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TWI756775B - Ingenious wisdom math building blocks teaching aids - Google Patents

Ingenious wisdom math building blocks teaching aids Download PDF

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TWI756775B
TWI756775B TW109126725A TW109126725A TWI756775B TW I756775 B TWI756775 B TW I756775B TW 109126725 A TW109126725 A TW 109126725A TW 109126725 A TW109126725 A TW 109126725A TW I756775 B TWI756775 B TW I756775B
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expansion module
socket expansion
mathematics
numbers
teaching aid
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TW109126725A
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Chinese (zh)
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TW202207183A (en
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楊儒勳
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楊儒勳
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Abstract

本發明是提供一種巧妙智慧數學積木教具,本發明主要係包含至少一承座擴充模組、九個定位空間、至少一扣合部及扣合槽、至少一積木單元包含有複數方塊本體、各該方塊本體分別具有六面且各具有一組符號數字,各組符號數字顯示於其中一面。藉此,本發明是九宮數學教具的實體運用,它將數學簡易活用,且可將至少一承座擴充模組擴充到無限多承座擴充模組的連結,可單人、兩人、三人到無限多人同時進行學習數學或競賽的教具,能讓學生更容易了解數學變化的奥妙,從遊戲中學習數學,消除對數學的恐懼,它更是可全家一起學習訓練智慧和反應能力的親子互動用具,也是可平面亦可立體變化訓練的教具。The present invention provides an ingenious and intelligent mathematics building block teaching aid. The present invention mainly includes at least one socket expansion module, nine positioning spaces, at least one buckle portion and buckle groove, and at least one building block unit includes a plurality of square bodies, each The block body has six sides and each has a group of symbols and numbers, and each group of symbols and numbers is displayed on one side. Therefore, the present invention is the physical application of the Jiugong mathematics teaching aid, which makes mathematics easy to use, and can expand at least one socket expansion module to an infinite number of socket expansion modules. It is a teaching aid for unlimited people to learn mathematics or competitions at the same time, which can make it easier for students to understand the mystery of mathematics changes, learn mathematics from games, and eliminate the fear of mathematics. Interactive equipment is also a teaching aid that can be trained in two-dimensional and three-dimensional transformations.

Description

巧妙智慧數學積木教具Ingenious wisdom math building blocks teaching aids

本發明是有關一種巧妙智慧數學積木教具,主要是可作周邊無限擴增作2格乘2格、3格乘3格..至等邊的n格乘n格或不等邊的n格乘m格,並可作十字格型之變化形態,沒有侷限性,本發明是九宮數學教具的實體運用,它將數學簡易活用,能讓學生更容易了解數學變化的奥妙,從遊戲中學習數學,消除對數學的恐懼,亦可單人和無限多人同時學習和競賽的桌遊及學習教具,也是可無限上綱遊戲方法,可平面亦可立體訓練的教具之實用性結構設計。 The invention relates to an ingenious and intelligent mathematics building block teaching aid, which can be used for infinite expansion of the surrounding area, such as 2 grids by 2 grids, 3 grids by 3 grids... to equilateral n grids by n grids or unequal sides by n grids The m grid can be used as a cross-shaped change form without limitation. The present invention is the actual application of the Jiugong mathematics teaching aid. It makes mathematics simple and flexible, and can make it easier for students to understand the mystery of mathematics changes and learn mathematics from games. The board game and learning aids can eliminate the fear of mathematics, and can also learn and compete with one person and unlimited people at the same time. It is also a practical structure design of teaching aids that can be infinitely scaled, and can be trained in both plane and three-dimensional form.

按,大道由簡~順乎自然,易經之學論道~道可道,非常道。名可名,非常名。~不知其名,強名日道。此道學之實論乃在說大自然之道理。易經學的啟蒙由"數"開始,九宮數學即易經數學,它將易經八卦合太極分為九數(1~9)開始論述大自然的奥祕,並且延伸到無限大數的變化,此即為"自然數"的源始。為何很多人都覺得數學很難呢?因為大部份的學習者都不認識"數學",不知其原由自然就學不起來,觀念錯誤就放棄學習了,且現代大部份人們都在玩手機,對於數學的認識愈來愈迷糊,未來連基本的數學常識都會遺忘,此即為數理不振的原因。易經論數,必由"簡"入門,順乎自然之法,學習數學基礎乃是一般科學之本,而數字的觀念與基礎運算更是學習數學之基石,故使學童建立清晰的數字概念與運算能力便成了非常重要之一環;以往教導幼齡學童數學的方法,通常都是透過文字與口說,若是表達辭意不夠清楚,可能會導致學童產生模糊的印象與籠統的概念,另外,有些數學的概念並不是透過講述便可輕易了解, 還需要學童經驗的累積,因此,開發出活潑、吸引學童之數學教具,使學童能在遊戲中學習,提升學童對學習數學之興趣,同時達成穩固數學基礎、增進數學演算能力之目的。目前市面上針對數學基礎運算的輔助教具並不充裕,通常還是必須透過畫圈圈的方式來教學,但習知之方法功能有限,只能提供學童計算個數,亦有過於枯燥、無法引起學習動機之弊病。 Press, the Dao is from the simple to the natural, the I Ching theory discusses the Dao~ the Dao can be Dao, and it is very Dao. Famous, very famous. ~ I don't know its name, but the strong name of the day. The truth of this Taoism is to say the truth of nature. The enlightenment of the I Ching study begins with "numbers", and the mathematics of the nine palaces is the mathematics of the I Ching. It divides the I Ching Bagua and Taiji into nine numbers (1~9) and begins to discuss the mysteries of nature, and extends to the changes of infinite numbers. This is the origin of "natural numbers". Why do many people find math difficult? Because most of the learners don't know "mathematics", they naturally cannot learn it without knowing the reason, and they give up learning because of their misconceptions. In addition, most people in modern times are playing with mobile phones, and their understanding of mathematics is becoming more and more confused. Even basic mathematical common sense will be forgotten, which is the reason for the lack of mathematics. In the I Ching, one must start with "simple" and follow the law of nature. Learning the basics of mathematics is the foundation of general science, and the concept of numbers and basic operations are the cornerstones of learning mathematics. Computational ability has become a very important part. In the past, the method of teaching mathematics to young children was usually through words and oral speech. If the words and meanings are not clear enough, it may lead to vague impressions and general concepts. In addition, Some mathematical concepts are not easy to understand by telling them. It also requires the accumulation of schoolchildren's experience. Therefore, a lively and attractive mathematics teaching aid is developed to enable students to learn through games, enhance their interest in learning mathematics, and achieve the purpose of solidifying the foundation of mathematics and improving mathematical calculation ability. At present, there are not enough auxiliary teaching aids for basic mathematical operations on the market. Usually, teaching must be done by drawing circles. However, the functions of the known methods are limited, and they can only provide students with counting numbers, which are too boring and cannot stimulate learning motivation. ills.

