We have investigated carrier spin dynamics in self-assembled InAs/GaAs high-uniform quantum dots. The high-uniform quantum dots allowed us to observe the spin dynamics in the ground state and that in the second state separately, without the disturbance of the inhomogeneous broadening. Spin Pauli blocking due to which the spin polarization in the second state is greater than that in the ground state has been clearly observed by time-resolved spin-dependent photoluminescence measurements. The spin relaxation times in the ground state and the second state were measured to be 1 ns and 0.8 ns, respectively.Recently, interesting features of electron spin have been revealed. For example, the spin in quantum dots (QDs) has a long relaxation time of approximately 1 ns [1,2]. Also, an antiferromagnetic order is found to be present between QDs by interdot exchange interaction [3]. Therefore, the quantum computation may be realized using carrier spins in QDs [4]. However, inhomogeneous broadening of QDs has made it difficult to understand spin-related phenomena because the ground-state energies of some QDs are equal to the second-state energies of the other QDs. To overcome this problem, we have adopted extremely high-uniform QDs as sample, which have the narrowest photoluminescence (PL) linewidth of 18.6 meV [5]. In this paper, we report the spin-dependent time-resolved PL measurements for InAs high-uniform QDs. We have clearly observed spin Pauli blocking due to which the spin polarization in the second state is greater than that in the ground state. Figure 1 shows the model of spin Pauli blocking schematically. An electron in the second state which has the same spin as that in the ground state cannot relax to the ground state due to the Pauli principle. This results in greater spin polarization in the second state. Let us consider a simple case that the total number N of electrons is photogenerated in the GaAs layer with the spin polarization, 2 /16N D dots on average will capture two down-spin electrons, and N 2 /16N D dots will capture two up-spin electrons. In the dots that have captured two electrons with the same spin (one in the ground state, and the other in the second state), the electron in the second state cannot relax to the ground state. The spin polarization in the se-