On the distribution of subsets of primes in the prime factorization of integers

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1. [1] P. H. Diamanda, Some probability limit theorems with statistical applications, Proc. Cambridge Philos. Soc. 49 (1953), 239-246. 
2. [2] P. H. Diamanda, The central limit theorem for m-independent variables asymptotically stationary to second order, Proc. Cambridge Philos. Soc. 50 (1954), 287-292. 
3. [3] C. G. Esseen, Fourier analysis of distribution functions. A mathematical study of the Laplace-Gaussian law, Acta Math. 77 (1945), 1-125. 
4. [4] J. Galambos, Advanced Probability Theory, Marcel Dekker, New York, Basel, 1988. 
5. [5] I. M. Ibrakhimov and Yu. V. Linnik, Independent and Stationary Dependent Variables, Nauka, Moscow, 1965. 
6. [6] J. Kubilius, Probabilistic Methods in the Theory of Numbers, Amer. Math. Soc. Transl. Math. Monographs 11, Providence, 1964. Zbl0133.30203
7. [7] T. F. Móri, More on the waiting time till each of some given patterns occurs as a run, Canad. J. Math. 42 (1990), 915-932. Zbl0717.60015
8. [8] G. Tenenbaum, Introduction à la théorie analytique et probabiliste des nombres, Inst. Élie Cartan 13, Univ. de Nancy, 1990.