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COMBINATORIAL MODELLING

  • Combinatorial modelling
  • Combinatorial modelling is the process which lets us identify a suitable mathematical model to reformulate a problem. These combinatorial models will provide

    Combinatorial modelling

    Combinatorial_modelling

  • Combinatorics
  • Branch of discrete mathematics

    Combinatorics is well known for the breadth of the problems it tackles. Combinatorial problems arise in many areas of pure mathematics, notably in algebra

    Combinatorics

    Combinatorics

  • Solid modeling
  • Set of principles for modeling solid geometry

    Solid modeling (or solid modelling) is a consistent set of principles for mathematical and computer modeling of three-dimensional shapes (solids). Solid

    Solid modeling

    Solid modeling

    Solid_modeling

  • Combinatorial game theory
  • Branch of game theory about two-player sequential games with perfect information

    Combinatorial game theory is a branch of mathematics and theoretical computer science that typically studies sequential games with perfect information

    Combinatorial game theory

    Combinatorial game theory

    Combinatorial_game_theory

  • Combinatorial map
  • Combinatorial representation of a graph on an orientable surface

    A combinatorial map is a combinatorial representation of a graph on an orientable surface. A combinatorial map may also be called a combinatorial embedding

    Combinatorial map

    Combinatorial_map

  • Group method of data handling
  • Mathematical modelling alogorithm

    self-organizing algorithms for mathematical modelling that automatically determines the structure and parameters of models based on empirical data. GMDH iteratively

    Group method of data handling

    Group_method_of_data_handling

  • Discrete mathematics
  • Study of discrete mathematical structures

    In applied mathematics, discrete modelling is the discrete analogue of continuous modelling. In discrete modelling, discrete formulae are fit to data

    Discrete mathematics

    Discrete mathematics

    Discrete_mathematics

  • Combinatorial design
  • Symmetric arrangement of finite sets

    Combinatorial design theory is the part of combinatorial mathematics that deals with the existence, construction and properties of systems of finite sets

    Combinatorial design

    Combinatorial_design

  • Hyperoctahedral group
  • Group of symmetries of an n-dimensional hypercube

    permutations in this combinatorial model fix the multiples of n + 1. Alternatively, one may consider a slightly different combinatorial model, consisting of

    Hyperoctahedral group

    Hyperoctahedral group

    Hyperoctahedral_group

  • Daniel Biss
  • American mathematician and politician (born 1977)

    matroid Grassmannian" and "Oriented matroids, complex manifolds, and a combinatorial model for BU"". arXiv:0709.1291 [math.CO]. Biss, Daniel K. (July 2009)

    Daniel Biss

    Daniel Biss

    Daniel_Biss

  • Combinatorial explosion
  • Rapid growth of the complexity of a problem due to its combinatorial properties

    In mathematics, a combinatorial explosion is the rapid growth of the complexity of a problem due to the way its combinatorics depends on input, constraints

    Combinatorial explosion

    Combinatorial_explosion

  • Čech cohomology
  • Theory in algebraic topology

    complex N ( U ) {\displaystyle N({\mathcal {U}})} should be a good combinatorial model for the space X. For such a cover, the Čech cohomology of X is defined

    Čech cohomology

    Čech cohomology

    Čech_cohomology

  • Game theory
  • Mathematical models of strategic interactions

    called combinatorial games. Examples include chess, shogi, and Go. Games that involve imperfect information may also have a strong combinatorial character

    Game theory

    Game_theory

  • List of incomplete proofs
  • matroid Grassmannian' and 'Oriented matroids, complex manifolds, and a combinatorial model for BU'". arXiv:0709.1291 [math.CO]. Bordg, Anthony (December 2021)

    List of incomplete proofs

    List_of_incomplete_proofs

  • Computational geometry
  • Branch of computer science

    also known as geometric modelling and computer-aided geometric design (CAGD). Core problems are curve and surface modelling and representation. The most

    Computational geometry

    Computational_geometry

  • Combinatorial Theory (journal)
  • Academic journal

    Elsevier-published Journal of Combinatorial Theory, Series A left to create a new journal. The journal operates on a diamond open access model, in which publication

    Combinatorial Theory (journal)

    Combinatorial_Theory_(journal)

