Combining the binomial theorem with probabilty

Topics: probability, binomial probability

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Mathematics

Topic: Probability

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Gaussian Random Process

Topic: probability

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Mathematics

favoritefavoritefavoritefavoritefavorite ( 2 reviews )

Topic: Probability

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Aug 6, 2016
08/16

by
smee kamchann

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មេរៀនប្រូបាប៊ីលីតេសម្រាប់សិស្សវិទ្យាស្ថានបច្ចេកវិទ្យាកម្ពុជា ឆ្នាំទី២

Topic: Probability

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This course focuses on Modeling, quantification, and analysis of uncertainty by teaching random variables, simple random processes and their probability distributions, Markov processes, limit theorems, elements of statistical inference, and decision making under uncertainty. This course extends the discrete probability learned in the discrete math class. It focuses on actual applications, and places little emphasis on proofs. A problem set based on identifying tumors using MRI (Magnetic...

Topic: probability

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probability for engineers

Topic: probability

Using the counting techniques to solve probability problems

Topic: probability

Title from cover

Topic: PROBABILITY.

Using our counting techniques to solve probability problems.

Topic: probability

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Probability paradox

Topic: Probability

London School of Hygiene & Tropical Medicine Library & Archives Service

Topic: Probability

An introduction to probability and some basic theory.

Topic: probability

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Oct 6, 2015
10/15

by
Tovey, Craig A.

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Title from cover

Topic: PROBABILITY.

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Lecture 10 &11

Topic: Probability

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Notes for probability and statistics

Topic: Probability

Putting the different ideas together in order to solve probability problems

Topic: probability

Introducing the terms and basic ideas of probabiolity

Topic: probability

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Probability-Project dumped with WikiTeam tools.

Topics: wiki, wikiteam, wikispaces, Probability-Project, probability-project,...

Using the counting techniques of pemutations and combinations to solve probability problems

Topic: probability

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Dec 31, 2019
12/19

by
Ali Binazir

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This photo is an infographic showing the chance of you being alive. It calculates the odds that a certain sperm cell would meet a certain egg cell and create you, with many complications that make the odds of you being alive almost zero. The image looks messed up, but downloading it or clicking on it will fix the issue

Topic: Probability

Using tree diagrams to list the sample space.

Topic: probability

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Staticstics Basics docs

Topic: Probability

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Nov 18, 2015
11/15

by
Florentin Smarandache

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In this paper one generalizes the classical probability and imprecise probability to the notion of “neutrosophic probability” in order to be able to model Heisenberg’s Uncertainty Principle of a particle’s behavior, Schrödinger’s Cat Theory, and the state of bosons which do not obey Pauli’s Exclusion Principle (in quantum physics). Neutrosophic probability is close related to neutrosophic logic and neutrosophic set, and etymologically derived from “neutrosophy”.

Topics: imprecise probability, neutrosophic probability, neutrosophic logic

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Nov 18, 2015
11/15

by
F. Smarandache

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In this paper one generalizes the classical probability and imprecise probability to the notion of “neutrosophic probability” in order to be able to model Heisenberg’s Uncertainty Principle of a particle’s behavior, Schrödinger’s Cat Theory, and the state of bosons which do not obey Pauli’s Exclusion Principle (in quantum physics). Neutrosophic probability is close related to neutrosophic logic and neutrosophic set, and etymologically derived from “neutrosophy”.

Topics: imprecise probability, neutrosophic probability, neutrosophic logic

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Apr 22, 2014
04/14

by
shaunteaches

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A collection of worked examples and statistics and probability

Topics: ccss, statistics and probability, probability, statistics

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In this paper we introduce a new type of classical set called the neutrosophic classical set. After given the fundamental definitions of neutrosophic classical set operations, we obtain several properties, and discussed the relationship between neutrosophic classical sets and others. Finally, we generalize the classical probability to the notion of neutrosophic probability. This kind of probability is necessary because it provides a better representation than classical probability to uncertain...

Topics: Neutrosophic Probability, Neutrosophic Set, Probability Theory

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Nov 14, 2013
11/13

by
Erik Demaine

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Topics: Maths, Statistics and Probability, Probability, Mathematics

Source: http://www.flooved.com/reader/1568

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Nov 14, 2013
11/13

by
Charles E. Leiserson

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Abstract: This tutorial teaches dynamic multithreaded algorithms using a Cilk-like [11, 8, 10] model. The material was taught in the MIT undergraduate class 6.046 Introduction to Algorithms as two 80-minute lectures. The style of the lecture notes follows that of the textbook by Cormen, Leiserson, Rivest, and Stein [7], but the pseudocode from that textbook has been �Cilki�ed� to allow it to describe multithreaded algorithms. The �rst lecture teaches the basics behind multithreading,...

