The disclosure of the present patent application relates to educational toys, and particularly to interactive Arabic alphabet blocks that may be used for teaching the Arabic alphabet to infants and toddlers.
Alphabet blocks have been used to introduce infants and toddlers to written languages for many years. Conventional alphabet blocks are generally made of wood with painted and/or engraved images of the letters of a particular language. More sophisticated blocks have been developed, some of which interact with touch screens, others of which have integral audio systems for pronouncing letters associated with the blocks. More modern methods of teaching letters and their pronunciation include applications (software) that are operated on computers or mobile electronic devices, such as laptops, tablets and smart phones. While all of the above described devices are useful in teaching language to infants and toddlers, they lack the ability to teach more than the letter and its pronunciation.
Thus, interactive Arabic alphabet blocks for teaching the Arabic alphabet solving the aforementioned problems is desired.
The interactive Arabic alphabet blocks is a set of blocks for teaching children Arabic letters. The blocks interact with a capacitive touch screen to teach the symbol of a letter, its pronunciation, and its stroke(s) start and end positions. Each block includes a front face having an Arabic letter painted and/or engraved thereon. The bottom face of each block includes a plurality (two to four) of raised portions or nubs thereon. Each block also includes a top face, a left side face, a back face and a right side face, and in the preferred embodiment, forms a cube with all edges being equal in length. The nubs and all faces of the blocks are covered with a conductive mesh or paint. The nubs represent the start and stop locations of each stroke of forming the Arabic letter displayed on the front face. When a child (or other) places the block on a capacitive touch screen of a mobile electronic device, a software application (app) on the device reads the nubs and identifies the Arabic letter associated with the location of the nubs by calculating the average distance between all nubs. The Arabic letter identified is displayed on the device's screen, and the sound of the letter is emitted by the device's speaker (or headphones, if used).
These and other features of the present disclosure will become readily apparent upon further review of the following specification and drawings.
Similar reference characters denote corresponding features consistently throughout the attached drawings.
All faces of the interactive Arabic alphabet block 100 are covered with a conductive mesh or paint. When a child (or other) places the interactive Arabic alphabet block 100 on the capacitive touch screen TC of a portable electronic device D with the bottom face 200 resting on the touch screen TC, as shown in
. Using Cartesian coordinates, the first raised nub 404 is located at X1 and Y1, while the second raised nub 406 is located at X1 and Y2, as measured from the lower left corner of the bottom face 402. The distance between the nubs 404 and 406 is d1. The distance d1 is equal to √((X1-X1)2+(Y1-Y2)2)=√(0+(Y1-Y2)2)=|Y1-Y2|. This distance and the other distances described below represent the relative distance of the single (or multiple in other cases below) stroke required to draw the Arabic letter
. Obviously, this distance and the other distances described below depend on the size of the letter drawn. With respect to the interactive Arabic alphabet blocks described herein, this distance is unique for each block and as described below, this distance can be used to identify the block.
. The distance between the nubs 412 and 414 is d2. The distance d2 is equal to √((X2-X3)2+(Y3-Y4)2).
. The distance between the nubs 504 and 508 is d3. The distance d3 is equal to √((X5-X5)2+(Y5-Y7)2)=√(0+(Y5-Y7)2)=|Y5-Y7|. The distance between the nubs 504 and 506 is d4. The distance d4 is equal to √((X4-X5)2+(Y5-Y6)2). The distance between the nubs 506 and 508 is d5. The distance d5 is equal to √((X4-X5)2+(Y6-Y7)2). To represent block 500 with a single distance, the average distance is calculated. This average distance for block 500 is therefore (d3+d4+d5)/3.
. The distance between the nubs 514 and 516 is d6. The distance d6 is equal to √((X6-X7)2+(Y8-Y9)2). The distance between the nubs 516 and 518 is d7. The distance d7 is equal to √((X6-X7)2+(Y9-Y10)2). The distance between the nubs 514 and 518 is d8. The distance d8 is equal to √((X6-X6)2+(Y8-Y10)2)=√(0+(Y8-Y10)2)=|Y8-Y10|. To represent block 510 with a single distance, the average distance is calculated. The average distance for block 510 is therefore (d6+d7+d8)/3.
