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LOGICAL CONJUNCTION

  • Logical conjunction
  • Logical connective AND

    {\displaystyle \wedge } ) is the truth-functional operator of conjunction or logical conjunction. The logical connective of this operator is typically represented

    Logical conjunction

    Logical conjunction

    Logical_conjunction

  • Logical connective
  • Symbol connecting formulas in logic

    for each logical connective. The table "Logical connectives" shows examples. Common connectives include negation, disjunction, conjunction, implication

    Logical connective

    Logical connective

    Logical_connective

  • Truth table
  • Mathematical table used in logic

    functional values of logical expressions on each of their functional arguments, that is, for each combination of values taken by their logical variables. In

    Truth table

    Truth_table

  • Conjunction (grammar)
  • Part of speech that connects two words, sentences, phrases, or clauses

    adverb Conjunctive mood, sometimes used with conjunctions Genitive connector Logical conjunction Logical disjunction Polysyndeton Relativizer Serial comma

    Conjunction (grammar)

    Conjunction_(grammar)

  • Conjunction
  • Topics referred to by the same term

    Look up conjunction in Wiktionary, the free dictionary. Conjunction may refer to: Conjunction (grammar), a part of speech Logical conjunction, a mathematical

    Conjunction

    Conjunction

  • Conjunction fallacy
  • Formal fallacy, aka Linda Problem

    A conjunction effect or Linda problem is a bias or mistake in reasoning where adding extra details (an "and" statement or logical conjunction; mathematical

    Conjunction fallacy

    Conjunction_fallacy

  • Logical disjunction
  • Logical connective OR

    logic, disjunction (also known as logical disjunction, logical or, logical addition, or inclusive disjunction) is a logical connective typically notated as

    Logical disjunction

    Logical disjunction

    Logical_disjunction

  • Conjunction introduction
  • Rule of inference in propositional logic

    propositional logic. The rule makes it possible to introduce a conjunction into a logical proof. It is the inference that if the proposition P {\displaystyle

    Conjunction introduction

    Conjunction_introduction

  • Exclusive or
  • True when either but not both inputs are true

    disjunction, exclusive alternation, logical non-equivalence, or logical inequality is a logical operator whose negation is the logical biconditional. With two inputs

    Exclusive or

    Exclusive or

    Exclusive_or

  • Principle of distributivity
  • states that the algebraic distributive law is valid, where both logical conjunction and logical disjunction are distributive over each other. For any propositions

    Principle of distributivity

    Principle_of_distributivity

  • De Morgan's laws
  • Pair of logical equivalences

    negated, ∧ {\displaystyle \land } is the logical conjunction operator (AND), ∨ {\displaystyle \lor } is the logical disjunction operator (OR). which can be

    De Morgan's laws

    De Morgan's laws

    De_Morgan's_laws

  • Quantifier (logic)
  • Mathematical use of "for all" and "there exists"

    ( x ) {\displaystyle \forall x\in D\;P(x)} is equivalent to the logical conjunction P ( a 1 ) ∧ . . . ∧ P ( a n ) {\displaystyle P(a_{1})\land ...\land

    Quantifier (logic)

    Quantifier_(logic)

  • List of logic symbols
  • List of symbols used to express logical relations

    suggested set of logical symbols Logic gate § Symbols Logical connective Mathematical operators and symbols in Unicode Non-logical symbol Polish notation

    List of logic symbols

    List_of_logic_symbols

  • Intersection (set theory)
  • Set of elements common to all of some sets

    A\cap A=A} . All these properties follow from analogous facts about logical conjunction. Intersection distributes over union and union distributes over intersection

    Intersection (set theory)

    Intersection (set theory)

    Intersection_(set_theory)

  • Bullet (typography)
  • Typographical symbol (•)

    Word, to create lists. As mentioned on the page logical conjunction, using a dot to represent conjunction is a notation for it, but significantly rarer

    Bullet (typography)

    Bullet_(typography)

