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UPPER AND-LOWER-PROBABILITIES

  • Upper and lower probabilities
  • Representations of imprecise probability

    Upper and lower probabilities are representations of imprecise probability. Whereas probability theory uses a single number, the probability, to describe

    Upper and lower probabilities

    Upper_and_lower_probabilities

  • Imprecise probability
  • Probability theory for low quality data

    evidence theory lower and upper probabilities, or interval probabilities belief functions possibility and necessity measures lower and upper previsions comparative

    Imprecise probability

    Imprecise_probability

  • Probabilistic logic
  • Applications of logic under uncertainty

    causation Uncertain inference Upper and lower probabilities James Franklin, The Science of Conjecture: Evidence and Probability before Pascal, 2001 The Johns

    Probabilistic logic

    Probabilistic_logic

  • Dempster–Shafer theory
  • Mathematical framework to model epistemic uncertainty

    Imprecise probability – Probability theory for low quality data Upper and lower probabilities – Representations of imprecise probability Possibility

    Dempster–Shafer theory

    Dempster–Shafer theory

    Dempster–Shafer_theory

  • Semi-continuity
  • Property of functions which is weaker than continuity

    , and upper semi-continuous if − f {\displaystyle -f} is lower semi-continuous. A function is continuous if and only if it is both upper and lower semicontinuous

    Semi-continuity

    Semi-continuity

    Semi-continuity

  • Possibility theory
  • Mathematical theory for handling uncertainty

    Probabilistic logic Random-fuzzy variable Transferable belief model Upper and lower probabilities Dubois, D.; Prade, H.: Possibility Theory: An Approach to Computerized

    Possibility theory

    Possibility_theory

  • List of statistics articles
  • count Unseen species problem Unsolved problems in statistics Upper and lower probabilities Upside potential ratio – finance Urn problem Ursell function

    List of statistics articles

    List_of_statistics_articles

  • Statistical inference
  • Process of using data analysis for predicting population data from sample data

    a special case of an inference theory using upper and lower probabilities. Developing ideas of Fisher and of Pitman from 1938 to 1939, George A. Barnard

    Statistical inference

    Statistical_inference

  • Arthur P. Dempster
  • American mathematician (1929–2026)

    theory with Glenn Shafer, and the expectation-maximization (EM) algorithm. Dempster, A. P. (1967), "Upper and lower probabilities induced by a multivalued

    Arthur P. Dempster

    Arthur P. Dempster

    Arthur_P._Dempster

  • Quartile
  • Statistic which divides data into four same-sized parts for analysis

    about both the center and the spread of the data. Knowing the lower and upper quartile provides information on how big the spread is and if the dataset is

    Quartile

    Quartile

    Quartile

  • Probability distribution
  • Mathematical function for the probability a given outcome occurs in an experiment

    In probability theory and statistics, a probability distribution describes how probabilities are assigned to the possible results of a random phenomenon—more

    Probability distribution

    Probability distribution

    Probability_distribution

  • Probability box
  • Concept in probability

    of F. P-boxes serve the same role for random variables that upper and lower probabilities serve for events. In robust Bayes analysis a p-box is also known

    Probability box

    Probability box

    Probability_box

  • Triangular distribution
  • Probability distribution

    In probability theory and statistics, the triangular distribution is a continuous probability distribution with lower limit a, upper limit b, and mode

    Triangular distribution

    Triangular distribution

    Triangular_distribution

  • Hidden Markov model
  • Statistical Markov model

    two types, transition probabilities and emission probabilities (also known as output probabilities). The transition probabilities control the way the hidden

    Hidden Markov model

    Hidden_Markov_model

  • Kumaraswamy distribution
  • Family of continuous probability distributions

    whose upper bound is zmax and lower bound is 0, which is also a natural example for having two inflations as many reservoirs have nonzero probabilities for

    Kumaraswamy distribution

    Kumaraswamy distribution

    Kumaraswamy_distribution

  • Natural density
  • Concept in number theory

    begins with the digit 1 similarly has no natural density: the lower density is 1/9 and the upper density is 5/9. (See Benford's law.) Consider an equidistributed

    Natural density

    Natural_density

  • Interquartile range
  • Measure of statistical dispersion

    the lower quartile), Q2 (the median), and Q3 (also called the upper quartile). The lower quartile corresponds with the 25th percentile and the upper quartile

