Einstein’s Italian Mathematicians

2018 ◽  
Author(s):  
Judith Goodstein
2004 ◽  
Vol 9 (8) ◽  
pp. 412-417
Author(s):  
David Johnston

Greek mathematicians developed the musical scale; Italian mathematicians inspired the Renaissance by introducing perspective and proportion in their artwork; and a group of eighth-grade algebra students earned the applause of middle school theater directors through the practical application of scale, measurement, geometry, and problem solving. These young mathematicians designed small-scale models of play sets and presented them to theater directors at a local competition called the One-Act Play.


Author(s):  
Loredana Biacino

In (Biacino 2018) the evolution of the concept of a real function of a real variable at the beginning of the twentieth century is outlined, reporting the discussions and the polemics, in which some young French mathematicians of those years as Baire, Borel and Lebesgue were involved, about what had to be considered a genuine real function. In this paper a technical survey of the arising function and measure theory is given with a particular regard to the contribution of the Italian mathematicians Vitali, Beppo Levi, Fubini, Severini, Tonelli etc … and also with the purpose of exposing the intermediate steps before the final formulation of Radom-Nicodym-Lebesgue Theorem and the Italian method of calculus of variations.


1930 ◽  
Vol 23 (6) ◽  
pp. 385

Nicolo Tartaglia, whose portrait appears as the frontispiece in this issue, was born in Brescia and was one of the greatest Italian mathematicians of the 16th Century. A saber cut in the face which he received as a child when Brescia was stormed by Gaston de Foix (1512) resulted in an imperfection in his speech. This defect caused him to be given the nickname of Tartaglia ("the stammerer") "which name he formerly used in all his published works."*


2015 ◽  
Vol 3 (1-2) ◽  
pp. 73-84 ◽  
Author(s):  
Laurent Mazliak ◽  
Rossana Tazzioli

Author(s):  
Loredana Biacino

The evolution of the concept of function at the beginning of the 20th century in France after the definitions by Dirichlet and Riemann and the introduction of several pathological functions is studied. Some young mathematicians of those years (Baire, known for his classification of discontinuous functions, Borel and Lebesgue famous for their new theories on measure and integration) made several attempts to propose a large class of functions as “accessible” objects. Their discussions, their purposes and polemics are reported often by their own words supported by a large bibliography. The contribution of some Italian mathematicians, as Vitali, is also underlined.  Some of such discussions are linked to the growth of measure and function theories, others will find mathematical answers in the modern theory of computability for real functions.


1979 ◽  
Vol 10 (3) ◽  
pp. 330-334 ◽  
Author(s):  
Paul Johansen

It has been known for generations that the fire risk rate increases with the size of the insured object in a similar way as the death rate increases with the age.Professor d'Addario and other Italian mathematicians have shown that statistical data often can be graduated by the formulas where S denotes the sum insured:In 1940, d'Addario) in a practical case found the values α = 0.78, β = 0.44. In 1956, Blandin and Depoid have used the same formulas. Although these formulas in practical cases often lead to good approximations, one can hardly say that a proper mathematical or physical model describing the behaviour of fires lies behind.About 1950, I worked with the statistics of a group of Danish fire insurance companies, in particular covering farm buildings. This investigation was organized by Gunnar Benktander. Our data confirmed the increase of the fire risk rate with the size of the buildings.In one special group: Farm houses with thatched roofs, this increase was so important that the risk premium was approximately proportionate to the square of the sum insured. The statistics fully justified the tariffing and we tried to construct a model describing and explaining the observed facts.The risk group in question was characterized by the overwhelming importance of total or practically total losses. Only a few per cent of the damages went to minor fires. When a fire breaks out in such a building, and reaches a certain slight extent, then it is not possible to save the building from total destruction. With sufficient approximation, we may say that only total losses occur (as in life assurance).


2015 ◽  
Vol 3 (1-2) ◽  
pp. 3-15 ◽  
Author(s):  
Laurent Mazliak ◽  
Rossana Tazzioli

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