The world is arranged in such a way that things in it can live longer than people, have different names at different times and different countries. The toy that you see in the picture is known in our country as the “Admiral Makarov Puzzle”. In other countries, it has other names, of which the most common are "devil's cross" and "devil's knot."

This knot is connected from 6 bars square section. There are grooves in the bars, thanks to which it is possible to cross the bars in the center of the knot. One of the bars does not have grooves, it is laid into the assembly last, and when disassembled, it is removed first.

You can buy one of these puzzles, for example, on my-shop.ru

And also here are various variations on the theme of one, two, three, four, five, six, seven, eight.

The author of this puzzle is unknown. It appeared many centuries ago in China. In the Leningrad Museum of Anthropology and Ethnography. Peter the Great, known as the "Kunstkamera", an old sandalwood box from India is kept, in 8 corners of which the intersections of the frame bars form 8 puzzles. In the Middle Ages, sailors and merchants, warriors and diplomats amused themselves with such puzzles and at the same time carried them around the world. Admiral Makarov, who twice visited China before his last trip and death in Port Arthur, brought the toy to St. Petersburg, where it became fashionable in secular salons. The puzzle also penetrated into the depths of Russia by other roads. It is known that a soldier who returned from the Russian-Turkish war brought a devil's bundle to the village of Olsufyevo in the Bryansk region.
Now the puzzle can be bought in the store, but it is more pleasant to make it yourself. The most suitable bar size for homemade design: 6x2x2 cm.

Variety of damn knots

Before the beginning of our century, for several hundred years of the existence of toys in China, Mongolia and India, more than a hundred variants of the puzzle were invented, differing from each other in the configuration of the cutouts in the bars. But the most popular are two options. The one shown in Figure 1 is quite easy to solve, just make it. It is this design that is used in the ancient Indian box. From the bars of Figure 2, a puzzle is formed, which is called the "Devil's Knot". As you might guess, it got its name for the difficulty of solving.

Rice. one The simplest option devil's knot puzzle

In Europe, where, starting from the end of the last century, the "Devil's Knot" became widely known, enthusiasts began to invent and make sets of bars with different cutout configurations. One of the most successful sets allows you to get 159 puzzles and consists of 20 bars of 18 types. Although all the nodes are outwardly indistinguishable, they are arranged completely differently inside.

Rice. 2 "Puzzle of Admiral Makarov"

Bulgarian artist, Professor Petr Chukhovski, author of many bizarre and beautiful wooden knots from different quantity bruskov, was also engaged in the puzzle "Devil's knot". He developed a set of bar configurations and explored all possible combinations of 6 bars for one simple subset of them.

The most persistent of all in such searches was the Dutch mathematics professor Van de Boer, who made a set of several hundred bars with his own hands and compiled tables showing how to assemble 2906 knot options.

It was in the 60s, and in 1978 the American mathematician Bill Cutler wrote a program for a computer and determined by brute force that there are 119,979 variants of a puzzle of 6 elements that differ from each other in combinations of protrusions and depressions in the bars, as well as the placement bars, provided that there are no voids inside the knot.

Marvelous big number for such a small toy! Therefore, to solve the problem, a computer was needed.

How does a computer solve puzzles?

Not like a human, of course, but not in some magical way either. A computer solves puzzles (and other problems) according to a program; programs are written by programmers. They write how it is convenient for them, but in such a way that the computer can also understand. How does a computer manipulate wooden blocks?
We will proceed from the fact that we have a set of 369 bars that differ from each other in the configuration of the protrusions (this set was first identified by Van de Boer). Descriptions of these bars must be entered into the computer. The minimum notch (or protrusion) in a block is a cube with an edge equal to 0.5 of the block's thickness. Let's call it a unit cube. The whole bar contains 24 such cubes (Figure 1). In the computer, for each bar, a “small” array of 6x2x2=24 numbers is entered. A bar with cutouts is specified by a sequence of 0 and 1 in a "small" array: 0 corresponds to a cut out cube, 1 - to the whole. Each of the "small" arrays has its own number (from 1 to 369). Any of them can also be assigned a number from 1 to 6, corresponding to the position of the bar inside the puzzle.

Let's move on to the puzzle now. Imagine that it fits inside an 8x8x8 cube. In a computer, this cube corresponds to a "large" array consisting of 8x8x8=512 cells-numbers. To place a certain bar inside the cube means to fill the corresponding cells of the "large" array with numbers equal to the number of this bar.

