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DAMATH
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
0 1 2 43 5 6 7
7 6 5 34 2 1 0
0
1
2
4
3
5
6
7
7
6
5
3
4
2
1
0
DAMATH
MANUAL
Basically the rules in playing the Filipino checkerboard game called “dama” will be
used with some modifications in integrating Mathematics and Science as
follows:
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Set the starting
positions of the chips.
Integer
DAMATH
Integer
DAMATH
-11
-3
-1
-1
-11
-3
0
4
8
0
4
8
-7
-9
2 -5
6
10
10
6
-5
-9
-7
2BACK
NEXT
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Set the starting
positions of the chips.
Rational
DAMATH
Rational
DAMATH
-11/10
-3/10
-1/10
-1/10
-11/10
-3/10
0
4/10
8/10
0
4/10
8/10
-7/10
-9/10
2/10 -5/10
6/10
10/10
10/10
6/10
-5/10
-9/10
-7/10
2/10
BACK
NEXT
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Set the starting
positions of the chips.
Radical
DAMATH
Radical
DAMATH
-121√18
-25√18-49√8
16√32
-81√32
-9√2 -√8
36√32
100√2
64√2
144√8
4√18
-121√18
-25√18 -49√8
16√32
-81√32
-9√2-√8
36√32
100√2
64√2
144√8
4√18
BACK
NEXT
0 1 2 43 5 6 7
7 6 5 34 2 1 0
0
1
2
4
3
5
6
7
7
6
5
3
4
2
1
0
Set the starting
positions of the chips.
Polynomial
DAMATH
Polynomial
DAMATH
-55x
-15x-21xy2
10y
-45y
-3x2y -xy2
28y
66x2y
36x2y
78xy2
6x
-55x
-15x -21xy2
10y
-45y
-3x2y-xy2
28y
66x2y
36x2y
78xy2
6x
BACK
NEXT
After the starting positions of the chips have been set, the first player is
determined by drawing lots. The first player will occupy the side of the DAMATH board where (0, 0) is located.
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
A chip is allowed to
move diagonally
forward only to an adjoining
vacant square.
BLUE (0, 3)
RED (3, 4)
RED (7, 4)
BLUE (4, 3)
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
A chip has to take the
opponent’s chip
diagonally forward or backward,
thus, pass is not allowed.
Mathematical operations (+, -, x, ÷) will be used
depending on the vacant square’s operation
symbol where the Taker chip lands by jumping
over the Taken chip (the latter chip has to be
removed from the board after performing the
indicated mathematical operation and recording
the same in the scoresheet).
BLUE (2, 3)
RED (3, 4)
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
BLUE x RED
A chip has to take the
opponent’s chip
diagonally forward or backward,
thus, pass is not allowed.
Mathematical operations (+, -, x, ÷) will be used
depending on the vacant square’s operation
symbol where the Taker chip lands by jumping
over the Taken chip (the latter chip has to be
removed from the board after performing the
indicated mathematical operation and recording
the same in the scoresheet).
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
RED - BLUE
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
RED ÷ BLUE
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
RED ÷ BLUE
BLUE (6, 3)
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
RED - BLUE
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7BLUE (6, 3)
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
RED ÷ BLUE
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
In taking a chip or more than one chip, the Taker chip is always the
addend, minuend,
multiplicand, or dividend as the case may be.
BLUE - RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
In taking a chip or more than one chip, the Taker chip is always the
addend, minuend,
multiplicand, or dividend as the case may be.
BLUE + RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
In taking a chip or more than one chip, the Taker chip is always the
addend, minuend,
multiplicand, or dividend as the case may be.
BLUE + RED
BLUE - RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
In taking a chip or more than one chip, the Taker chip is always the
addend, minuend,
multiplicand, or dividend as the case may be.
BLUE + RED
BLUE - RED
BLUE ÷ RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
In taking a chip or more than one chip, the
Dama Rules on “dama”, mayor dalawa or tatlo,
mayor tatlo over dalawa, mayor dama, and mayor
dalawa or tatlo over dama
prevail.
