CA2466985A1 - Post-mechanical, retro-mechanical and bimechanical (generalization of rotative circular machines: chromatic scales) - Google Patents

Abstract

The object of the present invention is to generalize the concepts derived from Clokwise motion machines and contrario motion machines already exposed by ourselves, and by the notions of virtual motion and real motion of the parts, the relations between them. movement to generalize the proper mechanics, but also the various types of figures that can be derived from them.

Description

Disclosure In our previous work, we have shown, more specifically for rotary piston machines, called rotor cylinder machines, the three main forms of dynamics that could be granted to them. In the first case the machine was made without a real crankshaft, this one being mingled totally with the rotor cylinder. In the second dynamic, we have shown that one could realize the machine by movements in the same one, but with different speeds, piston and cylinder directions. In a third dynamic, we have shown that we can achieve the movements of mechanics of the pistons and cylinder, on the contrary, the parts traveling in reverse. (Fig. 1) Moreover, we have already shown that we can also realize the machinery rotating with a contrario movement of blade and cylinder, one of these this being planetary and the other circular or planetary. (fig.2) The main figure that we produced eight compressions per turn, for one figure of pale triangular, cylinder in two. We have also shown that the limit of contrario movements was between the Clokwise movement and the movement standard.
In this respect, we have already stated that the interest of such procedures in Conversely or in dynamic Clokwise was to achieve a more vertical push of the blade, and a diagonal attack of the parts, just as thermodynamically than mechanical, and finally a rod effect, this time performed on the cylinder become active.
p In the present invention, we will show that these latest achievements are include under the conceptualization of virtual stations and figures real, and that, starting from these conceptualizations, one can show, for the same figure several virtual contrario movements, and moreover, to realize movements differentials, also with various virtual figures for the same figure real.
Finally, we will show how to generalize the construction of mechanics of these machines by the correspondences between the virtual figures and the figures real. In this respect we will show that the two main kinds of mechanical for these machines will be planetary mechanics of virtual figures, with rotary part actuated by served transmission, or downward mechanical, or still, second, real mechanics, but will be transmittives, of which

2 the induction gear of the rotating part will be realized in a confused way at the dynamic support gear of induction will be transmittive. (Fig. 24 , 25) Chromatic range of rotary machines In the next presentation we will show that we can list a set of dynamics of rotating machine figures that allows them to encompass all and to better define among those whose dynamics is said to be neutral, compressive, motor.
These dynamics can, starting from a zero point of this range, be classified successively in the following manner, starting from the machine without crankshaft, Ia Differential Retro Rotary Machine, Ia Clokwise Motion Machine pale, the contrario machine, standard machine, rotary machine post differential.
(Fig.4.1, 4.2) It should be noted, moreover, that the contrario and the movement differentials will, as will be shown to be achieved so successively, or Skinky way. (Fig.10.2) Of course, as will be seen, these same categories apply to machines with planetary rotor cylinder and cylinder in Clok advised. Moreover, as always these categories apply, making the required reversals, all as well good to retrorotative machines that post rotary machines.
In the previous paragraph, we have advanced the program of this invention by successively listing the various points of this range chromatic rotating machines. However, for a better understanding, we will make the explanations for this range in next The route starting from the prior art.
The standard figure.
The standard figures are, of course, the basic stations of the machines rotatable, as proposed by the inventors Fixen, Cooley, Maillard, Wankle, and we-same, for the same figures modified and altered and supported by new support methods. (Fig.3.1 ~ n these figures, the movement of the blade is corresponding to the shape of the cylinder when it is fixed, and this is Why we will call it real movement of a real form.

3 Material figures and virtual figures To fully understand the rest of this presentation, it will be necessary to assimilate notions of virtual figure of compressive parts, with respect to the material figures.
Before therefore to enter more precisely into the continuation of this presentation, we give the definitions that are needed, and two more specific examples.
We will call the material figures, the figures of the blades and cylinders according to their quotations, as already commented by Wankle and ourselves to several times. For example a two-arc cylinder shape with a three-blade sides, will be. a rotating post figure, while a four-cylinder figure listed, too with a blade of three sides will be a retrorotative material figure.
Moreover, we can note that in some figures, the movement of pale described also a race, partly independent of the material figure, and that one can observe by an outside observer. In addition, the appropriate mechanics for these figures are witnesses of their virtuality.
A first example consists in actuating a blade on two sides in a cylinder of one side, this cylinder itself being rotational action.
A purely figurative analysis will lead us to state that this is the case.
consequent of a post rotary machine.
However, if we observe the movement of the blade, independently of cylinder, we will realize that it is exactly what we are doing. same course as that of a triangular retrorotative type machine. This is corroborated by the mechanical that it will be granted, which in fact will be a triangular machine mechanism. The form The virtual machine will be retrorotative. However the length of his crankpin is that of the material figure It is important to note here that we would not have been able to differentiate these aspects of the machine taking for granted the movement of the blade and its mechanical and enacting that it was this movement that was real, geometry post rotating then becoming virtual. This interpretation would also have been valid. But he we seem to be the first to better expose the present invention, since we did not have to intervene every time the mechanical, which allowed us not to weigh down the text.

4 A second example is that of the pure and simple inversion of dynamics of the compressive parts, with the result that the cylinder is planetary and the fixed blade.
If one analyzes the strict form, one will see that, for example a form post rotational figure, which we will say material form, is actually the expression of the virtual form, in opposite position, of a retrorotative virtual form.
Again once, the proof that the virtual form is indeed so existent, is the mechanics to use to mechanize the actual shape, here, again, a triangular machine mechanics. (Fig.5, l, 5.2) the anointed Clokwise of the chromatic range ~ ° otative.
In our previous work we have shown the existence of a movement of specific compressive part, which we named Clokwise movement.
The originality of this movement is to totally cut off, when observed by the outside, the orientational aspect of the blade, and to keep only its rotation around the center. As we have abundantly shown, this has made it possible to realize a compressive part movement, which unlike anything movement of rotating machine, had no opposite effect onwne same blade, and by therefore, a movement allowing the amorphous explosion to establish itself all as much as in a piston machine. Moreover this configuration allowed of recover, on the rotational cylinder, the effect of connecting rod of the engines to pistons.
Several other important qualities were noted about this dynamic, and We will take care, for a better understanding, to consult our requests to this effect.
The present. Rather to add to the understanding of originality this guy machine among all the rotary machines, ~ and that.by the Notions material figures and virtual figures already demonstrated.
On the basis of these notions, it can indeed be movement in Clakwise represent machines with the number of blade sides of their version material, corresponds to the number of cylinder dimensions of their version Virtual.
Indeed, taking as a starting point the machines in motion Clokwise post rotating triangular blade, it will be seen that the explosions occur exactly as if it was a machine with a three-sided cylinder, post rotating or retro rotating. As will be seen below, movement Clokwise are also extremely important at the theoretical level because it constitute the point of passage between machines of a category, by example to contrario virtually post rotary, to differential machines virtually réfirorotatives.
It will be noted that this equivalence of the number of quoted numbers of blade and cylinder is valid for all figures, as much rotational post as rétrorotatives. (Fig.5.2) The zero point of the chromatic range of the machines; presses.
Another dynamic is given to us, this time not by the retrenchment, of the movement of the blade, of its orientational movement, but rather of its positional motion. We assume indeed a blade mounted on a crankshaft, this crankshaft being fixed rigidly to the body of the engine. In this case, it will be the cylinder that will perform the action of this crankshaft. (Fig 4.1, 4.2) What happens, in these figures, of the point of life of the comparisons of figures material and virtual figures. We can realize that the figure hardware, understood, as we have already stated, as the geometrical figure is a post rotary figure, triangular blade, in a cylinder of two arches, However the virtual figure reveals that the couse on each side of the blade is identical to that of a post-rotating machine on one side of the cylinder arc.
This figure represents the zero point of the chromatic range of machines presses. As we will show later, this figure represents the point limit of post-actively rotating machines.
The last words have, therefore, allowed us to establish them. three fixed points main of the chromatic range of rotating machines, which will eventually allow.
, delineate areas of motor skills, which will be the contrario areas, the areas differential anterior and posterior.
Aires on the contrary First, as we have done in our earlier work, we have define the motor-type machine areas, as corresponding to contrario areas, these contrario areas lying between the point made by standard machines and the Clokwise moving machines. In this context, as we will see, the contrario areas will be defined as the space in which the parts virtual machines create machines of the same virtual and real categories, for both post rotary example, and whose number of faces of the parts virtual is greater than the number of faces of the material parts.
These dynamics on the contrary will be most interesting because they will several qualities simultaneously in the engines, rotary type, whose mainly the contrario movement of the compressive parts and mechanical, and increasing the number of explosions per turn for figures of cylinder whose number of sides remains relatively low. In addition, these on the contrary, because they lie between the mechanical standard and movement in Clokwise, will partially retain the qualities of Clokwise movement, mainly, a fairly uniform thrust on the blade, and an expansion towards the center of the machine.
It will be shown later that these dynamics can be divided in dynamics with successive explosions, and dynamic explosions in Slinky, and than these will add an appreciable additional versatility in the development of such machines. (Fig. 11) For the moment, we are content to recall the example already described in our previous work, whose blade realize a post rotary real figure of three of two, while she makes a virtual figure of eight faces. (Fig.
As we can see in this example, while the first explosion successive of the standard machine occurs at one hundred and eighty degrees, and that the first successive explosion of the Clokwise motion machine, occurs at one hundred twenty degree, here the first successive explosion occurs at one hundred and thirty-five degrees.
Yes the explosion happened before or after these poles, the machine would become either retrorotative, virtually, or would decrease its number of faces post which in both cases would transfer the contrario movement in one differential movement.
Previous total area In the following example, it is assumed that the next explosion successively will be before the pole obtained by the movement in clokwise. This explosion will happen here at ninety degrees. One. will notice, in all first place that the material figure of this machine will be post rotary type to blade triangular, and that his virtual figure will be a type machine retrorotative to pale '7 triangular. The virtual reality of the blade is still one time not only realized by an external observation, independent of that of the cylinder, but also over there mechanical, retrorotative type, which will be necessary to achieve it. ( Fig.52) There is therefore a shift from one category of machine to another.
The effects of this passage are notable not only figuratively, but as well at the motor level of the machine. As can be seen, pale and cylinder have therefore a race in the same direction, and as one has a race superior to the other is simply the difference of these that ensures motor skills, from where the expression of rotational differential machine. It will be noted that according to vocabulary that we have already recommended for this purpose, this type of machine will to be classified as Compressive machine, as opposed to machine type Engine, made in their opposite form.
The post-rotational area d ~ erential.
Conversely to the procedure of previous differential rotational rotation, one can, instead to grant a speed of retrorotativity greater than that of the point chromatic Clokwise, resulting in a successive explosion of an angle less than angle Clokwise explosion, grant the blade a speed of retro rotation lower than its standard figure, which will result in a higher second explosion angle at the standard angle, which will result in a machine, also differential, but this time later.
As an example, one can imagine a machine, always here to figure hardware rotary post with a triangular blade, whose first successive explosion will make those one hundred and seventy degrees, three quarters of a crankshaft. The machine will then decry a virtual figure of four post rotatïve four sides.
(Fig.5.3 b) To accomodate this virtual figure, one will have to activate post rotatively the cylinder. The blade and the cylinder will travel in the same direction, and the power enter . .
these parts will only be differential. It should be noted that this power differential Motor, will be interesting at the compressive level or, vacuum.
However, it will be noted that any rotary machine blade at a time character contradictory, realized by a counter-push. Here, this part of against thrust will act in thrust. But that will not be. not enough to cancel the effects compression of the machine, ____ ~ ~ mm ~ .. ~ r _._., __._ _ ... w m_ ~
..a ~~ ~ q ~, ~~ V ,. ~. ~ .A, ~~ .. ~ .o ~~~. ~~ ~~ mT. ~ ,. x ~ a. ~~ n, ..._... ~. ~ _ ~. ~
~ .. ~ ._._._._._._. . _.

