A central limit theorem for uniformly bounded orthonormal systems
George W.
Morgenthaler
281-311
Arithmetical predicates and function quantifiers
S. C.
Kleene
312-340
Order types and similarity transformations
Seymour
Ginsburg
341-361
Extremal problems and harmonic interpolation on open Riemann surfaces
Leo
Sario
362-377
On curvature in Finsler geometry
Louis
Auslander
378-388
Some contributions to the theory of rings of operators. II
Ernest L.
Griffin
389-400
Potential theory in the geometry of matrices
Josephine
Mitchell
401-422
On circumferentially mean $p$-valent functions
James A.
Jenkins
423-428
Galois theory of continuous transformation rings
Alex
Rosenberg;
Daniel
Zelinsky
429-452
Extension of derivations in continuous transformation rings
Alex
Rosenberg;
Daniel
Zelinsky
453-458
Maximal sets of involutions
Irving
Reiner
459-476
Simple algebras with purely inseparable splitting fields of exponent $1$
G.
Hochschild
477-489
Compound group extensions. III
Robert L.
Taylor
490-520
Finite extensions of Abelian groups with minimum condition
Reinhold
Baer
521-540
Some contributions to the theory of denumerable Markov chains
Cyrus
Derman
541-555
Abstract: §1 deals with the statistical regularity properties of a denumerable number of particles, all moving about the states of a Markov chain according to the same transition probabilities. §2 deals with the problem of obtaining a sharper version of a strong limit theorem proved independently by Harris and Lévy.