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Lower nine type direct adding and subtracting abacus

A technology of abacus and beads, applied in the field of teaching aids, can solve the problems of discouraging children from learning mathematics, suppressing children's thinking ability, negative teaching guidance, and difficulty in understanding, and achieves the effect of easy learning and mastering

Inactive Publication Date: 2009-02-18
王金辉
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  • Summary
  • Abstract
  • Description
  • Claims
  • Application Information

AI Technical Summary

Problems solved by technology

[0023] There are so many formulas, and there are 2 to 3 situations for each addition or subtraction of a number, it is more complicated to learn and difficult to understand
This set of formulas is only applicable to the traditional abacus, and cannot be used in other places. It is easy to forget after a long time. It can only be used on the premise of memorizing the formulas. During the calculation, follow the formulas to dial the beads. The problem is that it is impossible to achieve direct addition and subtraction, and it is difficult to combine with the written calculation of modern mathematics education, and the current teaching does not encourage students to learn mathematics by reciting and memorizing.
The traditional abacus is manufactured and used as a calculation tool. With the appearance of the calculator, the calculation function of the abacus is rarely used. It is more used as a tool for learning mathematics. The traditional abacus needs to follow the formula to dial the beads. Learning function is difficult to reflect

Method used

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  • Lower nine type direct adding and subtracting abacus
  • Lower nine type direct adding and subtracting abacus
  • Lower nine type direct adding and subtracting abacus

Examples

Experimental program
Comparison scheme
Effect test

Embodiment 1

[0069] Such as figure 1 Shown: the lower nine formula straight plus and straight minus abacus comprises frame (1), gear bar (2), upper bead (3), lower bead (7) and crossbeam (4). There are 16 said gear rods (2), which are arranged in the frame (1); the crossbeam (4) of the present invention divides the beads into the structure of "upper two and lower nine", that is, the upper two beads, and the lower one. Nine beads, one of the upper beads (3) represents 5, and one of the lower beads (7) represents 1; the middle one of the nine lower beads (7) of each stage is a different color bead (5); on the frame (1) Numeral cards (6) are established; the beads of each gear represent different positions with different colors.

Embodiment 2

[0071] Such as figure 2 Shown: the lower nine formula straight plus and straight minus abacus comprises frame (1), gear bar (2), upper bead (3), lower bead (7) and crossbeam (4). There are 16 gear rods (2), which are arranged in the frame (1); the crossbeam (4) of the present invention divides the beads into the structure of "upper three, lower nine", that is, the upper three beads, and the lower one. Nine beads, one of the upper beads (3) represents 5, and one of the lower beads (7) represents 1; the middle one of the nine lower beads (7) of each stage is a different color bead (5); on the frame (1) Set the number card (6); the beads of the first, second, and third gears are orange, the beads of the fourth, fifth, and sixth gears are red, and the beads of the seventh, ninth, and ninth gears are green, that is, the beads of the third gears Use a color to represent different bits.

Embodiment 3

[0073] Such as image 3 Shown: the lower nine formula straight plus and straight minus abacus comprises frame (1), gear bar (2), upper bead (3), lower bead (7) and crossbeam (4). There are 16 gear rods (2), which are arranged in the frame (1); the crossbeam (4) of the present invention divides the beads into the structure of "upper four, lower nine", that is, the upper four beads, the lower Nine beads, one of the upper beads (3) represents 5, and one of the lower beads (7) represents 1; the middle one of the nine lower beads (7) of each stage is a different color bead (5); on the frame (1) Numeral cards (6) are established; the beads of each gear represent different positions with different colors.

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PUM

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Abstract

The invention discloses a direct-adding and direct-subtracting abacus with nine beads on the bottom deck. The traditional abacus has a plurality of arithmetic facts and is rather complex and difficult when in learning and understanding as well, and can not realize direct adding and direct subtracting, and the abacus is difficult to be combined with written calculations of the modern mathematics education and to represent the learning function. In order to solve the problems, the invention provides the direct-adding and direct-subtracting abacus with nine beads on the bottom deck, and the abacus comprises a frame (1), partition rods (2), upper beads (3),lower beads (7) and a beam (4), and the partition rods (2) are three to twenty and are arranged in the frame (1); and the beam (4) divides the beads into a structural form of , or , one of upper beads (3) represents 5, and one of lower beads (7) represents 1. The abacus need no fact when in computation, and is easy for learning and understanding, any one can use the abacus as long as being able to count and jerk beads, and the abacus can realize the direct adding and direct subtracting, and can be combined with the written calculations of the modern mathematics education for enabling people to better understand the concepts of carrying and backing.

Description

technical field [0001] The invention relates to a teaching aid, in particular to an abacus. Background technique [0002] Abacus is a traditional Chinese calculation tool and an important invention in ancient China. The use of abacus and abacus is not only convenient for calculation, but also has the effect of exercising thinking ability. Using the abacus requires the close cooperation of the brain, eyes, and hands. Therefore, many schools and parents use the abacus to train children's thinking and calculation skills. Traditional abacus generally adopts the bead structure of "up two down five", "up two down four", "up down five" or "up down four". The calculation of this kind of abacus requires a separate set of formulas: [0003] Addition table [0004] Add one: one to one, one to five to four, one to nine to one; [0005] Add two: two to two, two to five to three, two to eight to one; [0006] Add three: three to three, three to five to two, three to seven to one; ...

Claims

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Application Information

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IPC IPC(8): G06C1/00G09B19/02
Inventor 安正文
Owner 王金辉
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