In fact, this way can make the relationship between modal mappings appear more intuitive. Hmm, how to put it... Yes, it's just like the role of the classical symmetry group in geometric transformations.
Speaking of graph theory, we can understand any modal space as a node, with the edges of the nodes directly representing modal mappings. Think about it, doesn't this mean that the relationships between modal spaces can be represented through the connections of a graph?
In this way, we can directly visualize the conversion relationships of modal spaces, allowing us to understand the relationships within the same mode through the connection paths of the graph...
Qiao Yu became increasingly excited as he spoke, with some ideas that were not yet fully mature emerging like mushrooms after the rain.
