Recently, asymptotic values of 2-color Ramsey numbers for loose cycles and
also loose paths were determined. Here we determine the 2-color Ramsey number
of 3-uniform loose paths when one of the paths is significantly larger than the
other: for every nβ₯β45mββ, we show that
R(\mathcal{P}^3_n,\mathcal{P}^3_m)=2n+\Big\lfloor\frac{m+1}{2}\Big\rfloor.$