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@ -232,7 +232,7 @@ Finally, deadlocks \textbf{does not display any behavior} -- that is, a $\delta$
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\textbf{Algebraic structure} describes a set with additional properties -- e.g., an additive group over $\mathbb{N}$, a ring of integers modulo $x$, etc.
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}
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\item {
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Two structures of the same \textbf{type} refers to structures with the same name -- e.g., two groups, two rings, etc.
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Two \textbf{structures} of the same \textbf{type} refers to structures with the same name (i.e., class of property) -- e.g., two groups, two rings, etc.
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}
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\item {
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A \textbf{structure-preserving} map $f$ between two structures intuitively describes a structure such that, for properties $p \in X$, $q \in Y$ between same-type structures $X, Y$, any tuples $X^n \in p$ accepted by $p$ (e.g., $3 + 5 = 8 \implies (3, 5, 8) \in \mathbb{R}.(+)$) satisfies $\mathsf{map}(f, X^n) \in q$.
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