鑑於以上之現象,本案創作人乃基於多年製作之經驗,進而創作出最佳之實用性發明者。 In view of the above phenomenon, the creator of this case is based on years of production experience, and then creates the best practical inventor.

即,本發明之主要目的,是在提供一種巧妙智慧數學積木教具;其所欲解決之問題點,是針對習知數學基礎運算的輔助教具並不充裕,通常還是必須透過畫圈圈的方式來教學,但習知之方法功能有限,只能提供學童計算個數,亦有過於枯燥、無法引起學習動機之弊病問題點加以改良突破;而其解決問題之技術特點,主要係包含至少一盛盤形態之承座擴充模組,頂部開放形成一容置空間,該容置空間內部設有一九宮格板,該九宮格板係藉由二橫隔板及二縱隔板交錯共構成井字狀,令該九宮板板相對該容置空間界定產生有九個定位空間;另該承座擴充模組之底端面四角隅處分設有預定高度之底腳,且該承座擴充模組之一側及其相鄰位置分別設有一扣合部,該承座擴充模組之底端面對應該扣合部之相對位置設有扣合槽,令其中一承座擴充模組之扣合部可扣合並聯另一承座擴充模組之扣合槽;至少一積木單元,包含複數方塊本體,該複數方塊本體恰可容置定位於該承座擴充模組內部之九個定位空間中,並使該複數方塊本體相對該承座擴充模組朝上露出一高度;另各該 方塊本體分別具有六個面,六個面分別具有一組符號數字,該複數方塊本體之各該六個面的各組符號數字分別為數列數字或運算符號顯示於其中一面。 That is, the main purpose of the present invention is to provide an ingenious and intelligent mathematics building block teaching aid; the problem to be solved is that the auxiliary teaching aids for learning the basic operations of mathematics are not sufficient, and usually must be done by drawing circles. Teaching, but the known methods have limited functions, and can only provide students with the number of counts. There are also problems that are too boring and cannot cause learning motivation to improve and break through; and the technical characteristics of its problem-solving mainly include at least one. The top of the base expansion module is open to form an accommodating space. The accommodating space is provided with a nine-square grid. The nine-square grid is formed by two transverse and two vertical partitions. The board has nine positioning spaces relative to the accommodating space; in addition, the four corners of the bottom end face of the socket expansion module are provided with feet with a predetermined height, and one side of the socket expansion module and its adjacent A buckling portion is respectively provided at the position, and a buckling groove is formed on the bottom end of the socket expansion module facing the relative position of the buckling portion, so that the buckling portion of one socket expansion module can be buckled and connected to the other one. The buckle groove of the socket expansion module; at least one building block unit, including a plurality of block bodies, the plurality of block bodies can be accommodated and positioned in the nine positioning spaces inside the socket expansion module, and make the plurality of block bodies A height is exposed upward relative to the socket expansion module; The block body has six faces respectively, and the six faces respectively have a group of symbols and numbers, and each group of symbols and numbers on each of the six faces of the plurality of block bodies is respectively a sequence of numbers or operation symbols displayed on one side.

藉此,本發明之平台系統可透過扣合部及扣合槽可作周邊無限擴增作2格乘2格、3格乘3格..至等邊的n格乘n格或不等邊的n格乘m格,並可作十字格型之變化形態,沒有侷限性,讓許多數獨遊戲玩家增添無限挑戰極限的可能性,藉由該九宮數學所獨具的規律性可令許多學子獲得啟發,本發明是九宮數學教具的實體運用,它將數學簡易活用,能讓學生更容易了解數學變化的奥妙,從遊戲中學習數學,消除對數學的恐懼。它更是可全家一起學習訓練智慧和反應能力的親子互動用具,它也是一種可單人到無限多人同時學習和競賽的桌遊用具,它更是一種可無限上綱遊戲兼具學習的教具,本發明可平面也可作立體訓練的教具,對於太空軌跡圖及量子科學的基本知識亦能達到相輔相乘的學習導引,透過遊戲性質的平台系統能讓學子喜愛數學,賦予本發明極佳之產業利用性與實用價值者。 In this way, the platform system of the present invention can infinitely expand the periphery through the buckling portion and the buckling slot, such as 2 squares by 2 squares, 3 squares by 3 squares... to n squares by n squares of equilateral or unequal sides The n squares are multiplied by m squares, and can be used as a cross-shaped change form. There are no limitations, allowing many Sudoku game players to increase the possibility of infinitely challenging the limit. Inspired, the present invention is the physical application of Jiugong math teaching aids, which makes math easy to use, and makes it easier for students to understand the mystery of math changes, learn math from games, and eliminate fear of math. It is also a parent-child interactive tool that can be used by the whole family to learn and train wisdom and reaction ability. It is also a board game tool that can study and compete with one person to an unlimited number of people at the same time. , the present invention can be used as a teaching aid for plane or three-dimensional training, and can also achieve complementary learning guidance for space trajectory diagrams and basic knowledge of quantum science. Excellent industrial availability and practical value.

