| 1 | İnequalities | [3] p. 17-21 |
| 2 | Metric spaces | [1] p. 2-9 , [2] p. 19-21 |
| 3 | Open set , closed set , neighborhood | [1] p. 9-17 |
| 4 | Convergences , Cauchy sequences , completenes | [1] p. 17-25 |
| 5 | Completion of the metric spaces | [1] p. 32-41 |
| 6 | Linear spaces | [1] p. 49-50, [2] p. 65-79 |
| 7 | Normed space and Banach space | [1] p. 50-58, [2] . p.97-118, [4] p. 59-80, 112-125 |
| 8 | Finite dimensional normed spaces and the concept of subspaces as foundations for understanding the mathematical basis of sustainable approaches | [1] p. 62-72 |
| 9 | Compactness and finite dimension | [1] p. 72-77 |
| 10 | Linear operators | [1] p. 77-82, [2] p. 133-142, [4] p. 136-174 |
| 11 | Bounded and continuous linear operators | [1] p. 82-91 |
| 12 | Linear functionals | [1] p. 91-103 |
| 13 | Linear operators and functionals of finite dimensional spaces | [1] p. 103-111 |
| 14 | Normed spaces of operators and dual spaces | [1] p. 111-117 |