'Decolonisation' of the curricula and some related issues

TL;DR

This paper advocates for defending the integrity of mathematical curricula by emphasizing the importance of historical accuracy and 'historical enrichment' to resist politicized decolonisation pressures.

Contribution

It proposes a straightforward approach of 'historical enrichment' to counter decolonisation efforts, emphasizing the need for open discussion and academic freedom in curriculum design.

Findings

Historical accuracy can strengthen resistance to decolonisation pressures.

Open discussion promotes understanding and preserves mathematical integrity.

The mathematical community should uphold academic freedom against political pressures.

Abstract

University level mathematics in a number of countries is under pressure to `decolonise the curriculum'. This paper considers, as a test case, a possible `decolonisation' of linear algebra. This is a representative case, since linear algebra is one of the core courses of undergraduate mathematics and a mathematical discipline with a millennia long historic tradition. This paper is written for my colleagues, university mathematicians. In my opinion, it could help them to determine their position and calmly stick to it without entering into an unnecessary debate with promoters of `decolonisation of the curricula'. The paper offers a simple and honest defence against `decolonisation' pressures: tell students the real (pre)history of a particular mathematical discipline. Let us call this activity `historical enrichment'. It would be useful if all attempts at `decolonization' (and vice versa, `historical enrichment') were known to a wider circle of the mathematical community. Publicity and an open discussion are the best way to resist outside pressures to engage in virtue signalling at the expense of historical and mathematical truth. The international mathematical community should defend academic freedom and insist on our right to formulate our curricula and evaluate the history of mathematics and judge mathematicians of the past according to criteria developed within the profession, and ignore any kind of political fads and pressure