Chapelle Saint-Jacques-le-Majeur (San-Giacomo) à Muro - PA2B000031

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Photo du Monument Historique Chapelle Saint-Jacques-le-Majeur (San-Giacomo) situé à Muro

Crédit photo : Pierre Bona - Sous licence Creative Commons

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Adresse renseignée dans la base Mérimée :
20225 Muro - France

Code Insee de la commune : 2B173
Haute Corse [2B] - Bastia - Corse

Adresse approximative issue des coordonnées GPS (latitude et longitude) :
5250 Aja Murato 20225 Muro

Eléments protégés :
La chapelle, lermitage, lossuaire et le campo santo (cad. C 320, 321) : inscription par arrêté du 6 avril 2016

Périodes de construction :
17e siècle

Propriété de la commune

Sous licence Creative Commons

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Autres photographies :

Chapelle Saint-Jacques-le-Majeur (San-Giacomo) - English: A summary of noise and vibration testing performed on a power tool.

Chapelle Saint-Jacques-le-Majeur (San-Giacomo) - English: Alfred C. Haddon: Reports of the Cambridge Anthropological Expedition to Torres Straits-Vol 1, General Ethnography

Chapelle Saint-Jacques-le-Majeur (San-Giacomo) - English: After decades of using only one map projection, the Polyconic, for its mapping program, the U.S. Geological Survey (USGS) now uses sixteen of the more common map projections for its published maps. For larger scale maps, including topographic quadrangles and the State Base Map Series, conformal projections such as the Transverse Mercator and the Lambert Conformal Conic are used. On these, the shapes of small areas are shown correctly, but scale is correct only along one or two lines. Equal-area projections, especially the Albers Equal-Area Conic, and equidistant projections which have correct scale along many lines appear in the National Atlas. Other projections, such as the Miller Cylindrical and the Van der Grinten, are chosen occasionally for convenience, sometimes making use of existing base maps prepared by others. Some projections treat the Earth only as a sphere, others as either ellipsoid or sphere. The USGS has also conceived and designed several new projections, icluding the Space Oblique Mercator, the first map projection designed to permit mapping of the Earth continuously from a satellite with low distortion. The mapping of extraterrestrial bodies has resulted in the use of standard projections in completely new settings. With increased computerization, it is important to realize that rectangular coordinates for all these projections may be mathematically calculated with formulas which would have seemed too complicated in the past, but which now may be programed routinely, if clearly delineated with numerical examples. A discussion of appearance, usage, and history is given together with both forward and inverse equations for each projection involved.

Chapelle Saint-Jacques-le-Majeur (San-Giacomo) - English: Map Projections: A Working Manual by John P. Snyder After decades of using only one map projection, the Polyconic, for its mapping program, the U.S. Geological Survey (USGS) now uses several of the more common projections for its published maps. For larger scale maps, including topographic quadrangles and the State Base Map Series, conformal projections such as the Transverse Mercator and the Lambert Conformal Conic are used. Equal-area and equidistant projections appear in the National Atlas. Other projections, such as the Miller Cylindrical and the Van der Grinten, are chosen occasionally for convenience, sometimes making use of existing base maps prepared by others. Some projections treat the Earth only as a sphere, others as either ellipsoid or sphere. The USGS has also conceived and designed several new projections, including the Space Oblique Mercator, the first map projection designed to permit mapping of the Earth continuously from a satellite with low distortion. The mapping of extraterrestrial bodies has resulted in the use of standard projections in completely new settings. Several other projections which have not been used by the USGS are frequently of interest to the cartographic public. With increased computerization, it is important to realize that rectangular coordinates for all these projections may be mathematically calculated with formulas which would have seemed too complicated in the past, but which now may be programmed routinely, especially if aided by numerical examples. A discussion of appearance, usage, and history is given together with both forward and inverse equations for each projection involved.

Chapelle Saint-Jacques-le-Majeur (San-Giacomo) -

Chapelle Saint-Jacques-le-Majeur (San-Giacomo) - English: A Treatise on Astronomy Theoretical and Practical by Robert Woodhouse ... Part 1 Vol. 1 Part. 2 Vol. 1 Part 2 Vol 1 containing the theories of the sun, planets and moon

Chapelle Saint-Jacques-le-Majeur (San-Giacomo) - Română: Adevarul 16 martie 1904

Chapelle Saint-Jacques-le-Majeur (San-Giacomo) - Русский: Новый энциклопедический словарь / Под общ. ред. акад. К. К. Арсеньева. — СПб.: Акц. О-во Издательское дело бывшее Брокгауз-Ефрон., 1915. — Т. 26

Page Wikipedia : Chapelle Saint-Jacques-le-Majeur (San-Giacomo) à Muro (Page à créer)

Fiche Mérimée : PA2B000031

Dernière mise à jour de la fiche Monumentum : 2019-09-16

Suggestion d'ouvrages sur ce thème :

Consultez le programme des Journées du Patrimoine pour le Monument Historique Chapelle Saint-Jacques-le-Majeur (San-Giacomo) situé à Muro en consultant le programme officiel des JEP 2019.

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