    Interquartile range

    Interquartile range

    Interquartile_range

  • Pre- and post-test probability
  • Probabilities of the presence of a condition

    Pre-test probability and post-test probability (alternatively spelled pretest and posttest probability) are the probabilities of the presence of a condition

    Pre- and post-test probability

    Pre-_and_post-test_probability

  • Realization (probability)
  • Observed value of a random variable

    function or empirical probability. Conventionally, to avoid confusion, upper case letters denote random variables and the corresponding lower case letters denote

    Realization (probability)

    Realization (probability)

    Realization_(probability)

  • Credal set
  • Set of probability measures

    [citation needed] Imprecise probability Dempster–Shafer theory Probability box Robust Bayes analysis Upper and lower probabilities Levi, Isaac (1980). The

    Credal set

    Credal_set

  • Perplexity
  • Concept in information theory

    unknown distribution p will tend to assign higher probabilities q(xi) to the test events. Thus, they have lower perplexity: they are less surprised by the test

    Perplexity

    Perplexity

  • Reference range
  • Measured values that are relatively normal for a particular medical test

    limits are called the upper reference limit (URL) or upper limit of normal (ULN) and the lower reference limit (LRL) or lower limit of normal (LLN).

    Reference range

    Reference_range

  • A Treatise on Probability
  • Written work by John Maynard Keynes

    reason') to justify treating some probabilities as necessarily equal. In Chapter 5 'Other Methods of Determining Probabilities' Keynes gives some examples of

    A Treatise on Probability

    A Treatise on Probability

    A_Treatise_on_Probability

  • Power law
  • Functional relationship between two quantities

    J., 'Completion of the standard power-law model by including upper and lower probability bounds' (2023). "9na CEPAL Charlas Sobre Sistemas Complejos Sociales

    Power law

    Power_law

  • Probabilistic logic programming
  • Programming paradigm

    programming is a programming paradigm that combines logic programming with probabilities. Most approaches to probabilistic logic programming are based on the

    Probabilistic logic programming

    Probabilistic_logic_programming

  • Binomial distribution
  • Probability distribution

    independent with probabilities remaining constant between them, any sequence of n trials with k successes (and n − k failures) has the same probability of being

    Binomial distribution

    Binomial distribution

    Binomial_distribution

  • Algorithmic probability
  • Mathematical method of assigning a prior probability to a given observation

    0\leq \sum _{x}P(x)<1} . That is, the "probability" does not actually sum up to one, unlike actual probabilities. This is because some inputs to the Turing

    Algorithmic probability

    Algorithmic probability

    Algorithmic_probability

  • Popoviciu's inequality on variances
  • Probability theory upper bound

    probability distribution. Let M and m be upper and lower bounds on the values of any random variable with a particular probability distribution. Then Popoviciu's

    Popoviciu's inequality on variances

    Popoviciu's_inequality_on_variances

  • Tail dependence
  • :F(x)\geq q\}} , that is, the inverse of the cumulative probability distribution function for q. The upper tail dependence is defined analogously as λ u = lim

    Tail dependence

    Tail_dependence

  • Sylvester's four point problem
  • Problem in geometric probability

    sets the minimum probability that can be achieved is unknown, but has upper and lower bounds that are both near 0.380. Sylvester, and Arthur Cayley, presumed

    Sylvester's four point problem

    Sylvester's_four_point_problem

  • Bunkbed conjecture
  • Conjecture in probabilistic combinatorics

    upper bunk and their corresponding edges in the lower bunk share the same probability. The probabilities assigned to the posts can be arbitrary. A random

    Bunkbed conjecture

    Bunkbed conjecture

    Bunkbed_conjecture

  • Commuting probability
  • Probability that two elements of a group commute

    (this upper bound is attained by A 5 {\displaystyle {\mathfrak {A}}_{5}} , the alternating group of degree 5). The set of commuting probabilities of finite

    Commuting probability

    Commuting_probability

  • Grand Valley Dani language
  • Papuan language of Indonesian New Guinea (Papua)

    Upper Bele, Lower Bele, Lower Kimbin (Kibin), and Upper Pyramid. Hupla, traditionally considered a separate language, is closer to Lower Grand Valley

    Grand Valley Dani language

    Grand_Valley_Dani_language

  • List of probability distributions
  • which the uniform distribution is a special case, and which is useful in estimating success probabilities. The four-parameter Beta distribution, a straight-forward

