A number is viewable if it can be supervised in any valid supervision method (even beyond collapsing and expanding) while being interacted in any embodiment.
Analysis[]
- There are no truly-unviewable numbers, because all numbers beyond "the undefinability point" always require one supervision method for well-definability.
- If there’s a Mooniasede after a on any (pseudo)size form, it can be viewed by pseudo(a+☾)-hammefictionalized real-life and higher values from expansion forms of a.
- The least unviewable term currently is Absolute Aperdinal, where it is unchangeable on all sizes (cannot be increased and expanded) and be unbounded.