Kozuliaev, P.A. 1. Sur la répartition de la partie fractionnaire d’une variable aléatoire. MS2 (44), 1937, 1017 – 1019.2. An asymptotical analysis of a main formula of the theory of probability. Uch. Zap.MGU 15, 1939, 179 – 1823. On the problems of interpolating <strong>and</strong> extrapolating stationary sequences. DAN 30, 1941,13 – 1<strong>7.</strong>4. On extrapolating stationary r<strong>and</strong>om processes. DAN 56, 1947, 903 – 906.Kravchuk, M.F. 1. On the method of moments in mathematical statistics. ZapiskiS.{Selsko ?}-Gospodarsk. Inst. Kiev 2, 1927, 83 – 95. (U)Kravchuk, M.F., Okonenko, A.A. 1. On the normal law of distribution for two variableindications. Ibidem, 1, 1926, 95 – 99. (U)Krein, M.G. 1. On Kolmogorov’s extrapolational problem. DAN 46, 1945, 339 – 342.Krutkov, D. 1. Expectation of an entire function. Uch. Zap. Kazan Univ. 2, 1930, 147 –149.Krylov, N.M., Bogoliubov, N.N. 1. Sur les propriétés ergodiques le l’équation deSmoluchowski. Bull. Soc. Math. France 64, 1936, 49 – 56.2. Sur les probabilités en chaîne. C.r. 204, 1937, 1386 – 1388.3. Les propriétés ergodiques des suites des probabilités en chaîne. Ibidem, 1454 – 1456.4. Consequences of the statistical {statical?} change of parameters with regard to theergodic properties of dynamical non-conservative systems. Zapiski Kafedry matematich.fiziki AN Ukr SSR 3, 1937, 153 – 189. (U)5. On the Fokker – Planck equations derived in the theory of perturbations by a methodbased on the spectral properties of the perturbational Hamiltonian. Ibidem, 4, 1939, 5 – 158.(U)6. On some problems of the ergodic theory of stochastic systems. Ibidem, 243 – 28<strong>7.</strong> (U)Krylov, V. 1. Serial samples. Trudy SAGU, ser. Math., 25, 1940, 1 – 24.Kuzmin, R.O. 1. On the Liapunov method in the theory of probability. Trudy L. Inst.Inzhenerov Promyshlenn. Stroitelstva 2, 1934, 49 – 64.2. On the law of distribution of the correlation coefficient in samples from a normalpopulation. DAN 22, 1939, 302 – 305.Kuznetsov, E. 1. On the coefficients of Prof. Egiz’ parallel correlation. Zhurnal Opytn.Agronomii 6, 1928, 175 – 185.2. The law of distribution of a r<strong>and</strong>om vector. DAN 2, 1935, 187 – 193.Labutin, D.N. 1. A continuous Markov chain. Uch. Zap. L. Pedagogich. Inst. 1937, 67 –72.2. On a simple Markov chain. Ibidem, 28, 1939, 171 – 178.3. On the generating function. Uch. Zap. LGU, ser. Math., 10, 1940, 139 – 14<strong>7.</strong>Lagunov, B.I. 1. On the practice of adjusting statistical series. Kiev, Okruzhnoe Statistich.Buro, 1927, 22. German version: Metron 6, 1926, 3 – 23.2. Orthogonal linear functions in the method of least squares. Zhurnal Matematich. ZiklyAN Ukr. SSR 1, 1932, 79 – 82. (U)Lakhtin, L.K. 1. # % . . (Curves of Distribution <strong>and</strong> theConstruction of Interpolational Formulas for Them by the Methods of Pearson <strong>and</strong> Bruns).M.,1922.2. # (Course in the Theory of <strong>Probability</strong>). Petrograd, 1924.Latysheva, K.Ya. 1. On the Gauss law of distribution for functions of two variables.Zhurnal Inst. Matematiki AN Ukr. SSR 2, 1934, 113 – 119. (U)Levinsky, V.P. 1. # ) (Short Course in Math.<strong>Statistics</strong>). M., 1935.2. On summary characteristics of statistical populations. Trudy SAGU, ser. Math., 26, 1940,1 – 1<strong>7.</strong>