    List of probability distributions

    List_of_probability_distributions

  • Interval finite element
  • and quantitative modes (interval probabilities, belief functions, upper and lower previsions, ...). Imprecise probability models are needed in inference

    Interval finite element

    Interval finite element

    Interval_finite_element

  • Notation in probability and statistics
  • N}A_{n}} Glossary of probability and statistics Combinations and permutations History of mathematical notation "Calculating Probabilities from Cumulative Distribution

    Notation in probability and statistics

    Notation_in_probability_and_statistics

  • Binomial proportion confidence interval
  • Statistical confidence interval for success counts

    accuracy and computational intensity. A simple example of a binomial distribution is the set of various possible outcomes, and their probabilities, for the

    Binomial proportion confidence interval

    Binomial_proportion_confidence_interval

  • Probability vector
  • Vector with non-negative entries that add up to one

    the distribution of probabilities across the n possible numerical outcomes of a random variable. The vector gives us the probability mass function of that

    Probability vector

    Probability_vector

  • Western Electric rules
  • Decision rules for interpreting control-chart data

    handbook also identifies patterns that require consideration of both the upper and lower halves of the control chart together for identification: Nelson rules

    Western Electric rules

    Western_Electric_rules

  • Technique for human error-rate prediction
  • Technique used in the field of human reliability assessment (HRA)

    account for performance-shaping factors that may influence these probabilities. The probabilities for the human reliability analysis event tree (HRAET), for

    Technique for human error-rate prediction

    Technique_for_human_error-rate_prediction

  • Probability of success
  • distribution of the parameter and lCPOS is the lower bound of the credible interval of CPOS. The first criterion ensures that the probability of success is large

    Probability of success

    Probability_of_success

  • Buffered probability of exceedance
  • Variable in statistics and risk management

    different definitions of bPOE, so called Lower bPOE and Upper bPOE. For a random variable, X {\displaystyle X} the Lower bPOE, p ¯ x ( X ) {\displaystyle {\bar

    Buffered probability of exceedance

    Buffered probability of exceedance

    Buffered_probability_of_exceedance

  • Sanaa manuscript
  • Early Quranic palimpsest

    partial reconstruction of the lower text was published in 2012, and a reconstruction of the legible portions of both lower and upper texts of the 38 folios in

    Sanaa manuscript

    Sanaa manuscript

    Sanaa_manuscript

  • Vysochanskij–Petunin inequality
  • equivalently an upper bound for the probability that it lies further away. The sole restrictions on the distribution are that it be unimodal and have finite

    Vysochanskij–Petunin inequality

    Vysochanskij–Petunin_inequality

  • Cumulative frequency analysis
  • Analysis of values below a reference point

    Sometimes it is possible to fit one type of probability distribution to the lower part of the data range and another type to the higher part, separated

    Cumulative frequency analysis

    Cumulative frequency analysis

    Cumulative_frequency_analysis

  • Poisson distribution
  • Discrete probability distribution

    In probability theory and statistics, the Poisson distribution (/ˈpwɑːsɒn/) is a discrete probability distribution that expresses the probability of a

    Poisson distribution

    Poisson distribution

    Poisson_distribution

  • Conditional disclosure of secrets
  • Concept in cryptography theory

    upper bound on the cost) and lower bound strategies have been developed. For most functions, there is a large gap between the known upper and lower bound

    Conditional disclosure of secrets

    Conditional_disclosure_of_secrets

  • Singular distribution
  • Distribution concentrated on a set of measure zero

    Less curious examples appear in higher dimensions. For example, the upper and lower Fréchet–Hoeffding bounds are singular distributions in two dimensions

    Singular distribution

    Singular_distribution

  • Catalog of articles in probability theory
  • Randomness Statistical dispersion Statistical regularity Uncertainty Upper and lower probabilities Urn problem Algebra of random variables Belief propagation Dempster–Shafer

    Catalog of articles in probability theory

    Catalog_of_articles_in_probability_theory

  • Student's t-distribution
  • Probability distribution

    same as saying that there is an 80% probability that the true mean lies between a particular pair of upper and lower thresholds that have been calculated

    Student's t-distribution

    Student's t-distribution

    Student's_t-distribution

  • Markov's inequality
  • Concept in probability theory

    In probability theory, Markov's inequality gives an upper bound on the probability that a non-negative random variable is greater than or equal to some

