AETHER LOCAL
Runs on the engineer's machine
Local project vault, local math brain, local model runtime, and no outbound telemetry by default.
LOCAL-FIRST · CLOUD ACCESS OPTION AVAILABLE
AETHER runs locally, inside the customer network, air-gapped, or on approved cloud servers. Use AETHER models, local backends, or customer-approved internal model servers. Controlled data uploaded to our cloud servers is governed by a strict policy.
AETHER LOCAL
Local project vault, local math brain, local model runtime, and no outbound telemetry by default.
CLIENT EDITION
Signed builds labelled like local-run-AETHER-client-version, with customer-specific deployment manifests.
ON-PREM / AIR-GAP
Company-hosted models, document indexes, RBAC, audit logs, and offline-capable deployment for restricted programmes.
AETHER CLOUD
Cloud access remains available for demos, education, public data, and customer-approved low-risk workflows.
BUILT FOR
FIVE ENGINES · NO PIPELINE
Each engine operates independently, addressing its own class of analysis. Engage one or all five; no engine depends on another's output, and no fixed sequence is imposed.
(01)ARITHMOSCompute
Aero, thermal, structures, orbital, propulsion and control — assumptions and validity shown.
OPEN ENGINE →
(02)MORPHDesign & Code
Verified Ada/SPARK, C/C++, MATLAB/Simulink and Python — structured for review and test.
OPEN ENGINE →
(03)TELOSRequirements
Drafts, traces and checks requirements, then converts them into test cases.
OPEN ENGINE →
(04)THEMISCompliance
DO-178C, DO-254, AS9100, ARP4754A/4761, FAA/EASA and ITAR — checked clause by clause.
OPEN ENGINE →
(05)DYNAMISAvionics & Embedded
Interface control, power and signal budgets, hardware compliance and fault tolerance.
OPEN ENGINE →
THE GLASS BOX
A result that cannot be traced cannot be certified. Every engine returns the governing basis, the stated assumptions, the computed values, and the resulting artifact — in that order, without exception.
EQUATION Δv₁ = √(μ/r₁) · ( √( 2r₂ / (r₁+r₂) ) − 1 )
ASSUME two-body · impulsive burns · coplanar circular orbits
INPUT r₁ = 6 778 km (LEO 400 km) → r₂ = 42 164 km (GEO)
DERIVE aₜ = ½(r₁+r₂) = 24 471 km · v₁ = 7.669 km/s
RESULT Δv₁ = 2.397 · Δv₂ = 1.457 · Δv_total = 3.854 km/s
-- SPARK: provable, no runtime errors
function Hohmann_Total_Dv (R1, R2 : Orbit_Radius) return Delta_V
with Pre => R2 > R1,
Post => Hohmann_Total_Dv'Result > 0.0;
VERIFIED · TRACEABLE TO FIRST PRINCIPLES
ACCESS & DEPLOYMENT
Cloud for non-sensitive work · Local and on-prem for controlled engineering environments
PRO
$29/mo
RECOMMENDED
ULTRA
$199/mo
ENTERPRISE / CONTRACT
Customannual
AETHER AEROSPACE INTELLIGENCE