Numerical Integration — Uncertainty

Direct answer

Numerical Integration — Uncertainty is bounded to the inspected authority’s exact method, conditions, and limitations; it does not inherit the definition’s evidence status.

Answer contract

Apply the uncertainty lens only to the exact inspected source scope; do not infer authority from adjacent topics.

Evidence and exact locators

src-dlmf-quadrature — §3.5(iv), equation 3.5.15 and exactness statement. Supports: Defines interpolatory quadrature with weights and an error term and states its polynomial exactness.

What the evidence does not establish

Does not establish convergence or error for an arbitrary integrand, node choice, or numerical implementation.

Rights and reuse

reference-only

Dependencies and related concepts

applies-to: urn:maha:concept:computation:numerical-integration

governed-by: urn:maha:concept:governance

evidence-for: urn:maha:concept:computation

Role-specific method or boundary

This role-specific method or boundary section is constrained to the same inspected scope: Defines interpolatory quadrature with weights and an error term and states its polynomial exactness.

It must preserve the recorded boundary: Does not establish convergence or error for an arbitrary integrand, node choice, or numerical implementation.

Exact authority locator

This exact authority locator section is constrained to the same inspected scope: Defines interpolatory quadrature with weights and an error term and states its polynomial exactness.

It must preserve the recorded boundary: Does not establish convergence or error for an arbitrary integrand, node choice, or numerical implementation.

Assumptions and failure conditions

This assumptions and failure conditions section is constrained to the same inspected scope: Defines interpolatory quadrature with weights and an error term and states its polynomial exactness.

It must preserve the recorded boundary: Does not establish convergence or error for an arbitrary integrand, node choice, or numerical implementation.

What this does not establish

This what this does not establish section is constrained to the same inspected scope: Defines interpolatory quadrature with weights and an error term and states its polynomial exactness.

It must preserve the recorded boundary: Does not establish convergence or error for an arbitrary integrand, node choice, or numerical implementation.

Related definition and applications

This related definition and applications section is constrained to the same inspected scope: Defines interpolatory quadrature with weights and an error term and states its polynomial exactness.

It must preserve the recorded boundary: Does not establish convergence or error for an arbitrary integrand, node choice, or numerical implementation.

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