The phrase "as some propositions" is correct and usable in written English.
It can be used when referring to certain statements or ideas that are being discussed or considered in a particular context.
Example: "The theory is supported by evidence, as some propositions suggest that the outcomes are consistent across different scenarios."
Alternatives: "as certain statements" or "as particular claims".
Just as some propositions are true and others are not, some SOAs are actual and others are not.[28] Note, then, that to say an SOA is non-actual is not to say that it does not actually exist.
Some people have indeed thought this; and they have thought that, just as some propositions that were not true come to be true, so also some that were true cease to be true.
But other states and the federal government are unlikely to allow large-scale domestic smuggling to replace the international sort.So the immediate benefits that will accrue from California legalising by itself will not be as great as some Proposition 19 people claim.
Some propositions were regarded as more probable (probabilior, probabilius) than others.
The characterization is thus analogous to the way in which some non-classical logical theories describe some proposition as being neither True nor False, but as having a third truth value, N: Evidently that is not to say that such propositions are bereft of truth value.
But it is a judgment only minimally different from a brute, "natural" reaction, a judgment "not in the first instance to be identified with the acceptance of some proposition as true" (Ginsborg 2011b, 177).
First, we give some proposition for our example as follows.
The verbum, serving as universal or as proposition, will (in some cautiously described sense) be the object of thought.
I believe, in fact, it's a popular and romantic site for proposals, as well as propositions.
George Bealer characterizes a rational intuition as an intellectual seeming that some proposition is necessarily, or possibly, true (Bealer 1998: 207 08).
Our first result generalizes Theorem 2.1 from [8] as well as Proposition 2.1 from [14].
