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for all suitable g : N 0 P → R. For details, we refer to [15].
One way in which a priori knowledge of a logical truth such as (1) would be possible would be if a priori knowledge of the fact that (1) is a logical truth, or of the universal generalization "For all suitable $a$, $P$, $b$ and $Q$, if $a$ is $P$ only if $b$ is $Q$, and $a$ is $P$, then $b$ is $Q$" were possible.
J.S. Mill thought that propositions like (2) seem a priori merely because they are particular cases of early and very familiar generalizations that we derive from experience, like "For all suitable $P$, $Q$ and $R$, if no $Q$ is $R$ and some $P$s are $Q$s, then some $P$s are not $R$" (see Mill 1843, bk. II, ch. viii).
On the interpretation we are describing, Aristotle's view is that to say that (2c) results of necessity from (2a) and (2b) is to say that (2) is a particular case of the true universal generalization "For all suitable $P$, $Q$ and $R$, if no $Q$ is $R$ and some $P$s are $Q$s, then some $P$s are not $R$".
For all suitable articles from the initial search, the titles and abstracts of articles in their reference lists were reviewed, and any additional suitable articles also included.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com