in X ′ {\displaystyle X^{\prime }} (this implies that H {\displaystyle H} is weakly compact) and let U :=
Auxiliary_normed_space
always induces the weak* topology on the space of Radon probability measures over X {\displaystyle X} --- which is weak* compact. Rieffel worked out
Spectral_triple
particles. Weakly Interacting Massive Particles (WIMPs) are a broad category of theoretical particles, that interact not at all or very weakly with all
Direct detection of dark matter
Direct_detection_of_dark_matter
Continuous dual space endowed with the topology of uniform convergence on bounded sets
convex balanced weakly compact subset of X ′ {\displaystyle X^{\prime }} is bounded in X b ′ . {\displaystyle X_{b}^{\prime }.} Every weakly bounded subset
Strong_dual_space
Locally compact topological group with an invariant averaging operation
representations are weakly contained in the left regular representation λ on L2(G). Trivial representation. The trivial representation of G is weakly contained
Amenable_group
M4, the last M-series camera to have a self-timer. CL – 1973–1976 (the compact Leica). Leitz Minolta CL introduced two lenses special to that model: the
List_of_Leica_Camera_models
countable certifiability, Kc would correctly compute the successors of all weakly compact and singular strong limit cardinals correctly. If V is closed under
Core_model
American sport-utility vehicle
Bronco II compact SUV, the 2021 Bronco Sport compact crossover, and the China-only 2025 Bronco New Energy. Originally developed as a compact off-road vehicle
Ford_Bronco
Country primarily in North America
Colony (1607) and the Plymouth Colony (Massachusetts, 1620). The Mayflower Compact in Massachusetts and the Fundamental Orders of Connecticut established
United_States
Camera that captures photographs or video in digital format
main imager. Some compact digital cameras use a hybrid autofocus system similar to what is commonly available on DSLRs. Typically, compact digital cameras
Digital_camera
State of matter
plasmas) are usually weakly ionized gases in the sense that only a tiny fraction of the gas molecules are ionized. These kinds of weakly ionized gases are
Plasma_(physics)
Type of topological vector space
weakly bounded; H {\displaystyle H} is strongly bounded; H {\displaystyle H} is equicontinuous; H {\displaystyle H} is relatively compact in the weak
Barrelled_space
WEAKLY COMPACT
WEAKLY COMPACT
Boy/Male
British, English
From the Weaver's Meadow
Surname or Lastname
English
English : variant spelling of Wakeley.
Surname or Lastname
English
English : variant spelling of Weekley.
Surname or Lastname
English
English : variant of Wakeley.
Boy/Male
Gaelic
Manly.
Surname or Lastname
Irish
Irish : translation of Gaelic Ó Mocháin (see Mohan; Gaelic moch means ‘early’ or ‘timely’), or of some other similar surname, for example Ó Mochóir, a shortened form of Ó Mochéirghe, Ó Maoil-Mhochéirghe, from a personal name meaning ‘early rising’.English : habitational name from any of various places, such as Earley in Berkshire and Arley in Cheshire, Lancashire, Warwickshire, and Worcestershire, which derive their names from Old English earn ‘eagle’ + lēah ‘woodland clearing’.English : nickname from Old English eorllīc ‘manly’, ‘noble’, a derivative of eorl (see Earl).Americanized spelling of German Ehrle.
Surname or Lastname
English
English : variant spelling of Weekley.
Boy/Male
British, English
Heather Meadow
Surname or Lastname
Americanized form of Geman Wehry.English
Americanized form of Geman Wehry.English : nickname from Middle English wery ‘wicked’, ‘acursed’ (from Old English wearg).
Surname or Lastname
English
English : unexplained.South German : variant of Walli, from a short form of any Germanic personal name formed with Old High German waltan ‘to rule’ as a first part, as in Walter.
Boy/Male
Scottish American German
Welshman; stranger. Famous Bearer: Scottish hero Sir William Wallace (executed in...
