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History and Culture

History of mathematics and cultural connections

The saga of economic indicators 3
History and Culture

The saga of economic indicators 3

Between 1909 and 1914, Corrado Gini carried out work aiming to calibrate the distribution of a nation's income.

Gentiane HaesbroeckFeb 15, 2017
The saga of the Nobel Prizes 2 | Tangente
History and Culture

The saga of the Nobel Prizes 2 | Tangente

Let's discover three prize-winning economists whose work drew heavily on other fields

Jacques BairFeb 15, 2017
The Nobel Prize saga, part 1 | Tangente
History and Culture

The Nobel Prize saga, part 1 | Tangente

Contrary to popular belief, there is no Nobel Prize in Economics! Discover the truth about this prize...

Jacques BairFeb 15, 2017
The saga of economic indicators 1 | Tangente
History and Culture

The saga of economic indicators 1 | Tangente

What do these economic indicators we hear so much about in the media actually mean?

DANIEL JUSTENSFeb 15, 2017
Unemployment and energy supply: prob... | Tangente
History and Culture

Unemployment and energy supply: prob... | Tangente

Discover mathematician Hermann Laurent's proposal for putting unemployed people to work.

MICHEL CRITONFeb 15, 2017
Markov chains and workforce management
History and Culture

Markov chains and workforce management

Markov chains are used to model memoryless probabilistic processes. By modelling internal promotions, they can help analyse and develop workforce management policies in very large companies.

Hervé LehningFeb 15, 2017
When maths divides economists | Tangente
History and Culture

When maths divides economists | Tangente

Over the past few decades, several disputes have punctuated relations between economists and mathematicians.

BERTRAND HAUCHECORNEFeb 12, 2017
When economics illustrates matrix algebra
History and Culture

When economics illustrates matrix algebra

Economists' data can often be arranged in rectangular tables that can be manipulated according to precise rules tied to the mathematical concept of linearity. Matrix algebra can thus be illustrated with concrete examples drawn from economics.

Jacques BairFeb 12, 2017
The Bauhaus between art and science: geometry and creation | Tangente
History and Culture

The Bauhaus between art and science: geometry and creation | Tangente

Right now, several exhibitions in Paris and elsewhere in France are not to be missed

ELISABETH BUSSERJan 19, 2017
Imre Lakatos and mathematics education | Tangente
Math for everyone

Imre Lakatos and mathematics education | Tangente

The Hungarian mathematician Imre Lakatos set out his perspective in his best-known work, Proofs and Refutations. He illustrated his argument using Euler's formula.

Jacques BairJan 17, 2017
Following in Euler's footsteps
Math for everyone

Following in Euler's footsteps

Euler's formula has led to many further developments, including its use in the study of polytopes.

Jacques BairJan 17, 2017
OuLiPo: Mathematics inspires literature | Tangente
Math for everyone

OuLiPo: Mathematics inspires literature | Tangente

On November 24, 1960, Raymond Queneau, a writer with a passion for mathematics, and François Le Lionnais, a mathematician with a love of literature, founded Oulipo (the Workshop of Potential Literature), together with mathematicians such as Paul Braffort and Claude Berge, as well as Jacques Bens, Jean Lescure and Marcel Duchamp. They would later be joined by Georges Perec, Luc Étienne, Jacques Roubaud, Italo Calvino and others.

ALAIN ZALMANSKIJan 17, 2017
The mathematical geometry of Turkish | Tangente
Math for everyone

The mathematical geometry of Turkish | Tangente

Turkish is an agglutinative language, using suffixes to form its various grammatical features: declension, possession and conjugation. Projections onto a cube determine which suffix to use.

BERTRAND HAUCHECORNEJan 17, 2017
The pursuit of Euler's formula for polyhedra | Tangente
Math for everyone

The pursuit of Euler's formula for polyhedra | Tangente

In a polyhedron, the number of vertices, S, plus the number of faces, F, equals the number of edges, A, plus 2. In other words, S + F = A + 2. For many mathematicians, Euler's formula is the most beautiful formula of all! Above all, it has had an eventful history, to say the least...

Jean-Jacques DupasJan 16, 2017
Speaking, seeing, comparing: Five historical texts
Math for everyone

Speaking, seeing, comparing: Five historical texts

Mathematical writings contain words, but also signs, symbols and figures. Texts are therefore meant to be looked at as much as read, as works of geometry from antiquity to the present day attest.

Évelyne BarbinJan 16, 2017
The structures of language
Math for everyone

The structures of language

Inspired by formal logic, the study of language as a structure developed under the influence first of Saussure and then of Chomsky. Statistics, meanwhile, can be used to analyze texts and are an indispensable tool for machine translation.

BERTRAND HAUCHECORNEJan 13, 2017
From sentence to formula
Math for everyone

From sentence to formula

Before the 20th century, everyday language played a prominent role in mathematical writing. Did that necessarily make it easier to read? How did the balance between descriptive sentences and concise formulas emerge?

Stella BarukJan 13, 2017
TIMSS and PISA: The latest developments in mathematics assessments
Math for everyone

TIMSS and PISA: The latest developments in mathematics assessments

The recent publication of the PISA and TIMSS results unleashed a media storm, so poor were the scores of young people in France. But rather than settling for a few simplistic figures and reductive statistics, what if we took a closer look at what these assessments actually measure?

Antoine BodinJan 13, 2017
Claude Shannon and the dawn of the digital age
Math for everyone

Claude Shannon and the dawn of the digital age

The year 2016 marks the centenary of Claude Shannon's birth. He was one of the driving forces behind today's digital revolution. John von Neumann, Alan Turing and other visionaries gave us computers, but Shannon introduced the modern concept of information.

Josselin GarnierNov 22, 2016
A “little” theorem for major advances
Math for everyone

A “little” theorem for major advances

Fermat's “little” theorem is surely one of the most fruitful results in arithmetic. Ever since it was first stated in 1640, mathematicians have made constant use of it. Euler even proposed a sweeping generalization. Let's take a closer look…

Fabien AOUSTINNov 22, 2016