Topics: Maths, Statistics and Probability, Probability, Mathematics

Source: http://www.flooved.com/reader/1567

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Jun 29, 2018
06/18

by
Kartick Adhikari; Nanda Kishore Reddy

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We study the hole probabilities of the infinite Ginibre ensemble ${\mathcal X}_{\infty}$, a determinantal point process on the complex plane with the kernel $\mathbb K(z,w)= \frac{1}{\pi}e^{z\bar w-\frac{1}{2}|z|^2-\frac{1}{2}|w|^2}$ with respect to the Lebesgue measure on the complex plane. Let $U$ be an open subset of open unit disk $\mathbb D$ and ${\mathcal X}_{\infty}(rU)$ denote the number of points of ${\mathcal X}_{\infty}$ that fall in $rU$. Then, under some conditions on $U$, we show...

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1604.08363

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Jun 29, 2018
06/18

by
Xiaofeng Xue; Yu Pan

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In this paper we are concerned with the contact process with random recovery rates and edge weights on complete graph with $n$ vertices. We show that the model has a critical value which is inversely proportional to the product of the mean of the edge weight and the mean of the inverse of the recovery rate. In the subcritical case, the process dies out before a moment with order $O(\log n)$ with high probability as $n\rightarrow+\infty$. In the supercritical case, the process survives at a...

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1607.07933

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Jun 26, 2018
06/18

by
Charles-Edouard Bréhier; Ludovic Goudenège; Loic Tudela

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The Adaptive Multilevel Splitting algorithm is a very powerful and versatile iterative method to estimate the probability of rare events, based on an interacting particle systems. In an other article, in a so-called idealized setting, the authors prove that some associated estimators are unbiased, for each value of the size n of the systems of replicas and of resampling number k. Here we go beyond and prove these estimator's asymptotic normality when h goes to infinity, for any fixed value of...

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1501.01399

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Jun 27, 2018
06/18

by
Yuhong Xu

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A complex notion of backward stochastic differential equation (BSDE) is proposed in this paper to give a probabilistic interpretation for linear first order complex partial differential equation (PDE). By the uniqueness and existence of regular solutions to complex BSDE, we deduce that there exists a unique classical solution $\{\mathbb{U}(t,x)$ to complex PDE and $\{\mathbb{U}(t,x)$ is analytic in $x$ for each $t$. Thus we extend the well known real Feynman-Kac formula to a complex version. It...

Topics: Mathematics, Probability

Source: http://arxiv.org/abs/1505.03590

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Jun 28, 2018
06/18

by
Luis H. R. Alvarez E.; Pekka Matomäki

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We consider the problem of representing the value of singular stochastic control problems of linear diffusions as expected suprema. Setting the value accrued from following a standard reflection policy equal with the expected value of a unknown function at the running supremum of the underlying is shown to result into a functional equation from which the unknown function can be explicitly derived. We also consider the stopping problem associated with the considered singular stochastic control...

Topics: Mathematics, Probability

Source: http://arxiv.org/abs/1508.02854

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Jun 30, 2018
06/18

by
Richard Arratia; Fred Kochman

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Billingsley's theorem (1972) asserts that the Poisson--Dirichlet process is the limit, as $n \to \infty$, of the process giving the relative log sizes of the largest prime factor, the second largest, and so on, of a random integer chosen uniformly from 1 to $n$. In this paper we give a new proof that directly exploits Dickman's asymptotic formula for the number of such integers with no prime factor larger than $n^{1/u}$, namely $\Psi(n,n^{1/u}) \sim n \rho(u)$, to derive the limiting joint...

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1401.1553

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Jun 27, 2018
06/18

by
Tomas Kojar

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In this survey we explore the salient connections made between Brownian motion, symmetrization and complex analysis in the last 60 years starting with Kakutani's paper (1944) equating harmonic measure and exit probability. To exemplify these connections we will survey the techniques used in the literature to prove isoperimetric results for exit probabilities and Riesz capacities.

