Peg Rawes examines a "minor tradition" of aesthetic geometries in ontological philosophy. Developed through Kant's aesthetic subject she explores a trajectory of geometric thinking and geometric figurations--reflective subjects, folds, passages, plenums, envelopes and horizons--in ancient Greek, post-Cartesian and twentieth-century Continental philosophies, through which productive understandings of space and embodies subjectivities are constructed.
Six chapters, explore the construction of these aesthetic geometric methods and figures in a series of "geometric" texts by Kant, Plato, Proclus, Spinoza, Leibniz, Bergson, Husserl and Deleuze. In each text, geometry is expressed as a uniquely embodies "aesthetic" activity because each respective geometric method and figure is imbued with aesthetic "sensibility" and geometric "sense" (rather than as disembodies scientific methods). An ontology of aesthetic geometric methods and figures is therefore traced from Kant's Critical writings, back to Plato and Proclus Greek philosophy, Spinoza and Leibniz's post-Cartesian philosophies, and forwards to Bergson's "duration" and Husserl's "horizons" towards Deleuze's philosophy of sense.

Examining multiple modes of spatio-temporal and geometric figurations of life, the author explores how relationships between space, geometry and aesthetics generate productive expressions of subjectivity, developed through Kant's 'reflective subject' and 'geometric' texts by Plato and others towards Deleuze's philosophy of sense.