US604963A - Anton richard breinl - Google Patents
Anton richard breinl Download PDFInfo
- Publication number
- US604963A US604963A US604963DA US604963A US 604963 A US604963 A US 604963A US 604963D A US604963D A US 604963DA US 604963 A US604963 A US 604963A
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- 230000000875 corresponding Effects 0.000 description 4
- 210000002683 Foot Anatomy 0.000 description 2
- 230000003467 diminishing Effects 0.000 description 2
- 238000000034 method Methods 0.000 description 2
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Classifications
-
- G—PHYSICS
- G09—EDUCATION; CRYPTOGRAPHY; DISPLAY; ADVERTISING; SEALS
- G09B—EDUCATIONAL OR DEMONSTRATION APPLIANCES; APPLIANCES FOR TEACHING, OR COMMUNICATING WITH, THE BLIND, DEAF OR MUTE; MODELS; PLANETARIA; GLOBES; MAPS; DIAGRAMS
- G09B19/00—Teaching not covered by other main groups of this subclass
- G09B19/02—Counting; Calculating
Definitions
- the reckoning or counting apparatus forming the object of the present invention is a device for teaching counting to children, which device in addition to the ordinary calculating operations of addition and subtraction is intended to teach children in an easilycomprehensible manner also multiplication and division.
- the apparatus consists of ten wires arranged in a frame and one hundred balls adjustable on the ten wires, ten of such balls being, as usual, arranged on each wire and serving, as usual, for enabling children to easily grasp the operations of calculation.
- the present improved apparatus may be as easily used for multiplication and division as hitherto was the case for addition and subtraction.
- the figure l lying opposite the first row of balls on the side bar V is always to be remembered by the child as the figure which is to be multiplied-that is to say, it is the multiplicand.
- the child then takes the first ball of this row and pushes it into the vertical row beneath the figures shown on the top bar L successively from 1 to 2, to 3, and to ,4 and counts once, twice, thrice, four times, whereupon the ball standing on the product 4 gives the latter as the result.
- the operations indicated by dotted lines in Fig. 1 show various examples of multiplication. Calculation of division takes place in a reverse manner. For instance, How manytimes is 6 contained in 18? or How much is 18+ 6 3 6 is the divisor, and this always gives the number of the horizontal row.
- I declare that what I claim is 1.
- a device for teaching arithmetic the combination with a frame, of ten wires carried thereby, each of said wires being provided with ten adjustable balls, a numerical table attached to the back of the frame and having figures, the products of the numbers from l to 10, arranged thereon in ten horizontal and ten vertical rows, the top and bottom bars of the frame having numbers from 10 to l arranged thereon opposite the ends of the vertical rows of figures on the table, and the side bar V of the frame having numbers from l to 1O arranged thereon opposite the ends of the horizontal rows of figures on the table, said horizontal and vertical rows of figures on the numerical table,sho ⁇ vin g at their points of intersection, the products of the figures 0pposite their ends on the side bar V and end bars, respectively, of the frame, to which points of intersection the balls on the Wires are adapted to be moved, substantially as described.
- a device for teaching arithmetic the combination with a frame, of a numerical table attached to the back thereof and having a series of numbers arranged thereon in vertical and horizontal rows, and a series of numbers arranged on the bars of the frame opposite the ends of the vertical and horizontal rows of numbers on the numerical table, said vertical and horizontal rows of numbers on the numerical table being the products of the numbers opposite their ends on the bars of the frame, substantially as described.
- a device for teaching arithmetic the combination with a frame, of a numerical table attached to the back thereof and having a series of numbers arranged thereon in vertical and horizontal rows, a series of numbers arranged on the bars of the frame opposite the ends of the vertical and horizontal rows of numbers on the numerical table, said Vertical and horizontal rows of numbers on the numerical table being products of the numbers on the bars of the frame, and a Writingtablet attached to the back of the numerical table, substantially as described.
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- Business, Economics & Management (AREA)
- Engineering & Computer Science (AREA)
- Entrepreneurship & Innovation (AREA)
- Physics & Mathematics (AREA)
- Educational Administration (AREA)
- Educational Technology (AREA)
- General Physics & Mathematics (AREA)
- Theoretical Computer Science (AREA)
- Toys (AREA)
Description
"(No Model.) A. R. BRE'INL.
