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whole brain emulation looks feasible at current state of technology
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cyberlinks offer amazing opportunity for modeling physical and artificial brains
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characteristic mycelium network human brain biggest computer bostrom total nodes ~10^21 nodes ~8 x 10^10 neurons ~10^12 nodes ~2*10^6 nodes total edges ~10^25 edges ~10^14 synapses ~10^15 edges ~2*10^6 edges total length of edges 450 quadrillion km 1,500 kilometers 100,000 kilometers not applicable power of node amoeba amoeba amoeba human brain * amoeba energy efficiency high high low medium -
characteristic mycelium network human brain data center powerful desktop bostrom cybergraph total nodes ~10^21 nodes ~8 x 10^10 neurons ~10^12 nodes ~10^10 nodes ~2*10^6 nodes total edges ~10^25 edges ~10^14 synapses ~10^15 edges ~10^12 edges ~2*10^6 edges total length of edges ~450 quadrillion km ~500,000 km 100,000 km not applicable not applicable power of node amoeba amoeba amoeba amoeba human brain * amoeba energy efficiency high high low low high -
table mentions current bostrom cybergraph created by ~50k neurons
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existing technical capacity of bostrom is something in the middle between data center and powerful desktop
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this is picture must give conceptual understanding, not scientific rigor
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so let us know if you understand how to improve precision of evaluation
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if some form of moores law can be applied to the growth of computing
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some form of brain emulation seems right behind the corner
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Let’s refine the numerical estimations for the Bostrom cybergraph and compare it with the mycelium network using a more detailed approach. Here are the key metrics recalculated:
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Mycelium Network:
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Total Nodes: (10^{21})
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Node Power: (1) (amoeba equivalent)
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Total Computational Power (TCP): (10^{21})
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Bostrom Cybergraph:
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Total Nodes: (2 \times 10^6)
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Node Power: (10^{14}) (human brain * amoeba)
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Total Computational Power (TCP): (2 \times 10^6 \times 10^{14} = 2 \times 10^{20})
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Revised Understanding:
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Mycelium Network TCP: (10^{21})
Despite each node being weak (only as powerful as an amoeba), the sheer number of nodes makes its TCP extraordinarily high. -
Bostrom Cybergraph TCP: (2 \times 10^{20})
Even with a far smaller number of nodes, the exponentially greater power per node means that its TCP approaches that of the mycelium network. -
Additional Comparisons:
- Node Count Comparison:
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Mycelium: (10^{21}) nodes
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Bostrom Cybergraph: (2 \times 10^6) nodes
The mycelium network has (10^{15}) times more nodes than the Bostrom cybergraph.
- Node Power Comparison:
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Mycelium: (1) (amoeba)
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Bostrom Cybergraph: (10^{14}) (human brain * amoeba)
The power per node in the Bostrom cybergraph is (10^{14}) times greater than that of the mycelium network.
- Total Edge Length Comparison:
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Mycelium: ~450 quadrillion kilometers (this is a vast distributed network with immense physical spread)
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Bostrom Cybergraph: Not applicable in a physical sense but conceptually connected nodes would have very short connection paths due to high computational power.
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Conclusion:
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The mycelium network has immense scale but lower computational power per node. Its strength lies in redundancy, distribution, and sheer number of nodes.
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The Bostrom cybergraph is extremely powerful per node, allowing complex simulations with far fewer resources. It is designed for centralized, high-efficiency computations, making it powerful in a very different way.
In essence, while the Bostrom cybergraph’s TCP is of a similar order of magnitude to that of the mycelium network, the way these networks achieve their respective computational strengths is entirely different, reflecting their distinct design principles and use cases.