Journal of Formalized Mathematics
Volume 7, 1995
University of Bialystok
Copyright (c) 1995 Association of Mizar Users

Special Polygons


Czeslaw Bylinski
Warsaw University, Bialystok
Yatsuka Nakamura
Shinshu University, Nagano

MML Identifier: SPPOL_2

The terminology and notation used in this paper have been introduced in the following articles [13] [2] [9] [1] [4] [3] [14] [10] [12] [6] [7] [8] [11] [5]

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.

Received January 30, 1995


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