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CONJUNCTIVE NORMAL-FORM

  • Conjunctive normal form
  • Standard form of Boolean function

    In Boolean algebra, a formula is in conjunctive normal form (CNF) or clausal normal form if it is a conjunction of one or more clauses, where a clause

    Conjunctive normal form

    Conjunctive_normal_form

  • Boolean satisfiability problem
  • Problem of determining if a Boolean formula could be made true

    generalized conjunctive normal form formula, viz. as a conjunction of arbitrarily many generalized clauses, the latter being of the form R(l1,...,ln)

    Boolean satisfiability problem

    Boolean_satisfiability_problem

  • Disjunctive normal form
  • Standard form of a boolean function

    philosophical logic — a cluster concept. The disjunctive normal form and its counterpart, the conjunctive normal form, are the most common standardized ways of representing

    Disjunctive normal form

    Disjunctive_normal_form

  • Canonical normal form
  • Standard forms of Boolean functions

    canonical conjunctive normal form (CCNF), maxterm canonical form, or Product of Sums (PoS or POS) which is a conjunction (AND) of maxterms. These forms can

    Canonical normal form

    Canonical_normal_form

  • Normal form
  • Topics referred to by the same term

    logic: Normal form (natural deduction) Algebraic normal form Canonical normal form Clausal normal form Conjunctive normal form Disjunctive normal form Negation

    Normal form

    Normal_form

  • Negation normal form
  • Logical formula with NOT only on variables

    first example is also in conjunctive normal form, the next two are in both conjunctive normal form and disjunctive normal form, but the last example is

    Negation normal form

    Negation_normal_form

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

    \varphi } in disjunctive normal form, the formula φ ¯ D {\displaystyle {\overline {\varphi }}^{D}} will be in conjunctive normal form, and given the result

    Conjunction/disjunction duality

    Conjunction/disjunction_duality

  • Prenex normal form
  • Formalism of first-order logic

    with the normal forms in propositional logic (e.g. disjunctive normal form or conjunctive normal form), it provides a canonical normal form useful in

    Prenex normal form

    Prenex_normal_form

  • Vocabulary mismatch
  • expert created manual conjunctive normal form queries has shown that searchonym expansion in the Boolean conjunctive normal form is much more effective

    Vocabulary mismatch

    Vocabulary_mismatch

  • Maximum satisfiability problem
  • Problem in computational complexity theory

    determining the maximum number of clauses, of a given Boolean formula in conjunctive normal form, that can be made true by an assignment of truth values to the

    Maximum satisfiability problem

    Maximum_satisfiability_problem

  • Algebraic normal form
  • Boolean polynomials as sums of monomials

    Unlike other normal forms, it can be represented as a simple list of lists of variable names—conjunctive and disjunctive normal forms also require recording

    Algebraic normal form

    Algebraic_normal_form

  • Tseytin transformation
  • Operation in Boolean circuit theory

    logic circuit and produces an equisatisfiable boolean formula in conjunctive normal form (CNF). The length of the formula is linear in the size of the circuit

    Tseytin transformation

    Tseytin_transformation

  • CNF
  • Topics referred to by the same term

    file extension .cnf, .conf, .cfg, .cf, or .ini Conjunctive normal form, also known as clausal normal form, in Boolean logic Constant weight without fins

    CNF

    CNF

  • 1-in-3-SAT
  • NP-complete variant of the Boolean satisfiability problem

    NP-complete variant of the Boolean satisfiability problem. Given a conjunctive normal form with three literals per clause, the problem is to determine whether

    1-in-3-SAT

    1-in-3-SAT

  • SAT solver
  • Computer program for the Boolean satisfiability problem

    constraints. SAT solvers often begin by converting a formula to conjunctive normal form. They are often based on core algorithms such as the DPLL algorithm

    SAT solver

    SAT_solver

  • DPLL algorithm
  • Type of search algorithm

    deciding the satisfiability of propositional logic formulae in conjunctive normal form, i.e. for solving the CNF-SAT problem. It was introduced in 1961

    DPLL algorithm

    DPLL algorithm

    DPLL_algorithm

  • 2-satisfiability
  • Logic problem, AND of pairwise ORs

    typically expressed as Boolean formulas of a special type, called conjunctive normal form (2-CNF) or Krom formulas. Alternatively, they may be expressed

