Deductions
- inverse proportionality has quality type ⇐ (inverse proportionality has quality class), (class has quality type), (has quality is a transitive relation)
- inverse proportionality has quality type of property ⇐ (inverse proportionality has quality class), (class has quality type of property), (has quality is a transitive relation)
- inverse proportionality has quality criterion ⇐ (inverse proportionality has quality class), (class has quality criterion), (has quality is a transitive relation)
- inverse proportionality has quality quality ⇐ (inverse proportionality has quality class), (class has quality quality), (has quality is a transitive relation)
- inverse proportionality has quality property ⇐ (inverse proportionality has quality class), (class has quality property), (has quality is a transitive relation)
- inverse proportionality has quality class ⇐ (set is a class), (inverse proportionality has quality set)
- inverse proportionality has quality class ⇐ (quality is a class), (inverse proportionality has quality quality)
- inverse proportionality has quality type ⇐ (inverse proportionality has quality class), (class has quality type), (has quality is a transitive relation)
- inverse proportionality has quality type of property ⇐ (inverse proportionality has quality class), (class has quality type of property), (has quality is a transitive relation)
- inverse proportionality has quality criterion ⇐ (inverse proportionality has quality class), (class has quality criterion), (has quality is a transitive relation)
- inverse proportionality has quality quality ⇐ (inverse proportionality has quality class), (class has quality quality), (has quality is a transitive relation)
- inverse proportionality has quality property ⇐ (inverse proportionality has quality class), (class has quality property), (has quality is a transitive relation)
- inverse proportionality has quality class ⇐ (set is a class), (inverse proportionality has quality set)
- inverse proportionality has quality abstract entity ⇐ (set is a abstract entity), (inverse proportionality has quality set)
- inverse proportionality has quality entity ⇐ (taxonomic rank is a entity), (inverse proportionality has quality taxonomic rank)
- class is for example inverse proportionality ⇐ (inverse proportionality is a class), (is a is inverse of is for example)
- entity is for example inverse proportionality ⇐ (inverse proportionality is a entity), (is a is inverse of is for example)
- abstract entity is for example inverse proportionality ⇐ (inverse proportionality is a abstract entity), (is a is inverse of is for example)
- mathematical object is for example inverse proportionality ⇐ (inverse proportionality is a mathematical object), (is a is inverse of is for example)
- inverse proportionality has quality existence ⇐ (inverse proportionality is a abstract entity), (abstract entity has quality existence)
- inverse proportionality has quality mathematical property ⇐ (inverse proportionality is a mathematical object), (mathematical object has quality mathematical property)
- inverse proportionality has quality taxonomic rank ⇐ (inverse proportionality is a mathematical object), (mathematical object has quality taxonomic rank)
- inverse proportionality has quality relation ⇐ (inverse proportionality is a mathematical object), (mathematical object has quality relation)
- inverse proportionality has quality set ⇐ (inverse proportionality is a mathematical object), (mathematical object has quality set)
- inverse proportionality has quality superclass ⇐ (inverse proportionality is a mathematical object), (mathematical object has quality superclass)
- inverse proportionality is a mathematical object ⇐ (mathematical property is subclass of mathematical object), (inverse proportionality is a mathematical property)
- inverse proportionality is a class ⇐ (mathematical property is subclass of class), (inverse proportionality is a mathematical property)
- inverse proportionality is a abstract entity ⇐ (set is subclass of abstract entity), (inverse proportionality is a set)
- inverse proportionality is a entity ⇐ (set is subclass of entity), (inverse proportionality is a set)
- mathematical property is for example inverse proportionality ⇐ (inverse proportionality is a mathematical property), (is a is inverse of is for example)
- relative quality is for example inverse proportionality ⇐ (inverse proportionality is a relative quality), (is a is inverse of is for example)
- relation is for example inverse proportionality ⇐ (inverse proportionality is a relation), (is a is inverse of is for example)
- set is for example inverse proportionality ⇐ (inverse proportionality is a set), (is a is inverse of is for example)
- inverse proportionality is opposite of proportionality ⇐ proportionality is opposite of inverse proportionality
- inverse proportionality is subclass of entity ⇐ (inverse proportionality is subclass of relation), (relation is subclass of entity), (is subclass of is a transitive relation)
- inverse proportionality is subclass of abstract entity ⇐ (inverse proportionality is subclass of relation), (relation is subclass of abstract entity), (is subclass of is a transitive relation)
- inverse proportionality is subclass of property ⇐ (inverse proportionality is subclass of relation), (relation is subclass of property), (is subclass of is a transitive relation)
- inverse proportionality is subclass of relation ⇐ (inverse proportionality is subclass of proportionality), (proportionality is subclass of relation), (is subclass of is a transitive relation)
- inverse proportionality is subclass of dependency ⇐ (inverse proportionality is subclass of proportionality), (proportionality is subclass of dependency), (is subclass of is a transitive relation)
- inverse proportionality is a set ⇐ (relation is subclass of set), (inverse proportionality is a relation)
- inverse proportionality is a relation ⇐ (mathematical property is subclass of relation), (inverse proportionality is a mathematical property)
- inverse proportionality is a relative quality ⇐ (proportionality is a relative quality), (proportionality is opposite of inverse proportionality)