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I know if the set A , the closure of A is connected sure A also connected but the converse Iam not sure

Q: Closure of a connected space is connected?

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I know if the set A , the closure of A is connected sure A also connected but the converse Iam not sure

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If it is a simply connected polyhedron then it is a quadrilateral based pyramid and so has 5 faces.

If it is a simply connected polyhedron then it is a quadrilateral based pyramid and so has 5 faces.

If it is a simply connected polyhedron then it is a quadrilateral based pyramid and so has 5 faces.

If it is a simply connected polyhedron then it is a quadrilateral based pyramid and so has 5 faces.

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Space was not built. It is simply there.

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There is no simply connected polyhedron that meets these requirements because they do not satisfy the Euler characteristic.

There is no simply connected polyhedron that meets these requirements because they do not satisfy the Euler characteristic.

There is no simply connected polyhedron that meets these requirements because they do not satisfy the Euler characteristic.

There is no simply connected polyhedron that meets these requirements because they do not satisfy the Euler characteristic.

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There is no such simply connected polyhedron.

There is no such polyhedral shape.

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