The mathematician Hugo Ribeiro.
The missing early history of contingency tables
The Moore of the Moore-Penrose inverse.
The notion of randomness from Aristotle to Poincaré
Aristotle and even earlier scientist and philosophers attempted to define, or at least to through light upon randomness. The author sketches the attempts to direct concept of randomness into the realm of mathematical science from Aristotle up to Poincaré. He dwells on the various interpretations of randomness that were pronounced in natural science and philosophy, and on the interrelation between necessity and randomness.
The Number-System of Algebra [Book]
The number-theoretic work of Paul Turán
The origin and developments of Kurzweil's generalized Riemann integral
The paper describes to origin and motivation of Kurzweil in introducing a Riemann-type definition for generalized Perron integrals and his further contributions to the topics.
The origins of calculus of probability (1907). (Les origines du calcul des probabilités (1907).)
The origins of the concept of dimension
The origins of the word “martingale”.
The picture of statistics within several treatises. (Les images de la statistique à travers ses traités.)
The piece number 32: presentation of sizes by figures. §§885–902 from the 4th part. “The size” of architecture. (Zwey und dreyßigstus Hauptstück: Vorstellung der Grössen durch Figuren. §§885–902 vom 4. Theil “Die Grösse” der Architectonic (1765).)
The place of instruction in Quetelet's life and work. (La place de l'enseignement dans la vie et l'œuvre de Quetelet.)
The Poincaré-Bendixson Theorem: from Poincaré to the XXIst century
The Poincaré-Bendixson Theorem and the development of the theory are presented - from the papers of Poincaré and Bendixson to modern results.
The political arithmetic in Germany in the beginning of the 19th century: reception and polemics. (L'arithmétique politique en Allemagne au début du XIXe siècle: réceptions et polémiques.)
The price for risk-taking: marine insurance and probability calculus in the late Middle Ages.
The problem of points before Pascal. (Le problème des partis avant Pascal.)
The problem of Waldegrave.
The Pythagorean Approach to Problems of Periodicity in Chemistry and Nuclear Physics
The Rediscovery of the Cantor-Dedekind Correspondence.