This study explores the use of co-occurrence matrices to quantify patterns of connectivity in ecological systems. By applying an entropy-based formula to both small-scale matrices and graphs, the analysis investigates how connections between species or system components can be modeled and understood through entropy and negentropy. The study also introduces a method for evaluating connectance using the ratio between observed and maximum negentropy values. Additionally, it compares this method to existing models, including Ricotta and Szeidl’s entropy measure and various graph-theory metrics. The findings demonstrate how these measures reflect system complexity and the interactions between components, offering insights into community structure and species coexistence. Parameters such as Whittaker’s Beta Diversity, evenness of eigenvalues, and nested similarity were examined to evaluate their correlations with connectance and entropy, in view to contribute to a deeper understanding the connections within ecological systems.
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