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Principal AI Solutions Architect, AI Strategist, Business Leader, and Educator. My flagship Git repo is used by over 70 Fortune 1000 companies and the U.S. Government. I also serve as a fractional/contract data science leader for advanced AI/ML use cases across multiple firms. I invite you to explore my portfolio of artificial intelligence projects at: https://github.com/daddydrac
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It’s important to recognize that Label Property Graphs (LPGs) and Semantic Knowledge Graphs (SKGs) are grounded in fundamentally different mathematical foundations within graph theory. Conflating the two reflects a misunderstanding of their distinct formalisms and intended use cases. This is analogous to equating a Directed Acyclic Graph (DAG) with a Bipartite Graph—each has unique structural constraints and mathematical underpinnings. Such misconceptions may indicate a gap in foundational knowledge, particularly in formal graph theory and its application in knowledge representation. A clear grasp of these distinctions is critical for anyone working seriously in computer science, data modeling, or knowledge engineering. Mathematical Formulations: 1. Label Property Graph (LPG): A Label Property Graph is a multi-graph where nodes and edges can have labels and key-value properties. It is typically defined as: • G = (V, E, L, P, ρ, λ, π) Where: • V = set of vertices (nodes) • E ⊆ V × V = set of directed edges • L = set of labels • P = set of properties (key-value pairs) • ρ: E → V × V maps each edge to its source and target node • λ: V ∪ E → 2^L assigns labels to nodes and edges • π: V ∪ E → P assigns property maps to nodes and edges Use case: Optimized for property-based querying (e.g., Neo4j), less formally expressive than RDF but highly performant for operational graph queries. 2. Semantic Knowledge Graph (SKG): Semantic Knowledge Graphs are based on RDF (Resource Description Framework) and Description Logics, a subset of First-Order Logic. The structure is formally a directed labeled graph, but constrained by semantic inference rules. • G = (S, P, O) Where: • S = subject (URI or blank node) • P = predicate (URI) • O = object (URI, literal, or blank node) • Each triple is (s, p, o) ∈ S × P × O • TBox: Schema (classes, properties, axioms) • ABox: Assertions (instance data) • Entailment governed by OWL (Web Ontology Language) semantics and RDFS reasoning Use case: SKGs support logical reasoning, ontological inference, and alignment across heterogeneous datasets (e.g., biomedical ontologies, Linked Data).
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