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According to the realist rendering of mathematical structuralism, mathematical structures are ontologically prior to individual mathematical objects such as numbers and sets. Mathematical objects are merely positions in structures: their nature entirely consists in having the properties arising from the structure to which they belong. In this paper, I offer a bundle‐theoretic account of this structuralist conception of mathematical objects: what we normally describe as an individual mathematical object is the mereological bundle of its structural properties. An emerging picture is a version of mereological essentialism: the structural properties of a mathematical object, as a bundle, are the mereological parts of the bundle, which are possessed by it essentially. [ABSTRACT FROM AUTHOR]

Synchronicity describes a meaningful coincidence of events, which is familiar to us from treatments of our patients, but unfortunately has not yet been empirically substantiated. Adding to previous findings that point out beneficial aspects of synchronicity (Marlo, 2022; Lagutina, 2021; Connolly, 2015), in this paper I will show through a series of five synchronistic moments which happened in the context of therapy and analysis and which have been documented empirically, how synchronicities occur and can be used therapeutically. In my research I found several situational factors that can be considered structural aspects of synchronistic moments. Furthermore, I will show that synchronistic phenomena can have a positive influence if certain relational and transference‐countertransference referential aspects are considered by the therapist and analyst. The concept of synchronicity brings the possibility of a further therapeutical instrument for the patient‐analyst‐dyad. [ABSTRACT FROM AUTHOR]

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