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/Notes in this color and between two / are from the operator of the German mirror site and translator/.
Copyright Dr. Eng. Jan Pająk
Img.068a (G19a-k03)
Img.068b (G19a-k04)
Img.068c (G19a-k05)
Img.068d (G19a-k06)
Img.068abcd (G19-K3-K6) Side outlines of K3 to K6 types of Magnocraft. The Magnocraft of these types are characterised by a lens-like (i.e. sharp like edges of an optical lens) side flange. The outlines are obtained when equations describing the Magnocraft (listed in Img.067 (G18) are resolved for each individual value of the "K" factor. Shown are the shapes of the crew cabin, the flange with side propulsors, and the transparent top bowl with the main propulsor. Because each type of Magnocraft looks different, knowledge of the above outlines allows for fast identification of the type of vehicle in question. Although this diagram does not illustrate the vehicles' underneath, each type of Magnocraft has a symmetrical concavity in its base which corresponds exactly to the topside convexity (in this way Magnocraft of the same type are able to stack one on top of the other, forming cigar shaped configurations as shown in Img.046 (G7). Note that in order to show all vehicles with reasonable clarity, they cannot be drawn to the same scale. Therefore on the above drawing all types of Magnocraft are shown as is they have the same outer diameter D, although in reality these diameters are described by the exponential equation (G16) of the form: D = 0.5486x2K (where “x” indicates multiplication). In turn heights H of subsequent types of vehicles are expressed by the equation (G10): H = D/K. The dimensional scales for subsequent vehicles are shown next to these vehicles. In turn their exact dimensions are listed in Table G1.
Abb.068e (G19a-k07)
Abb.068f (G19a-k08)
Abb.068g (G19a-k09)
Abb.068h (G19a-k10)
Abb.068efgh (G19 - k7-k10) Side outlines of K7 to K10 types of Magnocraft. The Magnocraft of these types are characterised by a by cylindrical (i.e. vertical and flat) peripheral of the side flange. The outlines are obtained when equations describing the Magnocraft (listed in Figure G18) are resolved for each individual value of the "K" factor. Shown are the shapes of the crew cabin, the flange with side propulsors, and the transparent top bowl with the main propulsor. Because each type of Magnocraft looks different, knowledge of the above outlines allows for fast identification of the type of vehicle in question. Although this diagram does not illustrate the vehicles' underneath, each type of Magnocraft has a symmetrical concavity in its base which corresponds exactly to the topside convexity (in this way Magnocraft of the same type are able to stack one on top of the other, forming cigar shaped configurations as shown in Figure G7). Note that in order to show all vehicles with reasonable clarity, they cannot be drawn to the same scale. Therefore on the above drawing all types of Magnocraft are shown as is they have the same outer diameter D, although in reality these diameters are described by the exponential equation (G16) of the form: D = 0.5486x2K (where “x” indicates multiplication). In turn heights H of subsequent types of vehicles are expressed by the equation (G10): H = D/K. The dimensional scales for subsequent vehicles are shown next to these vehicles. In turn their exact dimensions are listed in Table G1.