〔本發明部份〕 [Part of the present invention]

1:平台系統 1: Platform system

10:承座擴充模組 10: Socket expansion module

11:扣合部 11: Buckle part

111:嵌入端 111: Embedded side

112:鳩尾部 112: Dove tail

12:扣合槽 12: Buckle slot

121:開口端 121: open end

122:鳩尾槽 122: Dovetail slot

13:容置空間 13: accommodating space

14:底腳 14: Foot

15:底端面 15: Bottom end face

20:九宮格板 20: Jiugong Grid

21:橫隔板 21: Diaphragm

22:縱隔板 22: Longitudinal diaphragm

23:定位空間 23: Positioning Space

30:積木單元 30: Building block unit

31:方塊本體 31: Block body

32:符號數字 32: sign number

2:立體模式 2: Stereo Mode

10a:承座擴充模組 10a: Socket expansion module

11a:扣合部 11a: Buckle part

12a:扣合槽 12a: Snap groove

111a:連結部 111a: Links

112a:扣合間隙 112a: Buckle clearance

13a:容置空間 13a: accommodating space

14a:底腳 14a: Foot

15a:底端面 15a: Bottom end face

第1圖:是本發明巧妙智慧數學積木教具之立體圖。 Figure 1: It is a three-dimensional view of the ingenious wisdom math building block teaching aid of the present invention.

第2圖:是本發明巧妙智慧數學積木教具之仰視立體圖。 Figure 2: It is a bottom perspective view of the ingenious wisdom math building block teaching aid of the present invention.

第3圖:是本發明巧妙智慧數學積木教具之分解立體圖。 Figure 3: It is an exploded perspective view of the ingenious wisdom math building block teaching aid of the present invention.

第4圖:是本發明巧妙智慧數學積木教具之各方塊之六面數字符號內容表。 Figure 4: It is a table of contents of six-sided digital symbols of each block of the ingenious and intelligent mathematics building block teaching aid of the present invention.

第5圖:是本發明巧妙智慧數學積木教具之未組裝並聯圖。 Figure 5: It is an unassembled parallel diagram of the ingenious wisdom math building block teaching aid of the present invention.

第6圖:是本發明巧妙智慧數學積木教具之組裝進行圖。 Figure 6: It is a drawing of the assembly process of the ingenious wisdom math building block teaching aid of the present invention.

第7圖:是本發明巧妙智慧數學積木教具之已組裝並聯圖。 Figure 7: It is an assembled parallel diagram of the ingenious and intelligent math building block teaching aid of the present invention.

第8圖:是本發明巧妙智慧數學積木教具之3乘3之平台系統圖。 Figure 8: It is a system diagram of a 3-by-3 platform of the ingenious wisdom math building block teaching aid of the present invention.

第9圖:是本發明巧妙智慧數學積木教具之3乘1之平台系統圖。 Figure 9: It is a system diagram of a 3-by-1 platform of the ingenious and intelligent math building block teaching aid of the present invention.

第10圖:是本發明巧妙智慧數學積木教具4乘4之平台系統圖。 Figure 10: It is a system diagram of a platform system of 4 times 4 teaching aids for ingenious and intelligent mathematics building blocks of the present invention.

第11圖:是本發明巧妙智慧數學積木教具3乘1運算平台系統圖。 Fig. 11: It is a system diagram of a 3-by-1 computing platform of the ingenious wisdom math building block teaching aid of the present invention.

第12圖:是本發明巧妙智慧數學積木教具十字格型立體陣圖。 Figure 12: It is a cross-shaped three-dimensional array diagram of the ingenious wisdom math building block teaching aid of the present invention.

第13圖:是本發明巧妙智慧數學積木教具金字塔型立體陣圖。 Figure 13: It is a pyramid-shaped three-dimensional array diagram of the ingenious wisdom math building block teaching aid of the present invention.

第14圖:是本發明巧妙智慧數學積木教具之遊戲流程圖。 Figure 14: is the game flow chart of the ingenious wisdom math building block teaching aid of the present invention.

第15圖:是本發明巧妙智慧數學積木教具另一實施例組合立體圖。 Fig. 15: is a combined perspective view of another embodiment of the ingenious wisdom math building block teaching aid of the present invention.

第16圖:是本發明巧妙智慧數學積木教具另一實施例仰視立體圖。 Figure 16: is a bottom perspective view of another embodiment of the ingenious wisdom math building block teaching aid of the present invention.

第17圖:是本發明巧妙智慧數學積木教具另一實施例分解立體圖。 Fig. 17 is an exploded perspective view of another embodiment of the ingenious and intelligent math building block teaching aid of the present invention.

第18圖:是本發明巧妙智慧數學積木教具另一實施例之未組裝並聯圖。 Fig. 18 is an unassembled parallel diagram of another embodiment of the ingenious and intelligent math building block teaching aid of the present invention.

第19圖:是本發明巧妙智慧數學積木教具另一實施例之組裝中並聯圖。 Fig. 19 is a parallel diagram of another embodiment of the ingenious and intelligent math building block teaching aid of the present invention during assembly.

第20圖:是本發明巧妙智慧數學積木教具另一實施例之已組裝並聯圖。 Fig. 20 is an assembled parallel diagram of another embodiment of the ingenious and intelligent math building block teaching aid of the present invention.

