US2843971A - Construction toy block - Google Patents

Construction toy block Download PDF

Info

Publication number
US2843971A
US2843971A US527335A US52733555A US2843971A US 2843971 A US2843971 A US 2843971A US 527335 A US527335 A US 527335A US 52733555 A US52733555 A US 52733555A US 2843971 A US2843971 A US 2843971A
Authority
US
United States
Prior art keywords
pentahedrons
pentahedron
bores
construction
triangular
Prior art date
Legal status (The legal status is an assumption and is not a legal conclusion. Google has not performed a legal analysis and makes no representation as to the accuracy of the status listed.)
Expired - Lifetime
Application number
US527335A
Inventor
Joseph G Gardellin
Current Assignee (The listed assignees may be inaccurate. Google has not performed a legal analysis and makes no representation or warranty as to the accuracy of the list.)
Individual
Original Assignee
Individual
Priority date (The priority date is an assumption and is not a legal conclusion. Google has not performed a legal analysis and makes no representation as to the accuracy of the date listed.)
Filing date
Publication date
Application filed by Individual filed Critical Individual
Priority to US527335A priority Critical patent/US2843971A/en
Application granted granted Critical
Publication of US2843971A publication Critical patent/US2843971A/en
Anticipated expiration legal-status Critical
Expired - Lifetime legal-status Critical Current

Links

Images

Classifications

    • AHUMAN NECESSITIES
    • A63SPORTS; GAMES; AMUSEMENTS
    • A63HTOYS, e.g. TOPS, DOLLS, HOOPS OR BUILDING BLOCKS
    • A63H33/00Other toys
    • A63H33/04Building blocks, strips, or similar building parts
    • A63H33/10Building blocks, strips, or similar building parts to be assembled by means of additional non-adhesive elements
    • A63H33/108Building blocks, strips, or similar building parts to be assembled by means of additional non-adhesive elements with holes

