  In 1972, Dana Scott proved a fundamental result on the connection between
order and topology which says that injective $T_0$ spaces are precisely
continuous lattices endowed with Scott topology. This paper investigates
whether this is true in the enriched context, where the enrichment is a
quantale obtained by equipping the interval $[0,1]$ with a continuous t-norm.
It is shown that for each continuous t-norm, the specialization $[0,1]$-order
of an injective and separated $[0,1]$-approach space $X$ is a continuous
$[0,1]$-lattice and the $[0,1]$-approach structure of $X$ coincides with the
Scott $[0,1]$-approach structure of the specialization $[0,1]$-order; but,
unlike in the classical situation, the converse fails in general.
