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Consider a partition s of a priori Space. s contains m. There are two types of dynamism associated with m: internal dynamism which is constituted by the interactions of the elements of m and external dynamism which is constituted by the interactions of m with s. m is dead if it is not internally dynamic. m is static if it is only internally dynamic. m is wholly dynamic if it is both internally and externally dynamic.

Mind-Stetch Of The Week:
What can we surmise about s if the motions of m in s can only be linear?
Problem 1.1: Give examples of change in (i) a static m and (ii) a wholly dynamic m. Is external dynamism always dependent on internal dynamism?

Problem 1.2: Under what circumstance does the interaction of the internal and external dynamism of m result in a static m?

Problem 1.3: Under what circumstance does the interaction of the internal and external dynamism of m result in a dynamic m?

Problem 1.4: Let the dynamism of m in s be sufficiently represented by its motions in s. Categorize the types of motions m can undertake in s.

Problems by Peter O. Sagay.
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