Recent developments in the study of abundances of light elements and their relevance to cosmological nucleosynthesis are briefly reviewed. The simplest model, based on standard cosmology and particle physics and assuming homogeneous baryon density at the relevant times, continues to stand up well.The "standard" Big Bang nucleosynthesis (SBBN) model (1-6), which assumes a homogeneous baryon density at the relevant times, standard cosmology, and particle physics, makes definite predictions of primordial abundances as a function of a single free parameter: the ratio of baryons to photons, which has remained unchanged since the epoch of positron-electron annihilation a few seconds after the Big Bang and is related through the known temperature of the microwave background to the mean density of baryons in the universe today. Previous discussions (4-10) have shown that the best fit to what has been deduced about primordial abundances from extrapolations of cosmochemical and astrophysical data concerning 2H, 3He, 4He, and 7Li occurs within a quite narrow range of this density parameter corresponding to flboh2oo in the range 0.010-0.015, where ilbo is the present-day contribution of baryons to the cosmological density in units of the Einstein-de Sitter closure density and h1oo is the Hubble expansion parameter in units of 100 km s-l Mpc-1 or (1010 years)-1 [1 parsec (pc) = 3.09 x 1016 m], which has a value somewhere between about 0.5 and 1. These results have been very successfully used, furthermore, to predict upper bounds on the mean life offree neutrons and on the number of light neutrino families (6, 11). Some reservations about SBBN, however, have motivated investigations of more complicated models involving either nonstandard particle physics or baryon density inhomogeneities following the quark-hadron phase transition (12). These reservations include the idea that perhaps Qb = 1 [which is actually excluded even in inhomogeneous models (13)], the possibility (discussed below) that the primordial helium mass fraction Yp might be significantly less than the minimum of 0.235 or 0.236 (6, 14) required for compatibility within SBBN theory with the upper limit on primordial (2H + 3He)/H, and the possibility that there might be a primordial "floor" (analogous to those displayed by 4He and 7Li) to the abundance of heavier elements (e.g., Be) that are not predicted to have detectable primordial values within SBBN theory. In what follows I report and comment on some of the most recent developments in studies of the distribution of elements that are relevant to these questions.Deuterium and Helium-3