• ...y:ECE302Spring2013Boutin]] [[Category:ECE]] [[Category:ECE302]] [[Category:probability]] [[Category:problem solving]] [[Category:conditional probability]]
    1 KB (175 words) - 11:45, 28 January 2013
  • ...Category:probability]] [[Category:problem solving]] [[Category:conditional probability]] =Conditional Probability Problem=
    1 KB (212 words) - 12:34, 27 January 2013
  • ...probabilities can be used to obtain the probability of false alarm and the probability of missed detection in a detection experiment. **[[Practice_Question_Monty_Hall_ECE302S13Boutin|Use Conditional Probability to explain the solution of the Monty Hall Problem]]
    2 KB (336 words) - 08:08, 25 January 2013
  • = [[:Category:Problem solving|Practice Problem on]] Conditional Probability = ...oncept of conditional probability to explain why switching door leads to a probability of success equal to 2/3.
    7 KB (1,241 words) - 13:49, 13 February 2013
  • Invent a problem related to conditional probability and/or independence and solve it. Then post your problem and solution on a [[Category:probability]]
    3 KB (489 words) - 10:10, 4 February 2013
  • ...Category:probability]] [[Category:problem solving]] [[Category:conditional probability]] =Practice Problem on Probability ( [[ECE302]] )=
    2 KB (279 words) - 12:39, 26 January 2013
  • '''Conditional Probability''' One dice is rolled two separate times. Find the probability that the dice lands on an even number both times, and the sum of the two ro
    1 KB (143 words) - 19:18, 27 January 2013
  • ...Category:probability]] [[Category:problem solving]] [[Category:conditional probability]] [[Category:independence]] (a) Assuming that we have an equal probability of sampling a pixel from each image (ie <math style='inline'>P(im_1) = P(im
    5 KB (779 words) - 19:36, 27 January 2013
  • ...y:ECE302Spring2013Boutin]] [[Category:ECE]] [[Category:ECE302]] [[Category:probability]] [[Category:problem solving]] [[Category:conditional probability]]
    1 KB (181 words) - 11:47, 28 January 2013
  • ...[Category:probability]] [[Category:problem solving]][[Category:conditional probability]]
    770 B (129 words) - 08:10, 28 January 2013
  • ...int_1_ECE302_Spring2012_Boutin|invented a problem]] related to conditional probability and/or independence and solved it. We are inviting you to go over [[Bonus_p = Link to pages with student-created problems on conditional probability and/or independence =
    2 KB (361 words) - 11:13, 28 January 2013
  • ...degree". We subsequently finished illustrating the concept of conditional probability for discrete random variables. We then covered the concept of independent d
    2 KB (321 words) - 11:12, 15 February 2013
  • ...suming that the problems are posed in probabilistic terms and all relevant probability values are known (It is important to note that in reality its not always li ...bility ''P(x<sub>1</sub>)'' that the next card is diamonds, and some prior probability ''P(x<sub>2</sub>)'' that it is spades, and both probabilities sum up to 1
    5 KB (844 words) - 23:32, 28 February 2013
  • ...states exactly how costly each chosen action is, and is used to convert a probability determination into a decision. Cost functions enables us to look at situati ...<sub>j</sub>'', therefore by using Bayes formula we can find the posterior probability ''P''(''x<sub>j</sub>''|'''Y'''):
    5 KB (893 words) - 16:27, 1 March 2013
  • ...ariables. We finished the lecture by giving the definition of conditional probability density function and illustrating it with an example. ::[[Practice_Question_probability_meeting_occurs_ECE302S13Boutin|Compute the probability that a meeting will occur]]
    2 KB (324 words) - 13:11, 5 March 2013
  • [[Category:conditional density function]] = [[:Category:Problem_solving|Practice Problem]]: What is the conditional density function=
    1 KB (157 words) - 11:59, 26 March 2013
  • [[Category:conditional density function]] = [[:Category:Problem_solving|Practice Problem]]: What is the conditional density function=
    1,022 B (148 words) - 12:00, 26 March 2013
  • [[Category:conditional density function]] = [[:Category:Problem_solving|Practice Problem]]: What is the conditional density function=
    2 KB (299 words) - 09:17, 27 March 2013
  • ...niform distribution on a circle of radius r. We also saw the definition of conditional density when the condition is an event B (instead of the event "random vari ...ice_Question_find_conditional_ellipse_ECE302S13Boutin|Find the conditional probability density function (again)]]
    3 KB (350 words) - 11:24, 6 March 2013
  • *[[Practice_Question_probability_meeting_occurs_ECE302S13Boutin|Compute the probability that a meeting will occur]] ...ractice_Question_find_conditional_pdf_ECE302S13Boutin|Find the conditional probability density function]]
    2 KB (340 words) - 03:37, 27 March 2013
  • [[Category:conditional probability]] <pre>keyword: probability, Bayes' Theorem, Bayes' Rule </pre>
    4 KB (649 words) - 13:08, 25 November 2013
  • [[Category:probability]] What is the probability that the meeting will occur?
