Tractatus Logico-Philosophicus · Chapter
6.3751 explained
Wittgenstein argues that it is logically impossible for two different colors to occupy the same point in the visual field simultaneously, as this is excluded by the logical structure of color.
What happens
Wittgenstein argues that it is logically impossible for two different colors to occupy the same point in the visual field simultaneously, as this is excluded by the logical structure of color. He draws a parallel to physics, where a particle cannot have two velocities or be in two places at once, and notes that the conjunction of two elementary propositions cannot be a tautology or a contradiction, but asserting two colors at one point is a contradiction.
Themes in this chapter
Logical Atomism
The discussion of elementary propositions and the logical structure of color exemplifies the atomistic decomposition of facts into simple components.
Limits of Language and Thought
The impossibility of two colors at one point shows a limit of what can be meaningfully said, as the logical form of color excludes such a combination.
Characters to notice
- Mr. Wittgenstein
Author of the proposition, presenting the logical impossibility of two colors occupying the same visual field point.
Key passages
“For two colours, e.g. to be at one place in the visual field, is impossible, logically impossible, for it is excluded by the logical structure of colour.”
It is a logical impossibility for two different colors to occupy the same location in the visual field, because the nature of color itself prevents it.
Wittgenstein emphasizes that this is not a physical impossibility but a logical one rooted in the structure of color concepts.
“The assertion that a point in the visual field has two different colours at the same time, is a contradiction.”
Claiming that a single point in the visual field simultaneously has two different colors is a self-contradictory statement.
This reinforces the idea that such an assertion violates logical form, making it nonsensical rather than merely false.