AM-00.07 · SPACE ACADEMY

AM-00.07 — The Delta-Sierra reflex: “where are the losses?”

Why is “98% efficiency” never a complete explanation by itself?

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1 — A percentage needs a boundary

98% of what? Which stream? Over what time? Under which conditions? Efficiency without a system boundary can mislead.

Before calculating, identify what enters, what leaves usefully, and what leaves by another path.

Teaching diagram 1: 1 — A percentage needs a boundary
1 — A percentage needs a boundary

2 — Losses go somewhere

Energy becomes heat, water remains in brine, mass is vented, time is spent on maintenance: a “loss” is not necessarily disappearance.

Naming the destination makes the system understandable and may reveal recovery options.

Teaching diagram 2: 2 — Losses go somewhere
2 — Losses go somewhere

3 — Recovering the last percent has a cost

Moving from 98 to 99.8% may require more energy, filters, pumps, mass, and maintenance.

Survival optimum is not automatically maximum isolated efficiency.

Teaching diagram 3: 3 — Recovering the last percent has a cost
3 — Recovering the last percent has a cost

4 — Closed loops and make-up

In a settlement, a small unrecovered fraction can matter over months. Calculate make-up flow and ask whether local resources can supply it.

This connects an abstract percentage to logistics.

Teaching diagram 4: 4 — Closed loops and make-up
4 — Closed loops and make-up

Three complete examples: change one assumption to understand

Before each calculation, identify where every number comes from and whether it is measured, conventional, assumed, or calculated.

Three numerical examples in the course
Three compared cases

Example A — 100 L

For a defined 100 L stream, 98% recovery returns 98 L and leaves 2 L outside the useful recovered stream.

🧮 CALCULATED: 100 × 0.98 = 98; remainder = 2.

Example B — 76 L/day

For 76 L/day, 98% gives 74.48 L/day recovered and a theoretical 1.52 L/day make-up.

🎓 ASSUMPTION: define the stream; this is not all water use in a settlement.

Example C — over 365 days

1.52 L/day × 365 = 554.8 L/year. A small daily fraction becomes a visible logistics quantity.

🧮 CALCULATED: accumulation over time.

Inverse calculation

If make-up is limited to 0.76 L/day for the same stream, what recovery is required? Loss = 0.76/76 = 1%, so recovery = 99%.

Common trap and result check

Trap: calling everything outside the useful output a “loss” without asking where the matter or energy actually went.

Always check units, order of magnitude, and physical meaning before accepting a result.

Exercises and answers

Understand

Explain the relationship in your own words.

Answer: A good answer connects each operation to the physical or mathematical question being asked.

Change an assumption

Modify one input and predict the direction of change before calculating.

Answer: Make the qualitative prediction before using a calculator.

Verify

Name two checks after a calculation.

Answer: Units, order of magnitude, sign, physical consistency, or comparison with a known case.

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