    2-satisfiability

    2-satisfiability

  • Resolution (logic)
  • Inference rule in logic, proof theory, and automated theorem proving

    proved (the conjecture) are conjunctively connected. The resulting sentence is transformed into a conjunctive normal form with the conjuncts viewed as

    Resolution (logic)

    Resolution_(logic)

  • Unsatisfiable core
  • Concept in the Boolean satisfiability problem

    logic, given an unsatisfiable Boolean propositional formula in conjunctive normal form, a subset of clauses whose conjunction is still unsatisfiable is

    Unsatisfiable core

    Unsatisfiable_core

  • Switching lemma
  • it follows that a formula in conjunctive normal form (that is, an AND of ORs) becomes a formula in disjunctive normal form (an OR of ANDs) under random

    Switching lemma

    Switching_lemma

  • Canonical form
  • Standard representation of a mathematical object

    fundamental form. Negation normal form Conjunctive normal form Disjunctive normal form Algebraic normal form Prenex normal form Skolem normal form Blake canonical

    Canonical form

    Canonical form

    Canonical_form

  • Literal (mathematical logic)
  • In mathematical logic, an atomic formula or its negation

    definition mostly appears in proof theory (of classical logic), e.g. in conjunctive normal form and the method of resolution. Literals can be divided into two

    Literal (mathematical logic)

    Literal_(mathematical_logic)

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

    A {\displaystyle \neg \neg A\to A} Algebraic normal form Conjunctive normal form Disjunctive normal form Logic optimization Weisstein, Eric W. "Tautology"

    Tautology (logic)

    Tautology_(logic)

  • Propositional formula
  • Logic formula

    that have simpler forms, known as normal forms. Some common normal forms include conjunctive normal form and disjunctive normal form. Any propositional

    Propositional formula

    Propositional_formula

  • Cook–Levin theorem
  • Boolean satisfiability is NP-complete and therefore that NP-complete problems exist

    problem 3SAT (the Boolean satisfiability problem for expressions in conjunctive normal form (CNF) with exactly three variables or negations of variables per

    Cook–Levin theorem

    Cook–Levin_theorem

  • True quantified Boolean formula
  • Computational Formula that can be measured in terms of True or False

    include: Detecting whether a clause in an unsatisfiable formula in conjunctive normal form belongs to some minimally unsatisfiable subset and whether a clause

    True quantified Boolean formula

    True_quantified_Boolean_formula

  • Laws of Form
  • 1969 non-fiction book by G. Spencer-Brown

    depth does not exceed two. The result is a normal form, the primary algebra analog of the conjunctive normal form. LoF (T14–15) proves the primary algebra

    Laws of Form

    Laws_of_Form

  • CCNF
  • Protein-coding gene in humans

    CCNF may also mean Canonical conjunctive normal form in Boolean algebra. G2/mitotic-specific cyclin-F is a protein that in humans is encoded by the CCNF

    CCNF

    CCNF

    CCNF

  • De Morgan's laws
  • Pair of logical equivalences

    in formal logic, where it is needed to find the conjunctive normal form and disjunctive normal form of a formula. Computer programmers use them to simplify

    De Morgan's laws

    De Morgan's laws

    De_Morgan's_laws

  • Decision list
  • lists are less expressive than the general disjunctive normal form and the conjunctive normal form. The language specified by a k-length decision list includes

    Decision list

    Decision_list

  • MAXEkSAT
  • has exactly k literals, each with distinct variables, and is in conjunctive normal form. These are called k-CNF formulas. The problem is to determine the

    MAXEkSAT

    MAXEkSAT

  • Monotone dualization
  • special expressions, the conjunctive normal form and disjunctive normal form. For monotone functions these two special forms can also be restricted to

    Monotone dualization

    Monotone_dualization

  • NOR logic
  • Making other gates using just NOR gates

    NOR gate. Alternatively, an XNOR gate is made by considering the conjunctive normal form ( A + B ¯ ) ⋅ ( A ¯ + B ) {\displaystyle (A+{\overline {B}})\cdot

    NOR logic

    NOR logic

    NOR_logic

  • Exponential time hypothesis
  • Unproven computational hardness assumption

    problem in which the input to the problem is a Boolean expression in conjunctive normal form (that is, an and of ors of variables and their negations) with

