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6. With Omni or Spotlight in force, you can edit the elliptical footprint of the light. When Omni is in force, a circle surrounds the focus point. When editing a Spotlight, you see an ellipse. Either way, this shape represents the footprint of the light, which is the approximate area of the image affected by the light. You can change the size of the light by clicking and dragging the handles around the footprint. Enlarging the shape is like raising the light source. When the footprint is small, the light is close to the image so it s concentrated and very bright. When the footprint is large, the light is high above the image, so it s more generalized.

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Figure 28-17

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Epistemic logics are usually formulated as normal modal logics using the semantics developed by Kripke (1963). Before moving on to explicitly epistemic logics, this section describes normal modal logics in general. Modal logics were originally developed by philosophers interested in the distinction between necessary truths and mere contingent truths. Intuitively, a necessary truth is something that is true because it could not have been otherwise, whereas a contingent truth is somethng that could, plausibly, have been otherwise. For example, it is a fact that as I write, the Labour Party of Great Britain holds a majority in the House of Commons. But although t h s is true, it is not a necessary truth; it could quite easily have turned out that the Conservative Party won a majority at the last general election. This fact is thus only a contingent truth. Contrast t h s with the following statement: the square root of 2 is not a rational number. There seems no earthly way that this could be anythng but true (given the standard reading of the sentence). This latter fact is an example of a necessary truth. Necessary truth is usually defined as something true in all possible worlds. It is actually quite difficult to t h n k of any necessary truths other than mathematical laws. To illustrate the principles of modal epistemic logics, I will define a simple normal propositional modal logic. This logic is essentially classical propositional logic, extended by the addition of two operators: ' 0' (necessarily), and ' 0 ' (possibly). First, its syntax. Let Prop = { p, q , . . . ) be a countable set of atomic propositions. The syntax of normal propositional modal logic is defined by the following rules.

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