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  2. Descartes on Polyhedra - Wikipedia

    en.wikipedia.org/wiki/Descartes_on_Polyhedra

    Descartes on Polyhedra: A Study of the "De solidorum elementis" is a book in the history of mathematics, concerning the work of René Descartes on polyhedra.Central to the book is the disputed priority for Euler's polyhedral formula between Leonhard Euler, who published an explicit version of the formula, and Descartes, whose De solidorum elementis includes a result from which the formula is ...

  3. Category:Route planning software - Wikipedia

    en.wikipedia.org/wiki/Category:Route_planning...

    Marble (software) MARS (ticket reservation system) Microsoft AutoRoute. Microsoft Streets & Trips.

  4. Public transport planning - Wikipedia

    en.wikipedia.org/wiki/Public_transport_planning

    Public transport planning or transit planning is the spatial planning professional discipline responsible for developing public transport systems. [1] It is a hybrid discipline involving aspects of transport engineering and traditional urban planning. [2] Indeed, many transit planners find themselves involved in discourse with urban-land-use ...

  5. Journey planner - Wikipedia

    en.wikipedia.org/wiki/Journey_Planner

    A journey planner, trip planner, or route planner is a specialized search engine used to find an optimal means of travelling between two or more given locations, sometimes using more than one transport mode. [1] [2] Searches may be optimized on different criteria, for example fastest, shortest, fewest changes, cheapest. [3]

  6. Dioptrique - Wikipedia

    en.wikipedia.org/wiki/Dioptrique

    Dioptrique. La dioptrique (in English Dioptrique, Optics, or Dioptrics) is a short treatise by René Descartes. It was published in 1637 included in one of the Essays written with Discourse on the Method. In this essay Descartes uses various models to understand the properties of light. This essay is known as Descartes' greatest contribution to ...

  7. Cartesian oval - Wikipedia

    en.wikipedia.org/wiki/Cartesian_oval

    Definition. Let P and Q be fixed points in the plane, and let d (P, S) and d (Q, S) denote the Euclidean distances from these points to a third variable point S. Let m and a be arbitrary real numbers. Then the Cartesian oval is the locus of points S satisfying d (P, S) + m d (Q, S) = a. The two ovals formed by the four equations d (P, S) + m d ...

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