- #1
Salamon
- 36
- 0
Let's take the real line.
I understand that there exists a subset of the real line which is connected and compact. Ex: [0,1]
I understand that there exists a subset of the real line which is neither connected or compact.
Ex: (0,1) U (5,6)
Do there exist any subsets of the real line which are compact and not connected?
Do there exist any subsets of the real line which are connected and not compact?
I understand that there exists a subset of the real line which is connected and compact. Ex: [0,1]
I understand that there exists a subset of the real line which is neither connected or compact.
Ex: (0,1) U (5,6)
Do there exist any subsets of the real line which are compact and not connected?
Do there exist any subsets of the real line which are connected and not compact?