ValaisValais (UKˈvæleɪ , USvæˈleɪ , valɛ; Valês; Wallis ˈvalɪs), more formally the Canton of Valais, is one of the 26 cantons forming the Swiss Confederation. It is composed of thirteen districts and its capital and largest city is Sion. The flag of the canton is made of thirteen stars representing the districts, on a white-red background. Valais is situated in the southwestern part of the country. It borders the cantons of Vaud and Bern to the north, the cantons of Uri and Ticino to the east, as well as Italy to the south and France to the west.
Canal du MidiThe Canal du Midi (kanal dy midi; Canal del Miègjorn ka'nal del mjɛdˈd͡ʒuɾ) is a long canal in Southern France (le Midi). Originally named the Canal Royal en Languedoc (Royal Canal in Languedoc) and renamed by French revolutionaries to Canal du Midi in 1789, the canal is considered one of the greatest construction works of the 17th century. The canal connects the Garonne to the Étang de Thau on the Mediterranean and, along with the long Canal de Garonne, forms the Canal des Deux Mers, joining the Atlantic to the Mediterranean.
Code NoirThe Code noir (kɔd nwaʁ, Black code) was a decree passed by King Louis XIV of France in 1685 defining the conditions of slavery in the French colonial empire. The decree restricted the activities of free people of color, mandated conversion to Catholicism for all enslaved people throughout the empire, defined the punishments meted out to them, and ordered the expulsion of all Jewish people from France's colonies. The code's effects on the enslaved population of the French colonial empire were complex and multifaceted.
Calculus of variationsThe calculus of variations (or variational calculus) is a field of mathematical analysis that uses variations, which are small changes in functions and functionals, to find maxima and minima of functionals: mappings from a set of functions to the real numbers. Functionals are often expressed as definite integrals involving functions and their derivatives. Functions that maximize or minimize functionals may be found using the Euler–Lagrange equation of the calculus of variations.
