1. **Axiom of Material Origin**:

\[f: \mathbb{R} \rightarrow \mathbb{M}, \quad \text{where } \forall x \in \mathbb{M}, \exists y \in \mathbb{R} \text{ such that } x = f(y)\]

- *Meaning*: There exists a function \(f\) mapping from the set of material realities \(\mathbb{R}\) to the set of mathematical entities \(\mathbb{M}\), where for each \(x \in \mathbb{M}\), there exists a corresponding \(y \in \mathbb{R}\) such that \(x\) is a function of \(y\).

2. **Axiom of Contextual Dependence**:

\[g: \mathbb{C} \rightarrow \mathbb{M}, \quad \text{where } \forall x \in \mathbb{M}, \exists C \in \mathbb{C} \text{ such that } x = g(C)\]

- *Meaning*: There exists a function \(g\) mapping from the set of contexts \(\mathbb{C}\) to the set of mathematical entities \(\mathbb{M}\), where for each \(x \in \mathbb{M}\), there exists a corresponding \(C \in \mathbb{C}\) such that \(x\) is a function of \(C\).

God has forsaken me with the curse of critical thought.