APPARATUS POR'TEAOHING ARIT-HMETIC. N0. 604,9 63. I "Patented May 31, 1898.
MRLQQ v gm/paw UNITED STATES" PATENT T OFFICE.
ANTON RICHARD BREINL, OF GRASLITZ, AUSTRIA-HUNGARY.
APPARATUS FOR TEACHING ARITHMETIC.
SPECIFICATION formingpart of Letters Patent No. 604,963, dated May 31, 1898.
7 Application filed November 1, 1897. Serial No. 7,092. (No model.) 7
To all whom it may concern:
Be it known that I, ANTON RICHARD BREINL, manufacturer, a resident of Graslitz, in the Kingdom of Bohemia, Empire of Austria-Hungary, have invented certain new and useful Improvements in Apparatus for Use in Teaching Arithmetic, of which the following is a specification.
The reckoning or counting apparatus forming the object of the present invention is a device for teaching counting to children, which device in addition to the ordinary calculating operations of addition and subtraction is intended to teach children in an easilycomprehensible manner also multiplication and division.
The apparatus consists of ten wires arranged in a frame and one hundred balls adjustable on the ten wires, ten of such balls being, as usual, arranged on each wire and serving, as usual, for enabling children to easily grasp the operations of calculation.
The present improved apparatus may be as easily used for multiplication and division as hitherto was the case for addition and subtraction.
Numbers from 10 to 1, diminishing from the left to the right, are arranged on the two longitudinal bars L L of the frame from one end up to the center of the same, while the left vertical upright or bar Vis provided with similar figures increasing from thetop to the bottom in such a way that to each figure one of the horizon-tal rows of balls corresponds and lies opposite the corresponding wire. These figures marked on the top and bottom bars in addition and subtraction serve as value-numerals and in multiplication or division as factors or quotients. The other corresponding factors or divisors are figures shown on the side bar V. On theback of the frame a table P, of paper or other suitable material, is attached by means of pins 8, Fig. 2, which table or sheet carries on its front side in ten rows the products formed from the figures contained on the top bar L or bottom bar L and side bar V, which'products are arranged in ten vertical rows, so that these products in vertical rows stand under and above the figures on the top and bottom bars L L and in horizontal rows against the figures on the side bar V. On the rear side of the Multiplication calculations may be easily and comprehensibly taught in the following manner: If, for instance, the question be put to a child how much is four times one, the following is the procedure after all the balls have been pushed on the hereinbefore-described calculating-table to the right side in order to allow of their being more easily overlooked. The figure l lying opposite the first row of balls on the side bar V is always to be remembered by the child as the figure which is to be multiplied-that is to say, it is the multiplicand. The child then takes the first ball of this row and pushes it into the vertical row beneath the figures shown on the top bar L successively from 1 to 2, to 3, and to ,4 and counts once, twice, thrice, four times, whereupon the ball standing on the product 4 gives the latter as the result. The operations indicated by dotted lines in Fig. 1 show various examples of multiplication. Calculation of division takes place in a reverse manner. For instance, How manytimes is 6 contained in 18? or How much is 18+ 6 3 6 is the divisor, and this always gives the number of the horizontal row. In this the child finds 18, pushes the ball then onto that number, and having found the vertical row travels along the same to the top or bottom bar L L, which shows the quotient 3 as the result. When the child has become more experienced, it can carry out these calculating operations in the opposite way, asshown by the dotted arrow II in Fig. 1, the multiplicand and multiplicator and divisor and quotient then reversing or changing places.
The apparatus is shown in the accompanying drawings, in'which Figure 1 is an elevation, and Fig. 2 a section on the line a; a: of Fig. 1.