BLUE + RED
Mayor DALAWA
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
In taking a chip or more than one chip, the Dama Rule on “dama”, mayor dalawa or tatlo, mayor tatlo over dalawa, mayor
dama, and mayor dalawa or tatlo over dama
prevail.
BLUE x RED
BLUE + RED
Mayor DALAWA
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Mayor TATLO
BLUE + RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
BLUE x RED
Mayor TATLO
BLUE + RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
BLUE + RED
BLUE x RED
Mayor TATLO
BLUE + RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Mayor TATLO
Over
DALAWA
BLUE + RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
BLUE x RED
Mayor TATLO
Over
DALAWA
BLUE + RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
BLUE x RED
Mayor TATLO
Over
DALAWA
BLUE + RED
BLUE + RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Mayor DAMA
BLUE DAMA - RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Mayor Dama
BLUE DAMA - RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
BLUE DAMA ÷ RED
Mayor Dama
BLUE DAMA - RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Mayor Dalawa
Over
DAMA
BLUE x RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
BLUE + RED
Mayor Dalawa
Over
DAMA
BLUE x RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Mayor Tatlo
Over
DAMA
BLUE + RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
BLUE x RED
Mayor Tatlo
Over
DAMA
BLUE + RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
BLUE + RED
Mayor Tatlo
Over
DAMA
BLUE + RED
BLUE x RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Mayor Tatlo
Over
DAMA taking
Dalawa
BLUE + RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Mayor Tatlo
Over
DAMA taking
Dalawa
BLUE + RED
BLUE x RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Mayor Tatlo
Over
DAMA taking
Dalawa
BLUE + RED
BLUE x RED
BLUE + RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
When two dama chips will take
same number of chips, it’s up for
the player to decide which to
move.
BLUE DAMA - RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
BLUE DAMA ÷ RED
When two dama chips will take
same number of chips, it’s up for
the player to decide which to
move.
BLUE DAMA - RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
BLUE DAMA x RED
When two dama chips will take
same number of chips, it’s up for
the player to decide which to
move.
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
BLUE DAMA + RED
BLUE DAMA x RED
When two dama chips will take
same number of chips, it’s up for
the player to decide which to
move.
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Mayor Tatlo
Over
Dalawa
BLUE DAMA + RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Mayor Tatlo
Over
Dalawa
BLUE DAMA + RED
BLUE DAMA x RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Mayor Tatlo
Over
Dalawa
BLUE DAMA + RED
BLUE DAMA x RED
BLUE DAMA + RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
A chip is declared as
“dama” upon reaching
terminally on the following designated
squares.
For BLUE chips:
(0, 7), (2, 7),
(4, 7), (6, 7)
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
A chip is declared as
“dama” upon reaching
terminally on the following designated
squares.
For RED chips:
(1, 0), (3, 0),
(5, 0), (7, 0)
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
A chip is declared as “dama” upon
reaching terminally on the
following designated
squares.
For BLUE chips:
(0, 7), (2, 7),
(4, 7), (6, 7)
For RED chips:
(1, 0), (3, 0),
(5, 0), (7, 0)
BLUE ÷ RED
RED + BLUE
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
A chip is declared as “dama” upon
reaching terminally on the
following designated
squares.
For BLUE chips:
(0, 7), (2, 7),
(4, 7), (6, 7)
For RED chips:
(1, 0), (3, 0),
(5, 0), (7, 0)
BLUE ÷ RED
RED + BLUE
RED - BLUE
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Situations where a chip is
not declared as “dama”
BLUE - RED
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Situations where a chip is
not declared as “dama”
BLUE - RED
BLUE + RED
RED x BLUE
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Situations where a chip is
not declared as “dama”
BLUE - RED
BLUE + RED
RED x BLUE
RED ÷ BLUE
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
RED - BLUE
Situations where a chip is
not declared as “dama”
BLUE - RED
BLUE + RED
RED x BLUE
RED ÷ BLUE
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
A dama chip is allowed to move to
any unoccupied square along its diagonal path.
