Примеры использования Conjectured на Английском языке и их переводы на Русский язык
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Later, he conjectured that the gaps are even smaller.
Beyond the 4th order this is usually impossible,as Abel conjectured.
Paul Erdős conjectured that no other solutions exist.
He conjectured that this condition is also necessary: that no other values of n allow a self-complementary circulant to exist.
Asymptotic crossing number is conjectured to be equal to crossing number.
Pi is conjectured, but not known, to be a normal number.
Von Neumann noted that he was using information from his game theory, and conjectured that two person zero sum matrix game was equivalent to linear programming.
It is conjectured(one of Landau's problems) that this set is infinite.
At the Bieberbach conference in 1985, William Thurston conjectured that circle packings could be used to approximate conformal mappings.
Ore conjectured that no odd harmonic divisor numbers exist other than 1.
The Odic force was conjectured to explain the phenomenon of hypnotism.
Adams conjectured that it was probably a practical joke a bunch of inebriated youngsters devised in a bar.
Several reasons are conjectured as to why he made this decision.
Tutte conjectured that every snark has the Petersen graph as a minor.
Mahmoodian& Shokrollahi(1995) conjectured that they are also the only members in this family.
Lehmer conjectured in 1932 that there are no composite numbers with this latter property.
In 1880, P.G. Tait conjectured that every cubic polyhedral graph has a Hamiltonian circuit.
It is conjectured that trees are all harmonious if one vertex label is allowed to be reused.
Based on these two results, he conjectured that in fact every connected graph with a planar cover is projective.
The conjectured intractability of such problems is central to construction of secure lattice-based cryptosystems.
The classical art historian Adolf Furtwängler conjectured that Praxiteles had depicted an Agathos Daimon, since he was accompanied by a"Bona Fortuna," presumably a translation of the Greek Agathē Tychē.
Tait conjectured that all amphichiral knots had even crossing number, but a counterexample was found by Morwen Thistlethwaite et al. in 1998.
Reo Fortune conjectured that no Fortunate number is composite Fortune's conjecture. .
It is conjectured that as the crossing number increases, the percentage of knots that are alternating goes to 0 exponentially quickly.
In 1964, Anton Kotzig conjectured that every complete graph K2n where n≥ 2 has a perfect 1-factorization.
Seese also conjectured that every family of graphs with a decidable MSO1 satisfiability problem must have bounded clique-width; this has not been proven.
Colin de Verdière(1990) conjectured that any graph with Colin de Verdière invariant μ may be colored with at most μ+ 1 colors.
That is, he conjectured that the smallest snark, the Petersen graph, may be formed from any other snark by contracting some edges and deleting others.
In 1850, Sir Frederick Pollock conjectured that every natural number is the sum of at most eleven centered nonagonal numbers, which has been neither proven nor disproven.
It is conjectured that 196 and other numbers that have not yet yielded a palindrome are Lychrel numbers, but no number in base ten has yet been proven to be Lychrel.