Description Three-Dimensional Geometric Puzzle Background of the Invention
At the time of this writing, the "Rubik's Cube" is famous, well publicized, and is fascinating millions of people. The Rubik's Cube is a large cube, each face of which is defined by nine elements together defining the cube exterior. These elements fall in three types according to how they are retained together. Basically, however, the elements together define an interior spherical void and each element has an expanded interior nib which engages the pαrtions of the sphere defined by surrounding elements. Of course, the elements would all fly apart if it were not for some positive retaining means of some of the elements, which is provided in the Rubik's Cube by a central six-legged spider which extends both directions along all three geometric axes and into which the center cuhlet of each facet is screwed. The Rubik's Cube is indeed a fasdrating puzzle. Each facet of the cube rotates around the center element, so that by rotating different facets, different cubelets are moved from one facet to the next until complete chaos in cubelet arrangement is obtained. Reorganizing the cube into its original form, that form being with each facet of the cube being a uniform color and different from the
colors of each of the other facets, is a feat that would take the ordinary person many days to accomplish, because of the fact that no single cubelet can be moved individually (without taking the cube apart) so that movement of any one cubelet into its proper position will disorient other cubes which have been positioned.
Ingenious as the Rubik's Cube is, there are at least two areas in which improvements could be made. First, the Rubik's Cube, by its vary nature, must require considerable hand labor for assembly. Each facet must be rotated to screw the center piece into the retaining spider once all the pieces have been assembled together, which must require some time in itself. Secondly, although the cube with, different colored facets is a good idea, the cube itself is somewhat limited, especially as an educational tool Summary of the Invention The instant invention expands the basic concept of the Rubik's
Cube and actually changes the entire internal structure and utilizes a new and different retaining mechanism which should make the cube easier, faster and cheaper to assemble with fewer parts and less material. The spider retainer structure inside the sphere of the old
Rubik's Cube is eliminated entirely, with the cube elements being designed such that they will positively retain themselves in position with no inside structure. In addition, the flat faces of the cube have been replaced by fanciful designs of cartoon characters, clowns or shrunken heads, football heroes, movie and TV stars, celebrities, globes, and the earth, moon, or planets, satellites, advertising designs for advertising premiums, prizes and awards,, initials, funny animals, fish, fruits, football, basketball, TV, pair of shoes, slogans, hearts, games, funny car or airplane toys, spaceships, piano or organ, stack of books, house, and other sculptured three-dim ensLonally contoured objects which yield not only more interest to the use of the cube but also, especially in the globe configuration, adds an educational dimension in the fields of medical, math and science to the puzzle not found in the prior' art, as well as developing onefe artistic skill in recognizing forms that fit together. Brief Description of the Drawings
Figure 1 is a partially exploded perspective illustrating the positioning of the three different types of cube elements in a square puzzle, with the exploded cube elements duplicated and rotated for ease of understanding the structure;
Figures 2a, 2b, and 2c illustrate the corner element from the three sides which show the inner cube surface;
Figures 2d through 2g illustrate the edge cube element wherein a Figure 2d is nominally denominated as a top view, 2e is an elevation view from the right ade, 2f is an elevation view from the left side, and 2g is an illustration from the front;
Figure 2h illustrates a typical ade edge of the center cube element as it appears from any ade;
Figure 2i illustrates a an apple;
Figure 2j illustrates a piggy bank version having a shear plane passing through the deposit slot;
Figure 2k illustrates an external configuration simulating a cottage;
Figure 2l illustrates a two-piece cube element construction;
Figure 2n illustrates an over-the-center detent structure optionally usable between adjacent cubelets;
Figure 2o is an external configuration of a funny car;
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of all the cubes being spaced slightly outwardly from the void 12.
The general concept of the puzzle is to permit each element to slide anywhere along the surface of the sphere 14 that is permitted by adjoining elements, with the elements or cubelets together defining certain shear planes along which groups of elements will slide as described below.
The three different cubelet types are shown in Figure 1 and further detail in Figure 2. The corner cubelet 16 defines all of the corners of the cube and as seen in Figure 1 the portions of the corner cube which are intersected by the spherical surface 14 create three ade edges 18. According to the means of retaining the cubelets together of the instant invention, each of the three edges 18 of the corner cube is provided with a curved slot cr groove 20 which cooperates with tongues on adjacent cubelets. As best seen in Figures 2a through 2c, the portion of the void 12 defined by the corner cubelets is shown in the curved surface 22.
The second type of cubelet, shown in Figure 1 and Figures 2b through 2g, is the edge cubelet 24 which falls between a pair of corner cubelets 16 and a pair of center cubelets 26. The edge cubelets each have a pair of opposed tongues 28 engaged in the slots
cr grooves 20 of the corner cubelets, and on opposite faces have a pair of grooves 30 which mate with the tongues 32 of the center cubelets 26. The center cubelets have tongues 32 on all sides.
