数学的演变:一种修辞方法

IF 1.3 2区 文学 Q2 COMMUNICATION Quarterly Journal of Speech Pub Date : 2023-07-03 DOI:10.1080/00335630.2023.2227426
C. Colombini
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引用次数: 0

摘要

长期以来,奇怪和令人惊讶的主题充斥着G.米切尔·雷耶斯(G. Mitchell Reyes)对数学和修辞学的学术对比。以他2005年对牛顿和莱布尼茨的研究为例,该研究将无穷小作为一种构成概念,使一项在经验上不可能完成的任务成为可能——一个人无法真正地将占据曲线下空间的无限个想象中的矩形求和——其爆炸的不可思议的力量变成不可预测的智力回路。或者是《陌生人的关系》(Stranger Relations)这篇深刻的评论,它沉思地说,进入修辞、数学和文化的特殊界面,就是“走出我们的字母舒适区,来到符号的边缘,在那里人类和非人类相遇”(489)。或者最近的《与数争论》(与詹姆斯·韦恩合著),以及将我们从修辞学和数学的经典疏离带入跨学科研究的丰富血管的章节,这些研究揭示了复杂的计算、定量准逻辑和数学符号学是如何双重反映和倾向于修辞活动的。跨学科数学化的惊人推动力,政治辩论中数字的强大力量,以及深奥算法的神秘力量,都产生了一个明确的(如果不是没有争议的)授权:“修辞学学者可以而且应该做出持续和协调的努力来研究数学的修辞学维度”(2)。然而,如果雷耶斯长期以来一直认为,奇怪和令人惊讶的东西必须将修辞学引向连贯的探究,那么《数学的演变》将这种重复带到了一个新的完整维度。这本书以同样无可争辩的存在作为论据——我们存在于数学话语充斥社会生活方方面面的时刻的事实。然而,在这里,我们被要求更深入地思考这些现象是如何“说明我们世界的陌生感”的(2),以雷耶斯如此尖锐地描述的方式,与过去建立并打破,从根本上重新构建条件,值得详细引用:
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The evolution of mathematics: a rhetorical approach
Themes of the strange and surprising have long suffused G. Mitchell Reyes’ scholarly juxtapositions of mathematics and rhetoric. Take his 2005 study of Newton and Leibniz, which pierces the Infinitesimal as a constitutive concept that enabled an empirically impossible task—one cannot really sum an infinite of imaginary rectangles occupying the space under a curved line—with the uncanny force of its explosion into unpredictable intellectual circuits. Or the incisive review “Stranger Relations,” which muses that to enter into the peculiar interface of rhetoric, mathematics, and culture is to pass “outside our alphabetic comfort zones to the edges of the symbolic, where humans and nonhumans meet” (489). Or the recent Arguing with Numbers (with James Wynn) and the chapter that transports us from the classical estrangement of rhetoric and mathematics into rich veins of transdisciplinary work that discern how complex calculations, quantitative quasi-logics, and mathematical semiotics dually reflect and incline rhetorical activity. The stunning impetus of mathematization across disciplines, the formidable potency of numbers in political debate, and the enigmatic power of abstruse algorithms all yield a clear (if not uncontroversial) mandate: “rhetorical scholars can and should make a sustained and coordinated effort to study the rhetorical dimensions of mathematics” (2). Yet if Reyes has long held that the strange and surprising must draw rhetoric toward coherent inquiry, then The Evolution of Mathematics brings this refrain into a new fullness of dimension. The book begins with the same indisputable exigence as Arguing—the fact of our existence at a moment in which mathematical discourses suffuse all facets of social life. Yet here we are called to deeper reflection on how these phenomena “bespeak the strangeness of our world” (2), building on and breaking with the past to radically recompose conditions in ways Reyes describes so poignantly as to be worth citing at length:
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来源期刊
CiteScore
1.80
自引率
36.40%
发文量
39
期刊介绍: The Quarterly Journal of Speech (QJS) publishes articles and book reviews of interest to those who take a rhetorical perspective on the texts, discourses, and cultural practices by which public beliefs and identities are constituted, empowered, and enacted. Rhetorical scholarship now cuts across many different intellectual, disciplinary, and political vectors, and QJS seeks to honor and address the interanimating effects of such differences. No single project, whether modern or postmodern in its orientation, or local, national, or global in its scope, can suffice as the sole locus of rhetorical practice, knowledge and understanding.
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