The article Tracking and Distinguishing Slime Mold Solutions to the Traveling Salesman Problem through Synchronized Amplification in the Non-Equilibrium Steady State, published on April 4, 2025, explores how Physarum polycephalum efficiently solves the Traveling Salesman Problem (TSP) using its plasmodium. The study highlights the organism’s ability to reach a non-equilibrium steady state (NESS), exhibiting characteristics akin to a Fröhlich condensate, and suggests potential enhancements for biocomputers by tuning specific parameters.
The plasmodium of Physarum polycephalum solves the traveling salesman problem (TSP) using an optical feedback loop controlled by a modified Hopfield neural network. The organism reaches a non-equilibrium steady state (NESS), where solution lanes exhibit lower frequency, larger-amplitude oscillations compared to non-solution lanes. This frequency downconversion and amplification indicates a Fröhlich condensate. Synchronization indices show maximum values for solution lanes and minimum for non-solution lanes. Amoeba-inspired algorithms trade off between solution quality and speed, with scaling similar to Grover’s search. Adjusting power density, frequency shifts, and synchronization could enhance TSP solutions from Physarum-based biocomputers.
The Quantum Biology Revolution
At the heart of this exploration lies the concept of Frohlich condensation, first proposed by physicist Herbert Frohlich in 1968. This theory suggests that molecular vibrations in biological systems can become coherent, leading to long-range energy storage and communication. Recent studies have provided compelling evidence for this phenomenon, with experiments showing that proteins influence water properties at greater distances than previously detected.
This research is not just theoretical; it has practical implications. For instance, understanding how quantum effects operate within biological molecules could revolutionize fields such as medicine and materials science. By harnessing these principles, scientists may be able to design more efficient drugs or create novel materials inspired by nature’s own blueprints.
Long-Range Forces and the Future of Computing
Another exciting area of research is the study of long-range electrodynamic forces in biomolecules. Recent experiments have demonstrated that DNA-protein interactions can occur over much greater distances than previously thought, suggesting a new layer of complexity in how biological systems operate. This discovery has profound implications for our understanding of genetic regulation and cellular communication.
In parallel, researchers are exploring the potential of physical reservoir computing, a novel approach to computation that leverages the inherent complexity of physical systems. By using biological materials as computational substrates, scientists aim to create more efficient and adaptive computing architectures. This could pave the way for a new generation of technologies that mimic the efficiency and resilience of natural systems.
While these discoveries are groundbreaking, they also raise important questions about the limits of quantum mechanics in biological systems. How do these effects scale? What are the practical applications? And perhaps most importantly, how can we harness this knowledge to benefit humanity?
The answers to these questions will require a multidisciplinary approach, bringing together physicists, biologists, and engineers. By fostering collaboration across disciplines, researchers can unlock the full potential of quantum biology and usher in a new era of technological innovation.
The intersection of quantum physics and biology is an exciting frontier that promises to transform our understanding of life and technology. As we continue to explore this uncharted territory, one thing is clear: the future of computing—and perhaps even life itself—may be deeply intertwined with the quantum world.
👉 More information
🗞 Tracking and Distinguishing Slime Mold Solutions to the Traveling Salesman Problem through Synchronized Amplification in the Non-Equilibrium Steady State
🧠 DOI: https://doi.org/10.48550/arXiv.2504.03492
