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The term weak continuum hypothesis can be used to refer to the hypothesis that 2 ℵ 0 < 2 ℵ 1 {\displaystyle 2^{\aleph _{0}}<2^{\aleph _{1}}} , which is
Weak_continuum_hypothesis
Proposition in mathematical logic
In mathematics, specifically set theory, the continuum hypothesis (abbreviated CH) is a hypothesis about the possible sizes of infinite sets. It states:
Continuum_hypothesis
Mathematical model combining space and time
space-time continuum, is a mathematical model that fuses the three dimensions of space and the one dimension of time into a single four-dimensional continuum. Spacetime
Spacetime
Infinite cardinal number
in the aleph number hierarchy, but it follows from ZFC that the continuum hypothesis (CH) is equivalent to the identity 2 ℵ 0 = ℵ 1 {\displaystyle 2^{\aleph
Aleph_number
Size of a possibly infinite set
Zermelo–Fraenkel set theory, such as the axiom of choice and the continuum hypothesis. For example, all infinite cardinal numbers are aleph numbers if
Cardinal_number
Standard system of axiomatic set theory
of choice from the remaining Zermelo-Fraenkel axioms and of the continuum hypothesis from ZFC. The consistency of a theory such as ZFC cannot be proved
Zermelo–Fraenkel_set_theory
American mathematician
His early work includes: (with Shelah) Finding that under the weak continuum hypothesis there is no universal object in the class of uncountable locally
Rami_Grossberg
Class of cardinal numbers
generalized continuum hypothesis states that κ + = 2 κ {\displaystyle \kappa ^{+}=2^{\kappa }\,} for every infinite cardinal κ. Under this hypothesis, the notions
Limit_cardinal
Pattern of romantic/sexual attraction based on sex/gender
bisexual orientation. A person's sexual orientation can be anywhere on a continuum, from exclusive attraction to the opposite sex to exclusive attraction
Sexual_orientation
Doubt about God's existence
contrast between weak and strong agnosticism is sometimes framed as a claim about what is reasonable to believe. In this sense, weak agnosticism holds
Agnosticism
Possible axiom for set theory
can well order the continuum, and we can do so in such a way that any proper initial portion has lower cardinality than the continuum. We use the obtained
Axiom_of_determinacy
Collection of sets in which every two sets have the same intersection
that it is consistent with Zermelo–Fraenkel set theory that the continuum hypothesis does not hold. It was introduced by Shanin (1946). If W {\displaystyle
Sunflower_(mathematics)
Axiom of set theory
choice, which is weaker than AC but sufficient to develop most of real analysis. In all models of ZF¬C, the generalized continuum hypothesis does not hold
Axiom_of_choice
of the form ωα GCH Generalized continuum hypothesis generalized continuum hypothesis The generalized continuum hypothesis states that 2אα = אα+1 generic
Glossary_of_set_theory
Field in mathematics similar to the real numbers
assume the generalized continuum hypothesis. If the continuum hypothesis holds, all real closed fields with cardinality of the continuum and having the η1
Real_closed_field
Type of infinite number in set theory
strongly inaccessible cardinal is a weakly inaccessible cardinal. The generalized continuum hypothesis implies that all weakly inaccessible cardinals are strongly
Inaccessible_cardinal
uniformization Axiom of real determinacy Von Neumann–Bernays–Gödel axioms Continuum hypothesis and its generalization Freiling's axiom of symmetry Axiom of determinacy
List_of_axioms
Size of a set in mathematics
cardinality ℵ 1 {\displaystyle \aleph _{1}} is known as the continuum hypothesis, which has been shown to be both unprovable and undisprovable in
Cardinality
Logical principle
\neg P} to intuitionistic logic, which is sometimes called the law of the weak excluded middle. This is equivalent to a few other statements: Satisfying
Law_of_excluded_middle
Particular class of sets which can be described entirely in terms of simpler sets
paper "The Consistency of the Axiom of Choice and of the Generalized Continuum-Hypothesis". In this paper, he proved that the constructible universe is an
Constructible_universe
Type of cardinal number in mathematics
of the continuum, whose value in ZFC may be any uncountable cardinal of uncountable cofinality (see Easton's theorem). The continuum hypothesis postulates
Regular_cardinal
Possible axiom for set theory in mathematics
axiom of constructibility implies the generalized continuum hypothesis, the negation of Suslin's hypothesis, and the existence of an analytical (in fact,
Axiom_of_constructibility
Combinatorial principle
(1972) that holds in the constructible universe and that implies the continuum hypothesis. Jensen extracted the diamond principle from his proof that the axiom
