Fletcher's completeness conjecture for lists of threefold weighted complete intersections

Let a threefold weighted complete intersection be a three-dimensional complete intersection in a weighted projective space, and consider the lists of threefold weighted complete intersections referred to in Fletcher's classifications.

Fletcher's completeness conjecture. The lists of threefold weighted complete intersections are complete without any degree constraints.

The conjecture asserts that Fletcher's classification lists contain every threefold weighted complete intersection, with no restrictions imposed on the degrees. The supplied text does not state whether this conjecture has been resolved.