| F. Schweiger | Metrische Theorie einer Klasse zahlentheoretischer Transformationen | 1-18 |
| W. Narkiewicz | A note on factorizations in quadratic fields | 19-22 |
G. Pall
H. Butts | Modules and binary quadratic forms | 23-44 |
| С. MacCluer | A reduction of the Cebotarev density theorem to the cyclic case | 45-47 |
| A. Schinzel | On primitive prime factors of Lehmer numbers III | 49-70 |
| L. Houten | A note on solid partitions | 71-76 |
| J. Hardy | A note on the representability of binary quadratic forms with Gaussian integer coefficients as sums of squares of two linear forms | 77-84 |
P. Erdös
E. Szemerédi | On a problem of P. Erdos and S. Stein | 85-90 |
| M. Fried | Arithmetical properties of value sets of polynomials | 91-115 |
| I. Slavutsky | The simplest proof of Vandiver's theorem | 117-118 |
| R. Miech | A number-theoretic constant | 119-137 |
| T. Storer | On the arithmetic structure of Galois Domains | 139-159 |
| K. Norton | Upper bounds for k-th coset representatives modulo n | 161-179 |
M. Newman
J. Lehner | Sums involving Farey fractions | 181-187 |
| M. Mendès France | Nombres transcendants et ensembles normaux | 189-192 |
| J. Wójcik | A refinement of a theorem of Schur on primes in arithmetic progressions III | 193-197 |
| W. Schmidt | A problem of Schinzel on lattice points | 199-203 |
| . | ERRATA. Acta Arithmetica XV (1969) | 204-204 |
| L. Goldstein | A necessary and sufficient condition for the Riemann hypothesis for zeta functions attached to eigenfunctions of the Hecke operators | 205-215 |
| M. Bhaskaran | Sums of the p-th powers in a P-adic ring | 217-219 |
| L. Schoenfeld | An improved estimate for the summatory function of the Möbius function | 221-233 |
| T. Nagell | Sur les diviseurs premiers des polynômes | 235-244 |
| A. Schinzel | Remarque sur le travail précédent de T. Nagell | 245-246 |
| L. Carlitz | Gauss sums over finite fields of order 2^n | 247-265 |
| L. Carlitz | A theorem on sets of polynomials over a finite field | 267-268 |
| L. Mordell | The diophantine equation dy^2 = ax^4 + bx^2 + c | 269-272 |
| T. Šalát | On ratio sets of natural numbers | 273-278 |
| J. Coates | An effective p-adic analogue of a theorem of Thue | 279-305 |
| H. Stark | L-functions and character sums for quadratic forms (II) | 307-317 |
| V. Baston | Extreme copositive quadratic forms | 319-327 |
| M. Peters | Ternäre und quaternäre quadratische Formen und Quaternionenalgebren | 329-365 |
| M. Huxley | On the differences of primes in arithmetical progressions | 367-392 |
H. Davenport
W. Schmidt | Approximation to real numbers by algebraic integers | 393-416 |
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