Brouwer's fixed-point theorem
- Yuki

- Jul 26
- 1 min read
If you move a disc or sphere continuously without cutting or flying it, at least one point will always remain in its original position.
There is at least one point where the "actual floor position" and the "position depicted on the map" perfectly coincide.
Architecture where everything appears to be in motion, yet there is always one unmoving center.

A thin, golden light at the center of the stage is the "fixed point." Even though the entire surrounding space appears to be moving, this single point remains motionless.
The golden vertical axis running through the center is the "fixed point."




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