Special Polygons

Czeslaw Bylinski

Warsaw University, Bialystok

Yatsuka Nakamura

Shinshu University, Nagano

MML Identifier: SPPOL_2

Contents (PDF format)

1. Segments in ${\cal E}^{2}_{\rm T}$
2. Special Sequences in ${\cal E}^{2}_{\rm T}$
3. Special Polygons in ${\cal E}^{2}_{\rm T}$

Bibliography

[1] Grzegorz Bancerek. The fundamental properties of natural numbers. Journal of Formalized Mathematics, 1, 1989.

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

[3] Grzegorz Bancerek and Krzysztof Hryniewiecki. Segments of natural numbers and finite sequences. Journal of Formalized Mathematics, 1, 1989.

[4] Czeslaw Bylinski. Functions and their basic properties. Journal of Formalized Mathematics, 1, 1989.

[5] Czeslaw Bylinski. Some properties of restrictions of finite sequences. Journal of Formalized Mathematics, 7, 1995.

[6] Agata Darmochwal. Compact spaces. Journal of Formalized Mathematics, 1, 1989.

[7] Agata Darmochwal. The Euclidean space. Journal of Formalized Mathematics, 3, 1991.

[8] Agata Darmochwal and Yatsuka Nakamura. The topological space $\calE^2_\rmT$. Arcs, line segments and special polygonal arcs. Journal of Formalized Mathematics, 3, 1991.

[9] Krzysztof Hryniewiecki. Basic properties of real numbers. Journal of Formalized Mathematics, 1, 1989.

[10] Jaroslaw Kotowicz. Functions and finite sequences of real numbers. Journal of Formalized Mathematics, 5, 1993.

[11] Yatsuka Nakamura and Jaroslaw Kotowicz. Connectedness conditions using polygonal arcs. Journal of Formalized Mathematics, 4, 1992.

[12] Beata Padlewska and Agata Darmochwal. Topological spaces and continuous functions. Journal of Formalized Mathematics, 1, 1989.

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

[14] Wojciech A. Trybulec. Pigeon hole principle. Journal of Formalized Mathematics, 2, 1990.