Liapin, N.M. 1. Deriving a formula for the mean r<strong>and</strong>om variation of the diurnal rate ofthe chronometer. Uch. Zapiski Odessa Vyssh. Shkoly 1, 1921, 9 – 14.2. On a main property of r<strong>and</strong>om errors. Ibidem, 15 – 18.Linnik, Yu.V. 1. On the precision of the approximation of sums of independent r<strong>and</strong>omvariables to the Gauss distribution. DAN 55, 1947, 575 – 578.2. Same title. IAN 11, 1947, 111 – 138.Loshchinin, P.E. 1. A variety of an urn problem. Sbornik Rabot Bukhara Pedagogich. Inst.1938, 69 – 72.Lukomsky, Ya.I. 1. Application of the theory of means to a r<strong>and</strong>om sample. ProblemyUcheta i Statistiki 11 (5), 1937, 146 – 153.Lurie, A.L. 1. The direct, the inverse, <strong>and</strong> the unconditional laws of large numbers. DAN49, 1945, 566 – 569.2. On the inverse Bernoulli theorem. DAN 50, 1945, 45 – 48.Lvov, N.N. 1. On the probable error of a curve constructed by means of scattered points.Zapiski Saratov Plan. Inst. 7, 1940, 197 – 203.Maltsev, A.I. 1. A remark to Kolmogorov, Petrov & Smirnov 1. IAN 11, 1947, 567 – 568.Markov, A.A. 1. On some limiting formulas of the calculus of probability. IAN 11, 1917,177 – 186.2. Generalization of the problem of a consecutive exchange of balls. IAN 12, 1918, 261 –266.3. A few problems from the calculus of probability. Ibidem, 2101 – 2116.4. On the coefficient of dispersion, second note. IAN 14, 1920, 191 – 198.5. The difficulty of the method of moments <strong>and</strong> two examples of incompletelysurmounting it. IAN, 16, 1922, 281 – 286.6. (Calculus of <strong>Probability</strong>). M., 1924. Fourth edition.<strong>7.</strong> On ellipsoids (ellipses) of concentration <strong>and</strong> correlation. IAN, 18, 1924, 117 – 126.Markov’s (Sel. Works). N.p., 1951, contain reprints of Items 1, 2 <strong>and</strong>4.Matusevich, N.N. 1. On a formula of the theory of errors. Zapiski po Gidrografii 2, 1932,43 – 48.Mechnikov, V.V. 1. On the probability of hits when shooting at a moving target. IzvestiaL. Voennotekhnich. Akad. 1, 1927, 114 – 12<strong>7.</strong>Mitropolsky, A.K. 1. ! (Fundamentals of <strong>Statistics</strong>), vol. 1. L., 1925.2. On establishing correlation equations by the Chebyshev method. IAN 1937, 125 – 138.3. On working out correlation equations having a small number of trials. Trudy L.Lesotekhnich. Akad. 48, 1937, 3 – 48.4. On multiple non-linear correlation equations. IAN 1939, 399 – 406.5. On working out correlation equations by the method of sums. Trudy M. Lesotekhnich.Akad. 60, 1947, 63 – 72.Mordukhai-Boltovkoy, D.D. 1. On Cesaro’s problem concerning the calculus ofprobability. Izvestia Rostov/Don Pedagogich. Inst. 9, 1938, 24 – 26.Nalbaldian, Ya.A. 1. A generalization of the Buffon problem. Uch. Zap. Rostov/Don Univ.8, 1936, 1644 – 1669.Natanson, I.P. 1. On a limit theorem of the theory of probability. Trudy L. Inst. Tochn.Mekhaniki i Optiki 1:2, 1940, 109 – 111.Nemchinov, V.S. 1. + /' .. (Chebyshev Polynomials <strong>and</strong>Mathematical <strong>Statistics</strong>). M., 1946.Novikov, V.S. 1. On some properties of the formula for the aggregate index. ProblemyUcheta i Statistiki 11 (5), 1937, 140 – 145.Nuvariev, V.S. 1. On substantiating the method of least squares. Izvestia Tomsk.Politekhnich. Inst. 62:2, 1945, 201 – 212.
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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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