Sampled-Series Integration via Composite Trapezoidal Rule is a paid API for AI agents from www.mahastrategies.com, paid per call via x402, $0.018501/call, status unknown (last checked 2026-10-15).
Numerically integrates 2–128 equally spaced integer samples using the composite trapezoidal rule, returning an exact rational result with declared units and an integrity receipt.
Apply the composite trapezoidal rule to 2-128 equally spaced integer samples. Returns an exact rational arithmetic result, declared units and an integrity receipt. No quadrature-error estimate or claim of an exact underlying integral. New modular adapter: retained result recovery for 24 hours, minimal receipt metadata for 90 days. Existing live route unchanged.
Returns an exact rational arithmetic integration result (not a floating-point approximation), accompanied by declared x and y units, and an integrity receipt. Results are retained for 24-hour recovery; minimal receipt metadata is stored for 90 days. No quadrature error estimate or claim of an exact underlying analytical integral is provided.
POSThttps://www.mahastrategies.com/api/v1/compute/numerics/integration?utm_source=zero.xyzChoose this endpoint when you need a fast, exact rational-arithmetic trapezoidal integration of a small-to-medium discrete integer sample set (2–128 points) with unit labeling and a tamper-evident integrity receipt. Prefer it over general-purpose quadrature libraries when auditability, receipt-based verification, or exact rational results (rather than floating-point) are required. Not appropriate for continuous function integration, non-integer samples, large datasets over 128 points, or when a quadrature error bound is needed.
| Field | Type | Description |
|---|---|---|
| xUnit | string | |
| yUnit | string | |
| spacing | string | |
| dataClass | string | |
| ordinates | array |
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