Definitions

  • a plurality of pyramidal pentahedrons which alone or together withidentical pentahedro'ns'will form with plane surfaces substantiall'yall the angles necessary for facilitating the visual display of geometric figures to aid students in the understandingof three dimensional problems in geometry.
  • each of-the pyramidal pentaliedrons has an altitude equal to'one-half the length of the edge of the square side or surface.
  • Each of the pentahedrons is further provided with means for assembling the pentadedrons in geometric array.
  • a plurality of pentahedrons are provided, each of which is provided with a plurality of bores extending from the center of the base through the pentahedron and to a triangular side thereof.
  • Each of the bores is directed at right angles to its respective triangular side and intersects the triangular side at a half-altitude point thereof.
  • the apex of each pentahedron is interconnected with the center of the base side by a bore, and opposite triangular sides are similarly interconnected by bores, each extending parallel to said base side and terminating at the vertical half-altitude points of the triangular sides.
  • interconnecting pins or rods to be received by said bores for rigidly assembling the pentahedrons in juxtaposition or in spaced array for the construction of imaginative toys and artistic displays.
  • Fig. 1 is a perspective view of a pyramidal pentahedron embodying the present invention
  • Fig. 2 is a top plan view of the pentahedron of Fig. 1;
  • FIG. 3 is' a cross-sectional view'of aplur'alitycf penta hedr'ons' arr'ange'd tsform asquarey
  • Figs 4 and"5 illustrate examples of construction possible when the invention isused-as a childrens building block and Figs. 1 6, 7 'and' 8 illustrate the invention as-being ap-" plied in the-construction of artistic or geometric displaysi
  • Figs-. 1 and -2- a block ioror a construction kit and "em bodyingtlie features of the present invention.
  • the construction 'bloclc'1 0 is in th e'form'of a pentahedfon of novel configuration-so as to afford maxi mum flexibility of construction.
  • a kit includingidenticalpentahedrons posse'ssed of specific geometrical configuration will be useful in. many and varied 1 expressions of construction;
  • Well known geomt'rical-forms may be assembled with the kit, for exampleQa perfect cubemay be constructed by interconnectin'g-sixidenticaP blocks '10 With their apexes 1041 directed to a common point.
  • additioii'the-kit may be used to construct modern art-istidexpressions'.
  • Eae-hkit includes a plurality of identical pyramidal pentahedrons havingfivesids 11-15!
  • Four of 'thesides'. 1114 are triangular, and -the-fifthside' 15; forming the base portion; issq'u'arei
  • the sides 11-14 defiine identical isosceles triangles.
  • Eachof thetriangular sides has a vertical altitude equal to 0.707 times the dimension of one of the-edges 16 of the square side 15.
  • Another way of -mathematically expressing the configuration of the pentah'edron is interms of'its altitude which is equaltd one-halfi'the dimension of one of th e'edges 16of the base side' 15.
  • each of the triangular sides 11-14 forms with the base side Is an angle 'of 45
  • A-large number of angular"relationshipsmaybe c'on' structed with the'kit, for*-'example, byplacing-the plane sides on surfaces ofone peritahedron adjacentanother plane-surface, such as'a tabletop'l
  • Still other combina' tions of angular relationships maybe formed-by placing two or more identical pentahedro'ns adjacent eaclr other
  • a right angle may also be formed by arranging two identical pentahedrons with adjacent triangular sides in contact. So arranged, two pentahedrons also form an angle of 180 or a straight line. The straight line thus formed by the two adjacent pentahedrons is actually a diagonal of a cube, and the right angle formed by the two pentahedrons is the included angle of two adjacent sides of a cube.
  • Fig. 3 there are illustrated four pentahedrons 10 in proper array to be assembled in juxtaposition with their apexes meeting at a common point. The addition of two more pentahedrons 10 to this construction, making a total of six pentahedrons, will form a perfect cube.
