Welcome to your Important Elements in a Lattice

If every subset has a supremum in a lattice, it is called:
The least element in a lattice is usually denoted by:
A lattice must have:
The null element (0) in a lattice represents:
The greatest element in a lattice is usually denoted by:
In a lattice, the absorption law states:
Greatest lower bound is also called:
The pair (P(X), βŠ†) where P(X) is power set is:
A lattice with a unique top and bottom element is called:
In a Boolean lattice, each element has:
A lattice is distributive if:
The least upper bound is also known as:
An element β€˜a’ is complemented if there exists β€˜b’ such that:
Which is a necessary condition for a poset to be a lattice?
An element β€˜a’ is called an upper bound of set S if:
In a lattice, the meet of two elements is their:
The absorption law holds in:
Which of the following is always true in a lattice?
A lattice that has both a least and greatest element is called:
In a lattice, the join of two elements is their:

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