So we have so far shown the main areas of the range chromatic rotating machines. Next talk will show some deductions that can be made from these findings.
The first observation will be to highlight that one can, for a even pale move from its post rotating to retro-rotating, or vice versa, And this for all figures. The second will consist in showing that one can, at part of the same real figure, to realize several virtual figures, numbers of rated different. The third will consist in showing that for the same figure real, and the same virtual figure, one can realize various sequences of combinations of these figures, allowing to realize the machines in the contrario forms, or differential.
Irrelevance of post rotary and retrorotative cylinder figures for a rnëme pale and successive material and virtual figures It is known that blades of the same number of sides can be used for post rotary and retrorotative machines. For example a blade of two sides can to be the blade of a rotating machine type of post rotary type whose cylinder will. only one curved arc, or to be the blade of a machine rétrorotative triangular type.
The first premise of the present invention is to enunciate that one can realize the move a blade in a simply virtual way and realize it in a real figure, if the cylinder of the latter is rotated.
Suppose, for example, the movement of a retroreflective triangular motor. one can keep exactly his blade movement, but this time with a post rotary cylinder, if this cylinder is rotational. Movement virtual of the blade will therefore be that of a triangular machine, and its material movement, that of a post-rotating machine on one side. (.Fig. 7.1,) The same operation can also be done in reverse Indeed, if one suppose a Rotating post machine blade motion from both sides, thus rotating in a cylinder on one side, as virtual movement, we can achieve this same blade movement, this time with a rotational cylinder like triangular (Fig 7.2, 7.3) The virtual blade movement will therefore be post rotary, and the movement The material will be retro rotating.

generalizations Transfer from post-rotating machine to retrorotative machine, and vice versa, for the same blade, this one realizing at the same time a virtual and material movement, is therefore applicable to all figures.
The movement resulting from this combination will be named real movement, or synthetic movement.
For example a blade of three sides virtually post rotatile, can be realized materially retro-active. Conversely, a triangular blade Virtual retrorotative machine, can be the material blade of a machine post press.
It should be noted that Wankle showed a similar figure this last figure.
Of even Wankle has shown the geometric possiblility of realizing the machine by planetary cylinder. However, Wankle did not find the existence of a figure embedded virtual these material figures. Moreover, this one does not have nor for one for the other proposed categories of mechanics, which would have to observe that the mechanics are those of the virtual figure. Finally Wankle No, you not shown the existence of contrario movements, which is the essence of Motricity of these machines. The figure remains unexplained correctly, no conceptualized, not generalized and without mechanics. Plus this figure is differential and not on the contrary.
One can; still as an example, to realize a square vane of square machine retrorotative, as material blade of triangular post rotary machine, and conversely to realize a virtual blade of triangular machine post rotary, coW me real pale of a machine Generalized rule It can therefore be deduced from the foregoing that any blade can be realized in his virtual race, and that this race can achieve machine in his figure corresponding, in the rotational field contrary to its initial figure (Fig. 7.1, 7.2, 7.3) But we have also shown other dynamics of rotating machines, especially by Clokwise moving blade, and by contrario movements.

Always keeping in mind the notions of virtual and real movement of parts compressive, one can analyze these last two dynamics of the way next.
One can, for example for the blade Clol ~ wise movement machine triangular show that its specific dynamics, although achieved with a rotational post figuration, realizes an explosion sequence identical to the machine triangular.
It can thus be said, in these cases also that the material form of a machine is post rotating, but that its virtual movement is retrorotated.
The last case is also very interesting, from the point of view of comprehension virtual and material figures.
Indeed, we have shown that we could produce; a movement to Conversely realizing parts, always taking as an example a blade of three listed and one cylinder of two, a machine making eight compressions per turn. In this type machines, if one analyzes, as previously, separately the movement of the blade, one realizes that it acts exactly as if it was a post-rotating machine blade of nine sides, rotating in a cylinder of eight sides. (Fig.2, 10.1) This last example thus makes it possible to understand that the number of sides of a same figure can be that of a virtual figure and a material fagure, But to go further and show some freedom of the number of sides of production virtual number of sides of the blade itself.
The previous figure shows that a blade of three sides can, if there is compensation by a rotational cylinder, not only perform a transfer of post rotary machine with a retrorotative machine, or conversely, but surplus, represent a virtual blade of n sides, this being here nine, for a cylinder virtual of eight.
This observation makes it possible to think that one can realize figures to contrario, for example, for the same post-king machine pale blade of three rated with a virtual cylinder not of eight sides, but of six, of twelve, or of rated odd.

... ~ .._ .... _ .. _ .__ ._ T. ~ .._. ~ ~ "~ 3.rr_. ~~~~: ~ w. ~ .... a ~. ~ .__ ~ .... ~~ .ww n. ~. ~~ _ .. w _._._ .______ __ ~ .._._____ .. __._..__.._.____ ~ aw Second generation These observations allow us the second generalization of the present, and who may be stated as follows. The same blade can planetary, for a same material cylinder, realize various virtual figures, allowing numbers different compression and explosion. (Fig. 9.1, ~ .2) It should be noted that this generalization applies to all figures. By example a blade of three of four, post rotary, will be able to realize a pale a machine six sides, eight sides and so on, which will allow a number impressive explosion per lap.
Third generalization.
For the same material figure, and the same virtual figure, one can produce various races, these races traversing the whole of these two figures to each tower. (Figs 1, 15, 16) The figure of the race thus realized will be named the real race, or race synthetic machine, as opposed to material figures and virtual.
Successive synthetic real cuts and races in, flinky blades of machines.
So far, we have assumed that virtual figures were carried out successive explosions. For example, a post rotary blade figure triangular could run a race, with a single side-arc, four sides, five sides, and that's in such a way that the next explosion matches, just as much for the figure and the virtual figure with successive arcs thereof. (Fig. 9, I l, 12.1, 12.2;
We have also shown, which is a certain achievement, that the figures virtual were not necessarily number of sides, plus one or less one of the figure real, but could have more sides, or months. A material figure of three can, for example, move in a virtual structure of six , eight sides, as well as a six-sided blade structure, to be realized in a race virtual two or three sides.

...,...,...,..., m.
..V, rc ~ ..a ... yo, ~ r "~ 3 ~ ymsY WHS / F ~ t ~ *% Ww;..... ~ ~ Q53, B; W'6axmkr.-.vu ..: aewrv ~ e. ~ esw.n, -.... .. .....-., ..,. ~ .. nro ..,. ~ .rwrv, n ~ tp ~ o ; ~ = ~ _snr.
..., e.,.,. ".,., .. .., .., .., .., .. w .., ..,.: ~,.". .., ..., _.

This leads us to state that the trajectory described by the blade can realize a structure, so to say staircase, in three dimensions, not successive.
For example, a virtual structure of five sides can be realized by a order successively by performing explosions successively on the sides one, two, three, four five. But she can also realize herself; virtually by a sequence of explosion or compression occurring in the following order, either one, three, five, two, four, one.
The structure in five can still be achieved by the cuts clear in one, in four, in two, in five, in three, in one.
Finally, we can also perform these procedures, by the cuts successive successive, in one, five, four, three, two, one.
These chains are said by jumps, or in virtual three-dimensional, and can be applied to all virtual figures.
It should be noted, of course, that the number of possibilities of figures virtual increases with the number of sides of them. We will also note one fable with multiple sides, such as for example eight sides, will realize the couse a figuration of four sides, if for example, the jump chosen is two.
Usefulness of these figs The most interesting advantage of various sub-virtual implementations, or to three dimensions, of the same virtual figure by the same real figure, .. give the ability of the engine manufacturer to locate the next compression or explosion in the area contrario power of the machine, as specified by the range chromatic.
Several achievements, cori ~ ine can be seen, will achieve a real synthetic movement quite specific to the blades, straddling the conventional movement and Clokwise movement, which will actually look like a movement in Clokwise in motion, which we call Clokwise motion dynamic (Fig10.1, 12.2) For example, we suppose again, the case of a post machine rotary to triangular blade, whose virtual figure will be huït listed.

