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A contradiction (antiphasis) is a pair of propositions one of which asserts what the other denies.
Furthermore, it seems that belief distributes over conjunction, in this sense: anyone who believes the conjunction of a pair of propositions must also believe each of those propositions.
Roughly the idea is that P makes Q probable when P and Q form a pair of propositions of a certain kind, where usually when the first member of a pair of propositions of that sort is true then so is the second.
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Although two pairs of propositions are not enough to capture the idea of an analogy, they allow a simple illustration.
Basically, their complaint is that the relevance relation $R$ in van Fraassen's account is completely unconstrained, with the (what they regard as the obviously unacceptable) consequence that for any pair of true propositions $P$ and $A$, answer $A$ is relevant to $P$ via some relevance relation and thus "explains" $P$.
And as Aristotle noted, pairs of such propositions can be related in interesting ways.
Their corresponding propositions are also atomic, both in the sense that they contain no other propositions as parts, and in the sense that the members of any pair of true atomic propositions will be logically independent of one another.
Openvote just launched their first test with videos on each side of a pair of San Francisco ballot propositions.
On the ballot this November are a pair of dueling ballot propositions about whether to add artificial turf and stadium lighting to a park near Ocean Beach in Golden Gate Park.
A scarily lifelike baby abandoned next to an A.T.M. greeted visitors at the entrance, while a pair of hustlers — hired actors — propositioned men who stepped into a realistic public lavatory, only to find the graffiti-covered stalls locked, as was the apartment house.
(g) update-proposition-nets: The weight of the link between each pair of belief network nodes, representing propositions P 1 and P 2, is set as a function of the activation of the analogy network node that represents a possible analogical mapping of P 1 and P 2. .
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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