為使 貴審查委員對本發明有進一步之深入了解,茲列舉一較佳實施例,並配合圖式說明如后:請參閱第1~14圖所示,本發明包含:至少一盛盤形態之承座擴充模組10,頂部開放形成一容置空間13,該容置空間13內部設有一九宮格板20,該九宮格板20係藉由二橫隔板21及二縱隔板22交錯共構成井字狀,令該九宮板板相對該容置空間13界定產生有九個定位空間23;另該承座擴充模組10之底端面15四角隅處分設有預定高度之圓 圈形底腳14,且該承座擴充模組10之一側及其相鄰位置分別設有一扣合部11,該承座擴充模組10對應該扣合部11之相對位置設有扣合槽12,令其中一承座擴充模組10之扣合部11可扣合並聯另一承座擴充模組10之扣合槽12,其中該承座擴充模組10之該扣合部11為一呈倒三角形形狀的凸伸塊體形態,底部設有一呈V形尖端形態的嵌入端111,側緣形成有一鳩尾部112,該扣合槽12為呈倒三角形形狀,對應該扣合部11設有一供扣合部嵌入之開口端121,藉由倒三角形的扣合部之呈V形尖端形態的嵌入端111,能快速導入呈倒三角形形狀的槽口形態的扣合槽12,能增進組裝上的防呆效果及便利性,且該扣合槽12對應該鳩尾部112設有提供滑入嵌合配置之鳩尾槽122;至少一積木單元30,包含有18組方塊本體31為較佳實施例,當然不以此為限,該18組方塊本體31恰可容置定位於該承座擴充模組10內部之九個定位空間23中,並使該18組方塊本體31相對該承座擴充模組10朝上露出一高度;另各該方塊本體31分別具有六個面,六個面分別具有一組符號數字32,該18組方塊本體31之各該六個面的各組符號數字32分別為0~99數列及8組運算符號(+、一、×、÷、=、(、)、%)顯示於其中一面,上述為較佳實施例,當然不以此為限者。 In order to make your examiners have a further in-depth understanding of the present invention, hereby enumerates a preferred embodiment, and is described in conjunction with the drawings as follows: Please refer to Figures 1 to 14, the present invention includes: at least one inheritance of the shape of the tray The base expansion module 10 has an open top to form an accommodating space 13. The accommodating space 13 is provided with a nine-square grid plate 20. The nine-square grid plate 20 is formed by two transverse partitions 21 and two longitudinal partitions 22. so that the nine-gong board is defined relative to the accommodating space 13 to generate nine positioning spaces 23; in addition, the four corners of the bottom end surface 15 of the socket expansion module 10 are provided with circles with a predetermined height A ring-shaped foot 14 is provided, and one side of the socket expansion module 10 and its adjacent positions are respectively provided with a buckle portion 11 , and the socket expansion module 10 is provided with a buckle corresponding to the relative position of the buckle portion 11 . The slot 12 allows the buckling portion 11 of one of the socket expansion modules 10 to be buckled and connected to the buckling slot 12 of the other socket expansion module 10 , wherein the buckle portion 11 of the socket expansion module 10 is A protruding block in the shape of an inverted triangle, the bottom is provided with an embedded end 111 in the shape of a V-shaped tip, and a dovetail portion 112 is formed on the side edge. There is an open end 121 for the buckling portion to be inserted into, and the buckling groove 12 with an inverted triangular notch shape can be quickly introduced into the buckling groove 12 in the shape of an inverted triangular notch by the insertion end 111 in the shape of a V-shaped tip of the inverted triangular buckling portion. Anti-fool effect and convenience in assembly, and the dovetail groove 122 corresponding to the dovetail portion 112 is provided with a dovetail groove 122 for sliding and fitting configuration; at least one building block unit 30 including 18 sets of block bodies 31 is preferred In an embodiment, of course not limited to this, the 18 groups of block bodies 31 can be accommodated and positioned in the nine positioning spaces 23 inside the socket expansion module 10, and the 18 groups of block bodies 31 are opposite to the socket. The expansion module 10 is exposed to a height upward; in addition, each of the block bodies 31 has six faces respectively, and the six faces respectively have a group of symbols and numbers 32 , and each group of symbols and numbers on each of the six sides of the 18 groups of block bodies 31 32 is a sequence of 0~99 and 8 groups of operation symbols (+, one, ×, ÷, =, (,), %) are displayed on one side, the above is a preferred embodiment, of course not limited to this.