Surname or Lastname
English
English : variant spelling of Sealey.Welsh : from the personal name Selyf or Selau, medieval Welsh vernacular forms of Solomon.Irish : probably a variant of Shealy (in counties Kerry and Cork); in other areas it is of English or Welsh origin, as in 1 and 2.
Boy/Male
British, English
From the Damp Meadow
Surname or Lastname
English (Somerset)
English (Somerset) : unexplained. Compare Lukey.
Girl/Female
Greek, Hindu, Indian
Form of Pearl; A Gem of the Sea
Boy/Male
British, English
From the Wheat Field
Surname or Lastname
English
English : habitational name from a place in Northamptonshire called Weekley, from Old English wīc ‘settlement’, perhaps in this case a Roman settlement, Latin vicus + lēah ‘wood’, ‘clearing’.
Girl/Female
Hindu
Pearl Pearly just similar to Pearl
Surname or Lastname
English
English : variant of Weekley.
Surname or Lastname
English
English : variant of Week.
WEAKLY COMPACT
WEAKLY COMPACT
Boy/Male
American, Anglo, Australian, British, Christian, English, German, Indian, Norse, Scandinavian
Keeper of the Garden; An Enclosed Yard; Garden; Protection; Enclosure
Boy/Male
Australian, British, English, Gaelic, German, Irish
Young; Sanctuary; Safe Harbor; Bear-calf
Girl/Female
Australian, Biblical
Generation; Habitation
Boy/Male
Tamil
Jewel of a person
Male
Finnish
Finnish form of Slavic Crnobog, TÅ ERNOBOG means "black god." In Slavic mythology, this is the name of a god of evil and darkness, the counterpart of Belobog ("white god").
Boy/Male
Dutch, German, Hebrew, Jewish
Comfort; Righteous Man; Rest or Wandering
Surname or Lastname
English (chiefly East Anglia and East Midlands)
English (chiefly East Anglia and East Midlands) : from the Old English personal name FrÄ“ostÄn, composed of the elements frÄ“o ‘free’, ‘noble’, ‘generous’ + stÄn ‘stone’.
Boy/Male
Norse
Borother of Jolgeir.
Male
Vietnamese
Vietnamese name DUONG means "virile."
Girl/Female
American, Australian, Greek
Prophet of Doom; Form of Cassandra; Unheeded Prophetess
WEAKLY COMPACT
WEAKLY COMPACT
WEAKLY COMPACT
WEAKLY COMPACT
WEAKLY COMPACT
a.
Resembling pearl or pearls; clear; pure; transparent; iridescent; as, the pearly dew or flood.
a.
Containing pearls; abounding with, or yielding, pearls; as, pearly shells.
adv.
In a weary manner.
adv.
In a weak manner; with little strength or vigor; feebly.
adv.
Annually; once a year to year; as, blessings yearly bestowed.
a.
To make or become weak; to weaken.
adv.
Early.
a.
Aiming or willing to destroy; implacable; desperately hostile; flagitious; as, deadly enemies.
a.
Neatly; dexterously; nimbly.
v. i.
To become weak or weaker; to lose strength, spirit, or determination; to become less positive or resolute; as, the patient weakened; the witness weakened on cross-examination.
v. t.
To reduce in quality, strength, or spirit; as, to weaken tea; to weaken any solution or decoction.
adv.
Once a week; by hebdomadal periods; as, each performs service weekly.
a.
Coming, happening, or done once a week; hebdomadary; as, a weekly payment; a weekly gazette.
a.
Happening, accruing, or coming every year; annual; as, a yearly income; a yearly feast.
superl.
Not strong of constitution; infirm; feeble; as, a weakly woman; a man of a weakly constitution.
a.
Of or pertaining to a week, or week days; as, weekly labor.
v. t.
To make weak; to lessen the strength of; to deprive of strength; to debilitate; to enfeeble; to enervate; as, to weaken the body or the mind; to weaken the hands of a magistrate; to weaken the force of an objection or an argument.
a.
Lasting a year; as, a yearly plant.
adv.
In a dear manner; with affection; heartily; earnestly; as, to love one dearly.
a.
Accomplished in a year; as, the yearly circuit, or revolution, of the earth.