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On downey's conjecture are not elementarily equivalent, thus refuting a conjecture of Downey. More specifically, we show that the following

On downey's conjecture are not elementarily equivalent, thus refuting a conjecture of Downey. More specifically, we show that the following

On Kierstead’s conjecture© 2019 American Mathematical Society. We settle the long-standing Kierstead conjecture

The Kierstead's Conjecture and limitwise monotonic functions© 2018 Elsevier B.V. In this paper, we prove Kierstead's conjecture for linear orders whose order

On Brennan's conjecture for a special class of functionsIn this paper, we prove Brennan's conjecture for conformal mappings f of the disk {z : | z| < 1

THE KATO CONJECTURE FOR STRONGLY ELLIPTIC DIFFERENTIAL-DIFFERENCE OPERATOR IN A CYLINDER WITH MIXED BOUNDARY CONDITIONS conditions. We proved that this operator satisfies the Kato square root conjecture.

The Gini Index and the Ramsey's Conjecture on Social StratificationIn the present work, we prove the Ramsey's conjecture for household population in case when

On the Dimensions of Counterexamples to Borsuk's Conjecture On Spheres of Small RadiiIn this article there are constructions of counterexamples to the Borsuk's conjecture defined, which

A survey of results on the d-c.e. and n-c.e. degrees

On the inverse hoop conjecture of HodRecently, Hod has shown that Thorne’s hoop conjecture ( C(R) 4π M(r≤R) ≤ 1 ⇒ horizon) is violated

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