    Exponential time hypothesis

    Exponential_time_hypothesis

  • Modal clausal form
  • Normal form for modal logic formulas

    These three forms are also called cpl-clauses, box-clauses and dia-clauses respectively. Note that any clause in conjunctive normal form (CNF) is also

    Modal clausal form

    Modal_clausal_form

  • Conjunctive query
  • Type of database query

    formula in prenex normal form, thus this form is usually simply assumed. Thus conjunctive queries are of the following general form: ( x 1 , … , x k )

    Conjunctive query

    Conjunctive_query

  • Feature model
  • Model in software development

    in the diagram. Therefore, in case all elements are written in Conjunctive normal form (CNF), then the terms can easily be combined with logical AND and

    Feature model

    Feature_model

  • Corresponding conditional
  • negation of the corresponding conditional derive a theorem in conjunctive normal form in the methodical fashions described in text books. If, and only

    Corresponding conditional

    Corresponding_conditional

  • Time complexity
  • Estimate of time taken for running an algorithm

    is that 3SAT, the satisfiability problem of Boolean formulas in conjunctive normal form with at most three literals per clause and with n {\displaystyle

    Time complexity

    Time complexity

    Time_complexity

  • Glossary of logic
  • results. normal form In logic, a standardized way of expressing logical formulas, such as conjunctive normal form (CNF) or disjunctive normal form (DNF)

    Glossary of logic

    Glossary_of_logic

  • Boolean function
  • Function returning one of only two values

    arguments and their complements Conjunctive normal form, as an AND of ORs of the arguments and their complements Canonical normal form, a standardized formula

    Boolean function

    Boolean function

    Boolean_function

  • DLL
  • Topics referred to by the same term

    deciding the satisfiability of propositional logic formulae in conjunctive normal form Delay-locked loop, a device to reduce clock skew in digital circuits

    DLL

    DLL

  • Hex (board game)
  • Abstract strategy board game

    by Reisch by reducing the quantified Boolean formula problem in conjunctive normal form to Hex. This result means that there is no efficient (polynomial

    Hex (board game)

    Hex (board game)

    Hex_(board_game)

  • Clause (logic)
  • Propositional formula

    (Prolog) query. If n > 1, the clause is no longer Horn. Conjunctive normal form Disjunctive normal form Horn clause Chang, Chin-Liang; Richard Char-Tung Lee

    Clause (logic)

    Clause_(logic)

  • Vampire (theorem prover)
  • validates both the clausification phase and the refutation of the conjunctive normal form. Along with proving theorems, Vampire has other related functionalities

    Vampire (theorem prover)

    Vampire_(theorem_prover)

  • Cox's theorem
  • Derivation of the laws of probability theory

    equivalently rephrased using conjunction and negation alone (the conjunctive normal form), we can now handle any compound proposition. The laws thus derived

    Cox's theorem

    Cox's_theorem

  • Karp's 21 NP-complete problems
  • Set of computational problems stated by Richard Karp (1973)

    Satisfiability: the Boolean satisfiability problem for formulas in conjunctive normal form (often referred to as SAT) 0–1 integer programming (A variation

    Karp's 21 NP-complete problems

    Karp's_21_NP-complete_problems

  • Equisatisfiability
  • equisatisfiability are Skolemization and some translations into conjunctive normal form such as the Tseytin transformation. A translation from propositional

    Equisatisfiability

    Equisatisfiability

  • Artificial neuron
  • Mathematical function conceived as a crude model

    the AND and OR functions, and use them in the disjunctive or the conjunctive normal form. Researchers also soon realized that cyclic networks, with feedbacks

    Artificial neuron

    Artificial neuron

    Artificial_neuron

  • Bayesian network
  • Probabilistic graphical representation of causal relationships

    as hard as counting the number of satisfying assignments of a conjunctive normal form formula (CNF)) and that approximate inference within a factor 2n1−ɛ

    Bayesian network

    Bayesian_network

  • Blake canonical form
  • Standard form of Boolean function

    near-optimal algorithm for computing the Blake canonical form of a formula in conjunctive normal form. Poretsky law Horn clause Quine–McCluskey algorithm Brown

