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- W2284081560 abstract "For instance, a graph is considered point symmetrical in relation to the origin 0 when each point P of a graph, as shown in Figure I, has a corresponding point Q (also on the graph) under a reflection through 0 so that PO = OQ. Or equivalently in the plane, each point P of the graph can be mapped onto a corresponding point Q (also on the graph) by means of a half-turn (a rotation through 180 degrees) around O. Using the transformation formula for a half turn, it therefore follows that a graph is point symmetric in relation to the origin if y = j(x) l=g y = -f( -x); in other words if it remains invariant under a half-turn around the origin." @default.
- W2284081560 created "2016-06-24" @default.
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- W2284081560 date "2004-04-01" @default.
- W2284081560 modified "2023-09-24" @default.
- W2284081560 title "All cubic polynomials are point symmetric" @default.
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