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A Novel Dynamic Mathematics System Based on the Internet

  • Yongsheng Rao
  • Hao Guan
  • Ruxian Chen
  • Yu Zuo
  • Ying WangEmail author
Conference paper
Part of the Lecture Notes in Computer Science book series (LNCS, volume 10931)

Abstract

In this paper, we introduce a novel dynamic mathematics system called NetPad for teaching and learning mathematics in elementary and secondary school. NetPad is a product of Internet Plus Education and can be launched directly from the internet using a web browser. It combines the Internet with dynamic geometry, computer algebra, and automated reasoning technology. NetPad distinguishes itself from other dynamic geometry systems by being an open, internet-based and sharing oriented intelligent system. NetPad is not only a tool but also a cloud platform for creating and sharing. Since NetPad is developed in HTML5, it is platform independent, runs on every operating system and intelligent device, and can be seamlessly integrated into other websites, PowerPoint and other software. The resources of NetPad can be shared to various social networks directly. The functions of NetPad include dynamic geometry drawing, symbolic computation, programming, automated reasoning in geometry, and so on. NetPad was published in March, 2016. Nowadays, there are more than 100,000 users and 30,000 mathematical resources on the NetPad website.

Keywords

Dynamic mathematics The Internet Mathematics education NetPad 

Notes

Acknowledgements

We are grateful to Masataka Kaneko for proposing many good suggestions and Zak Tonks for improving the English.

References

  1. 1.
    Zhang, J., Xiong, H., Peng, X.: Free software SSP for teaching mathematics. In: Symbolic Computation and Education, pp. 115–135 (2014)CrossRefGoogle Scholar
  2. 2.
    The Geometer’s Sketchpad. http://www.dynamicgeometry.com
  3. 3.
  4. 4.
    Richter-Gebert, J., Kortenkamp, U.: The interactive geometry software Cinderella 2. Am. Math. Mon. 107(8) (1999)Google Scholar
  5. 5.
  6. 6.
    Super Sketchpad. http://ssp.gzhu.edu.cn
  7. 7.
    Wang, Y., Rao, Y., Zou, Y., Huang, Y.: An algorithm for dynamic geometric intelligent drawing based on context awareness. In: Proceedings of IEEE the 2nd International Conference on Computational Intelligence and Applications, pp. 547–550 (2017)Google Scholar
  8. 8.
    McCharen, J.D., Overbeek, R.A., Wos, L.A.: Problems and experiments for and with automated theorem-proving programs. IEEE Trans. Comput. 25(8), 773–782 (1976)CrossRefGoogle Scholar
  9. 9.
    Jingzhong Zhang, L., Yang, X.G., Chou, S.: Automated generation of readable proofs in geometry. Chin. J. Comput. 18(5), 380–394 (1995)Google Scholar
  10. 10.
    Zhang, J., Gao, X., Chou, S.: The geometry information search system by forward reasoning. Chin. J. Comput. 19(10), 722–727 (1996)Google Scholar
  11. 11.
    Zhang, J., Gao, X., Chou, S.: Geometric Invariant Methods of Geometric Theorem Proving. The Science Publishing Company, Beijing (2015)Google Scholar
  12. 12.

Copyright information

© Springer International Publishing AG, part of Springer Nature 2018

Authors and Affiliations

  • Yongsheng Rao
    • 1
  • Hao Guan
    • 2
    • 3
  • Ruxian Chen
    • 1
  • Yu Zuo
    • 4
  • Ying Wang
    • 5
    Email author
  1. 1.Institute of Computing Science and TechnologyGuangzhou UniversityGuangzhouChina
  2. 2.University of Chinese Academy of SciencesBeijingChina
  3. 3.Chengdu Institute of Computer ApplicationChinese Academy of SciencesChengduChina
  4. 4.Institute of Mathematics and Computer ScienceGuizhou Normal CollegeGuiyangChina
  5. 5.South China Institute of Software EngineeringGuangzhou UniversityGuangzhouChina

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