However, it can only pass through its diagonal path
once and could no longer return to its
original position when taking chips.
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
It can take a chip or more
than one chip.
BLUE DAMA x RED
A dama chip is allowed to move
to any unoccupied
square along its diagonal path. However, it can
only pass through its
diagonal path once and could no longer return
to its original position when taking chips.
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
BLUE DAMA x RED
BLUE DAMA x RED
It can take a chip or more
than one chip.
A dama chip is allowed to move
to any unoccupied
square along its diagonal path. However, it can
only pass through its
diagonal path once and could no longer return
to its original position when taking chips.
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
BLUE DAMA x REDBLUE DAMA x RED
BLUE DAMA ÷ REDor
BLUE DAMA + RED
It can take a chip or more
than one chip.
A dama chip is allowed to move
to any unoccupied
square along its diagonal path. However, it can
only pass through its
diagonal path once and could no longer return
to its original position when taking chips.
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
BLUE DAMA x RED
It can take a chip or more
than one chip.
A dama chip is allowed to move
to any unoccupied
square along its diagonal path. However, it can
only pass through its
diagonal path once and could no longer return
to its original position when taking chips.
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
BLUE DAMA ÷ RED
It can take a chip or more
than one chip.
A dama chip is allowed to move
to any unoccupied
square along its diagonal path. However, it can
only pass through its
diagonal path once and could no longer return
to its original position when taking chips.
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
BLUE DAMA X RED
It can take a chip or more
than one chip.
A dama chip is allowed to move
to any unoccupied
square along its diagonal path. However, it can
only pass through its
diagonal path once and could no longer return
to its original position when taking chips.
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Moreover, a dama’s score is doubled in taking a chip
or chips.
2(BLUE DAMA x RED)
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Moreover, a dama’s score is doubled in taking a chip
or chips.
2(BLUE DAMA x RED)
2(BLUE DAMA x RED)
or
2(BLUE DAMA - RED)
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Dama’s score is quadrupled if it takes the opponent’s dama chip.
4(BLUE DAMA x
RED DAMA)
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Similarly, an ordinary chip’s
score is doubled if it
takes a dama chip.
2(RED + BLUE DAMA)
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Similarly, an ordinary chip’s
score is doubled if it
takes a dama chip.
2(RED + BLUE DAMA)
RED x BLUE
WRITING ENTRIES IN
THE SCORESHEET
Player A Player B
Move Score Total Move Score Total
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
Note: Scores shall be entered in the scoresheet according to the game being played.
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
-9
-11
-3
-1
-1
-11
-3
0
4
8
0
4
8
Integer
DAMATH
Integer
DAMATH
-7
2 -5
6
10
10
6
-5
-9
-7
2
Integer DAMATH Scoresheet
Player BLUEName:__Ramon________________________________School:_________________________________Grade/Year:_____________________________
Player REDName:__Lapus________________________________School:_________________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9 (0, 3)
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Integer
DAMATH
Integer
DAMATH
-1
-9
-11
-3
-1
-11
-3
0
4
8
0
4
8
-7
2 -5
6
10
10
6
-5
-9
-7
2
Player BLUEName:__________________________________School:_________________________________Grade/Year:_____________________________
Player REDName:__________________________________School:_________________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9 (0, 3) -1 (1, 4)
Integer DAMATH Scoresheet
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
-1
-9
Integer
DAMATH
Integer
DAMATH
-11
-3
-1
-11
-3
0
