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Reasoning Under Uncertainty Questions and Answers

Answer: D

Viterbi finds the sequence maximising the joint probability, which is not the same as taking the most likely state at each step independently, since the latter may produce a sequence with zero probability of occurring. The forward algorithm gives the sequence probability and the Baum Welch algorithm estimates parameters. That a sequence of individually best choices need not be the best sequence is a general point about joint optimisation worth recognising.

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Answer: A

Each step's most likely state may be reachable only through a transition of very low or zero probability from its predecessor, so the assembled sequence may be impossible. Viterbi optimises the whole sequence jointly and avoids that. The two coincide only in special cases. Optimising a whole structure rather than its parts independently is a distinction that recurs throughout structured prediction and it is worth having a concrete example of.

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Answer: B

Representing the belief state by a population of weighted samples, propagating them through the transition model and reweighting by the observation, handles continuous and non-linear models that exact methods cannot. Resampling concentrates the population where the probability is. Outlier removal, physical simulation and exactness are different notions. Approximating a distribution by a sample, when no closed form exists, is a technique whose generality is its main attraction. Reading the definition literally, rather than recalling a formula, is the reliable route through questions of this shape.

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Answer: C

Without resampling almost all the weight concentrates on a single particle and the effective sample size collapses, a failure called degeneracy. Drawing a new population in proportion to the weights restores diversity where the probability actually is. Drift, growth and negative weights are different or impossible. A failure mode in which a population representation quietly reduces to a single member is worth watching for in any sampling scheme.

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Answer: D

Certainty factors attached ad hoc numbers to rules and combined them by formulas chosen for convenience rather than derived from any axioms. They worked adequately in small systems and behaved oddly as systems grew, which is what drove the field towards probability. They are not probabilities, and frequency and authorship are different notions. A scheme adopted because it seemed reasonable, and abandoned when its behaviour could not be justified, is instructive about why foundations matter.

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Answer: A

The combination formulas implicitly assumed independences that the rule base did not satisfy, so conclusions could be badly wrong in ways nobody could predict or diagnose. Probability makes those assumptions explicit and derives its rules from axioms about consistent belief. Speed, expressiveness and elicitation burden are not the reason. Replacing a scheme that works by luck with one that works by construction is worth doing even when the second demands more of the modeller.

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Answer: B

The theory distinguishes belief committed to a proposition from belief merely not committed against it, so ignorance is represented separately from disbelief. Its combination rule behaves surprisingly when sources conflict strongly. Probability combination, evidence gathering and continuity are different notions. A formalism motivated by a genuine distinction that probability handles differently is worth knowing about, even where probability has prevailed.

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Answer: C

Knowing nothing about a coin is treated differently from knowing it is fair, whereas both give a probability of one half. Whether that difference should be represented in the formalism or in a distribution over parameters is the substance of the disagreement with the Bayesian position. Interpretation, reliability and continuity are separate issues. An objection resting on what a formalism cannot distinguish is answerable either by extending it or by showing the distinction unnecessary, and both replies have been made.

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Answer: D

Fuzzy logic addresses vagueness, where a man of a certain height is partly tall, rather than uncertainty about a definite fact. That is a different phenomenon from probability, and confusing the two produces a great deal of fruitless argument. Belief, second order probability and defeasibility are separate notions. Distinguishing vagueness in the predicate from uncertainty about the world is the first step in deciding which formalism a problem requires.

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Answer: A

Whether a definite man of definite height counts as tall is a question about the word, not about the world, and no amount of evidence resolves it. A probability that he is tall would presuppose a sharp boundary and uncertainty about which side he falls. Arithmetic, normalisation and application area are consequences or incidental. Identifying which kind of imperfection in knowledge a problem exhibits is what selects the right formalism rather than the fashionable one.

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