  • Factor analysis
  • Statistical method

    regression model is a combinatorial model of factor model and regression model; or alternatively, it can be viewed as the hybrid factor model, whose factors

    Factor analysis

    Factor_analysis

  • Travelling salesman problem
  • NP-hard problem in combinatorial optimization

    exactly once and returns to the origin city?" It is an NP-hard problem in combinatorial optimization, important in theoretical computer science and operations

    Travelling salesman problem

    Travelling salesman problem

    Travelling_salesman_problem

  • Quasi-category
  • Generalization of a category

    that are presentable; such a model category is called combinatorial. Precisely, we have: (Dugger) if C is a combinatorial model category, then the localization

    Quasi-category

    Quasi-category

  • Computational creativity
  • Multidisciplinary endeavour

    advertise the dangers of smoking-related impotence). The combinatorial perspective allows us to model creativity as a search process through the space of possible

    Computational creativity

    Computational creativity

    Computational_creativity

  • List of numerical computational geometry topics
  • geometry", computer-aided geometric design, and geometric modelling. See List of combinatorial computational geometry topics for another flavor of computational

    List of numerical computational geometry topics

    List_of_numerical_computational_geometry_topics

  • Affine symmetric group
  • Number line and triangular tiling's symmetry mathematical structure

    is an infinite extension of a finite symmetric group. Many important combinatorial properties of the finite symmetric groups can be extended to the corresponding

    Affine symmetric group

    Affine symmetric group

    Affine_symmetric_group

  • Ising model
  • Mathematical model of ferromagnetism in statistical mechanics

    formulated as a graph maximum cut (Max-Cut) problem that can be solved via combinatorial optimization. Consider a set Λ {\displaystyle \Lambda } of lattice sites

    Ising model

    Ising model

    Ising_model

  • Combinatorial auction
  • A combinatorial auction is a type of smart market in which participants can place bids on combinations of discrete heterogeneous items, or “packages”

    Combinatorial auction

    Combinatorial_auction

  • Toy model
  • Deliberately simplistic scientific model

    in Combinatorial Optimization Problems: Basics, Algorithms and Statistical Mechanics. John Wiley & Sons. p. 104. ISBN 978-3-527-60686-3. "Ising model".

    Toy model

    Toy_model

  • List of books in computational geometry
  • and algorithms of discrete/combinatorial character are used Numerical computational geometry, also known as geometric modeling and computer-aided geometric

    List of books in computational geometry

    List_of_books_in_computational_geometry

  • Heaps's law
  • Heuristic for distinct words in a document

     347–356. Milička, Jiří (2009), "Type-token & Hapax-token Relation: A Combinatorial Model", Glottotheory. International Journal of Theoretical Linguistics

    Heaps's law

    Heaps's law

    Heaps's_law

  • Weapon-target assignment problem
  • The weapon-target assignment (WTA) problem is a class of combinatorial optimization problems present in the fields of optimization and operations research

    Weapon-target assignment problem

    Weapon-target_assignment_problem

  • Cotangent complex
  • Construct in algebraic geometry

    exact triangle. The cotangent complex can also be defined in any combinatorial model category M. Suppose that f : A → B {\displaystyle f:A\to B} is a

    Cotangent complex

    Cotangent_complex

  • Accessible category
  • doi:10.1017/cbo9780511600579. ISBN 978-0-521-42261-1. J. Rosický "On combinatorial model categories", arXiv, 16 August 2007. Retrieved on 19 January 2008

    Accessible category

    Accessible_category

  • Digital topology
  • Properties of 2D or 3D digital images that correspond to classic topological properties

    grid cell topology, which could be considered as a link to classic combinatorial topology, appeared in the book of Pavel Alexandrov and Heinz Hopf, Topologie

    Digital topology

    Digital_topology

  • Lenhard Ng
  • American mathematician and professor (born 1976)

    linearized contact homology in this case, providing an entirely combinatorial model for it which is a powerful knot invariant. He was included in the

    Lenhard Ng

    Lenhard_Ng

  • Combinatory logic
  • Logical formalism using combinators instead of variables

    algorithm. For example, we will convert the lambda term λx.λy.(y x) to a combinatorial term: T[λx.λy.(y x)] = T[λx.T[λy.(y x)]] (by 5) = T[λx.(S T[λy.y] T[λy

