希腊军事学院的数学教学(1834-1854)

Andreas Kastanis
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摘要

奥托国王在希腊的头几年里由巴伐利亚专家建议的教育政策引起了相当大的混乱。使用了两种组织模式,德国的一种用于大学,法国的一种用于Evelpidon军事学校(希腊军事学院)和技术学院(综合技术学院的前身)。尽管如此,法国的综合理工学院仍然是希腊军事学院的基本教育模式。新的教育政策设置了许多科学障碍,不利于数学教育的蓬勃发展。希腊军事学院的学习时间增加到8年,并增加了新的数学课程,以便其毕业生能够学习更高水平的技术课程。《波登算术》、《勒让德几何与三角》、《弗朗索瓦代数》、《蒙日描述几何》、《微分与积分》等构成了军校学生数学教育的基础。数学被包括在课程内容中,这样毕业生就能理解所采用技术的理论基础,而且,至关重要的是,帮助学员理解高级技术课程。数学教学的另一个原因是奥斯曼时期政府设定的政治目标的物质化,即获得欧洲的技术成就。引入额外的和更困难的高级技术课程要求在程序中引入新的数学课程。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The Teaching of Mathematics in the Greek Military Academy (1834-1854)
The educational policy of King Otto, advised during his first years in Greece by Bavarian experts, caused considerable turmoil. Two organizational models were in use, the German one for the University and the French one for the Evelpidon Military School (Greek military academy) and the School of Technology (a forerunner of the Polytechnical School). France’s Ecole Polytechnique remained nonetheless the basic educational model for the Greek military academy. The new educational policy created a number of scientific obstacles that did not favor the flourishing of mathematical education. The length of study at the Greek military academy Greek military academy increased to eight years and new mathematical courses were added to its program, so that its graduates would be able to take upper level technical courses. Bourdon’s Arithmetic, Legendre’s Geometry and Trigonometry, Francoeur’s Algebra, Monge’s Descriptive Geometry, Differential and Integral Calculus, etc, formed the basis of the cadets’ mathematical education. Mathematics was included in the subject matter so that the graduates would be in a position to understand the theoretical basis of the technology employed, as well as, crucially, to help the cadets understand upper-level technical courses. Another reason for the teaching of Mathematics was the materialization of the political goal set by the governments of the Ottonian period, that is access to Europe’s technological achievements. The introduction of additional and more difficult upper-level technical courses required the introduction of new mathematical courses to the program.
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