4
8
0
4
8
-7
2 -5
6
10
10
6
-5
-9
-7
2
Player BLUEName:__________________________________School:_________________________________Grade/Year:_____________________________
Player REDName:__________________________________School:_________________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9 (0, 3) -1 (1, 4)
-9 + (-1) -10 -10
Integer DAMATH Scoresheet
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
-9
10
-11
-3
-1
-11
-3
0
4
8
0
4
8
-7
2 -5
6
10
6
-5
-9
-7
2
Integer
DAMATH
Integer
DAMATH
Player BLUEName:__________________________________School:_________________________________Grade/Year:_____________________________
Player REDName:__________________________________School:_________________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9 (0, 3) -1 (1, 4)
-9 + (-1) -10 -10 10 + (-9) 1 1
Integer DAMATH Scoresheet
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
-9
-1
-11
-3
-11
-3
0
4
8
0
4
8
-7
2 -5
10
6
-5
-7
2
Integer
DAMATH
Integer
DAMATH
Player BLUEName:__________________________________School:_________________________________Grade/Year:_____________________________
Player REDName:__________________________________School:_________________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9 (0, 3) -1 (1, 4)
-9 + (-1) -10 -10 10 + (-9) 1 1
-1 – (-9) 8 -2
Integer DAMATH Scoresheet
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
-11
-3
-11
-3
0
4
8
0
4
82
10
-5
2
Integer
DAMATH
Integer
DAMATH-7
Player BLUEName:__________________________________School:_________________________________Grade/Year:_____________________________
Player REDName:__________________________________School:_________________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9 (0, 3) -1 (1, 4)
-9 + (-1) -10 -10 10 + (-9) 1 1
-1 – (-9) 8 -2 -7 ÷ 2 -3.5 ≈ -4 -3
Integer DAMATH Scoresheet
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
-5
-11
-3
-11
-3
0
4
8
0
4
82
10
-5
Integer
DAMATH
Integer
DAMATH
Player BLUEName:__________________________________School:_________________________________Grade/Year:_____________________________
Player REDName:__________________________________School:_________________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9 (0, 3) -1 (1, 4)
-9 + (-1) -10 -10 10 + (-9) 1 1
-1 – (-9) 8 -2 -7 ÷ 2 -3.5 ≈ -4 -3
-11 – (-5) -6 -8
Integer DAMATH Scoresheet
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
-3
11
0
4
8
0
4
82
10
-5
Integer
DAMATH
Integer
DAMATH
-3
Player BLUEName:__________________________________School:_________________________________Grade/Year:_____________________________
Player REDName:__________________________________School:_________________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9 (0, 3) -1 (1, 4)
-9 + (-1) -10 -10 10 + (-9) 1 1
-1 – (-9) 8 -2 -7 ÷ 2 -3.5 ≈ -4 -3
-11 – (-5) -6 -8 -3 x 4 -12 -15
Integer DAMATH Scoresheet
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
6
0
10
-3
-11
0
8
4
82
-5
Integer
DAMATH
Integer
DAMATH
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
0
10
-3
-11
0
8
4
82
-5
Integer
DAMATH
Integer
DAMATH
Player BLUEName:__________________________________School:_________________________________Grade/Year:_____________________________
Player REDName:__________________________________School:_________________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9 (0, 3) -1 (1, 4)
-9 + (-1) -10 -10 10 + (-9) 1 1
-1 – (-9) 8 -2 -7 ÷ 2 -3.5 ≈ -4 -3
-11 – (-5) -6 -8 -3 x 4 -12 -15
10 x 6 60 52
10 + 0 10 62
Integer DAMATH Scoresheet
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
-11
-11
0
4
Integer
DAMATH
Integer
DAMATH
2
6
10
-5-5
Player BLUEName:__________________________________School:_________________________________Grade/Year:_____________________________
Player REDName:__________________________________School:_________________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9 (0, 3) -1 (1, 4)
-9 + (-1) -10 -10 10 + (-9) 1 1
-1 – (-9) 8 -2 -7 ÷ 2 -3.5 ≈ -4 -3
-11 – (-5) -6 -8 -3 x 4 -12 -15
10 x 6 60 52 -5 x 10 -50 x 2 = -100 -115
10 + 0 10 62
Integer DAMATH Scoresheet
Note: When a DAMA takes an ordinary chip, the score is doubled.