    Combinatory logic

    Combinatory_logic

  • Quantum optimization algorithms
  • Optimization algorithms using quantum computing

    the combinatorial optimization problem is a string z {\displaystyle z} that is close to maximizing C ( z ) {\displaystyle C(z)} . For combinatorial optimization

    Quantum optimization algorithms

    Quantum_optimization_algorithms

  • Mathematical optimization
  • Study of mathematical algorithms for optimization problems

    possible realizations of the uncertainties defined by an uncertainty set. Combinatorial optimization is concerned with problems where the set of feasible solutions

    Mathematical optimization

    Mathematical optimization

    Mathematical_optimization

  • Discrete geometry
  • Branch of geometry that studies combinatorial properties and constructive methods

    Discrete geometry and combinatorial geometry are branches of geometry that study combinatorial properties and constructive methods of discrete geometric

    Discrete geometry

    Discrete geometry

    Discrete_geometry

  • EURO Advanced Tutorials in Operational Research
  • V., Rietz, J. - Dual-Feasible Functions for Integer Programming and Combinatorial Optimization Henggeler Antunes, Carlos, João Alves, Maria, Clímaco,

    EURO Advanced Tutorials in Operational Research

    EURO_Advanced_Tutorials_in_Operational_Research

  • Quadratic unconstrained binary optimization
  • Combinatorial optimization problem

    also known as unconstrained binary quadratic programming (UBQP), is a combinatorial optimization problem with a wide range of applications from finance

    Quadratic unconstrained binary optimization

    Quadratic_unconstrained_binary_optimization

  • Minimax
  • Decision rule used for minimizing the possible loss for a worst-case scenario

    is a decision rule used in artificial intelligence, decision theory, combinatorial game theory, statistics, and philosophy for minimizing the possible

    Minimax

    Minimax

  • Andres Luure
  • Estonian philosopher and Wikipedian

    mathematics. In 1998, he successfully defended his MA thesis titled "A combinatorial model of referring" from the Tallinn Pedagogical University. In 2006, he

    Andres Luure

    Andres Luure

    Andres_Luure

  • Sridhar Tayur
  • American businessman

    candidates' life expectancy and organ wastage. Tayur has also analyzed combinatorial models (using quantum- and quantum-inspired algorithms) and conducted topological

    Sridhar Tayur

    Sridhar Tayur

    Sridhar_Tayur

  • Homology modeling
  • Method of protein structure prediction using other known proteins

    reduce the combinatorial problem when considering alternative alignments; for example, by scoring different local models separately, fewer models would have

    Homology modeling

    Homology modeling

    Homology_modeling

  • Model checking
  • Computer science field

    \land } for "and" and ¬ {\displaystyle \lnot } for "not". Model-checking tools face a combinatorial blow up of the state-space, commonly known as the state

    Model checking

    Model checking

    Model_checking

  • Random cluster model
  • Type of random graph

    cluster model is a random graph that generalizes and unifies the Ising model, Potts model, and percolation model. It is used to study random combinatorial structures

    Random cluster model

    Random_cluster_model

  • Graph theory
  • Area of discrete mathematics

    branch of mathematics that studies graphs, mathematical structures for modelling pairwise relations between objects. It is part of discrete mathematics

    Graph theory

    Graph theory

    Graph_theory

  • Matroid
  • Abstraction of linear independence of vectors

    these fields. Matroids have found applications in geometry, topology, combinatorial optimization, network theory, and coding theory. There are many equivalent

    Matroid

    Matroid

  • Combinatorial chemistry
  • Compound library-based chemical synthesis method

    Combinatorial chemistry comprises chemical synthetic methods that make it possible to prepare a large number (tens to thousands or even millions) of compounds

    Combinatorial chemistry

    Combinatorial_chemistry

  • MiniZinc
  • Constraint modeling language

    software portal Mathematics portal MiniZinc is a constraint modelling language (or algebraic modeling language) to describe and solve high-complexity problems

    MiniZinc

    MiniZinc

    MiniZinc

  • Boundary representation
  • Method of representing a 3D object by defining the limits of its volume

    used to represent thin-plate objects and integrate surface modelling into a solid modelling environment. Standardization for boundary representation took

    Boundary representation

    Boundary representation

    Boundary_representation

  • Model theory
  • Area of mathematical logic

    Svenonius, are sometimes referred to as the Ryll-Nardzewski theorem. In combinatorial signatures, a common source of ω-categorical theories are Fraïssé limits