Comparing 6 "small" arrays and the main one, the computer (i.e., the program), as it were, adds together 6 bars. Based on the results of adding numbers, it determines how many and which “empty”, “filled” and “overflowing” cells formed in the main array. "Empty" cells correspond to an empty space inside the puzzle, "filled" - correspond to the protrusions in the bars, and "overflowed" - an attempt to connect two single cubes together, which, of course, is prohibited. Such a comparison is made many times, not only with different bars, but also taking into account their turns, the places they occupy in the “cross”, etc.

As a result, those options are selected in which there are no empty and overflowing cells. To solve this problem, a “large” array of 6x6x6 cells would be enough. It turns out, however, that there are combinations of bars that completely fill the internal volume of the puzzle, but it is impossible to disassemble them. Therefore, the program must be able to check the node for the possibility of disassembly. To do this, Cutler took an 8x8x8 array, although its dimensions may not be sufficient to check all cases.

It is filled with information about a particular variant of the puzzle. Inside the array, the program tries to “move” the bars, i.e., it moves parts of the bar with a size of 2x2x6 cells in the “large” array. The movement is 1 cell in each of the 6 directions parallel to the axes of the puzzle. The results of those of the 6 attempts, in which no "overflowed" cells are formed, are remembered as the starting positions for the next six attempts. As a result, a tree of all possible movements is built until some bar completely leaves the main array, or after all attempts, “overflowed” cells remain, which corresponds to a variant that cannot be parsed.

This is how 119,979 variants of the "Devil's Knot" were obtained on a computer, including not 108, as the ancients believed, but 6402 variants that have 1 whole bar without cutouts.

Supernode

Note that Cutler refused to study the general problem - when the node also contains internal voids. In this case, the number of nodes of 6 bars increases greatly and the exhaustive search required to find feasible solutions becomes unrealistic even for modern computer. But as we will see now, the most interesting and difficult puzzles are contained precisely in the general case - then disassembling the puzzle can be made far from trivial.

Due to the presence of voids, it is possible to successively move several bars before it is possible to completely separate any bar. The moving bar unhooks some bars, allows the movement of the next bar, and simultaneously engages other bars.
The more manipulations you need to do during disassembly, the more interesting and difficult the variant of the puzzle. The grooves in the bars are arranged so cunningly that the search for a solution is like wandering through a dark labyrinth, in which you constantly come across either walls or dead ends. This type of knot certainly deserves a new name; we'll call it a "supernode". A measure of the complexity of a superknot is the number of movements of individual bars that must be done before the first element is separated from the puzzle.

We don't know who invented the first supernode. The most famous (and most difficult to solve) are two superknots: the "Bill's thorn" of complexity 5, invented by W. Cutler, and the "Dubois superknot" of complexity 7. Until now, it was believed that the degree of complexity 7 could hardly be surpassed. However, the first of the authors of this article managed to improve the "Dubois knot" and increase the complexity to 9, and then, using some new ideas, get superknots with complexity 10, 11 and 12. But the number 13 remains insurmountable so far. Maybe the number 12 is the biggest supernode complexity?

Supernode solution

Drawing drawings of such difficult puzzles as superknots and not revealing their secrets would be too cruel to even connoisseurs of puzzles. We will give the solution of superknots in a compact, algebraic form.

Before disassembling, we take the puzzle and orient it so that the part numbers correspond to Figure 1. The disassembly sequence is written as a combination of numbers and letters. The numbers indicate the numbers of the bars, the letters indicate the direction of movement in accordance with the coordinate system shown in Figures 3 and 4. A bar over a letter means movement in the negative direction of the coordinate axis. One step is to move the bar 1/2 of its width. When the bar moves two steps at once, its movement is written in brackets with an exponent of 2. If several parts are moved at once that are linked to each other, then their numbers are enclosed in brackets, for example (1, 3, 6) x. The separation of the block from the puzzle is marked with a vertical arrow.
Let us now give examples of the best supernodes.

W. Cutler's puzzle ("Bill's thorn")

It consists of parts 1, 2, 3, 4, 5, 6, shown in Figure 3. An algorithm for solving it is also given there. Curiously, Scientific American (1985, No. 10) gives a different version of this puzzle and reports that "Bill's thorn" has a unique solution. The difference between the options is just in one bar: details 2 and 2 B in Figure 3.

Rice. 3 "Bill's Thorn", developed with the help of a computer.

Due to the fact that part 2 B contains fewer cutouts than part 2, it is not possible to insert it into Bill's thorn according to the algorithm shown in Figure 3. It remains to be assumed that the puzzle from "Scientific American" is assembled in some other way.

If this is the case and we collect it, then after that we can replace part 2 B with part 2, since the latter takes up less volume than 2 V. As a result, we will get the second solution to the puzzle. But "Bill's thorn" has a unique solution, and only one conclusion can be drawn from our contradiction: in the second option, an error was made in the drawing.
A similar mistake was made in another publication (J. Slocum, J. Botermans "Puzzles old and new", 1986), but in another bar (detail 6 C in Figure 3). What was it like for those readers who tried and, perhaps, are still trying to solve these puzzles?