Diamond_principle
Concept in axiomatic set theory
introduced in weaker forms. In the presence of standard forms of the axiom schema of separation we can replace the axiom of pairing by its weaker version:
Axiom_of_pairing
Limitative results in mathematical logic
extra axiom stating that there are no endpoints in the order. The continuum hypothesis is a statement in the language of ZFC that is not provable within
Gödel's incompleteness theorems
Gödel's_incompleteness_theorems
Perception of distinct categories in a variable along a continuum
distinct categories when there is gradual change in a variable along a continuum. It was originally observed for auditory stimuli but now found to be applicable
Categorical_perception
Being equally consistent
ZFC+CH and ZFC+¬CH are all equiconsistent (where CH denotes the continuum hypothesis). When discussing fragments of ZFC or their extensions (for example
Equiconsistency
Equations of motion for viscous fluids
typically trajectories of the position of a particle or deflection of a continuum. Studying velocity instead of position makes more sense for a fluid, although
Navier–Stokes_equations
Mathematical theorem in set theory
values of the continuum function on regular cardinals are only weakly influenced by the values on smaller cardinals. Singular cardinal hypothesis Aleph number
Easton's_theorem
23 mathematical problems stated in 1900
ISBN 978-0387946740. Cohen, Paul J. (15 December 1963). "The independence of the Continuum Hypothesis, [part I]". Proceedings of the National Academy of Sciences of the
Hilbert's_problems
invalidate it. The continuum hypothesis and the axiom of choice are examples of possible transcendental decision points. Solipsism in its weak form is characterized
Epistemological_solipsism
Basic framework of mathematics
reasons and that would decide the continuum hypothesis. Many large cardinal axioms were studied, but the hypothesis always remained independent from them
Foundations_of_mathematics
Indian plucked stringed instrument
absolute dark. According to Allyn Miner, the evidence for this hypothesis is too weak for any conclusion and these hypotheses represent a prominent yet
Sitar
Concept in axiomatic set theory
axiom schema of separation, the axiom of union is sometimes stated in a weaker form which only produces a superset of the union of a set. For example,
Axiom_of_union
the molecules. However, in the continuum hypothesis, the mean free path is taken to be zero. It follows that the continuum equations alone cannot be strictly
Becker–Morduchow–Libby solution
Becker–Morduchow–Libby_solution
Subfield of mathematics
universe of set theory in which the continuum hypothesis must hold. In 1963, Paul Cohen showed that the continuum hypothesis cannot be proven from the axioms
Mathematical_logic
Tree in set theory
_{2}} -Aronszajn trees is undecidable in ZFC: more precisely, the continuum hypothesis implies the existence of an ℵ 2 {\displaystyle \aleph _{2}} -Aronszajn
Aronszajn_tree
Yugoslavian mathematician
Aronszajn trees and the consistency of MA + the negation of the continuum hypothesis + there exists a first countable S-space. Todorčević is the winner
Stevo_Todorčević
Dual process theory of persuasion
change on the "elaboration continuum" ranging from low to high. When the operation processes at the low end of the continuum determine attitudes, persuasion
Elaboration_likelihood_model
no one single weak-interface position; rather, "weak-interface" is a way of categorizing positions that fall somewhere in the continuum between no-interface
Interface_position
Form of mathematical proof
induction is sometimes known as weak induction), makes the induction step easier to prove by using a stronger hypothesis: one proves the statement P ( m
Mathematical_induction
exist if the continuum hypothesis is true. On the other hand, they do not exist if Martin's axiom for ℵ1 is true. Sierpiński sets are weakly Luzin sets
Sierpiński_set
Statement that is taken to be true
Furthermore, using techniques of forcing (Cohen) one can show that the continuum hypothesis (Cantor) is independent of the Zermelo–Fraenkel axioms. Thus, even
Axiom
Concept in mathematics
of elements of S ∖ { x } {\displaystyle S\setminus \{x\}} , one needs (a weak form of) the axiom of countable choice. When formulated for accumulation
Axiom_of_countable_choice
Crystal that develops with a typical multi-branching form
Langer and Müller-Krumbhaar proposed the marginal stability hypothesis (MSH). This hypothesis used a stability parameter σ which depended on the thermal
Dendrite_(crystal)
Alternative mathematical set theory
∎ 8. The union class of a set is a set. PST also verifies the: Continuum hypothesis. This follows from (5) and (6) above; Axiom of replacement. This
