Kinematic dilation is the name given in this theory to the phenomenon whereby time intervals between events are measured differently by observers in different inertial frames.
In Special Relativity, this phenomenon is called time dilation and is expressed as:
Δt′ = γΔt
where γ = (1 − v²/c²)^(−1/2).
Under the revised framework, the same qualitative phenomenon occurs — a moving clock runs slow relative to a stationary one — but the quantitative relation differs slightly. The revised expression is derived in Part II.
The key difference is that kinematic dilation in this framework arises purely from the relativity of simultaneity, without requiring any accompanying length contraction. In Special Relativity, time dilation and length contraction are inseparably linked through the Lorentz transformation. In the revised framework, they are decoupled.
This decoupling has significant consequences for how we interpret the twin paradox, the Hafele-Keating experiment, and GPS clock corrections.