如第4圖所示為較佳實施例,該a為代表本表格至少每一方塊本體31的六個面形態,b代表18組方塊本體31,其中各方塊本體31每一面如下:第一個方塊本體31的符號數字為(%、99、90、81、72、63);第二個方塊本體31的符號數字為()、98、89、80、71、62);第三個方塊本體31的符號數字為((、97、88、79、70、61);第四個方塊本體31的符號數字為(=、96、87、78、69、60); 第五個方塊本體31的符號數字為(+、95、86、77、68、59);第六個方塊本體31的符號數字為(×、94、85、76、67、58);第七個方塊本體31的符號數字為(一、93、84、75、66、57);第八個方塊本體31的符號數字為(+、92、83、74、65、56);第九個方塊本體31的數字為(0、91、82、73、64、55);第十個方塊本體31的數字為(9、18、27、36、45、54);第十一個方塊本體31的數字為(8、17、26、35、44、53);第十二個方塊本體31的數字為(7、16、25、34、43、52);第十三個方塊本體31的數字為(6、15、24、33、42、51);第十四個方塊本體31的數字為(5、14、23、32、41、50);第十五個方塊本體31的數字為(4、13、22、31、40、49);第十六個方塊本體31的數字為(3、12、21、30、39、48);第十七個方塊本體31的數字為(2、11、20、29、38、47);第十八個方塊本體31的數字為(1、10、19、28、37、46),以上據以令每一方塊本體31之數字及符號具有其規律性,以上所述皆為較佳實施例,當然本發明的方塊本體31不以此為限者。。 As shown in Fig. 4 is a preferred embodiment, the a represents the six-sided shape of at least each block body 31 in this table, and b represents 18 groups of block bodies 31, wherein each side of each block body 31 is as follows: The first The symbol numbers of the block body 31 are ( % , 99, 90, 81, 72, 63); the symbol numbers of the second block body 31 are ( ) , 98, 89, 80, 71, 62); the third block body The symbol number of 31 is ( ( , 97, 88, 79, 70, 61); the symbol number of the fourth block body 31 is (=, 96, 87, 78, 69, 60); the fifth block body 31 The sign number is (+, 95, 86, 77, 68, 59); the sign number of the sixth block body 31 is (×, 94, 85, 76, 67, 58); the sign number of the seventh block body 31 is (1, 93, 84, 75, 66, 57); the symbol number of the eighth block body 31 is (+, 92, 83, 74, 65, 56); the number of the ninth block body 31 is (0 , 91, 82, 73, 64, 55); the numbers of the tenth block body 31 are (9, 18, 27, 36, 45, 54); the numbers of the eleventh block body 31 are (8, 17, 26, 35, 44, 53); the numbers of the twelfth block body 31 are (7, 16, 25, 34, 43, 52); the numbers of the thirteenth block body 31 are (6, 15, 24, 33, 42, 51); the numbers of the fourteenth block body 31 are (5, 14, 23, 32, 41, 50); the numbers of the fifteenth block body 31 are (4, 13, 22, 31, 40, 49); the numbers of the sixteenth block body 31 are (3, 12, 21, 30, 39, 48); the numbers of the seventeenth block body 31 are (2, 11, 20, 29, 38, 47); the numbers of the eighteenth block body 31 are (1, 10, 19, 28, 37, 46), according to which the numbers and symbols of each block body 31 have their regularity, and the above are all The preferred embodiment, of course, the block body 31 of the present invention is not limited to this.

如第5圖至第7圖所示,當本發明之各該平台系統1在作並聯結合時,係先令該承座擴充模組10之具有扣合槽12一端抬高,並使另一承座擴充模組10之具有扣合部11之一邊對應嵌入該扣合槽12內部,而使各該承座擴充模組10達到扣合連結。 As shown in FIG. 5 to FIG. 7, when the platform systems 1 of the present invention are combined in parallel, the first end of the socket expansion module 10 with the engaging groove 12 is raised, and the other end is raised. One side of the socket expansion module 10 having the buckle portion 11 is correspondingly embedded in the buckle groove 12 , so that each socket expansion module 10 achieves a buckle connection.

如第8圖所示,本發明藉由該承座擴充模組10之各該扣合部11及該扣合槽12相對並聯構組成3格乘3格的等邊平台系統1,老師或主持人可先 放置少數幾個方塊本體31之各該符號數字32配置於各該定位空間23中,學生或玩家再令該3格乘3格的平台系統1呈現直向、橫向及斜向的符號數字32總合皆為相同的數值。 As shown in FIG. 8 , the present invention forms a 3-by-3-square equilateral platform system 1 by constructing each of the buckling portions 11 and the buckling grooves 12 of the socket expansion module 10 in parallel. people can go first Each of the symbol numbers 32 of a few square bodies 31 is placed in each of the positioning spaces 23, and the student or player then makes the 3-by-3-square platform system 1 present a total of vertical, horizontal and oblique symbols and numbers 32. are all the same value.

如第9圖所示,本發明可藉由該承座擴充模組10之各該扣合部11及該扣合槽12相對並聯構組成3格乘1格的不等邊平台系統1,老師或主持人可先放置少數幾個方塊本體31之各該符號數字32配置於各該定位空間23中,學生或玩家可藉由各方塊本體31之各該符號數字32配置於各該定位空間23中,令該3格乘1格的平台系統1的橫向的符號數字32總合皆為相同的數值。 As shown in FIG. 9, the present invention can form a 3-square-by-1-square unequal-sided platform system 1 by using each of the buckling portions 11 and the buckling grooves 12 of the socket expansion module 10 in parallel. Or the host can first place each of the symbol numbers 32 of a few block bodies 31 in each of the positioning spaces 23 , and students or players can use each of the symbol numbers 32 of each block body 31 to be arranged in each of the positioning spaces 23 , let the sum of the symbols and numbers 32 in the horizontal direction of the platform system 1 of 3 squares by 1 square be the same value.

