| Tomatometer | Total | % |
|---|---|---|
| Certified-Fresh | 3,259 | 18.4 |
| Fresh | 6,844 | 38.7 |
| Rotten | 7,565 | 42.8 |
POLS 3220: How to Predict the Future
Learn how to estimate conditional probability
Introduce a common approach used by successful forecasters: balancing Inside View and Outside View.
Show how all this connects to a central problem in statistics: the bias-variance tradeoff.
Will the movie Digger be “Certified Fresh” by Rotten Tomatoes?
Discuss: How would you go about this prediction? What would be the first piece of information that you research?
Inside View: Focus on the details of the case at hand.
Outside View: Ignore the details of the case at hand. Focus on what happened previously with similar cases.
Most people naturally gravitate towards the Inside View (Kahneman and Lovallo 1993), but the best forecasters combine both approaches!
| Tomatometer | Total | % |
|---|---|---|
| Certified-Fresh | 3,259 | 18.4 |
| Fresh | 6,844 | 38.7 |
| Rotten | 7,565 | 42.8 |
This base rate is a useful starting point.
What’s the problem with this approach? Why not stop there?
The pure Outside View yields a biased prediction, because it doesn’t incorporate any information about the case in question.
More details about the movie Digger should help us refine our prediction.
How far should we take this???

The “Inside View” is very confident about Digger. English-language films directed by Alejandro Iñárritu are always Certified Fresh.
What’s the problem with this approach?

What is the chance that he just got lucky?
With only three data points, we cannot claim with confidence that Iñárritu’s next English-language movie is guaranteed to be Certified Fresh.
It could be that his movies are guaranteed hits.
But he also could have gotten lucky.
In all likelihood, the evidence reflects some combination of skill and luck.
On one end of the spectrum (pure Outside View), we have a biased but precise prediction.
On the opposite end (pure Inside View), we have an less-biased but highly uncertain prediction.
The truth probably lies somewhere in the middle.
The “art” of forecasting is learning how to balance this tradeoff. How much should you weigh the Outside View vs. the Inside View?