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"Mathematical Platonism" as a book category groups works that explore, defend, criticize, or popularize the view that mathematical entities (numbers, sets, structures) exist independently of human minds and language and that mathematicians discover rather than invent mathematical truths. Books in this category range from accessible introductions and popular-philosophy treatments that explain the core intuition and historical roots (Plato, Gödel, Frege) to rigorous philosophical monographs and technical debates about ontology, epistemology, and the implications for foundations of mathematics. Typical themes include arguments for the reality of abstract objects, responses from nominalism/constructivism/intuitionism, the role of mathematical practice and explanation, and connections to logic, metaphysics, and cognitive science. This category also includes historical studies of how Platonist ideas shaped mathematics, as well as critical examinations of whether and how humans can have knowledge of a non-empirical realm. Readers are typically philosophers of mathematics, mathematicians interested in foundations, and general readers curious about the nature of mathematical truth.

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