![]() ![]() And epistemologically, it serves to put into question some of the dominant modes of classifying 'indigenous cartography' within cartographic history. ![]() Historically, it disrupts a traditional treatment of native people as at once sacrificial victims and heroic proxies in Canadian national history. Geographically, it displaces the 'new'-ness and emptiness of the Europeans' Newfoundland. Understood as the product of an agent of knowledge, the cartographic work of Shawnadithit (the last known Beothuk survivor in Newfoundland) questions a whole set of essential and Eurocentric notions of identity, space and history. The "Gott equal-area elliptical" projection produces a particularly attractive map of Mars, and the "Gott-Mugnolo azimuthal" projection produces an interesting map of the moon. The "Gott-Mugnolo azimuthal" has the lowest distance errors of any map and is produced by a new technique using "forces" between pairs of points on a map which make them move so as to minimize s. We present new projections: the "Gott equal-area elliptical" with perfect shapes on the central meridian, the "Gott-Mugnolo equal-area elliptical" and the "Gott-Mugnolo azimuthal" with rms logarithmic distance errors of s=0.365, s=0.348, and s=0.341 respectively, which improve on previous projections of their type. For comparison, the Mercator has s=0.444, and the Mollweide has s=0.390. The best previously known projection of the entire sphere for distances is the Lambert equal-area azimuthal with an rms logarithmic distance error of s=0.343. Since it is as bad to have two points on the map at two times their proper separation as to have them at half their proper separation, it is the rms logarithmic distance, s, between random points in the mapped region that we will minimize. Any local error criterion will be minimized ultimately by map projections with multiple interruptions, on which some pairs of points that are close on the globe are far apart on the map. The Chebyshev criterion for minimizing rms (root mean square) local scale factor errors for conformal maps has been useful in developing conformal map projections of continents. University of Toronto Press Journals works with authors to promote and increase the visibility of their articles before, during, and after publication.It is useful to have mathematical criteria for evaluating errors in map projections. The journal attracts approximately 26,500 TOC views and 26,000 article downloads each year. Presentation at the Conference May 30 – June 2, 2018Ĭartographica is available in print and online via two platforms: Cartographica Online and Project Muse. Authors may wish to refer to Cartographica’s submission guidelines.(If you include a cover letter to the editor, please also select the file designation as “Supplemental File NOT for Review” and order the cover letter first, the title page second, and the main document third.) Upload the title page as a separate document with the file designation as “Supplemental File NOT for Review” and order this document first. Include a title page with the author(s) name(s), affiliation(s), contact details (post, phone, fax, email), and a brief biography of author(s) (up to 100 words).Upload the file designation as the “Main Document.” Paper submissions must be up to 6,000 words long and contain the title and abstract.Select the article type as “Special Issue.”.When you submit the manuscript, please follow these instructions: Prior to submitting your manuscript, you will have to register for an account if you do not already have one. Please submit manuscripts through the CCA online peer review management system ScholarOneManuscripts by the specified deadline below. In the event of sufficient submissions an entire special issue will be dedicated. Accepted papers will be presented at the Conference and be published in the Fall issue of Cartographica (volume 53, issue 4). The editorial team of Cartographica invites the participants of the 43rd Annual Conference of the Canadian Cartographic Association (COGS, Lawrencetown, Nova Scotia May 30 – June 2, 2018) to submit a full paper describing original research contribution in all aspects of Cartography.
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