Curiosa Mathematica

2002-06-08
• ALKAUSKAS, G., Semi-regular continued fractions and an exact formula for the moments
of the Minkowski question mark function. 2009-06-12
• APPLEGATE, D., POL, O., SLOANE, N., The Toothpick Sequence and Other Sequences.
from Cellular Automata. AT&T Shannon Lab, 2010-13-02 (http://www.research.att.com)
• ATKINS, D., GRAFF, M., LENSTRA, A., LEYLAND, P., The magic words are squeamish
ossifrage. Proceedings of the 4th International Conference on the Theory
and Applications of Cryptology: Advances in Cryptology, 1995
• BEUKERS, F., The ABC-conjecture.
Leiden, 2005-09-09
• BHIDE, R., Hyperwebster: an uncountable dictionary.
Theory behind the Technology, 2001-02-07 (http://ravi-bhide.blogspot.be)
• CHU-CARROLL, M., Prime Number Pathology: Fractran.
ScienceBlogs, 2006-27-10 (http://www.scienceblogs.com)
• DE BEULE, J., Relaties en Structuren.
Universiteit Gent, 2012-2013
• DE CRUYENAERE, F., IGODT, P., REBRY, S., Van priemgetal tot digitale handtekening.
Katholieke Universiteit Leuven (Campus Kortrijk), 2010-2011
• DELÉGLISE, M., Bounds for the Density of Abundant Integers.
Experimental Mathematics, nr. 2, volume 7, 1998-11-11, p. 137
(http://www.emis.de/journals/EM)
• DEMAINE, E., DEMAINE, M., MINKSY, Y., MITCHELL, J., RIVEST, R., PǍTRASÇU, M.,
Picture-Hanging Puzzles. 2012-16-03
• DE MEUTER, W., JONCKERS, V., Inleiding tot de computerwetenschappen.
Vrije Universiteit Brussel (Software Languages Lab), 2012-16-02
• GAJARDO, A., MOREIRA, A., GOLES, E., Complexity of Langton’s ant.
Discrete Applied Mathematics, volume 117, 2002, p. 41-50
• GHYS, E., Un carré dans une courbe.
Images des Maths (CNRS), 2012-20-03 (http://images.math.cnrs.fr.
• HART, V., http://www.youtube.com/user/vihart of http://www.vihart.com.
• HENDRIKS, D., Fractran (guest lecture Models of Computation)
Vrije Universiteit Amsterdam, 2011-31-05
• IANNUCCI, D, MOUJIE, D., COHEN, G., On Perfect Totient Numbers.
Journal of Integer Sequences, volume 6, 2003 (http://www.cs.uwaterloo.ca/journals/JIS)
• IONASCU, E., WILSON, A., On the Erdős-Straus Conjecture.
2010-07-01 (http://www.arxiv.org)
• JOHNSTON, N., http://www.youtube.com/user/NathanielJohnst of http://www.njohnston.ca.
• MCMULLEN, L., How I Found the Golden Ratio on my CAS.
The North Carolina Association Of Advanced Placement Mathematics Teachers Newsletter,
nr. 1, volume 13, 2005
• NUMBERPHILE, http://www.youtube.com/user/numberphile of http://www.numberphile.com.
• PEGG, ED., Paterson’s Worms revisited.
Mathematical Association of America, 2003-27-10 (http://www.maa.org)
• PRETZ, J., A different way to read off the time - A new idea for a binary clock.
Cornell University Library, 2010-06-07 (http://www.arxiv.org)
• RABINOWITZ, S., A Polynomial Curve of Constant Width.
Missouri Journal of Mathematical Sciences, nr. 1, volume 9, 1997, p. 23-27
• SANDIFER, E., A forgotten Fermat problem.
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