posted 06-01-2012 11:58 PM
More info:A Fast Fourier Transform (FFT) plot of the frequency spectrum of the EDA plots. The horizontal axis shows frequencies from 0 to 1hz, while the vertical axis shows the strength or valume of data at each frequency.
EDA 1 is manual EDA, and is unfiltered raw data as converted from the analog circuit to digital data. You can see a large increase in the strength of the very low frequencies below .05hz. There is an even more massive increase in the strength of signals at about .01hz - this is the descending noise in the manual EDA of some individuals. You can also see that there is a lot less activity over .5 hz and a much flatter response as the data approach 1hz. In the plot you can see the descending pattern that Dawson et al 2000 and Boucsein 1992 describe as a well known phenomena for some individuals. If you are used to seeing EDA that doesn't descend, then it is very likely that the data are being managed on your behalf. The present data were selected precisely because of the descending pattern - to study it. The descending trend is actually very low frequency noise. That descending noise is not from the system - it is a known phenomena in psychophysiology. Human skin, attached to the human nervous system, does not seem to behave exactly the same as dummy resistors.
EDA2 is the same data passed through a fairly strong filter chain of low-pass (smoothing) and high pass filter at .8hz. The high pass filter is Y = X-X' + Y' * Ycoef where Y is each output data point, X is the current input data point * Xcoef, X' is the previous value of X, and Y' is the previous output data point. This is an Infinite Impulse Response filter (IIR) that continuously carries forward some small portion of each data point. Xcoef and Ycoef are coefficients that are calculated to provide the .8hz filter cutoff at the given sampling rate. Because frequency data is a function of angular momentum, coefficients will be different at different sampling rates. Note the difference in vertical scale for FFT plot 2.
EDA 3 is a high pass filter with a cutoff frequency of .05hz. You can see that even though frequencies under .05hz are filtered (reduced), the data in this frequency range was so strong in the raw data that these are still the strongest frequencies in the spectrum. As Ted Todd indicated, EDA 3 tends to look a lot like some of the good digital EDA that is available to field examiners today.
EDA 4 is similar to the detrended EDA data in the LX Software. This version of the filter works by starting at zero and allowing all upward activity (indicative of sympathetic autonomic activation) to plot normally without any filtering. When the data are not ascending the data are assisted to recenter at the zero baseline with a recentering coefficient. Data is permitted to descend to the zero baseline and held at the baseline. At the onset of any additional upward activity the data are plotted again without any filtering. In this way, all upward (sympathetic) segments will be plotted with exact correspondence to the manual EDA data. The difference between detrended and manual EDA data is that all reactions will begin at the zero baseline, unless they begin at a point that has not yet fully descended to the baseline.
EDA 5 was an attempt to improve the characteristics of EDA 2, by changing the filter coefficients to achieve a 1hz cuttoff. EDA 5 has less less noise at the baseline (actually low frequency noise, but us examiners probably consider it higher frequency electrodermal activity). Like EDA 2, EDA 5 has a prominent rebound after the data are recentered following the large reaction. Engineers call this "ringing," while examiners call it rebound. It is like a sprinter with so much momentum that he runs past the finish line, and then has to return. The problem with this filtering artifact is that examiners may tend to regard any upward activity as indicative of sympathetic nervous system activation, while upward activity in the rebound or ringing segment is a filtering artifact and not sympathetic activity. Like EDA 2, the FFT plot for EDA 5 shows a lot of activity over .1hz. The vertical scale for FFT plot 5 is different than others and similar to the scale of FFT plot 2.
EDA 6 is an attempt to reduce the ringing/rebounding in EDA 2 and EDA 5 by changing the high pass cutoff frequency to .1hz. You can still see a lot of activity below .05 - that is probably the activity we are actually looking for in the reactions we score. The FFT plot for EDA 6, like EDA 3 and EDA 4, shows the relative reduction of activity over .1hz compared to the low frequency activity that we want.
The point in all this is to show that the same raw EDA signal can be processed to different advantages. Some are easier to use than others. Strong filters can attenuate duration substantially. It is also possible to develop EDA data that recenters automatically, maintains differences in response duration, and does not introduce exessive ringing/rebounding.
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