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The challenge of defining a physical notion of gravitational waves, together with the associated dynamical degrees of freedom of a gravity theory, is a long-standing problem that famously lead to the discovery the Bondi-Metzner-Sachs (BMS) spacetime symmetry at null infinity and its connection to gravitational memory. Here, we show that the second major contribution to an understanding of waves in gravitation, attributed to the work of Isaacson, equally leads to the inevitable presence of displacement memory, and provides additional understanding of the phenomenon. In particular, the Isaacson viewpoint allows for an efficient method to compute gravitational displacement memory in general metric theories of gravity.

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