Pocket_set_theory
Axiom of Zermelo-Fraenkel set theory
be elements of every other inductive set. This clearly satisfies the hypothesis of (*), since if x ∈ W {\displaystyle x\in W} , then x {\displaystyle
Axiom_of_infinity
Mathematical proposition equivalent to the axiom of choice
P} is in Q {\displaystyle Q} and so Q {\displaystyle Q} satisfies the hypothesis of Zorn's lemma and a maximal element in Q {\displaystyle Q} is a maximal
Zorn's_lemma
Kind of large cardinal number
_{4}^{1}} -well-ordering of the reals, ◊ holds, and the generalized continuum hypothesis holds. Shelah proved that if the existence of a Woodin cardinal is
Woodin_cardinal
Hypothetical substance in nuclear physics
H.; Nakamura, T.; Shimoura, S. (2009). "Two-particle correlations in continuum dipole transitions in Borromean nuclei". Physical Review C. 80 (3): 1301
Neutronium
Astronomical theory about the Solar System
The nebular hypothesis is the most widely accepted model in the field of cosmogony to explain the formation and evolution of the Solar System (as well
Nebular_hypothesis
Persistent strengthening of synapses based on recent patterns of activity
called the synaptic tagging and capture hypothesis. Associativity Associativity refers to the observation that when weak stimulation of a single pathway is
Long-term_potentiation
Term in logic and deductive reasoning
sometimes substitution). Soundness properties come in two main varieties: weak and strong soundness, of which the former is a restricted form of the latter
Soundness
as Michael Long's Interaction Hypothesis, Merrill Swain's Output Hypothesis, and Richard Schmidt's Noticing Hypothesis were introduced. Additionally,
Theories of second-language acquisition
Theories_of_second-language_acquisition
Yes-or-no question that cannot ever be solved by a computer
of undecidable statements (in the first sense of the term): The continuum hypothesis can neither be proved nor refuted in ZFC (the standard axiomatization
Undecidable_problem
Human evolution hypothesis
describes how he considers the original Multiregional hypothesis to have been modified over time into a weaker variant that now allows a much greater role for
Multiregional origin of modern humans
Multiregional_origin_of_modern_humans
Type of binary relation
number Operation binary Theories Zermelo–Fraenkel axiom of choice continuum hypothesis General Kripke–Platek Morse–Kelley Naive New Foundations Tarski–Grothendieck
Well-founded_relation
Pair of logical equivalences
x\not \in {\overline {A}}\cup {\overline {B}}} , in contradiction to the hypothesis that x ∈ A ¯ ∪ B ¯ {\displaystyle x\in {\overline {A}}\cup {\overline
De_Morgan's_laws
Israeli mathematician
Magidor, Menachem (1992). "The Singular Cardinal Hypothesis Revisited". Set Theory of the Continuum. Mathematical Sciences Research Institute Publications
Moti_Gitik
theory containing the arithmetic of infinite cardinal numbers and the continuum hypothesis. 1899 – Georg Cantor discovers a contradiction in his set theory
Timeline of mathematical logic
Timeline_of_mathematical_logic
Scientific law regarding conservation of a physical property
weak form all the partial derivatives of the density and current density have been passed on to the test function, which with the former hypothesis is
Conservation_law
Form of novel from late 19th-century Russian literature
contrast to the Chernyshevskian character of Rakhmetov however, the nihilist is weak-willed and is easily seduced into subversive activities by a villain, often
Anti-nihilistic_novel
Possible axiom of set theory
Publications, ISBN 0-486-66637-9. Cohen, Paul (1966), Set Theory and the Continuum Hypothesis, W. A. Benjamin, ISBN 978-0-486-46921-8. Easton, William B. (1964)
Axiom_of_limitation_of_size
Solution concept of a non-cooperative game
{\text{No}}\mid p={\text{High}}\}.} Or it might be an infinite set, a continuum or unbounded, e.g. S i = { Price } {\displaystyle S_{i}=\{{\text{Price}}\}}
Nash_equilibrium
Mathematical concept for comparing objects
number Operation binary Theories Zermelo–Fraenkel axiom of choice continuum hypothesis General Kripke–Platek Morse–Kelley Naive New Foundations Tarski–Grothendieck
Equivalence_relation
Branch of the Afroasiatic languages
(dialect continuum) Egyptian Arabic (dialect continuum) Judeo-Egyptian Arabic Saʽidi Arabic Cairene Arabic Sudanese-Chadian Arabic (dialect continuum) Sudanese
Semitic_languages
Ability to learn vocalization
learning continuum hypothesis by Erich Jarvis and Gustavo Arriaga. Based on the apparent variations seen in various studies, the continuum hypothesis reclassifies
Vocal_learning
In model theory, a weakly o-minimal structure is a model-theoretic structure whose definable sets in the domain are just finite unions of convex sets.
