Direct Derivation of Time Dilation from Ze Counters
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Abstract
Special relativity postulates time dilation as a consequence of the Lorentz transformation derived from the light postulate and the principle of relativity. This paper presents a fundamentally different approach. I introduce the Ze counter framework, in which time is not a background coordinate but a countable quantity: proper time τ is defined as the total number of effective sequential state updates performed by a system. Motion, in this framework, corresponds to the allocation of finite update resources to parallel (spatial) processing rather than sequential (temporal) evolution. Using only discrete counting rules, I define velocity as the ratio of accumulated parallel update squares to sequential update…
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Topics
Keywords
- Time dilation
- Lorentz transformation
- Dilation (metric space)
- Theory of relativity
- Discrete time and continuous time
- Coordinate time
- Invariant (physics)
- Countable set
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