For this machine we find that if the successive explosion occurs, is on the sides one, or on the sides two of the fixed virtual figure, the figure active virtual realized will be of type in eight, or in four, so retrorotative, and the machine will be differential. (Fig. 14, 16) On the other hand, if we choose the explosions advena.nt in jumps of five, six, or seven faces, it will be realized that the active virtual figures thus produced are post differential rotating machines. (f 16) Moreover, if we choose jumps that will allow compression successive within the contrario, for example by three, the compression will turn on phases one, four, seven, two, six, eight, three, one (Fig. 16) Generalization The following generalization must therefore be produced: that not only any material blade can realize any fixed virtual figure, number undefined listed, but also, for the chosen figure, any real active trajectory by jumps equal, but not successive.
dynamic blade in Slinky This generalization leads us to draw the reader's attention to the specific movement of the blade that these types of macrllnes compared to the Slinky movement, already done by ourselves for pistons. (Fig .10.2) As we have shown, it is possible to produce motor machines whose blade movement is between the limits imposed the standard movement and the Clokwise movement. For example, for a rotary post machine triangular, the successive explosion at the explosion.
between cent eighty degree, which is the angle traveled through the crankshaft for these them explosion and a hundred and twenty degrees which is the angel of the crankshaft traveled for the first two explosions of a machine in clokwise.
A machine whose explosions will be eight will see their angle of second explosion of one hundred and thirty five degrees, and a machine in five explosions at one hundred forty-four degrees. (Fig. 10.1, 12.2) We must, relative to the contrario movement note, for several realization the expression, for a rotary machine with blade and not with piston, a Sklinky motion machine, already shown by ourselves, and had us judge timely to commemorate here.
in slinky machines, the same piston has the advantage of to work on its two opposite sides. Therefore, going through the center, that it can perform twice as many explosions for one piece. The dynamics of explosions is therefore not, as in the rotor cylinder engines, successive but alternative, the same piston supplying successively these cylinders opposed.
This dynamic is made possible m, in rotor cylinder machines by a the dynamics of the alternatively accelerating and decelerating cylinder, which allows the cohesion of the planetary movement of the cylinder must absolutely pass through the center.
I7an the case of contrario machines, the purpose of this is to specify that they can be realized not only with Conversely, but moreover with a dynamic Slinky, alternately feeding a same side of the machine.
It is this movement in Slinky that allows to realize several explosions further in a small space. As we have shown previously, he There is only one frame that allows realizations in contrario. Therefore, if we intends to virtually realize a cylinder having a number of sides additional in the pale, one will have to, if one wants that the successive explosions remain between the boundaries of the contrario, evade certain faces ~ d Differentiation of full and partial partial contrario machines type presses.
As we have shown for piston cylinder machines with piston, Ie movement of the parties, whether or not to contraria. permet ~ to differentiate if these machines are prominently neutral, compressive or driving. (Fig. I) It should be noted, however, that, for example, if one pierces the surface of pistons cylinders, or rotor cylinder of these machines, the thrust of pistons lower can be done in support on the body of the engine. The effect strictly differential of the compressive parts disappears in part, since these working with the motor body. the compressive parts will be tripartite, and at less a d, between it will be fixed, if not in contrario.

This is what happens in rotating machines. Of course, movement of both compressive and motor parts appear to us superior to the only movement on the contrary of the motor parts, but one must find that even when the compressive parts move in the same meaning, if the motor parts move on the contrary, we realize in part an effect engine. for example, in the case of a triangular virtual blade and a cylinder post rotating on one side, we have a motor effect, especially on the gear of dynamic support, when the machine is mounted in served transmission.
(Fig.26.b) Generalization of virtual figures for partial contrario machines As for full contrario machines, blade movement machines and cylinder in the same sense, but to mechanical contrario can have figures various virtual, and consequently vary the number of explosions per revolution.
For example a two-sided blade machine, when the cylinder is rotational, realize a virtual blade of triangular machine, but she can also, by accelerating the speed of the cylinder, realize a virtual machine retro-active four sides, cylinder or five, and so on.
Prerequisite to mechanization It will certainly be understood that for the same material figure, if one intends to play with the blade a virtual figure, we will have to mechanize rotatably the furnace cylinder that the realization of this virtual figure does not have impact on the figure of the maerial cylinder, and on the length of the hardware crankpin.
This understanding helps to understand the exact relationship between rotation cylinder to be made and the modification to the course of the blade performed in indeed, if the ~ ' pale reaches its next virtual explosion, for example at ninety degrees before its next explosion in its standard form, the cylinder will have to have a retro ninety degree rotation. This is what happens in the transfer of virtual triangular pale of figuration of four sides to a pale of figuration of cylinder of two dynamic sides.

. . .., f. ~ ~ s ~ w ~~~ .ey ~~ x ~ w ~. ~ #. _ ~ ~ .. ~. ~ .r ~, ~, ~ ~~~, ~~~. ~~
n ~ ..ra ~. A ~~~~. , _ ~. ~ _._ ~ M ~ ~~~ w ~, In the case of machines, for example, with eight sides opposite, the next virtual compression occurs at forty five degrees, and therefore the cylinder must have turned from one hundred and thirty five degrees.
It is necessary to add to these considerations an important note which is the next.
As we already mentioned, Clokwise movement machines constitutes the limit, by their absence of master crankshaft, when realized by poly induction, between the post and retro rotary machines. The machines contrario post rotating, or retrorotative, by what they are between the movements standard and in Clokwise, realize virtual figures in the same category of machine, that is, the post-rotating machines remain post-rotating, and the Retro rotary machines remain retrorotative.
The mutation of the machine causing a transfer or the passage of a mechanical post rotary to a retrorotative mechanics drives contrario machines no full, simply mechanical.
By way of example, the triangular blade of the triangular motors is realized by a post rotary mechanics, when the cylinder is put into dynamics.
Mechanics of full contrario machines and counterfeit contrasts As we have seen, the blade realizes, in all these machines a race virtual no equivalent to the actual form of figuration, but equivalent to the form Virtual, if the race is successive. When the synthetic race is not confused with the material race and the race, the synthetic race constitutes the race real, and as such, the mechanics of the blade must be the mechanics of this race, or a mechanics of another race, but realizes in a semi-tranmittive way, of such a way of realizing the real synthetic race.
Therefore, a first mechanization will consist of supporting the blade according to her virtual race, or synthetic, since it is one or the other of these races that occurs in relation to an outside observer, and therefore by report to fixed body of the engine. The real synthetic race can therefore be likened to the stroke relative to the engine block.

Therefore the cylinder can be activated in two ways, pax induction descending from the blade, or by either transmission from the eccentric (Fig.24,25) A second way to realize the mechanics will be to realize the support of the pale to from the mechanics that controls its figuration, a post rotary mechanics, remaining for example post rotary. From then on it will be necessary to realize all and each of these mechanics, in such a way as to take into account the actual figure in rotation, with a dynamic support gear, this support gear being able to simplify the system, be done in a way that is confused with gear of cylinder induction (fig.24, 25) As we have already shown several times, there are two big categories of support mechanics, I'un determining a stroke of the blade slow retrorotative on a fast crankshaft stroke, and the other a race of pale neutral, activated by a slow master crankshaft, topped with crankshafts secondary fast.
In summary, it may be preferable to induce the induction of the blade transmittive, or else the induction of the cylinder.
These two methods give inductions and serai transmission type inductive poly and induction and will be standard transmission type.
So we will have a second choice, which will be to say, for the induction and for the will be selected transmission, whether it is a poly induction or a induction standard, have a standard ov inductive poly transmission. (Fig.24, 25 ) Of course, we mean by standard induction, all induction of first and second degree already described by ourselves or by the prior art in the material.
Motor peYtinence As we have already mentioned, the advantage of motion machines Clokwise is to carry out the explosion towards the center of the machine, as in the piston machines. If we look at the position of the pits in full expansion, it can be seen that the gas did not have to move sideways.
as in conventional machines.
The realization of these machines with contrario movements, at six, eight, twelve side, allows to largely preserve this explosion cers the center, But, possibly to accept the diagonal effect, and certainly to increase the number explosions for the same blade.
Mechanical contrario machines but with a differential effect of parts compressive, it should be noted that in order to increase the number of explosions, it is necessary to increase the speed of the cylinder. This provision may give, if the cylinder serves steering wheel, and for increased speed machines for less explosion, this who may in some cases be favorable.
Compression tripartite machines If we observe well machines whose blade movement is exaggerated either previously, or later, one realizes that their power is limited and that we must classify them in the type of machine of type Compressives and no Drive.
If one tries to find a comparable of these machines one ends up on the three following machine types, ie, the poly crank machines with the crankpins in the same sense, semi-differential turbines, cylinder rotor whose cylinder and crankshaft are, albeit at speeds different activated in the same direction.
In all these cases, the force is only differential. However, we have as well showed that the rotating machines could be produced in combination with the machine with rotor cylinder, the blade becoming, thus the cylinder of piston, mounted in poly crank pins on the eccentric of the machine. The cylinder part becomes so consisting of three parts.
In the same way, one could perforate the cylinder piston of poly-crankpin and thus get a push of the lower piston on the fixed cylinder, what would cancel the simply differential power of the lower piston.