Weakly_o-minimal_structure
System of mathematical set theory
predicative part of Zermelo–Fraenkel set theory (ZFC) and is considerably weaker than it. In its formulation, a Δ0 formula is one all of whose quantifiers
Kripke–Platek_set_theory
Branch of mathematical logic
with a framework language and a base theory—a core axiom system—that is too weak to prove most of the theorems one might be interested in, but still powerful
Reverse_mathematics
Logical formulation of recursion
{\displaystyle x} to be weak if, with at most one exception y {\displaystyle y} , each of its neighbors z {\displaystyle z} is weak, according to the fixed-point
Fixed-point_logic
In mathematics, a statement that has been proven
conjecture). The term hypothesis is also used in this sense (e.g. Riemann hypothesis), which should not be confused with "hypothesis" as the premise of a
Theorem
Belief without doubt in propositions that are in fact true
adding to it the continuum hypothesis or a negation of it defines two theories that are both consistent (in other words, the continuum is independent from
Certainty
Mathematical logic concept
quantifier-free transfinite induction up to the ordinal ε0", is neither weaker nor stronger than the system of Peano axioms. Gentzen argued that it avoids
Gentzen's_consistency_proof
Microbe community of plant roots
change the nature of their interaction (along the mutualist-parasite continuum) within a single host as environmental conditions or host health change
Root_microbiome
Element of a nonstandard model of the reals, which can be infinite or infinitesimal
This question turns out to be equivalent to the continuum hypothesis; in ZFC with the continuum hypothesis we can prove this field is unique up to order
Hyperreal_number
Principle in set theory
system of set theory that he introduced in about 1929. It is a weak axiom, used in some weak systems of set theory such as general set theory or finitary
Axiom_of_adjunction
Axiom of set theory
comprehension with the much weaker axiom schema of separation. However, this step alone takes one to theories of sets that are considered too weak.[clarification needed][citation
Axiom_of_regularity
Field of sexual orientation research
of genetic, hormonal, and environmental influences. However, evidence is weak for hypotheses that the postnatal social environment impacts sexual orientation
Biology and sexual orientation
Biology_and_sexual_orientation
Complement (set theory) Complete Boolean algebra Continuum (set theory) Suslin's problem Continuum hypothesis Countable set Descriptive set theory Analytic
List_of_set_theory_topics
Concept of personality states ranging from imaginative to psychotic
In psychology, schizotypy is a theoretical concept that posits a continuum of personality characteristics and experiences, ranging from normal dissociative
Schizotypy
Maximal proper filter
all Ramsey ultrafilters are P-points. Walter Rudin proved that the continuum hypothesis implies the existence of Ramsey ultrafilters. In fact, many hypotheses
Ultrafilter_on_a_set
Fundamental theorem in mathematical logic
arguments of the symbol. (In many cases, we will need to assume, as a hypothesis of the construction, that T is consistent, since Peano arithmetic may
Gödel's_completeness_theorem
Proof in set theory
for the comprehension scheme. Cantor's first uncountability proof Continuum hypothesis Controversy over Cantor's theory Diagonal lemma the diagonalisation
Cantor's_diagonal_argument
Complement (set theory) Complete Boolean algebra Continuum (set theory) Suslin's problem Continuum hypothesis Countable set Descriptive set theory Analytic
List of mathematical logic topics
List_of_mathematical_logic_topics
Area of mathematical logic
axioms of Zermelo–Fraenkel set theory, and is true if the generalised continuum hypothesis holds. Ultraproducts are used as a general technique for constructing
Model_theory
Concept in conflict studies
diplomacy was about eliminating it. The United States Marine Corps' "Continuum of Force" (found in MCRP 3-02B)[clarification needed] documents the stages
Conflict_escalation
generalized continuum hypothesis below a strongly compact cardinal imply the generalized continuum hypothesis everywhere? Does the generalized continuum hypothesis
List of unsolved problems in mathematics
List_of_unsolved_problems_in_mathematics
Group mentioned in the Hebrew Bible
popularity.[according to whom?] Far more support has been gained by the hypothesis that derives the Hebrew Rephaim from the Ugaritic rpum, which denotes
