When does lunar surface manufacturing become cheaper than Earth launch for orbital infrastructure?

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q2-lunar-ascent-cost

What is the projected cost per kg from lunar surface to LEO over 2026-2040, broken out by chemical rocket vs mass driver delivery?

Lunar-surface-to-LEO cost spans $50-$13,029/kg across realistic aerobraking-included scenarios (chemical Earth-imports-only $1,303-$13,029/kg, chemical aggressive-ISRU $994-$8,912/kg, mass-driver+SEP $50-$528/kg). Architectural choice (aerobraking vs propulsive; mass-driver vs chemical) more consequential than propellant chemistry. Only mass-driver+SEP at late-era throughput closes within a factor of 2 of q1's optimistic-late Starship ($50 vs $59/kg) — and the $10B capital assumption is TAI-conditional per q7.

Confidence: medium-high

Lunar surface to LEO cost, 2026-2040

Why this question matters

The root question of this report is whether lunar manufacturing becomes cheaper than Earth launch for orbital infrastructure. q1 sets the denominator — Earth-to-LEO cost LpL_p. This leaf sets the numerator — the cost of moving 1 kg of lunar product from the lunar surface to LEO. Every conclusion about lunar viability for satellite-class destinations depends on whether this numerator falls fast enough to close the ratio with terrestrial launch. The lunar ascent cost determines whether lunar manufacturing is a serious competitor for LEO infrastructure or a niche supplier to deeper-cislunar destinations only.

Where it fits

This leaf is the numerator partner to q1's denominator. q4 supplies the gear-ratio framework that translates lunar-product cost into competitiveness at each destination; q4's ΓLEO14\Gamma_\text{LEO} \approx 14 chemical / ΓLEO1\Gamma_\text{LEO} \approx 1 SEP is reproduced in q2's calc. The synthesis leaf q8 consumes q1 + q2 + q4 to compute crossover dates and value-density requirements. q5 (capital buildup) determines whether the infrastructure that makes q2's late-era scenarios feasible can be delivered to the Moon in the first place. q7 (mass driver feasibility) validates the engineering envelope my calc takes from Handmer's 2026 design.

Headline

A first-principles scenario sweep across three ISRU regimes, three eras (2026-2030 / 2030-2035 / 2035-2040), and two architectural families produces lunar-surface-to-LEO costs spanning $50–$33,000/kg [q2.c3, q2.c5] — a factor of 660 across the full no-aerobraking-included envelope; $50–$13,029/kg restricted to aerobraking-included scenarios. The three working scenarios:

Confidence in the chemical aggressive-ISRU range is medium-high; in the Earth-imports-only range, high (trade-press direct corroboration); in the mass-driver range, medium (single-source engineering anchor from Handmer 2026, SEP transfer cost is asserted rather than derived). The structural finding: lunar manufacturing for LEO destinations requires either mature ISRU + mass driver economy, or products with high enough value density that shipping cost is not binding.

Delta-V budget and propellant mass fractions

The lunar-surface-to-LEO propulsive Δv\Delta v decomposes as:

Δvtotal=Δvlunar ascent+ΔvTEI+ΔvLEO insertion\Delta v_\text{total} = \Delta v_\text{lunar ascent} + \Delta v_\text{TEI} + \Delta v_\text{LEO insertion}

With canonical values [wiki-delta-v]:

Total: 2,870 m/s with aerobraking, 5,570 m/s without. The Wikipedia delta-v table's 5.93 km/s Moon-to-LEO figure matches within 6%.

Tsiolkovsky for hydrolox (Isp 450 s) gives propellant mass fractions of 0.478 (aerobraking) and 0.717 (no aerobraking) [q2.c2]. For methalox (Isp 360 s), the corresponding fractions are 0.556 and 0.794 (derived from the same Tsiolkovsky calculation; see pass-02-calc.py). Aerobraking saves a larger Δv\Delta v than the chemistry choice — for chemical lunar-to-LEO architectures, the aerobraking decision is more economically consequential than the choice between methalox and hydrolox [q2.c4].

Cost decomposition

The full chemical-ascent cost stack per launch:

Claunch=cpropmprop+chwmdry+copsC_\text{launch} = c_\text{prop} \cdot m_\text{prop} + c_\text{hw} \cdot m_\text{dry} + c_\text{ops}

Where cpropc_\text{prop} is lunar-surface propellant cost per kg (scenario-dependent), chwc_\text{hw} is hardware cost per kg of vehicle dry mass per launch (build cost amortized over reuse count), and copsc_\text{ops} is fixed lunar-surface operations per launch.