    Markov's inequality

    Markov's_inequality

  • Five-number summary
  • Set of descriptive statistics

    called the upper and lower quartiles. If data are placed in order, then the lower quartile is central to the lower half of the data and the upper quartile

    Five-number summary

    Five-number_summary

  • SIPTA
  • quantitative models (interval probabilities, belief functions, upper and lower previsions,...). Imprecise probability models are needed in inference

    SIPTA

    SIPTA

  • Arithmetic coding
  • Form of entropy encoding used in data compression

    interval [0, 1) into sub-intervals proportional to symbol probabilities. When symbol probabilities are unequal, more probable symbols receive larger sub-intervals

    Arithmetic coding

    Arithmetic coding

    Arithmetic_coding

  • Mach–Zehnder interferometer
  • Device to determine relative phase shift

    estimating these probabilities. It is interesting to consider what would happen if the photon were definitely in either the "lower" or "upper" paths between

    Mach–Zehnder interferometer

    Mach–Zehnder_interferometer

  • Fréchet inequalities
  • Rules in probabilistic logic

    the probabilities of the two kinds of joint events given the probabilities of the individual events. For example, if A is "has lung cancer", and B is

    Fréchet inequalities

    Fréchet_inequalities

  • Landau–Zener formula
  • Formula for the probability that a system will change between two energy states

    Stueckelberg, and Ettore Majorana, in 1932. If the system starts, in the infinite past, in the lower energy eigenstate, we wish to calculate the probability of finding

    Landau–Zener formula

    Landau–Zener formula

    Landau–Zener_formula

  • Phylogenetic reconciliation
  • Technique in evolutionary study

    example to explore the space of lower trees. Moreover, probabilistic models can be integrated into larger models, as probabilities simply multiply when assuming

    Phylogenetic reconciliation

    Phylogenetic reconciliation

    Phylogenetic_reconciliation

  • Box plot
  • Data visualization

    indicating variability outside the upper and lower quartiles, thus, the plot is also called the box-and-whisker plot and the box-and-whisker diagram. Outliers

    Box plot

    Box plot

    Box_plot

  • Interval estimation
  • Interval bounded by an upper and a lower limit statistics

    there is a 100γ% confidence that the parameter of interest is within a lower and upper bound. A common misconception of confidence intervals is 100γ% of the

    Interval estimation

    Interval_estimation

  • ALS
  • Rare neurodegenerative disease

    neurodegenerative disease defined by the progressive loss of both upper and lower motor neurons that normally control voluntary muscle contraction. ALS

    ALS

    ALS

    ALS

  • Method of conditional probabilities
  • In mathematics and computer science, the method of conditional probabilities is a systematic method for converting non-constructive probabilistic existence

    Method of conditional probabilities

    Method_of_conditional_probabilities

  • Planted clique
  • Complete subgraph added to a random graph

    (with high probability) a clique of size k {\displaystyle k} << n 0.5 {\displaystyle n^{0.5}} in a random graph with n {\displaystyle n} nodes and a hidden

    Planted clique

    Planted clique

    Planted_clique

  • Wisdom tooth
  • Large tooth at the back of the human mouth

    Numbering System the right and left upper wisdom teeth are numbered 1 and 16 and the right and left lower wisdom teeth are 32 and 17. Agenesis of wisdom teeth

    Wisdom tooth

    Wisdom tooth

    Wisdom_tooth

  • Trapezoidal distribution
  • Probability distribution

    a lower bound a and an upper bound d, where a < d, beyond which no values or events on the distribution can occur (i.e. beyond which the probability is

    Trapezoidal distribution

    Trapezoidal distribution

    Trapezoidal_distribution

  • U-quadratic distribution
  • Continuous probability distribution

    distribution defined by a unique convex quadratic function with lower limit a and upper limit b. f ( x | a , b , α , β ) = α ( x − β ) 2 , for  x ∈ [ a

    U-quadratic distribution

    U-quadratic distribution

    U-quadratic_distribution

  • Prior probability
  • Distribution of an uncertain quantity

    uninformative prior. Some attempts have been made at finding a priori probabilities, i.e., probability distributions in some sense logically required by the nature