Rephaite
Intense physical sensation of sexual release
leaking out. This possibility, sometimes called the "Poleaxe Hypothesis" or the "Knockout Hypothesis", is now considered unlikely. A 1994 Learning Channel documentary
Orgasm
Type of infinite structure
finite union of intervals and points. O-minimality can be regarded as a weak form of quantifier elimination. A structure M {\displaystyle M} is o-minimal
O-minimal_theory
Hungarian and American mathematician and physicist (1903–1957)
Neumann's article. Von Neumann's hypothesis implied that every economic process used a positive amount of every economic good. Weaker "irreducibility" conditions
John_von_Neumann
Concept in axiomatic set theory
considered uncontroversial, although constructive set theory prefers a weaker version to resolve concerns about predicativity. The subset relation ⊆ {\displaystyle
Axiom_of_power_set
Personality hypothesis which describes two contrasting personality types
behaviors. A-B personality is a continuum over which one either leans to be more Type A or Non Type A (Type B). The hypothesis is that Type B individuals are
Type A and Type B personality theory
Type_A_and_Type_B_personality_theory
Form of logic that allows quantification over predicates
only model is the real numbers if the continuum hypothesis holds and that has no model if the continuum hypothesis does not hold. This theory consists of
Second-order_logic
Concept in axiomatic set theory
of collection, but keeps the axiom schema of specification, one gets the weaker system of axioms called ZC (i.e., Zermelo's axioms, plus the axiom of choice)
Axiom_schema_of_specification
continuum hypothesis implies that a Luzin space exists. Kunen (1977) showed that assuming Martin's axiom and the negation of the continuum hypothesis
Luzin_space
Consistency of the axioms of arithmetic
theorem (see Gödel's incompleteness theorems) places a severe limit on how weak a finitistic system can be while still proving the consistency of Peano arithmetic
Hilbert's_second_problem
distinguish from the negation of equality (the denial inequality), which is weaker. In the literature, the symbol ≠ {\displaystyle \neq } is found to be used
Apartness_relation
Supernova star in SDSS J092034.44+504148.7
from the continuum photosphere, and maintain a photospheric phase with a constant line velocity gradient for over 600 days. One hypothesis involves burning
IPTF14hls
WEAK CONTINUUM-HYPOTHESIS
WEAK CONTINUUM-HYPOTHESIS
Boy/Male
Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Telugu
Continuous
Surname or Lastname
English
English : variant of Week.
Boy/Male
Arabic, Muslim
Weak
Boy/Male
Tamil
Continuous
Boy/Male
Tamil
Continuous
Girl/Female
Hindu, Indian
Continuous
Boy/Male
Gujarati, Hindu, Indian
Continuous
Boy/Male
Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Telugu
Continuous
Boy/Male
Spanish
Weak.
Boy/Male
Hindu
Continuous
Girl/Female
Arabic, Muslim
Continues
Surname or Lastname
English
English : variant spelling of Leake.
Surname or Lastname
English
English : variant of Wick, specifically a habitational name from any of various places called Week or Weeke, notably in Cornwall, Hampshire, and Somerset.Americanized spelling of Norwegian or Swedish Vik.
Surname or Lastname
English
English : topographic name for someone living by a pointed hill (or regional name from the Peak District (Old English Pēaclond) in Derbyshire), named with Old English pēac ‘peak’, ‘pointed hill’ (found only in place names). This word is not directly related to Old English pīc ‘point’, ‘pointed hill’, which yielded Pike; there is, however, some evidence of confusion between the two surnames.Possibly also Irish : reduced form of McPeak.Major concentrations of the surname Peak are found in Staffordshire and the West Country of England. Among the earliest known bearers are Richard del Pech or del Pek (d. 1196), son of Rannulf, sheriff of Nottingham, and Willielmus Piec (Winchester 1194). A century later, c.1284, a certain Richard del Peke settled in Denbighshire (now part of Clwyd), Wales, receiving lands from Henry de Lacey, earl of Lincoln, in return for helping to control the region. His descendants, who bear the name Peak(e), can be traced to the present day, and are found in New Zealand and Canada as well as in Britain. Peake is also the name of a family descended from John Pyke, who paid rent to the abbot of Leicester in 1477. The name took various forms, such as Peke and Pick, eventually becoming established as Peak in the 17th century.
