00:01
So this problem is looking at a study, i guess, with some data from multiple states in 1960 and looking at crime rates and education.
00:15
And they notice that there is a strong connection, one of the analysis results said there is a strong connection with education and crime and the idea that higher levels of education are corresponding to higher levels of crime.
00:31
And the potential problems with this, there's a list of concerns, right, that can happen.
00:38
It's under a section called critical evaluation.
00:40
So as you're looking at samples and analyzing, there's some cautions, right, to make sure, and to make sure you're aware of possible biases or other issues that might come up based on your data.
00:53
So one of those things is the idea of causality.
00:56
So causality is a big idea in statistics, and the idea that, two variables, right, or two different ideas can be related without one causing or influencing the other, right? so it's possible, like in this data that we see that as crime is, when crime is high, education is also high, right? it's possible that those things are related, right? meaning that they're both high values, but not necessarily make the conclusion that one is actually causing or influencing the other.
01:32
One, right? and then this kind of lays into the second idea, which is confounding.
01:37
And confounding is the idea that there's a lot of different factors.
01:42
So unless you've gone through the steps in your study to make sure that you've eliminated some other possible variables and that you can make this conclusion, there's just there's just too many other variables, right? so if we're thinking about crime rate an education, right? there's a lot of other variables that could influence education versus the crime level, right? so if i think about a community and i'm looking at these things, right, i don't necessarily know if i'm looking at the crime level...