    Prior probability

    Prior_probability

  • Glossary of probability and statistics
  • parameter, such as a population mean, defined as an interval with a lower bound and an upper bound. The precise values of these bounds are calculated from a

    Glossary of probability and statistics

    Glossary_of_probability_and_statistics

  • Birthday problem
  • Probability of shared birthdays

    and let the complementary event B be that of a group of k people contains at least two people who share a birthday. Then the probabilities P(A) and P(B)

    Birthday problem

    Birthday problem

    Birthday_problem

  • Metalog distribution
  • Continuous probability distribution

    belief-based probability representations. Because belief-based probabilities can take on any shape and may have natural bounds, probability distributions

    Metalog distribution

    Metalog distribution

    Metalog_distribution

  • Independent School Entrance Examination
  • American school entrance exam

    four options presented. On the Upper and Middle Levels there are 40 questions to be answered in 20 minutes. On the Lower Level there are 34 questions to

    Independent School Entrance Examination

    Independent_School_Entrance_Examination

  • Elitzur–Vaidman bomb tester
  • Quantum mechanics thought experiment

    through the mirror and travel along the "lower path" inside the box, or be reflected at a 90-degree angle and travel along the box's "upper path". The bomb

    Elitzur–Vaidman bomb tester

    Elitzur–Vaidman bomb tester

    Elitzur–Vaidman_bomb_tester

  • Chebyshev's inequality
  • Bound on probability of a random variable being far from its mean

    Paley–Zygmund inequality gives a lower bound on tail probabilities, as opposed to Chebyshev's inequality which gives an upper bound. Applying it to the square

    Chebyshev's inequality

    Chebyshev's_inequality

  • Gamma distribution
  • Probability distribution

    In probability theory and statistics, the gamma distribution is a versatile two-parameter family of continuous probability distributions. The exponential

    Gamma distribution

    Gamma distribution

    Gamma_distribution

  • Choquet integral
  • Subadditive or superadditive integral

    and capacities. In imprecise probability theory, the Choquet integral is also used to calculate the lower expectation induced by a 2-monotone lower probability

    Choquet integral

    Choquet_integral

  • Glicksberg's theorem
  • certain games have a minimax value. If A and B are Hausdorff compact spaces, and K is an upper semicontinuous or lower semicontinuous function on A × B {\displaystyle

    Glicksberg's theorem

    Glicksberg's_theorem

  • Mills ratio
  • In probability, a theory

    Analysis: Techniques for Censored and Truncated Data. New York: Springer. p. 27. ISBN 0-387-95399-X. "Upper & lower bounds for the normal distribution

    Mills ratio

    Mills_ratio

  • Growth function
  • Convergence of Relative Frequencies of Events to Their Probabilities". Theory of Probability & Its Applications. 16 (2): 264. doi:10.1137/1116025. This

    Growth function

    Growth_function

  • Rate function
  • Probability function

    deviation principle quantifies the asymptotic probability of rare events for a sequence of probabilities. A rate function is also called a Cramér function

    Rate function

    Rate_function

  • Entropy (information theory)
  • Average uncertainty in variable's states

    '10', and 'D' as '11'. However, if the probabilities of each letter are unequal, say 'A' occurs with 70% probability, 'B' with 26%, and 'C' and 'D' with

    Entropy (information theory)

    Entropy_(information_theory)

  • Imprecise Dirichlet process
  • Bayesian nonparametric model of probability distributions

    _{G_{0}\in \mathbb {P} }\int f\,dG_{0}=\sup f,} the lower (upper) bound is obtained by a probability measure that puts all the mass on the infimum (supremum)

    Imprecise Dirichlet process

    Imprecise_Dirichlet_process

  • Additive disequilibrium and z statistic
  • Student

    tail probability is 1 −  P {\displaystyle \mathbb {P} } (y ≤ z). Because normal distributions are symmetric, the upper and lower tail probabilities will

    Additive disequilibrium and z statistic

    Additive_disequilibrium_and_z_statistic

  • Cumulative distribution function
  • Probability that random variable X is less than or equal to x

    of probabilities and address the cumulative probability for each potential range of X and Y, and here is the example: given the joint probability mass

    Cumulative distribution function

    Cumulative distribution function

    Cumulative_distribution_function

  • Otsu's method
  • In computer vision and image processing

    calculates mean μ upper [ 1 ] {\displaystyle \mu _{\text{upper}}^{[1]}} of pixels above η 1 {\displaystyle \eta _{1}} and mean μ lower [ 1 ] {\displaystyle