    Blake canonical form

    Blake canonical form

    Blake_canonical_form

  • SNP (complexity)
  • Complexity class

    satisfiability problem (SAT) where the formula is restricted to conjunctive normal form and to at most k literals per clause, where k is fixed. An analogous

    SNP (complexity)

    SNP_(complexity)

  • ♯P
  • Complexity class

    problem) Are there any variable assignments that satisfy a given CNF (conjunctive normal form) formula? (Boolean satisfiability problem or SAT) Does a univariate

    ♯P

    ♯P

  • Formal equivalence checking
  • Stage of electronic circuit design verification

    become highly popular because of their efficiency and versatility. Conjunctive Normal Form Satisfiability: SAT solvers returns an assignment to the variables

    Formal equivalence checking

    Formal_equivalence_checking

  • List of Boolean algebra topics
  • algebra Algebraic normal form Boolean conjunctive query Canonical form (Boolean algebra) Conjunctive normal form Disjunctive normal form Formal system And-inverter

    List of Boolean algebra topics

    List_of_Boolean_algebra_topics

  • Enumeration algorithm
  • Algorithm that outputs all solutions to a problem

    Boolean functions, e.g., a Boolean formula written in conjunctive normal form or disjunctive normal form, a binary decision diagram such as an OBDD, or a Boolean

    Enumeration algorithm

    Enumeration_algorithm

  • Descriptive complexity theory
  • Branch of mathematical logic

    formulae in conjunctive normal form such that the first-order quantifiers are universal and the quantifier-free part of the formula is in Krom form, which

    Descriptive complexity theory

    Descriptive_complexity_theory

  • Clique problem
  • Task of computing complete subgraphs

    satisfiability problem. It describes how to translate Boolean formulas in conjunctive normal form (CNF) into equivalent instances of the maximum clique problem.

    Clique problem

    Clique problem

    Clique_problem

  • Linear separability
  • Geometric property of a pair of sets of points in Euclidean geometry

    co-NP-complete to decide whether a Boolean function given in disjunctive or conjunctive normal form is linearly separable. A linear threshold logic gate is a Boolean

    Linear separability

    Linear separability

    Linear_separability

  • Rewriting
  • Replacing subterm in a formula with another term

    based on term rewriting. In logic, the procedure for obtaining the conjunctive normal form (CNF) of a formula can be implemented as a rewriting system. For

    Rewriting

    Rewriting

  • Conflict-driven clause learning
  • SAT solving algorithm

    consists in finding a satisfying assignment for a given formula in conjunctive normal form (CNF). An example of such a formula is: ( (not A) or (not C) )

    Conflict-driven clause learning

    Conflict-driven_clause_learning

  • APX
  • Complexity class of approximable problems

    satisfiability problem. In this problem, we have a Boolean formula in conjunctive normal form where each variable appears at most 3 times, and we wish to know

    APX

    APX

  • Read-once function
  • Special type of Boolean function

    if every prime implicant of the disjunctive normal form and every clause of the conjunctive normal form have exactly one variable in common. It is possible

    Read-once function

    Read-once_function

  • Occurs check
  • Algorithm component in computer science

    (\exists y\forall x.p(x,y))} : the negation of that formula has the conjunctive normal form p ( X , f ( X ) ) ∧ ¬ p ( g ( Y ) , Y ) {\displaystyle p(X,f(X))\land

    Occurs check

    Occurs_check

  • WalkSAT
  • Local search algorithm solving boolean satisfiability

    formulae in Boolean logic that are in, or have been converted into conjunctive normal form. They start by assigning a random value to each variable in the

    WalkSAT

    WalkSAT

  • Skew-symmetric graph
  • Directed graph isomorphic to its own transpose graph

    the 2-satisfiability problem, that is, a Boolean expression in conjunctive normal form with two variables or negations of variables per clause, may be

    Skew-symmetric graph

    Skew-symmetric_graph

  • Entropy compression
  • concerns the Boolean satisfiability problem for Boolean formulas in conjunctive normal form, with uniform clause size. These problems can be parameterized

    Entropy compression

    Entropy_compression

  • NL-complete
  • 16.3), the problem of determining whether a boolean formula in conjunctive normal form with two variables per clause is satisfiable. The problem of unique

    NL-complete

    NL-complete

  • Irish grammar
  • Grammar of the Irish language

    pronouns used: conjunctive forms, disjunctive forms, and emphatic forms (which may be used either conjunctively or disjunctively) The normal word order in