. The distance between the nubs 604 and 606 is d10. The distance d10 is equal to √((X8-X9)2+(Y11-Y11)2)=√((X8-X9)2+0)=|X8-X9|. The distance between the nubs 606 and 608 is d9. The distance d9 is equal to √((X9-X9)2+(Y11-Y12)2)=√(0+(Y11-Y12)2)=|Y11-Y12|. The distance between the nubs 608 and 610 is d11. The distance d11 is equal to √((X8-X9)2+(Y12-Y12)2)=√((X8-X9)2+0)=|X8-X9|. The distance between the nubs 604 and 610 is d12. The distance d12 is equal to √((X8-X8)2+(Y11-Y12)2)=√(0+(Y11-Y12)2)=|Y11-Y12|. The distance between the nubs 606 and 610 is d13. The distance d13 is equal to √((X8-X9)2+(Y11-Y12)2). The distance between the nubs 604 and 608 is d14. The distance d14 is also equal to √((X8-X9)2+(Y11-Y12)2). To represent block 600 with a single distance, the average distance is calculated. The average distance for block 600 is therefore (d9+d10+d11+d12+d13+d14)/6.
. The distance between the nubs 616 and 618 is d16. The distance d16 is equal to √((X10-X11)2+(Y13-Y13)2)=√((X10-X11)2+0)=|X10-X11|. The distance between the nubs 618 and 620 is d15. The distance d15 is equal to √((X11-X11)2+(Y13-Y14)2)=√(0+(Y13-Y14)2)=|Y13-Y14|. The distance between the nubs 620 and 622 is d17. The distance d17 is equal to √((X10-X11)2+(Y14-Y14)2)=√((X10-X11)2+0)=|X10-X11|. The distance between the nubs 616 and 622 is d18. The distance d18 is equal to √((X10-X10)2+(Y13-Y14)2)=√(0+(Y13-Y14)2)=|Y13-Y14|. The distance between the nubs 618 and 622 is d19. The distance d19 is equal to √((X10-X11)2+(Y13-Y14)2). The distance between the nubs 616 and 620 is d20. The distance d20 is also equal to √((X10-X11)2+(Y13-Y14)2). To represent block 612 with a single distance, the average distance is calculated. The average distance for block 612 is therefore (d15+d16+d17+d18+d19+d20)/6.
In step 708, the letter that is identified with the computed distance is fetched, for example, from a look-up table. Each block is designed such that the raised nubs represent the start and end locations of each stroke of forming the particular Arabic letter represented on the block. A single stroke is defined as being between a first point where the writing instrument is placed on the surface and a second point where it is raised from the surface. Arabic letters are formed using one, two or multiple strokes. Strokes can include simple singular curves, multiple curves or circled curves or teardrops. Each block is designed to have a specific average (or single) distance that the app identifies as the associated Arabic letter.
Once the Arabic letter is identified, in step 710 the letter is displayed on the capacitive touch screen TC of the device D, and the sound of the letter is played via the device's audio output device, which may be a speaker or headphones.
It is to be understood that the interactive Arabic alphabet blocks is not limited to the specific embodiments described above, but encompasses any and all embodiments within the scope of the generic language of the following claims enabled by the embodiments described herein, or otherwise shown in the drawings or described above in terms sufficient to enable one of ordinary skill in the art to make and use the claimed subject matter.
Number | Name | Date | Kind |
---|---|---|---|
4936780 | Cogliano | Jun 1990 | A |
5275567 | Whitfield | Jan 1994 | A |
20020090596 | Sosoka et al. | Jul 2002 | A1 |
20020160342 | Castro | Oct 2002 | A1 |
20030148700 | Arlinsky et al. | Aug 2003 | A1 |
20040248650 | Colbert | Dec 2004 | A1 |
20140168094 | Milne | Jun 2014 | A1 |
20170061824 | Kernan | Mar 2017 | A1 |
20170296938 | Dawes | Oct 2017 | A1 |
Number | Date | Country |
---|---|---|
201181529 | Jan 2009 | CN |
0 471 572 | Feb 1992 | EP |
20110004549 | Jan 2011 | KR |
101077926 | Oct 2011 | KR |
Entry |
---|
“Precalculus”, Seventh Edition; Ron Larson, Robert Hostetler; Copyright © 2007 by Houghton Mifflin Company; The total number of pertinent pages attached is 5. |
“Smart ‘Lego’ blocks take touch screens into 3D,” © Copyright New Scientist Ltd. website, Oct. 6, 2009, https://www.newscientist.com/article/dn17919-smart-lego-blocks-take-touch-screens-into-3d/. |
“AlphaTechBlocks: Physical blocks playing in a digital world,” Kickstarter, PBC website, © 2018, https://www.kickstarter.com/projects/lulumiami/alphatechblocks-physical-blocks-playing-in-a-digit. |
Number | Date | Country | |
---|---|---|---|
20200098279 A1 | Mar 2020 | US |