Situoids are basic entities, while situations depend on
situoids. According to herre3, situoids ``are the most complex
integrated wholes of the world, and they have the highest degree of
independence.'' Situoids do not need other entities in order to
exist. Situoids exist in time and space. Every situoid is framed by a
chronoid and a topoid. Therefore, situoids extend in time. Two other
properties of situoids are mentioned. Situoids have to be coherent,
and, again, comprehensible as a whole. An association relation between
situoids and certain universals is supposed to assure this
notion.
Definition 5.10 (Situoid)
A situoid is an entity that does not need other entities in order to
exist. Situoids are coherent and spatially and temporally
connected. They have a temporal and spatial extent.

is the
class of all situoids.
This is a very preliminary definition, and still needs some
refinement. The main purpose for this definition is that we can refer
to the class
later.
We can postulate the first axiom about situoids.
Axiom 5.9
Every situoid is framed by a chronoid and a topoid. The
relation

has the meaning ``the situoid

occupies the
topoid

'' and

has the meaning ``the
situoid

is framed by the chronoid

''. Then
Situations are endurants. They are projections of situoids on
time-boundaries of their framing chronoid. herre3 states that
situations have to fulfill certain principles of unity and must be
comprehensible as a whole, which is again assured using a relation
between situations and universals. We will not pose this restriction,
but merely state, that every projection of a situoid on a
time-boundary of its framing chronoid is a situation.
Definition 5.11 (Situation)
A situation is the projection of a situoid on a boundary of its
framing chronoid.

is the class of all situations.
Again, this is a preliminary definition, that needs refinement. But,
contrary to our definition of situoids, this definition is much closer
to our final version. Because situations depend existentially on
situoids, some of their features and properties can be deduced from
the properties of situoids.
leechuck
2005-04-19