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Artificial Intelligence
Version 1.0
Drop me a mail: rushdecoder@yahoo.com
Find me on web: http://rushdishams.googlepages.com
Your group: http://groups.google.com/group/csebatchesofrushdi
Two gambles
 we bet on a head turning up when we toss a coin that is
known to be fair
 we bet on the outcome of a fight between the world's
greatest boxer and the world's greatest wrestler.
2RS, CSE@KUET
Why DST
 If we have absolutely no information about the coin, in
probability theory,
 we will assume that it would be 50% head and 50% tail
 we know the coin is fair, so we know for a fact that
 it would be 50% head and 50% tail.
 Therefore, in the two different scenarios,
 we arrive at the same conclusion.
 How we present total ignorance in probability theory
becomes a problem.
3RS, CSE@KUET
Why DST
 In Dempster–Shafer Theory,
 for the ignorance scenario,
 the belief of Head and the belief of Tail would be 0.
 For the fair coin scenario,
 the belief of Head would be 0.5, the belief of Tail would also
be 0.5.
4RS, CSE@KUET
Formalism
5RS, CSE@KUET
Formalism
6RS, CSE@KUET
Formalism
7RS, CSE@KUET
Effects of conflict (Low Conflict)
 Suppose that one doctor believes a patient has
 either a brain tumor — with a probability of 0.99
 or meningitis — with a probability of only 0.01.
 A second doctor also believes the patient has
 a brain tumor — with a probability of 0.99
 and believes the patient suffers from concussion — with
a probability of only 0.01.
 If we calculate m (brain tumor) with Dempster’s
rule, we obtain m(brain tumor)=Bel (brain tumor)=1
8RS, CSE@KUET
Effects of conflict (High Conflict)
 Suppose that one doctor believes
 a patient has either meningitis with a probability of
0.99
 or a brain tumor with a probability of only 0.01.
 A second doctor believes
 the patient suffers from concussion with a probability of
0.99
 and also believes the patient has a brain tumor with a
probability of only 0.01.
 If we calculate m (brain tumor) with Dempster’s
rule, we obtain m(brain tumor)=Bel (brain tumor)=1
9RS, CSE@KUET
Belief and Plausibility
 Shafer's framework allows for belief about propositions
to be represented as intervals, bounded by two
values, belief (or support) and plausibility:
belief ≤ plausibility.
10RS, CSE@KUET
Belief and Plausibility
 Suppose we have a belief of 0.5 and a plausibility of 0.8
for a proposition, say “the cat in the box is dead.” This
means that we have evidence that allows us to state
strongly that the proposition is true with a confidence
of 0.5. However, the evidence contrary to that
hypothesis (i.e. “the cat is alive”) only has a confidence
of 0.2. The remaining mass of 0.3 (the gap between the
0.5 supporting evidence on the one hand, and the 0.2
contrary evidence on the other) is “indeterminate,”
11RS, CSE@KUET
Belief and Plausibility
12RS, CSE@KUET
Belief and Plausibility
13RS, CSE@KUET
Belief and Plausibility
14RS, CSE@KUET
Belief and Plausibility
15RS, CSE@KUET
Belief and Plausibility
16RS, CSE@KUET
Belief and Plausibility
17RS, CSE@KUET
Belief and Plausibility
18RS, CSE@KUET
Belief and Plausibility
19RS, CSE@KUET
Belief and Plausibility
20RS, CSE@KUET
Belief and Plausibility
21RS, CSE@KUET
22RS, CSE@KUET
23RS, CSE@KUET
24RS, CSE@KUET
25RS, CSE@KUET
26RS, CSE@KUET
27RS, CSE@KUET
28RS, CSE@KUET
References
 Wikipedia, http://en.wikipedia.org/wiki/Belief_functi
ons
29RS, CSE@KUET
Stole few slides from
 Miguel Garcia Remesal, mgremesal@fi.upm.es
30RS, CSE@KUET

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Belief function