    Irish grammar

    Irish_grammar

  • Generalized geography
  • Computational problem

    Pa wins if ψ ends up false. The formula ψ is assumed to be in conjunctive normal form. In this proof, we assume that the quantifier list starts and ends

    Generalized geography

    Generalized_geography

  • Quine–McCluskey algorithm
  • Algorithm for the minimization of Boolean functions

    near-optimal algorithm for finding all prime implicants of a formula in conjunctive normal form. Step two of the algorithm amounts to solving the set cover problem;

    Quine–McCluskey algorithm

    Quine–McCluskey algorithm

    Quine–McCluskey_algorithm

  • NP-intermediate
  • Complexity class of problems

    Boolean satisfiability problem for "intersecting monotone CNF": conjunctive normal form, with each clause containing only positive or only negative terms

    NP-intermediate

    NP-intermediate

  • Implication graph
  • Directed graph representing a Boolean expression

    analyzing complex Boolean expressions. A 2-satisfiability instance in conjunctive normal form can be transformed into an implication graph by replacing each

    Implication graph

    Implication graph

    Implication_graph

  • Martin Davis (mathematician)
  • American mathematician (1928–2023)

    deciding the satisfiability of propositional logic formulae in conjunctive normal form, i.e., for solving the CNF-SAT problem. The algorithm was a refinement

    Martin Davis (mathematician)

    Martin Davis (mathematician)

    Martin_Davis_(mathematician)

  • List of algorithms
  • deciding the satisfiability of propositional logic formula in conjunctive normal form, i.e. for solving the CNF-SAT problem Exact cover problem Min conflicts

    List of algorithms

    List_of_algorithms

  • Circuit satisfiability problem
  • Classic NP-complete problem in computer science

    the circuit a variable, then for each NAND gate, construct the conjunctive normal form clauses (v1 ∨ v3) ∧ (v2 ∨ v3) ∧ (¬v1 ∨ ¬v2 ∨ ¬v3), where v1 and

    Circuit satisfiability problem

    Circuit_satisfiability_problem

  • Unit propagation
  • Method of automated theorem proving

    clauses, i.e. clauses that are composed of a single literal, in conjunctive normal form. Because each clause needs to be satisfied, we know that this literal

    Unit propagation

    Unit_propagation

  • Median graph
  • Graph with a median for each three vertices

    combinations of values. Usually such problems are expressed in conjunctive normal form, in which each clause is expressed as a disjunction and the whole

    Median graph

    Median graph

    Median_graph

  • ♯SAT
  • Problem of counting solutions to logic formulas

    amounts to counting the number of solutions of the negation of a conjunctive normal form (CNF) formula. Intractability even holds in the case known as #PP2DNF

    ♯SAT

    ♯SAT

  • Boolean model of information retrieval
  • Classical information retrieval model

    query Q {\displaystyle Q} is a Boolean expression, typically in conjunctive normal form: Q = ( t a ∨ t b ) ∧ ( ¬ t c ∨ t d ) ∧ … {\displaystyle Q=(t_{a}\lor

    Boolean model of information retrieval

    Boolean_model_of_information_retrieval

  • Craig interpolation
  • Theorem in mathematical logic

    This can be verified by writing φ {\displaystyle \varphi } in conjunctive normal form: φ ≡ ( P ∨ ¬ R ) ∧ Q {\displaystyle \varphi \equiv (P\lor \lnot

    Craig interpolation

    Craig_interpolation

  • Jean Gallier
  • Computer scientist

    Boolean satisfiability problem: its input is a Boolean formula in conjunctive normal form with at most one positive literal per clause, and the goal is to

    Jean Gallier

    Jean_Gallier

  • Harry R. Lewis
  • American computer scientist (born 1947)

    satisfiability problem, of determining whether a logic formula in conjunctive normal form can be made true by a suitable assignment of its variables. In

    Harry R. Lewis

    Harry R. Lewis

    Harry_R._Lewis

  • XOR-SAT
  • is 3-satisfiable with x1=x2=x3=x4=TRUE. Formally, generalized conjunctive normal forms with a ternary Boolean function R are employed, which is TRUE just

