These two hexagonal tilings are continuously attached with FCDs of type 2 existing for lower generations. Showing now not one value of μ for each radius (one layer) but three different values of μ, one obtains Figure 12 which allows us to better understand how are the smectic layers close to the singular Figure 10(a): simulation of the smectic layers for one single value of μ (μ=3) corresponding to layers of type 3 with two sheets (only one sheet is visible with this point of view); R=0.9, θ=10∘, φ=80∘; (b): the same simulation with another point of view (θ=45∘, φ=45∘). Figure 11simulation of the smectic layers for one single value of μ (μ=3) corresponding to layers of type 3 with two sheets from the second generation of circles; layers are of type 2 for the first generation of circles; R=0.9. lines that are the circles and their cofocal straight lines. The Apollonius tiling corresponding to these singular lines appears always in black color. Finally, some picture of the smectic layers with some visual Figure 12simulation of the smectic layers for three values of μ (μ=1; μ=2; μ=3) corresponding to layers of type 3 with two sheets; R=0.9, θ=80∘, φ=10∘. Figure 13simulation of the smectic layers for different values of μ. effect is presented (see Figure 13).