    Model theory

    Model_theory

  • Sudoku
  • Logic-based number-placement puzzle

     'digit-single'; originally called Number Place) is a logic-based, combinatorial number-placement puzzle. In classic Sudoku, the objective is to fill

    Sudoku

    Sudoku

    Sudoku

  • Molecule editor
  • Program for simulating chemical structures

    Three-dimensional output is used to build molecular models, usually as part of molecular modelling software packages. Database molecular editors such as

    Molecule editor

    Molecule_editor

  • UNIFAC
  • Liquid equilibrium model in statistical thermodynamics

    The combinatorial component of the activity is contributed to by several terms in its equation (below), and is the same as for the UNIQUAC model. ln ⁡

    UNIFAC

    UNIFAC

    UNIFAC

  • Geometry Festival
  • American annual mathematics conference

    Remarks on geometry and dynamics I.M. Singer, TBA Dennis Sullivan A combinatorial model for non-linearity Clifford Taubes, Seiberg-Witten invariants, harmonic

    Geometry Festival

    Geometry_Festival

  • Carolina Benedetti
  • Colombian mathematician and educator

    assistant professor at the University of the Andes. She specialized in combinatorial objects, algebraic structures, geometry, Ehrhart polynomial, and supercharacters

    Carolina Benedetti

    Carolina_Benedetti

  • Memory wheels
  • Mnemonic and concept-generative devices

    earlier mnemonic and combinatorial systems, particularly those developed by Ramon Llull, whose rotating diagrams served as a model for symbolic generation

    Memory wheels

    Memory_wheels

  • Knapsack problem
  • Problem in combinatorial optimization

    The knapsack problem is the following problem in combinatorial optimization: Given a set of items, each with a weight and a value, determine which items

    Knapsack problem

    Knapsack problem

    Knapsack_problem

  • Drug discovery
  • Pharmaceutical discovery procedure

    Physiologically-based pharmacokinetic modelling Pre-clinical development Protein-directed dynamic combinatorial chemistry Discovery and development of

    Drug discovery

    Drug discovery

    Drug_discovery

  • List of fellows of IEEE Computational Intelligence Society
  • geographic information systems 2013 Błażewicz, Jacek For contributions to combinatorial models of task scheduling 2013 Glover, Fred For contributions to computer

    List of fellows of IEEE Computational Intelligence Society

    List_of_fellows_of_IEEE_Computational_Intelligence_Society

  • Bertrand–Edgeworth model
  • Economic Model

    In microeconomics, the Bertrand–Edgeworth model of price-setting oligopoly explores what happens when firms compete to sell a homogeneous product (a good

    Bertrand–Edgeworth model

    Bertrand–Edgeworth_model

  • Hypothetical zeolite
  • Hypothetical zeolites are combinatorial models of potential structures of the minerals known as zeolites. They are four-regular periodic graphs, with vertices

    Hypothetical zeolite

    Hypothetical zeolite

    Hypothetical_zeolite

  • Pregeometry (model theory)
  • Formulation of matroids using closure operators

    Pregeometry, and in full combinatorial pregeometry, are essentially synonyms for "matroid". They were introduced by Gian-Carlo Rota with the intention

    Pregeometry (model theory)

    Pregeometry_(model_theory)

  • NK model
  • Mathematical model

    not necessarily lie on a circle or a line segment). The NK model defines a combinatorial phase space, consisting of every string (chosen from a given

    NK model

    NK_model

  • Tricentis Tosca
  • Software test automation tool

    methodologies (such as equivalence partitioning, boundary testing, and combinatorial methods such as linear expansion) to try to minimize the number of test

    Tricentis Tosca

    Tricentis_Tosca

  • Littelmann path model
  • In mathematics, the Littelmann path model is a combinatorial device due to Peter Littelmann for computing multiplicities without overcounting in the representation

    Littelmann path model

    Littelmann_path_model

  • Prediction market
  • Platforms for betting on events

    Robin; Goldfedder, Brandon (2014). "Trade-based Asset Model using Dynamic Junction Tree for Combinatorial Prediction Markets". arXiv:1406.7583 [cs.GT]. Rhode

