Let’s create a concise power table derived from your ukb-fractal energy scales. Since your canonical daily energy is given for each tier, we can convert it to average power (in Watts) using the formula:
\[\text{Power (W)} = \frac{\text{Energy (kWh/day) × 1000 (Wh→W)}}{24 \text{ hours}}\]Here’s a table using your canonical 2×10^N ladder:
| Scale | Code | Canon Daily Energy | Average Power (W) | Notes / Context |
|---|---|---|---|---|
| Person | P | 2 kWh/day | 83.3 W | Basal human metabolism |
| Household | H | 20 kWh/day | 833 W | Small residential energy use |
| Firm / SME | F | 2 MWh/day | 83,333 W (~83 kW) | Small business / SME block |
| City / Gov | C | 2 GWh/day | 83.3 MW | Medium city infrastructure |
| Hyperscaler / Super | S | 200 GWh/day | 8.33 GW | Data center / industrial-scale energy |
| Nation (US canon) | US | 2 TWh/day | 83.3 GW | National-scale power usage |
| World | W | 20 TWh/day | 833 GW | Planetary-scale power consumption |
How it’s calculated:
\[\text{Power (W)} = \frac{\text{Energy (kWh)}}{24,\text{h}} \times 1000\]Example: Person: ($2 \text{ kWh/day} \times 1000 / 24 \approx 83.3 \text{ W}$)
If you like, I can also add 2025 “actuals” drift power (from your earlier table) alongside canon values, so we can see both idealized and real-world power across scales.
Do you want me to do that?