I declare that what I claim is 1. In a device for teaching arithmetic, the combination with a frame, of ten wires carried thereby, each of said wires being provided with ten adjustable balls, a numerical table attached to the back of the frame and having figures, the products of the numbers from l to 10, arranged thereon in ten horizontal and ten vertical rows, the top and bottom bars of the frame having numbers from 10 to l arranged thereon opposite the ends of the vertical rows of figures on the table, and the side bar V of the frame having numbers from l to 1O arranged thereon opposite the ends of the horizontal rows of figures on the table, said horizontal and vertical rows of figures on the numerical table,sho\vin g at their points of intersection, the products of the figures 0pposite their ends on the side bar V and end bars, respectively, of the frame, to which points of intersection the balls on the Wires are adapted to be moved, substantially as described.
2. In a device for teaching arithmetic, the combination with a frame, of a numerical table attached to the back thereof and having a series of numbers arranged thereon in vertical and horizontal rows, and a series of numbers arranged on the bars of the frame opposite the ends of the vertical and horizontal rows of numbers on the numerical table, said vertical and horizontal rows of numbers on the numerical table being the products of the numbers opposite their ends on the bars of the frame, substantially as described.
3. In a device for teaching arithmetic, the combination with a frame, of a numerical table attached to the back thereof and having a series of numbers arranged thereon in vertical and horizontal rows, a series of numbers arranged on the bars of the frame opposite the ends of the vertical and horizontal rows of numbers on the numerical table, said Vertical and horizontal rows of numbers on the numerical table being products of the numbers on the bars of the frame, and a Writingtablet attached to the back of the numerical table, substantially as described.
In testimony that I claim the foregoing as my invention I have signed my name in presence of two subscribing Witnesses.
ANTON RICHARD BREINL.
Witnesses:
ADoLPH FISCHER, HENRY SCHMOLKA.
Publications (1)
Publication Number | Publication Date |
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US604963A true US604963A (en) | 1898-05-31 |
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US604963D Expired - Lifetime US604963A (en) | Anton richard breinl |
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Cited By (7)
Publication number | Priority date | Publication date | Assignee | Title |
---|---|---|---|---|
US2655737A (en) * | 1952-03-28 | 1953-10-20 | Daintee Toys Inc | Abacus |
US20050239023A1 (en) * | 2004-03-31 | 2005-10-27 | Tadao Watanabe | Calculation training tool, and calculation training system |
US20120028229A1 (en) * | 2010-07-30 | 2012-02-02 | James Richard Harte | Augmented simple abacus with an underlying grid of numbers or a blank sheet |
US20130052617A1 (en) * | 2011-08-22 | 2013-02-28 | James Richard Harte | Use of beads on a rope, with a parallel printed sequence |
US20130236864A1 (en) * | 2012-03-08 | 2013-09-12 | James Richard Harte | Use of colored beads in an augmented simple abacus |
US8556632B2 (en) | 2010-02-02 | 2013-10-15 | Carol Valeria BOYER | Rosary prayer stand |
USD813306S1 (en) * | 2016-03-23 | 2018-03-20 | Scott Rule | Counting device |
-
0
- US US604963D patent/US604963A/en not_active Expired - Lifetime
Cited By (8)
Publication number | Priority date | Publication date | Assignee | Title |
---|---|---|---|---|
US2655737A (en) * | 1952-03-28 | 1953-10-20 | Daintee Toys Inc | Abacus |
US20050239023A1 (en) * | 2004-03-31 | 2005-10-27 | Tadao Watanabe | Calculation training tool, and calculation training system |
US7077655B2 (en) * | 2004-03-31 | 2006-07-18 | Tadao Watanabe | Calculation training tool, and calculation training system |
US8556632B2 (en) | 2010-02-02 | 2013-10-15 | Carol Valeria BOYER | Rosary prayer stand |
US20120028229A1 (en) * | 2010-07-30 | 2012-02-02 | James Richard Harte | Augmented simple abacus with an underlying grid of numbers or a blank sheet |
US20130052617A1 (en) * | 2011-08-22 | 2013-02-28 | James Richard Harte | Use of beads on a rope, with a parallel printed sequence |
US20130236864A1 (en) * | 2012-03-08 | 2013-09-12 | James Richard Harte | Use of colored beads in an augmented simple abacus |
USD813306S1 (en) * | 2016-03-23 | 2018-03-20 | Scott Rule | Counting device |
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