  • each of the pentahedrons 10 is provided with a plurality of bores which extend from the plane sides or surfaces thereof into the pentahedrons for receiving interconnecting rods or pins 20 useful in assembling the pentahedrons in various relations as illustrated in Figs. 4-8.
  • each pentahedron 10 is provided with four bores or passageways 17, one extending from each of the triangular sides 11-14 to a common point at the center of the square side 15.
  • Each of the bores 17 is arranged at right angles to its associated side or surface 1114, and each terminates at one end at the vertical half-altitude point of its associated triangular side or surface of the pentahedron.
  • opposite triangular sides 11, 13 and 12, 14 are interconnected by bores 18 which extend parallel to the base side 15 and which open onto the triangular sides or surfaces at the same points as the bores 17.
  • the apex of the pentahedron is interconnected by a bore 19 extending perpendicularly to the square surface 15 and opening at a point common with the bores 17.
  • the bores are counterbored at the surfaces of the pentahedron 10 to provide enlarged openings to guide the pins or interconnecting rods into place.
  • a kit comprised of the novel blocks 10 and interconnecting pins 20, the latter being of different lengths and varied hues, lends itself to the construction of eye-appealing, artistic designs as illustrated in Figs. 6-8. These designs are in the nature of modern abstractions.
  • the pentahedrons may be colored with bright enamel, or where they are made of plastic, they may be impregnated with iridescent colors.
  • each pentahedron may be multi-toned, the adjacent triangular surfaces 11-14 having harmonizing and contrasting colors. Since the parts comprising the kit lend themselves to modern designs, it can be understood that by providing the pentahedrons with eye-appealing color, the kits employing such elements lend themselves to the construction of fanciful mobiles, home decorations and interior displays.
  • the square sides or surfaces of the various pentahedrons may each be imprinted with a large boldfaced letter of the alphabet.
  • the various lettered pentahedrons may be joined together by use of the interconnecting rods or pins passing through the recesses 18 to form simple words.
  • the pentahedrons may be constructed to form a cube and thus form an alphabet block.
  • the examples exemplify the possible use of the present invention as an educational device.
  • the sides or surfaces of the pentahedrons may also be imprinted with small numerals, and instructions may be provided referring to the numbered sides for the constr'uction of more complex constructions.
  • a building block comprsing a pentahedron having four isosceles triangular surfaces and a square base surface, the altitude of said pentahedron being equal to onehalf the dimension of the side of said base surface, each of said surfaces having at least two bores extending from a common point at the center of the respective surfaces into the interior of said block toward opposite surfaces, and said block having an additional bore extending into the interior thereof along the altitude of said pentahedron, each of said bores providing means for receiving an elongated element.
  • a building block comprising a pentahedron having four isosceles triangular surfaces and a square base surface, the altitude of said pentahedron being equal to onehalf the dimension of the side of said base surface, a first group of bores extending from a central counterbore in each of said triangular surfaces through said pentahedron to a counterbore at the center of said base surface, a second group of bores extending from each of the central counterbores in said triangular surfaces through said pentahedron to intersect on the altitude of said pentahedron, and a third bore extending from the central counterbore of said base surface along the altitude of said pentahedron and through the apex thereof, each of said bores providing means for receiving a pin.

