Abstract
This paper aims to apply the understanding model to understand the Basic Graphic Analysis Method. The method steps are as follows: 1. Apply model A to understand its old terms, such as: Graphic, Natural and Symbolic Language; 2. Apply model B, to understand new terms, such as: the Basic Graphic Analysis Method and the Elementary Periodic Table as the set of basic graphics; 3. Apply model C, to understand the combination or expressions through following steps: step 1, decompose the graphic, natural and symbolic language contained in the geometric language in response to the actual problems on different cognitive levels of geometric language; step 2, analyze the visibility of graphic objects; step 3, deductive construct of graphic features. The result is to understand the Basic Graphic Analysis Method based on the recognition, analysis and application of basic graphs. The significance lies in the usage of the Elementary Periodic Table in the field as the set of basic graphics, to deconstruct any geometry problem and simplify the process, so that the geometry problem understanding could be more standardized, concise and traceable. Both human’s cognitive structure and machine’s information processing levels by the geometry problem could be therefore improved.
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References
Zhang, C.: Talking about the importance of geometry language in geometry teaching of middle school. J. Chengdu Teachers Coll. 20(4) (2001)
Xu, F., Xu, W.: Transparent Geometry - New Practice of Internet+ Planar Geometry. Shanghai Education Publishing House, Shanghai (2017)
Liu, J.: Learn to express geometry logical thinking process with mathematical language. Shuxue Tongbao 45(5) (2001)
Xu, F.: Basic Graphic Analysis Method. Elephant Publishing House, New York (1998)
He, J.: Play the role of graph language in mathematics teaching. Study Math. Teach. 30(5) 2011
Wang, H.: The ‘law’ of junior high school plane geometry education – Basic Graphic Analysis Method, no. 1–2. School Mathematics in Shanghai (2015)
Zou, X., Zou, S.: Bilingual information processing method and principle. Comput. Appl. Softw. (11), 69–76, 102 (2015)
Zou, S., Zou, X.: Understanding: how to resolve ambiguity. In: Shi, Z., Goertzel, B., Feng, J. (eds.) ICIS 2017. IAICT, vol. 510, pp. 333–343. Springer, Cham (2017). https://doi.org/10.1007/978-3-319-68121-4_36
Zou, S., Zou, X., Wang, X.: How to do knowledge module finishing. In: Shi, Z., Pennartz, C., Huang, T. (eds.) ICIS 2018. IAICT, vol. 539, pp. 134–145. Springer, Cham (2018). https://doi.org/10.1007/978-3-030-01313-4_14
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Xu, Z., Xu, F., Xu, W., Zou, X. (2019). How to Understand the Basic Graphic Analysis Method. In: Sun, F., Liu, H., Hu, D. (eds) Cognitive Systems and Signal Processing. ICCSIP 2018. Communications in Computer and Information Science, vol 1005. Springer, Singapore. https://doi.org/10.1007/978-981-13-7983-3_11
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DOI: https://doi.org/10.1007/978-981-13-7983-3_11
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