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Alcohol inhalation is a method of administering alcohol directly into the respiratory system, with aid of a vaporizing or nebulizing device or bag. It is chiefly applied for recreational use, when it is also referred to as alcohol smoking, but it has medical applications for testing on laboratory rats, and treatment of pulmonary edema and viral pneumonia.
The Trésor de la langue française informatisé or TLFi (French pronunciation: [tʁezɔʁ də la lɑ̃ɡ fʁɑ̃sɛːz ɛ̃fɔʁmatize]; "Digitized Treasury of the French Language") is a digital version of the Trésor de la langue française or TLF ("Treasury of the French Language"), a 16-volume dictionary of the French language of the 19th and 20th centuries, which was published between ...
Henri Léon Lebesgue ForMemRS [1] (French: [ɑ̃ʁi leɔ̃ ləbɛɡ]; June 28, 1875 – July 26, 1941) was a French mathematician known for his theory of integration, which was a generalization of the 17th-century concept of integration—summing the area between an axis and the curve of a function defined for that axis.
University of Chicago, The ARTFL Project, Dictionnaires d'autrefois, Full text, searchable French dictionaries of the 17th, 18th, 19th and 20th centuries.Includes: Dictionnaire de L'Académie française: 1st (1694), 4th (1762), 5th (1798), 6th (1835), and 8th (1932–5) editions; Jean Nicot's Thresor de la langue française (1606), Jean-François Féraud's Dictionaire critique de la langue ...
The Dictionnaire de la langue française (French pronunciation: [diksjɔnɛːʁ də la lɑ̃ɡ fʁɑ̃sɛːz]) by Émile Littré, commonly called simply the "Littré", is a four-volume dictionary of the French language published in Paris by Hachette.
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An intergovernmental symposium in 1991 titled "Transparency and Coherence in Language Learning in Europe: Objectives, Evaluation, Certification" held by the Swiss Federal Authorities in the Swiss municipality of Rüschlikon found the need for a common European framework for languages to improve the recognition of language qualifications and help teachers co-operate.
The Riemann–Stieltjes integral admits integration by parts in the form () = () () ()and the existence of either integral implies the existence of the other. [2]On the other hand, a classical result [3] shows that the integral is well-defined if f is α-Hölder continuous and g is β-Hölder continuous with α + β > 1 .