We address the question of the growth of firm size. To this end, we an
alyze the Compustat data base comprising all publicly-traded United St
ates manufacturing firms within the years 1974-1993. We find that the
distribution of firm sizes remains stable for the 20 years we study, i
.e., the mean value and standard deviation remain approximately consta
nt. We study the distribution of sizes of the ''new'' companies in eac
h year and find it to be well approximated by a log-normal. We find (i
) the distribution of the logarithm of the growth rates, for a fixed g
rowth period of one year, and for companies with approximately the sam
e size S, displays an exponential form, and (ii) the fluctuations in t
he growth rates - measured by the width of this distribution sigma(1)
- scale as a power law with S, sigma(1) similar to S-beta. We find tha
t the exponent beta takes the same value, within the error bars, for s
everal measures of the size of a company. In particular, we obtain: be
ta = 0.20 +/- 0.03 for sales, beta = 0.18 +/- 0.03 for number of emplo
yees, beta = 0.18 +/- 0.03 for assets, beta = 0.18 +/- 0.03 for cost o
f goods sold, and beta = 0.20 +/- 0.03 for property, plant, and equipm
ent.