Description

y 1958 J. G. GARDELLIN 2,843,9711
CONSTRUCTION TOY BLOCK Filed Aug. 9, 1955 Y 4 Sheets-Shget 1 INVENTOR JOSEPH G GAPDELUN BY ATTORNEYS July 22, 1958 J. G. GARDELLIN CONSTRUCTION TOY BLOCK Filed Aug. 9, 1955 4 Sheets-Sheet 2 INVENTOR JosEpH Gfimoeum ATTORNEY$ July 22, 1958 Filed Aug. 9, 1955 J. G. GARDELLIN cousmuc'rzou TOY BLOCK 4 Sheets-Sheet 3 INVENTOR JOSEPH G. GAQDELLIN ATTORNEYS a July 22, 1958 J. G.FGARDELLIN 2,843,971
NNNNNNN R United States Patent" f) 2,843,971 CONSTRUCTION'TOY BLOCK Joseph G.'Gardellin, Philadelphia, Pa. Application August 9, 1955, Serial-No. 527,335 2 Claims. (CI. 46-26 This invention relates to abohstruction toy block, and more particularly to aplur ality of identical} construction blocks for the assembly of artistic displays and childrens toys and has for an object the provision of construction blocksof identical and unique configuration, permitting the construction of a-wide diversification of patterns and shapes without resorting to heterogeneoussupplemental vided a plurality of identical-pyramidalpentabedrons; Each of the pentahedrons is possessed of four 1dent1cal triangular sides or surfaces arid'a square sid or surface and is so dimensioned that six of 'thepentahedr'ons, when" assembled with their apexes' nieeting atacm'inonpomt;
will forma perfect cube;
Further in accordance with the present inventiomthere' is provided a plurality of pyramidal pentahedrons which alone or together withidentical pentahedro'ns'will form with plane surfaces substantiall'yall the angles necessary for facilitating the visual display of geometric figures to aid students in the understandingof three dimensional problems in geometry.
More particularly and in accordance with the present invention, each of-the pyramidal pentaliedrons has an altitude equal to'one-half the length of the edge of the square side or surface. Each of the pentahedrons is further provided with means for assembling the pentadedrons in geometric array.
In a preferred embodiment of the present invention, a plurality of pentahedrons are provided, each of which is provided with a plurality of bores extending from the center of the base through the pentahedron and to a triangular side thereof. Each of the bores is directed at right angles to its respective triangular side and intersects the triangular side at a half-altitude point thereof. In addition the apex of each pentahedron is interconnected with the center of the base side by a bore, and opposite triangular sides are similarly interconnected by bores, each extending parallel to said base side and terminating at the vertical half-altitude points of the triangular sides. Also provided are interconnecting pins or rods to be received by said bores for rigidly assembling the pentahedrons in juxtaposition or in spaced array for the construction of imaginative toys and artistic displays.
For other objects and advantages of the invention, reference may be had to the following detailed description taken in conjunction with the accompanying drawings, in which:
Fig. 1 is a perspective view of a pyramidal pentahedron embodying the present invention;
Fig. 2 is a top plan view of the pentahedron of Fig. 1;
2,843,971 l 'atented July 22, 1958 Fig: 3 is' a cross-sectional view'of aplur'alitycf penta hedr'ons' arr'ange'd tsform asquarey Figs 4 and"5 illustrate examples of construction possible when the invention isused-as a childrens building block and Figs. 1 6, 7 'and' 8 illustrate the invention as-being ap-" plied in the-construction of artistic or geometric displaysi Referring now to the d'r'awingsy there isillustrated in Figs-. 1 and -2- a block ioror a construction kit and "em bodyingtlie features of the present invention. More'partic'ularly, the construction 'bloclc'1 0 is in th e'form'of a pentahedfon of novel configuration-so as to afford maxi mum flexibility of construction. I hav'e found that a kit includingidenticalpentahedrons posse'ssed of specific geometrical configuration will be useful in. many and varied 1 expressions of construction; Well known geomt'rical-forms may be assembled with the kit, for exampleQa perfect cubemay be constructed by interconnectin'g-sixidenticaP blocks '10 With their apexes 1041 directed to a common point. In additioii'the-kit may be used to construct modern art-istidexpressions'.
Eae-hkit includes a plurality of identical pyramidal pentahedrons havingfivesids 11-15! Four of 'thesides'. 1114 are triangular, and -the-fifthside' 15; forming the base portion; issq'u'arei The sides 11-14 defiine identical isosceles triangles. Eachof thetriangular sides has a vertical altitude equal to 0.707 times the dimension of one of the-edges 16 of the square side 15. Another way of -mathematically expressing the configuration of the pentah'edron is interms of'its altitude which is equaltd one-halfi'the dimension of one of th e'edges 16of the base side' 15. Accordingly, witirsuchconstruction each of the triangular sides 11-14 forms with the base side Is an angle 'of 45 A-large number of angular"relationshipsmaybe c'on' structed with the'kit, for*-'example,=byplacing-the plane sides on surfaces ofone peritahedron adjacentanother plane-surface, such as'a tabletop'l Still other combina' tions of angular relationships" maybe formed-by placing two or more identical pentahedro'ns adjacent eaclr other A pentahedron restingionits base"side" 15' forriis a plii ralityof 45 angles which are measured along=the triangu: lar sidesof "surfaces11 14and=the' basepo'rtion'or side 151' By supporting :a pentahedion oii 'one"of its triangular sides there may be formed with the*supporting surfac'e a right angle. A right angle may also be formed by arranging two identical pentahedrons with adjacent triangular sides in contact. So arranged, two pentahedrons also form an angle of 180 or a straight line. The straight line thus formed by the two adjacent pentahedrons is actually a diagonal of a cube, and the right angle formed by the two pentahedrons is the included angle of two adjacent sides of a cube. In Fig. 3 there are illustrated four pentahedrons 10 in proper array to be assembled in juxtaposition with their apexes meeting at a common point. The addition of two more pentahedrons 10 to this construction, making a total of six pentahedrons, will form a perfect cube.
