We report simulations of crystal nucleation in binary mixtures of hard spherical colloids with a size ratio of 1:10. The stable crystal phase of this system can be either dense or expanded. We find that, in the vicinity of the solid-solid critical point where the crystallites are highly compressible, small crystal nuclei are less dense than large nuclei. This phenomenon cannot be accounted for by either classical nucleation theory or by the Gibbsian droplet model. We argue that the observed behavior is due to the surface stress of the crystal nuclei. The observed effect highlights a general deficiency of the most frequently used thermodynamic theories for crystal nucleation. Surface stress should lead to an experimentally observable expansion of crystal nuclei of colloids with short-ranged attraction and of globular proteins. The pathway for crystal nucleation can be strongly influenced by the presence of metastable phases. This observation dates back to Ostwald, who formulated his famous ''step'' rule stating that the crystal phase that nucleates from the melt need not be the one that is thermodynamically most stable, but the one that is closest in free energy to the parent phase [1]. Recent simulations [2,3] and density-functional theory [4,5] provide an illustration on a microscopic scale that the vicinity of metastable phases may determine the properties of microscopic crystal nuclei. The relevant metastable phases need not be crystalline. For example, the presence of a critical demixing transition in the metastable liquid parent phase may have a dramatic effect on the nucleation process [3]. This scenario may be relevant for crystal nucleation in solutions of proteins or colloids, or in liquid metal alloys.Virtually nothing is known about the nucleation pathway for cases where the crystal phase that nucleates is close to a solid-solid critical point. Such situations can arise in the nucleation close to the critical point of an isostructural solid-solid transition. Isostructural solidsolid transitions are expected to occur in crystalline alloys near a substitutional order-disorder transition or in systems of hard colloidal particles with a short-ranged attraction [6 -9]. Here we consider the latter case. Depending on the range of attraction, the solid-solid critical point may either be located in a stable or in a metastable part of the phase diagram. Simulations by Dijkstra indicate that this is the case for mixtures of large and small hard colloids [9]. The small colloids (diameter s ) induce an effective attraction between the large colloids (diameter l ). The range of the attraction is determined by the size of the small colloids. For a size ratio q s = l 0:05, the phase diagram exhibits a stable isostructural critical point. For q 0:1 the range of attraction is longer and the isostructural critical point moves to the metastable region beyond the melting curve (see Fig. 1).We performed Monte Carlo simulations to investigate how the presence of a metastable critical point in the crystal phase affects the e...