M A R S  S P A C E S H I P

By Henryk Szubinski

O.K ,constructing a Mars space ship…

A CIRCLE FROM THE SIDE  1 DIMENSIONAL= A RECTANGLE FROM THE

FRONT 2 DIEMSNIONAL  = TO A

CYLINDRICAL RECONSTRUCT 3 DIMENSIONS

.basic components are displacers ,they are planar flat as rectangles , the problem here is how two planar rectangles can be made into 2 linear section resembiling tubules on a 1 Dimensional planarity where the amount does not matter..

File:LambertQuad.jpg

ok the 1 diemnsional view has to be composed into a wire tubule format by using exact fronal apparency of the format show below in high alternations of rotation to maintain the format of a rectangle and a culinder seen from the side.File:Thrust-cylindrical-roller-bearing din722 120-ex.png

The point to make is that the ends are connected to similar planarity on the level where a dust spray such as nano space ships are defined as video recorders that sent the data to level 2 the 2 dimensional area construct where the data is used in a groove shown lowest..SIDE —->FRONT…RECONSTRUCTION =RECONSTRUCTION—->FRONT—->SIDE…but on the basisis of the connective break of collagulations that will connect to a process of self dissimilation.meaning it can retract the value from the planar 2 D and take the same value from the sphere by using the same process to reverse the 3 dimensionality into a planar rectangle seen from the side by using it on the sphere as a monitor in interaction with the planar groove to define the process of ractangularity seen from the front…the rectangle areas on the ends will define the basic response to a limited value x dx as the x approaches to linear unboundedness…or a non specific varlue relationship by the usage of a groove implies the non delay function of the basic calculations made at area level as the groove implies a collective data assimilations process to the whole structual definition FINE MACE

File:LambertQuad.jpg

or large divisions into spacial openings into the volumetric device section in the sphere as comparamentalised into a roller bearing section that is defined as ROLL to aquire = located data on the secail avles of non conductivity as the basics of the displacers are redfined into a projective basis maintainement of a persuance of non persuant displaceemnts based on the value of alterant directions…a rhombioid can be in 2 d simultaneously as it indicates a 3 dimensional format..meaning that it can be made into 1 dimensional linearity by the process of alteration at high velocity in occilation together with the concepts of cylinder, rectangle and circle , sphere.

File:Rhomboid.png

In geometry, a rhomboid is a parallelogram in which adjacent sides are of unequal lengths and angles are oblique.

A shape like a circle with sides of equal length (equilateral) is not a rhombus.

A shape like a rhomboid with right angled corners is a rectangle.

File:LambertQuad.jpg

the data on why the process is self dissimilar depends on the basis of using the volumetrics of the sphere as a form of alterations between the two pockes of a groove format 1 being the groove in the area section and the 2 being the groove in the bearings section ..The composite connective values of the tilt of the sphere and the engegement of flow vectors into and from the wire basis of the 1 D displacers

being in a format to accellerated the definitions of progress by minimal value amounting to large scale data on why the responsive references are made to the definition of a area x and the volumes implied to be alterantly alterant in linearity..

File:Sphere wireframe.svgFile:LambertQuad.jpgsimply giving the rectangle a orbital around the sphere

In 3 dimensions, the volume inside a sphere is given by the formula

\!V = \frac{4}{3}\pi r^3 = \frac{1}{6}\pi d^3 but what if every value of a spherical calculation is inversed into a resultant sectioning of bearings and their gain in ballbearing stageings as minimal speheres

where r is the radius of the sphere, d = 2r is the diameter of the sphere and π is the constant pi. This formula was first derived by Archimedes, who showed that the volume of a sphere is 2/3 that of a circumscribed cylinder. (This assertion follows from Cavalieri’s principle.) In modern mathematics, this formula can be derived using integral calculus, e.g. disk integration to sum the volumes of an infinite number of circular disks of infinitesimal thickness stacked centered side by side along the x axis from x = 0 where the disk has radius r (i.e. y = r) to x = r where the disk has radius 0 (i.e. y = 0).

At any given x, the incremental volume (δV) is given by the product of the cross-sectional area of the disk at x and its thickness (δx):

\!\delta V \approx \pi y^2 \cdot \delta x.

The total volume is the summation of all incremental volumes:

\!V \approx \sum \pi y^2 \cdot \delta x.

In the limit as δx approaches zero[2] this becomes:

\!V = \int_{x=0}^{x=r} \pi y^2 dx.

At any given x, a right-angled triangle connects xy and r to the origin, whence it follows from Pythagorean theorem that:

File:LambertQuad.jpgFile:Cylindrical-roller-bearing din5412-t1 type-n ex.png

\!r^2 = x^2 + y^2.

Thus, substituting y with a function of x gives:

\!V = \int_{x=0}^{x=r} \pi (r^2 - x^2)dx.

This can now be evaluated:

\!V = \pi \left[r^2x - \frac{x^3}{3} \right]_{x=0}^{x=r} = \pi \left(r^3 - \frac{r^3}{3} \right) = \frac{2}{3}\pi r^3.

This volume as described is for a hemisphere. Doubling it gives the volume of a sphere as: USING VARIANT TOPOLOGY AND SEMIOGRAPHIC DATA ON MARS AS THE  values in process of a definitions of why a 1 diemsnional tubule

File:Thurston Lava Tube.jpg

the vulcanic tublules present a complex view of the internals of a cylindrical displacement in place of a form of usage as the structual fill with iron in cold sata ,to make a section of earth stable enough to have buildings on its surface by drilling into the metal in its cool state………….so how is the 2 dimensional reference of a area point of view related to a sludge ventilation of the possible expansions of Fe metal related to the basis of a structual level stability in 3 dimensional format related to a ventile portal of the usage of the tubule for waste recycling from the spherical basis as using a format of the iron level as a digg out convex format to be input into the geneal levels of 1,2,3…

File:MarsSunsetCut.jpg

\!V = \frac{4}{3}\pi r^3.

If a rectangle has length l and width w

  • it has area Alw
  • perimeter P = 2l + 2w = 2(lw)
  • and each diagonal has length \sqrt{l^2 + w^2}.

File:LambertQuad.jpg

File:Woodworking-joint-groove.gif

File:Four-point-contact-bearing din628 type-qj 180-ex.png

IMPLICATIONS OF USING THE FORMAT OF MARS

File:Olympus Mons.jpeg