    XOR-SAT

    XOR-SAT

  • Parity function
  • Function in Boolean algebra

    for which all disjunctive normal forms have the maximal number of 2 n − 1 monomials of length n and all conjunctive normal forms have the maximal number

    Parity function

    Parity_function

  • Causal map
  • Type of flowchart

    only one node between any input and any output. See conjunctive normal form and disjunctive normal form. A cause–effect graph is useful for generating a

    Causal map

    Causal_map

  • Boolean satisfiability algorithm heuristics
  • polynomial-time algorithms to convert any Boolean expression to conjunctive normal form such as Tseitin's algorithm, posing SAT problems in CNF does not

    Boolean satisfiability algorithm heuristics

    Boolean_satisfiability_algorithm_heuristics

  • General Concept Lattice
  • Model of concept hierarchies

    ] F {\textstyle [X]_{F}} , which can be identified within the conjunctive normal form of η ( X ) {\textstyle \eta (X)} if exists. Likewise, for the RSL

    General Concept Lattice

    General Concept Lattice

    General_Concept_Lattice

  • Jaundice
  • Abnormal yellowish skin colour caused by high level of bilirubin

    in the conjunctival membranes overlying the avascular sclera. Thus, the proper term for the yellowing of "white of the eyes" is conjunctival icterus

    Jaundice

    Jaundice

    Jaundice

  • Local search (constraint satisfaction)
  • random violated constraint. For propositional satisfiability of conjunctive normal form formulae, which is the original settings of this algorithm, every

    Local search (constraint satisfaction)

    Local search (constraint satisfaction)

    Local_search_(constraint_satisfaction)

  • Ka (kana)
  • Character of the Japanese writing system

    sometimes used to delimit choices. が is a Japanese case marker, as well as a conjunctive particle. It is used to denote the focus of attention in a sentence,

    Ka (kana)

    Ka_(kana)

  • Sotho parts of speech
  • formed from full words by the employment of certain formatives; the rest (nouns, pronouns, some relatives, some adverbs, all ideophones, conjunctives

    Sotho parts of speech

    Sotho_parts_of_speech

  • Max/min CSP/Ones classification theorems
  • On the complexity classes of problems about satisfying a subset of boolean relations

    arbitrary precision can also clearly be done in polynomial time. Conjunctive normal form is abbreviated CNF below. X(N)OR-SAT stands for a satisfiability

    Max/min CSP/Ones classification theorems

    Max/min_CSP/Ones_classification_theorems

  • Logical conjunction
  • Logical connective AND

    if and only if (also known as iff) both of its operands are true. The conjunctive identity is true, which is to say that AND-ing an expression with true

    Logical conjunction

    Logical conjunction

    Logical_conjunction

  • Vav-consecutive
  • Verb form with the letter waw in order to change its tense or aspect

    e.g. in the beginning of a narrative; or it may be combined with the conjunctive function. Weingreen gives the following example. If one considers two

    Vav-consecutive

    Vav-consecutive

  • Horn clause
  • Type of logical formula

    the resolution proof. Used in this way, goal clauses are similar to conjunctive queries in relational databases, and Horn clause logic is equivalent

    Horn clause

    Horn_clause

  • Pinguecula
  • Medical condition

    A pinguecula is a common type of conjunctival stromal degeneration in the eye. It appears as an elevated yellow-white plaque in the bulbar conjunctiva

    Pinguecula

    Pinguecula

    Pinguecula

  • Hebrew cantillation
  • Jewish religious chanting practice

    use. In particular, it was necessary to invent a range of different conjunctive accents to show how to introduce and elaborate the main motif in longer

    Hebrew cantillation

    Hebrew_cantillation

  • Japanese conjugation (ren'yōkei base)
  • Element of Japanese language

    favor and] use'). The gerund(ive) or ‑te form (て形, ‑te-kei) is yet another way to make adverbial or conjunctive clauses. It has various meanings that overlap

    Japanese conjugation (ren'yōkei base)

    Japanese conjugation (ren'yōkei base)

    Japanese_conjugation_(ren'yōkei_base)

  • Context-free grammar
  • Rule system for formal languages

    described by a conjunctive grammar, which in turn also includes other non-context-free languages, such as the language of all words of the form anbncn. Every

    Context-free grammar

    Context-free grammar

    Context-free_grammar

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