Pages that link to "If there exists a point in the space and a positive real such that for all points in a subset of the space the distance between the selected point and the arbitrary point of the subset is less than the positive real then the subset is bounded"
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The following pages link to If there exists a point in the space and a positive real such that for all points in a subset of the space the distance between the selected point and the arbitrary point of the subset is less than the positive real then the subset is bounded:
View (previous 50 | next 50) (20 | 50 | 100 | 250 | 500)- Metrically bounded set (← links)
- A set is bounded if and only if for all points in the space there is a positive real such that the distance from that point to any point in the set is less than the positive real (← links)
