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2. MapQuest - Wikipedia

   en.wikipedia.org/wiki/MapQuest

   MapQuest Find Me let users automatically find their location, access maps and directions and locate nearby points of interest, including airports, hotels, restaurants, banks and ATMs. Users also had the ability to set up alerts to be notified when network members arrive at or depart from a designated area.

3. Bearing (navigation) - Wikipedia

   en.wikipedia.org/wiki/Bearing_(navigation)

   Bearing (navigation) A standard Brunton compass, used commonly by geologists and surveyors to obtain a bearing in the field. In navigation, bearing or azimuth is the horizontal angle between the direction of an object and north or another object. The angle value can be specified in various angular units, such as degrees, mils, or grad.

4. Map projection - Wikipedia

   en.wikipedia.org/wiki/Map_projection

   The orthographic projection maps each point on the Earth to the closest point on the plane. Can be constructed from a point of perspective an infinite distance from the tangent point; r(d) = c sin d / R. Can display up to a hemisphere on a finite circle. Photographs of Earth from far enough away, such as the Moon, approximate this perspective.

5. MapQuest - AOL Help

   help.aol.com/products/mapquest

   Get answers to your AOL Mail, login, Desktop Gold, AOL app, password and subscription questions. Find the support options to contact customer care by email, chat, or phone number.

6. Mercator projection - Wikipedia

   en.wikipedia.org/wiki/Mercator_projection

   The projection found on these maps, dating to 1511, was stated by John Snyder in 1987 to be the same projection as Mercator's. However, given the geometry of a sundial, these maps may well have been based on the similar central cylindrical projection, a limiting case of the gnomonic projection, which is the basis for a sundial. Snyder amended ...

7. Inclusion map - Wikipedia

   en.wikipedia.org/wiki/Inclusion_map

   Here the point is that closure means such constants must already be given in the substructure. Inclusion maps are seen in algebraic topology where if A {\displaystyle A} is a strong deformation retract of X , {\displaystyle X,} the inclusion map yields an isomorphism between all homotopy groups (that is, it is a homotopy equivalence ).