multiply paper - significado y definición. Qué es multiply paper
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Qué (quién) es multiply paper - definición

LORENTZIAN MANIFOLD THAT DOES NOT CONTAIN A CLOSED TIMELIKE CURVE
Timelike multiply connected

Graph paper         
PAPER WITH A GRID OR OTHER PRINT TO SUPPORT DRAWING MATHEMATICAL GRAPHS
Quad-ruled paper; Quad paper; Log paper; Log graph paper; Index paper; Isometric graph paper; Graphing paper; Engineering pad; Engineering paper; Engineering graph paper; Grid paper; Coordinate paper; Quadrille paper; Square paper; Checkered paper; Draft:Millimeter paper; Millimeter paper
Graph paper, coordinate paper, grid paper, or squared paper is writing paper that is printed with fine lines making up a regular grid. The lines are often used as guides for plotting graphs of functions or experimental data and drawing curves.
wax paper         
PAPER THAT IS MADE MOISTURE-PROOF THROUGH THE APPLICATION OF WAX
Paraffin paper; Wax paper
Wax paper is paper that has been covered with a thin layer of wax. It is used mainly in cooking or to wrap food. (AM; in BRIT, use greaseproof paper
)
= waxed paper
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graph paper         
PAPER WITH A GRID OR OTHER PRINT TO SUPPORT DRAWING MATHEMATICAL GRAPHS
Quad-ruled paper; Quad paper; Log paper; Log graph paper; Index paper; Isometric graph paper; Graphing paper; Engineering pad; Engineering paper; Engineering graph paper; Grid paper; Coordinate paper; Quadrille paper; Square paper; Checkered paper; Draft:Millimeter paper; Millimeter paper
Graph paper is paper that has small squares printed on it so that you can use it for drawing graphs.
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Wikipedia

Timelike simply connected

Suppose a Lorentzian manifold contains a closed timelike curve (CTC). No CTC can be continuously deformed as a CTC (is timelike homotopic) to a point, as that point would not be causally well behaved. Therefore, any Lorentzian manifold containing a CTC is said to be timelike multiply connected. A Lorentzian manifold that does not contain a CTC is said to be timelike simply connected.

Any Lorentzian manifold which is timelike multiply connected has a diffeomorphic universal covering space which is timelike simply connected. For instance, a three-sphere with a Lorentzian metric is timelike multiply connected, (because any compact Lorentzian manifold contains a CTC), but has a diffeomorphic universal covering space which contains no CTC (and is therefore not compact). By contrast, a three-sphere with the standard metric is simply connected, and is therefore its own universal cover.