In the 1969 paper "Measure-theoretic uniformity in recursion theory and set theory," Trans. Amer. Math. Soc. 142 1969 381–420, Sacks gave a measure-theoretic approach to several results previously obtained by forcing. For example, he showed that, when countably many random sets of natural numbers are added to a countable model of ZFC, the result with probability 1 is a model of ZF+DC+all sets of reals are measurable.
This seems to me a very enlightening view of Solovay's theorem, yet Sacks' paper is almost unknown. (It has 10 citations on MathSciNet, compared with 98 for Solovay's.) Is there any good reason for the relative neglect of Sacks' paper?