The propellant cost dominates in early eras under Earth-imports. The full decomposition from pass-02-calc.py: in the early Earth-imports-only case with aerobraking, propellant contributes $6,176/kg of $13,029/kg total (~47%), hardware $1,853/kg (~14%), and operations $5,000/kg (~38%). In the late era, propellant drops to $618 of $1,303 total (~47%), hardware $185 (~14%), and operations $500 (~38%) — the proportions stay roughly fixed while each falls by a factor of 10 [q2.c3].

Three scenarios — chemical-ascent results

Scenario Era $/kg with aerobraking $/kg without aerobraking
Aggressive-ISRU early $8,912 $18,830
Aggressive-ISRU mid $3,441 $7,095
Aggressive-ISRU late $994 $2,247
Partial-ISRU early $12,000 $29,748
Partial-ISRU mid $5,191 $13,282
Partial-ISRU late $1,921 $5,522
Earth-imports-only early $13,029 $33,387
Earth-imports-only mid $4,162 $9,643
Earth-imports-only late $1,303 $3,339

Late-era Earth-imports-only ($1,303/kg with aerobraking) remains slightly more expensive than late-era aggressive-ISRU ($994/kg) — a thin margin of ~$300/kg [q2.c3]. The proximity (rather than the 13× gap of the early era) is itself the structural finding: in the late era, terrestrial L_p has fallen far enough that gear-ratio-amplified Earth imports approach ISRU production cost. The implication is that ISRU's competitiveness in the late era depends on whether ISRU production cost can fall below the $600/kg gear-ratio-amplified Earth-imports price (q1 late-era L_p $107/kg × 6× pipeline). Under industrial-explosion acceleration, ISRU compresses faster (multiple compounding levers); under business-as-usual, the convergence holds.

Mass-driver results

Era Throughput nameplate × availability $/kg Capital Energy SEP transfer
Early 100 kt/yr × 20% = 20 kt/yr $528 $25 $3.33 $500
Mid 1 Mt/yr × 60% = 600 kt/yr $152 $1 $1.33 $150
Late 10 Mt/yr × 85% = 8.5 Mt/yr $50 $0.07 $0.33 $50

The mass driver's economics are dominated by the post-launch SEP transfer stage, not by the driver itself. At late-era throughput, mass driver capital amortizes to under $0.10/kg; the binding cost is moving the projectile from lunar departure trajectory into LEO, which requires either a SEP tug (modeled here) or an aerobraking maneuver (modeled but not separately costed). Handmer's headline $10/kg figure [handmer-mass-driver-2026] measures a different output state — "rocks in lunar orbit" — and excludes the SEP transfer cost. The two numbers nest consistently: lunar-surface-to-lunar-orbit at $5-10/kg via mass driver, plus SEP-transfer-to-LEO at $40-50/kg additional in the mature era [q2.c11].

Calibration to q1 and q4

q1's partial-mid Starship cost is $107/kg from Earth to LEO. q2's partial-ISRU mid case for lunar-surface-to-LEO is $5,191/kg — a 48× multiple. Late-era aggressive-ISRU ($994/kg) is approximately 9× q1's partial-late ($107/kg) and 17× q1's optimistic-late ($59/kg). Only mass-driver late ($50/kg) closes the multiple to within a factor of 2 of q1's optimistic-late Starship — the structural condition for lunar manufacturing to compete at LEO destinations on shipping cost alone.

q4's framework predicts ΓLEO14\Gamma_\text{LEO} \approx 14 under chemical reusable round-trip [metzger-2023]. q2's calc reproduces this: 1,200 t of LEO propellant per 100 t lunar-surface payload via Starship HLS [orbital-refueling-newspaceeconomy] gives Γ=12\Gamma = 12, matching q4's 14× within tolerance. The SEP-return architecture that q4 attributes to dropping Γ\Gamma to ~1 is the same architecture my mass-driver case uses for the LLO-to-LEO leg.

Industrial-explosion sensitivity

Under sustained automation pressure (TAI-grade or sustained-industrial-explosion conditions), the compressible variables are:

Combined effect on chemical aggressive-ISRU late: from $994/kg to roughly $150–250/kg — comparable to q1's mid-era partial-scenario Starship cost.

