From Mathematical Induction to Discrete Time
- David Selke
Abstract
Proof by induction involves a chain of implications in which the stages are well ordered. A chain of cause and effect in nature also involves a chain of implications. For this chain to “imply” or bring about its effects in a logical sense, it also has to be organized into a well ordering of stages (which are the points or quanta of time). This means that time must be quantized rather than continuous. An argument from relativity implies that space is quantized as a consequence.- Full Text: PDF
- DOI:10.5539/apr.v8n3p75
This work is licensed under a Creative Commons Attribution 4.0 License.
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