Rings and Modules --- Part II

Michal Muzalewski

Warsaw University, Bialystok

Summary.

We define the trivial left module, morphism of left modules and the field $Z_3$. We prove some elementary facts.

MML Identifier: MOD_2

Contents (PDF format)

Bibliography

[1] Grzegorz Bancerek. The ordinal numbers. Journal of Formalized Mathematics, 1, 1989.

[2] Czeslaw Bylinski. Basic functions and operations on functions. Journal of Formalized Mathematics, 1, 1989.

[3] Czeslaw Bylinski. Binary operations. Journal of Formalized Mathematics, 1, 1989.

[4] Czeslaw Bylinski. Functions from a set to a set. Journal of Formalized Mathematics, 1, 1989.

[5] Czeslaw Bylinski. Some basic properties of sets. Journal of Formalized Mathematics, 1, 1989.

[6] Eugeniusz Kusak, Wojciech Leonczuk, and Michal Muzalewski. Abelian groups, fields and vector spaces. Journal of Formalized Mathematics, 1, 1989.

[7] Michal Muzalewski. Midpoint algebras. Journal of Formalized Mathematics, 1, 1989.

[8] Michal Muzalewski. Construction of rings and left-, right-, and bi-modules over a ring. Journal of Formalized Mathematics, 2, 1990.

[9] Michal Muzalewski. Categories of groups. Journal of Formalized Mathematics, 3, 1991.

[10] Bogdan Nowak and Grzegorz Bancerek. Universal classes. Journal of Formalized Mathematics, 2, 1990.

[11] Andrzej Trybulec. Enumerated sets. Journal of Formalized Mathematics, 1, 1989.

[12] Andrzej Trybulec. Tarski Grothendieck set theory. Journal of Formalized Mathematics, Axiomatics, 1989.

[13] Wojciech A. Trybulec. Vectors in real linear space. Journal of Formalized Mathematics, 1, 1989.

[14] Zinaida Trybulec. Properties of subsets. Journal of Formalized Mathematics, 1, 1989.