    3 KB (559 words) - 07:02, 22 March 2013
  • ...on Theory, showing how conditional probabilities are used to determine the probability of a particular event given that we know the prior probabilities. For this ...an or not. Without the information about the length of the last names, the probability of a student being African would always be 0.4, but with the added feature,
    3 KB (415 words) - 18:34, 22 March 2013
  • *[[Practice_Question_probability_meeting_occurs_ECE302S13Boutin|Compute the probability that a meeting will occur]] ...ractice_Question_find_conditional_pdf_ECE302S13Boutin|Find the conditional probability density function]]
    2 KB (333 words) - 18:02, 2 April 2013
  • ...nbsp;&nbsp;&nbsp;&nbsp;Discriminant functions are used to find the minimum probability of error in decision making problems. In a problem with feature vector '''y ...ub>'' being the state of nature, and ''P''(''w<sub>j</sub>'') is the prior probability that nature is in state ''w<sub>j</sub>''. If we take p('''Y'''|''w<sub>i</
    5 KB (844 words) - 05:43, 13 April 2013
  • [[Category:probability]] *[[ECE600_F13_probability_spaces_mhossain|Probability Spaces]]
    2 KB (227 words) - 12:10, 21 May 2014
  • [[ECE600_F13_Conditional_probability_mhossain|Next Topic: Conditional Probability]] [[Category:probability]]
    20 KB (3,448 words) - 12:11, 21 May 2014
  • [[ECE600_F13_probability_spaces_mhossain|Previous Topic: Probability Spaces]]<br/> [[Category:probability]]
    6 KB (1,023 words) - 12:11, 21 May 2014
  • [[ECE600_F13_Conditional_probability_mhossain|Previous Topic: Conditional Probability]]<br/> [[Category:probability]]
    9 KB (1,543 words) - 12:11, 21 May 2014
  • [[ECE600_F13_rv_conditional_distribution_mhossain|Next Topic: Conditional Distributions]] [[Category:probability]]
    15 KB (2,637 words) - 12:11, 21 May 2014
  • [[Category:probability]] <font size= 3> Topic 7: Random Variables: Conditional Distributions</font size>
    6 KB (1,109 words) - 12:11, 21 May 2014
  • [[ECE600_F13_rv_conditional_distribution_mhossain|Previous Topic: Conditional Distributions]]<br/> [[Category:probability]]
    9 KB (1,723 words) - 12:11, 21 May 2014
  • [[Category:probability]] ==Conditional Expectation==
    8 KB (1,474 words) - 12:12, 21 May 2014
  • [[Category:probability]] ...math>_Y</math> or pmf p<math>_Y</math> when Y = g(X), expectation E[g(X)], conditional expectation E[g(X)|M], and characteristic function <math>\Phi_X</math>. We
    8 KB (1,524 words) - 12:12, 21 May 2014
  • [[Category:probability]] <font size= 3> Topic 15: Conditional Distributions for Two Random Variables</font size>
    6 KB (1,139 words) - 12:12, 21 May 2014
  • [[Category:probability]] <font size= 3> Topic 16: Conditional Expectation for Two Random Variables</font size>
    4 KB (875 words) - 12:13, 21 May 2014
  • [[Category:probability]] * The axioms of probability
    14 KB (2,241 words) - 10:42, 22 January 2015
  • ...it is used to classify continuously valued data. Then we will present the probability of error that results from using Bayes rule. When Bayes rule is used the resulting probability of error is the smallest possible error, and therefore becomes a very impor
    13 KB (2,062 words) - 10:45, 22 January 2015
  • ...ath>P(B)</math>. By the definition of the conditional probability, a joint probability of <math>A</math> and <math>B</math>, <math>P(A, B)</math>, is the product ...hese are what we already know. With these information, we can say that the probability that the person who he had a conversation with was a woman is
    19 KB (3,255 words) - 10:47, 22 January 2015
  • In class we discussed Bayes rule for minimizing the probability of error. Our goal is to generalize this rule to minimize risk instead of probability of error.
