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In 1999, De Smet et al. [7] formulated the conjecture on Wintgen inequality for submanifolds of real space forms, which is also known as the DDVV conjecture.
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Y.A.H. formulated the hypothesis.
HB formulated the hypothesis.
In Prawitz (1971) he formulates a clause for implication where he refers to arbitrary extensions of atomic systems, but in Prawitz (1973), where he formulates the completeness conjecture, and also in later papers, he does not consider extensions.
And Smolin, a prolific cosmologist, formulated this conjecture about the multiverse, not our universe.
A previous study formulated the problem mathematically and raised a number of theoretical conjectures.
S.G. formulated the models.
Thus formulated, the argument is valid.
He formulated a conjecture, now named after him and yet unproven, according to which even if such a state exists, it is impossible to find an algorithm that gets anywhere near it — one that makes people even a little bit happy.
We close the paper by formulating a conjecture for the non-planar case.
In 1987, Barry Mazur and John Tate formulated refined conjectures of the ''Birch and Swinnerton-Dyer type", and one of these conjectures was essentially proved in the prime conductor case by Ehud de Shalit in 1995.
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CEO of Professional Science Editing for Scientists @ prosciediting.com