In our physical reality, objects exist within three-dimensional space. The concept of being "out of" three-dimensional space doesn't have a direct analogy, as it implies a departure from the physical dimensions we observe. However, if you're referring to representing or conceptualizing objects in a way that transcends three-dimensional space, there are mathematical and abstract methods to achieve that. Here are a few examples:
Four-dimensional representation: Objects can be represented in four-dimensional space using mathematical constructs such as tesseracts or hypercubes. These representations allow for additional dimensions beyond the three we experience in our daily lives.
Projection into lower dimensions: Objects existing in higher-dimensional space can be projected onto lower-dimensional planes. For example, a three-dimensional object can cast a two-dimensional shadow. This projection captures some aspects of the object but loses information about additional dimensions.
Symbolic or abstract representation: Objects can be represented symbolically or abstractly, transcending the constraints of physical space altogether. This can involve using mathematical equations, diagrams, or conceptual frameworks to describe the properties and relationships of objects without being limited to specific dimensions.
It's important to note that these methods are primarily mathematical or conceptual tools used for visualization or understanding, rather than physically removing an object from three-dimensional space.