Obukhov, A.M. 1. Normal correlation of vectors. IAN 1938, 339 – 370.2. Theory of correlation of vectors. Uch. Zap. MGU 45, 1940, 73 – 92.3. On dissipation of sound in a turbulent current. DAN 30, 1941, 611 – 614.4. On distribution of energy in a spectrum of a turbulent current. DAN 32, 1941, 22 – 24.5. +0 . . (Application of Methods of StatisticalDescription of Continuous Fields to the Theory of Atmospheric Turbulence).M., 194<strong>7.</strong> A thesis.Ogorodnikov, K.F. 1. Sur le théorème limite de théorie des erreursd’observation. IAN, ser. Fiz.-Math., 1931, 1 – 21.Omshansky, M.A. 1. On the variance of the singularities of a r<strong>and</strong>omseries without dependences. Trudy Glavn. Geofizich. Observatorii 10, 1936,112 – 116.Pankin, A.V. 1. Application of the theory of r<strong>and</strong>om errors to the treatmentof time-studies. Vestnik Metallopromyshlennosti 5, 1931, 69 – 78.Parfentiev, N.N. 1. Application of the theory of probability for obtaining aprecise comparative estimate of observed phenomena when the scale formeasuring is lacking. Izvestia Kazan Fiz.-Matematich. Obshchestvo (2), 23,1923, 21 – 23.2. La déduction asymptotique de la loi de Bernoulli dans la théorie desprobabilités. Uch. Zap. Kazan Univ. 87, 1927, 90 – 91.Persidsky, K.P. 1. On Markov’s theorem. Izvestia Kazan Fiz.-Matematich.Obshchestvo 4, 1929 – 1930, 37 – 40.2. On the main theorem of the theory of probability. IAN, ser. Fiz.-Mat.,1932, 639 – 656.3. On a theorem of the theory of probability. Uch. Zap. Kazan Univ.,Math., 4:1, 1932, 37 – 42.4. On limit theorems. Ibidem, 43 – 48.5. A few remarks on the law of large numbers. Ibidem, 49 – 54.6. On the law of large numbers. DAN 18, 1938, 81 – 84.Petrenko, A.I. 1. On checking the solution of normal equations. Nauchn.Zapiski Voronezh Selskokhoziastven Inst. 3 (18), 1936, 139 – 149.Petrovsky, I.G. 1. Über das Irrfahrtproblem. Math. Ann. 109, 1934,425 – 444.2. Zur ersten R<strong>and</strong>wertaufgabe der Wärmeleitungsgleichung. Comp.Math. 1, 1935, 383 – 419.Plesner, A.I. 1. Über das Gesetz der großen Zahlen. MS 1 (43), 1936,165 – 168.Pomerantseva-Iliinskaia, E.N. 1. On estimating the error of the meanhaving a small number of observations. Zhurnal Geofiziki 6:1 (19), 1936, 34– 49.Popov, V.S. 1. On determining a straight line given the measuredcoordinates of its points. Zapiski Belorussk. AN 2, 1930, 79 – 80.Raikov, D.A. 1. On the decomposition of the Poisson law. DAN 14, 1937,9 – 12.2. On the decomposition of the Poisson <strong>and</strong> Gauss laws. IAN 1938,91 – 124.3. On the connection between the central limit theorem <strong>and</strong> the law oflarge numbers. Ibidem, 323 – 338.4. A theorem from the theory of analytic characteristic functions. IzvestiaNI IMM Tomsk Univ. 2:2, 1938, 8 – 11.5. On the arranging of analytic distribution functions. DAN 23, 1939,
511 – 514.Romanov, N.A. 1. On the possibility of a connection between the theory ofprobability <strong>and</strong> the Pavlov doctrine of conditioned reflexes. DAN 1, 1935,193 – 201.Romanovsky, V.I. 1. Statistical Weltanschauung. Voenn. Mysl 1, 1921, 59– 76.2. On the correlation ratio. VS 9 – 12, 1922, 29 – 33.3. On the probabilities of connected indications <strong>and</strong> on their application instatistics. Ibidem, 34 – 41.4. On a generalization of the Markov inequality. Bull. SAGU 8, 1925,107 – 111.5. On the distribution of sums of normally distributed variables. Ibidem,9, 1925, 89 – 94.6. A new proof of the Poisson theorem. Ibidem, 95 – 101.<strong>7.