Space I

I have described observation as comprised of distinctions, and in the last post, explored how time can come into existence out of the sequentiality of observations. Notably, it can be stated that observations are necessarily sequential. Any one observer is equal to what is observed, and only that which is included in the observation can be a reference at that particular point in time. This is not to say that observations can contain only one reference. Indeed, multiple references are not only possible in observations, but they are the norm, as we will see in further case studies.

Space can be described as the possibility of simultaneous existence. As with points in time, we have concepts of points in space, and also in a similar way, we can describe extensions in time as we can in space by explicitly relating different points. However, I would argue that, again similar to how time is constructed, space is also born out of the need to create continuity between observations, instead of itself being available for direct observation.

If observers are defined as part of their observations, distinct observations by one identical observer are not possible. Any one observation is always tied to its one observer, and a subsequent observation has another observer, distinguishable at least because he is making this other, subsequent, observation. The identity of both observers then has to be defined in yet another observation, taking both previous observations into account. Therefore, if no observer can make more than one observation at once, the possibility of simultaneous existence also cannot be verified in an observation. Direct observation of space is, then, impossible.

This is not to say that different existences cannot be observed in their relation, and that this relation is necessarily non-spatial. Indeed, ontological statements of the form “this is here and that is there” are rather common. However, I would argue that such statements are in fact memories of previous observations, rather than actual observations at that particular point in time. Consider how the notion of space is used as individual memory technique, where you are taught to match things you want to remember to an arrangement of places you are familiar with. You are thus asked to construct a space out of familiar relations, and then add heretofore unfamiliar references on top. A more abstract and more reduced version of this concept can be assumed as the foundation of any notion of space. The very possibility of relations is the first premise, onto which specific models of relations can be built. The places connected by such relations can then be populated by references to observations. The trick is that actual observations can firstly deal with potentially many of these relations, thus creating contexts for their subjects, and secondly they can operate as if the referenced observations were actually part of the current observation, belonging to what is going on at the moment.

I would argue that such references that are related to the subject of the current observation serve as memory functions, binding something that has been possible and probably will again be possible to the actual moment. Thereby, they serve functions of expectation as well. In the functional relation to an observation, memory and expectation are therefore indistinguishable. In order to use them differently, they have to be specified using further contexts. We will investigate such cases in detail.


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