x_{1} is a conjunction, stating that x_{2} (du'u) and x_{3} (du'u) are both true.

See also vlina.

- vlina
- x
_{1}is a logical alternation/disjunction, stating that x_{2}(du'u) and/or x_{3}(du'u) is/are true. - kaxyje'u
- both statements x
_{1}(du'u) and x_{2}(du'u) are true (logical conjunction) - kaxykemlojvro
- v
_{1}is an OR gate with input [pins] v_{2}and output [pins] v_{3}in circuit/system v_{4}. - cnata
- x
_{1}is a logical 'if-else' (ternary conditional) statement saying that if x_{2}is true, then x_{3}is true (or performed), but otherwise/else (if x_{2}is not true, then) x_{4}is true (or performed). - jijgi
- x
_{1}is a connective question, requesting the connective between x_{2}(du'u) and x_{3}(du'u) in that order, assuming that they are true. - nalti
- x
_{1}is a logical 'NOT' statement resulting from the (multiplicative) negation of/applying the 'NOT' operator to x_{2}(du'u); x_{1}is the logical negation/negative of x_{2}. - ribga
- x
_{1}is a logical statement that x_{2}(du'u) is true regardless of/irrespective of/independent of/whether or not x_{3}being/is true. - sigda
- x
_{1}is a material conditional/'IF' statement (logical statement) saying that x_{2}(du'u) logically implies x_{3}(du'u) ("x_{3}is true if x_{2}is true; if x_{2}, then x_{3}; x_{2}being true is sufficient to guarantee the truth of x_{3}"). - skifa
- x
_{1}is a logical statement which says that x_{2}(du'u) being true logically implies (material implication) x_{3}being necessarily true, but in which the converse does not hold (it is certain that there are cases in which 'IFF' fails: x_{2}is not necessary for x_{3}). - skudi
- x
_{1}is a logical XOR/mutual-contradiction/exclusive disjunction statement saying that only/exactly one of x_{2}and x_{3}can be true at any given time. - tsida
- x
_{1}is a logical statement of proposition-equivalence/is a biconditional/'IFF' statement saying that x_{2}(du'u) is true if and only if x_{3}is true ("x_{2}is logically equivalent to x_{3}; x_{2}being true is sufficient and necessary for guaranteeing the truth of x_{3}; x_{2}iff x_{3}").