W E report here some experimental tests of timereversal invariance, or of parity conservation, or both, in high-energy nuclear scattering. The work was carried out because of the discovery of the failure of parity conservation in weak interactions. 1 If parity conservation is assumed, 2 which recent experiments have shown to be a good approximation for strong interactions, 3 then one can show quite straightforwardly that time-reversal invariance requires the equality of P and e, 4,5 where P is the polarization produced in the scattering of unpolarized protons and e is the asymmetry produced when fully polarized protons are scattered. Furthermore, in the case of p-p scattering, it has been shown 6 that, at angles near 45° cm, \P-e\ is maximum and of the same order of magnitude as the ratio between the coefficients of the two parts of the scattering matrix which are noninvariant and invariant, respectively, under time reversal. It has been estimated that in strong interactions, present experimental data 100 Ponde 80\ 60\ 40[ 20\ I Li J Polarizothn T I Asymmetry I I. * : i 1^ [1 ,i i H . . ' fl • 1 I 10° 15° 20° 25° a JT 30° *& FIG. 1. Asymmetry (energy 155 Mev, angular resolution 0.6°) and polarization (energy 180 Mev, angular resolution 0.6°) for lithium. FIG. 2. Asymmetry (energy 155 Mev, angular resolution 0.5° for 06°; 0-9° elsewhere) and polarization (below 15°; energy 156 Mev, angular resolution 1.0°; above 15°; energy 175 Mev, angular resolution 1.3°) for aluminum.set an upper limit of 10-20% to the relative strength of forces which are noninvariant with respect to time reversal. 7 We have compared e and P for hydrogen, lithium, beryllium, and aluminum, chosen for their high spin-tomass ratios, since a failure of e=P in spin-zero nuclei would necessarily violate parity conservation. 5 No measurements of P have previously been performed for these elements. Values of e are available near our energy only for hydrogen. We have measured P for hydrogen, P and e separately for lithium and aluminum, and e/P for beryllium and aluminum, using the unpolarized 185-Mev external beam of the Uppsala synchrocyclotron. All the measurements of e and e/P were made with the range equipment of Alphonce, Johansson, and Tibell, 8 and those of P with the analyzer magnet setup described by Hillman, Johansson, and Tyren. 9 The values of e/P for beryllium and aluminum were determined in the standard double-scattering arrangement at one angle only, 14.2° in the lab system, by interchanging first and second targets, one of which was always carbon. All targets were 15 Mev thick, and a first-order correction was made for the energy degradation by having the second scattering take place at (177.5/162.5)^X14.2°= 14.8°. In one case the measured asymmetry is ei = Pce v and in the other ez = P v ec, where v stands for either Be or Al. However, carbon has spin zero, so if parity is conserved ec=Pc, and so ei/e2=e y /P v .The values of P for hydrogen were measured with polyethylene, but the good energy resolution of the magnet used meant that th...