Physical Idealization As Plausible Inference

Cover Physical Idealization As Plausible Inference
Physical Idealization As Plausible Inference
Ernest Davis
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Table 3 shows the physical axioms. Table 4 shows the boundary conditions of our "ball hitting switch" example.
Equality: distinct(Zl . . . Zk) — Predicate. Entities Zl . . . Zk are all distinct.
Temporal primitives: trueJn(iy, F) — Predicate. Truth-valued fluent (state) W is true in situation or assignment W. ValueJn(M'^, F) — Function. The value of fluent F in situation or assignment W. SI l, S, C) — Predicate. Assignment /I is a ideal cissignment for circuit C in situation . 9. Agrees(. 4, S,
... C) — Predicate. Assignment A gives the true voltages and cuneuls for circuit C in situation S.
Electronics: battery(O) — Predicate. Object O is a battery.
switch(O) — Predicate. Object O is a switch.
resistor(O) — Predicate. Object O is a resistor.
component(0, C) — Predicate. Object O is a component of circuit C.
node{N, C) — Predicate. Node A'^ is a node of circuit C.
joinsl(A', y) — Predicate. A' and y are connected.


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