regularityAssumption

P90303
predicate

Indicates that a relationship or process is assumed to behave in a consistent, well-behaved manner (e.g., continuity, smoothness, or stability) so that certain analyses or inferences are valid.

All labels observed (5)

Label Occurrences
requiresConditionForRegularity 5
hasRegularityDependingOn 1
regularityAssumption canonical 1

Description generation (PDg)

The one-sentence description above was generated by prompting gpt-5.1 with the predicate name and this instruction.

Instruction
Given a predicate that represents a relationship or action between entities, generate a one-sentence description explaining its meaning.  
# Instructions
Focus on describing the relationship, not the entities themselves. 
# Response Format
Begin the description with \' Indicates...\'
Input
Predicate: regularityAssumption
Generated description
Indicates that a relationship or process is assumed to behave in a consistent, well-behaved manner (e.g., continuity, smoothness, or stability) so that certain analyses or inferences are valid.

Sample triples (9)

Subject Object
Cauchy–Riemann equations continuity of first partial derivatives ⓘ
Simpson's rule f has continuous fourth derivative on [a,b] for standard error bound via predicate surface "requiresFunctionSmoothness" ⓘ
Cauchy functional equation continuity at one point via predicate surface "requiresConditionForRegularity" ⓘ
Cauchy functional equation boundedness on an interval via predicate surface "requiresConditionForRegularity" ⓘ
Cauchy functional equation measurability via predicate surface "requiresConditionForRegularity" ⓘ
Cauchy functional equation local boundedness via predicate surface "requiresConditionForRegularity" ⓘ
Cauchy functional equation monotonicity via predicate surface "requiresConditionForRegularity" ⓘ
shape operator defined for sufficiently smooth (at least C^2) hypersurfaces via predicate surface "smoothnessRequirement" ⓘ
Brenier map regularity of source and target densities via predicate surface "hasRegularityDependingOn" ⓘ