The methods of determining the kinetic exponents in the equation, dX/d V-ex = (1 - X)(2-gamma), used for nucleation and halt-in-growth processes where X is the transformed fraction, V-ex the KJMA extended volume fraction which is related to time t, and gamma is the overlap factor which accounts for the overlap between a crystallite and a phantom crystallite, are presented. The applications of the Kolmogorov-Johnson-Mehl-Avrami plot (gamma = 1) and the Austin-Rickett plot (gamma = 0) to this process are inappropriate, because the overlap factor is 0 < gamma < 1. The impingement exponent 2-gamma and the time exponent are determined from the linear relation of In{[(1 -X)(gamma-1) - 1]/(1 - gamma)} versus In t. From the value of gamma, the crystal shape and growth dimension can be estimated by referring to the mathematical value of gamma. The methods of evaluating the activation energy, 0, are presented using the Arrhenius relation. The value of Q is not directly related to the overlap factor gamma; however, gamma appears as a constant term in the expression for Q.