Although many geometrical figures and forms of different configuration may be constructed by placing the pentahedrons in juxtaposition, it is desirable to provide means for mounting the pentahedrons in spaced relation one to the other so as to afford maximum flexibility in construction. To this end each of the pentahedrons 10 is provided with a plurality of bores which extend from the plane sides or surfaces thereof into the pentahedrons for receiving interconnecting rods or pins 20 useful in assembling the pentahedrons in various relations as illustrated in Figs. 4-8.
More particularly, in the preferred arrangement each pentahedron 10 is provided with four bores or passageways 17, one extending from each of the triangular sides 11-14 to a common point at the center of the square side 15. Each of the bores 17 is arranged at right angles to its associated side or surface 1114, and each terminates at one end at the vertical half-altitude point of its associated triangular side or surface of the pentahedron. In addition, opposite triangular sides 11, 13 and 12, 14 are interconnected by bores 18 which extend parallel to the base side 15 and which open onto the triangular sides or surfaces at the same points as the bores 17. The apex of the pentahedron is interconnected by a bore 19 extending perpendicularly to the square surface 15 and opening at a point common with the bores 17.
Although the various bores 17-19 have been illustrated as passing through the pentahedron 10, it will be understood that the bores may only extend part way into the pentahedron, terminating short of the center of the pentahedron.
In order to facilitate the insertion of connecting rods or pins into the various bores 17, 18 and 19, the bores are counterbored at the surfaces of the pentahedron 10 to provide enlarged openings to guide the pins or interconnecting rods into place.
A kit comprised of the novel blocks 10 and interconnecting pins 20, the latter being of different lengths and varied hues, lends itself to the construction of eye-appealing, artistic designs as illustrated in Figs. 6-8. These designs are in the nature of modern abstractions.
In Figs. 4 and there are illustrated arrangements employing the present invention which might be constructed by a child, Fig. 4, for example, being representative of an animal, and Fig. 5 being representative of a house' The arrangements of Figs. 4-8 clearly illustrate the many combinations and geometric relations possible with a kit comprised of a plurality of building blocks of the present invention.
To enhance the appearance of the geometric constructions, the pentahedrons may be colored with bright enamel, or where they are made of plastic, they may be impregnated with iridescent colors. In some arrangements, each pentahedron may be multi-toned, the adjacent triangular surfaces 11-14 having harmonizing and contrasting colors. Since the parts comprising the kit lend themselves to modern designs, it can be understood that by providing the pentahedrons with eye-appealing color, the kits employing such elements lend themselves to the construction of fanciful mobiles, home decorations and interior displays.
If desired, the square sides or surfaces of the various pentahedrons may each be imprinted with a large boldfaced letter of the alphabet. The various lettered pentahedrons may be joined together by use of the interconnecting rods or pins passing through the recesses 18 to form simple words. Alternatively, the pentahedrons may be constructed to form a cube and thus form an alphabet block. The examples exemplify the possible use of the present invention as an educational device.
The sides or surfaces of the pentahedrons may also be imprinted with small numerals, and instructions may be provided referring to the numbered sides for the constr'uction of more complex constructions.
What is claimed is:
1. A building block comprsing a pentahedron having four isosceles triangular surfaces and a square base surface, the altitude of said pentahedron being equal to onehalf the dimension of the side of said base surface, each of said surfaces having at least two bores extending from a common point at the center of the respective surfaces into the interior of said block toward opposite surfaces, and said block having an additional bore extending into the interior thereof along the altitude of said pentahedron, each of said bores providing means for receiving an elongated element.
2. A building block comprising a pentahedron having four isosceles triangular surfaces and a square base surface, the altitude of said pentahedron being equal to onehalf the dimension of the side of said base surface, a first group of bores extending from a central counterbore in each of said triangular surfaces through said pentahedron to a counterbore at the center of said base surface, a second group of bores extending from each of the central counterbores in said triangular surfaces through said pentahedron to intersect on the altitude of said pentahedron, and a third bore extending from the central counterbore of said base surface along the altitude of said pentahedron and through the apex thereof, each of said bores providing means for receiving a pin.
References Cited in the file of this patent UNITED STATES PATENTS 101,179 Swift Mar. 22, 1870 1,472,536 Thomson Oct. 30, 1923 2,554,704 Hoppe May 29, 1951 FOREIGN PATENTS 1,072,167 France Mar. 10, 1954
US527335A 1955-08-09 1955-08-09 Construction toy block Expired - Lifetime US2843971A (en)