Philippe Dubois puzzle (Fig. 4)

It is solved in 7 moves according to the following algorithm: (6z )^2, 3x . 1z, 4x, 2x, 2y, 2z?. The figure shows the location of parts on the b tag of disassembly. Starting from this position, using reverse order algorithm and changing the direction of movement to the opposite, you can assemble a puzzle.

Three supernodes D. Vakarelov.

The first of his puzzles (Fig. 5) is an improved version of the Dubois puzzle, it has difficulty 9. This superknot is more like a maze than others, since when it is disassembled, false moves arise that lead to dead ends. An example of such a deadlock is the moves 3x, 1z at the beginning of the disassembly. BUT the right decision like this:

(6z)^2, 3x, 1z, 4x, 2x, 2y, 5x, 5y, 3z?.

The second puzzle of D. Vakarelov (Fig. 6) is solved by the formula:

4z, 1z, 3x, 2x, 2z, 3x, 1z, 6z, 3x, 1x, 3z?

and has complexity 11. It is remarkable in that bar 3 takes a step 3x on the third move, and returns back on the sixth move (3x); and bar 1 on the second step moves along 1z , and on the 7th move it makes a reverse move.

The third puzzle (Fig. 7) is one of the most difficult. Her solution:
4z, 1z, 3x, 2x, 2z, 3x, 6z, 1z, (1,3,6)x, 5y?
up to the seventh move, it repeats the previous puzzle, then, on the 9th move, a completely new situation occurs in it: suddenly all the bars stop moving! And here you need to guess to move 3 bars at once (1, 3, 6), and if this movement is counted as 3 moves, then the complexity of the puzzle will be 12.

All photos from the article

Puzzles, as you know, develop intelligence, thinking and attentiveness well, so they are recommended for children to solve. True, some of them are not easy to handle even for adults, who are also not averse to “twisting” funny details in their hands. In this article, we will look at how to make some DIY wooden puzzles that will be fun for both children and adults to play with.

General information

First of all, it should be said that making wooden puzzles with your own hands is no less exciting than solving. Moreover, there is nothing complicated in their manufacture, so everyone can cope with this task.

The only thing you need for this is a simple set of tools that every home master has:

• Jigsaw (preferably electric jigsaw);
• Chisels;
• Electric drill ;
• Files and files;
• Sandpaper.

Advice!
To simplify the task and avoid mistakes in the manufacturing process of products, you must first complete the drawings wooden puzzles with your own hands.

As for the materials, the most often required are:

• small boards;
• Bars;
• Plywood sheets;
• Lacquer on wood.

Even if these materials were not at hand, they can be purchased at hardware store. Their prices are usually low.

Manufacturing

There are a lot of options for wooden puzzles for children and adults. Next, we will consider the most popular and common ones, which are easy to do on your own.

To make this puzzle, you will need a rail, the width of which is three times the thickness, for example, if its thickness is 8 mm, then the width should be 24 mm.

The product is made as follows:

• A rail of suitable parameters must be cut into three parts of the same length.
• Next, in each plank, you need to cut a cutout corresponding to it with a jigsaw. cross section. As a result, the strips should enter this hole with little effort. Therefore, it is better that the window be a little smaller, in which case it can be brought to the desired parameters using needle files.
• In two planks on the side, you need to make a cut, the width of which should exactly equal their thickness. As a result, a T-shaped cut should be obtained in two parts.
• At the end of the work, the parts must be sanded and varnished.

This completes the puzzle making process.

Now you need to assemble it by doing the following:

• One of the parts with a T-shaped cutout must be inserted into the window, and it must be advanced so that the end of the side cutout is “flush” with the surface of the bar.
• Next, you should take the third part and put it on top of the bar with a window until it stops.
• After that, it is necessary to upset the first bar with a T-shaped cut to the stop.

As a result, the puzzle takes the form of a solid product.

crossroads

To complete this craft, you will need a 1 cm square bar.

The instruction for its manufacture is as follows:

• From the rail you need to cut off three bars about 8-9 centimeters long.
• In the middle of one of them, it is necessary to make a cutout 1 cm wide so that as a result a square jumper with sides of 0.5 cm is formed.
• The second part should be done in exactly the same way, only the jumper should turn out not square, but round.
• In the third bar, you need to cut a groove with a depth and width of 0.5 cm.
• Then the same bar must be rotated 90 degrees, and another similar groove should be made on the adjacent surface.
• Further, all parts should also be sanded and varnished.

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