Balence
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Theories for finite univeres I've researched have a shape whether its a hypersphere or a dodecahedron and a way for it to seem boundless whether its mirrors or traveling so far you return to where you started. A good example I feel is a pac man game (no offense). It has a shape and is boundless for pac man. As pac man travels he notices he always returns to his starting point even if traveling in a strait line, he correctly concludes that the curvature of digital space must be the cause. He also assumes the universe must be finite. However one day he tries an experiment. He finds a large dot and specialy marks it then travels in a strait line counting all the small dots till he returns to his large dot. He counted 1000 dots so he can rightfully assume that the distance across his universe is 1000 dots. He then repeats the experiment with other large dots and compares his finding thus being able to pin point where the warp occurs, or where the boundry of his possible travels. He can then do a thought experiment in which he travels 10,000 dots from the large one without traveling through the warped space. He then can consider the possibility of an infinite universe. My point is that a finite universe by nature has boundries. In the end I come to the same conclusion of universes being boundry invairiable and since a finite universe must have a boundry I personaly conclude that the universe must be infinite. Additionaly the hyperspere uses multiple dimensions to prove it correct. For one pac man is not 2D he is made of pixels which are 3D, they have length width and height regardless of how small. Second its impossible to conceive these dimensions because we are 3D (the theories own argument) therefore it seems scientificly unsound.setAI said:ultimately I think that the very idea of a universe finite or infinite with a 'boundary' is wrong-headed- a thing like a universe emerges from the relationships of a causal network- the metrics of distance/duration are established by the relationships of the elements in the network- a boundary is only an arbitrary concept of where one can fit the abstract map of such a causal set in an imaginary mathematical space- but there is no reason for that map-space to exist in any physical way- the elements and events that arise in a causal network don't connect to any kind of outside boundary- causality and the metrics of space and time that emerge from it propagate locally through the elements/events in the network ONLY- there is no spatial/temporal analog of a 'boundary' to be fenced-in by-
given this- my thinking is that emergent systems of relationships that arise form causal networks -like universes [whether they are infinite or finite]- are boundary invariant