Number of galaxies and stars The observable universe contains as many as an estimated 2 trillion galaxies and, overall, as many as an estimated 1024 stars – more stars (and, potentially, Earth-like planets) than all the
grains of beach sand on planet Earth. Other estimates are in the hundreds of billions rather than trillions. If the model of
cosmic inflation is correct and the universe expanded by >60 e-folds, then the universe could contain over 10100 stars.
Matter content—number of atoms Assuming the mass of ordinary matter is about as discussed above, and assuming all atoms are
hydrogen atoms (which are about 74% of all atoms in the Milky Way by mass), the estimated total number of atoms in the observable universe is obtained by dividing the mass of ordinary matter by the mass of a hydrogen atom. The result is approximately 1080 hydrogen atoms, also known as the
Eddington number.
Mass of ordinary matter The mass of the observable universe is often quoted as 1053 kg. In this context, mass refers to ordinary (baryonic) matter and includes the
interstellar medium (ISM) and the
intergalactic medium (IGM). However, it excludes
dark matter and
dark energy. This quoted value for the mass of ordinary matter in the universe can be estimated based on critical density. The calculations are for the observable universe only as the volume of the whole is unknown and may be infinite.
Estimates based on critical density Critical density is the energy density for which the universe is flat. If there is no dark energy, it is also the
density for which the expansion of the universe is poised between continued expansion and collapse. From the
Friedmann equations, the value for \rho_\text{c} critical density, is: : \rho_\text{c} = \frac{3 H^2}{8 \pi G}, where
G is the
gravitational constant and is the present value of the
Hubble constant. The value for
H0, as given by the European Space Agency's Planck Telescope, is
H0 = 67.15 kilometres per second per megaparsec. This gives a critical density of , or about 5 hydrogen atoms per cubic metre. This density includes four significant types of energy/mass: ordinary matter (4.8%), neutrinos (0.1%),
cold dark matter (26.8%), and
dark energy (68.3%). Although neutrinos are
Standard Model particles, they are listed separately because they are
ultra-relativistic and hence
behave like radiation rather than like matter. The density of ordinary matter, as measured by Planck, is 4.8% of the total critical density or . To convert this density to mass we must multiply by volume, a value based on the radius of the "observable universe". Since the universe has been expanding for 13.8 billion years, the
comoving distance (radius) is now about 46.6 billion light-years. Thus, volume (
πr3) equals and the mass of ordinary matter equals density () times volume () or . ==Large-scale structure==