![]() ![]() Superimposed upon this zone is the network capacity where a linear regression of Δ t to Δ x is a proxy summarising global Internet connectivity for that year. There is a constant ‘forbidden zone’ in the interaction, underpinned by the fact that pings do not travel faster than the speed of light. This inequality seems to be robust for a regression of Δ t to Δ x in the SLAC data set for each year (1998 to 2004). There is a lag effect and this is formalised by the derivation of Gaussian and gravity inequalities between the Time taken (Δ t ) and the partitioning of distance (Δ x ). Internet interaction is very near to the Convergence of these Time-lines (at a very small Time scale in milliseconds, but with interactions over thousands of kilometres). Both actual and virtual trips are part of a spectrum of origin–destination pairs in the Time– Space Convergence of trip Time-lines. Internet flows have been predicted to have the same mathematical operators as trips to a supermarket, since they are both periodic and constrained by a distance metric. This research aims to dispel this impression by applying a dynamic form of trip modelling to investigate pings in a global computer network compiled by the Stanford Linear Accelerator Centre (SLAC) from 1998 to 2004. The Internet has been publicly portrayed as a new technological horizon yielding instantaneous interaction to a point where geography no longer matters. ![]()
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