One input to a formula developed by this physicist is half of the full width at half maximum of a Breit-Wigner distribution. In quantum metrology using a definition based on N probes, this scientist names a limit that assumes that precision scales (15[1])1/N and which can only be (15[1])achieved in noiseless systems. A formula named for this physicist was generalized by Robertson (15[1])for any arbitrary observables. (15[3])One (15[1])variation (15[3])of that formula named for this physicist (15[1])is used with (*) measured energy (10[1]-5[1])of a short-lived particle to characterize (10[2])particle (10[1])lifetime. (10[1])Kennard refined (10[1])a relation proposed by this physicist (10[1])to set h-bar (10[1])over (10[1])2 (10[1])as the lower (10[1])limit (10[1])of the product (10[2])of the standard (10[1])deviations (10[2])of (10[1])position (10[1])and (10[1])momentum. (10[6])For 10 points, (10[1])name this German (10[1])physicist (10[2])who developed and typically names (10[1])the uncertainty (10[2]-5[1])principle. ■END■ (10[1])