distance ratio

One eye can find object-size to distance ratio {distance ratio} {geometric depth}, using three object points. See Figure 1.

Eye fixates on object center point, edge point, and opposite-edge point. Assume object is perpendicular to sightline. Assume retina is planar. Assume that eye is spherical, rotates around center, and has calculable radius.

Light rays go from center point, edge point, and opposite edge point to retina. Using kinesthetic and touch systems and motor cortex, brain knows visual angles and retinal distances. Solving equations can find object-size to distance ratio.

When eye rotates, scenes do not change, except for focus. See Figure 2. 3.

Calculating distances to space points

Vision cone receptors receive from a circular area of space that subtends one minute of arc (Figure 3). Vision neurons receive from a circular area of space that subtends one minute to one degree of arc.

To detect distance, neuron arrays receive from a circular area of space that subtends one degree of arc (Figure 4). For the same angle, circular surfaces at farther distances have longer diameters, bigger areas, and smaller circumference curvature.

Adjacent neuron arrays subtend the same visual angle and have retinal (and cortical) overlap (Figure 5). Retinal and cortical neuron-array overlap defines a constant length. Constant-length retinal-image size defines the subtended visual angle, which varies inversely with distance, allowing calculating distance (r = s / A) in one step.

Each neuron array sends to a register for a unique spatial direction. The register calculates distance and finds color. Rather than use multiple registers at multiple locations, as in neural networks or holography, a single register can place a color at the calculated distance in the known direction. There is one register for each direction and distance. Registers are not physical neuron conglomerations but functional entities.