Reverse Martingales and Approximation Op
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R.A. Khan
📂
Article
📅
1995
🏛
Elsevier Science
🌐
English
⚖ 356 KB
Let \(\left\{\zeta_{\ldots}, \mathscr{F}_{n}, n \geqslant m \geqslant 1\right\}\) be a reverse martingale such that the distribution of \(\xi_{n}\) depends on \(x \in I \subset R=(-x, x)\) for each \(n \geqslant m\), and \(\breve{\zeta}_{n} \xrightarrow{a . x} x\). For a continuous bounded function