The purpose of the present is to show that during realizations with movement of differential and not on the contrary, we can still achieve a pretty effect total thrust by perforating the rotational cylinder, and thereby allowing a thrust of the explosion on the fixed outer cylinder. The rotational cylinder will not be more than any of the three compression stakeholders, and let the actual support will be on the fixed cylinder (Fig. 25).
, Integrates dynamics There is therefore.place to place all rotating machines in a synthes who allows to particularise each of the dynamics in its report to The whole. This is what we call the chromatic range of machines rotating and rotativo circular. (Fig.20.2) This synthesis will be realized from five different dynamics that form, together the corpus of machines.
First, planetary blades should be placed fixed cylinder These machines, described by the prior art and ourselves, for several mechanical and derived figures, form the first pole of the range of machines.
A
second limit pole is constituted, at level zero, when the machine is in stop.
A second pole is achieved by the blade Clokwise motion machines. In these machines, the entire orientational movement of the blade, observed by a observer outside is granted to the cylinder. A third pole is located at the dynamic standard. Between these last two poles are the contrario movements, Simple and Slinkys. Outside these poles, if we accelerate the movement retrorotative of the blade, we create a circular rotary machine differential, lying between the zero point and the clokwise point. Or, if we decrease the retrorotative orientational motion of the blade in relation to the point standard, one realizes a circular rotativo machine, also differential, but posteriorly.
One, is forced to operate post rotatively the cylinder, one obtains the dynamic.differential post rotary. at the limit of these dynamics, the speed of the cylinder equals that of the crankshaft, which amounts to subtracting the crankshaft.
We obtain machines without crankshafts. Conversely, if we accelerate retro orientational movement of the blade, we pass it a category of machine, for example post rotary, to a virtual blade machine rétrorotative. In Consequently, the cylinder must be actuated retrorotatively, and the machine n / A
than a differential power, this time retrorotative. Finally, if this This is a very important aspect of the backward motion that the movement of the Crankshaft is totally removed. The cylinder will realize this movement and the we occur. the octave point, identical to the zero point, which we will name unison.
All these points and areas will have their corresponding points and areas, forming the chromatic range of virtual counterpart, the unison point uniting these two ranges; the other points of these being in correspondence of the manner following. The planetary rotor cylinder point with the dynamic point standard, and the cylinder point clokwise with the dynamic point clokwise.
(Fig.20 2) These virtual counterpoints apply because the figuration of the one is in the opposite direction, orientally, and internally from the range real, and because the mechanism remains the same as that of the real range. (Fig.27, 29) For example a triangular machine with a planetary cylinder is a machine post rotary two of three virtual, and one must use, for this reason, this mechanical to achieve the support of the planetary part cylinder.
In the same way as for the material range, the areas realizing differential machines, and a contrario. For example, the cylinder machine rotor can be carried out, moreover, with rotating blade, differential or contrario.
Finally, machines can be made with composite figures of the two ranges, such as for example a post-rotating material blade machine, and a triangular machine with a planetary rotor cylinder. (Fig. 26, 27, 28) Finally, as we have seen, the fonts of the chromatic scale of counterpart can also have a real race, or synthetic race, or dynamic Slinky. These last ones make it possible to realize machines with several explosions while remaining close to the dynamics at Clokwise blade or cylinder, and retaining an appreciable cylinder.
Dynamic summary.
It can be said that in all the machines of the prior art, the figures hardware virtual and synthetic are realized fa ~ con confused, and moreover of successively, not in Slinky .. That explains the lack of freedom and of performance of these machines.
Recognizing virtual achievements, and subsequently realizations real synthetic, successive and conversely, one is able to achieve mechanical and machine figures belonging to different categories, and by therefore realizing the machines with the maximum of qualities either compressive, motor, depending on the categories chosen. Moreover, by realizing the race Slonky synthetic way, so as to realize the machine in its dynamic to On the other hand, the full potential of this one, both at the level of quality of each explosion, but also in its amplitude and number.
Mechanical synthesis For all these machines we will use. two mechanics, the most confused than they can be made to reduce the number of pieces.
We can choose to realize the blade mechanics by a mechanic standard among the set already listed by ourselves, and mechanize the cylinder by a downward induction, from the blade, or a serai transmission from of the eccentric of the blade In a second general method, we will realize the support of the blade by a mechanical will be transmittive, and one will use either a mechanical down to activate the cylinder, either of the dynamic blade gear to activate simultaneously the cylinder These two methods will be able to see their support of blade at night, or transmission, or both at once made by poly induction, poly induction alternative, or will be transmittive.

Brief description of the figures Figure 1 shows in a) the three main aspects of the engines with piston cylinder, ie the aspects Neutral (a), II ~ A (a) and Compressive 3) Figure 1b shows that the same relations, when the cylinder is fixed, can be made with the use of a simple crankshaft, or to. a crankshaft in poly crankpins, in opposite directions, or in the same direction and in the same dial.
Figure 2.1 presents a dynamic that we have already shown earlier present in which the compressive and motor parts are contrario.
As can be seen from the sequences presented, which we reproduce here, the blade moves planetarily in one direction, and the cylinder in the other. I 1 We have therefore a contrario effect of the movements, and the machine is called Motrice.
Figure 2.2 shows another contrario sequence already shown by us.
same, and that we called Clokwise movement, As before, we can find that the rotational movement of the cylinder is in contrast to the movement in Clokwise of pale.l 1 Figure 3.1 is a reminder of the actual basic patterns of rotating machines in art prior. These figures were by several inventors. .
Figure 4.1 shows what we will call the chromatic range of figures presses. As will be shown, some main points of revolution of the rotary machines only have been specified by the prior art. I =, a figure 4.2 shows that we will add to this range the so-called doifferential areas previous and posterior, and on the contrary.
Figure 5 shows the mathematical relationships of the three main dynamic rotary machines of the prior art, in their standard form, comprising the work of the present inventor.

Figure 5.4 gives a first example of a more complete dynamic allowing not to realize the machine arbitrarily and randomly, as in the figure previous.
Figure 5.2 gives a second example of real and virtual figure. We must realize the machine with a specification of the virtual figure, since, as we will see, on the one hand, the mechanics will be that of the virtual figure, and on the other hand, the position of the candles and inputs and outputs of the machine will also made in respecting the virtual figure.
Figure 6.1 shows the sequence of positions of a motion machine in Clokwise. This figure is a first example showing that a single figure material can realize according to its dynamics different virtual figures.
Figure 7.1 shows that therefore a post machine can be modified in a) by adding or subtracting from one side the cylinder virtual, to transfer a post rotary machine, to a retrorotative machine and vice versa . Right here, the same post rotary triangular blade machine in a.) can become a machine virtual rotary post with a virtual cylinder on one side in b), or rétrorotative synthetic, with virtual cylinder of four sides in c).
Figure 7.2 shows that this is true for all shapes. The we have here, for example, in a, a triangular blade machine, in b a machine has blade square, in c) a blade machine in five, each of these machines being realized virtually in the form of another machine.
Figure 7.3 shows that the achievements of synthetic figures are also real for retro rotary machines that post rotary. In a) Yon can to see a post rotary machine realize a virtual cylinder retrorotative shape, so that in b, we see a real retrorotative machine, realize a form of cylinder virtual rotary post.
Figure 8 shows that the realizations, for the same material figure, of figures are not limited to the figures of a number of lower sides or superior of one. Here, for example, we realize a post machine rotating triangular blade in a) with a virtual cylinder shape of five sides in b).
In the left-hand column of part (c), we can see the continuation of explosions, and we can see that the blade is compatible simultaneously with the real shape and the virtual shape of the cylinder. In the right column, one can to see the various moments of passage, in which the tips of the blade past simultaneously in the spikes of the real and virtual cylinders. Here, the reversion of the blade is accelerated, which produces a rotation of it in the same meaning that the cylinder, and for that the machine is in the machine area differential earlier.
Figure 9.1 shows that in reality; one can realize, for the same figure real all basic geometric figures as virtual figures. For example, right here, for a rotary post machine with a triangular blade in a), it is possible to achieve, as we have already shown, a figure with a smaller number of sides in b ), that is, posterior differential, or with a larger number of sides in c, be triangular, square, hexagonal and so on.
Figure 9.2 shows that this is true for all stations, and gives The example a real post rotary figure with square blade. In a} we have the figure hardware. In B
virtual figures with a smaller number of sides, which supposes a later explosion, compared to the standard figure. In c) figures a more large number of sides.
It will be noted, in Cl, as previously, that the Clokwise dynamic realizes a virtual figure with the same number of sides as the number of blade sides equipment.
Figure 10 shows that one can realize the virtual cylinder of a machine by making each face thereof in a non-successive manner, by jumps.
Until here the synthetic race was equivalent to the virtual race, and was by sides successive. The specific race, which we say synthetic race is différentiera in a more marked way of the material race or the virtual race when she will be performed by jumps. e Figure 10.1 gives the following, for a turn of all the positions of cuts 50. These cuts are found in the two left columns. .
Figure 10,2 is a reminder of the Slinky race. It is clear that the piston, for work on both sides, must work in alternative and go through the center.
Figure 11 shows that since the races of non-successive faces are possible, one can produce various synthetic races for the same figure Virtual .

Figure 12 realizes, for the same material figuration and the same figuration than the previous figure, a non-successive synthetic race, and whose jumps are made in such a way as to be in the opposite area of the machine. Here, one avoids therefore a virtual face to each compression.
Figure 12, 3 shows the same real and virtual shapes, but, still Once with a different synthetic race.
Figure 13 summarizes the three previous figures and puts them in a way concise synthetic race and the belonging of an achievement to an area or a other. .
In b we have a successive race, whose first compression is in the area previous differential, In c, the synthetic race realizes a machine of the chromatic area said to contrario, and will be of Motor category.
In d, the machine performs a synthetic race whose first compression himself located in the posterior differential area. The machine will be compressive.
Figure 14 shows that some figures, whose number of sides is even and enough down, bring back inferior figures. For example here, the virtual figure in six sides, allows a sequence of successive faces in a) In b, however the sequence with a jump, we fall back on the dynamic Clokwise, while Ia sequence with two jumps in c), we fall back on the standard dynamics.
Figure 15 shows various virtual strokes of a virtual figure of seven rated for a real figure. post rotary blade with three sides. We can find, of one to seven for each figure, following the compressions. Like before, the first synthetic races will give rise to differential machines previous, the sequence with two sides evaded will give rise to a machine of type on the other hand, and the other sequences, later differential machines.
Figure 16 monfire various virtual races of a virtual figure of eight rated for a real post rotary figure of three-sided blade. As in the figure previous, we can distinguish synthetic races that will give rise Has differential, anterior or posterior machines, or on the contrary, the latter producing the Motor effect.

Figure 17.1 shows that the more the number of sides increases, the more the number of Possible races increase, and consequently of races in contrario.
Here the virtual figure of fourteen has fourteen sides for a real figure post rotary blade with three sides.
Figure 17.2 shows that each actual blade figure in its area has Conversely specific and that the more the blade has sides, the more the contrario area is small ..
Figure 18.1 summarizes the last figures, and shows, in one figure than several virtual figures are possible for the same real figure, and that several synthetic races are possible for each virtual figure.
Figure 18.2 shows that the same qualities are possible for all machines. Here, we give a post rotary figure of four blade sides in a), triangular cylinder, a virtual figure of ten sides in b, and a race synthetic, by three sides in b.
In c) it will be noted that for a turn, this time, a real post figure rotary four of three sides of blade and cylinder, made on a structure virtual of ten sides.
Figure 19 shows, conversely, that several real figures are possible for the same virtual figure, and that each will have a contrario area preferable.
Figure 19.2 shows more distinctively the differences between figures material in a, virtual figures in b and synthetic figures in c Figure 20.1 shows that planetary cylinder and cylinder Clokwise are themselves virtual figure machines, since they are the figurative counterparts of basic machines, made with mechanical of these machines.
Figure 20.2 distinguishes, in b) for all the achievements the ranges resynotative differential chromatic, differential post rotating and at contrario, for a machine that is itself virtual.
Figure 21 shows the qualities of a virtual cylinder machine in eight and jump of two, consequently of movement in contrario.

