[1]
K. Houston, How to think like a mathematician: a companion to undergraduate mathematics. Cambridge: Cambridge University Press, 2009.
[2]
‘How to Write Mathematics’. [Online]. Available: https://uob-my.sharepoint.com/personal/mancs_bristol_ac_uk/Documents/htwm.pdf
[3]
P. A. Weiner, ‘The Abundancy Ratio, a Measure of Perfection’, Mathematics Magazine, vol. 73, no. 4, Oct. 2000, doi: 10.2307/2690980.
[4]
Sam C. Saunders, N. Chris Meyer and Dane W. Wu, ‘Compounding Evidence from Multiple DNA-Tests’, Mathematics Magazine, vol. 72, no. 1, pp. 39–43, 1999 [Online]. Available: http://www.jstor.org/stable/2691312?seq=1#page_scan_tab_contents
[5]
M. Horak, ‘Disentangling Topological Puzzles by Using Knot Theory’, Mathematics Magazine, vol. 79, no. 5, Dec. 2006, doi: 10.2307/27642974.
[6]
B. Austin, D. Barry, and D. Berman, ‘The Lengthening Shadow: The Story of Related Rates’, Mathematics Magazine, vol. 73, no. 1, Feb. 2000, doi: 10.2307/2691482.
[7]
Thomas J. Pfaff and Max M. Tran, ‘Series That Probably Converge to One’, Mathematics Magazine, vol. 82, no. 1, pp. 42–49, 2009 [Online]. Available: http://www.jstor.org/stable/27643157?seq=1#page_scan_tab_contents
[8]
J. N. Brawner, ‘Dinner, Dancing, and Tennis, Anyone?’, Mathematics Magazine, vol. 73, no. 1, Feb. 2000, doi: 10.2307/2691486.
[9]
Joshua D. Laison and Michelle Schick, ‘Seeing Dots: Visibility of Lattice Points’, Mathematics Magazine, vol. 80, no. 4, pp. 274–282, 2007 [Online]. Available: http://www.jstor.org/stable/27643042?seq=1#page_scan_tab_contents
[10]
MICHAEL A. JONES, ‘The Geometry behind Paradoxes of Voting Power’, Mathematics Magazine, vol. 82, no. 2, pp. 103–116, 2009 [Online]. Available: http://www.jstor.org/stable/27765883
[11]
‘On Lexell’s Theorem’, The American Mathematical Monthly, vol. 124, no. 4, 2017, doi: 10.4169/amer.math.monthly.124.4.337.
[12]
J. SIEHLER, ‘How Long Until a Random Sequence Decreases?’, Mathematics Magazine, vol. 83, no. 5, 2010, doi: 10.4169/002557010x529798. [Online]. Available: http://www.jstor.org/stable/10.4169/002557010x529798
[13]
J. Boaler and C. S. Dweck, Mathematical mindsets: unleashing students’ potential through creative math, inspiring messages, and innovative teaching. San Francisco: Jossey-Bass, 2016.
[14]
T. L. Durksen, J. Way, J. Bobis, J. Anderson, K. Skilling, and A. J. Martin, ‘Motivation and engagement in mathematics: a qualitative framework for teacher-student interactions’, Mathematics Education Research Journal, vol. 29, no. 2, pp. 163–181, Jun. 2017, doi: 10.1007/s13394-017-0199-1.
[15]
C. Ware, Information visualization: perception for design, 3rd ed., vol. The Morgan Kaufmann series in interactive technologies. Waltham, MA: Morgan Kaufmann, 2013 [Online]. Available: https://ebookcentral.proquest.com/lib/bristol/detail.action?docID=892223
[16]
E. R. Tufte, Visual explanations: images and quantities, evidence and narrative. Cheshire, Conn: Graphics Press, 1997.
[17]
B. H. Korte and J. Vygen, Combinatorial optimization: theory and algorithms, 3rd ed., vol. 21. Berlin: Springer.
[18]
L. R. Foulds, Combinatorial optimization for undergraduates, vol. Undergraduate texts in mathematics. New York: Springer-Verlag, 1984.
[19]
K. J. Falconer, Fractal geometry: mathematical foundations and applications, Third edition. Chichester, West Sussex: John Wiley & Sons Ltd, 2014 [Online]. Available: https://ebookcentral.proquest.com/lib/bristol/detail.action?docID=1557285
[20]
‘Netflix Prize problem notes’. [Online]. Available: https://uob-my.sharepoint.com/personal/mancs_bristol_ac_uk/Documents/Netflix%20prize%20problem.pdf?slrid=1f6a1b9e-b026-4000-7aa2-edb69d56df80
[21]
B. Gelbaum and J. M. H. Olmstead, Counterexamples in analysis, vol. The Mathesis Series. San Francisco: Holden-Day, 1964.
[22]
G. E. Andrews, R. Askey, and R. Roy, Special Functions, vol. Encyclopedia of mathematics and its applications. Cambridge: Cambridge University Press, 1999 [Online]. Available: http://dx.doi.org/10.1017/CBO9781107325937
[23]
T. W. Körner, Fourier Analysis. Cambridge: Cambridge University Press, 1988 [Online]. Available: http://dx.doi.org/10.1017/CBO9781107049949
[24]
K. Bhattacharya, Microstructure of martensite: why it forms and how it gives rise to the shape-memory effect, vol. Oxford series on materials modelling. Oxford: Oxford University Press, 2003.
[25]
C. C. Adams, The knot book: an elementary introduction to the mathematical theory of knots. New York: W.H. Freeman, 1994.
[26]
J. E. Graver and Mathematical Association of America, Counting on frameworks: mathematics to aid the design of rigid structures, vol. Dolciani mathematical expositions. Washington, D.C.: Mathematical Association of America, 2001.
[27]
I. Niven, Irrational Numbers. Cambridge: Cambridge University Press, 2014 [Online]. Available: http://dx.doi.org/10.5948/9781614440116
[28]
T. M. Apostol, Introduction to analytic number theory, vol. Undergraduate texts in mathematics. New York: Springer, 1976.
[29]
J. H. Silverman and J. T. Tate, Rational points on elliptic curves, Second edition, Enlarged and Updated., vol. Undergraduate texts in mathematics. Cham: Springer, 2015.
[30]
G. Grimmett and D. Stirzaker, Probability and random processes, 3rd ed. Oxford: Oxford University Press, 2001.
[31]
‘Ancestral Inference in Population Genetics’. [Online]. Available: https://link.springer.com/content/pdf/10.1007/978-3-540-39874-5_1.pdf
[32]
C. Rousseau and Y. Saint-Aubin, Mathematics and technology, vol. Springer undergraduate texts in mathematics and technology. New York: Springer, 2008.
[33]
Doyle, Peter G., ‘Random Walks and Electric Networks’, 2000 [Online]. Available: https://arxiv.org/abs/math/0001057