Geometry based on Euclid''s axioms: e.g., only one line can be drawn through a point parallel to another line
Noun
geometry based on Euclid''s axioms: e.g., only one line can be drawn through a point parallel to another line
Usage Examples
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Euclidean_geom etry, Euclidean_geomwetry, Euclidean_geom3etry, Euclidean_geom4etry, Euclidean_geomretry, Euclidean_geomsetry, Euclidean_geomdetry, Euclidean_geomwtry, Euclidean_geom3try, Euclidean_geom4try, Euclidean_geomrtry, Euclidean_geomstry, Euclidean_geomdtry, Euclidean_geomewtry, Euclidean_geome3try, Euclidean_geome4try, Euclidean_geomertry, Euclidean_geomestry, Euclidean_geomedtry, Euclidean_geomertry, Euclidean_geome5try, Euclidean_geome6try, Euclidean_geomeytry, Euclidean_geomegtry, Euclidean_geomerry, Euclidean_geome5ry, Euclidean_geome6ry, Euclidean_geomeyry, Euclidean_geomegry, Euclidean_geometrry, Euclidean_geomet5ry, Euclidean_geomet6ry, Euclidean_geometyry, Euclidean_geometgry, Euclidean_geometery, Euclidean_geomet4ry, Euclidean_geomet5ry, Euclidean_geomettry, Euclidean_geometfry, Euclidean_geometey, Euclidean_geomet4y, Euclidean_geomet5y, Euclidean_geometty, Euclidean_geometfy, Euclidean_geometrey, Euclidean_geometr4y, Euclidean_geometr5y, Euclidean_geometrty, 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