TSTagger
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A MATLAB function named TSTagger has been written to facilitate assigning volumes from a time series to a particular condition for supervised learning in a neural network. The function has no return value, but instead writes a series of .csv files. Each row in the .csv file represents an event from the time series. The input patterns are the median values from each column of the time series within a 5-second window following the event onset.
function TSTagger(varargin) Isolate TimeSeries data associated with each condition in a .mat runtime file Mandatory arguments: condition: a cell array of condition codes matching values in the condition column tr: scan interval (E.g. 2.047) dat: a cell array of structs: {dat.expinfo, dat.mat}, where expinfo comes from the PsychToolBox runtime .mat files, and mat is a (usually) normalized timepoints x regions matrix of BOLD data generated by the gettimecourses.sh BASH script Optional arguments: duration: a scalar indicating the number of volumes for each event (default: 1) volumes_dropped: number of INITIAL volumes dropped (i.e., volumes from the start of the run), either as a single value or else as a vector of numbers. If a single value is provided, it will be applied to all paired data files, otherwise the values will be applied to the corresponding dat argument cell precision: input values will be rounded to PRECISION decimal places (default: 3) jitter: n vectors will be generated for each event, where each element vector is randomly selected from the lower quartile, median or upper quartile of values within the window. (default: 1 - only 1 vector using the median is generated for each event) jitter_p: jittered vectors will have jitter_p proportion of values randomly replaced with the lower and upper quartile value. (default: 0.1, where 0.05 are replaced by lower, and 0.05 are replaced by upper) bias: when jittering, the lower and upper quartile values will be pulled towards the median value with a weighting of bias:1. (default: 2, meaning that each jittered value is weighted 2:1 in favour of the median)