Comments (3)
Another way to do this:
Consider two graphs, DependentConfidis (DC) and IndependentConfidis (IC)
DC can construct an IC that uses beliefs as sources. DC can determine beliefs by examining the correlation of sources.
Another note:
The number of beliefs is (ideally) a function of the number of questions but there can't be more beliefs than sources, because each source is a superset of beliefs. Each belief maps to a set of "correct" questions. Each source has a probability of predicting a belief. The number of beliefs can be adapted to achieve the highest accuracy.
from confidis.
Another method:
At the time of question confidence computation, compute the correlation between sources via agreement/(total both answered)
(not sure how to handle low total both answered). If the correlation is above threshold, don't use.
Extension: Use the correlation to weight the contribution to the confidence. This gets a bit hairy with Bayes rule, but is possible to do in a theoretically sound way. That said, correlations will be based off limited data.
from confidis.
Ok so in a non-independent mode one can compute the confidence of an answer using:
Where A and B are two sources. It could be expanded to more sources, but it's not clear how you could handle low-data situations.
This is better than the fully independent solution (below) because it handles correlations using historical data.
1 - (1 - P(correct|A))(1 - P(correct|B))
from confidis.
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