如第10圖所示,本發明可藉由該承座擴充模組10之各該扣合部11及該扣合槽12相對並聯構組成2格乘2格的等邊平台系統1,老師或主持人可先放置少數幾個方塊本體31之各該符號數字32配置於各該定位空間23中,學生或玩家藉由已顯示的方塊本體31之各該符號數字32之暗示,再將置於一側的複數不同符號數字32的方塊本體31配置於各該定位空間23中,令該2格乘2格的平台系統1呈現直向、橫向及斜向的符號數字32總合皆為相同的數值;如第11圖所示,本發明可藉由該承座擴充模組10之各該扣合部11及該扣合槽12相對並聯構組成3格乘1格的不等邊平台系統1,老師或主持人可先放置少數幾個方塊本體31之各該符號數字32配合加減乘除的符號配置於各該定位空間23中構成一組算式,學生或玩家可藉由各方塊本體31之各該符號數字32配合加減乘除的符號的答案配置於各該定位空間23中,令該3格乘1格的平台系統1的橫向的符號數字32配合加減乘除的運算符號等於正確答案;如第12圖所示,本發明可藉由該承座擴充模組10之各該扣合部11及該扣合槽12相對並聯構組成十字格型的平台系統1,老師或主持人可先放 置少數幾個方塊本體31之各該符號數字32配置於各該定位空間23中,學生或玩家藉由已顯示的方塊本體31之各該符號數字32之暗示,再將置於一側的複數不同符號數字32的方塊本體31配置於各該定位空間23中,令該十字格型的平台系統1呈現的直向、橫向的符號數字32總合皆為相同的數值;如第13圖所示,本發明可令各該方塊本體31朝上自由堆疊成一立體金字塔形態的立體模式2,老師或主持人可預先在金字塔頂端正面置放(70)數字的方塊本體31,以當作題目:(70),學生或玩家需令每一側邊五層的橫列數字加總皆等於(70),例如左側面的第二排為10+60=70,左側面的第三排為22+33+15=70,左側面的第四排為18+26+6+20=70,左側面的第五排為41+9+2+1+17=70;右側面的第二排為30+40=70,右側面的第三排為23+31+16=70,右側面的第四排為4+5+7+54=70,右側面的第五排為8+11+12+14+25=70;如第14圖所示,本發明之遊戲進行方式可先藉由開始,然後依照平台系統1透過扣合部11及扣合槽12不同的組合形態來選擇遊戲模式後,讓主持人出題,主持人可挑選複數組或一組符號數字32的方塊本體31置放於任意定位空間23,再讓使用者來組入答案,例如令該3格乘3格的等邊平台系統1呈現直向、橫向及斜向的符號數字32總合皆為相同的數值。 As shown in FIG. 10, the present invention can form a 2-by-2-grid equilateral platform system 1 by opposing and parallel construction of each of the buckling portions 11 and the buckling grooves 12 of the socket expansion module 10. The host can first place each of the symbol numbers 32 of a few cube bodies 31 in each of the positioning spaces 23 , and students or players can use the hints of the symbols and numbers 32 of the displayed cube bodies 31 to place them in the positioning spaces 23 . A plurality of square bodies 31 with different symbols and numbers 32 on one side are arranged in each of the positioning spaces 23, so that the total of the symbols and numbers 32 in the vertical, horizontal and oblique directions of the 2-by-2-square platform system 1 are all the same. As shown in FIG. 11, the present invention can form a 3-square-by-1-square unequal-sided platform system 1 through the opposite and parallel construction of each of the buckling portions 11 and the buckling grooves 12 of the socket expansion module 10 , the teacher or the host can first place each of the symbols and numbers 32 of a small number of block bodies 31 in each of the positioning spaces 23 to form a set of equations. Students or players can use the symbols of each block body 31 The symbol number 32 is arranged in each of the positioning spaces 23 in conjunction with the answer of the symbols of addition, subtraction, multiplication and division, so that the symbol number 32 in the horizontal direction of the platform system 1 of 3 squares by 1 square and the operation symbols of addition, subtraction, multiplication and division are equal to the correct answer; for example, the 12th As shown in the figure, in the present invention, a cross-shaped platform system 1 can be formed by opposing and parallel construction of each of the buckling portions 11 and the buckling grooves 12 of the socket expansion module 10. Place each of the symbol numbers 32 of a few block bodies 31 in each of the positioning spaces 23, and students or players will place the plural numbers on one side by the hint of each of the symbols and numbers 32 of the displayed block body 31. The square bodies 31 with different symbols and numbers 32 are arranged in each of the positioning spaces 23, so that the vertical and horizontal symbols and numbers 32 presented by the cross-shaped platform system 1 are all the same value in total; as shown in FIG. 13 , the present invention can make each of the square bodies 31 face up to be freely stacked to form a three-dimensional pattern 2 in the form of a three-dimensional pyramid. The teacher or the host can pre-place (70) the square bodies 31 of figures on the front of the top of the pyramid as a topic: ( 70), students or players need to make the sum of the numbers in the five layers on each side equal to (70), for example, the second row on the left side is 10+60=70, and the third row on the left side is 22+33 +15=70, the fourth row on the left side is 18+26+6+20=70, the fifth row on the left side is 41+9+2+1+17=70; the second row on the right side is 30+ 40=70, the third row on the right side is 23+31+16=70, the fourth row on the right side is 4+5+7+54=70, and the fifth row on the right side is 8+11+12+14 +25=70; as shown in Fig. 14, the game playing method of the present invention can be started by starting, and then selecting the game mode according to the different combinations of the buckle portion 11 and the buckle groove 12 according to the platform system 1, and then let When the moderator sets the question, the moderator can select a complex group or a group of symbols and numbers 32 of the square body 31 and place it in any positioning space 23, and then allow the user to compose the answer, for example, make the equilateral platform system of 3 squares by 3 squares 1 The symbols and numerals 32 representing vertical, horizontal and oblique directions are all the same value in total.

