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<!DOCTYPE html>
<html>
<head>
    <title>MathJax Example</title>
    <script>
      MathJax = {
        tex: {
          inlineMath: [['$', '$'], ['\(', '\)']]
        },
        svg: {
          fontCache: 'global'
        }
      };
    </script>
    <script id="MathJax-script" async src="https://cdn.jsdelivr.net/npm/mathjax@3/es5/tex-mml-chtml.js"></script>
</head>
<body>
        <p> $T_{i}$ </p>
    <p> $\operatorname{\bm{\theta}}_{\text{agent}}$ </p>
    <p> $\operatorname{\bm{\theta}}_{(\cdot)}^{(t+1)}$ </p>
    <p> $2.41$ </p>
    <p> $5-20\%$ </p>
    <p> $50$ </p>
    <p> $\mathbf{W}\in\mathbb{R}^{d\times d}$ </p>
    <p> $46.55$ </p>
    <p> $16$ </p>
    <p> $p(\operatorname{\mathbf{d}}|\operatorname{\bm{\theta}}_{\text{client}}^{(t)},%
\operatorname{\bm{\theta}}_{\text{agent}}^{(t)},\operatorname{\mathbf{pr}}_{%
\text{agent}},\operatorname{\mathbf{pr}}_{\text{client}})$ </p>
    <p> $\tau\approx 0.67$ </p>
    <p> $\underset{\pm 6.21}{273.71}$ </p>
    <p> $\alpha=0.9$ </p>
    <p> $2.15$ </p>
    <p> $0.67$ </p>
    <p> $0.97$ </p>
    <p> $40$ </p>
    <p> $0.92$ </p>
    <p> $5\%$ </p>
    <p> $\mathbf{2.54}$ </p>
    <p> $\bigstar$ </p>
    <p> $0.29$ </p>
    <p> $0.27$ </p>
    <p> $0.87$ </p>
    <p> $303.65$ </p>
    <p> $\mathcal{V}$ </p>
    <p> $46.62$ </p>
    <p> $\tau$ </p>
    <p> $0.93$ </p>
    <p> $49.40$ </p>
    <p> $3$ </p>
    <p> $0.05$ </p>
    <p> $0.33$ </p>
    <p> $n=9$ </p>
    <p> $p=0.95$ </p>
    <p> $285.94$ </p>
    <p> $5\%-20\%$ </p>
    <p> $\mathbf{0.81}$ </p>
    <p> $2.37$ </p>
    <p> $343.07$ </p>
    <p> $5\times 10^{-4}$ </p>
    <p> $\underset{\pm 0.03}{0.24}$ </p>
    <p> $200$ </p>
    <p> $\Delta\mathbf{W}\in\mathbb{R}^{d\times d}$ </p>
    <p> $0.22$ </p>
    <p> $\underset{\pm 0.02}{0.37}$ </p>
    <p> $0.30$ </p>
    <p> $l_{1}$ </p>
    <p> $5$ </p>
    <p> $\varnothing$ </p>
    <p> $r\ll d$ </p>
    <p> $\underset{\pm 0.00}{0.77}$ </p>
    <p> $0.63$ </p>
    <p> $45.51$ </p>
    <p> $\underset{\pm 0.01}{0.62}$ </p>
    <p> $2.$ </p>
    <p> $2.56$ </p>
    <p> $\mathcal{D}^{(t)}_{\bigtriangledown}\subseteq\mathcal{D}^{(t)}$ </p>
    <p> $373.87$ </p>
    <p> $20$ </p>
    <p> $37\%$ </p>
    <p> $1$ </p>
    <p> $280.53$ </p>
    <p> $\approx 1.95\times 10^{-8}$ </p>
    <p> $0.5$ </p>
    <p> $\mathbf{B}\in\mathbb{R}^{r\times d}$ </p>
    <p> $0.38$ </p>
    <p> $266.77$ </p>
    <p> $\operatorname{\mathbf{pr}}_{\text{agent}}$ </p>
    <p> $\uparrow$ </p>
    <p> $\operatorname{\bm{\theta}}_{\text{agent}}^{(t)}$ </p>
    <p> $1-2\%$ </p>
    <p> $1\%-5\%$ </p>
    <p> $0.64$ </p>
    <p> $0.98$ </p>
    <p> $10042$ </p>
    <p> $0.35$ </p>
    <p> $2.22$ </p>
    <p> $\mathbf{355.44}$ </p>
    <p> $k=50$ </p>
    <p> $6$ </p>
    <p> $0.41$ </p>
    <p> $2.31$ </p>
    <p> $500k$ </p>
    <p> $10\%$ </p>
    <p> $54.14$ </p>
    <p> $\mathcal{G}=\{\mathcal{V},\mathcal{E}\}$ </p>
    <p> $28$ </p>
    <p> $\mathcal{D}^{(t)}=\{\operatorname{\mathbf{d}}_{1}^{(t)},\ldots,\operatorname{%
\mathbf{d}}_{N}^{(t)}\}$ </p>
    <p> $0.82$ </p>
    <p> $5\times 10^{-5}$ </p>
    <p> $\kappa\approx 0.52$ </p>
    <p> $0.00$ </p>
    <p> $0.39$ </p>
    <p> $2.11$ </p>
    <p> $0.32$ </p>
    <p> $15$ </p>
    <p> $0.99$ </p>
    <p> $44.91$ </p>
    <p> $\Delta\mathbf{W}=\mathbf{AB}$ </p>

</body>
</html>