Suppose that R (the set of real numbers) is equipped by TO (the Euclidean topology), T1 (the discrete topology) and T2 (the finite closed topology). Then Ja,b[ is: * O not open in any of TO, 11 and...

Suppose that R (the set of real numbers) is equipped by TO (the Euclidean<br>topology), T1 (the discrete topology) and T2 (the finite closed topology). Then<br>Ja,b[ is: *<br>O not open in any of TO, 11 and 12.<br>O open In TO, T1 and T2<br>O open in TO but not open in T1 and T2<br>O open is TO and T1 but not open in T2<br>

Extracted text: Suppose that R (the set of real numbers) is equipped by TO (the Euclidean topology), T1 (the discrete topology) and T2 (the finite closed topology). Then Ja,b[ is: * O not open in any of TO, 11 and 12. O open In TO, T1 and T2 O open in TO but not open in T1 and T2 O open is TO and T1 but not open in T2

Jun 04, 2022

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Suppose that R (the set of real numbers) is equipped by TO (the Euclidean topology), T1 (the discrete topology) and T2 (the finite closed topology). Then Ja,b[ is: * O not open in any of TO, 11 and...

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