如第15~20圖所示,係本發明擴增並聯之另一實施例,包含有一盛盤形態之承座擴充模組10a,頂部開放形成一容置空間13a,該容置空間13a內部設有一九宮格板20,該承座擴充模組10a之底端面15a四角隅處分設有預定高度之L形態底腳14a,且該承座擴充模組10a之一側及其相鄰位置分別設有一扣合部11a,該承座擴充模組10a之底端面15a對應該扣合部11a之相對位置設有扣合槽12a,令其中一承座擴充模組10a之扣合部11a可扣合並聯另 一承座擴充模組10a之扣合槽12a,其中該承座擴充模組10a之該扣合部11a底部設有一連結部111a,該連結部111a係呈倒ㄇ狀連結於該承座擴充模組10a之底端面15a,該扣合部11a與該承座擴充模組10a之外緣相互形成有一扣合間隙112a,如第18圖~20圖所示,當本實施例之各該平台系統1在作並聯結合時,係先令該承座擴充模組10a之具有扣合槽12a一端抬高,並使另一承座擴充模組10a之具有扣合部11a之一邊對應嵌入該扣合槽12a內部,而使各該平台系統1達到扣合連結。 As shown in Figures 15-20, it is another embodiment of the expansion and parallel connection of the present invention, which includes a tray expansion module 10a, the top of which is open to form an accommodating space 13a, and the accommodating space 13a is arranged inside There is a nine-square grid plate 20. The four corners of the bottom end surface 15a of the socket expansion module 10a are provided with L-shaped feet 14a of a predetermined height, and one side of the socket expansion module 10a and its adjacent positions are respectively provided with a buckle. In the joint portion 11a, the bottom end surface 15a of the socket expansion module 10a is provided with a buckle groove 12a corresponding to the relative position of the buckle portion 11a, so that the buckle portion 11a of one socket expansion module 10a can be buckled and connected to the other. A buckle groove 12a of the socket expansion module 10a, wherein the bottom of the buckle part 11a of the socket expansion module 10a is provided with a connection part 111a, and the connection part 111a is connected to the socket expansion module in an inverted shape. The bottom end surface 15a of the group 10a, the buckling portion 11a and the outer edge of the socket expansion module 10a mutually form a buckling gap 112a. As shown in FIGS. 18-20, when the platform systems of this embodiment are 1. When connecting in parallel, the end of the socket expansion module 10a with the buckle groove 12a is raised first, and the other side of the socket expansion module 10a with the buckle portion 11a is correspondingly inserted into the buckle. Inside the groove 12a, the platform systems 1 can be snap-fitted.

本發明可5歲以上~1OO歳年齡使用的增長智慧和反應的符號數字遊戲。整组重量约2.5KG。 The present invention can be used in the sign number game for increasing intelligence and reaction, which can be used by the age of 5 to 100 years old. The whole group weighs about 2.5KG.

藉此,本發明之平台系統1可透過扣合部11及扣合槽12而作周邊無限擴增作2格乘2格、3格乘3格..至等邊的n格乘n格或不等邊的n格乘m格,並可作十字格型至任意格型的變化格型,沒有侷限性,讓許多數獨遊戲玩家增添無限挑戰極限的可能性,藉由該九宮數學所獨具的規律性可令許多學子獲得啟發,本發明是九宮數學教具的實體運用,它將數學簡易活用,能讓學生更容易了解數學變化的奥妙,從遊戲中學習數學,從腦力激盪中消除對數學的恐懼。它更是可全家一起學習訓練智慧和反應能力的親子互動用具,它也是一種可單人到無限多人同時學習和競賽的桌遊用具,它更是一種學習教具,一種可無限上綱的遊戲方法,可作平面也可作立體訓練的教具,對於太空軌跡圖及量子科學的基本知識亦能達到相輔相乘的學習導引,透過遊戲性質的平台系統能讓學子喜愛數學,賦予本發明極佳之產業利用性與實用價值者。 In this way, the platform system 1 of the present invention can infinitely expand the periphery through the buckle portion 11 and the buckle groove 12, such as 2 squares by 2 squares, 3 squares by 3 squares... to n squares by n squares of equilateral or The unequal n grid is multiplied by m grid, and it can be used as a cross grid to any grid. There is no limitation, so that many Sudoku players have the possibility of infinitely challenging the limit. The regularity of the tool can inspire many students. The present invention is the physical application of the Jiugong mathematics teaching aid. It makes mathematics simple and flexible, and can make it easier for students to understand the mystery of mathematical changes, learn mathematics from games, and eliminate mistakes from brainstorming. Math Fear. It is also a parent-child interactive tool that can be used by the whole family to learn and train wisdom and reaction ability. It is also a board game tool that can be studied and competed at the same time by a single person to an unlimited number of people. It is also a learning aid. The method can be used as a teaching aid for plane or three-dimensional training. It can also achieve a complementary learning guide for space trajectory diagrams and basic knowledge of quantum science. Through the platform system of game nature, students can love mathematics and give the invention Excellent industrial availability and practical value.

據此,本發明實為一深具實用性及進步性之設計,然未見有相同之產品及刊物公開,從而允符發明專利申請要件,爰依法提出申請。 Accordingly, the present invention is a deeply practical and progressive design, but no similar products and publications have been disclosed, so that it complies with the requirements for an invention patent application, and an application can be filed in accordance with the law.

1:平台系統 10:承座擴充模組 11:扣合部 111:嵌入端 112:鳩尾部 12:扣合槽 121:開口端 122:鳩尾槽 30:積木單元 31:方塊本體 32:符號數字 1: Platform system 10: Socket expansion module 11: Buckle part 111: Embedded side 112: Dove tail 12: Buckle slot 121: open end 122: Dovetail slot 30: Building block unit 31: Block body 32: sign number

Claims (4)

