knitr::opts_chunk$set( collapse = TRUE, comment = "#>", fig.path = "man/figures/README-", out.width = "100%" )
The goal of FastRPA is to speed up the interpretation time of root length measurement data.
Manually selecting, organizing and analysing data of potentially thousands of root measurements are time consuming. FastRPA enables a semi-automatic solution, enabling the user to select root length measurements from the multiple output file of FastIDR imageJ tool, thereby centralizing data from numerous data files. This package was developed using R version 4.1.1 (2021-08-10
, Platform: x86_64-apple-darwin17.0 (64-bit)
and Running under: macOS Big Sur 11.4
You can install the development version of FastRPA like so:
require("devtools") devtools::install_github("ErikEnsminger/FastRPA", build_vignettes = TRUE) library("FastRPA")
Shiny app:
FastRPA::runFastRPA()
ls("package:FastRPA") data(package = "FastRPA")
Look into the vignettes for a specific example process flow:
browseVignettes("FastRPA")
An overview of the pacakge is illustrated below.
FastRPA contains 3 functions: filterData, analyseRootData, and createRootBarG. \n filterData is the first function in the process. As input for filterData the user must specify a column index of the root measurements to be extracted, the .csv input file (Fig.1 A.i. and Fig.1 A.ii.) , an output file, and the Treatment type used on the roots.It will allow the user to select different Root length measurements and the corresponding Gene Lines from a user defined .csv files. analyseRootData takes in an input file (prefferably the output file from filterData Fig. 1B), the control Treatment, and an output file. analyseRootData will then based on the indciated controlTreatment normalize each of the treatment data and output the data to the desired output file (Fig. 1C).
createRootBarG takes in an input file (the output file from analyseRootData (Fig.1C)). createRootBarG_ creates a bar plot of the specified treatments and their corresponding gene lines (Fig. 1.D).
An overview of the package R functions illustrated below in Figure 1.:
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