Boy/Male
Hindu, Indian
Continuer
Biblical
weak; slacked
Surname or Lastname
English (Northumbria)
English (Northumbria) : topographic name for someone who lived by the Wear river in northern England. The river name is ancient, occuring in the form Vedra in Ptolemy’s Geographia; it is probably a Celtic word meaning ‘water’.English (Northumbria) : topographic name for someone who lived near a dam or weir, a variant spelling of Ware 1, or a habitational name from a place called Weare, in Devon and Somerset, from Old English wær, wer ‘weir’.
Boy/Male
Tamil
Continuous
Boy/Male
Biblical
Weak, slacked.
Boy/Male
Arabic, Muslim
Weak
WEAK CONTINUUM-HYPOTHESIS
WEAK CONTINUUM-HYPOTHESIS
Girl/Female
Hindu, Indian
Permanent; Who is Made Forever
Girl/Female
Muslim/Islamic
Hope Need
Girl/Female
Hindu, Indian
Goddess Durga
Surname or Lastname
English (Devon)
English (Devon) : unexplained.American spelling of Dutch or German Bickel.
Boy/Male
Greek American Biblical
Loved.
Girl/Female
Anglo Saxon
Bliss.
Surname or Lastname
English (Surrey)
English (Surrey) : unexplained. Compare Copas, Copus.
Boy/Male
Hindu
Ocean, King, Rich, Generous
Girl/Female
Tamil
Devwanti | தேவà¯à®µà®¾à®¨à¯à®¤à¯€Â
Surname or Lastname
English
English : variant of Elm.
WEAK CONTINUUM-HYPOTHESIS
WEAK CONTINUUM-HYPOTHESIS
WEAK CONTINUUM-HYPOTHESIS
WEAK CONTINUUM-HYPOTHESIS
WEAK CONTINUUM-HYPOTHESIS
imp. & p. p.
of Continue
v. i.
Tending towards lower prices; as, a weak market.
a.
Having weak knees; hence, easily yielding; wanting resolution.
v. i.
Not having power to convince; not supported by force of reason or truth; unsustained; as, a weak argument or case.
v. i.
Lacking ability for an appropriate function or office; as, weak eyes; a weak stomach; a weak magistrate; a weak regiment, or army.
v. i.
Feeble of mind; wanting discernment; lacking vigor; spiritless; as, a weak king or magistrate.
v. i.
Not able to sustain a great weight, pressure, or strain; as, a weak timber; a weak rope.
v. i.
Wanting in power to influence or bind; as, weak ties; a weak sense of honor of duty.
v. i.
Not able to resist external force or onset; easily subdued or overcome; as, a weak barrier; as, a weak fortress.
v. i.
Not firmly united or adhesive; easily broken or separated into pieces; not compact; as, a weak ship.
v. i.
Not able to withstand temptation, urgency, persuasion, etc.; easily impressed, moved, or overcome; accessible; vulnerable; as, weak resolutions; weak virtue.
n.
Basso continuo, or continued bass.
a.
Proceeding without interruption or cesstaion; continuous; unceasing; lasting; abiding.
v. i.
Not stiff; pliant; frail; soft; as, the weak stalk of a plant.
a.
Without break, cessation, or interruption; without intervening space or time; uninterrupted; unbroken; continual; unceasing; constant; continued; protracted; extended; as, a continuous line of railroad; a continuous current of electricity.
a.
Uninterrupted; unbroken; continual; continued.
v. i.
Not thoroughly or abundantly impregnated with the usual or required ingredients, or with stimulating and nourishing substances; of less than the usual strength; as, weak tea, broth, or liquor; a weak decoction or solution; a weak dose of medicine.
v. i.
Wanting in point or vigor of expression; as, a weak sentence; a weak style.
a.
To make or become weak; to weaken.
v. i.
Lacking in elements of political strength; not wielding or having authority or energy; deficient in the resources that are essential to a ruler or nation; as, a weak monarch; a weak government or state.