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The maxim has entered official Catholic teaching when Pope John XXIII's encyclical Ad Petri Cathedram of 29 June 1959 used it favorably. [5] In a section saying that sometimes religious controversies can actually help attain church unity, he says "But the common saying, expressed in various ways and attributed to various authors, must be recalled with approval: in essentials, unity; in ...
in necessariis unitas, in dubiis libertas, in omnibus caritas means "in certain things unity; in doubtful things liberty; in all things charity". OK, isn't the meaning really closer too "In times of need [1] unity, in uncertain situations freedom, and in all things caritas "?
Necessitarianism is a metaphysical principle that denies all mere possibility; there is exactly one way for the world to be.. It is the strongest member of a family of principles, including hard determinism, each of which deny libertarian free will, reasoning that human actions are predetermined by external or internal antecedents.
Leibniz used the phrase as a definition of "harmony" (Harmonia est unitas in varietate) in his Elementa verae pietatis, sive de amore dei 948 I.12/A VI.4.1358. Leibniz glosses the definition Harmonia est cum multa ad quandam unitatem revocantur which means the 'Harmony' is when many [things] are restored to some kind of unity.
The original meaning was similar to "the game is afoot", but its modern meaning, like that of the phrase "crossing the Rubicon", denotes passing the point of no return on a momentous decision and entering into a risky endeavor where the outcome is left to chance. alenda lux ubi orta libertas: Let light be nourished where liberty has arisen
Metaphysical necessity is contrasted with other types of necessity. For example, the philosophers of religion John Hick [2] and William L. Rowe [3] distinguished the following three: factual necessity (existential necessity): a factually necessary being is not causally dependent on any other being, while any other being is causally dependent on it.
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In logic and mathematics, necessity and sufficiency are terms used to describe a conditional or implicational relationship between two statements. For example, in the conditional statement : "If P then Q ", Q is necessary for P , because the truth of Q is guaranteed by the truth of P .