RU62534U1 - Two-dimensional puzzle game - Google Patents

Abstract

The invention relates to the field of entertaining games. The puzzle game consists of plates having a contour of straight lines, which, when added, form the outer contour and the inner contour of the ornament. The ornament is made up of plates, each of which has a contour of a concave elecagon. The outer contour of the ornament is formed from straight line segments of equal length. The contour of the concave elecagon of each plate includes four short sides of equal length, five middle sides of equal length, two long sides of equal length, three convex right angles and two concave right angles. The long sides of the concave 11 hexagon contour of each plate are perpendicular to each other. The technical result is an increase in entertainment.

Description

The invention relates to the field of entertaining games.

Known two-dimensional puzzle game, including plates, which when added together form the outer contour and the inner contour of the ornament, each contour is made of straight sections / International application 01/14031, 2003 /.

It includes plates, each of which has the shape of a tetrahedron - a trapezoid, which limits the attractiveness of the game.

The technical result, the achievement of which the invention is directed, is to increase amusement.

To achieve this result, a two-dimensional puzzle game is proposed, consisting of plates having a contour of straight line segments, which, when added together, form an external contour and an internal outline of an ornament, each contour is made of straight line segments.

The outer contour and the inner contour of the ornament are made up of plates, each of which has a contour of a concave elecagon, while the outer contour of the ornament is formed from straight line segments of equal length.

The contour of the concave elecagon of each plate includes four short sides of equal length, five middle sides of equal length, two long sides of equal length, three convex right angles and two concave right angles.

The long sides of the concave 11 hexagon contour of each plate are perpendicular to each other.

The four mentioned plates, when added, form an ornament whose inner contour has the shape of a square.

The six mentioned plates, when added, form an ornament, the two internal contours of which are square.

The eight mentioned plates, when added together, form three internal contours, each of which has the shape of a square.

The eight said plates, when folded in a different order, form an inner contour that has the shape of a concave polyhedron that has eight right angles.

The invention is illustrated by drawings.

Figure 1 Ornament plate.

Figure 2 Ornament of four plates.

Figure 3 Ornament of six plates.

Figure 4 Ornament of eight plates.

Figure 5 Another ornament of eight plates.

A two-dimensional puzzle game consists of plates 1, which, when added, form an ornament.

Each plate 1 has (Fig. 1) a contour of a concave elecagon, which includes four short sides 2 of equal length, five middle sides 3 of equal length, two long sides 4 of equal length, three convex right angles 5 and two concave right angles 6.

The long sides 4 of the contour of the concave elecagon of each plate 1 are perpendicular to each other.

The contour of each plate 1 can be formed by adding two convex hexagons, each of which is half a regular octagon, divided along the axis of symmetry passing through two opposite sides.

The two-dimensional puzzle game in the first example consists (Fig. 2) of four plates 1, which, when folded, form an ornament, the inner contour 7, which has the shape of a square from the middle sides 3.

The two-dimensional puzzle game in the second example (Fig. 3) consists of six plates 1, which, when folded, form an ornament, two internal contours 8, 9 of which have the shape of a square from the middle sides 3.

The two-dimensional puzzle game in the third example (Fig. 4) includes eight plates 1, which, when added, form three inner contours 10, 11, 12, each of which has the shape of a square from the middle sides 3.

The two-dimensional puzzle game in the fourth example (Fig. 5) includes eight plates 1, which, when added together, form the inner contour 13 of the concave hexahedron from the middle sides 3, which has eight right angles.

For greater expressiveness of the appearance of the plate 1 is made of wood of various species and / or multi-colored plastic, or pressed cardboard.

The assembly option for each ornament is unique with a certain number of game plates 1 and has a pronounced mosaic structure, which enhances the design.

The proposed prefabricated puzzle is entertaining and contributes to the development of aesthetic perception.

Claims (7)

1. A two-dimensional puzzle game consisting of plates having a contour of straight line segments that, when added together, form an outer contour and an inner contour of an ornament, characterized in that the outer contour and the inner contour of the ornament are made up of plates, each of which has a contour of a concave hexagon, the outer contour of the ornament is formed from straight line segments of equal length. 2. The puzzle game according to claim 1, characterized in that the contour of the concave elecagon of each plate includes four short sides of equal length, five middle sides of equal length, two long sides of equal length, three convex right angles and two concave right angles. 3. The puzzle game according to claim 2, characterized in that the long sides of the contour of the concave elecagon of each plate are perpendicular to each other. 4. The puzzle game according to claim 3, characterized in that the four said plates, when added, form an ornament whose inner contour has the shape of a square. 5. The puzzle game according to claim 3, characterized in that the six said plates, when added, form an ornament, the two internal contours of which are square. 6. The puzzle game according to claim 3, characterized in that the eight said plates, when added, form three internal contours, each of which has the shape of a square. 7. The puzzle game according to claim 3, characterized in that the eight said plates, when added, form an inner contour that has the shape of a concave hexagon, which has eight right angles.