To- Space with Example | A space X is To space iff for any a,b in X, implies, {a} ≠ { b} (closure)

Assalm o Alaikum wr!
In this video we will start chapter no 8 of Topology that is
Separation Axiom
In this video we will discuss its first statement with its first theorem. we understand To - space with examples also we can do its first theorem related to this space . The theorem says that "A space X is To space if and only if for any a,b in X, a ≠ b implies, {a} closure ≠ { b} closure"
Link of complete Playlist of Topology.
• Topology on a Set | It...
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[@nayabqaisar4194]

V gd ... Mam bht acha samjhaya plzz jldiii vedios next. Topics pr bh bnain ...

[@educationwithayesha]

G ok why not

[@nasreenishaq451]

good lecture

[@pahelibook927]

Mam ap bohat acha samjahti hai

[@danishkhan3914]

Mam yahyi kutch chapter hai Jo mushkil hai Mam in pay lecture continue rakhy

[@Ankitsharma-rj5gj]

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[@TCSGKGURU]

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[@ronza8378]

Give an example of (y,m’) a measurable space F : X⇒Y M = { E ⊆ X : F(E) ∈ Y } M is not a sigma_algebra on x . I'm having a hard time solving this question, please can you help me find a solution?