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Date: 6-7-2017
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Date: 4-7-2017
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Date: 8-8-2021
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A topological space has a one-point compactification if and only if it is locally compact.
To see a part of this, assume is compact, , and . Let be a compact neighborhood of (relative to ), not containing . Then is also compact relative to , which shows is locally compact.
The point is often called the point of infinity.
A one-point compactification opens up for simplifications in definitions and proofs.
The continuous functions on may be of importance. Their restriction to are loosely the continuous functions on with a limit at infinity.
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علامات بسيطة في جسدك قد تنذر بمرض "قاتل"
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أول صور ثلاثية الأبعاد للغدة الزعترية البشرية
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وفد كلية الزراعة في جامعة كربلاء يشيد بمشروع الحزام الأخضر
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