MediaWiki API result

{
    "batchcomplete": "",
    "continue": {
        "gapcontinue": "Remapping",
        "continue": "gapcontinue||"
    },
    "warnings": {
        "main": {
            "*": "Subscribe to the mediawiki-api-announce mailing list at <https://lists.wikimedia.org/mailman/listinfo/mediawiki-api-announce> for notice of API deprecations and breaking changes."
        },
        "revisions": {
            "*": "Because \"rvslots\" was not specified, a legacy format has been used for the output. This format is deprecated, and in the future the new format will always be used."
        }
    },
    "query": {
        "pages": {
            "1908": {
                "pageid": 1908,
                "ns": 0,
                "title": "Rectilinear Projection",
                "revisions": [
                    {
                        "contentformat": "text/x-wiki",
                        "contentmodel": "wikitext",
                        "*": "{{Glossary|A projection in which every straight line in the world stays straight in the image.}}\n[[image:big ben rectilinear.jpg|right|Rectilinear projection, with permission from Ben Kreunen]]\n\n'''Rectilinear''' is a type of [[Projections|projection]] for mapping a portion of the surface of a sphere to a flat image.  It is also called the \"gnomic\", \"gnomonic\", or \"tangent-plane\" projection, and can be envisioned by imagining placing a flat piece of paper tangent to a sphere at a single point, and illuminating the surface from the spheres' center. Mathworld's page has an example and describes the mathematics underlying this projection.[http://mathworld.wolfram.com/GnomonicProjection.html]\n\nThis is a fundamental projection in panoramic imaging, because most ordinary (non-fisheye) camera lenses produce an image very close to being rectilinear over their entire field of view.  Pin-hole cameras, in fact, provide exactly a tangent-plane mapping of the sphere onto their detector planes, and most simple imaging systems (consumer cameras with non-fisheye lenses among them) approximate this quite well.  Thus it is the most common source image projection for partial panoramas.  \n\nThe rectilinear projection also has the fundamental property that straight lines in real 3D space are mapped to straight lines in the projected image.  This property makes the rectilinear image very useful for printed panoramas which do not cover an excessively large range of longitude or latitude (e.g. <120 degrees).  Many [[Panorama Viewers]] which show only a portion of a scene at a time do so using the rectilinear projection (regardless of what projection the full sphere source image was in).\n\nThe [[Cubic Projection]] is a special sub-case of the rectilinear projection, in which 90 by 90 degree rectilinear sub-projections are made onto 6 faces of a cube.\n\n[[Category:Glossary]]\n[[Category:Projections]]"
                    }
                ]
            },
            "2305": {
                "pageid": 2305,
                "ns": 0,
                "title": "Reflection mapping",
                "revisions": [
                    {
                        "contentformat": "text/x-wiki",
                        "contentmodel": "wikitext",
                        "*": "'''Reflection mapping''' is a method of {{Glossary|simulating a complex mirroring surface by means of a texture image, preferable a [[spherical]] panorama.|1}}\n\nA program that helps to do reflection mapping is f.e. [[Bixorama]]\n\nMore information on the [[wikipedia:Reflection mapping]] page\n\n[[Category:Glossary]]"
                    }
                ]
            }
        }
    }
}