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A few of my favourites that immediately come to mind:

  • Janich, Klaus. Topology
  • Carter, Nathan. Visual group theory
  • Lawvere, F. William, and Stephen H. Schanuel. Conceptual mathematics: a first introduction to categories
  • Aigner, Martin; Ziegler, Günter. Proofs from THE BOOK

Also, in their own weird way:

  • Steen, Lynn Arthur and Seebach, J. Arthur. Counterexamples in topology
  • Nelsen, Roger B. Proofs without words: Exercises in visual thinking (series)

A few of my favourites that immediately come to mind:

  • Janich, Klaus. Topology
  • Carter, Nathan. Visual group theory
  • Lawvere, F. William, and Stephen H. Schanuel. Conceptual mathematics: a first introduction to categories
  • Aigner, Martin; Ziegler, Günter. Proofs from THE BOOK

A few of my favourites that immediately come to mind:

  • Janich, Klaus. Topology
  • Carter, Nathan. Visual group theory
  • Lawvere, F. William and Stephen H. Schanuel. Conceptual mathematics: a first introduction to categories
  • Aigner, Martin; Ziegler, Günter. Proofs from THE BOOK

Also, in their own weird way:

  • Steen, Lynn Arthur and Seebach, J. Arthur. Counterexamples in topology
  • Nelsen, Roger B. Proofs without words: Exercises in visual thinking (series)
Source Link

A few of my favourites that immediately come to mind:

  • Janich, Klaus. Topology
  • Carter, Nathan. Visual group theory
  • Lawvere, F. William, and Stephen H. Schanuel. Conceptual mathematics: a first introduction to categories
  • Aigner, Martin; Ziegler, Günter. Proofs from THE BOOK