Definition from ISO/CD 10303-42:1992: A half space solid is
defined by the half space which is the regular subset of the domain which lies
on one side of an unbounded surface. The side of the surface which is in the
half space is determined by the surface normal and the agreement flag. If the
agreement flag is TRUE, then the subset is the one the normal points away from.
If the agreement flag is FALSE, then the subset is the one the normal points
into. For a valid half space solid the surface shall divide the domain into
exactly two subsets. Also, within the domain the surface shall be manifold and
all surface normals shall point into the same subset.
NOTE A half space is not a subtype of solid model
(IfcSolidModel), half space solids are only useful as operands in Boolean
expressions.
NOTE Corresponding STEP entity:
half_space_solid. Please refer to ISO/IS 10303-42:1994, p. 185 for the final
definition of the formal standard. The derived attribute Dim has been added at
this level and was therefore demoted from the geometric_representation_item.
HISTORY New class in IFC Release 1.5
Informal propositions:
- The base surface shall divide the domain into exactly two subsets. If
the half space solid is of subtype boxed half space (IfcBoxedHalfSpace), the
domain is question is that of the attribute enclosure. In all other cases the
domain is all of space and the base surface shall be unbounded.
Illustration:
 |
Definition of the
IfcHalfSpaceSolid within a given coordinate system. The base surface is given
by an unbounded plane, the red boundary is shown for visualization purposes
only. |