词汇 | cubical |
释义 | BETA Examples of cubicalcubical isn’t in the Cambridge Dictionary yet. You can help! We regard the advantages of cyclic structure in cubical complexes as not offsetting the disadvantage of not knowing the events of a process. The axioms of simplicial sets are immediate consequences of the axioms of cubical set with connections. All of the axioms of cubical -categories are satisfied except for the associativity axiom. Cubical sets generalize progress graphs, in that they allow any amount of non-deterministic choices as well as the dynamic creation of processes. The construction of + is exactly the same as the one of connections on i the cubical singular nerve of a topological space. For example, there are systematic changes in the character of the profile of a cubical object as you move around it. In this brief section, corresponding results are obtained, for both configurations, for other two-dimensional grains; also one three-dimensional situation, with cubical grains, is discussed. The case of the retinal image produced by a distant object (such as a building) of cubical shape is illustrative. In this way a finite cubical complex can represent potentially infinite behaviour. Essential examples of (global or local) po-spaces are provided by cubical complexes and their geometric realizations. Take as 2-transitions (that is, squares in the cubical set we are building) the filled-in squares. We are surrounded, however, by spatial adventure in the natural world, none of which trends towards cubical packing. The projection method (and the shape of the room) can be spherical, cubical and cylindrical. In this way, the notion of -category can be understood as a generalization of the notion of cubical set. Every cubical set can be seen as an -category. Cubical sets do not specify their associated events, and only in sufficiently simple cases is it unambiguous what events coordinatize each cube. An advantage of cubical complexes is that iteration can be represented directly in the form of cycles in the complex. They can, however, represent any behaviour representable by a cubical complex by expanding or 'unfolding' cycles to their infinite acyclic counterparts. |
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