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👉 In propositional logic, a non-disjunctive formula is a formula that does not contain any disjunctions. In other words, it contains only conjunctions and negations (not, and, or, and not). Non-disjunctive formulas are used in deductive reasoning to express logical statements about propositions.

nondisjunctive

👉 The term "nondisjunct" in the context of set theory refers to a property that is not satisfied by any member of the set. This means that if you have a set A, and you try to find a non-empty subset B such that both A and B are subsets of A, then there exists no element x in B for which A ∪ {x} = B.

nondisjunct

👉 Nondisjunctional is a mathematical concept in set theory that refers to a statement or proposition that cannot be satisfied simultaneously by any two elements of a set. In other words, it's a condition that can only hold true for one element within a set but not for another. This property allows us to consider the possibility of having more than one solution to a problem. Nondisjunctional sets are often used in mathematical analysis and logic, particularly in the study of Boolean algebra and propositional

nondisjunctional

👉 Nondisjunction, also known as an incompatibility, is a situation where two or more individuals are unable to agree on a particular issue. This can occur when there are differences of opinion about a topic or when both parties have different perspectives on the same issue. In this case, it's not possible for both parties to reach a consensus and come to a fair agreement.

nondisjunction

👉 Nondisjunctively refers to a set of symbols or elements that are not disjunctive. This means that there is no "or" between any two of these elements, and each element must be distinct from all others in the set. For example, if we have three symbols A, B, and C, then we cannot have the symbol D as a member of the set because it would violate the disjunctive property. Instead, we can only have one of the

nondisjunctively