WEBVTT 00:00:00.000 --> 00:00:01.520 align:middle line:90% 00:00:01.520 --> 00:00:05.280 align:middle line:84% [INAUDIBLE] is a quantitative method 00:00:05.280 --> 00:00:08.160 align:middle line:84% and we must use statistics, right? 00:00:08.160 --> 00:00:10.990 align:middle line:84% Absolutely, and depending on your research question, 00:00:10.990 --> 00:00:13.420 align:middle line:84% there are a lot of different choices to choose from. 00:00:13.420 --> 00:00:17.320 align:middle line:90% OK, so which is the best? 00:00:17.320 --> 00:00:20.460 align:middle line:84% I'm not sure it's correct to frame it in terms of one 00:00:20.460 --> 00:00:22.352 align:middle line:90% being better than the other. 00:00:22.352 --> 00:00:24.810 align:middle line:84% It just depends on what's most appropriate for the question 00:00:24.810 --> 00:00:25.530 align:middle line:90% you're answering. 00:00:25.530 --> 00:00:27.900 align:middle line:84% For example, if you're interested in seeing 00:00:27.900 --> 00:00:30.990 align:middle line:84% how the pupil size differences evolve over time 00:00:30.990 --> 00:00:34.350 align:middle line:84% then you're going to want to use time series analyses. 00:00:34.350 --> 00:00:37.080 align:middle line:84% However, a lot of the time it's more than 00:00:37.080 --> 00:00:41.070 align:middle line:84% sufficient to just average over the entire trial window. 00:00:41.070 --> 00:00:43.260 align:middle line:84% And, in fact, most of the studies since the 1960s 00:00:43.260 --> 00:00:44.805 align:middle line:84% have been doing this sort of thing. 00:00:44.805 --> 00:00:47.610 align:middle line:84% And in those cases, you want to use things like t-tests 00:00:47.610 --> 00:00:49.755 align:middle line:90% or repeated measures ANOVAs. 00:00:49.755 --> 00:00:51.520 align:middle line:90% OK, standard statistics. 00:00:51.520 --> 00:00:52.020 align:middle line:90% Sure. 00:00:52.020 --> 00:00:53.410 align:middle line:90% How would they look like? 00:00:53.410 --> 00:00:55.480 align:middle line:90% Well, I can show you. 00:00:55.480 --> 00:01:00.120 align:middle line:84% So here we've got the raw data that comes right out of the eye 00:01:00.120 --> 00:01:02.090 align:middle line:90% tracker. 00:01:02.090 --> 00:01:05.239 align:middle line:84% And you can see that we've got a column for time, the subject 00:01:05.239 --> 00:01:06.170 align:middle line:90% number, and the trial. 00:01:06.170 --> 00:01:08.640 align:middle line:84% And then we have, obviously, the pupil diameter, 00:01:08.640 --> 00:01:11.130 align:middle line:84% which is going to be very important here. 00:01:11.130 --> 00:01:12.950 align:middle line:84% But, as is, this isn't so useful. 00:01:12.950 --> 00:01:14.690 align:middle line:84% We can't run the statistics on this. 00:01:14.690 --> 00:01:19.190 align:middle line:84% Instead we have to aggregate the data and add our conditions in. 00:01:19.190 --> 00:01:24.730 align:middle line:84% And now I have the average pupil size here in this column. 00:01:24.730 --> 00:01:30.860 align:middle line:84% And then we can run statistics on that, which I've done here. 00:01:30.860 --> 00:01:34.930 align:middle line:84% And as you can see, when we run the ANOVA it gives us 00:01:34.930 --> 00:01:38.570 align:middle line:84% two significant effects, one for this condition called entropy. 00:01:38.570 --> 00:01:42.200 align:middle line:84% And the other for the condition aptly called condition. 00:01:42.200 --> 00:01:43.600 align:middle line:90% OK, that sounds great. 00:01:43.600 --> 00:01:47.740 align:middle line:84% But let's say I'm studying music. 00:01:47.740 --> 00:01:50.770 align:middle line:84% And I want to know what happens to the pupil 00:01:50.770 --> 00:01:54.640 align:middle line:84% at the particular moment during a musical piece. 00:01:54.640 --> 00:01:58.520 align:middle line:84% How should use statistics in that case? 00:01:58.520 --> 00:02:00.190 align:middle line:84% So this is one of the examples of when 00:02:00.190 --> 00:02:02.480 align:middle line:84% you're going to want to use time series analysis. 00:02:02.480 --> 00:02:08.080 align:middle line:84% So here I've plotted the pupil size as it evolves over time. 00:02:08.080 --> 00:02:11.830 align:middle line:84% On this x-axis here, you've got time, pupil size on the y-axis 00:02:11.830 --> 00:02:12.520 align:middle line:90% here. 00:02:12.520 --> 00:02:14.750 align:middle line:84% Different lines represent different conditions. 00:02:14.750 --> 00:02:19.780 align:middle line:84% And as you can see here, we've got within subject 95% 00:02:19.780 --> 00:02:21.130 align:middle line:90% confidence intervals. 00:02:21.130 --> 00:02:23.590 align:middle line:84% And it looks like there might be some differences emerging 00:02:23.590 --> 00:02:25.150 align:middle line:90% within this time window. 00:02:25.150 --> 00:02:26.980 align:middle line:84% And so then, maybe we want to look 00:02:26.980 --> 00:02:31.770 align:middle line:84% at that area for future analysis and statistics. 00:02:31.770 --> 00:02:35.730 align:middle line:84% Great, so we need to be a bit flexible about which 00:02:35.730 --> 00:02:41.040 align:middle line:84% particular kind of statistics applies to a specific study. 00:02:41.040 --> 00:02:44.340 align:middle line:84% Absolutely, statistics are just like a tool kit. 00:02:44.340 --> 00:02:46.920 align:middle line:84% You're not going to use a hammer to screw in a screw, 00:02:46.920 --> 00:02:48.400 align:middle line:90% for example. 00:02:48.400 --> 00:02:51.420 align:middle line:84% You could, but it wouldn't be the best way to do it 00:02:51.420 --> 00:02:52.970 align:middle line:90% Right. 00:02:52.970 --> 00:03:03.000 align:middle line:90%