  • Ampersand
  • Symbol representing the word "and" (&)

    substitute for &, particularly in handwriting and in prose. The logical conjunction symbol, ∧, is often pronounced "and", but is not related to the ampersand

    Ampersand

    Ampersand

    Ampersand

  • Negation
  • Logical operation

    \neg Q} for any proposition Q (where ∧ {\displaystyle \land } is logical conjunction). The idea here is that any contradiction is false, and while these

    Negation

    Negation

    Negation

  • And
  • Topics referred to by the same term

    dictionary. And or AND may refer to: Conjunction, connecting two words, phrases, or clauses Logical conjunction in mathematical logic, notated as "∧"

    And

    And

  • Bitwise operations in C
  • Operations transforming individual bits of integral data types

    than the truth value of the operands. Bitwise binary AND performs logical conjunction (shown in the table above) of the bits in each position of a number

    Bitwise operations in C

    Bitwise_operations_in_C

  • Logical equality
  • Logical operator in propositional calculus

    Logical equality is a logical operator that compares two truth values, or more generally, two formulas, such that it gives the value True if both arguments

    Logical equality

    Logical equality

    Logical_equality

  • Conjunction/disjunction duality
  • Properties linking logical conjunction and disjunction

    propositional logic and Boolean algebra, there is a duality between conjunction and disjunction, also called the duality principle. It is the most widely

    Conjunction/disjunction duality

    Conjunction/disjunction_duality

  • Logic
  • Study of correct reasoning

    well-formed formula but " ∧ Q {\displaystyle \land Q} " is not since the logical conjunction ∧ {\displaystyle \land } requires terms on both sides. A proof system

    Logic

    Logic

    Logic

  • Logical NOR
  • Binary operation that is true if and only if both operands are false

    Boolean logic, logical NOR, non-disjunction, or joint denial is a truth-functional operator which produces a result that is the negation of logical or. That

    Logical NOR

    Logical NOR

    Logical_NOR

  • Backslash
  • Typographical mark (\)

    the \ was needed so that the ALGOL Boolean operators ∧ (logical conjunction) and ∨ (logical disjunction) could be composed using /\ and \/ respectively

    Backslash

    Backslash

  • Turkish vocabulary
  • Set of words within the Turkish language

    structurally important words, like pronouns, determiners, postpositions, and conjunctions. Origins of the Turkish vocabulary Turkic languages (86.6%) Arabic (5

    Turkish vocabulary

    Turkish_vocabulary

  • AND gate
  • Digital logic gate type

    The AND gate is a basic digital logic gate that implements the logical conjunction (∧) from mathematical logic – AND gates behave according to their truth

    AND gate

    AND_gate

  • And/or
  • Grammatical conjunction purported to give more information than 'or'

    little agreement. Look up and/or in Wiktionary, the free dictionary. Logical conjunction and disjunction Comprised of Etc. ... He/she "and, conj.1, adv.,

    And/or

    And/or

  • Commutativity of conjunction
  • Property where statement order does not matter

    a logical conjunction may switch places with each other, while preserving the truth-value of the resulting proposition. Commutativity of conjunction can

    Commutativity of conjunction

    Commutativity_of_conjunction

  • Fréchet inequalities
  • Rules in probabilistic logic

    the combination of probabilities about logical propositions or events logically linked together in conjunctions (AND operations) or disjunctions (OR operations)

    Fréchet inequalities

    Fréchet_inequalities

  • Sheffer stroke
  • Logical operation

    calculus, the Sheffer stroke denotes a logical operation that is equivalent to the negation of the conjunction operation, expressed in ordinary language

    Sheffer stroke

    Sheffer stroke

    Sheffer_stroke

  • Idempotence
  • Property of operations

    1\},\wedge )} of the Boolean domain with logical disjunction ∨ {\displaystyle \vee } and logical conjunction ∧ {\displaystyle \wedge } respectively, ∨

    Idempotence

    Idempotence

    Idempotence

  • Rule of inference
  • Method of deriving conclusions

    from premises. They are integral parts of formal logic, serving as the logical structure of valid arguments. If an argument with true premises follows

