Topological Degeneracy and Semantic Grounding of the Voynich Manuscript via Multidimensional Geometric Constraints

For over a century, the Voynich Manuscript (MS 408) has resisted conventional linguistic, cryptographic, and natural language processing (NLP) decryption methodologies. This paper proposes a novel topological framework: approaching the manuscript not as a semantic sequence awaiting decryption, but as a multi-dimensional geometric constraint problem. By extracting the Voynich Extensible Alphabet (EVA) text into a 5-dimensional topological space—incorporating line-initial, line-final, dialectic, trigram, and thematic section attractors—we utilized a mathematical constraint satisfaction algorithm to calculate the "vacuum state," or the lowest energy configuration of the text's topology. Our findings demonstrate statistically significant departures from maximum entropy models and simple substitution ciphers. Furthermore, the analysis successfully isolated topological invariant structures (syntactic anchors) and mathematically achieved cross-thematic semantic grounding across the manuscript's physical illustrations. This suggests that the text represents a highly structured, agglutinative, or synthetic philosophical language wherein root morphemes dynamically modulate their semantic vectors based on contextual geometry.