Maintenance
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# tocID <- "FND-STA-Probability_distribution.R"
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#
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# ---------------------------------------------------------------------------- #
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# PATIENCE ... #
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# Do not yet work wih this code. Updates in progress. Thank you. #
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# boris.steipe@utoronto.ca #
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# ---------------------------------------------------------------------------- #
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#
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# Purpose: A Bioinformatics Course:
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# R code accompanying the FND-STA-Probability_distribution unit.
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#
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# Version: 1.3
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# Version: 1.4
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#
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# Date: 2017 10 - 2019 01
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# Date: 2017-10 - 2020-09
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# Author: Boris Steipe (boris.steipe@utoronto.ca)
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#
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# Versions:
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# 1.4 2020 Maintenance
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# 1.3 Change from require() to requireNamespace(),
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# use <package>::<function>() idiom throughout,
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# 1.2 Update set.seed() usage
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@ -37,20 +33,20 @@
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#TOC>
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#TOC> Section Title Line
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#TOC> -----------------------------------------------------------------------------
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#TOC> 1 Introduction 52
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#TOC> 2 Three fundamental distributions 115
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#TOC> 2.1 The Poisson Distribution 118
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#TOC> 2.2 The uniform distribution 172
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#TOC> 2.3 The Normal Distribution 192
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#TOC> 3 quantile-quantile comparison 233
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#TOC> 3.1 qqnorm() 243
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#TOC> 3.2 qqplot() 309
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#TOC> 4 Quantifying the difference 326
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#TOC> 4.1 Chi2 test for discrete distributions 361
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#TOC> 4.2 Kullback-Leibler divergence 452
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#TOC> 4.2.1 An example from tossing dice 463
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#TOC> 4.2.2 An example from lognormal distributions 586
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#TOC> 4.3 Kolmogorov-Smirnov test for continuous distributions 629
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#TOC> 1 Introduction 54
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#TOC> 2 Three fundamental distributions 117
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#TOC> 2.1 The Poisson Distribution 120
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#TOC> 2.2 The uniform distribution 174
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#TOC> 2.3 The Normal Distribution 194
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#TOC> 3 quantile-quantile comparison 235
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#TOC> 3.1 qqnorm() 245
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#TOC> 3.2 qqplot() 311
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#TOC> 4 Quantifying the difference 328
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#TOC> 4.1 Chi2 test for discrete distributions 363
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#TOC> 4.2 Kullback-Leibler divergence 454
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#TOC> 4.2.1 An example from tossing dice 465
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#TOC> 4.2.2 An example from lognormal distributions 588
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#TOC> 4.3 Kolmogorov-Smirnov test for continuous distributions 631
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#TOC>
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#TOC> ==========================================================================
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@ -167,10 +163,10 @@ set.seed(NULL)
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# Add these values to the plot
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y <- numeric(26) # initialize vector with 26 slots
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y[as.numeric(names(t)) + 1] <- t # put the tabled values there (index + 1)
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points(midPoints, y, pch = 21, cex = 0.7, bg = "firebrick")
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points(midPoints - 0.55, y, type = "s", col = "firebrick")
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legend("topright",
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legend = c("poisson distribution", "samples"),
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pch = c(22, 21),
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legend = c("theoretical", "simulated"),
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pch = c(22, 22),
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pt.bg = c("#E6FFF6", "firebrick"),
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bty = "n")
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@ -230,7 +226,7 @@ for (i in 1:length(v)) {
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v[i] <- mean(sample(x, 77))
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}
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hist(v, breaks = 20, col = "#F8DDFF")
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hist(v, breaks = 20, col = "#F8DDFF", freq = FALSE)
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# The outcomes all give normal distributions, regardless what the details of our
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# original distribution were!
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