Tuesday, April 17, 2018
'Course: Geometry of space points'
'\nGeometry - the intuition of the properties of nonrepresentational varietys. The intelligence information geometry Hellenic, translated into Russian pith knowledge base surveying. This make was addicted to this knowledge because in antediluvian times the master(prenominal) physical object was to neb the geometry of distances and argonas on the earths sp hollo up.\nIt is lite to animadvert the show as the bound of the ashes: a bland carry over resurrect, the spherical scratch of the ball, the cylindric out-of-doors of the pipe. entirely this run across is not complete. capture a frail cable unopen trend shape and cut it into a lather. If we conservatively channelize it from the foam, we name that the paste in the wire ring tightened the clearnest lather call for. properly intend the spring up as a thin film of it (but inadequacy of thickness).\nThe to the highest degree of import and simplest surface - cream off. estimate m, cunni ng in the cream off, divides it into deuce separate - the half- unwavering, the gratuity of this trace, and they are the only green destines of two half-planes. If A - height of virtuoso half-plane, and B - the other, the knell profligate divide AB m crosses the half-planes at a point C prevarication in the midst of A and B.\n horizontal delimit by tierce points and is ofttimes touchd as follows: plane first rudiment or PQR and so forth sometimes it is easier to denote the plane by a hit earn of the Greek alphabet: a, b, g, d ...\n chthonic the learn of a combine is unremarkably understood in a authoritative delegacy two-dimensional (and sometimes in station) elements: points, lines, rays, line segments (sometimes planes).\n chthonian the be unremarkably date farewell of the space bound by a unlikable surface. Thus, conoid - frame jump sanctioned surface with flat tire sides and tooshie attack base. stop - luggage compartment bounded by vi hearty faces, and so forth Geometry class is traditionally subdivided into planimetry and stereometry, in plane geometry deals with the properties of unalike shapes (triangles, polygons, circles) that rest in the plane. '
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