    Rule of inference

    Rule of inference

    Rule_of_inference

  • Distributive property
  • Property involving two mathematical operations

    intersection is distributive over union. Logical disjunction ("or") is distributive over logical conjunction ("and"), and vice versa. For real numbers

    Distributive property

    Distributive_property

  • Logical truth
  • Statement that is true regardless of the truth or falsity of its constituent propositions

    Logical truth is one of the most fundamental concepts in logic. Broadly speaking, a logical truth is a statement which is true regardless of the truth

    Logical truth

    Logical_truth

  • Set-builder notation
  • Use of braces for specifying sets

    the ∧ {\displaystyle \land } symbol denotes the logical "and" operator, known as logical conjunction. This notation represents the set of all values of

    Set-builder notation

    Set-builder_notation

  • Boolean algebra
  • Algebraic manipulation of "true" and "false"

    the variables are numbers. Second, Boolean algebra uses logical operators such as conjunction (and) denoted as ∧, disjunction (or) denoted as ∨, and negation

    Boolean algebra

    Boolean_algebra

  • Comma
  • Punctuation mark (,)

    of an array into a list. In Prolog, the comma is used to denote Logical Conjunction ("and"). The comma-separated values (CSV) format is very commonly

    Comma

    Comma

  • Truth value
  • Value indicating the relation of a proposition to truth

    In logic and mathematics, a truth value, sometimes called a logical value, is a value indicating the relation of a proposition to truth, which in classical

    Truth value

    Truth_value

  • Propositional logic
  • Branch of logic

    are formed by connecting propositions by logical connectives representing the truth functions of conjunction, disjunction, implication, biconditional

    Propositional logic

    Propositional_logic

  • Turned v
  • Letter of the Latin alphabet

    in phonetic transcription Similar symbols: Caron Caret Circumflex Logical conjunction Chevron (insignia) Urua 2004 Constable, Peter (2004-04-19). "L2/04-132

    Turned v

    Turned v

    Turned_v

  • Validity (logic)
  • Argument whose conclusion must be true if its premises are

    of an argument can be tested, proved or disproved, and depends on its logical form. In logic, an argument is a set of related statements expressing the

    Validity (logic)

    Validity_(logic)

  • Type theory
  • Mathematical theory of data types

    ⁠. Besides ordered pairs, this type is used for the concepts of logical conjunction and intersection. The sum type is written as either + {\displaystyle

    Type theory

    Type_theory

  • Wedge (symbol)
  • Logic symbol resembling an inverted "V"

    their usage parallel. Wedge is used to represent various operations: Logical conjunction in propositional logic and first-order logic Meet in lattice theory

    Wedge (symbol)

    Wedge_(symbol)

  • Formal fallacy
  • Faulty deductive reasoning due to a logical flaw

    formal fallacy is a pattern of reasoning with a flaw in its logical structure (the logical relationship between the premises and the conclusion). A formal

    Formal fallacy

    Formal_fallacy

  • Universal quantification
  • Mathematical use of "for all"

    to be an infinite logical conjunction because of the repeated use of "and". However, the "etc." cannot be interpreted as a conjunction in formal logic,

    Universal quantification

    Universal_quantification

  • Uncomputation
  • Quantum computing technique

    Creating a logical conjunction of the five controls out of Toffoli gates and ancilla bits. Uncomputation is used to restore the ancilla bits to their

    Uncomputation

    Uncomputation

    Uncomputation

  • Logic translation
  • Translation of a text into a logical system

    translation is the process of representing a text in the formal language of a logical system. If the original text is formulated in ordinary language then the

    Logic translation

    Logic_translation

  • Intersection (disambiguation)
  • Topics referred to by the same term

    interact Intersect (SQL), a set operator in SQL Intersect (video game) Logical conjunction Intersection (group), a Japanese boy band Intersection (novel), a

    Intersection (disambiguation)

    Intersection_(disambiguation)

