In recent times, a number of authors have systematically criticized Kant's 1768 ‘proof’ of the reality of absolute space. Peter Remnant may have been the first do to so, but many others have since joined him, either challenging the argument itself or showing how relationist conceptions of space can account for incongruent counterparts just as well as absolutist conceptions. In fact, Kant himself abandoned his main conclusion soon after publication, favouring instead the doctrine of transcendental idealism. I do not see how the 1768 proof can be saved, nor will I defend it here. However, in dismissing it some critics seem to have gone too far, and either failed to fully acknowledge Kant's contribution, or attributed to him thoughts he is unlikely to have had. Kant's treatment of incongruent counterparts in his Dissertation of 1770 has also met strong opposition. In particular, his claim that the difference between a pair of incongruent counterparts cannot be apprehended by means of concepts alone has been taken to be a mathematical falsehood. Indeed, incongruent counterparts have been shown to be mathematically distinguishable, with no intuitions needed for that purpose.