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<p>is that they can be completely defined by their second-order statistics. Thus, if a Gaussian process is assumed to have mean zero, defining the <a href="page.php?w=covariance_function">covariance function</a> completely defines the process' behaviour. Importantly the non-negative definiteness of this function enables its spectral decomposition using the <a href="page.php?w=Karhunen-Lo%C3%A8ve_theorem">Karhunen-Loève expansion</a>. Basic aspects that can be defined through the covariance function are the process' <a href="page.php?w=stationary_process">stationarity</a>,</p><p>
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