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lying a low-pass anti-aliasing filter with a cutoff frequency of 40 Hz and then downsampling by a factor of 10. A zero-phase, fourth-order, low-pass Butterworth filter with a cutoff frequency of 1 Hz was then applied to the kinematic and EEG data. The cutoff frequency was determined experimentally with infl
e sent from the apparatus containing the push buttons to the Neuroscan and Optotrak systems for off-line synchronization of EEG and kinematic data. Signal pre-processing. For computational efficiency and to match the sampling rate of the kinematic data, the EEG data were decimated from 1 kHz to 100 Hz
al. 2003). Signals from each EEG electrode were decimated by a 149 factor of 5 (to 100 liz), then filtered with a zero-phase, 3rd order, band-pass Butterworth filter 150 (0.1 — 2 Hz) and normalized by subtracting their mean and dividing by their standard deviation 151 (Bradbeny et al. 2010). Kinematic d
e polynomial model as implemented in the Matlab's loess function with a span 141 (percentage of the total number of data points) of 10%. 142 143 Signal preprocessing. Figure I shows our decoding methodology. All the data analysis, decoder 144 design and cross-validation procedures were performed of
The best decoding results were obtained when both the MEG and kinematic data were subsequently filtered with a zero-phase. fourth-order, low-pass Butterworth filter with a cutoff frequency of 15 Hz. The data for each phase of the task were pre-processed separately. Decoding model In the subsequent analy
pre-exposure and zero. IDE in pre-exposure and early-exposure. IDE in pre-exposure and late-exposure. and IDE in pre-exposure and post- exposure. Signal pre-processing Data from each MEG sensor were first standardized according to Eq. ( I ): S„[t] = salt] gn for all n from I to N ( 1) Slk where
t al. 2003). Signals from each EEG electrode were decimated by a 149 factor of 5 (to 100 Hz), then filtered with a zero-phase, 3rd order, band-pass Butterworth filter 150 (0.1 - 2 Hz) and normalized by subtracting their mean and dividing by their standard deviation 151 (Bradberry et al. 2010). Kinematic
e polynomial model as implemented in the Matlab's loess function with a span 141 (percentage of the total number of data points) of 10%. 142 143 Signal preprocessing. Figure 1 shows our decoding methodology. All the data analysis, decoder 144 design and cross-validation procedures were performed of
5000 2 ohms / 50 Hz 29 169 30 184 31 203 Amplifier Filters: 32 "200' 227 Amplifier Low-Pass Filter: 33 254 State-variable, 12 dB/octave Butterworth or 24 dB/octave 34 290 Linkwitz-Riley with continuously variable cutoff frequency 35 337 selection from 50 - 500 Hz (defeatable). 36 392 Inf
ith less than 16 '80" 81 1% THD + Noise (2014z -20 kHz) 17 85 300W AMS x 1@ 4 ohms 18 88 19 93 500W RMS x 1 @ ohms 20 '12 o'clock" 97 Signal to Noise Ratio: 21 102 >87 dB referred to rated power 22 107 (A-weighted, 20 Hz-20 kHz noise bandwidth) 23 113 >67 dB referred to 1W 24 "1
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