Your English writing platform
Discover LudwigExact(3)
Now the rest of the proof is devoted to (12).
Part 2: This second part of the proof is devoted to (frac{1}{2}<rho<1).
We provide a positive answer to a conjecture of Davidson, Ramsey and Shalit: AI and AJ are topologically isomorphic if and only if there is an invertible linear map A on Cd which maps the vanishing locus of J isometrically onto the vanishing locus of I. Most of the proof is devoted to showing that finite algebraic sums of full Fock spaces over subspaces of Cd are closed.
Similar(9)
(121)The rest of the proof is now devoted to establish (119).
end{aligned}The rest of the proof will be devoted to prove (4.33).
The last section is devoted to the proof of the main theorem.
The third section is devoted to the proof of our main results.
The second part is devoted to the proof of a technical Theorem 5.1.1 which is stated in the first part.
The rest of the paper is devoted to the proof of (2.3).
A large part of the article is devoted to the proof of theorems that give sufficient conditions for ψ to generate a Riesz sequence and a Riesz basis for L2(R2).
A profile has an agreement supertree if and only if G (P ) has a complete set of pairwise parallel nice minimal cuts where, for every cut F ∈ F and every T ∈ P, there is at most one edge of T in F. The rest of the section is devoted to the proof of Lemma 12 Let S be an AST of and let e={ u, v} be an edge of S. Let S u and S v be the subtrees of S− e containing u and v, respectively.
Write better and faster with AI suggestions while staying true to your unique style.
Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com