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Designing and producing a library’s catalogue for an engineering school in 19th century France: The École des Ponts et Chaussées’ first general printed catalogue (1872) 19世纪法国一所工程学校的图书馆目录设计和制作：École des Ponts et chausssames的第一个通用印刷目录（1872年）
IF 0.4 3区 哲学 Q3 HISTORY & PHILOSOPHY OF SCIENCE
Historia Mathematica
Pub Date : 2026-01-31 DOI: 10.1016/j.hm.2025.103214
Konstantinos CHATZIS
This article is devoted to the first general printed catalogue of the École des Ponts et Chaussées (EPC) library, which was published in 1872 and whose production spanned several decades. The article opens with a historical account of the EPC library, and proceeds to examine the principal episodes that shaped the conception, maturation, and implementation of the 1872 catalogue, while its last part is concerned with the place of mathematical sciences—rational and applied mechanics included—within that document. Finally, the article’s conclusion offers some general reflections on the process of designing and crafting library catalogues for engineering schools dedicated to the production of State engineers in 19th century France, while a special attention is given to the “patrimonialization” work carried out by those involved in the devising of the 1872 catalogue.
本文专门介绍École des Ponts et chauss (EPC)图书馆的第一个印刷目录，该目录出版于1872年，其制作跨越了几十年。文章以EPC图书馆的历史叙述开始，并继续检查形成1872年目录的概念，成熟和实施的主要情节，而其最后一部分则关注数学科学的位置-包括理性和应用力学-在该文件中。最后，文章的结论对19世纪法国致力于培养国家工程师的工程学校设计和制作图书馆目录的过程提供了一些一般性的反思，同时特别关注那些参与设计1872年目录的人所进行的“世系化”工作。
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引用次数: 0
Review: Mastering the History of Pure and Applied Mathematics Essays in Honor of Jesper Lützen, De Gruyter, 2024 评论：掌握纯粹数学和应用数学论文的历史，以纪念杰斯珀·莱尔·岑，德·格鲁伊特，2024
IF 0.4 3区 哲学 Q3 HISTORY & PHILOSOPHY OF SCIENCE
Historia Mathematica
Pub Date : 2026-01-12 DOI: 10.1016/j.hm.2025.103213
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引用次数: 0
IF 0.4 3区 哲学 Q3 HISTORY & PHILOSOPHY OF SCIENCE
Historia Mathematica
Pub Date : 2026-01-10 DOI: 10.1016/j.hm.2025.103210
Lorenzo Salerno
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引用次数: 0
Survivors’montepios de sobrevivência in the 19th century — Daniel Augusto da Silva’s contributions to actuarial calculus pensions in the Portuguese 19世纪幸存者的montepios de sobrevivência -丹尼尔·奥古斯托·达席尔瓦对葡萄牙养老金精算的贡献
IF 0.4 3区 哲学 Q3 HISTORY & PHILOSOPHY OF SCIENCE
Historia Mathematica
Pub Date : 2026-01-03 DOI: 10.1016/j.hm.2025.103208
Ana Patrícia Martins
The mathematician Daniel Augusto da Silva is distinguished for his pioneering contributions to the scientific study of Portuguese pension funds providing survivors’ pensions in the third quarter of the 19th century. The provision of this social protection in Portugal has been documented since the late 18th century, in montepios de sobrevivência. However, it was not until the 20th century that the foundations of such pension funds were based on the principles of actuarial science. This paper provides an analysis of da Silva’s texts on actuarial calculus, placing them in the broader context of the development of this field in Portugal.
数学家丹尼尔·奥古斯托·达席尔瓦（Daniel Augusto da Silva）因其在19世纪第三季度葡萄牙养老基金提供幸存者养老金的科学研究方面的开创性贡献而闻名。自18世纪末以来，葡萄牙在montepios de sobrevivência提供了这种社会保护的记录。然而，直到20世纪，这种养老基金的基础才建立在精算学原理的基础上。本文提供了对达席尔瓦精算文本的分析，将它们置于葡萄牙这一领域发展的更广泛背景下。
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引用次数: 0
IF 0.4 3区 哲学 Q3 HISTORY & PHILOSOPHY OF SCIENCE
Historia Mathematica
Pub Date : 2026-01-01 DOI: 10.1016/j.hm.2025.103205
Snežana Lawrence (independent scholar)
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引用次数: 0
IF 0.4 3区 哲学 Q3 HISTORY & PHILOSOPHY OF SCIENCE
Historia Mathematica
Pub Date : 2025-12-31 DOI: 10.1016/j.hm.2025.103212
Elio Nenci
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引用次数: 0
Leibniz’ Brief an James Bruce vom 21. November 1712 über seinen Magnetglobus 莱布尼茨给詹姆斯·布鲁斯的信。1712年11月在他的地球仪上
IF 0.4 3区 哲学 Q3 HISTORY & PHILOSOPHY OF SCIENCE
Historia Mathematica
Pub Date : 2025-12-30 DOI: 10.1016/j.hm.2025.10.005
Ariles Remaki, Karin Reich
Between the years 2022 and 2024 Eberhard Knobloch and Karin Reich prepared and published the critical edition of the letter from Leibniz to James Bruce from November 21, 1712 and Leibniz’s accompanying „Instruction“. In this instruction Leibniz described a globe with declination lines, which was missing. In the beginning it was not known, whether the magnetical globe mentioned in these documents still existed. Detailed researches in Hannover and St. Petersburg until then had not been successful. On October 28, 2022 the globe Nr. 7, located in Göttingen was interpreted as the globe which Leibniz had described. This interpretation is due to Albert Krayer, who knew about the globe since 1986, but he did not know the text from Leibniz.
