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Fix equation labels
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chapter_model_deployment/Model_Compression.md

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@@ -54,7 +54,7 @@ the floating-point number before quantization. We are then able to
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obtain the integer $q$ after quantization.
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$$q=clip(round(\frac{r}{s}+z),q_{min},q_{max})$$
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:eqlabel:`equ:ch-deploy/quantization-q`
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:eqlabel:`ch-deploy/quantization-q`
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$clip(\cdot)$ and $round(\cdot)$ indicate the truncation and rounding
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operations, and $q_{min}$ and $q_{max}$ indicate the minimum and maximum
@@ -180,7 +180,7 @@ u_c=E(w_c)-E(\hat{w_c}) \\
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\zeta_c=\frac{||w_c-E(w_c)||}{||\hat{w_c}-E(\hat{w_c})||}
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\end{aligned}
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$$
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:eqlabel:`equ:ch-deploy/post-quantization`
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:eqlabel:`ch-deploy/post-quantization`
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As a general model compression method, quantization can significantly
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improve the memory and compression efficiency of neural networks, and

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