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| library(rpsychi) | |
| # Function to display the possible ranges of the F or t statistic from a one- or two-way ANOVA. | |
| f_range <- function (m, s, n, title=FALSE, show.t=FALSE, dp.p=-1, labels=c()) { | |
| m.ok <- m | |
| if (class(m.ok) == "matrix") { | |
| func <- ind.twoway.second | |
| useF <- c(3, 2, 4) | |
| default_labels <- c("col F", "row F", "inter F") | |
| } |
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| # Find words (in a dictionary file) that are made up of other words run together. | |
| # e.g.: "deliberating" = "deli" + "berating" | |
| # e.g.: "categorising" = "cat" + "ego" + "rising" | |
| # By Nick Brown (nicholasjlbrown@gmail.com), June 2025. | |
| # Some parameters. I hope their meaning is reasonably obvious. | |
| min.split.words <- 2 | |
| max.split.words <- 3 | |
| shortest.single.word <- 3 | |
| longest.single.word <- 8 |
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| # Simulation of BMI values from Figure 1 of Rizk et al. 10.1016/j.fertnstert.2004.07.960 | |
| exact.rnorm <- function(n, m, sd) { | |
| x <- rnorm(n) | |
| x <- (x - mean(x)) / sd(x) # standardize to mean 0, sd 1 | |
| x <- x * sd + m # rescale to target mean and sd | |
| return(x) | |
| } | |
| # Mean and SD of height and weight from Table 1 |
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| # Compare multiple correlations to see if they are similar. | |
| # See http://home.ubalt.edu/ntsbarsh/business-stat/opre504.htm#rmulticorr | |
| # By Nick Brown (nicholasjlbrown@gmail.com), September 2022. Licence: CC-0. | |
| r_to_z <- function (r) { | |
| (log(1 + r) - log(1 - r)) / 2 | |
| } | |
| many_corr <- function (vec.z, vec.n) { | |
| tot1 <- 0 |
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| # Demonstration of chi-square distribution from chi-square tests under the null | |
| # By Nick Brown, February 2022. | |
| # Licence: CC-0 | |
| set.seed(2) | |
| df.range <- 1:6 # range of DFs for which to generate plots | |
| loops <- 10000 # number of cases to generate (more gives better precision) | |
| N <- 5000 # range of numbers in tables |
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| # Matta et al., 10.1001/jamainternmed.2021.6454 | |
| # See Altman, 2011, 10.1136/bmj.d2304 for calculation of z-scores | |
| # See https://en.wikipedia.org/wiki/Fisher%27s_method#Relation_to_Stouffer's_Z-score_method for Stouffer's method | |
| eTable7 <- data.frame(name="", N=0, OR.m6=0.0, CIlo.m6=0.00, CIhi.m6=0.00, OR.m7=0, CIlo.m7=0.00, CIhi.m7=0.00) | |
| eTable7 <- rbind(eTable7, c("Sleep problems", 54, 0.76, 0.42, 1.36, 0.92, 0.51, 1.67)) | |
| eTable7 <- rbind(eTable7, c("Joint pain", 35, 1.38, 0.69, 2.73, 1.40, 0.64, 3.03)) | |
| eTable7 <- rbind(eTable7, c("Back pain", 38, 1.58, 0.80, 3.09, 1.24, 0.60, 2.55)) | |
| eTable7 <- rbind(eTable7, c("Digestive track problems", 29, 0.61, 0.27, 1.35, 1.16, 0.50, 2.49)) |
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| # Matta et al., 10.1001/jamainternmed.2021.6454 | |
| # Table 2 | |
| n.s0b0 <- 25271 | |
| n.s0b1 <- 461 | |
| n.s1b0 <- 638 | |
| n.s1b1 <- 453 | |
| symptoms <- list( |
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| # Code to analyse Table 1 from some articles about the use of anti-androgens to treat Covid-19. | |
| # By Nick Brown, October 2021. | |
| # Licence: CC-0. | |
| # See https://steamtraen.blogspot.com/2021/10/applying-john-carlisles-table-1.html | |
| # Compute the chi-square p value for a given analysis modality (see the blog post). | |
| mychi <- function (s1, s2, n1, n2, analysis) | |
| { | |
| mat <- matrix(c(s1, (n1 - s1), s2, (n2 - s2)), ncol=2) |
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| # Simple demonstration of mean absolute correlation with random data. | |
| # By Nick Brown, February 2020. License: CC-0. | |
| library(ggplot2) | |
| set.seed(1) | |
| iter <- 1000 | |
| # Create data frame to contain correlation results, excluding CI (which is a list) | |
| ct.names <- names(cor.test(1:3, 3:1)) # little hack: correlation is perfect, so no CI |
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| # Reanalysis of Laird et al. (2020) https://pubmed.ncbi.nlm.nih.gov/32603576/ | |
| # By Nick Brown, January 2021. | |
| # Licence: CC-0. | |
| # Laird et al. did not state how they went from four (Italy) or three (Spain) measurements | |
| # of Vitamin D levels to a single figure. | |
| # When I calculate the unweighted mean of their samples, this seems to correspond to the | |
| # Y-axis values in their figure 1, but I have included the relevant numbers from their | |
| # Table 1 here to allow a weighted average to be calculated. |
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