Figure 22 shows in a) that the synthetic structure is comparable to a three-dimensional structure, such as an endless screw, or a DNA chain The figure shows in b) that hopping dynamics can also be interpreted as a dynamic in which the virtual figure is itself rotational.
Figure 23 shows, therefore, that the same limit po-color range can be realized for all machine figures presses.
Figure 24 summarizes the four types of mechanization possible for machinery circular rotativo Either: a) by real mechanics of the virtual movement of the blade 1) by mechanical will be tranmittive of the rotational cytometer 2) b) by real mechanics of the virtual movement of the blade 1) by downward mechanical rotation of the cylinder 2) c) by mechanics will be tranmittive of the blade 1) by mechanical will be tranmittive confused cylinder 2) d) by mechanics will be transmittive of the blade 1) by downward mechanics of the rotating cylinder 2) Figure 25.1 shows that each of these mechanics and will be transmission can be standard, 1 or ~ inductive poly type 2.
Figure 25.2 shows that each of these mechanics and will be transmission can be standard, 1 or inductive poly type 2. Here the example is complete, the cylinder is attached to the dynamic support gear Figure 26a shows a complete example, not only mechanized, but also in which the candles and carburation were added according to the virtual figure and the Slinky synthetic race of the machine.
Figure 26b shows that the efficiency of machines can be increased.
Piston differentials by performing them with rotor cylinders or the pistons upper openwork. In the same way we can open the cylinder kingly towards arsri, = - ~ - ~ mz ~ c. ~ _ ~~ - ~~ -.-. ~, ... v ~ - ~~; -. . ~ .F _ _ .. _.

the fixed outer cylinder. In this way the compression is done from three parts, and the power on the blade is then carried out in support on the cylinder outside which subtracts the contradictory effect of thrust strictly differential.
Figure 27 shows that the chromatic range is equally applicable to cylinder and cylinder machines in Clokwise, these machines joining the conventional machine at the end point without crankshaft.
Figure 28 shows a succession for a turn of a bi-functional machine, one of which is real and the other virtual.
Figure 29 shows that the same method of bifunctionality of a machine and of its counterpart can be applied to Clokwise movement machines.
Figure 30 shows that even Slinky contrario machines can be made with the help of polycammed gear, for either of the inductions which will make the efficiency of the blade even more pronounced.
Figure 31 gives an example of two planetaryizations to achieve a both physical and virtual figure Here the cylinder is attached directly to the hoop gear, while the blade and attached to the gears induction Detailed description of the figures Figure 1 shows in a) the three main aspects of piston cylinder cylinder, the aspects Neutral al), Motor a 2) and Compressive 3) In a 1, a rotor cylinder 1 is rotatably mounted ~ in the block of the machine.
The pistons 2, respectively inserted in their cylinders are connected to a fixed axis 3 disposed off-center in the machine. . The machine is called Neutral.
In a2, the crankshaft is actuated in reverse 4 for a transmission of that of cylinder .5. The contrario movement 6 of the mechanical parts will produce a Motor energy. In a3) the crankshaft is actuated in the same direction 7 as the cylinder but at higher speed or below it. Although this occur also removals and approximations of the compressive parts producing the compression, this provision will be called compressive, the resulting force being only differential between these parts.

Figure 1b shows that the same relations, when the cylinder is fixed, can be made with the use of a simple crankshaft, or a crankshaft in poly crankpins, in opposite directions, or in the same direction and in the same dial. In b 1) we have the standard layout, called Neutral. In b 2,) the crank shaft consists. two crank pins located in the same axis and dial. 8 The speed of the two pistons attached to them will be different, and the force created enter these will only be differential, that's why we have here a so-called machine Of type Compressive. Moreover, in b 3) the crank pins of the poly crank pin structure of crankshaft are arranged in opposed dials 9, which will cause a race contrary to these and therefore, as in a), a so-called power Driving. The whole of this movement will be further detailed.
to the present discussion of figures.
Figure 2.1 presents a dynamic that we have already shown earlier herein, in which the compressive and motor parts are contrario.
As can be seen from the sequence presented, which we reproduce here, the blade moves planetarily in one direction, and the cylinder in the other. 11 We have therefore a contrario effect of the movements, and the machine is called Motrice.
Figure 2.2 shows another contrario sequence already shown by us-same, and that we called Clokwise movement, As before, we can find that the rotational movement of the cylinder is in contrast to the movement in Clokwise of pale.l 1 Figure 3.1 recalls the actual basic figures of the rotary machines of art prior. These figures were by several inventors.
Figure 4.1 shows what we will call the chromatic scale of the figures presses. As will be shown, some main points of revolution of the rotary machines only have been specified by the prior art. The current invention is not only to relate these points, .y comprising that of the Clokwise movement, but also to show machine areas, creating the complete range of rotary and rotativo circular machines. We show therefore to the present that any rotary machine is located on a point, or in a chromatic area. We will comment more extensively on this range chromatic to the figures. This chromatic range will be studied so in more detail in the subsequent figures of this description of the FIGS.

Figure 4.2 shows that we will add to this range the so-called doifférentielles before and after, and on the contrary.
Figure S shows the mathematical relationships of the three main dynamic rotary machines of the prior art, in their standard form, comprising the work of the present inventor. This is the fixed position, 20 of the dynamic standard single or poly inductive, 24 of the dynamics in Clokwise of blade 21, and of strictly rotational dynamics.23, These positions and dynamics are right here performed for a post rotary triangular blade machine, but are valid for all figures.
A mathematical observation of these figures allows, starting from the position fixed, to consider the following differences, both blade, crankshaft and of cylinder..
In the fixed position, it will be determined that the blade angle is horizontal, and is of zero. l 8 It will also be determined that the crankshaft angle, which is perpendicular, is also zero.
We shall determine later, with respect to these first angles, the angles made during the first compression of the machine, for its three main already mentioned, ie the standard mechanics, the mechanical Clokwise, and rotational mechanics.
In Clokwise mechanics, we observe that at its first explosion, the angle of crankshaft is one hundred and twenty degree 22, and that the denotation of the blade, by report to this one is also one hundred and twenty degree 26, so a ratio of one to one. one also observe that the surface angle of the blade in compression is 120 degrees 200, compared to the original angle at zero.200 In standard mechanics, during the first explosion, the crankshaft is has a angle of 180 degrees from its zero position 2S. The blade realized by report to this one a denotation of 120 degrees 200, and the compressive surface angle of Pale compared to the original compressive surface angle, is: 180 degree 27.
In strictly rotating mechanics 23, the crankshaft is not nonexistent, but rather fixed28, since the points of rotation of blade and cylinder do not are not identical.

At the first compression of this dynamic, crankshaft and blade parts, himself find exactly at their starting position. The crankshaft therefore has a angle of zero, since he did not move. The blade realized a rotation of 120 degrees.
compared to sounds fixed crankshaft 200. The cylinder has achieved a reversion of 180 degrees.29 We can therefore determine, through these three examples, the first constant next. For the same blade, whatever, relative to its zero position initial, the crankshaft angle At the first compression, the amount of denotation of this is equal for any position of second compression. Here, since he is of a blade on three sides of post rotary machine, the derotation, compared at crankshaft is one hundred and twenty degrees, This remains true even for the position without crankshaft, which at the limit should, as we have shown, be understood as a version whose crankshaft is existing but still. Degree. .
A second constant can also be realized, which consists in saying that Ia sum of the turning of the crankshaft and cylinder is equal for all Ies positions. In the present case, for all dynamics, the sound is hundred eighty degrees at the first compression.
Indeed, in the case of the first compression of standard dynamics, the cylinder being fixed, the crankshaft has a rotation of 184 degrees.
In the case of Clokwise dynamics, the sum of the crankshaft rotation, is 120 degree and 60 degree cylinder retrodotation, we guaranteed 180 degrees of distance between these parts.
Finally, in the case of machines with fixed crankshaft, the cylinder must undergo a denotation of 180 degrees so that the sum total is constant. at 180 degrees .
The denotation of the blade, of 120 degrees, and that of the cylinder of 180 degrees reposition the parts to the so-called unison position, the position of departure.
In summary, in the standard dynamics, the cylinder does not rotate, and the crank shaft turns one hundred and eighty degrees, for a total of one hundred and eighty degrees.
In the dynamics clokwise, the crankshaft rotates a hundred and twenty degrees, and by therefore the retrorotation of the cylinder must be sixty degrees of such way that the total remains at one hundred and twenty degrees.

In purely rotational dynamics, the crankshaft does not rotate, and by therefore, the cylinder must rotate 180 degrees so that the ratios remain accurate.
Figure 5.2 shows that reports can be maintained when Dynamic are made in poly induction.
As before, we assume the fixed position in a).
In b, we can see that, as we have already shown, we can realize the clockwise motion of the blade by cutting off the master crankshaft. Since then the Subsidiary crankshafts will only rotate a hundred degrees. The cylinder will offset and turn back sixty degrees, In c) we see the standard dynamics, in which the cylinder is fixed, and the blade sustained in poly induction. The blade realizes the sum of the movement of master and secondary crankshafts, and the latter execute a post rotation of I80 degrees, the cylinder can remain fixed ..
In c, which represents strictly rotational dynamics, we have at opposite entrenched the secondary crankshafts of the inductive poly structure, and the pale found strictly supported by the master crankshaft. We know that when the Moorish crankshaft of a poly induction turns 120, crankshafts secondary shot from 360, for a difference of 180 degrees. The pale, controlled by only the master crankshaft, realizing 120 degrees, must be accompanied d, a cylinder movement of one hundred and eighty degrees, so we see times, that the proportions are perfectly preserved, even in poly induction.
We can therefore deduce, once more, a constant that runs through all dynamic and that can be stated and saying that the sum of rotation of the subsidiary crankshaft and cylinder must be, always equal, and in the case present of one hundred and eighty degrees by compressions.
So, in the dynamics, standard the sum of the movement of the cylinder, zero, and Subsidiary crankshaft is 180 degrees. In the Clokwise dynamic, the sum of the movement of the cylinder 60 degrees, and subsidiary crankshafts, degrees is also 180 degrees. Finally, the sum of the subsidiary crankshafts, in the simply rotational dynamic of zero is added with a hundred four twenty degrees of denotation of the cylinder, for a total of I 80 degrees.

. . _. ~ N. not_. __ _m _. ~. ~. ~~. ~~. ~. ~~,. ~~~ r ~ .rr ~~~ .. _. ~~ 2 ~ .. _ ~ .w_ ..
.____ ~ _ ~ .. .a ~ w. ~ X ...