    Prediction market

    Prediction_market

  • Purged cross-validation
  • Cross-validation technique for time series and financial data

    estimation, as results are contingent on a specific historical path. Combinatorial Purged Cross-Validation (CPCV) addresses this limitation by systematically

    Purged cross-validation

    Purged_cross-validation

  • Finite subdivision rule
  • Way to divide polygon into smaller parts

    exactly when the subdivision rule is "conformal", as described in the combinatorial Riemann mapping theorem. Applications of subdivision rules. Islamic

    Finite subdivision rule

    Finite subdivision rule

    Finite_subdivision_rule

  • Stable theory
  • Concerned with the notion of stability in model theory

    In the mathematical field of model theory, a theory is called stable if it satisfies certain combinatorial restrictions on its complexity. Stable theories

    Stable theory

    Stable_theory

  • Chaos theory
  • Field of mathematics and science based on non-linear systems and initial conditions

    on initial conditions property, such as combinatorial chaos (I.e. applying recursively a discrete combinatorial action). This is also comparable and similar

    Chaos theory

    Chaos theory

    Chaos_theory

  • Linear programming
  • Method to solve optimization problems

    packing LPs commonly arise as a linear programming relaxation of a combinatorial problem and are important in the study of approximation algorithms.

    Linear programming

    Linear programming

    Linear_programming

  • Turing machine
  • Computation model defining an abstract machine

    Lovász, László; Schrijver, Alexander (1993). Geometric algorithms and combinatorial optimization. Algorithms and Combinatorics. Vol. 2 (2nd ed.). Berlin:

    Turing machine

    Turing machine

    Turing_machine

  • Discrete choice
  • Choice between two or more discrete alternatives

    factor' Paired Combinatorial Logit Model - Suitable for route choice problems. Generalized Extreme Value Model - General class of model, derived from the

    Discrete choice

    Discrete_choice

  • Potts model
  • Model in statistical mechanics generalizing the Ising model

    A generalization of the Potts model is often used in statistical inference and biophysics, particularly for modelling proteins through direct coupling

    Potts model

    Potts_model

  • Model synthesis
  • Family of algorithms used in procedural generation

    Model synthesis (also wave function collapse or 'wfc') is a family of constraint-solving algorithms commonly used in procedural generation, especially

    Model synthesis

    Model synthesis

    Model_synthesis

  • Finite-state machine
  • Mathematical model of computation

    functionality. A finite-state machine with only one state is called a "combinatorial FSM". It only allows actions upon transition into a state. This concept

    Finite-state machine

    Finite-state machine

    Finite-state_machine

  • Structural rigidity
  • Combinatorial theory of mechanics and discrete geometry

    In discrete geometry and mechanics, structural rigidity is a combinatorial theory for predicting the flexibility of ensembles formed by rigid bodies connected

    Structural rigidity

    Structural rigidity

    Structural_rigidity

  • Applied mathematics
  • Application of mathematical methods to other fields

    optimization; for the design of experiments, statisticians use algebra and combinatorial design. Applied mathematicians and statisticians often work in a department

    Applied mathematics

    Applied mathematics

    Applied_mathematics

  • V(D)J recombination
  • Adaptive immunity variety-generation process

    on the coding segment and a blunt end on the signal segment. The current model is that DNA nicking and hairpin formation occurs on both strands simultaneously

    V(D)J recombination

    V(D)J_recombination

  • Inner model theory
  • Regardless of the properties of the original model, LM will satisfy the generalized continuum hypothesis and combinatorial axioms such as the diamond principle

    Inner model theory

    Inner_model_theory

  • Bayesian network
  • Probabilistic graphical representation of causal relationships

    network from data is known to be NP-hard. This is due in part to the combinatorial explosion of enumerating DAGs as the number of variables increases.

