Teorema četiri boje (Serbian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Teorema četiri boje" in Serbian language version.

refsWebsite

Global rank Serbian rank

451^st place

838^th place

low place

26^th place

57^th place

2^nd place

4^th place

3,479^th place

4,110^th place

ams.org

From Gonthier (2008): "Definitions: A planar map is a set of pairwise disjoint subsets of the plane, called regions. A simple map is one whose regions are connected open sets. Two regions of a map are adjacent if their respective closures have a common point that is not a corner of the map. A point is a corner of a map if and only if it belongs to the closures of at least three regions. Theorem: The regions of any simple planar map can be colored with only four colors, in such a way that any two adjacent regions have different colors." Gonthier, Georges (2008), „Formal Proof—The Four-Color Theorem” (PDF), Notices of the American Mathematical Society, 55 (11): 1382—1393, MR 2463991
Swart (1980). Swart, Edward Reinier (1980), „The philosophical implications of the four-color problem”, American Mathematical Monthly, Mathematical Association of America, 87 (9), стр. 697—702, JSTOR 2321855, MR 0602826, doi:10.2307/2321855
Wilson (2014), 216–222. Wilson, Robin (2014) [2002], Four Colors Suffice, Princeton Science Library, Princeton, NJ: Princeton University Press, ISBN 978-0-691-15822-8, MR 3235839
Thomas (1998, стр. 849) Thomas, Robin (1998), „An Update on the Four-Color Theorem” (PDF), Notices of the American Mathematical Society, 45 (7), стр. 848—859, MR 1633714
Wilson (2014)). Wilson, Robin (2014) [2002], Four Colors Suffice, Princeton Science Library, Princeton, NJ: Princeton University Press, ISBN 978-0-691-15822-8, MR 3235839

Swart (1980). Swart, Edward Reinier (1980), „The philosophical implications of the four-color problem”, American Mathematical Monthly, Mathematical Association of America, 87 (9), стр. 697—702, JSTOR 2321855, MR 0602826, doi:10.2307/2321855
Hudson (2003). Hudson, Hud (maj 2003), „Four Colors Do Not Suffice”, The American Mathematical Monthly, 110 (5): 417—423, JSTOR 3647828, doi:10.2307/3647828

Swart (1980). Swart, Edward Reinier (1980), „The philosophical implications of the four-color problem”, American Mathematical Monthly, Mathematical Association of America, 87 (9), стр. 697—702, JSTOR 2321855, MR 0602826, doi:10.2307/2321855
Hudson (2003). Hudson, Hud (maj 2003), „Four Colors Do Not Suffice”, The American Mathematical Monthly, 110 (5): 417—423, JSTOR 3647828, doi:10.2307/3647828

Swart (1980). Swart, Edward Reinier (1980), „The philosophical implications of the four-color problem”, American Mathematical Monthly, Mathematical Association of America, 87 (9), стр. 697—702, JSTOR 2321855, MR 0602826, doi:10.2307/2321855

From Gonthier (2008): "Definitions: A planar map is a set of pairwise disjoint subsets of the plane, called regions. A simple map is one whose regions are connected open sets. Two regions of a map are adjacent if their respective closures have a common point that is not a corner of the map. A point is a corner of a map if and only if it belongs to the closures of at least three regions. Theorem: The regions of any simple planar map can be colored with only four colors, in such a way that any two adjacent regions have different colors." Gonthier, Georges (2008), „Formal Proof—The Four-Color Theorem” (PDF), Notices of the American Mathematical Society, 55 (11): 1382—1393, MR 2463991
Swart (1980). Swart, Edward Reinier (1980), „The philosophical implications of the four-color problem”, American Mathematical Monthly, Mathematical Association of America, 87 (9), стр. 697—702, JSTOR 2321855, MR 0602826, doi:10.2307/2321855
Wilson (2014), 216–222. Wilson, Robin (2014) [2002], Four Colors Suffice, Princeton Science Library, Princeton, NJ: Princeton University Press, ISBN 978-0-691-15822-8, MR 3235839
Thomas (1998, стр. 849) Thomas, Robin (1998), „An Update on the Four-Color Theorem” (PDF), Notices of the American Mathematical Society, 45 (7), стр. 848—859, MR 1633714
Wilson (2014)). Wilson, Robin (2014) [2002], Four Colors Suffice, Princeton Science Library, Princeton, NJ: Princeton University Press, ISBN 978-0-691-15822-8, MR 3235839