Galileo and Guiducci offered no definitive theory of their own on the nature of comets although they did present some tentative conjectures that are now known to be mistaken.
We present some properties of conjectures, consequences and hypotheses in orthocomplemented lattices, which complement or improve the results by Trillas, Cubillo and Castiñeira.
The rest of the paper is organized in two sections: In Section 2 we present the proofs of Theorems 1.1, 1.2, 1.3 and 1.4 and in Section 3 we present some remarks and three new conjectures.
In this note we collect known facts related to the Conjecture and present some new results.
In Sect. 4 we present some applications of the Ohsawa–Takegoshi theorem to singularities of plurisubharmonic functions with simple proofs of the aforementioned openness conjecture and Siu's theorem, as well as basic results on Demailly's approximation.
In this section we present some simulation results of the Example 1 with c=1, t=1, and F z)=(|z|−1)+∧N with N=104, which suggest that in the hyperbolic case the conjecture is still likely to be true.
4, we prove the stability for generalized rational difference equations and present our conjectures for similar equations.
In this section, we will present two conjectures pertaining to the behavior of the Wright function 1 Ψ 1 ρ,ℓ,ρ,0 ·) and "reduced" Wright function ϕ ρ,0 ·) in the cases where the parameter ρ approaches −1 and +∞, respectively.
Averill 1992, 2005, for example, presents some interesting arguments, which are based on plausible conjectures about how normal observers and standard conditions might easily enough change, with consequent metameric change.
There is the speech by Fosters Lancett on Ezra Pound, in the middle of which Lancett pulls out an electronic cigarette and begins to puff away; its little green light, at this time alien to the Piedmontese, makes some journalists present conjecture that he is smoking their local marijuana.
