Topologically example sentences
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Related (2): Manifold, Homeomorphism
"Topologically" Example Sentences
- Topologically, this problem is equivalent to the one we solved last week.
- The sphere and the torus are not topologically equivalent.
- Topologically, a donut is the same as a coffee cup.
- This space is topologically connected but not path-connected.
- Topologically speaking, this graph is a tree.
- The topology of this space is topologically non-trivial.
- Topologically, a Klein bottle is a non-orientable surface.
- These two surfaces are topologically equivalent.
- Topologically, this manifold is equivalent to the real projective space.
- Topologically, this graph is a complete bipartite graph.
- The topologically dual of the graph is a planar graph.
- Topologically, this surface can be embedded in three-dimensional space.
- This surface is topologically non-trivial when viewed as an embedded submanifold.
- Topologically, this knot is equivalent to a trefoil knot.
- The topology of this space is topologically discrete.
- Topologically, this surface is homeomorphic to a cylinder.
- The topology of this manifold is topologically non-trivial.
- Topologically, this graph is a directed acyclic graph.
- This space is topologically equivalent to a solid ball.
- Topologically, this knot is equivalent to a figure-eight knot.
- The topology of this space is topologically trivial.
- Topologically, this space is infinite-dimensional.
- The topology of this manifold is topologically connected.
- Topologically, this graph can be embedded in two-dimensional space.
- This surface is topologically equivalent to a torus when viewed as an embedded submanifold.
- Topologically, this graph is a cycle graph.
- This space is topologically non-compact.
- Topologically, this surface is homeomorphic to a Moebius strip.
- The topology of this space is topologically Hausdorff.
- Topologically, this manifold is equivalent to the complex projective plane.
Common Phrases
- Topologically speaking;
- Topologically separated;
- Topologically isolated;
- Topologically distinct;
- Topologically closed;
- Topologically open;
- Topologically equivalent;
- Topologically compact;
- Topologically continuous;
- Topologically homeomorphic.
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