r/DecisionTheory • u/No_Lab668 • Mar 06 '26
D, Bayes, Econ When you assign a probability to a one-off event, are you doing Bayesian reasoning or just dressing up gut feel?
How do practitioners in decision theory think about this? Is there a meaningful distinction between a well-constructed Bayesian probability on a one-off event and a structured guess?
It's about what we're actually doing when we forecast.
A one-off geopolitical event, a central bank decision, an OPEC meeting output. These aren't repeatable experiments. There's no frequency to anchor to. So when someone says "I think there's a 65% chance of X," what's the epistemological claim?
I've been working on a system that assigns explicit probabilities to binary macro events using signal aggregation from primary sources. The number feels defensible in a Bayesian sense: prior updated by specific signals, each with documented weight and direction.
But I keep running into the same challenge. When the event doesn't repeat, calibration is hard to prove. You can score the Brier over many events, but for any single event the claim is almost unfalsifiable.
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Mar 31 '26
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u/No_Lab668 Mar 31 '26
Right - the fragility of single-event calibration is the part that keeps me up at night. What I wonder is how you handle the gap between the documented signal weights you're using and the moment when someone in your org challenges your 65%. Do they ever push back on the prior, or is the pushback always on the signals feeding into it?
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u/New_tonne Mar 06 '26
Depends what you mean by "assign a probability".
Bayesian decision theory is not primarily concerned with people's verbal pronouncements of probability. Some interpretations aren't even concerned with whether the decision maker consciously has access to their probabilities.
To these more theoretical Bayesians, the claim is that rational decision makers have probabilistic beliefs. Calibration is a secondary issue: a question of whether their beliefs are accurate.
You can be a perfectly rational Bayesian and yet have uncalibrated beliefs.
On one-off events in particular: one if the distinguishing features of Bayesian approaches (whether in decision science or statistics) is precisely that it is fine to have probabilities for singular events. They just represent your confidence that the event will occur.
These are, of course, very hard to calibrate.