Connection lost
Server error
It is better to risk saving a guilty man than to condemn an innocent one.
✨ Enjoy an ad-free experience with LSD+
Legal Definitions - necessary inference
Definition of necessary inference
A necessary inference is a conclusion that *must* logically follow if a particular fact or statement (known as the premise) is accepted as true. It represents an unavoidable deduction: if the initial information is correct, then the conclusion drawn from it cannot be false.
Example 1: If a building's structural engineer declares that the foundation has completely collapsed, a necessary inference is that the building is no longer safe for occupancy.
Explanation: The premise of a collapsed foundation directly and unavoidably leads to the conclusion that the building is structurally unsound and therefore unsafe. There is no other logical outcome if the foundation is gone.
Example 2: When a court issues a final judgment ordering a defendant to pay a specific sum of money to a plaintiff, a necessary inference is that the plaintiff now has a legal right to collect that money from the defendant.
Explanation: The act of a court issuing a final judgment for payment legally establishes the plaintiff's entitlement to the funds. This right to collect is an unavoidable consequence of such a judgment.
Example 3: If a country's constitution explicitly states that a president can only serve two terms, and a president has already completed two terms, a necessary inference is that this individual cannot legally run for a third term.
Explanation: The constitutional limit of two terms, combined with the fact that the president has already served them, makes the inability to run for a third term an unavoidable and direct legal consequence.
Simple Definition
A necessary inference is a conclusion that logically and unavoidably must be true if the premise or fact upon which it is based is accepted as true. It represents a conclusion that cannot be false if its foundational statement is true, making it an inescapable deduction.