## 12. References

### Articles and books

- Ar, A., Paganelli, C.V., Reeves, R.B., Greene, D.G., & Rahn, H. (1976). The Avian Egg: Water Vapor Conductance, Shell Thickness, and Functional Pore Area. The Condor, 76 (2) 153-158 [On-line]. Available: http://elibrary.unm.edu/sora/Condor/files/issues/v076n02/p0153-p0158.pdf (Retrieved 2/3/08)
- Besch, E.L, Sluka, S.L. & Smith, A.H. (1968). Determination of Surface Area Using Profile Recordings. Poulty Science, 47, 153-158.
- Bronshtein, I.N, & Semendyayev, K.A. (1985). Handbook of Mathematics. 3rd English Edition, Van Nostrand Reinhold Co., New York.
- Edwards, M.T. (2004). Fostering Mathematical Inquiry with Explorations of Facial Symmetry. Mathematics Teacher, 97 (4) 234-241.
- Ellermeijer, T., & Heck, A. (2003). Walk like a Physicist: An example of Authentic Education. In: electronic proceedings of GIREP conference: Physics in New Fields, Lund, Sweden, July 2002. Available: http://pinf.fysik.lu.se/abstracts/fullText/148.pdf (Retrieved 2/3/08)
- Ernst, B. (2000). Het eirond en het langrond [in Dutch; the egg round and the long round]. Pythagoras, 40 (1) 16-17.
- Heck, A. (2007). Modelleren van bruggen en bogen (in Dutch; modeling of bridges and vaults). Nieuwe Wiskrant, 27 (1) 42-52.
- Heck, A., & Uylings, P. (2006). Capturing the real world in the classroom. International Journal for Technology in Mathematics Education, 13 (3) 107-116.
- Hohenwarter, M., & Preiner, J. (2007a). Dynamic Mathematics with GeoGebra. Journal of Online Mathematics and its Applications, 7 [On-line]. Available: http://joma.org/mathDL/4/?pa=content&sa=viewDocument&nodeId=1448 (Retrieved 2/3/08)
- Hohenwarter, M., & Preiner, J. (2007b). Creating Mathlets with Open Source Tools. Journal of Online Mathematics and its Applications, 7 [On-line]. Available: http://joma.org/mathDL/4/?pa=content&sa=viewDocument&nodeId=1574 (Retrieved 2/3/08)
- Hoyt, D.F. (1976). The Effect of Shape on the surface-Volume Relationships of Birds’ Eggs. The Condor, 78 (3) 343-349 [On-line]. Available: http://elibrary.unm.edu/sora/Condor/files/issues/v078n03/p0343-p0349.pdf (Retrieved 2/3/08)
- Huylebrouck, D. (2007). Curve Fitting in Archtecture. Nexus Network Journal, 9 (1) 59-70.
- Klingens, D. (2000). Een eitje, zo’n eitje [in Dutch; an egg, such a piece of cake]. Pythagoras, 40 (2) 4-5. See also http://www.pandd.demon.nl/eipyth.htm
- Narushin, V.G. (1998). Mathematical Methods and Theories in Agricultural Research with Examples Related to Poultry Science, Chapter 1: Mathematics on Eggs. X-PRESS, Zaporozhye, Ukraine [On-line]. Available: http://narushin.iatp.org.ua/math_book.html (Retrieved 2/3/08)
- Oldknow, A. (2003a). What a picture, what a photograph. Teaching Mathematics and its Applications, 2 (3) 141-144.
- Oldknow, A. (2003b). Mathematics from still and video images. Micromath, Summer issue, 30-34.
- Paganelli, C.V., Olszowska, A. & Ar, A. (1974). The Avian Egg: Surface Area, Volume and Density. The Condor, 76 (3) 319-325 [On-line]. Available: http://elibrary.unm.edu/sora/Condor/files/issues/v076n03/p0319-p0325.pdf (Retrieved 2/3/08)
- Pélerin, J. [Viator] (1521). De artificiali perspectiva. 3rd edition. [On-line]. Available: http://gallica.bnf.fr/ark:/12148/bpt6k1050945/f1.item (Retrieved 2/3/08)
- Pierce, R., Stacey, K. & Ball, L. (2004). Mathematics from still and moving images. In B. .Tadich, P. Sullivan, S. Tobias, C. Breen (Eds.). Towards Excellence in Mathematics. Proceedings of the Forty-first Annual Conference of the Mathematical Association of Victoria, 386-395. ISBN 1-920892-55-9. Brunswick, VIC. This paper has been reprinted in The Australian Mathematics Teacher, 61 (3) 26-31.
- Ramanujan, S. (1913-1914). Modular Equations and Approximations to π. Quarterly Journal of Pure and Applied Mathematics, 45, 350-372.
- Robinson, E.M. (2007). Crime Scene Photography. Academic Press/Elsevier, Burlington.
- Romanoff, A.L. & Romanoff, A.J. (1949). The Avian Egg. Wiley & Sons, New York.
- Schumann, H. (2004). Reconstructive Modelling inside Dynamic Geometry Systems. EduMath, 19 (12) 3-21[On-line]. Available: http://www.hkame.org.hk/html/modules/tinyd2/content/Edumath/v19/02Schumann_dynamic.pdf (Retrieved 2/3/08)
- Sharp, B., Garofalo, J. & Thompson, A. (2004). Digital Images in the Mathematics Classroom. Learning & Leading with Technology, 31 (8) 30-32.
- Staal, H., Grünefeld, A. & van de Sanden, P. (2001). Toegepaste Wiskunde voor hoger onderwijs met behulp van Maple − een interactieve methode [in Dutch; Applied Mathematics for Higher Education Using Maple − An Interactive Approach]. Academic Service, Schoonhove. Exercise 5.6.3.
- Waner, S., & Costenoble, S.R. (1999). Finite Mathematics & Applied Calculus [On-line]. Available: http://www.zweigmedia.com/RealWorld/ (Retrieved 2/3/08)

### External web links

In order of appearance:

- Cabri Geometry
- Cinderella
- Geometer’s Sketchpad
- GeoGebra
- Mathematik rund ums Ei [in German; Mathematics about Eggs]
- MathWorld
- Final Answers
- Eggs − A Virtual Exhibition
- Searchable Ornithological Research Archive
- CMA site: Coach 6