I woud like a recommendation about which of these books is best for self study.
1) Munkres - Topology (And which edition? Pearson Limited or 2nd edition ?)
2) Tej Bahadur Singh - Introduction to Topology, 2019
My background in general topology is based on the breathtaking geometrical book: "John Lee - Introduction to Topological Manifolds". I have also read a bit of algebraic topology from this book and some notes about simply connected spaces by John Lee. This was my first touch with general topology. Sometimes I also used the book: "Marco Mannetti - Topology" about hard concepts I could not find somewhere else.
I started with Dr. Lee's book in order to have a solid geometrical topological background, I needed for further study of Smooth Manifolds. Recently I finished the first 5 chapters of the book "John Lee - Introduction to Smooth Manifolds". I would like to say with all this information that I have maturity in this subject and particularly in a geometrical way, but I must fill some gaps-concepts about topology, that Lee's book did not include. After a long research in the internet I found that the books written by Munkres and Tej Bahadur Singh seem complete about the knowledge they provide.
Furthermore I have 2 problem books in my library that I will use as supplement, if they are needed:
A) Lynn Arthur Steen, J. Arthur Seebach Jr. - Counterexamples in Topology
B) Viro O., Ivanov O., Netsvetaev N., Kharlamov V. - Elementary topology problem textbook
My plan is to master as much as I can the general and algebraic topology so I can use them later as an important tool for Manifold Theory.
So, the best road for complete self-study is [1. & A) & B)] or [2. & A) & B)] ?
Thank you very much for any answer, I woud appreciate any help because I study this for the love of Geometry.