The Natural Philosophy of Time |
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Seite 209
An instant is then defined as an ordered set of three classes of durations ( A , B , C ) constructed in the following way . A is the class of all durations a , and B the class of all durations b such that every a precedes every b .
An instant is then defined as an ordered set of three classes of durations ( A , B , C ) constructed in the following way . A is the class of all durations a , and B the class of all durations b such that every a precedes every b .
Seite 212
Let to be any given instant of T which precedes some other instant tı . Then by ( ii ) it follows that we can choose an instant 12 which precedes ty and is preceded by to . We shall denote this by the symbolism to < tz < t1 .
Let to be any given instant of T which precedes some other instant tı . Then by ( ii ) it follows that we can choose an instant 12 which precedes ty and is preceded by to . We shall denote this by the symbolism to < tz < t1 .
Seite 213
Beginning with any instant 1 , a temporal chain of instants can be constructed so that , if the clock is set at 1 , it strikes at instant O ( t ) , if set at o ( t ) it strikes at 0 { 0 ( t ) } , and in general if set at OP ( 1 ) it ...
Beginning with any instant 1 , a temporal chain of instants can be constructed so that , if the clock is set at 1 , it strikes at instant O ( t ) , if set at o ( t ) it strikes at 0 { 0 ( t ) } , and in general if set at OP ( 1 ) it ...
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Inhalt
UNIVERSAL TIME | 1 |
HUMAN TIME | 48 |
BIOLOGICAL TIME | 123 |
Urheberrecht | |
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