  • Glossary of mathematical symbols
  • pointed spaces. ∧    (wedge) 1.  Denotes logical conjunction, and is read as "and". If E and F are logical predicates, E ∧ F {\displaystyle E\land F}

    Glossary of mathematical symbols

    Glossary_of_mathematical_symbols

  • XOR gate
  • Logic gate

    symbol ^ to denote bitwise XOR. (Note that the caret does not denote logical conjunction (AND) in these languages, despite the similarity of symbol.) The

    XOR gate

    XOR gate

    XOR_gate

  • Augustus De Morgan
  • British mathematician and logician (1806–1871)

    mathematician and logician. He is best known for De Morgan's laws relating logical conjunction, disjunction, and negation, and for coining the term "mathematical

    Augustus De Morgan

    Augustus De Morgan

    Augustus_De_Morgan

  • Functional completeness
  • Concept in mathematical logic

    (logic) – Characteristic of some logical systems Conjunction/disjunction duality – Properties linking logical conjunction and disjunction List of Boolean

    Functional completeness

    Functional_completeness

  • Algebraic normal form
  • Boolean polynomials as sums of monomials

    Boolean algebra had been considered a calculus of logical values with logical operations of conjunction, disjunction, negation, and so on. Zhegalkin showed

    Algebraic normal form

    Algebraic_normal_form

  • Binary number
  • Number expressed in the base-2 numeral system

    binary multiplication table is the same as the truth table of the logical conjunction operation ∧ {\displaystyle \land } . Long division in binary is again

    Binary number

    Binary_number

  • Logical positivism
  • Movement in Western philosophy

    Logical positivism, also known as logical empiricism or neo-positivism, was a philosophical movement, in the empiricist tradition, that sought to formulate

    Logical positivism

    Logical positivism

    Logical_positivism

  • Intersection
  • Common elements of two or more sets

    parallel lines. In both the cases the concept of intersection relies on logical conjunction. Algebraic geometry defines intersections in its own way with intersection

    Intersection

    Intersection

    Intersection

  • Outline of logic
  • Overview of and topical guide to logic

    implication Converse nonimplication Exclusive or Logical NOR Logical biconditional Logical conjunction Logical disjunction Material implication Material nonimplication

    Outline of logic

    Outline_of_logic

  • Begriffsschrift
  • 1879 book on logic by Gottlob Frege

    and idealistic—though not impossible—task.) Frege went on to employ his logical calculus in his research on the foundations of mathematics, carried out

    Begriffsschrift

    Begriffsschrift

    Begriffsschrift

  • Correlative-based fallacies
  • Informal fallacies based on correlative conjunctions

    the options includes the other, making one option impossible. Logical conjunction Logical disjunction Jenicek, M. (2018). How to Think in Medicine: Reasoning

    Correlative-based fallacies

    Correlative-based_fallacies

  • Inference
  • Steps in reasoning

    Inferences are steps in logical reasoning, moving from premises to logical consequences. Inference is traditionally divided into deduction and induction

    Inference

    Inference

  • List of rules of inference
  • Exclusive disjunction; 7, NAND, Logical NAND (Sheffer stroke); 8, AND, Logical conjunction; 9, XNOR, If and only if, Logical biconditional; 10, q, Projection

    List of rules of inference

    List_of_rules_of_inference

  • Existential quantification
  • Mathematical use of "there exists"

    take, is therefore critical to a statement's trueness or falseness. Logical conjunctions are used to restrict the domain of discourse to fulfill a given predicate

    Existential quantification

    Existential_quantification

  • Belief merging
  • the logical conjunction of f(p1,p2,c) and p1 is consistent iff the logical conjunction of f(p1,p2,c) and p2 is consistent. IC5: The conjunction of f(P1

    Belief merging

    Belief_merging

  • Short-circuit evaluation
  • Programming language construct

    programming languages and the basic Boolean operators for logical conjunction AND and logical disjunction OR. Bitwise operators are shown only for languages

