This study aims to represent the fundamental principles of information processing systems that generate flexible behaviors in organisms using a mathematical model based on chemical gradients. Biological experiments were conducted to study the behavioral responses of the ciliate Paramecium, a unicellular organism, to collisions with obstacles. The results showed that Paramecium exhibited two distinct behaviors: one in which it changed direction immediately after the collision and another in which it moved along the obstacle before changing direction. While both behaviors had the same angle and speed at the time of collision, the sign of the angle changed before the collision. The behavior of Paramecium is controlled by the movement of cilia on its surface, which is regulated by membrane excitation dynamics driven by chemical gradients inside and outside the cell. We developed a mathematical model that links membrane excitation dynamics to observed behaviors and performed numerical simulations. The results showed that, similar to the experimental results, the two behaviors could be replicated based on the difference in the sign of the angle change before the collision. In other words, Paramecium exhibits flexibility in its behavior, producing different responses based on its motion history, even under the same chemical gradient conditions.
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