基于交互式Jupyter笔记本的教学算法设计方法

Oguzhan Topsakal
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引用次数: 0

摘要

互动式学习环境在促进有效教育方面发挥着至关重要的作用。传统的算法设计技术教学方法往往缺乏交互性,导致学习经验有限。在本文中,我们建议使用Jupyter Notebooks,它以其在结合代码、可视化和解释方面的多功能性而闻名,作为一种强大的工具,可以在教授算法设计技术时增强理解并促进引人入胜的学习体验。我们为Jupyter Notebook页面提供了一个全面的结构,包括问题描述、蛮力解决方案、算法设计技术、应用领域和参考资料,以使用这些设计技术为计算机科学问题提供一个彻底的解决方案。我们的研究包括与计算机科学专业的学生进行实验,展示Jupyter笔记本在算法设计教育中的实际应用。此外,我们还分享了Jupyter笔记本中流行算法设计技术的示例,包括Divide & Conquer、Greedy、Dynamic Programming和Backtracking。重要的是,我们强调了蛮力解决方案和算法设计技术之间交互比较的重要性,这通过提供对性能改进、复杂性分析、验证、优化策略、权衡和对算法原理的更深入理解的见解,培养了宝贵的学习机会。总之,我们建议整合Jupyter笔记本作为一种有效的教学算法设计方法的工具,使学习者能够积极地参与材料,可视化复杂的概念,并有效地合作。通过将Jupyter notebook纳入算法设计教学,教师可以增强学生的理解力,培养批判性思维能力,并促进对算法原理和优化策略的深刻理解。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Teaching Algorithms Design Approaches via Interactive Jupyter Notebooks
Interactive learning environments play a crucial role in facilitating effective education. Traditional approaches to teaching algorithm design techniques often lack interactivity, resulting in a limited learning experience. In this article, we propose the utilization of Jupyter Notebooks, renowned for their versatility in combining code, visualizations, and explanations, as a powerful tool for enhancing understanding and promoting an engaging learning experience in teaching algorithm design techniques. We provide a comprehensive structure for a Jupyter Notebook page, encompassing problem descriptions, brute force solutions, algorithm design techniques, application areas, and references, to present a thorough solution for computer science problems using these design techniques. Our study includes experiments conducted with computer science students, demonstrating the practical application of Jupyter Notebooks in algorithm design education. Furthermore, we share sample Jupyter Notebooks for popular algorithm design techniques, including Divide & Conquer, Greedy, Dynamic Programming, and Backtracking. Importantly, we emphasize the significance of interactive comparisons between brute force solutions and algorithm design techniques, which foster valuable learning opportunities by providing insights into performance improvements, complexity analysis, validation, optimization strategies, trade-offs, and a deeper understanding of algorithmic principles. In conclusion, we propose the integration of Jupyter Notebooks as a potent tool for teaching algorithm design approaches, empowering learners to actively engage with the material, visualize complex concepts, and collaborate effectively. By incorporating Jupyter Notebooks into algorithm design education, instructors can enhance students' comprehension, cultivate critical thinking skills, and facilitate a profound understanding of algorithmic principles and optimization strategies.
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