Lavoisier’s Principle#
In the context of classical mechanics, the principle of mass conservation—also known as Lavoisier’s principle—states that the mass \(M\) of a closed system is constant,
\[d M = 0 \ ,\]
that is, “nothing is created, nothing is destroyed, everything is transformed.”
This principle was discovered by early chemists through the measurement of the mass of products and reactants in chemical reaction experiments.
This principle ceases to hold in the framework of Einstein’s theory of relativity, which recognizes the equivalence of mass and energy: mass and energy are two representations of a single physical quantity and are part of a balance equation. In the special case of a body at rest, this reduces to the famous expression \(E = m c^2\).