= Ibragimov–Iosifescu conjecture for φ-mixing sequences
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The Ibragimov–Iosifescu conjecture pertains to the behavior of certain types of stochastic processes, particularly concerning the convergence of \$\\phi\$-mixing sequences. A sequence of random variables \\((X_n)_\{n \\in \\mathbb\{N\}\}\\) is said to be \$\\phi\$-mixing if it satisfies a certain criterion that measures the dependence between random variables that are separated by a certain distance.
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