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
4
6
-11
-11
0
Integer
DAMATH
Integer
DAMATH
2
-5
Player BLUEName:__________________________________School:_________________________________Grade/Year:_____________________________
Player REDName:__________________________________School:_________________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9 (0, 3) -1 (1, 4)
-9 + (-1) -10 -10 10 + (-9) 1 1
-1 – (-9) 8 -2 -7 ÷ 2 -3.5 ≈ -4 -3
-11 – (-5) -6 -8 -3 x 4 -12 -15
10 x 6 60 52 -5 x 10 -50 x 2 = -100 -115
10 + 0 10 62
6 + 4 10 x 4 = 40 102
Integer DAMATH Scoresheet
Note: When a DAMA takes another DAMA, the score is quadrupled.
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
6
10
-11
-11
0
Integer
DAMATH
Integer
DAMATH
2
-5
Player BLUEName:__________________________________School:_________________________________Grade/Year:_____________________________
Player REDName:__________________________________School:_________________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9 (0, 3) -1 (1, 4)
-9 + (-1) -10 -10 10 + (-9) 1 1
-1 – (-9) 8 -2 -7 ÷ 2 -3.5 ≈ -4 -3
-11 – (-5) -6 -8 -3 x 4 -12 -15
10 x 6 60 52 -5 x 10 -50 x 2 = -100 -115
10 + 0 10 62 10 + 6 16 x 2 = 32 -83
6 + 4 10 x 4 = 40 102
Integer DAMATH Scoresheet
Note: When an ordinary chip takes a DAMA, the score is doubled.
Player BLUEName:__________________________________School:_________________________________Grade/Year:_____________________________
Player REDName:__________________________________School:_________________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9 (0, 3) -1 (1, 4)
-9 + (-1) -10 -10 10 + (-9) 1 1
-1 – (-9) 8 -2 -7 ÷ 2 -3.5 ≈ -4 -3
-11 – (-5) -6 -8 -3 x 4 -12 -15
10 x 6 60 52 -5 x 10 -50 x 2 = -100 -115
10 + 0 10 62 10 + 6 16 x 2 = 32 -83
6 + 4 10 x 4 = 40 102
RC: -5 -5 RC: -11 -11
0 0 2 2
-11x 2 -22 10 x 2 20
Total -27 Total 11
Grand Total 75 Grand Total -72
Integer DAMATH Scoresheet
Note: Add all remaining chips to the total score to get the grand total. Remaining DAMA chip’s corresponding value is doubled. The player with greater score wins.
HOME
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Rational
DAMATH
Rational
DAMATH
-11/10
-3/10
-1/10
-1/10
-11/10
-3/10
0
4/10
8/10
0
4/10
8/10
-7/10
-9/10
2/10 -5/10
6/10
10/10
10/10
6/10
-5/10
-9/10
-7/10
2/10
Rational DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9/10 (0, 3)
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Rational
DAMATH
Rational
DAMATH
-11/10
-3/10
-1/10
-1/10
-11/10
-3/10
0
4/10
8/10
0
4/10
8/10
-7/10
-9/10
2/10 -5/10
6/10
10/10
10/10
6/10
-5/10
-9/10
-7/10
2/10
Rational DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9/10 (0, 3) -1/10 (1, 4)
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Rational
DAMATH
Rational
DAMATH
-11/10
-3/10
-1/10
-1/10
-11/10
-3/10
0
4/10
8/10
0
4/10
8/10
-7/10
-9/10
2/10 -5/10
6/10
10/10
10/10
6/10
-5/10
-9/10
-7/10
2/10
Rational DAMATH Scoresheet
Player BLUEName: Ramon, Mario M__________________School:_JGMNHS_______________________Grade/Year:_____________________________
Player REDName:__Arroyo, Gloria__________________School:__ADMU_________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9/10 (0, 3) -1/10 (1, 4)
