Your English writing platform
Discover LudwigExact(1)
His solution was odd.
Similar(59)
. is even and (1.1) has two sign-changing solutions, is even and (1.1) has six solutions, three of which are of the same sign, is odd and (1.1) has two sigh-changing solutions, is odd and (1.1) has three solutions of the same sign.
(12) while for (y(0)=0), the solutions are odd and then the number of nodes is {mathcal{N}}(n) = left { textstylebegin{array}{l@{quad}l} n + 1, & mbox{if } n mbox{ is even}, n, & mbox{if } n mbox{ is odd}, end{array}displaystyle right.
(20) while for (y(0)=0), the solutions are odd and for (1leq mleq n), the number of nodes then is {mathcal{N}}(n, m) = left { textstylebegin{array}{l@{quad}l} n - m + 1, & mbox{if } n-m mbox{ is even}, n - m + 2, & mbox{if } n-m mbox{ is odd}, end{array}displaystyle right.
If the number of solutions in the solution set is odd, we append rx into the set.
It was odd.
The judging was odd.
The timing was odd.
That was odd.
This was odd.
McKenna and Walter [2] proved that if − ∞ < f ′ < λ 1 and λ n < f ′ , then there exists s 0 such that for all s ≥ s 0, (1.1) has at least two solutions if n is odd, and three solutions if n is even.
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