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Single Idea 8735

[filed under theme 18. Thought / D. Concepts / 4. Structure of Concepts / b. Analysis of concepts ]

Full Idea

Kant's definition of 'analyticity' presupposes that concepts have parts (at least metaphorically).

Gist of Idea

Kant implies that concepts have analysable parts

Source

report of Immanuel Kant (Critique of Pure Reason [1781]) by Stewart Shapiro - Thinking About Mathematics

Book Ref

Shapiro,Stewart: 'Thinking About Mathematics' [OUP 2000], p.78


A Reaction

The concept of a 'bachelor' seem undeniably to have parts. Others, however, seem to lack components, such as 'one', 'red', 'true'. Hence concepts must fall into two groups: primitive and composite. In any language. In any proposition.


The 10 ideas with the same theme [possibility of breaking a concept down into elements]:

Kant implies that concepts have analysable parts [Kant, by Shapiro]
The definition of a concept is just its experimental implications [Peirce]
We clarify concepts (e.g. numbers) by determining their psychological origin [Husserl, by Velarde-Mayol]
Definable concepts have constituents, which are necessary, individuate them, and demonstrate possession [Fodor]
Entities fall under a sortal concept if they can be used to explain identity statements concerning them [Wright,C]
An analysis of concepts must link them to something unconceptualized [Peacocke]
Any explanation of a concept must involve reference and truth [Peacocke]
It is always open to a philosopher to claim that some entity or other is unanalysable [Moreland]
To grasp 'two' and 'green', must you know that two is not green? [Magidor]
The concepts for a class typically include prototypes, and exemplars, and theories [Machery]