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Exact(18)
The conjecture has been made that every form of degree d (in the same sense as degrees of ordinary polynomials) over Qp, in which the number of variables exceeds d2, has a nontrivial zero in Qp.
In [20], this conjecture has been confirmed via experiments for K = 2.
The validity of this conjecture has been confirmed by examining a wide class of upwind schemes.
This unproven conjecture has been the basis for designing numerous algorithms such as the A* algorithm, and its variants.
This conjecture has been solved by Hayman [5] for, by Mues [6] for, by Bergweiler and Eremenko [7] for.
The conjecture has been referred to as one of the major open problems in combinatorial number theory and discrepancy theory.
Similar(41)
By 1982, Poincaré's conjecture had been proved in all dimensions except the third.
The conjecture is still open, but some advances on the conjecture have been achieved (see [10 14]).
Since then, many results related to this conjecture have been obtained.
Since then, many results related to the conjecture have been obtained.
All my conjecture had been spot on.
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