These two constants, whatever the method of editing generalize machine dynamics and assume that compressions can happen everywhere, if there is equal summation of the movements, that they are distributed in the blade and the crankshaft or years both types of crankshafts, what corroborates moreover the idea already advanced by ourselves Figure 5.3 a, and b shows two random realizations, which verify the last about, for other angles of second compression. In a) we assume than the machine, again here of post rotary type with triangular blade, has a first compression, on an exemplary basis, at 110 degrees. Like the angle crankshaft of the standard dynamics should be one hundred eighty degrees, The cylinder will be given a 70 degree reversion. We will act so for each successive compression, as shown for a turn to this figure A second example, in b, we suppose a first compression at 270 degrees, this which is 90 degrees more than the standard explosion site. The cylinder will be this times post activated consequently of 90 degrees, by compression, such as the watch the succession of positions for a machine trick presented to this Fig.
In these two figures, it can be noted that even if these achievements are technically feasible, the compressive parts will only end up very little often, which will make the machine difficult to achieve.
This is why we will show in the next figures; corrunent achieve, simultaneously with the material figures, virtual cylinder figures, which will make cuts always in the same places and that, no only symmetrically, but also in such a way as to achieve the machines in their type Motor, by contrario movements of the parts.
Figure 5.4 gives a first example of a more complete dynamic allowing not to perform the machine arbitrarily and randomly, as in the figure previous. It will have been guessed that pi pieces should be reverted to every turn in the same places in such a way as to be able to guarantee the mechanization of electrical and power systems. The next figure will show that l, one can simultaneously realize two machine figures, which we will name, by opposition, so-called material figures and virtual figures. In general, the figure material will be the concrete figure of the compressive parts, according to the theory of the figures of the prior art. As for the virtual figure, it will be realized in watching strictly the displacement of the tips of the blade, observed by an observer outside. In the first example, the hardware figure is of type post rotary to two sides, as shown in en. However, the rotation of this machine summer, according to the principles above mentioned organized in such a way that the compressions occur every hundred twenty degrees. So we'll see, in following the movement of the blade, when the assembly turns, is identical to movement of a triangular retrorotative type machine. Besides, Mechanization of the blade will also be identical to that of a machine triangular.
There is therefore simultaneous realization of a triangular virtual figure and of a figure material post rotatvive. As can be seen, at each point explosion c 1, c 2, c 3 the blade is depressed at the same time in both sides of each of these Likewise, at each point of passage, such as in c4, c5, c6, the spikes of the pale pass in the o = points of the figures simultaneously.
The hardware race points will mark the compression and of expansion, while the bridges of virtual fegures will mark the points fixed feeding and placement of candles. It will therefore be possible, in these machines of a retrorotative mechanics and post rotary compression.
In this example, indeed, as we said, the blade and the cylinder equipment, realize a post rotary type of blade on two sides, cylinder of a listed, such than shown in a). In b, we see that the virtual figure that the blade will realize will that of a triangular motor. Moulted exactly by the same mechanics as this retrorotative figure indeed, the blade will move identically.
To compensate for this planetary rotation figure of the blade, we will activate Ie real cylinder by adjusting each angle and at each moment according to the procedure stated in the previous figure. The cylinder will therefore rotate by two thirds of towers for every third of a turn of the blade. This procedure therefore makes it possible to carry out the machine with a retrorotative mechanics, and simultaneously with a figuration real post rotary, whose compression will be better.
As one can notice, the blade and the cylinder rotate in the same direction, this who makes the machine simply dereferential, here posteriorly.
Figure 5.2 gives a second example of real and virtual figure. We must realize the machine with a specification of the virtual figure, since, as it will be seen, on the one hand, the mechanics will be that of the virtual figure, and on the other hand, The position of the candles and the inputs and outputs of the machine will also be made in respecting the virtual figure. In this example, the actual figure will be the one a rotary post machine with triangular blade and double arc cylinder, as shown in a) However, as shown in b) the virtual figure will be that of a machine rétrorotative.
As we already mentioned, if we heard the thing from the point of view mechanics, one could on the contrary say that the real figure is the second, since the mechanics to support the blade will necessarily be the one of the virtual figure. As before, if one adjusts to each phase of his unwinding the cylinder with corrected angulation, we will obtain a cylinder rotational, which will allow the conjunction of real and virtual figures, that we will call the synthetic race. A material figure of post machine rotating triangular blade with double-arc cylinder will be performed simultaneously to the virtual form of a triangular retrorotative machine. As in the first this figure is located in the area of differential machines earlier.
As can be seen, all compression points, in c 1, c 2, c 3, c 4 have identical for both figures. All crossing points, in c 5, c, 6 c 7 , c 8, are also identical.
Figure 6.1 shows the sequence of positions of a motion machine in Clokwise. This figure is a first example showing that a single figure material can realize according to its dynamics different virtual figures.
As it can be seen, the originality of the type of machine in motion Clokwise himself reveals here in another way, and again she describes the boundary between the retro-rotating and post-rotating part. Here, it even allows dynarrllquement.
of describe a limit point between two areas of the chromatic range of machines rotativo-circular .. At this point, we find the following particularity that the number of material blade sides in a) is identical to that of the cylinder virtual b). We see for each figure in a and b, that the number of real sides of the blade is equal to the number of sides of the virtual cylinder, which is originality of the machine, the latter being not realizable strictly.
The explosions or compressions are indeed, for example here, on every side a virtual triangle for a virtual blade. as shown in cl, c2, c3.
As previously, the pass tags are also identical for the figure material and for the virtual figure, as shown in c 4, c5, c6.
Figure 6.2 shows that the number of sides can be inversely of the virtual figure compared to the standard figure, which implies, in the measured where the compressions will be successive, that we will realize a virtual form posterior differential. Here, therefore, a machine of form real rotary post with triangular blade in a) and cylinder in double arcs, of such virtually realize a post rotary machine on one side, such as shown in b) and c). This achievement corresponds, for all practical purposes, to virtual figure interpretation of dynamics without crankshaft.
Figure 7.1 shows that therefore a post machine can be modified rotating, in a) by adding or subtracting on one side the virtual cylinder, to transfer a post rotary machine, to a retrorotative machine and vice versa . Right here, the same post rotary triangular blade machine in a) can become a machine virtual rotary post with a virtual cylinder on one side in b), or rétrorotative synthetic, with virtual cylinder of four sides in c).
Figure 7.2 shows that this is true for all shapes. The we have here, for example, in a, a triangular blade machine, in b a machine has blade square, in c) a blade machine in five, each of these machines being realized virtually in the form of another machine.
Figure 7.3 shows that the achievements of synthetic figures are also real for retro rotary machines that post rotary. In a) we can to see a post rotary machine realize a virtual cylinder retrorotative shape, so that in b, we see a real retrorotative machine, realize a form of cylinder virtual rotary post.
Figure 8 shows that the realizations, for the same material figure, of figures are not limited to the figures of a number of lower sides or superior of one. Here, for example, we realize a post machine rotating triangular blade in a) with a virtual cylinder shape of five sides in b).
In the left-hand column of part (c), we can see the continuation of explosions, and we can see that the blade is compatible simultaneously with the real shape and the virtual shape of the cylinder. In the right column, I'on can to see the various moments of passage, in which the tips of the blade past simultaneously in the spikes of the cylinders ~ real and virtual. Here, the reversion of The blade is accelerated, which produces a rotation of it in the same meaning that the cylinder, and for that the machine is located in Yaire des machines differential earlier.
Figure 9.1 shows that in reality, one can realize, for the same figure real all basic geometric figures as virtual figures. For example, right here, for a rotary post machine with a triangular blade in a), it is possible to achieve, as we have already shown, a figure with a smaller number of sides in b ), that is to say, posterior differential, or with a larger number of sides in c, be triangular, square, hexagonal and so on.
Figure 9.2 shows that this is true for all figures, and gives The example a real post rotary figure with square blade. In a) we have the figure hardware. In B
virtual figures with a smaller number of sides, which supposes a later explosion, compared to the standard figure. In c) Fibers a more large number of sides.
It will be noted, in Cl, as previously, that the Clokwise dynamic realizes a virtual figure with the same number of sides as the number of blade sides equipment.
Figure 10 shows that the virtual cylinder of a machine can be realized by making each face thereof in a non-successive manner, by jumps.
Until here the synthetic race was equivalent to the virtual race, and was by sides successive. The specific race, which we say synthetic race is différentiera in a more marked way of the material race or the virtual race when she will be performed by jumps.
Here, for example, the material figure will be of post-rotating type with three listed, and the figure will be a figure of eight sides. However, the synthetic race is realize in three-sided jumps at a time, inclusive. The first compression is will to the top . the second compression will therefore be in 2, in the face IV, and the third in VII. , the fourth in II, the fifth in V, the sixth in ~, the seventh in iu, the eighth in VI.
Therefore, one will have, for a post-type triangular blade machine rotating, realized this machine by locating each compression by jumps of.
sides evaded. Indeed, in this example, we organize the dynamics of the blade in such a way that not only does it realize a virtual figure in eight sides, but moreover that it does not pale in successive faces, but rather by jump two sides evaded at a time. The blade will thus achieve approximations of his virtual figure starting through the following sequence of faces: I, IV;
VII, II, V,.
VIII, III VI.
We will comment more precisely on why it is important to precede in this way. For the moment, let's summarize the statement by simply saying that the first explosion allows to locate the retrorotation of the blade between that of clokwise movement and that of the standard movement which ensures movement on the contrary of the blade and the cylinder, thus a motor effect. the second consists of to state that the dynamics thus created, is a so-called Slinky, that we have already shown for piston machines. This dynamic makes it possible work the same compressive part alternately of each of these sides, and friends to enjoy a deeper movement much more powerful and ample than when the room is confined on the same side.
Figure 10.1 gives the following, for a turn of all the positions of cuts 50. These compressiosn are found in the two left columns. In the two columns on the right, we find all the expansions, in their point of passage. blade expansion. It is important here to perform the few following comments. The first is to mention that the realization of this virtual figure allows several explosions per turn, which will only be feasible normally only by an eight-sided figure, and therefore would not give than small explosions. The second is to say that by doing so, we succeed to place each successive compression in the contrario zone. Indeed, if we observe the sequence of the blade and the cylinder, we notice that they working in opposite directions, which ensures the machine, by a force to contrario, a significant motive power. A third observation is to note that the movement of each of the compressions and expansion is alternative, and is comparable to the movement in Skliny, or to a movement in mufti Successive Clokwise, movements already commented by ourselves for piston machines, and here finds its realization for the machine presses. This movement assimilable to a movement in successive Clokwise allows a more towards the center than in standard rotary machines, of which the expansion pivots around center before realizing it. Expansion here at surplus, will not take quarter-turn holes, as in rotary machine, But only a quarter turn. The machine can therefore easily be made of type fourth step by choosing the even sequences for the blasts and the odd sequences for evacuation and admission or vice versa.
P
Figure 10,2 is a reminder of the Slinky race. It is clear that the piston, for work on both sides, must work in alternative and go through the center 52.
As the piston moves rectilinearly, it is absolutely necessary to achieve polycamé assembly of this structure to replace the arc with acceleration decelerations, piston or cylinder. Slinky achievements by blade, do not are not necessarily made by polycammed gears, but we will still be able to realize this way, as we show at the end of these figures.
Figure 11 shows that since the races of non-successive faces are possible, one can produce various synthetic races for the same figure Virtual . For example, here we show that various virtual races of the pale in b) allow to realize a virtual station of five sides for a figure real post rotary blade with three sides. in a) In the following figures, we will show that according to the synthetic race selected for the same real and virtual figures, we make strong machines different, since some of them will be in the area of machinery previous differentials, others in the area of contrario machines, and other in the area of posterior differential machines.
Figure 12 .1 shows a realization of material figure of three of two, and a virtual figure of five sides. Here the following of the compressions is successive.
As it can be seen following the figures, in c) there is too much derotation of the blade, and therefore the cylinder must be derotated ,. Its rotation is so in the same direction as that of the blade, which reduces the power. The power between the parts is only differential. That's why we will say that this machine is previous referential.
Figure 12 realizes, for the same material figuration and the same figuration than the previous figure, a non-successive synthetic race, and whose jumps are made in such a way as to be in the contrario area of the machine. Here, one avoids therefore a virtual face to each compression.
TeI shown in b, the machine follows the sequence, I: 1, III: 2, V: 3 II
: P 4, IV: 5 We must therefore characterize the machine according to its criteria of real form, form virtual, and synthetic sequence. We can say that this machine is of type P 3/2; 5; 1: contrario, which will be understood to mean that the machine is a rotational pole of three sides on two, of virtual cylinder of 5 sides, and jump from one side evaded. We can even specify it contrario.
The compression shown here in aI, a2, a3, a4, a5, are all located between the Clokwise and standard endpoints. The machine is so called contrario, since as it can be seen in the course of the parts, the blade and the cylinder work in reverse, which produces a great motive power.
Figure 12, 3 shows the same real and virtual shapes, but, still Once with a different synthetic race. Here the jump is two the sequence is therefore the following, I: 1, IV: 2, II: 3, V 4, III 5 As we can see, it is not so much the virtual form that will come to define the area of the machine, but the synthetic course on this form. Here, Ia race x ~. . ~ _ v, _ ~ z ~ _ .r ~ _. K} ~ ._. _ ~ ~ ..w ~~~ ~ xx ~ ~ ... ... _. ~ m. ~~~
~~ ~~~. . ~~. s ~~~. ~~ .. ~~ .a ~. ~. ._ ~~ .... ~. ~. ~. ~ ~~~ ra..A __ the first explosion located in an area this side of the explosion point during the standard realization, and prior to the point zero, the machin is therefore differential later, and as can be seen, since the cylinder and blade act post rotatively in the same direction, the power is reduced, since there is the mechanical contradiction with the vanic sense that must to have an explosion.
Figure 13 summarizes the three previous figures and puts them in a way concise synthetic race and the belonging of an achievement to an area or other. .
In b we have a successive race, whose first compression is in the area previous differential, In c, the synthetic race realizes a machine of the chromatic area said to contrario, and will be of Motor category.
In d, the machine performs a synthetic race whose first compression himself located in the posterior differential area. The machine will be compressive.
Figure 14 shows that some figures, whose number of sides is even and enough down, bring back figure inferings. For example here, the virtual figure in six sides, allows a sequence of successive faces in a) In b, however the sequence with a jump, we fall back on the dynamic Clokwise, while the sequence with two jumps in c), we fall back on the standard dynamics.
Figure 15 shows various virtual races of a virtual figure of seven rated for a real post rotary figure of three-sided blade. We can find, of one to seven for each figure, following the compressions. Like before, the first synthetic races will give rise to dif ~ erential machines previous, the sequence with two sides evaded will give rise to a machine of type on the other hand, and the other sequences, later differential machines.
Figure 16 shows various virtual races of a virtual train station of eight rated for a real post rotary figure of three-sided blade. As in the figure previous, we can distinguish synthetic races that will give rise Has differential, anterior or posterior machines, or on the contrary, the latter producing the Motor effect.
Figure 17.1 shows that the more the number of sides increases, the more the number of Possible races increase, and consequently of races in contrario.