Because of the nature of the parts, they are all in the same pattern relative to the other cubelets on each facet of the main cube. That is, although the corner cubes and the edge cube may be changed by rotating one facet, the corner cubes are always in the corner and the edge cube is always on an edge. This makes it possible to interlock them with this simple tongue-and-groove arrangement. Obviously, the tongues could be reversed with the grooves to achieve the same result. This is an equivalent construction. Additionally, there may be other tongue-and-groove patterns that would equally well hold the parts together.
However, there is also needed a positive detent so that the cubelets will not amply expand radially and fall apart. This problem was solved in the original cube (i.e., Rubik's Cube, which did not use a tongue-and-groove) by the use of an internal spider. However, the instant puzzle utilizes a detent structure such as that shown in Figure 2m wherein a bead 34 falls within a goove 36 which would ordinarily be used on each of the tongue-and-groove combinations. This structure
has been omitted from the other drawings to simplify the illustration and not because it would not be included although a model with a bead only around the center faceted cubes would hold the unit together. Also, the bead-and-groove could be reversed from the configuration in Figure 2m, provided there was a consistency. By the use of the bead-and-groove and the tongue-and-groove construction, assembly of the unit is enormously simplified over the Ruhik's Cube. Rather than having to screw the center facets into a retaining spider, the cubelets can simply be positioned and snapped into place by external pressure. No central structure and no retaining structure is needed. Additional advantageous structure is shown in Figure 2n wherein a melded detent nib 37 and mating cavity 39 cause the cubelets to snap into position with a positive over-the-center motion when they align. The operation is not determined by the external cubical shape of the puzzle but rather by the shear faces. These shear faces are indicated in Figure 1 at 38 and in the illustrations comprise two spaced planes and each, of the X, Y, and Z axes. As long as these planes are used, the external surface of the puzzle can take any deared shape. Additionally, there are many more surfaces which
could be chosen as shear planes, fcr example, radial planes which intersect the center of the spherical surface 14. However, regardless of the shear plane configuration utilized any exterior shape can be used provided it conforms to the shear planes. If this criterion is met, the surface could theoretically extend infinitely far and the puzzle would still function properly.
It should also be noted that in order to make the cubelets or elements translation in three dimenaons the basic central sphere 14 must be used. However, conceivably an oblate spheroid or other modification of a spherical surface could be used provided the tongue-and-groove structure was sufficiently loose, or possibly resilient, to bend somewhat as the curvature changes from one portion of the surface to another.
Varying configurations are shown in Figures 2h through 2k and 2/0. These figures illustrate the variety of different external surface arrangement are possible, including the apple or skull of Figure 2i, and the piggy bank of Figure 2j wherein the deposit slot is intersected by a shear plane such that coins can only be inserted, or possibly extracted, when the slot halves are properly aligned.
Figure 2k illustrates a cottage, and 2o is a funny car.
Certain other representative shapes are shown in Figures 3 through 7, Figure 3 illustrating a satellite 40, which could be visually divided into three separate colcr zones, such as red, white and blue. Figure 5 illustrates a unit wherein a sphere 42 is inscribed with letters so that a message is spelled when the elements are properly arranged. Instead of letters, X's and O's of a Tic-Tac-Toe could be inscribed, or numbers, which could be arranged to get the maximum sum on a single face. Figure 6 illustrates a helmeted head of a football player which could bear the colors and logos of a particular team far promotional purposes, and Figure 7 illustrates a world globe which would be ideal for instructional and educational purposes. The globe of Figure 7 could also be in the shape of the moon, or the other planets. Provided one knew basically how to reassemble the cube into its proper configuration, repetitive reassembly of the unit of Figure 7 clearly would instruct the user rapidly in the positions of the various countries, seas, and other geographical features of the world, as knowledge of these would be a requirement to proper assembly of the puzzle elements.
It would also be possible and desirable to construct an interior basic configuration to which various outer surface configurations could
be readϋy attached. Along similar lines, Figure 21 illustrates a two-piece element, with a lower piece 44 which falls generally within the spherical surface 14 and an upper piece 46 which both defines the exterior surface of the puzzle and the groove structure so that the bead groove 36 may be easily incorporated into the upper portion of the unit as it comes off of an iηjection meld.
As mentioned, beyond this, a construction whereby a basic sphere with means of attaching an arbitrary set of external surface elements would be quite useful, and would possibly enable an extremely cheap unit to be made which could be easily adapted for com mercial and even giveaway purposes by combining the universal fit working mechanism with an inexpensive set of exterior defining elements to promote a business cr service, αr* different games, different heroes or stars. It would also be possible to take these basic concepts and utilize the central spider structure of the Rubik's Cube. It is the configuratioi of the external surface of the puzzle into sculpured shapes which is believed to be a large part of the novely in addition to the unique new retaining structure. By the incorporation of a sculptured exterior into the puzzle, especially the globe, an entire
new dimension of use is introduced into the basic concept. Whereas formerly the unit must by nature be merely a puzzle, the unit of the instant invention can be used, as indicated, as a commercial message bearing unit, or as an educational tool
While I have described the preferred embodiment of the invention, other embodiments may be devised and different uses may be achieved without departing from the spirit and scope of the appended claims.