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tl;dr
- many analyses in the social sciences require many R packages
jmv
makes these common analyses available from one R packagejmv
can be used from jamovi, a graphical statistical spreadsheet, making it super-accessible
introducing jmv
There are many tremendously useful R packages for the social sciences (and similar fields), such as car
, afex
vcd
, etc. Although running basic analyses (such as t-tests or ANOVA) with these packages is very straight forward, it is typically necessary to perform a number of supplementary analyses to accompany them; post-hoc tests, effect-size calculations, bias-corrections, and assumption checks. These additional tests often require the use of many additional R packages, and can make reasonably standard analyses quite time-consuming to perform. For example, in the book Discovering Statistics Using R by Andy Field (a popular textbook in the social sciences), the chapter on ANOVA alone recommends the use of 7 packages.
jmv
simplifies this whole process by bringing all of these packages together and makes doing the following analyses with their most common supplementary tests, corrections and assumption checks as easy as possible:
- Descriptive statistics
- T-Tests
- ANOVA
- ANCOVA
- Repeated Measures ANOVA
- Non-parametric ANOVAs
- Correlation
- Linear Regression
- Contingency Tables
- Proportion Tests
- Factor Analysis
and coming soon:
- Logistic Regression
- Log-linear Regression
jmv
aims to make all common statistical tests taught at an undergraduate level available from a single package.
An ANOVA
Let’s begin with a simple, familiar analysis – an ANOVA. In this example we use the ToothGrowth
dataset from R, and explore whether different food supplements and their dosage affect how much a guinea pig’s teeth grow. We’ll specify len
to be the dependent variable, and supp
and dose
to be the factors.
library('jmv') data('ToothGrowth') jmv::anova(ToothGrowth, dep = 'len', factors = c('supp', 'dose'))
## ## ANOVA ## ## ANOVA ## ─────────────────────────────────────────────────────────────────────── ## Sum of Squares df Mean Square F p ## ─────────────────────────────────────────────────────────────────────── ## supp 205 1 205.4 15.57 < .001 ## dose 2426 2 1213.2 92.00 < .001 ## supp:dose 108 2 54.2 4.11 0.022 ## Residuals 712 54 13.2 ## ───────────────────────────────────────────────────────────────────────
This produces what should be a familiar ANOVA table. You have likely seen something like this in R before, though perhaps not as nicely formatted.
Where jmv
really comes into its own, is with additional options. In the following example we will perform the same analysis, but additionally requesting effect-size, post-hoc tests, homogeneity of variances tests, descriptive statistics, and a descriptives plot:
library('jmv') data('ToothGrowth') jmv::anova(ToothGrowth, dep = 'len', factors = c('supp', 'dose'), effectSize = 'eta', postHoc = c('supp', 'dose'), plotHAxis = 'dose', plotSepLines = 'supp', descStats = TRUE, homo = TRUE)
## ## ANOVA ## ## ANOVA ## ──────────────────────────────────────────────────────────────────────────────── ## Sum of Squares df Mean Square F p η² ## ──────────────────────────────────────────────────────────────────────────────── ## supp 205 1 205.4 15.57 < .001 0.059 ## dose 2426 2 1213.2 92.00 < .001 0.703 ## supp:dose 108 2 54.2 4.11 0.022 0.031 ## Residuals 712 54 13.2 ## ──────────────────────────────────────────────────────────────────────────────── ## ## ## ASSUMPTION CHECKS ## ## Test for Homogeneity of Variances (Levene's) ## ──────────────────────────────────────────── ## F df1 df2 p ## ──────────────────────────────────────────── ## 1.94 5 54 0.103 ## ──────────────────────────────────────────── ## ## ## POST HOC TESTS ## ## Post Hoc Comparisons - supp ## ──────────────────────────────────────────────────────────────────────────── ## supp supp Mean Difference SE df t p-tukey ## ──────────────────────────────────────────────────────────────────────────── ## OJ - VC 3.70 0.938 54.0 3.95 < .001 ## ──────────────────────────────────────────────────────────────────────────── ## ## ## Post Hoc Comparisons - dose ## ───────────────────────────────────────────────────────────────────────────── ## dose dose Mean Difference SE df t p-tukey ## ───────────────────────────────────────────────────────────────────────────── ## 0.5 - 1 -9.13 1.15 54.0 -7.95 < .001 ## - 2 -15.50 1.15 54.0 -13.49 < .001 ## 1 - 2 -6.37 1.15 54.0 -5.54 < .001 ## ───────────────────────────────────────────────────────────────────────────── ## ## ## Descriptives ## ─────────────────────────────────────── ## supp dose N Mean SD ## ─────────────────────────────────────── ## OJ 0.5 10 13.23 4.46 ## OJ 1 10 22.70 3.91 ## OJ 2 10 26.06 2.66 ## VC 0.5 10 7.98 2.75 ## VC 1 10 16.77 2.52 ## VC 2 10 26.14 4.80 ## ───────────────────────────────────────
As can be seen, jmv
can provide many additional tests and statistics relevant to the main tests, but with far less effort.
You can explore additional options for the jmv
ANOVA here, and the other tests and their available options here.
jamovi integration
jmv
is also useable from the jamovi statistical spreadsheet. jamovi makes a range of analyses accessible to a broader audience by making them available from a familiar, spreadsheet user-interface. jamovi can also make the underlying R code for each analysis available, making it easy for people to learn R, and transition to R scripting if they like.
Here is exactly the same analysis as above, having been performed in jamovi.
summing up
jmv
makes a whole suite of common analyses from the social sciences very easy to performjamovi
makes these even easier to perform
jmv is available from CRAN
jamovi is available from www.jamovi.org
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