The frame problem is the problem of finding adequate collections of axioms for a viable description of a robot environment.
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The frame problem is the problem of finding adequate collections of axioms for a viable description of a robot environment.
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Later, the term acquired a broader meaning in philosophy, where it is formulated as the Frame problem of limiting the beliefs that have to be updated in response to actions.
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Frame problem is that specifying only which conditions are changed by the actions does not entail that all other conditions are not changed.
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Frame problem is that one such frame axiom is necessary for every pair of action and condition such that the action does not affect the condition.
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In other words, the problem is that of formalizing a dynamical domain without explicitly specifying the frame axioms.
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Solution proposed by McCarthy to solve this problem involves assuming that a minimal amount of condition changes have occurred; this solution is formalized using the framework of circumscription.
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Solution to the frame problem given in the fluent calculus is to specify the effects of actions by stating how a term representing the state changes when the action is executed.
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Frame problem can be thought of as the problem of formalizing the principle that, by default, "everything is presumed to remain in the state in which it is".
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Frame problem rule allows descriptions of arbitrary memory outside the footprint of the code to be added to a specification: this enables the initial specification to concentrate only on the footprint.
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Since domains are expressed in these languages rather than directly in logic, the frame problem only arises when a specification given in an action description logic is to be translated into logic.
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