    Short-circuit evaluation

    Short-circuit_evaluation

  • First-order logic
  • Type of logical system

    universal quantification, and ∃ for existential quantification Logical connectives: ∧ for conjunction, ∨ for disjunction, → for implication, ↔ for biconditional

    First-order logic

    First-order_logic

  • Dedekind number
  • Combinatorial sequence of numbers

    {\displaystyle f\wedge g} and f ∨ g {\displaystyle f\vee g} , their logical conjunction and logical disjunction respectively. The family of all monotone Boolean

    Dedekind number

    Dedekind number

    Dedekind_number

  • Product type
  • Result of multiplying types in type theory

    the Curry–Howard correspondence, product types are associated with logical conjunction (AND) in logic. The notion directly extends to the product of an

    Product type

    Product_type

  • Inequality (mathematics)
  • Mathematical relation making a non-equal comparison

    inequalities in different directions, in which case the meaning is the logical conjunction of the inequalities between adjacent terms. For example, the defining

    Inequality (mathematics)

    Inequality (mathematics)

    Inequality_(mathematics)

  • And-inverter graph
  • Graph representing an implementation of the logical functionality of a network

    implementation of the logical functionality of a circuit or network. An AIG consists of two-input nodes representing logical conjunction, terminal nodes labeled

    And-inverter graph

    And-inverter graph

    And-inverter_graph

  • List of fallacies
  • true, the truth values of its constituent parts must satisfy the relevant logical connectives that occur in it (most commonly: [and], [or], [not], [only

    List of fallacies

    List_of_fallacies

  • Conjunctive query
  • Type of database query

    conjunctive query is a restricted form of first-order queries using the logical conjunction operator. Many first-order queries can be written as conjunctive

    Conjunctive query

    Conjunctive_query

  • Logical biconditional
  • If and only if relation

    In logic and mathematics, the logical biconditional, also known as material biconditional or equivalence or bidirectional implication or biimplication

    Logical biconditional

    Logical biconditional

    Logical_biconditional

  • Conjunction elimination
  • Inference rule in logic

    In propositional logic, conjunction elimination (also called and elimination, ∧ elimination, or simplification) is a valid immediate inference, argument

    Conjunction elimination

    Conjunction_elimination

  • /\
  • Topics referred to by the same term

    Unix V7 and more recently BSD 2.11 ∧, the wedge symbol, used for logical conjunction ^, the caret symbol Chevron (insignia), a V-shaped mark, often inverted

    /\

    /\

  • Argument
  • Attempt to persuade or to determine the truth of a conclusion

    premises—sentences, statements, or propositions—directed towards arriving at a logical conclusion. The purpose of an argument is to give reasons for one's thinking

    Argument

    Argument

  • List of Boolean algebra topics
  • completeness Logical biconditional Logical conjunction Logical disjunction Logical equality Logical implication Logical negation Logical NOR Majority

    List of Boolean algebra topics

    List_of_Boolean_algebra_topics

  • Epistemic closure
  • Principle in epistemology

    get the job”, (2) refers to “Jones has ten coins”, and (3) is the logical conjunction of (1) and (2)): Why doesn't Gettier's principle (PDJ) hold in the

    Epistemic closure

    Epistemic_closure

  • Lojban
  • Constructed human language based on predicate logic

    Lojban (pronounced [ˈloʒban] ) is a logical, constructed human language created by the Logical Language Group, which aims to be syntactically unambiguous

    Lojban

    Lojban

    Lojban

  • Indistinguishability obfuscation
  • Type of cryptographic software obfuscation

    [needs update] even obfuscating the toy function which outputs the logical conjunction of its thirty-two Boolean data type inputs produces a program nearly

    Indistinguishability obfuscation

    Indistinguishability_obfuscation

  • Floyd–Warshall algorithm
  • Algorithm in graph theory

    Then the addition operation is replaced by logical conjunction (AND) and the minimum operation by logical disjunction (OR). Finding a regular expression

    Floyd–Warshall algorithm

    Floyd–Warshall_algorithm

  • Read-once function
  • Special type of Boolean function

    precisely, the expression is required to use only the operations of logical conjunction, logical disjunction, and negation. By applying De Morgan's laws, such