Priority Applications (1)

Application Number Priority Date Filing Date Title
US527335A US2843971A (en) 1955-08-09 1955-08-09 Construction toy block

Applications Claiming Priority (1)

Application Number Priority Date Filing Date Title
US527335A US2843971A (en) 1955-08-09 1955-08-09 Construction toy block

Publications (1)

Publication Number Publication Date
US2843971A true US2843971A (en) 1958-07-22

Family

ID=24101051

Family Applications (1)

Application Number Title Priority Date Filing Date
US527335A Expired - Lifetime US2843971A (en) 1955-08-09 1955-08-09 Construction toy block

Country Status (1)

Country Link
US (1) US2843971A (en)

Cited By (32)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
US3510962A (en) * 1967-07-03 1970-05-12 Kazuhisa Sato Molecular structure models
US3731450A (en) * 1969-08-14 1973-05-08 Chateau S Du Metal structure and sections
US3822487A (en) * 1973-03-15 1974-07-09 G Koch Alphabet block display and toy
US4257207A (en) * 1979-02-21 1981-03-24 Cubit Corporation Construction system
US4317653A (en) * 1978-04-14 1982-03-02 Wahl Martha S Educational blocks
US4317654A (en) * 1978-04-14 1982-03-02 Wahl Martha S Educational blocks
US4326354A (en) * 1977-03-24 1982-04-27 Hagberg Carl E Recreational kit for constructing objects
US4348830A (en) * 1977-10-17 1982-09-14 Intermatch S.A. Body having through holes and a method for manufacturing said body
US4365454A (en) * 1979-02-21 1982-12-28 Cubit Corporation Construction system
US5645464A (en) * 1996-03-22 1997-07-08 Chen; Yen-Shing Sustainable assembly blocks
US5727947A (en) * 1997-03-10 1998-03-17 Esterle; Richard B. Hand toy with movable rods and ring elements
US6015046A (en) * 1998-05-05 2000-01-18 Micron Eletronics, Inc. Stackable receptacle
US20050036829A1 (en) * 2003-08-13 2005-02-17 Trull Scott E. Connector block for modular construction and object fabricated therefrom
US20080250736A1 (en) * 2005-09-22 2008-10-16 Laurentiu Dumitru Breaz Modular Elements, Network, Supporting Structure, Construct
US20090205997A1 (en) * 2008-02-19 2009-08-20 Barry Richards Play Construction Kit
USD642447S1 (en) 2007-08-14 2011-08-02 Michael Bucci Device for supporting an object
USD652709S1 (en) 2007-08-14 2012-01-24 Michael Bucci Device for supporting an object
USD660685S1 (en) 2007-08-14 2012-05-29 Michael Bucci Device for supporting an object
USD668933S1 (en) 2009-03-20 2012-10-16 Michael Bucci Device for supporting an object
USD672222S1 (en) 2009-03-20 2012-12-11 Michael Bucci Device for supporting an object
US20150079870A1 (en) * 2013-09-17 2015-03-19 T. Dashon Howard All-shape: modified platonic solid building block
US20150079871A1 (en) * 2013-09-17 2015-03-19 T. Dashon Howard Systems and methods for all-shape modified building block applications
US9259660B2 (en) 2013-09-17 2016-02-16 T. Dashon Howard Systems and methods for enhanced building block applications
US9339736B2 (en) 2014-04-04 2016-05-17 T. Dashon Howard Systems and methods for collapsible structure applications
US9427676B2 (en) 2013-09-17 2016-08-30 T. Dashon Howard Systems and methods for enhanced building block applications
USD807435S1 (en) * 2016-01-22 2018-01-09 James Dykes Three dimensional magnetic game board
US20180256999A1 (en) * 2017-03-13 2018-09-13 Yush Gupta Block-based construction system
USD896321S1 (en) 2018-03-15 2020-09-15 T. Dashon Howard Standing wave block
US20210245039A1 (en) * 2020-02-06 2021-08-12 Cog Toy Company, LLC Construction toy and game
USD932556S1 (en) * 2019-12-04 2021-10-05 Abraham GENAUER Dodecahedral die with Hebrew letters
USD943676S1 (en) * 2020-01-20 2022-02-15 David Zvi Kalman Icosahedral hebrew dice
USD955495S1 (en) * 2019-10-28 2022-06-21 Unusual Accomplishments, LLC Die with Hebrew letters