</strong> On statistical tests of the given individual belonging to some of closespecies. Trudy Turkestan Nauchn. Obshchestvo SAGU 2, 1925, 173 – 184.8. Sur la distribution des écarts quadratiques moyens dans les observations sur lesquantités à distribution normale. C.r. 180, 1925, 1320 – 1323.9. Généralisations d’un inégalité de Markoff. Ibidem, 1468 – 1470.10. Sur certaines espérances mathématiques et sur l’erreur moyenne du coefficient decorrélation. Ibidem, 1897 – 1899.11. On the distribution of the regression coefficient in samples from normal populations.IAN, 20, 1926, 643 – 648.12. On the distribution of the arithmetic mean in series of independent trials. Ibidem, 1087– 1106.13. On the moments of st<strong>and</strong>ard deviations <strong>and</strong> correlation coefficient in samples from anormal population. Metron 5, 1926, 3 – 46.14. A brief proof of the Pearson formula for the moments of the hypergeometric series.Bull. SAGU 12, 1926, 127 – 129.15. On the central moments of two normally distributed r<strong>and</strong>om variables. Ibidem 15,1927, 307 – 312.16. On a problem due to Fisher. Ibidem, 313 – 31<strong>7.</strong>1<strong>7.</strong> 1 ) (Elements of the Correlation Theory). Tashkent, 1928.Second edition.18. On statistical tests of belonging to a group. DAN, A, 1928, 347 – 352.19. On the criteria that two given samples belong to the same normal population. Metron 7,1928, 3 – 46.20. Sur la généralisation des courbes de Pearson. Atti del Congr. Intern. dei Matem.Bologna 1928. Bologna, 1932, t. 6, 107 – 110.21. On the moments of means of functions of one <strong>and</strong> more r<strong>and</strong>om variables. Metron 8,1929, 251 – 290.22. Sur la loi de probabilité de frequences assujetties aux conditions linéares et le criterium 2 de Pearson. DAN (A), No. 4 1929, 63 – 105.23. Sur les chaînes de Markoff. Ibidem, No. 9, 203 – 208.24. Sur une extension du théorème de Liapunoff sur la limite de probabilité. IAN, fiz.-mat.,1929, 209 – 225.25. Sur un théorème limite du calcul des probabilités. MS 36, 1929, 36 – 64.26. Sur les probabilités à posteriori. C.r. 189, 1929, 515 – 51<strong>7.</strong>2<strong>7.</strong> Sur les chaînes biconnexes continues de Markoff. Ibidem 190, 1930, 695 – 69<strong>7.</strong>28. Sur les chaînes discrètes de Markoff. Ibidem 191, 1930, 450 – 452.29. Sur les zéros de matrices stochastiques. Ibidem 192, 1931, 266 – 269.
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[3] I bear in mind the well-known p
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successes of physical statistics. B
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classes of independent facts whose
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distribution is a corollary of the
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examine in the first place the curv
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12. According to Bortkiewicz’ ter
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generality, the similarities taking
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one on another, as well as the corr
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is inapplicable because the right s
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Instead, Slutsky introduced new not
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abandoned in August 1936, but it is
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last decades, mathematicians more o
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charged with making the leading ple
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motion and a number of others) are
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phenomena. It is self-evident that
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Such new demands were formulated in
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- Page 52 and 53: will be sufficient, although not ne
- Page 54 and 55: nlimk = 1P(| k (n) - m k (n) | > H
- Page 56 and 57: favorite classical issue as the gam
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