The Virgo interferometer when locked has a 100kW 1064nm beam circulating beam, which seems like a high power from which scattering can be dangerous to the eye. However that high power is only achieved thanks to the extremely low scattering of the main optics.
Viewports are located at a large viewing ange from the mirrors with angles greater than 10 degrees, the BRDF of the LIGO mirrors has been studied in detail https://arxiv.org/abs/2201.05640. With BRDF of 8e-4/theta^2 at large angles with theta in degrees, and total integrated scatter of less than 10e-6 for angles between 1 degree and 75 degree. The viewports are located at a distance of about 1.5 meters from the mirror. Hence based on the BRDF the 1064nm laser power density at the viewports is 100e3 W * 8e-4/(10 deg)^2 / 1.5m^2 = 0.35 W/m^2, and decreasing further as in practice the closest viewports to the beam have a viewing angle of 19 degrees (photon calibrator), and most viewports are at even larger angle.
This should be compared to the maximum permissible exposure of 50 W/m^2 for long term exposure to 1064nm light according to IEC60825. So the power density at the viewports is over 100 times below the maximum permissible exposure (MPE).
Scattered light at large angle is due to the sum of scattering from many scattering points, the scattering may interfers coherently creating a speckle pattern where in some directions the different points add up coherently while in others the interfer destructively. The resulting random power distribution has the mean of 0.35 W/m^2 with fluctuation distributed exponentially, which means that for example the probability of having a power density 10 times higher than the mean at given point in space is exp(-10) = 4.5e-5. Thus taking into account a very improbable speckle the power density would remain more than a factor 10 below the MPE. Note however that scale of the speckle pattern should be small, for interference between two point sources located 5cm appart (size of the beam on the mirror) and viewed at 1.5m (distance to the viewport), the interference fringe spacing is 1064e-9*1.5m/5cm = 32um. Hence in practice the human eye will see the average power with microscopic variability of the power density.
The 1064nm main laser should be classified as a class 1M laser at the level of the viewports of the core optics vacuum chambers. This applies to the input and end mirrors, as well as BS and SR where the power density on the optics is orders of magnitude lower.
This property is independent of the quality of the optics, if for some reason an optic has an increased scattering, the recycling gain of the interferometer will decrease keeping the scattering power density constant. Scattering is in any case the dominant source of loss in the interferometer, hence the power conversation dictates that from 17W of input laser power, 4W is lost by scattering at each mirror of the two arm cavities. The large angle scattering from point defects can be well approximated by a uniform angular distribution, hence at the viewport the power density can be estimated as 4W /2/pi / 1.5m^2 = 0.28 W/m^2, finding again a similar value to the computation based on the BRDF. Scattering cannot increase above that value as only 17W of laser power is available at the interferometer input.


