The Bilateral Efficiency of Ethernet: Recalibrating Metcalfe and Boggs After Fifty Years

TL;DR

This paper revisits the foundational Ethernet efficiency model, highlighting its limitation to forward channel measurement and proposing a shift towards bilateral transaction efficiency relevant for modern distributed systems.

Contribution

It introduces the concept of bilateral transaction efficiency, connecting historical protocols with quantum-inspired formalism to better understand Ethernet performance in current contexts.

Findings

The original efficiency model measures only forward channel performance.

Bilateral transaction efficiency accounts for mutual agreement between sender and receiver.

Historical protocols like EFTP demonstrate the importance of bilateral handshakes.

Abstract

In July 1976, Metcalfe and Boggs published their foundational paper on Ethernet in Communications of the ACM. Their efficiency model -- E = (P/C)/(P/C + W*T) -- measures the fraction of Ether time carrying good forward packets under contention. For fifty years this model has defined how the networking community thinks about Ethernet performance. We argue that the model, while correct for its intended purpose, measures only the forward channel and is silent on the question that matters for modern distributed systems: bilateral transaction efficiency -- the fraction of link time that produces committed agreements between sender and receiver. We show that Metcalfe and Boggs themselves understood this distinction intuitively. Their EFTP "end-dally" protocol (Section 7.2.2 of the original paper) is a three-phase bilateral handshake that attempts to achieve mutual knowledge of transfer completion -- precisely the property that their efficiency model cannot capture. We connect this observation to the Open Atomic Ethernet's bilateral transaction primitive, to the back-to-back Shannon channel formulation with Perfect Information Feedback, and to the Two-State Vector Formalism (TSVF) from physics, which provides the theoretical framework for understanding why both boundary conditions -- sender and receiver -- must be specified for a transaction to have definite value. The correction to Table 1 of Metcalfe and Boggs is not a different set of numbers. It is a different question.