Here the virtual figure of fourteen has fourteen sides for a real figure post Rotatine of blade on three sides. We can therefore have the choice between various racing on the contrary, and we can therefore opt for couses to contrario , who same hybrids of nature, approaching more Clol ~ wise movement, guaranteeing thus a more and more equal support of the explosion on the blade.
Figure 17.2 shows that each actual blade figure in its area has Conversely specific and that the more the blade has sides, the more the contrario area is small ..
Figure 18.1 summarizes the last figures, and shows, in one figure than several virtual stations are possible for the same real figure, and that several synthetic races are possible for each virtual figure.
Figure 18.2 shows that the same qualities are possible for all machines. Here, we give to a figure post rotatîve of four sides of pale in a), triangular cylinder, a virtual figure of dx listed in b, and a cowrse synthetic, by three sides in b.
In c) it will be noted that for a turn, this time, a real post figure rotary of four of three sides of blade and cylinder, realized swr a structure virtual of ten sides. The synthetic race with three-sided jumps makes it possible to realize Ia first compression and explosion, and the following, in a part to contrario de a machine. As can be seen, ten compressions (double line) for each half turn of the blade, and one-third of the turn of the cylinder, therefore, if the machine is made in four beats, ten explosions per turn of blade, what corresponds to a V-piston piston engine of virtually every three good old V 8, or two good old V 12.
Figure 19 shows, conversely, that several real figures are possible for the same virtual figure, and that each will have a contrario area preferable.
Figure 19.2 shows in a more distinctive way the differences between figures material in a, virtual figures in b and synthetic figures in c The material figure is the concrete figure of the machine when stopped. The figure virtual is the fixed figure that the machine realizes in motion, and which will allow realize the inputs and outputs of gas and electricity.

The synthetic figure makes it possible to regulate the compression order and by consequent gas inlets and outlets, and ignition.the synthetic figure allows as well, as we said to realize the contrario movement and the dynamic Slinky of the machine.
Figure 20.1 shows that planetary cylinder and cylinder Clokwise are themselves virtual figure machines, since they are the figurative counterparts of basic machines, made with mechanical of these machines.
For example here, the figure with planetary rotor cylinder is the train station virtual of the rotary post machine with triangular blade, since it uses the mechanical .
Similarly, the triangular cylinder clockwise cylinder figure is Ia against virtual part of the cylinder machine into three sides four blade, then, she uses the same post rotary mechanics.
It will be noted in both cases that virtual counterparts are arranged in an opposite direction of their material machines.
It is this recognition of the true nature of these machines in return who allows to realize them in bi functinelle form.
Figure 20.2 distinguishes, in b) for all the achievements the ranges retro-rotary differential chromatic, post-rotating differential at contrario, for a machine that is itself virtual. This range chromatic system consists of the following main points:
rotational cylinder and blades, Clokwise cylinder machines, machines to planetary rotor cylinder. The interphases between these points constituted the parts differential, contrared, or differential differential of these machines These findings constitute a definite advance in the knowledge of these machines, which previously consisted of only two possibilities polar the octave point, and the standard point, which will be called the fifth point.
The addition of point clokwise, which will be called the third point, allows not only constitute the areas of these machines, but also to achieve a rational progression between those-ci, as in the color range, the musical diatonic scale, or in other ranges. The parties no longer understand each other in succession discreet and isolated, but rationally, by their relationships to one and the same fundamental.
zero point. Moreover, from the dynamic point of view, the realization of a machine according to its synthetic race, therefore, not only simultaneously virtual and real, But in addition, by jumps, allows to draw ranges of the mà ©
give the machine its vivance, a deeper dynamic, less mechanical and more real, rationally speaking.
In these cases, mechanical logic resembles the arts, since it allows achieve links of understanding from material data, which ultimately are more real than these data even. .
In a, we see that the delimitation points of the areas and the areas of the machines in against parties are identical.
One has the zero point, or unison, or the standard machine and in counterparties are identical. We have the point in a planetary cylinder, which is the counterpart of the blade standard, the Clokwise cylinder point, which is the counterpart of the blade in Clokwise. And finally the areas between these parts.
Figure 21 shows the qualities of a virtual cylinder machine in eight and jump of two, consequently of movement in contrario.
As can be seen here, the parties work in contrario.
Second, as in Clokwise motion machines, the effect of connecting rod is achieved by the rotation of the cylinder. Thirdly, as one can the note in c, the end of the expansion is quite vertical compared at the expansion of a standard machine, which respects the amorphous the explosion.
Figure 22 shows in a) that the synthetic structure is comparable to a three-dimensional structure, such as i ~ screw without fn, or DNA chain The figure shows in b) that hopping dynamics can also be interpreted as a dynamic in which the virtual figure is itself rotating.
However, we believe that the Slinky interpretation is sufficient for a good comprehension.
Finally, we can say that the machine is posterior differential, if his pale has an angle of first explosion greater than one hundred eighty degrees, or again if the tip of it exceeds 135 degrees.

i ~. ~~~ R ~ a ~. _ ,. ~~ m ~ o ~, ~. ~. ~ .. ~ m ~. ~. ~~~. ~. ~. ~~ .. ~ .m Figure 23 therefore shows that the same endpoints and areas of color range can be realized for all machine figures presses. For example, when, as shown in (a) the machine, being one more times here determined as post rotary machine, has a blade in four, the figure zero, corresponds to the fixed figure, or to the figure with crankshaft fixed, with strictly rotating compressive parts. The Clokwise point corresponds to the first successive explosion in Clokwise movement. The standard point, corresponds to the first successive explosion in standard dynamics. Areas between these points marks excessive post-rotary movement of the blade, realizing the machine in its previous differential form. We can still have a retrorotative blade movement between the Clokwise and the standard retrorotation ,. We will then create the movement on the contrary. If the pale has a less than that of the standard layout, the machine will be posterior differential.
In b, it can be seen that the same limits apply to a post rotary blade of five quoted, and in c), we see that the same limits apply to a machine whose six-sided blade.
Figure 24 summarizes the four types of mechanization possible for machinery circular rotativo Either: a) by real mechanics of the virtual movement of the blade 1) by semi tranmittive rotational cytometer mechanics 2) b) by real mechanics of the virtual movement of the blade 1) by downward mechanical rotation of the cylinder 2) c) by semi-tranmittive mechanics of the blade 1) by semi tranmittive mechanics confused with cylinder 2) d) by semi transmissive mechanics of the blade 1) by downward mechanics of the rotating cylinder 2) Figure 25.1 shows that each of these mechanical and semi transmission can be standard, 1 or inductive poly type 2.

