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That proposition may be true.
That proposition may be tested in the Honduran courts.
In the research area and elsewhere, this proposition may be tested with numerical landscape evolution models.
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Though the proposition may be believed (etc).
A simple insurance proposition may be required in order to accomplish the desired end.
Similar(28)
Some or all of these propositions may be true; but it is hard to know unless we have some clear framework for understanding the current predicament.
Any one of the propositions may be omitted even the conclusion; but in general it is the one that comes most naturally to the mind.
But in 1931 the Austrian U.S. mathematician Kurt Gödel showed this goal to be unattainable: propositions may be formulated that are undecidable; thus, it cannot be known with certainty that mathematical axioms do not lead to contradictions.
An axiom is simply an indemonstrable proposition from which other propositions may be deduced.
Such finitary propositions may be combined by the usual logical operations of conjunction, disjunction, negation, but also bounded quantification.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com