I am having some heartburn with this. I am not sure this is accurate. About a year ago, a good friend and colleague said to me "Well, I think all decision making comes down to probabilities...". I reserved judgment, but at the time disagreed. Now a year later, and several probability classes later, I see truth in his statement.This probability of judgment differs from the probability investigated in studying statistical method." .........
"No one, surely, makes a probable judgment when he can make a certain judgment; yet how can the probable be known to approach the certain when the certain is unknown?"
Let me apply to latent prints:
Once we make an ID, it's an ID, right? Once we are in John's "White" area of sufficiency, it's an ID, it's a unique match, and that's that. It's all the same confidence.
What about this. Let's say you have a clear full latent fingerprint (100+ minutiae) that you have ID'd. That's the same confidence and strength as a small, fragmentary latent print with 10 minutiae, medium clarity, a tiny bit of L3D, but overall we are talking about a 10 point ID with medium to low quality, that is also identified. Nothing special about either. Garden variety IDs. And you believe that both are solid, good, upstanding IDs.
If you ID'd both of these, then in theory, according to this profession, your confidence should be identical for both, right? BECAUSE they are ID's...same confidence...it's an ID.
So here's the rub: If I hold a gun to your head and say: Pick one of these ID's. If you got the ID wrong, I blow your brains out. I guarantee, 100% of us will pick the perfect, clear full latent print.
But if the confidence was the exact same for both, it shouldn't matter. Should be roughly 50-50. Half should pick the full print, half would pick the low quantity print.
Now try the same scenario, but instead of a full print (100+) vs. a low quantity (10) ID, your choice is between a full print (100+) vs. another full-print (100+) ID. In this case, I suspect, it will be roughly 50-50. i.e. it wouldn't matter.
In other words, even in the areas of certainty (the white), there actually still shades of grey. It's all shades of grey and shades of grey are associated with a probabilistic approach. Certainty is never attained, just approximated closer and closer, until the leap of faith that is taken, is infinitely small.
The leap of faith (if it can be measured) is tied to the confidence and directly to the probability of error.
g.