Figure 25.2 shows that each of these mechanical and semi transmission can be standard, 1 or inductive poly type 2. Here the example is complete, the cylinder is attached to the dynamic support gear Figure 26a shows a complete example, not only mechanized, but also in which the candles and carburation were added according to the virtual figure and the Slinky synthetic race of the machine.
Figure 26b shows that we can increase the efficiency of machines Piston differentials by performing them with rotor cylinders or the pistons upper openwork. In the same way we can open the cylinder rotational towards the fixed outer cylinder. In this way the compression is done from three parts, and the power on the blade is then carried out in support on the cylinder outside which subtracts the contradictory effect of thrust strictly differential.
Figure 27 shows that the chromatic scale is equally applicable to cylinder and cylinder machines in Clokwise, these machines joining the conventional machine at the end point without crankshaft.
Figure 28 shows a succession for a turn of a bi-functional machine, one of which is real and the other virtual. Note that the fixed pal of the Inner compression chamber serves as both poly cameo gear.
The o note that to make this possible, it is necessary to use the mechanics of the material figure, and realize the counterpart figure in an orientation opposite to the real material figure.
Figure 29 shows that the same method of bifunctionality of a machine and its counterpart can be applied to Clokwise movement machines. As previously the directions of those must contraries to be able to realize the machine. As before, the central blade can act as a gear polycamé. This will make the construction of small propellers, pumps or other very easy device.
Figure 30 shows that even Slinky contrario machines can be made with the help of polycammed gear, for either of the inductions which will make the efficiency of the blade even more pronounced.

Claims

claims Claim 1 Any machine, that one rotativo-circular, whose compressive parts realize a so-called synthetic race, this race being characterized by a part planetary realizing at the same time two figures of complementary compressive parts, l, one said real and the other called virtual, itself fixed or rotating.

Claim 2 of blade Any machine, as defined in 1, whose compressive part planetary is a blade and the rotational compressive part is a cylinder.

Claim 3 Any machine, as defined in l, whose planetary compressive part is a cylinder and the rotational compressive part is a pale Claim 4 Any machine as defined in 1, including the compressive parts, blades and cylinder are both planetary.

Claim 5 Any machine as defined in 1 2 and 3, whose cylinder shapes and of pale are the forms of the prior art relating to rotary machines, including the modified forms producing altered cylinders and blades.

Claim 6 Any machine as defined in 1, 2, 3, the realization of the first virtual compression happens in one of the areas of a chromatic scale, called chromatic range of circular rotativo machines, these areas being defined as following:

- the anterior differential area, defined more precisely as the area realized by a machine whose first approximation between the part planetary and the virtual part will be between the fixed point of Figure, or of strictly rotational figure, and the point defined by the realization in Clokwise of the said figure - the so-called contrario area, defined more precisely as the area made by a machine whose first approximation of the compressive part planetary of the virtual figure lies between the first point of reconciliation of a so-called Clokwise dynamic and the point of approximation of a so-called standard dynamics.
- The so-called posterior differential area, defined more precisely as the area achieved by a machine whose first approximation of the planetary part of a given face of the virtual figure, lies between the first point of approach of the standard figure, and the fixed figure, or strictly rotating compressive parts In b, we show that if the length of the crankpin is that of the figure Virtual or synthetic, and not that of the material figure, it will be necessary planetaryize too the cylinder.

Figure 31 gives an example of two planetaryizations to achieve a both physical and virtual figure Here the cylinder is attached directly to the hoop gear 202, while the blade and attached to the gear induction 203 .. In b_ we see the mounting transversely.

In c) we can see the unfolding for a tour of the dynamics. one note that since both parts are planetary at speeds different different levels, we have three points of rotation. The om sees here that the two parts material, one with a planetary blade, and the other with a planetary rotor cylinder, himself confuse in the same virtual figure post-rotating cylinder two arcs.

In d), we can see that this dynamic makes it possible to realize a machine to action rotating device, which we have illustrated in our work earlier.

Claim 7 A machine as defined in 1,2,3, the number of sides of the part virtual compressive is less than that of the compressive part rotational real.

Claim 8 A machine as defined in 1,2,3, the number of sides of the part virtual compressive is greater than that of the compressive part rotational real Claim 9 A machine as defined in 1,2,3, the number of sides of the part virtual compressive is equal to that of the rotational compressive part real which realizes the clokwise movement Claim 10 A machine as defined in 1, 2, 3, including the extension and approximation of the planetary compressive part of the virtual figure are made successively, at each face, without jumps, or side evaded or intermittently, hence its Slinky dynamic machine name Claim 12 A machine as defined in 1, 2, 3, the virtual extensions of the part compressive planetary compared to the virtual figure are made by jumps, (gaps) in eluding each time an equal number of faces thereof.

Claim 13 A machine as defined in 12, whose number of faces by jumps close the angle of first explosion of the standard angle.

Claim 14, A machine as defined in 12, whose number of faces by jumps close the angle of first explosion of the angle of the same machine in motion clokwise, hence its name Slinky machine almost Clokwise.

Claim 15 A machine whose virtual part is itself in motion.

Claim 16 A machine, as defined in 15, of which each expansion between the part planetary and the virtual part is successive.

Claim 17 A machine, as defined in 15, of which each expansion between the part planetary and the virtual part is by jumps Claim 18 Every machine, whose number of jumps, is even or odd, according to the necessity of virtual cylinder, in such a way to achieve alternatively or successively all the faces of the cylinder.

Claim 19 A machine, as defined in 1, including the first jump, successive or virtual is in the so-called anterior differential chromatic area Claim 24 A machine, as defined in 1, including the first jump, successive or virtual is in the so-called contrario chromatic area Claim 21 A machine, as defined in 1, including the first jump, successive or virtual is in the so-called posterior differential chromatic area Claim 22 Any machine as described in 19,20,21, the number of faces of which cylinder virtual is even and the number of odd successive jump faces, and Conversely.

Claim 23 Any machine as defined in one, which for the same virtual figure of part compressive, has a number of blade sides and cylinder according to the rule of listed rotating machines, thus creating a synthetic differential race earlier, posterior differential, or conversely, by successive expansions or by jump in Slinky dynamic.

Claim 24 Any machine whose planetary compressive part is induced by the mechanical of the opposite rotating class, of which it is the realization in a orientation in opposite geometrical direction, this compressive part, being able consequently , to be bi functional, realizing both cylinder and blade.

Claim 25 Any machine whose realization in Clokwise of the cylinder is bi functional, the rotational inner blade being made geometrically so Orientally reversed to that of the outer cylinder. rotational Claim 26 Any machine, whose realization is located in the areas of the range chromatic inversion, and whose main points of delimitation of the areas are - the point of blade and cylinder strictly rotational - planetary cylinder point-fixed blade - the cylinder point in clockwise, rotational blade.

The area between the first two points constituting the differential area previous cylindrical, the area between the planetary cylinder and cylinder clokwise, the contrario area, and the area between the planetary cylinder area and the part exclusively rotational, the posterior differential area.

Claim 27 Any machine whose suite of expansions and virtual compressions is conducted by equal jumps, realizing successively or alternatively in part or all the faces of the virtual figure, fixed or moving.

Claim 28 Any machine as defined in 1 and 25, including the compressive parts are supported and induced by one of the following mechanical assemblies:

- a rising induction of a planetary compressive part according to its virtual figure, realized in combination of a descending induction of planetary compressive part with rotational compressive part - a transmittedactive induction of the planetary compressive part, combined and confused to inductive transmittive part of the party Rotational - a transmittedactive induction of the planetary part, combined with a descending induction of it to the rotational part Claim 29 A machine as defined in 1, 25, and 26, whose inductions or served transmissions divide the movement either in a standard way or poly inductive.

Claim 30 A machine, as defined in 1, 25, 36, the compressive part of which Rotational is perforated, in such a way that the compression is then tripartite, can rely on a fixed part, eliminating the effect simply differential of it.

Claim 31 A machine as defined in 1, 25, 26, performing a so-called Slinky race, or Synthetic, the angle of the blade surface of the first compression is located between the angle of first Clokwise explosion and first standard explosion , for the same real figure.

Claim 32 A machine, as defined in 1, 26, 27, whose mechanical composition is by semi inductive poly transmission, and by inductive poly support at a time, the assembly of the parts that can be exposed as follows - a master crankshaft, rotatably disposed in the machine, provided with a support gear being rigidly fixed to it, and receiving the secondary crankshafts on his sleeves - one or a set of dynamic gears of support mounted rotatively in the side of the machine, uniting the gear of crankshaft master support and cylinder induction gear - a central axis on which will be fixed the cylinder support gear, the support gear of the secondary crankshafts, the cylinder - secondary crankshafts driven by gearing inductions coupled to the dynamic induction support gear, - a blade mounted on these crankshafts - a rotational cylinder All of these parts making it possible to produce a machine located in Moon of the three pre-written areas, including the contrario area.

Claim 33 A machine as defined in 1, 25, 26 whose axis of traction is achieved at go :
- the rotational compressive part axis - the master axis of the planetary compressive part the semi-transmission shaft supporting the reversing gear or acceleration of it Claim 34 A machine as described in 1, 25, 26, the realization of movement alternative Slinky is produced in such a way to achieve alternately, by examples on even and odd faces, explosions and exhaust admission of the machine.

Claim 35 A machine as defined in 1, 25, 26, the compressive parts of which are used as pumps, capture machines, compressors, and whose parts rotary machines are used as electrical parts, turbines, or as thruster, these parts realizing besides the machines bi-functional way.

Figure 36 shows an example of a machine with openwork of a part compressive, which allows to realize the machine with a realization tripartite parts of compressions. This way of doing things allows to cancel in good part the effect differential, which will make the machine possible, if not fa, ~ con Driving, at all the least Neutral way Add supports for strictly rotational By double internal, by gear heel Define the synthetic race to define circular Rotativo machines selojn fields and according to the races, figure and mechanical figure of two planetaries to keep an exact length.