Part I - Raising the many-dimensional vector spaces to the rational power M/L.

Part II - Metric and algebraic tensors for 4-dimensional uncurved space.

Part III - Raising our 4-dimensional uncurved space W to the power 1/2.

Part III needs the preliminary reading of Part I and Part II.

Part IV - The description of the physical field with spin 1/3.

Part IV needs the preliminary reading of Part I, Part II and Part III.

Part V - Raising the vector space W to the irrational power N.

Part V needs the preliminary reading of Part I.

Part VI - Christoffel symbols for asymmetric metric tensors.

The source for the Part VII is in the book:

Part VII - First Noether theorem with taking account of second derivatives in Lagrangian, space curvature and asymmetric metric tensors.

Part VII needs the preliminary reading of Part VI.

Part VIII - Energy – momentum Vector.

Part IX - THE ENERGY OF THE GRAVITATIONAL FIELD FOR THE SCHWARZSCHILD METRIC.

Part X - The inner structure of basis spinors.

Part XI - Increasing of dimension of our space from 4 to 16 through spinors.

Part XII - Mathematical objects : past, present, future.

Part XIII - The topology of number line.