在2022年和2024年之间，埃伯哈德·诺布洛赫和卡琳·赖希准备并出版了莱布尼茨1712年11月21日给詹姆斯·布鲁斯的信的批判版和莱布尼茨随附的“指令”。在这条指令中，莱布尼茨描述了一个带有赤纬线的地球仪，而赤纬线是缺失的。起初，人们并不知道，这些文件中提到的磁球是否仍然存在。在此之前，在汉诺威和圣彼得堡进行的详细研究并未取得成功。2022年10月28日，位于Göttingen的7号地球仪被解释为莱布尼茨所描述的地球仪。这一解释出自阿尔伯特·克莱耶（Albert Krayer），他从1986年就开始了解地球，但他不知道莱布尼茨的文本。
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引用次数: 0
Benedetti’s constructions of ovals 贝内代蒂的椭圆构造
IF 0.4 3区 哲学 Q3 HISTORY & PHILOSOPHY OF SCIENCE
Historia Mathematica
Pub Date : 2025-12-20 DOI: 10.1016/j.hm.2025.103194
Thomas Hotz, Achim Ilchmann
Giovanni Battista Benedetti (1530–1590) derived two constructions of ovals given their minor and major axes. These were published in 1585 and seem to be the first solution to this problem. Therefore, the generally accepted view that “the geometrical construction for drawing an oval for any given proportion was not known in the sixteenth century” (Ana López Mozo, 2011; Nexus Network Journal, p. 571) has to be revised. We provide a transcription of Benedetti’s Latin text and a translation, analyze his mathematical reasoning in detail, and review Benedetti’s impact on the construction of ovals.
Giovanni Battista Benedetti（1530-1590）给出了椭圆的长短轴，推导出了两种椭圆的构造。这些在1585年出版，似乎是第一个解决这个问题的方法。因此，普遍接受的“在16世纪不知道绘制任何给定比例的椭圆形的几何结构”的观点（Ana López Mozo, 2011; Nexus Network Journal, p. 571）必须加以修订。我们提供了贝内代蒂拉丁文文本的抄本和翻译，详细分析了他的数学推理，并回顾了贝内代蒂对椭圆构造的影响。
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引用次数: 0
Descartes und die kartesische Mathematik 笛卡尔和笛卡尔数学
IF 0.4 3区 哲学 Q3 HISTORY & PHILOSOPHY OF SCIENCE
Historia Mathematica
Pub Date : 2025-12-15 DOI: 10.1016/j.hm.2025.103197
Ladislav Kvasz
Descartes' Mesolabium method for solving cubic equations faced critiques by William Shea and John Schuster, who noted alleged errors in equation transitions and handling negative terms. Thus Descartes' approach was conceptually valid. Using substitutions like Viète’s and Cardano’s techniques, negative terms can be transformed, enabling Mesolabium solutions. While Descartes made superficial errors in private notes, deeper analysis shows his reduction method worked. Historical context explains avoiding negatives via mathods specific for the 16th and early 17th century, illustrating how past mathematical practices, though differing, maintained conceptual coherence.
笛卡尔求解三次方程的中稳态方法受到了威廉·谢伊（William Shea）和约翰·舒斯特（John Schuster）的批评，他们指出在方程转换和处理负项方面存在所谓的错误。因此，笛卡尔的方法在概念上是有效的。使用像vi和卡尔达诺的技术这样的替换，可以转换负项，实现中稳态解决方案。尽管笛卡尔在私人笔记中犯了一些表面上的错误，但更深入的分析表明，他的还原方法是有效的。历史背景解释了通过16世纪和17世纪早期的特定方法来避免否定，说明了过去的数学实践虽然不同，但如何保持概念上的一致性。
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引用次数: 0
A note on mathematical Infinity in Leibniz 莱布尼茨关于数学无穷大的注解
IF 0.4 3区 哲学 Q3 HISTORY & PHILOSOPHY OF SCIENCE
Historia Mathematica
Pub Date : 2025-12-09 DOI: 10.1016/j.hm.2025.10.004
David Rabouin
The understanding of Leibniz’s conception(s) of the mathematical infinite has significantly improved in the last thirty years and Eberhard Knobloch’s work, as an editor and as a commentator, has played a crucial role in this evolution. My aim in this note is to assess how these studies have modified and improved our understanding of Leibniz’s views on infinity. I also indicate some avenues it opened for exploration and which are now the object of ongoing researches.
在过去的三十年里，人们对莱布尼茨的数学无限概念的理解有了显著的提高，而埃伯哈德·诺布洛赫作为编辑和评论员的工作，在这一演变中发挥了至关重要的作用。我在这篇文章中的目的是评估这些研究是如何修改和提高我们对莱布尼茨关于无限的观点的理解的。我还指出了它开辟的一些探索途径，这些途径现在是正在进行研究的对象。
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引用次数: 0
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