 During the last decade, modal interpretations have also more explicitly drawn the attention of practicing physicists and mathematicians interested in foundational matters. For instance, Hollowood (2014) offers an interpretation of quantum mechanics inspired by PMI: in this account the state of an open system represents its properties as seen from the perspective of the closed system of which it is a subsystem. Barandes and Kagan (2014a, 2014b, 2020) propose a “minimal modal interpretation”, inspired by SDMI, according to which the preferred context is given by the evolving reduced state of the open system. Nakayama (2014a, 2014b) has explored connections between the modal interpretation and the framework of topos theory.