Topics: Mathematics, Probability

Source: http://arxiv.org/abs/1505.01868

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Jun 27, 2018
06/18

by
Jaakko Lehtomaa

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This note studies the asymptotic properties of the variable $$Z_d:=\frac{X_1}{d}|\{X_1+X_2=d\},$$ as $d\to \infty$. Here $X_1$ and $X_2$ are non-negative i.i.d. variables with a common twice differentiable density function $f$. General results concerning the distributional limits of $Z_d$ are discussed with various examples. Eventual log-convexity or log-concavity of $f$ turns out to be the key ingredient that determines how the variable $Z_d$ behaves. As a consequence, two surprising...

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1504.08118

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Jun 27, 2018
06/18

by
Alexander Zeifman; Yacov Satin; Evsey Morozov; Ruslana Nekrasova; Andrey Gorshenin

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We consider a Markovian single-server retrial queueing system with a constant retrial rate. Conditions of null ergodicity and exponential ergodicity for the correspondent process, as well as bounds on the rate of convergence are obtained.

Topics: Mathematics, Probability

Source: http://arxiv.org/abs/1506.01468

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Jun 28, 2018
06/18

by
Nikolai Dokuchaev

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We consider inference of the parameters of the diffusion term for Cox-Ingersoll-Ross and similar processes with a power type dependence of the diffusion coefficient from the underlying process. We suggest some original pathwise estimates for this coefficient and for the power index based on an analysis of an auxiliary continuous time complex valued process generated by the underlying real valued process. These estimates do not rely on the distribution of the underlying process and on a...

Topics: Mathematics, Probability

Source: http://arxiv.org/abs/1506.05627

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Jun 28, 2018
06/18

by
Pietro Siorpaes

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We present several applications of the pathwise Burkholder-Davis-Gundy (BDG) inequalities. Most importantly we prove them for cadlag semimartingales and a general function $\Phi$, and use this to derive BDG inequalities (non-pathwise ones) for the Bessel process of order $\alpha\geq 1$ and for martingales stopped at $\tau$, with $\tau$ in a well studied class of random times.

Topics: Mathematics, Probability

Source: http://arxiv.org/abs/1507.01302

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Jun 28, 2018
06/18

by
Alexander Marynych

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Let $X_1, X_2,\ldots$ be random elements of the Skorokhod space $D(\mathbb{R})$ and $\xi_1, \xi_2, \ldots$ positive random variables such that the pairs $(X_1,\xi_1), (X_2,\xi_2),\ldots$ are independent and identically distributed. The random process $Y(t):=\sum_{k \geq 0}X_{k+1}(t-\xi_1-\ldots-\xi_k)1_{\{\xi_1+\ldots+\xi_k\leq t\}}$, $t\in\mathbb{R}$, is called random process with immigration at the epochs of a renewal process. Assuming that the distribution of $\xi_1$ is nonlattice and has...

Topics: Mathematics, Probability

Source: http://arxiv.org/abs/1509.07321

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Jun 28, 2018
06/18

by
Junping Li; Lina Zhang

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IIn this paper, we consider an M^X/M/c queue with state-dependent control at idle time and catastrophes. Properties of the queues which terminate when the servers become idle are firstly studied. Recurrence, equilibrium distribution and equilibrium queue-size structure are studied for the case of resurrection and no catastrophes. All of these results and the first effective catastrophe occurrence time are then investigated for the case of resurrection and catastrophes. In particular, we can...

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1512.05033

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Jun 30, 2018
06/18

by
David R. Baños; Giulia Di Nunno; Hannes Haferkorn; Frank Proske

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We consider systems with memory represented by stochastic functional differential equations. Substantially, these are stochastic differential equations with coefficients depending on the past history of the process itself. Such coefficients are hence defined on a functional space. Models with memory appear in many applications ranging from biology to finance. Here we consider the results of some evaluations based on these models (e.g. the prices of some financial products) and the risks...

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1701.06155

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Jun 30, 2018
06/18

by
Joseph Najnudel

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In our monograph with B. Roynette and M. Yor, we construct a sigma-finite measure related to penalisations of different stochastic processes, including the Brownian motion in dimension 1 or 2, and a large class of linear diffusions. In the last chapter of the monograph, we define similar measures from recurrent Markov chains satisfying some technical conditions. In the present paper, we give a classification of these measures, in function of the minimal Martin boundary of the Markov chain...

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1411.2024