    Read-once function

    Read-once_function

  • Associativity equation
  • Functional equation characterizing associative binary operations

    corresponds to logical conjunction. Requiring this operation to be associative (as conjunction is), monotone and compatible with basic logical constraints

    Associativity equation

    Associativity equation

    Associativity_equation

  • Propositional variable
  • Variable that can either be true or false

    Given two formulas X and Y, and a binary connective b (such as the logical conjunction ∧), the expression (X b Y) is a formula. (Note the parentheses.)

    Propositional variable

    Propositional_variable

  • Rule Interchange Format
  • Interchange format for rule systems

    described above to include existential quantification, disjunction, logical conjunction, negation, functions, non monotonicity, and many other features.

    Rule Interchange Format

    Rule_Interchange_Format

  • Solution set
  • Set of values which satisfy a given set of equations

    should speak more correctly of predicates, the collection E is their logical conjunction, and the solution set is the inverse image of the Boolean value true

    Solution set

    Solution_set

  • Rvachev function
  • Real-valued mathematical function

    the R-function ƒ(x, y) = min(x, y) is one possible friend of the logical conjunction (AND). R-functions are used in computer graphics and geometric modeling

    Rvachev function

    Rvachev_function

  • C++ classes
  • Type of data structure

    are the negative sign (when nothing is put on the left of it) and the "logical NOT" (exclamation mark, !). Sender of unary operators may be on the left

    C++ classes

    C++_classes

  • Tautology (logic)
  • In logic, a statement which is always true

    interpretation of its component terms, with only the logical constants having a fixed meaning. It is a logical truth. For example, a formula that states "the

    Tautology (logic)

    Tautology_(logic)

  • Proof sketch for Gödel's first incompleteness theorem
  • Summary of a mathematical proof

    symbols + and × for addition and multiplication. Three symbols for logical conjunction, ∧, disjunction, ∨, and negation, ¬. Two symbols for universal, ∀

    Proof sketch for Gödel's first incompleteness theorem

    Proof_sketch_for_Gödel's_first_incompleteness_theorem

  • Primitive recursive arithmetic
  • Formalization of the natural numbers

    | ⋅ | u − v | = 0 {\displaystyle |x-y|\cdot |u-v|=0} express the logical conjunction and disjunction, respectively, of the equations x=y and u=v. Negation

    Primitive recursive arithmetic

    Primitive_recursive_arithmetic

  • Either/or
  • Topics referred to by the same term

    correlative conjunctions in English Exclusive or, the logical meaning of "either ... or ... but not both" Logical disjunction, the logical meaning of "either

    Either/or

    Either/or

  • Alternating decision tree
  • Tree-based machine learning method for classification

    form "attribute <comparison> value." A precondition is simply a logical conjunction of conditions. Evaluation of a rule involves a pair of nested if

    Alternating decision tree

    Alternating_decision_tree

  • Material conditional
  • Logical connective

    can be semantically established by the method of analytic tableaux. The logical rules are The semantic definition by truth tables does not permit the examination

    Material conditional

    Material conditional

    Material_conditional

  • Cosmological argument
  • Argument for the existence of God

    principle of sufficient reason. Premise 2 proposes the existence of a logical conjunction of all contingent facts—representing the sum total of contingent

    Cosmological argument

    Cosmological_argument

  • Magnetic-core memory
  • Type of computer memory used from 1955 to 1975

    combined magnetic field generated where the X and Y lines cross (the logical conjunction) is sufficient to change the state; other cores will see only half

    Magnetic-core memory

    Magnetic-core memory

    Magnetic-core_memory

  • Weighted automaton
  • Finite-state machine where edges carry weights

    over the Boolean semiring, where addition is logical disjunction and multiplication is logical conjunction. In the DFA case, there is only one accepting

