Mathematics and Its Ideologies (An Anthropologist's Observations)

Starting from the profound impact of Kenneth Arrow's Impossibility Theorem on the social sciences of the postwar twentieth century, this essay engages with the ways in which mathematics can be seen as a language-ideologically inflated notational system. In the mid-twentieth century, a profound...

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מחבר ראשי: Jan Blommaert
פורמט: Article
שפה:אנגלית
יצא לאור: Department of Anthropology, University of Chicago 2020-07-01
סדרה:Semiotic Review
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גישה מקוונת:https://semioticreview.com/sr/index.php/srindex/article/view/55
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author Jan Blommaert
author_facet Jan Blommaert
author_sort Jan Blommaert
collection DOAJ
description Starting from the profound impact of Kenneth Arrow's Impossibility Theorem on the social sciences of the postwar twentieth century, this essay engages with the ways in which mathematics can be seen as a language-ideologically inflated notational system. In the mid-twentieth century, a profound belief in mathematics as a purely objective and non-ideological organization of knowledge took hold, and mathematical proof became the most authoritative type of statement on reality. When something was ruled 'logically impossible', real-world occurences could be seen as transgressions and exceptions. Hidden inside this belief is a set of irrational, metaphysical assumptions about humans and social behavior that can be laid bare by means of linguistic-anthropological analysis.
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spelling doaj-art-cdd414adc00a4b28bc9d8d5b38bb3aba2025-07-29T17:16:29ZengDepartment of Anthropology, University of ChicagoSemiotic Review3066-81072020-07-01310.71743/shhdf612Mathematics and Its Ideologies (An Anthropologist's Observations)Jan Blommaert Starting from the profound impact of Kenneth Arrow's Impossibility Theorem on the social sciences of the postwar twentieth century, this essay engages with the ways in which mathematics can be seen as a language-ideologically inflated notational system. In the mid-twentieth century, a profound belief in mathematics as a purely objective and non-ideological organization of knowledge took hold, and mathematical proof became the most authoritative type of statement on reality. When something was ruled 'logically impossible', real-world occurences could be seen as transgressions and exceptions. Hidden inside this belief is a set of irrational, metaphysical assumptions about humans and social behavior that can be laid bare by means of linguistic-anthropological analysis. https://semioticreview.com/sr/index.php/srindex/article/view/55ideologymathematicsrational choiceliteracynotationworldview
spellingShingle Jan Blommaert
Mathematics and Its Ideologies (An Anthropologist's Observations)
Semiotic Review
ideology
mathematics
rational choice
literacy
notation
worldview
title Mathematics and Its Ideologies (An Anthropologist's Observations)
title_full Mathematics and Its Ideologies (An Anthropologist's Observations)
title_fullStr Mathematics and Its Ideologies (An Anthropologist's Observations)
title_full_unstemmed Mathematics and Its Ideologies (An Anthropologist's Observations)
title_short Mathematics and Its Ideologies (An Anthropologist's Observations)
title_sort mathematics and its ideologies an anthropologist s observations
topic ideology
mathematics
rational choice
literacy
notation
worldview
url https://semioticreview.com/sr/index.php/srindex/article/view/55
work_keys_str_mv AT janblommaert mathematicsanditsideologiesananthropologistsobservations