Multi-Directed Acyclic Graphs

Ilexa Yardley
The Circular Theory
3 min readApr 29, 2021

Self-referential-residential-(residual)-recurrence.

Photo by JJ Ying on Unsplash

In a directed acyclic graph, vertices and edges are universal connectors.

Vertex and Edge

Directed Acyclic Network

To make this more efficient (and effective) use two graphs (as in DNA) (directed-network-access) (human and universal DNA).

Vertex
Edge

Meaning, in any network, you can overlay (superposition) vertices and edges, using an uber-simple (always-conserved) circle. Where a vertex and an edge articulate the underlying relationship between a circumference and a diameter (a zero and a one).

This eliminates redundancy. Which plagues all networks. Especially semantic (tokenized) networks.

Network

Multi-Directed Acyclic Network

Thus, to remember, all tokens are converted, eventually to one ‘zero’ and one ‘one.’ So, to improve efficiency by 100 percent, eliminate either zero or one (vertex or edge). Thus, the diagram (use the diagram as the architecture).

Token

Where every node in any architecture is the diagram without any ‘physical’ connections. Think: connectionless (hologrammatical) network.

Meaning, the diagram does the ‘work’ (performs all of the operations) of any (every) (all) network(s). (Self-referential-residential (residual)-recursion.) Meaning, the network is a token for its tokens (nodes).

Universal System Architecture (0 (1) 0)
Conservation of a Circle

This is because Conservation of the Circle (tokenization) is the core, and, thus, the only dynamic in technology (in all of Nature).

Amazon.com: Biomemetics: The Tokenization of Reality eBook: Yardley, Ilexa: Kindle Store

Continue with: The Structure of Nature. How tokenization exposes the structure… | by Ilexa Yardley | The Circular Theory | Apr, 2021 | Medium

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