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Black Boxes in Workplace Mathematics

机译:工作场所数学中的黑匣子

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We ground Cultural-Historical Activity Theory (CHAT) in studies of workplace practices from a mathematical point of view. We draw on multiple case study visits by college students and teacher-researchers to workplaces. By asking questions that ‘open boxes’, we ‘outsiders and boundary-crossers’ sought to expose contradictions between College and work, induce breakdowns and identify salient mathematics. Typically, we find that mathematical processes have been historically crystallised in ‘black boxes’ shaped by workplace cultures: its instruments, rules and divisions of labour tending to disguise or hide mathematics. These black boxes are of two kinds, signalling two key processes by which mathematics is put to work. The first involves automation, when the work of mathematics is crystallised in instruments, tools and routines: this process tends to distribute and hide mathematical work, but also evolves a distinct workplace ‘genre’ of mathematical practice. The second process involves sub-units of the community being protected from mathematics by a division of labour supported by communal rules, norms and expectations. These are often regulated by boundary objects that are the object of activity on one side of the boundary but serve as instruments of activity on the other side. We explain contradictions between workplace and College practices in analyses of the contrasting functions of the activity systems that structure them and that consequently provide for different genres and distributions of mathematics, and finally draw inferences for better alignment of College programmes with the needs of students.
机译:我们从数学的观点出发,在工作场所实践研究中建立了文化历史活动理论(CHAT)。我们利用大学生和教师研究人员到工作场所的多次案例研究访问。通过“开放框”的问题,我们的“局外人与跨界者”试图揭示大学与工作之间的矛盾,诱发故障并确定重要的数学。通常,我们发现数学过程历来是在由工作场所文化塑造的“黑匣子”中结晶的:它的工具,规则和分工往往掩盖或掩饰数学。这些黑匣子有两种,表示数学工作的两个关键过程。首先涉及自动化,当数学工作在仪器,工具和例程中得以具体化时:此过程倾向于分发和隐藏数学工作,但同时也演变出独特的工作场所“数学实践”。第二个过程涉及通过公共规则,规范和期望支持的分工保护社区的子单位免受数学影响。这些通常由边界对象进行调节,这些边界对象是边界一侧的活动对象,但在另一侧充当活动工具。我们在分析构成这些活动系统的活动系统的不同功能后,解释了工作场所与大学实践之间的矛盾,从而提供了不同体裁和分布的数学,最后得出推论,以使大学课程与学生的需求更好地保持一致。

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