  Our construction of the Wiener measure on $\mathfrak{C}$ consists in first
defining a set function $\varphi$\ on the class of all compact sets based on
certain $n$-dimensional normal distributions, $n = 1,\ 2,\ldots$\ using the
structural relation at (1) below. This structural relation, discovered by the
first author, is recorded in his book [2] on page 130. We then define a measure
$\mu$ on the Borel $\sigma$-field of subsets of $\textbf{C}$ which is the
Wiener measure.
