A live color study · Hand-Coded Color
Josef Albers spent twenty-six years painting the same nested squares so that only one thing could change: the color. His finding, and the reason his book still opens every design education, is that color is the most relative medium in art. You have never seen a color by itself. It is read against its neighbors, and the reading changes when the neighbors do. The nine plates below run his classroom experiments live. There is no photograph, no filter, and no transparency anywhere on this page; wherever a plate claims a color is flat and opaque, it is exactly that, and every deception is performed fresh, each time, by your own eyes.
For now we see through a glass, darkly · 1 Corinthians 13:12
Plate I
The two small rectangles are the same color, to the digit. The ochre ground darkens and cools its center; the violet ground lightens and warms its center. Neither reading is a mistake; both are how seeing works.
They will not match while their grounds are speaking.
Plate II
The reverse. These two centers are different colors: the darker chip sits on the dark teal, which lends it light, and the lighter chip sits on the pale rose, which takes light away. Each ground pushes its chip toward the same apparent caramel.
They agree, for now.
Plate III
Three colors, all fully opaque: a gold sheet, a rose sheet, and a third painted where they cross. Mix the crossing color yourself. When it leans toward one parent, that sheet reads as painted over the other; when it reaches the honest middle, your eyes give up on flatness and see two clear sheets overlapping. No transparency exists anywhere in this figure.
Three flat paints; the gold sheet reads as painted on top.
Plate IV
Albers made his students earn one color that cannot be put on paper. Stare at the royal disk long enough to tire the eye, and when it vanishes the fatigued cones pay out its opposite: a warm gold disk on an empty field. Nothing renders it. It is manufactured entirely inside you, and no one else will ever see yours.
Fix your eyes on the center dot and keep them there for the count.
Plate V
One bar, one flat gray from end to end, laid across a ground that shades from dark to light. Against the dark end the bar reads pale; against the light end it reads dim; the level thing appears bent. Silence the surround and the bar straightens instantly.
The bar is one flat gray. The ground underneath it is doing the shading.
Plate VI
A weave of royal and gold, and beside it the one color light says they average to. Shrink the weave until your eye can no longer keep the threads apart and the two colors fuse into the third. Painters call it optical mixture; the mixing bowl is your retina.
The right half is the one color the weave must become.
Plate VII
The Bezold effect, named for the rug maker who found he could redye a whole carpet by changing a single thread. Both rugs here are woven from one identical red. The left is laced with bone, the right with near-black, and the one swapped thread appears to change the red itself: airy and pink on the left, deep and heavy on the right.
The red is the same hex in both rugs, every square millimeter of it.
Plate VIII
The strangest object in the study: Benham's top, a toy from 1895. The disk holds pure black ink on a pure white ground; no color is rendered, and none hides in any pixel. Spin it at a few turns a second and faint reds, greens, and blues bloom in the rings. Reverse the spin and the colors trade places. A century and a half on, science still argues about why.
Black ink on a white disk, and nothing else. Spin it.
Plate IX
Albers painted this format for twenty-six years: same squares, same proportions, pushed low on the canvas, only the colors changed. This plate continues the series by procedure, then takes one liberty he never did: the identical palette bent into concentric quarter circles. Each painting is a short ladder of lightness with a small drift of hue, drawn from a seed, and the pair shares every color to the digit.
Homage No. 1, twice
One palette in two geometries: Albers' nested squares, and the same ladder bent into quarter circles rising from a corner. Tap either painting for the next number. Every number is the same pair forever; No. 1 will look exactly like this next year.