Interval temporal logic (also interval logic) is a temporal logic for representing both propositional and first-order logical reasoning about periods of time that is capable of handling both sequential and parallel composition. Instead of dealing with infinite sequences of state, interval temporal logics deal with finite sequences. Interval temporal logics find application in computer science, artificial intelligence and linguistics. First-order interval temporal logic was initially developed in the 1980s for the specification and verification of hardware protocols. Interval temporal logic (ITL) is a specific form of temporal logic, originally developed by for his thesis at Stanford University. It is useful in the formal description of hardware and software for computer-based systems. Tools are available to aid in this process. Tempura provides an executable ITL framework. Compositionality is a significant issue and consideration in the design of ITL. Notable derivatives of interval temporal logic are , and . (Wikipedia).
Measurement, approximation and interval arithmetic (I) | Real numbers and limits Math Foundations 81
This video introduces interval arithmetic, first in the context of natural numbers, and then for integers. We start with some remarks from the previous video on the difficulties with irrational numbers, sqrt(2), pi and e. Then we give some general results about order (less than, greater
From playlist Math Foundations
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We continue on with a short intro to interval arithmetic, noting the difference between the laws of arithmetic over the natural numbers and the integers. The case of rational number intervals is also briefly discussed. We end the lecture with some remarks on the vagueness of ``real number'
From playlist Math Foundations
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