The Development of Insurance Mathematics (Classic Reprint): Two Lectures Delivered Before the Students in the School of Commerce of the University of Wisconsin, the Fall Term of 1901 - Tapa blanda

Dawson, Miles Menander

 
9781330184141: The Development of Insurance Mathematics (Classic Reprint): Two Lectures Delivered Before the Students in the School of Commerce of the University of Wisconsin, the Fall Term of 1901

Sinopsis

A clear, engaging history of how insurance mathematics grew from early tables to modern theory and practice, explained for everyone curious about actuarial ideas.

In this early 1900s lecture series, the development of actuarial science is traced from its roots in mortality tables to the practical methods used in life insurance today. It shows how thinkers and surveys shaped the way value, risk, and longevity are understood and computed.



The book highlights pivotal figures, from Halley and de Witt to De Moivre, Simpson, and Makeham, and explains how their ideas evolved into tools used by actuaries, insurers, and regulators. It also covers the rise of professional organizations and standard references that guided the field for generations.




  • Origins of mortality tables and the shift from theory to computation

  • Key contributions by early demographers and mathematicians

  • The commutation method and its impact on valuing life annuities

  • Institution-building and the development of actuarial science as a profession



Ideal for readers of history of mathematics and students of actuarial science, as well as anyone curious about how life contingencies became a practical science.

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Reseña del editor

Excerpt from The Development of Insurance Mathematics: Two Lectures Delivered Before the Students in the School of Commerce of the University of Wisconsin, the Fall Term of 1901

It is most interesting to study the growth and evolution of any branch of science and to observe how it sprang from some other branch of science, and what things had to be known as a preparation for the dawning of the new learning. It is a far cry, perhaps, from actuarial science to the decimal system of notation, and yet, had it not been for the invention of that system it may well be doubted whether arithmetic would ever have reached the stage which renders mathematical problems that would otherwise be difficult of operation, simple and easy. Addition, which is now so simple, albeit so laborious a matter, was exceedingly difficult under the old systems of notation. A student may readily form some conception of the difficulties if he will range a number of Roman numerals side by side, or one under the other - one arrangement is about as convenient as the other - and proceed to add. Multiplication, which is continued addition, was even harder. It follows that operations which must be performed upon a very large scale, in order that actuaries may do their tasks, were then almost impossible upon anything but a limited scale.

Almost equally absurd it may at first seem to declare that the new science could not have come into existence until after algebra was discovered; but it will be seen to be perfectly reasonable to say this when it is taken into account that actuarial science is merely a department of algebra, and that all its operations are algebraic. The form which all its formulas take is that of equations, and they are evolved from other equations by purely algebraic processes.

Algebra and decimal notation were both introduced into Europe by the Arabs through the Moorish schools of Spain and Africa, in the thirteenth century.

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