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The QMIX family can be easily checked as $\mathcal{Q}^{m i x}:={Q_{t o t} \mid Q_{t o t}(s, \mathbf{u})=f_s(Q_1(s, u_1), \ldots Q_n(s, u_n)), \frac{\partial f_s}{\partial Q_a} \geq 0, Q_a(s, u) \in \mathbb{R}}$.
The
ensures the $Q^{mix}$ family. It should be noted that for $\hat{u}$, $Q_{tot}(\hat{u}) \geq Q_{tot}(u)$ for any $u$ and the positive gradient requirements of qmix family will not be violated by increase the $Q_{tot}(\hat{u})$ to a larger value $Q(\hat{u})$ .
I am reading about the WQMIX, but I am not sure about the proof in the appendix:
Why the$Q_{tot}^\prime \in Q^{mix}$ ? How can I check a construction that in the QMIX family or not?
Would u like to help me figure it out?
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