Interval Bounds — Uncertainty

Direct answer

Interval Bounds — 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-intervals — §3.1(ii), equation 3.1.6 and accompanying text. Supports: Defines interval arithmetic as producing inclusion regions and states the restriction on division by an interval containing zero.

src-ieee-1788-identity — Public standard landing page: Abstract and Scope. Supports: Confirms the identity and stated scope of the interval-arithmetic standard.

What the evidence does not establish

Does not certify an interval implementation, a rounding mode, or the tightness of a computed bound.

The full subscribed standard was not inspected; this source cannot supply clause-level normative requirements.

Rights and reuse

reference-only

Dependencies and related concepts

applies-to: urn:maha:concept:computation:interval-bounds

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 interval arithmetic as producing inclusion regions and states the restriction on division by an interval containing zero. Confirms the identity and stated scope of the interval-arithmetic standard.

It must preserve the recorded boundary: Does not certify an interval implementation, a rounding mode, or the tightness of a computed bound. The full subscribed standard was not inspected; this source cannot supply clause-level normative requirements.

Exact authority locator

This exact authority locator section is constrained to the same inspected scope: Defines interval arithmetic as producing inclusion regions and states the restriction on division by an interval containing zero. Confirms the identity and stated scope of the interval-arithmetic standard.

It must preserve the recorded boundary: Does not certify an interval implementation, a rounding mode, or the tightness of a computed bound. The full subscribed standard was not inspected; this source cannot supply clause-level normative requirements.

Assumptions and failure conditions

This assumptions and failure conditions section is constrained to the same inspected scope: Defines interval arithmetic as producing inclusion regions and states the restriction on division by an interval containing zero. Confirms the identity and stated scope of the interval-arithmetic standard.

It must preserve the recorded boundary: Does not certify an interval implementation, a rounding mode, or the tightness of a computed bound. The full subscribed standard was not inspected; this source cannot supply clause-level normative requirements.

What this does not establish

This what this does not establish section is constrained to the same inspected scope: Defines interval arithmetic as producing inclusion regions and states the restriction on division by an interval containing zero. Confirms the identity and stated scope of the interval-arithmetic standard.

It must preserve the recorded boundary: Does not certify an interval implementation, a rounding mode, or the tightness of a computed bound. The full subscribed standard was not inspected; this source cannot supply clause-level normative requirements.

Related definition and applications

This related definition and applications section is constrained to the same inspected scope: Defines interval arithmetic as producing inclusion regions and states the restriction on division by an interval containing zero. Confirms the identity and stated scope of the interval-arithmetic standard.

It must preserve the recorded boundary: Does not certify an interval implementation, a rounding mode, or the tightness of a computed bound. The full subscribed standard was not inspected; this source cannot supply clause-level normative requirements.

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