一種巧妙智慧數學積木教具,包含:至少一盛盤形態之承座擴充模組,頂部開放形成一容置空間,該容置空間內部設有一九宮格板,該九宮格板係藉由二橫隔板及二縱隔板交錯共構成井字狀,令該九宮板板相對該容置空間界定產生有九個定位空間;另該承座擴充模組之底端面四角隅處分設有預定高度之底腳,且該承座擴充模組之一側及其相鄰位置分別設有一扣合部,該承座擴充模組之底端面對應該扣合部之相對位置設有扣合槽,令其中一承座擴充模組之扣合部可扣合並聯另一承座擴充模組之扣合槽;其中該扣合部為一呈倒三角形形狀的凸伸塊體形態,底部設有一呈V形尖端形態的嵌入端,側緣形成有一鳩尾部,該扣合槽為呈倒三角形形狀,對應該扣合部設有一供扣合部嵌入之開口端,且該扣合槽對應該鳩尾部設有提供滑入嵌合配置之鳩尾槽;至少一積木單元,包含有複數方塊本體,該複數方塊本體恰可容置定位於該承座擴充模組內部之九個定位空間中,並使該複數方塊本體相對該承座擴充模組朝上露出一高度;另各該方塊本體分別具有六個面,六個面分別具有一組符號數字,該複數方塊本體之各該六個面的各組符號數字分別為數字數列或運算符號令其顯示於其中一面,本發明藉由該承座擴充模組之各該扣合部及該扣合槽相對並聯構組成3格乘3格的等邊平台系統,老師或主持人可先放置少數幾個方塊本體之各該符號數字配置於各該定位空間中,學生或玩家再令該3格乘3格的平台系統呈現直向、橫向及斜向的符號數字總合皆為相同的數值,據以令本發明可作平面或立體排列組合擴充,提供學子或玩家作數學的學習或競賽桌遊的教具。 An ingenious and intelligent mathematics building block teaching aid, comprising: at least one bearing expansion module in the shape of a tray, the top of which is open to form a accommodating space, the accommodating space is provided with a nine-square grid, and the nine-square grid is connected by two transverse partitions and The two longitudinal partitions are staggered to form a well-shaped shape, so that the nine-gong board has nine positioning spaces relative to the accommodating space; in addition, the four corners of the bottom end face of the socket expansion module are provided with feet with a predetermined height. And one side of the socket expansion module and its adjacent positions are respectively provided with a buckling portion, and the bottom end of the socket expansion module faces the opposite position of the buckling portion with a buckling groove, so that one of the socket expansion modules is provided with a buckling groove. The buckle part of the socket expansion module can be buckled and connected to the buckle groove of another socket expansion module; wherein the buckle part is in the shape of a protruding block in the shape of an inverted triangle, and the bottom is provided with a V-shaped tip shape The side edge is formed with a dovetail, the buckle groove is in the shape of an inverted triangle, and the buckle part is provided with an open end for the buckle part to be embedded, and the buckle groove corresponds to the dovetail. into the dovetail slot of the fitting configuration; at least one building block unit, including a plurality of square bodies, the plurality of square bodies can be accommodated and positioned in the nine positioning spaces inside the socket expansion module, and the plurality of square bodies are opposite to each other The socket expansion module faces upward to expose a height; in addition, each of the square bodies has six faces, respectively, and the six faces respectively have a group of symbols and numbers, and each group of symbols and numbers of the six faces of the plurality of block bodies are respectively The digital sequence or operation command is displayed on one side. In the present invention, the equilateral platform system of 3 squares by 3 squares is constructed by opposing and paralleling each of the buckling parts and the buckling grooves of the socket expansion module. The host can first place each of the symbols and numbers of a few square bodies in each of the positioning spaces, and then the students or players can make the 3-square-by-3-square platform system present a total of vertical, horizontal and oblique symbols and numbers. All are the same value, so that the present invention can be expanded by plane or three-dimensional arrangement and combination to provide students or players with teaching aids for mathematics learning or board game competition. 如請求項1所述之巧妙智慧數學積木教具,其中該承座擴充模組之該扣合部底部設有一連結部,該連結部係呈倒ㄇ狀連結於該承座擴充模組之底端面,該扣合部與該承座擴充模組之外緣相互形成有一扣合間隙者。 The ingenious and intelligent math building block teaching aid as claimed in claim 1, wherein the bottom of the buckle portion of the socket expansion module is provided with a connecting portion, and the connecting portion is connected to the bottom end surface of the socket expansion module in an inverted shape. , the buckling portion and the outer edge of the socket expansion module mutually form a buckling gap. 如請求項1所述之巧妙智慧數學積木教具,其中該承座擴充模組之底端面四角隅位置所設之底腳可為L形態,或為圓圈形態者。 The ingenious and intelligent math building block teaching aid as described in claim 1, wherein the feet set at the four corners of the bottom end face of the socket expansion module can be L-shaped or circle-shaped. 如請求項1所述之巧妙智慧數學積木教具,其中該積木單元包含有18組方塊本體,包含有0~99的數字及八組運算符號者。 The ingenious and intelligent mathematics building block teaching aid as claimed in claim 1, wherein the building block unit includes 18 groups of square bodies, including numbers from 0 to 99 and eight groups of operation symbols.
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* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
TW370229U (en) * 1998-07-09 1999-09-11 Yong-Rong You Block-type arithmetic exerciser
TWM273705U (en) * 2005-01-31 2005-08-21 Iea Chung Ind Co Ltd Improved solar energy water heater
TWM298466U (en) * 2006-03-14 2006-10-01 Guo-Chuan Gau Puzzle device
CN201862252U (en) * 2010-11-15 2011-06-15 魏晴川 Memory toy of building blocks
CN210691730U (en) * 2019-11-12 2020-06-05 山西医科大学第一医院 Cognitive training instrument of digital square building blocks for old man
TWM596658U (en) * 2020-02-20 2020-06-11 好童年玩具企業有限公司 Multiple structure combination and connection game device
TWM597163U (en) * 2019-11-15 2020-06-21 中國科技大學 Tactile puzzle structure for visually impaired

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* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
TW370229U (en) * 1998-07-09 1999-09-11 Yong-Rong You Block-type arithmetic exerciser
TWM273705U (en) * 2005-01-31 2005-08-21 Iea Chung Ind Co Ltd Improved solar energy water heater
TWM298466U (en) * 2006-03-14 2006-10-01 Guo-Chuan Gau Puzzle device
CN201862252U (en) * 2010-11-15 2011-06-15 魏晴川 Memory toy of building blocks
CN210691730U (en) * 2019-11-12 2020-06-05 山西医科大学第一医院 Cognitive training instrument of digital square building blocks for old man
TWM597163U (en) * 2019-11-15 2020-06-21 中國科技大學 Tactile puzzle structure for visually impaired
TWM596658U (en) * 2020-02-20 2020-06-11 好童年玩具企業有限公司 Multiple structure combination and connection game device

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