An implicit definition defines an entity or concept not by directly listing its properties, but by describing its relationships with other entities or concepts. This contrasts with explicit definitions, which enumerate characteristics.
In mathematics and logic, implicit definitions are common. For instance, defining a ‘prime number’ as a natural number greater than 1 that has no positive divisors other than 1 and itself is an implicit definition. We understand ‘prime’ by its divisors (its relation to other numbers).
Implicit definitions are crucial in:
A common challenge is ambiguity if the relationships are not clearly defined. Misconceptions arise when people expect a direct list of properties, failing to grasp the power of relational definitions.
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