  Rudimentary mathematical analysis of simple network models suggests
bandwidth-independent saturation of network growth dynamics and hints at linear
decrease in information density of the data. However it strongly confirms
Metcalfe's law as a measure of network utility and suggests it can play an
important role in network calculations. This paper establishes mathematical
notion of network value and analyses two conflicting models of network. One,
traditional model, fails to manifest Metcalfe's law. Another model, one that
observes network in a wider context, both confirms Metcalfe's law and reveals
its upper boundary.
