How we come to see distance
How can the eye tell how far away a thing is, when depth arrives at it as a single point with no length? Berkeley throws out the hidden geometry the optics of his day relied on.
Distance runs straight out from the eye, so it meets the retina as a single point that carries no clue to its length. The standard optics of the day, inherited through Kepler, tried to supply the missing information with unnoticed geometry — angles the mind was supposed to compute without knowing it. Berkeley, twenty-four and fresh from Trinity College, Dublin, threw the geometry out. We do not calculate distance, size and situation; the eye has no access to such angles. His problem is genuine and precise, and it forces a completely different account of how the given point of light becomes a seen world with depth.
- vision
- perception
- optics
- geometry
- distance
- magnitude
- mathematics
- distance perception
Enter a dialogue
- What does it do to a person's trust in their own eyes to learn that distance is never simply seen, but always inferred?
- If distance meets the eye as a single point carrying no clue to its length, how do we ever judge it so reliably?
- How is your account of seeing distance different from the geometry of angles the optics of your day relied on?
- To accept that the eye computes no geometry at all, what faith in vision as a direct window on space must be given up?
- When someone reaches confidently for a cup and grasps it without thinking, what has their eye actually been doing, on your view?