Jämna och udda tal (Swedish Wikipedia)

Analysis of information sources in references of the Wikipedia article "Jämna och udda tal" in Swedish language version.

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21books.google.com

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2web.archive.org

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1kappamuepsilon.org

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ams.org

Oliveira e Silva, Tomás; Herzog, Siegfried; Pardi, Silvio (2013), ”Empirical verification of the even Goldbach conjecture, and computation of prime gaps, up to 4·10¹⁸”, Mathematics of Computation, http://www.ams.org/editflow/editorial/uploads/mcom/accepted/120521-Silva/120521-Silva-v2.pdf Arkiverad 5 februari 2015 hämtat från the Wayback Machine. ”Arkiverade kopian”. Arkiverad från originalet den 5 februari 2015. https://web.archive.org/web/20150205085918/http://www.ams.org/editflow/editorial/uploads/mcom/accepted/120521-Silva/120521-Silva-v2.pdf. Läst 29 september 2014. . In press.

books.google.com

A.V.Vijaya & Dora Rodriguez, Figuring Out Mathematics, Pearson Education India, s. 20–21, ISBN 9788131703571, https://books.google.com/books?id=9ZN9LuHb0tQC&pg=PA20 .
Bóna, Miklós (2011), A Walk Through Combinatorics: An Introduction to Enumeration and Graph Theory, World Scientific, s. 178, ISBN 9789814335232, https://books.google.com/books?id=TzJ2L9ZmlQUC&pg=PA178 .
Bassarear, Tom (2010), Mathematics for Elementary School Teachers, Cengage Learning, s. 198, ISBN 9780840054630, https://books.google.com/books?id=RitXafH4_8EC&pg=PA198 .
Sidebotham, Thomas H. (2003), The A to Z of Mathematics: A Basic Guide, John Wiley & Sons, s. 181, ISBN 9780471461630, https://books.google.com/books?id=VsAZa5PWLz8C&pg=PA181 .
Pólya, George; Tarjan, Robert E.; Woods, Donald R. (2009), Notes on Introductory Combinatorics, Springer, s. 21–22, ISBN 9780817649524, https://books.google.com/books?id=y6KmsI0Icp0C&pg=PA21 .
Tankha (2006), Ancient Greek Philosophy: Thales to Gorgias, Pearson Education India, s. 136, ISBN 9788177589399, https://books.google.com/books?id=88PFcpKjupAC&pg=PT136 .
Conway, J. H.; Sloane, N. J. A. (1999), Sphere packings, lattices and groups, Grundlehren der Mathematischen Wissenschaften [Fundamental Principles of Mathematical Sciences], "290" (3rd), New York: Springer-Verlag, s. 10, ISBN 0-387-98585-9, https://books.google.com/books?id=upYwZ6cQumoC&pg=PA10 .
Pandolfini, Bruce (1995), Chess Thinking: The Visual Dictionary of Chess Moves, Rules, Strategies and Concepts, Simon and Schuster, s. 273–274, ISBN 9780671795023, https://books.google.com/books?id=S2gI_mExCOoC&pg=PA273 .
Bruckner, Andrew M.; Bruckner, Judith B.; Thomson, Brian S. (1997), Real Analysis, s. 37, ISBN 0-13-458886-X, https://books.google.com/books?id=1WY6u0C_jEsC&pg=PA37 .
Stillwell, John (2003), Elements of Number Theory, Springer, s. 199, ISBN 9780387955872, https://books.google.com/books?id=LiAlZO2ntKAC&pg=PA199 .
Dudley, Underwood (1992), ”Perfect numbers”, Mathematical Cranks, MAA Spectrum, Cambridge University Press, s. 242–244, ISBN 9780883855072, https://books.google.com/books?id=HqeoWPsIH6EC&pg=PA242 .
Cameron, Peter J. (1999), Permutation Groups, London Mathematical Society Student Texts, "45", Cambridge University Press, s. 26–27, ISBN 9780521653787, https://books.google.com/books?id=4bNj8K1omGAC&pg=PA26 .
Joyner, David (2008), ”13.1.2 Parity conditions”, Adventures in Group Theory: Rubik's Cube, Merlin's Machine, and Other Mathematical Toys, JHU Press, s. 252–253, ISBN 9780801897269, https://books.google.com/books?id=iM0fco-_Ri8C&pg=PA252 .
Gustafson, Roy David; Hughes, Jeffrey D. (2012), College Algebra (11th), Cengage Learning, s. 315, ISBN 9781111990909, https://books.google.com/books?id=sxZpddk1fTIC&pg=PA315 .
Jain, R. K.; Iyengar, S. R. K. (2007), Advanced Engineering Mathematics, Alpha Science Int'l Ltd., s. 853, ISBN 9781842651858, https://books.google.com/books?id=crOxJNLE5psC&pg=PA853 .
Moser, Stefan M.; Chen, Po-Ning (2012), A Student's Guide to Coding and Information Theory, Cambridge University Press, s. 19–20, ISBN 9781107015838, https://books.google.com/books?id=gFhJXsGXNj8C&pg=PA19 .
Berrou, Claude (2011), Codes and turbo codes, Springer, s. 4, ISBN 9782817800394, https://books.google.com/books?id=ZLPWNq8JN9QC&pg=PA4 .
Randall, Robert H. (2005), An Introduction to Acoustics, Dover, s. 181, ISBN 9780486442518, https://books.google.com/books?id=l9pO7vAvLpUC&pg=PA181 .
Cromley, Ellen K.; McLafferty, Sara L. (2011), GIS and Public Health (2nd), Guilford Press, s. 100, ISBN 9781462500628, https://books.google.com/books?id=LeaEPg9vCrsC&pg=PA100 .
Swift, Earl (2011), The Big Roads: The Untold Story of the Engineers, Visionaries, and Trailblazers Who Created the American Superhighways, Houghton Mifflin Harcourt, s. 95, ISBN 9780547549132, https://books.google.com/books?id=59dQ_rwoh3UC&pg=PA95 .
Lauer, Chris (2010), Southwest Airlines, Corporations that changed the world, ABC-CLIO, s. 90, ISBN 9780313378638, https://books.google.com/books?id=NpZbEihL0ZgC&pg=PA90 .