    Weighted automaton

    Weighted automaton

    Weighted_automaton

  • Free variables and bound variables
  • Concept in mathematics or computer science

    x\in S,P(x)} can be understood as an operator that evaluates to the logical conjunction of the Boolean-valued function P {\displaystyle P} applied to each

    Free variables and bound variables

    Free_variables_and_bound_variables

  • Polynomial kernel
  • Machine learning kernel function

    features are binary-valued (booleans), then the features correspond to logical conjunctions of input features. For degree-d polynomials, the polynomial kernel

    Polynomial kernel

    Polynomial kernel

    Polynomial_kernel

  • History of the function concept
  • About mathematical functions

    propositions of the form a ε b or a = b by means of the five operations [logical conjunction, disjunction, negation, universal quantification, and existential

    History of the function concept

    History_of_the_function_concept

  • Nor
  • Topics referred to by the same term

    correlative conjunction (e.g. "Neither the basketball team nor the football team is doing well.") Nor, a word used as a coordinating conjunction (e.g. "They

    Nor

    Nor

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Online names & meanings

  • Amana
  • Biblical

    Amana

    integrity; truth; a nurse

  • Aura | ஔரா
  • Girl/Female

    Tamil

    Aura | ஔரா

    Air, Breeze, Wind

  • Azhagesan
  • Boy/Male

    Hindu

    Azhagesan

  • Yogamay
  • Boy/Male

    Hindu, Indian

    Yogamay

    Power of Yoga

  • Prithee
  • Girl/Female

    Hindu, Indian

    Prithee

    Love

  • Volupia
  • Girl/Female

    Latin

    Volupia

    Sensual pleasure.

  • Bahrawar
  • Boy/Male

    Arabic, Muslim

    Bahrawar

    Lion-heart

  • Krittika
  • Girl/Female

    Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Sanskrit, Tamil, Telugu

    Krittika

    The Plaids; Name of a Star

  • Isenham
  • Boy/Male

    British, English

    Isenham

    From the Iron One's Estate

  • ONNI
  • Male

    Finnish

    ONNI

    Finnish name ONNI means "luck."

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Other words and meanings similar to

LOGICAL CONJUNCTION

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LOGICAL CONJUNCTION

  • Nodical
  • a.

    Of or pertaining to the nodes; from a node to the same node again; as, the nodical revolutions of the moon.

  • Semilogical
  • a.

    Half logical; partly logical; said of fallacies.

  • Logical
  • a.

    Skilled in logic; versed in the art of thinking and reasoning; as, he is a logical thinker.

  • Logical
  • a.

    Of or pertaining to logic; used in logic; as, logical subtilties.

  • Topical
  • n.

    Of or pertaining to a place; limited; logical application; as, a topical remedy; a topical claim or privilege.

  • Overlogical
  • a.

    Excessively logical; adhering too closely to the forms or rules of logic.

  • Loricae
  • pl.

    of Lorica

  • Comical
  • a.

    Exciting mirth; droll; laughable; as, a comical story.

  • Ergotism
  • n.

    A logical deduction.

  • Sequacious
  • a.

    Having or observing logical sequence; logically consistent and rigorous; consecutive in development or transition of thought.

  • Serio-comical
  • a.

    Having a mixture of seriousness and sport; serious and comical.

  • Illogical
  • a.

    Ignorant or negligent of the rules of logic or correct reasoning; as, an illogical disputant; contrary of the rules of logic or sound reasoning; as, an illogical inference.

  • Logistical
  • a.

    Logical.

  • Conical
  • a.

    Having the form of, or resembling, a geometrical cone; round and tapering to a point, or gradually lessening in circumference; as, a conic or conical figure; a conical vessel.

  • Constant
  • v. t.

    Consistent; logical.

  • Logic
  • n.

    A treatise on logic; as, Mill's Logic.

  • Logical
  • a.

    According to the rules of logic; as, a logical argument or inference; the reasoning is logical.

  • Logically
  • adv.

    In a logical manner; as, to argue logically.

  • Logician
  • n.

    A person skilled in logic.

  • Logics
  • n.

    See Logic.