Planning Flashcards

1
Q

What is a STRIPS operator?

A

It is a combination of three things:

  • Action description: Defines what action does.
  • Precondition. Defines what must be true before action can be used. A conjunction of positive literals.
  • Effect: Defines what is true after using operator. A conjunction of literals (either polarity).
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2
Q

What does a plan consist of?

A
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3
Q

A plan is solution iff it is complete and consistent.

What does it mean by ‘complete’ and ‘consistent’?

A
  • Complete: Each precondition of each step is achieved by another previous step in the solution, and no other step cancels the precondition.
  • Consistent: No contradictions exist in the binding constraints or in the proposed ordering. That is, we don’t bind a variable to multiple distinct constants, and we won’t have loops in casual ordering.
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4
Q

What does it mean by a threat?

How can a planner attempt to fix a threat?

A

A step that might invalidate/clobber a previously achieved precondition is called a threat.

A planner can try to fix a threat by introducing an ordering constraint (promotion/demotion).

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5
Q

How do we construct a planning graph?

A

A planning graph is constructed in levels:

  • Level 0 corresponds to the start state.
  • At each level we keep approximate track of all things that could be true at the corresponding time.
  • At each level we keep approximate track of what actions could be applicable at the corresponding time.
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6
Q

What are the five different types of mutex links that can be applied in a planning graph?

A
  1. [Actions] The effect of one action negates the effect of another.
  2. [Actions] The effect of an action negates the precondition of another.
  3. [Actions] The precondition for an action is mutually exclusive with the precondition for another.
  4. [State] Pair consists of a proposition and its negation.
  5. [State] All pairs of actions that could achieve the pair of propositions are mutex.
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7
Q

How do we extract plans from graphs?

A

We start from bottom-most state - the level where all goals appear and no pair has mutex link.

Extraction can be formalized as a search problem.

  • For any state S with level S_i, select any set X of actions in A_i such that no pairs of actions and corresponding preconditions have mutex link. The action should achieve some propositions in S.
  • Each action has cost 1, and we search from bottom of graph to root.
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