Mercator

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Projection name: Mercator

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Mercator メルカートル Поперечно-цилиндрическая проекция Меркатора


Chronology of projection development

  • 1511: Erhard Etzlaub (Nuremburg) creates maps using an accurate Mercator projection. He records nothing of his method.
  • 1537: Pedro Nunes (Portugal) describes the rhumb.
  • 1537: Pedro Nunes suggests the construction of a world chart composed of many large-scale sheets, each of them in the equirectangular projection centred at its middle parallel. Two particular solutions were possible: either use the same principal scale for the whole chart, keeping constant the distance between parallels; or conserve the distance between meridians in order to maintain the graphical continuity between adjacent sheets. The second solution is only a little step from the Mercator projection. However, this development was probably foreign to the ideas of the mathematician, whose main intention was to avoid the inconsistencies of the existing small-scale charts with a system of representation that could be considered, for practical purposes, conformal and with constant scale.
  • 1569: Gerardus Mercator (Flanders; probably christened Gerhard Kremer) produces a small-scale map based on the loxodromic principle, and promotes it for the purpose of navigation. His method of construction remains unknown.
  • 1599: Edward Wright (London) describes the exact mathematics of the spherical Mercator projection for the first time, although his description amounts to an infinite series rather than the modern, closed form obtained from the calculus.
  • ca. 1600: Thomas Harriot (London), in unpublished manuscripts, develops the modern logarithmic form of the projection.
  • 1610: Wright publishes accurate tables for the construction of the Mercator projection, unaware of Harriot’s unpublished work.
  • 1645: Henry Bond (London) notices that the Wright tables correspond uncannily closely with a table of logarithms, once the latitude is manipulated, and publishes the modern logarithmic form of the projection in Norwood’s Epitome of Navigation — also unaware of Harriot’s unpublished work.
  • 1668: James Gregory proves that Bond's logarithmic form represents the integral of Wright's infinitesimals.