Combined effect on mass driver mid-era: from $152/kg to roughly $30/kg — below q1's optimistic-late Starship cost.

The mass driver becomes commercially dominant a decade or more earlier than the business-as-usual case, simply because its capital amortization is the largest compressible item and automation strips that cost out faster than it strips the propellant + hardware costs out of the chemical architecture [q2.c7].

What the math shows

  1. Architecture dominates fuel chemistry. Aerobraking vs propulsive LEO insertion shifts the propellant mass fraction by a factor of 2-3×. Methalox vs hydrolox shifts it by ~10 percentage points. The aerobraking decision matters more than the propellant decision.

  2. Earth-imports-only is punitive in the early era and converges with aggressive-ISRU in the late era. This is an artefact of falling terrestrial L_p outpacing nascent ISRU cost reductions in the calc's late era. In practice the convergence requires either ISRU not getting fully online (matching the chemical-imports lower bound) or ISRU production cost falling below the gear-ratio-amplified imports cost.

  3. Mass driver economics is a different beast. Capital amortization dominates at low throughput; at industrial-scale throughput, the binding cost is the post-launch SEP transfer stage. The $50/kg late-era figure includes that SEP cost; Handmer's $10/kg figure does not (different destination).

  4. Crossover with Earth launch happens late and only under mass driver. No chemical-only scenario closes within 9× of q1's optimistic-late Starship. Only mass-driver late closes within 2×. The lunar manufacturing case for LEO infrastructure structurally requires the mass-driver architecture or products with high value density.

Confidence per finding

Limitations

The chemical ascent vehicle is amortized as if reusable, but the return-to-Moon leg is not separately modeled in my calc — if the vehicle returns to lunar surface using more ISRU propellant, that cost is partially carried by the next launch; if the vehicle returns to lunar orbit and is refueled from a depot, the depot cost is its own line item. Trade-press evidence (newspaceeconomy.ca) suggests 8-10 reuses per HLS-class vehicle [q2.c9], which is consistent with my mid-era 15 reuse assumption but probably optimistic at the late-era 50.

The SEP transfer cost ($500/$150/$50 per kg by era) appears in [q2.c5] as an asserted scenario input rather than a derived figure from SEP Isp, ΔV, propellant mass, power, vehicle dry mass, and reuse count. The pass-03 reconcile cross-check against [metzger-2023]'s Γ_LEO ≈ 1 SEP claim implies that the SEP transfer cost is roughly equal to lunar-propellant cost × small mass fraction — for late-era aggressive-ISRU at $300/kg lunar propellant × 0.12 mass fraction gives ~$36/kg, broadly consistent with my $50. A future calc v2 could derive the SEP cost from first principles.

The mass driver capital cost ($10B aggregate) is my own extrapolation from Handmer's $2-4B reactor estimate plus assumed track + infrastructure. The AIAA 2025-4123 paper (paywalled) and Ethan Miller's 2023 thesis (PDF binary-only via WebFetch) would tighten this if obtainable.

Several primary sources (Coutts-Sowers, Metzger arXiv full PDF, Kornuta et al. 2019) were accessible only via abstract + secondary citations. The headline numbers don't depend critically on these, but a future source-review pass with full primary access would tighten the confidence levels on q2.c10 (Sowers price) and q2.c11 (Handmer engineering anchors).

The calc treats the bootstrap problem — how to get the mass driver, lunar ascent vehicles, and ISRU infrastructure to the Moon in the first place — as q5's domain. The late-era $50/kg mass-driver figure assumes that infrastructure is in place; q5 must validate that the bootstrap capital can be delivered at reasonable cost.

Calendar timing of the era boundaries (early 2026-2030, mid 2030-2035, late 2035-2040) is provisional. The pace of progress depends heavily on whether sustained-automation conditions arrive, on regulatory and political factors that gate operational deployment, and on whether the lunar economy reaches the demand levels (10⁷ t/yr) that close mass-driver economics. Under TAI-grade acceleration, "late era" arrives much earlier; under stalled progress (precedent: 50-year post-Apollo lunar drought), even the "early era" assumptions may be too aggressive.

Carry to synthesis

For q8 to consume:

Evidence agreement
supports partial contradicts none
Pass status
✓ research ✓ calc ✓ reconcile ✓ source-review ✓ consistency ✓ write
Claims (12) · evidence + audit status
Sources cited (10) · expandable
Pass artifacts (13) · debug trail