What is interesting is using the type system to specify invariants about data structures and functions at the type level before they are implemented. This has two effects:
The developer is encouraged to think of the invariants before trying to prove that their implementation satisfies them. This approach to software development asks the programmer to consider side-effects, error cases, and data transformations before committing to writing an implementation. Writing the implementation proves the invariant if the program type checks.
(Of course Haskell's type system in its lowest-common denominator form is simply typed but with extensions it can be made to be dependently typed).
The second interesting property is that, given a sufficiently expressive type system (which means Haskell with a plethora of extensions... or just Idris/Lean/Agda), it is possible to encode invariants about complex data structures at the type level. I'm not talking about enforcing homogenous lists of record types. I'm talking about ensuring that Red-Black Trees are properly balanced. This gets much more interesting when embedding DSLs into such a programming language that compile down to more "unsafe" languages.