scholarly journals New trends in computer math teaching

2014 ◽  
Vol 2 (2A) ◽  
pp. 79-85
Author(s):  
Agustin de la Villa ◽  
Alejandro Lois ◽  
Liliana Milevicich ◽  
Angel Martin del Rey ◽  
Gerardo Rodriguez
Keyword(s):  
2017 ◽  
Vol 15 (3) ◽  
pp. 327-340 ◽  
Author(s):  
Fatimah Ahmad ◽  
Heather Greenhalgh-Spencer

This paper argues for a more complex literature around gender and math performance. In order to argue for this complexity, we present a small portion of data from a case study examining the performance of Kuwaiti students on the Trends in International Mathematics and Science Study and on Kuwait national math tests. Westernized discourses suggest that girls have a harder time in math classes; these discourses frame and are reified by prominent literature and practices within the field of math education research that suggest that women and girls need help in order to reach their potential in math. These Westernized discourses stand in contrast to the discourses in Kuwait that normalize women and girls as outperforming boys in all subjects – including all science, technology, engineering and mathematics subjects. As our study shows, the reality is more complex. And, while the reality is more complex, we yet lack the discourses to understand this complexity.


2019 ◽  
Vol 5 (3) ◽  
pp. 36-44
Author(s):  
Viktor A. Bogachev ◽  
Yuri A. Terentyev ◽  
Viktor V. Koledov ◽  
Taras V. Bogachev

Background: Research is ongoing relating to the analysis of a set of issues that arise in connection with the creation of the operating on the basis of vacuum magnetic technologies a transcontinental high-speed land transport corridor, connecting the eastern regions of China with Russia. As part of the variation calculus task, the geopolitical, economic, social, logistic, geographic, geomorphological, seismological, topographic components of the project are considered, in which it is assumed that the high speed overland route will pass through the north-western part of the historical region of Dzungaria. Aim: Find the most optimal from the point of view of the above components the location of the most important section of high speed overland route passing through Central Asia. Methods: Variational methods for solving an optimization problem with the use of a computer math system. Results: After creating a fairly informative and versatile picture of the region in question, the foundations of the corresponding mathematical models are built. Conclusion: The New Dzungarian Gates is a key element in choosing the location of a high-speed overland route based on VMLT.


2011 ◽  
pp. 464-473
Author(s):  
Cesare Fregola

The aim of this chapter is to provide some indications on the background of our research regarding the use of simulation games for learning geometry and arithmetic. We reinterpret certain educational goals from the perspective of the anthropology of the virtual. Within this context, a number of important international commissions on math teaching are analyzed with particular reference to the difficulties involved in finding the right balance between the need for a formal mathematical language and teaching solutions to guide learning.


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