Exact(1)
For every Les Sex (a camp winner that recalls Lady Gaga) or Million Miles (a dance-pop cut with Kylie at her most feline on the verses), there is a failed experiment such as If Only.
Similar(59)
Solving SBTSP by full enumeration requires considering every possible LE bisection in each sub-simplex.
Since (Z_{d-1} y_i,y'_i)) and (D^mathcal {I}(y_i)) hold for every (1 le i le h), by the induction assumption, it follows that (D^{mathcal {I}'}(y'_i)) holds for every (1 le i le h).
Since (phi _i(Omega _G) subset bar{Omega }_{phi _i}), (phi _i(p) in Omega _{phi _i}) for every (1 le i le n).
Let (G= langle phi _1,phi _2, ldots,phi _m rangle) where each (phi _i in mathcal {E}_k) for every (1 le i le m).
A partition (mathbb {Y}= {Y_1, Y_2, ldots,Y_n}) is consistent with a set (X) if, for every (1 le i le n), (Y_i) is not split by (X).
Let (G=langle phi _1,phi _2,ldots,phi _mrangle) where each (phi _i in mathcal {E}_k) for every (1 le i le m).
A partition (P = {Y_1,ldots,Y_n}) is consistent with a set X if, for every (1 le i le n), (Y_i) is not split by X.
Let (G=langle phi _1,phi _2,ldots,phi _m rangle) where each (phi _iin mathcal {V}_k) for every (1 le i le m) and let (Omega) be a wandering Fatou component of G.
Let begin{aligned} Sigma _i={z in mathbb C^k; det {phi _i z)}=0} end{aligned}for every (1 le i le n) and begin{aligned} Sigma =bigcup _{i=1}^n Sigma _i.
Define (Z_j) = ({leftlangle x,x'rightrangle in Delta ^mathcal {I}times Delta ^{mathcal {I}'} mid x) is (mathcal {L}_{Sigma ^dag,Phi ^dag,j,} -equivalent to (x'}) for every (1 le j le d).
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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