    Otsu's method

    Otsu's method

    Otsu's_method

  • Turán's brick factory problem
  • On minimizing crossings in bicliques

    given by the Zarankiewicz bound. Closing the gap between this lower bound and the upper bound remains an open problem. If edges are required to be drawn

    Turán's brick factory problem

    Turán's brick factory problem

    Turán's_brick_factory_problem

  • LU decomposition
  • Type of matrix factorization

    analysis and linear algebra, lower–upper (LU) decomposition or factorization factors a matrix as the product of a lower triangular matrix and an upper triangular

    LU decomposition

    LU_decomposition

  • Deletion channel
  • Communications channel where bits may be dropped without notice

    expression[citation needed]. Several upper and lower bounds are known. Mitzenmacher, Michael (2009), "A survey of results for deletion channels and related synchronization

    Deletion channel

    Deletion_channel

  • Reciprocal distribution
  • Statistical distribution

    are the parameters of the distribution, which are the lower and upper bounds of the support, and ln {\displaystyle \ln } is the natural log. The cumulative

    Reciprocal distribution

    Reciprocal distribution

    Reciprocal_distribution

  • Exponential distribution
  • Probability distribution

    prediction gives probabilities that are perfectly calibrated, for any underlying true parameter values. Perfectly calibrated probabilities have the property

    Exponential distribution

    Exponential distribution

    Exponential_distribution

  • Broken stick problem
  • Problem in geometric probability

    In geometric probability, the broken stick problem asks for the probability that one can form a triangle from the three parts of a line segment that has

    Broken stick problem

    Broken stick problem

    Broken_stick_problem

  • Range coding
  • Entropy coding method

    symbols and their probabilities, a range coder produces a space-efficient stream of bits to represent these symbols and, given the stream and the probabilities

    Range coding

    Range_coding

  • Randomised decision rule
  • with probabilities p 1 , . . . p h {\displaystyle p_{1},...p_{h}} respectively. Alternatively, a randomised decision rule may assign probabilities directly

    Randomised decision rule

    Randomised_decision_rule

  • Private simultaneous message passing
  • {\displaystyle PSM^{k}(f)} . There is a large gap between the best upper and lower bounds on the PSM model. For every function, it is known that the communication

    Private simultaneous message passing

    Private_simultaneous_message_passing

  • Maximum entropy probability distribution
  • Probability distribution that has the most entropy of a class

    where the positive constants C and r can be determined by the requirements that the sum of all the probabilities must be 1 and the expected value must be

    Maximum entropy probability distribution

    Maximum_entropy_probability_distribution

  • Evidence lower bound
  • Lower bound on the log-likelihood of some observed data

    and we want to find its true distribution p ∗ {\displaystyle p^{*}} . This would allow us to generate data by sampling, and estimate probabilities of

    Evidence lower bound

    Evidence_lower_bound

  • Busy beaver
  • Concept in theoretical computer science

    also impose a lower limit on growth rates, as well as upper and lower bounds on rates of convergence. In 1964 Milton Green developed a lower bound for the

    Busy beaver

    Busy beaver

    Busy_beaver

  • Mnemonic major system
  • Mnemonic technique for memorizing long strings of numbers

    Hexaflexagons, Probability Paradoxes, and the Tower of Hanoi. In this, Gardner traces the history of the system back to similar systems of Pierre Hérigone and Richard

    Mnemonic major system

    Mnemonic_major_system

  • Solomonoff's theory of inductive inference
  • Mathematical theory

    The sum S of the probabilities of all programs must be exactly equal to one (as per the definition of probability) thus the probabilities must roughly decrease

    Solomonoff's theory of inductive inference

    Solomonoff's_theory_of_inductive_inference

  • Probability bounds analysis
  • Mathematical method of risk analysis

    probabilities without dependence assumptions. Bounding probabilities has continued to the present day (e.g., Walley's theory of imprecise probability

    Probability bounds analysis

    Probability_bounds_analysis

  • Schramm–Loewner evolution
  • Concept in probability theory

    with black, and the lower and right side with white. Then color the other hexagons “white” or “black” independently with equal probability 1/2. There is

    Schramm–Loewner evolution

    Schramm–Loewner evolution

    Schramm–Loewner_evolution

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