Citations (4)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
US101179A (en) * 1870-03-22 Albeet beigham swift
US1472536A (en) * 1921-08-31 1923-10-30 Philip W T R Thomson Educational building block
US2554704A (en) * 1946-02-20 1951-05-29 William H Hoppe Child's building block
FR1072167A (en) * 1953-03-04 1954-09-09 Miniature city building game

Patent Citations (4)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
US101179A (en) * 1870-03-22 Albeet beigham swift
US1472536A (en) * 1921-08-31 1923-10-30 Philip W T R Thomson Educational building block
US2554704A (en) * 1946-02-20 1951-05-29 William H Hoppe Child's building block
FR1072167A (en) * 1953-03-04 1954-09-09 Miniature city building game

Cited By (42)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
US3510962A (en) * 1967-07-03 1970-05-12 Kazuhisa Sato Molecular structure models
US3731450A (en) * 1969-08-14 1973-05-08 Chateau S Du Metal structure and sections
US3822487A (en) * 1973-03-15 1974-07-09 G Koch Alphabet block display and toy
US4326354A (en) * 1977-03-24 1982-04-27 Hagberg Carl E Recreational kit for constructing objects
US4348830A (en) * 1977-10-17 1982-09-14 Intermatch S.A. Body having through holes and a method for manufacturing said body
US4317653A (en) * 1978-04-14 1982-03-02 Wahl Martha S Educational blocks
US4317654A (en) * 1978-04-14 1982-03-02 Wahl Martha S Educational blocks
US4365454A (en) * 1979-02-21 1982-12-28 Cubit Corporation Construction system
US4257207A (en) * 1979-02-21 1981-03-24 Cubit Corporation Construction system
US5645464A (en) * 1996-03-22 1997-07-08 Chen; Yen-Shing Sustainable assembly blocks
US5727947A (en) * 1997-03-10 1998-03-17 Esterle; Richard B. Hand toy with movable rods and ring elements
US6015046A (en) * 1998-05-05 2000-01-18 Micron Eletronics, Inc. Stackable receptacle
US20050036829A1 (en) * 2003-08-13 2005-02-17 Trull Scott E. Connector block for modular construction and object fabricated therefrom
US7063481B2 (en) * 2003-08-13 2006-06-20 Trull Scott E Connector block for modular construction and object fabricated therefrom
US20080250736A1 (en) * 2005-09-22 2008-10-16 Laurentiu Dumitru Breaz Modular Elements, Network, Supporting Structure, Construct
EP1926865B1 (en) * 2005-09-22 2017-10-04 Laurentiu Breaz Modular elements, network, supporting structure, construction
US7802410B2 (en) * 2005-09-22 2010-09-28 Laurentiu Dumitru Breaz Modular elements, network, supporting structure, construct
AU2006335382B2 (en) * 2005-09-22 2011-02-03 Laurentiu Breaz Modular elements, network, supporting structure, construction and process for obtaining thereof
USD657659S1 (en) 2007-08-14 2012-04-17 Michael Bucci Device for supporting an object
USD652709S1 (en) 2007-08-14 2012-01-24 Michael Bucci Device for supporting an object
USD642447S1 (en) 2007-08-14 2011-08-02 Michael Bucci Device for supporting an object
USD660685S1 (en) 2007-08-14 2012-05-29 Michael Bucci Device for supporting an object
USD669760S1 (en) 2007-08-14 2012-10-30 Michael Bucci Device for supporting an object
US20090205997A1 (en) * 2008-02-19 2009-08-20 Barry Richards Play Construction Kit
