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Principals of Digital Signal Recording. How do we represent a continuously variable signal digitally? Sampling – Sampling rate – number of measurements.

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Presentation on theme: "Principals of Digital Signal Recording. How do we represent a continuously variable signal digitally? Sampling – Sampling rate – number of measurements."— Presentation transcript:

1 Principals of Digital Signal Recording

2 How do we represent a continuously variable signal digitally? Sampling – Sampling rate – number of measurements per unit time – Sampling depth or quantization – number of gradations by which the measurement can be recorded

3 How do we represent a continuously variable signal digitally? Sampling – What would be the advantage to higher sampling rates?

4 How do we represent a continuously variable signal digitally? Sampling – What would be the advantage to higher sampling rates? Nyquist limit

5 How do we represent a continuously variable signal digitally? Sampling – What would be the advantage to higher sampling rates? Nyquist limit Aliasing – What would be the disadvantage? Data size Compute time

6 How do we represent a continuously variable signal digitally? Sampling – What would be the advantage to greater sampling depth? Finer resolution – What would be the disadvantage? Data size Possibly compute time

7 How do we represent a continuously variable signal digitally? Sampling – A note about data size and compute time: New data size = increase in quantization x number of samples x number of electrodes!

8 Filters used in EEG

9 What is a filter?

10 Filters let some “stuff” through and keep other “stuff” from getting through – What do we want to let through? – What do we want to filter out?

11 What is a filter? The goal of filtering is to improve the signal to noise ratio – Can the filter add signal?

12 Different Kinds of Filters Low-Pass (High-Cut-Off) High-Pass (Low-Cut-Off) Band-Pass Notch Each of these will have a certain “slope”

13 How do Filters Work? Notionally: – Transform to frequency domain – Mask some parts of the spectrum – Transform back to time domain

14 Are There Any Drawbacks? Yes Filters necessarily distort data – Amplitude distortion – Latency distortion Forward/backward/zero-phase

15 Recommendations Should you filter? – Yes, when necessary to reveal a real signal Problem: how do you know it’s “real” – No, always look at the unfiltered data first What filters should you use? – Depends on your situation (e.g. what EEG band are you interested in? Do you have 60Hz line noise?) – General rule: less aggressive filters are less distorting


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