It has been known that the Heusler compound Fe \(_{3-x}\) Mn \(_x\) Si has a complex magnetic phase diagram. For 0.75 \( \le x \le \) 1.75, it exhibits a ferromagnetic transition at \(T_\textrm{C }\) , and at a lower temperature \(T_\textrm{A}\) , another transition to a phase with both ferromagnetic and antiferromagnetic components. Recently, however, magnetization and specific heat measurements revealed that for \(x=\) 1.7, yet another transition occurs at a temperature lower than \(T_\textrm{A}\) , i.e., there are three transitions at zero magnetic field. In our previous study, the nature of the ordered phases and transitions for \(x =\) 1.7 and 1.68 were investigated using Mössbauer spectroscopy, and the existence of a hyperfine field \(B_\textrm{hf}\) was confirmed. This demonstrates that the low temperature phases are magnetically ordered phases. In this study, to further investigate the ordered phases and transitions in Fe \(_{3-x}\) Mn \(_x\) Si, we measure Mössbauer spectra for x = 1.8 and 1.9, where only a single antiferromagnetic transition appears to exist as judged from magnetization measurements, and the transition temperature is defined as \(T_\textrm{A2}'\) . The spectra show that \(B_\textrm{hf}\) is present for \(x=\) 1.8 and 1.9 at low temperatures, and the values of \(B_\textrm{hf}\) are comparable with that for x = 1.7. With increasing temperature T, \(B_\textrm{hf}\) decreases smoothly, and at \(T>T_\textrm{A2}'\) the spectrum becomes a singlet and \(B_\textrm{hf}\) is zero. These results confirm the existence of magnetic order for x = 1.8 and 1.9.