    12 KB (1,810 words) - 10:46, 22 January 2015
  • ...information provided by the training data to help determine both the class-conditional densities and the priori probabilities. ...th>x_1, x_2, ... , x_n</math> drawn independently according to the unknown probability density <math>p(x)</math>.
    8 KB (1,268 words) - 08:31, 29 April 2014
  • ...side should be divided by Prob(x) according to the property of conditional probability. ii) The vertical axis of Fig. 2 is just labeled “histogram.” I would s
    2 KB (259 words) - 12:40, 2 May 2014
  • ...variable which means <math>\theta' = w_{i}</math> is same as a posteriori probability <math>P(w_{i}|x').</math> If sample sizes are big enough, it could be assum ...lity of error as <math>P(e|x)</math>. Using this the unconditional average probability of error which indicates the average error according to training samples ca
    14 KB (2,313 words) - 10:55, 22 January 2015
  • ...on the observation on above equations, it can be concluded that both class-conditional densities and the priori could be obtained based on the training data. ...<math>\theta</math> to be a vector (random variable). More specifically, a probability function given a class condition of D and a parameter vector of <math>\thet
    10 KB (1,625 words) - 10:51, 22 January 2015
  • ...tions defined in the normal way, which is correct. As one might guess, the probability distributions that are used to map samples to classes are not always of imm ...ut a substantial amount of information about the distribution of data (and conditional distributions of data belonging to each class) it is near impossible to do
    16 KB (2,703 words) - 10:54, 22 January 2015
  • ...of the data. Instead, it takes the data as given and tries to maximize the conditional density (Prob(class|data)) directly. ...the probability. We want to say that given a hair length is 10 inches, the probability of the person being a female is close to 1.
    9 KB (1,540 words) - 10:56, 22 January 2015
  • ...that illustrates Bayes rule and how it can be used to update or revise the probability. Bayes Rule is an important rule in probability theory that allows to update or revise our theories when new evidence is gi
    7 KB (1,106 words) - 10:42, 22 January 2015
  • First recall that the joint probability density function of <math>(\mathbf X,\theta)</math> is the mapping on <math Next recall that the (marginal) probability density function f of <math>X</math> is given by
    10 KB (1,600 words) - 10:52, 22 January 2015
  • ...variable which means <math>\theta' = w_{i}</math> is same as a posteriori probability <math>P(w_{i}|x').</math> If sample sizes are big enough, it could be assum ...lity of error as <math>P(e|x)</math>. Using this the unconditional average probability of error which indicates the average error according to training samples ca
    14 KB (2,323 words) - 04:54, 1 May 2014
  • ...variable which means <math>\theta' = w_{i}</math> is same as a posteriori probability <math>P(w_{i}|x').</math> If sample sizes are big enough, it could be assum ...lity of error as <math>P(e|x)</math>. Using this the unconditional average probability of error which indicates the average error according to training samples ca
    14 KB (2,340 words) - 17:24, 12 May 2014

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Alumni Liaison

Correspondence Chess Grandmaster and Purdue Alumni

Prof. Dan Fleetwood