doi.org

dx.doi.org

Mendelsohn, N. S. (2004), ”Tiling with dominoes”, The College Mathematics Journal 35 (2): 115–120, doi:10.2307/4146865 .
Bernhardt, Chris (2009), ”Evil twins alternate with odious twins”, Mathematics Magazine 82 (1): 57–62, doi:10.4169/193009809x469084 .

kappamuepsilon.org

pentagon.kappamuepsilon.org

Owen, Ruth L. (1992), ”Divisibility in bases”, The Pentagon: A Mathematics Magazine for Students 51 (2): 17–20, arkiverad från ursprungsadressen den 2015-03-17, https://web.archive.org/web/20150317173427/http://www.pentagon.kappamuepsilon.org/pentagon/Vol_51_Num_2_Spring_1992.pdf Arkiverad 17 mars 2015 hämtat från the Wayback Machine. ”Arkiverade kopian”. Arkiverad från originalet den 17 mars 2015. https://web.archive.org/web/20150317173427/http://www.pentagon.kappamuepsilon.org/pentagon/Vol_51_Num_2_Spring_1992.pdf. Läst 29 september 2014. .

web.archive.org

Owen, Ruth L. (1992), ”Divisibility in bases”, The Pentagon: A Mathematics Magazine for Students 51 (2): 17–20, arkiverad från ursprungsadressen den 2015-03-17, https://web.archive.org/web/20150317173427/http://www.pentagon.kappamuepsilon.org/pentagon/Vol_51_Num_2_Spring_1992.pdf Arkiverad 17 mars 2015 hämtat från the Wayback Machine. ”Arkiverade kopian”. Arkiverad från originalet den 17 mars 2015. https://web.archive.org/web/20150317173427/http://www.pentagon.kappamuepsilon.org/pentagon/Vol_51_Num_2_Spring_1992.pdf. Läst 29 september 2014. .
Oliveira e Silva, Tomás; Herzog, Siegfried; Pardi, Silvio (2013), ”Empirical verification of the even Goldbach conjecture, and computation of prime gaps, up to 4·10¹⁸”, Mathematics of Computation, http://www.ams.org/editflow/editorial/uploads/mcom/accepted/120521-Silva/120521-Silva-v2.pdf Arkiverad 5 februari 2015 hämtat från the Wayback Machine. ”Arkiverade kopian”. Arkiverad från originalet den 5 februari 2015. https://web.archive.org/web/20150205085918/http://www.ams.org/editflow/editorial/uploads/mcom/accepted/120521-Silva/120521-Silva-v2.pdf. Läst 29 september 2014. . In press.