    Bayesian network

    Bayesian_network

  • List of optimization software
  • equalities or inequalities that the members of A have to satisfy. In combinatorial optimization, A is some subset of a discrete space, like binary strings

    List of optimization software

    List_of_optimization_software

  • 2020 Kerala floods
  • Indian flood

    Graham; Crouch, Roger S. (1 November 2013). "A multi-objective combinatorial model of casualty processing in major incident response". European Journal

    2020 Kerala floods

    2020 Kerala floods

    2020_Kerala_floods

  • Real RAM
  • Mathematical model of computer

    MR 0573259. Melhorn, Kurt; Näher, Stefan (1999). The LEDA Platform of Combinatorial and Geometric Computing. Cambridge University Press. Retrieved 12 November

    Real RAM

    Real_RAM

  • UNIQUAC
  • Model of phase equilibrium in statistical thermodynamics

    the equivalent GEQUAC model. Like most local composition models, UNIQUAC splits excess Gibbs free energy into a combinatorial and a residual contribution:

    UNIQUAC

    UNIQUAC

    UNIQUAC

  • Discrete optimization
  • Branch of mathematical optimization

    branches are all closely intertwined however, since many combinatorial optimization problems can be modeled as integer programs (e.g. shortest path) or constraint

    Discrete optimization

    Discrete_optimization

  • Automated planning and scheduling
  • Branch of artificial intelligence

    intelligence. These include dynamic programming, reinforcement learning and combinatorial optimization. Languages used to describe planning and scheduling are

    Automated planning and scheduling

    Automated_planning_and_scheduling

  • Monte Carlo method
  • Probabilistic problem-solving algorithm

    successfully? After spending a lot of time trying to estimate them by pure combinatorial calculations, I wondered whether a more practical method than "abstract

    Monte Carlo method

    Monte Carlo method

    Monte_Carlo_method

  • Molecular Informatics
  • Academic journal

    relationships, and combinatorial chemistry. It was established in 1981 as Quantitative Structure-Activity Relationships and renamed to QSAR & Combinatorial Science

    Molecular Informatics

    Molecular_Informatics

  • Ramon Llull
  • Majorcan writer and philosopher (c. 1232 – 1316)

    nationalities. The Art consists of a set of general principles and combinatorial operations. It is illustrated with diagrams. A prolific writer, he is

    Ramon Llull

    Ramon Llull

    Ramon_Llull

  • Artificial intelligence
  • Intelligence of machines

    insufficient for solving large reasoning problems because they experience a "combinatorial explosion": They become exponentially slower as the problems grow. Even

    Artificial intelligence

    Artificial_intelligence

  • Vinculin
  • Mammalian protein found in humans

    vinculin activation due to its presence in focal complexes. The combinatorial model of vinculin states that either α-actinin or talin can activate vinculin

    Vinculin

    Vinculin

    Vinculin

  • Nim
  • Game of strategy

    Nim is a mathematical combinatorial game in which two players take turns removing (or "nimming") objects from distinct heaps or piles. On each turn, a

    Nim

    Nim

    Nim

  • Chopsticks (hand game)
  • Hand game for two or more players

    turns tapping one hand against another. Chopsticks is an example of a combinatorial game, and is solved in the sense that, with perfect play, an optimal

    Chopsticks (hand game)

    Chopsticks (hand game)

    Chopsticks_(hand_game)

  • Combinatorial method (linguistics)
  • Method used for the study of unknown languages

    The combinatorial method is a method of linguistic analysis that is used to study texts which are written in an unknown language, and to study the language

    Combinatorial method (linguistics)

    Combinatorial_method_(linguistics)

  • Adaptive simulated annealing
  • Mathl. Comput. Modelling, Vol. 12 No. 8, pp. 967–973, 1989. L. Ingber, Simulated annealing: Practice versus theory, Mathl. Comput. Modelling, Vol. 18 No

    Adaptive simulated annealing

    Adaptive_simulated_annealing

  • Theory
  • Supposition or system of ideas intended to explain something

    — Category theory — Chaos theory — Choquet theory — Coding theory — Combinatorial game theory — Computability theory — Computational complexity theory

    Theory

    Theory

    Theory

  • Solved game
  • Game whose outcome can be correctly predicted

    full information and no element of chance; solving such a game may use combinatorial game theory or computer assistance. A two-player game can be solved

    Solved game

    Solved_game

  • Benjamin Rossman
  • American mathematician

    quantify the minimum resources required to solve basic problems in combinatorial models such as Boolean circuits. Through creative techniques based in logic

    Benjamin Rossman

    Benjamin_Rossman

  • Game tree
  • Combinatorial game theory concept to represent all possible game states

    In the context of combinatorial game theory, a game tree is a graph representing all possible game states within a sequential game that has perfect information

    Game tree

    Game tree

    Game_tree

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