USD668933S1 (en) 2009-03-20 2012-10-16 Michael Bucci Device for supporting an object
USD672222S1 (en) 2009-03-20 2012-12-11 Michael Bucci Device for supporting an object
US9259660B2 (en) 2013-09-17 2016-02-16 T. Dashon Howard Systems and methods for enhanced building block applications
US10556189B2 (en) 2013-09-17 2020-02-11 T. Dashon Howard Systems and methods for enhanced building block applications
US9192875B2 (en) * 2013-09-17 2015-11-24 T. Dashon Howard All-shape: modified platonic solid building block
US20150079871A1 (en) * 2013-09-17 2015-03-19 T. Dashon Howard Systems and methods for all-shape modified building block applications
US9168465B2 (en) * 2013-09-17 2015-10-27 T. Dashon Howard Systems and methods for all-shape modified building block applications
US9427676B2 (en) 2013-09-17 2016-08-30 T. Dashon Howard Systems and methods for enhanced building block applications
US20150079870A1 (en) * 2013-09-17 2015-03-19 T. Dashon Howard All-shape: modified platonic solid building block
US9731215B2 (en) 2014-04-04 2017-08-15 T. Dashon Howard Systems and methods for collapsible structure applications
US9339736B2 (en) 2014-04-04 2016-05-17 T. Dashon Howard Systems and methods for collapsible structure applications
USD807435S1 (en) * 2016-01-22 2018-01-09 James Dykes Three dimensional magnetic game board
US20180256999A1 (en) * 2017-03-13 2018-09-13 Yush Gupta Block-based construction system
USD896321S1 (en) 2018-03-15 2020-09-15 T. Dashon Howard Standing wave block
USD955495S1 (en) * 2019-10-28 2022-06-21 Unusual Accomplishments, LLC Die with Hebrew letters
USD932556S1 (en) * 2019-12-04 2021-10-05 Abraham GENAUER Dodecahedral die with Hebrew letters
USD943676S1 (en) * 2020-01-20 2022-02-15 David Zvi Kalman Icosahedral hebrew dice
US20210245039A1 (en) * 2020-02-06 2021-08-12 Cog Toy Company, LLC Construction toy and game

Similar Documents

Publication Publication Date Title
US2843971A (en) Construction toy block
US3987579A (en) Free-form construction amusement device
US5108100A (en) Pyramid puzzle formed from tetrahedral and octaeder pieces connected by a strand
US4602908A (en) Toy building block set
US3442044A (en) Construction set with modular elements
US4054393A (en) Snap-locking coupler
JPS58500974A (en) Device for forming a continuous pattern by movable elements
HU180392B (en) Form-construction toy
US4844466A (en) Block puzzle
US3604146A (en) Rectangular and triangular blocks with means enabling one pin to connect three blocks
US4114307A (en) Adjustable configuration toy
US3748752A (en) Mosaic play
US1869864A (en) Tessellate puzzle
US2901256A (en) Pentagonal block puzzle
US4524971A (en) Two dimensional puzzle
US3717948A (en) Universal unit for toy blocks
KR830005877A (en) Puzzle toys
HU206639B (en) Three-dimensional logical toy
US6050566A (en) Chromaticube: a transparent colored three-dimensional puzzle
US2545131A (en) Gear toy
US4548411A (en) Puzzle toy
US4041637A (en) Paper clip construction toy
US3110123A (en) Educational toy
US1307331A (en) Building-blocks.
US3475030A (en) Geometric puzzle game