-9/10 + (-1/10) -10/10 -1
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Rational
DAMATH
Rational
DAMATH
-11/10
-3/10
-1/10
-11/10
-3/10
0
4/10
8/10
0
4/10
8/10
-7/10
-9/10
2/10 -5/10
6/10
10/10
10/10
6/10
-5/10
-9/10
-7/10
2/10
Rational DAMATH Scoresheet
Player BLUEName: Ramon, Mario M__________________School:_JGMNHS_______________________Grade/Year:_____________________________
Player REDName:__Arroyo, Gloria__________________School:__ADMU_________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9/10 (0, 3) -1/10 (1, 4)
-9/10 + (-1/10) -10/10 -1 -7/10 – ( -9/10) 2/10 1/5
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Rational
DAMATH
Rational
DAMATH
-11/10
-3/10
-1/10
-11/10
-3/10
0
4/10
8/10
0
4/10
8/10
-7/10
2/10 -5/10
6/10
10/10
10/10
6/10
-5/10
-9/10
-7/10
2/10
RationalDAMATH Scoresheet
Player BLUEName: Ramon, Mario M__________________School:_JGMNHS_______________________Grade/Year:_____________________________
Player REDName:__Arroyo, Gloria__________________School:__ADMU_________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9/10 (0, 3) -1/10 (1, 4)
-9/10 + (-1/10) -10/10 -1 -7/10 – ( -9/10) 2/10 1/5
6/10 (2, 3) -1
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Rational
DAMATH
Rational
DAMATH
-11/10
-3/10
-1/10
-11/10
-3/10
0
4/10
8/10
0
4/10
8/10
-7/10
2/10 -5/10
6/10
10/10
10/10
6/10
-5/10
-9/10
-7/10
2/10
Rational DAMATH Scoresheet
Player BLUEName: Ramon, Mario M__________________School:_JGMNHS_______________________Grade/Year:_____________________________
Player REDName:__Arroyo, Gloria__________________School:__ADMU_________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9/10 (0, 3) -1/10 (1, 4)
-9/10 + (-1/10) -10/10 -1 -7/10 – ( -9/10) 2/10 1/5
6/10 (2, 3) -1 -7/10 ÷ 6/10 -7/6 -29/30
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Rational
DAMATH
Rational
DAMATH
-11/10
-3/10
-1/10
-11/10
-3/10
0
4/10
8/10
0
4/10
8/10
-7/10
2/10 -5/10
10/10
10/10
6/10
-5/10
-9/10
-7/10
2/10
RationalDAMATH Scoresheet
Player BLUEName: Ramon, Mario M__________________School:_JGMNHS_______________________Grade/Year:_____________________________
Player REDName:__Arroyo, Gloria__________________School:__ADMU_________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9/10 (0, 3) -1/10 (1, 4)
-9/10 + (-1/10) -10/10 -1 -7/10 – ( -9/10) 2/10 1/5
6/10 (2, 3) -1 -7/10 ÷ 6/10 -7/6 -29/30
-3/10 X -7/10 21/10 11/10
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Rational
DAMATH
Rational
DAMATH
-11/10
4/10
8/10
-9/10
-7/10
2/104/10
-11/10
Rational DAMATH Scoresheet
Player BLUEName: Ramon, Mario M__________________School:_JGMNHS_______________________Grade/Year:_____________________________
Player REDName:__Arroyo, Gloria__________________School:__ADMU_________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9/10 (0, 3) -1/10 (1, 4)
-9/10 + (-1/10) -10/10 -1 -7/10 – ( -9/10) 2/10 1/5
6/10 (2, 3) -1 -7/10 ÷ 6/10 -7/6 -29/30
-3/10 X -7/10 21/10 11/10 4/10 + 8/10 24/10 43/10
Note: When a DAMA chip take an ordinary chip, the score is doubled.
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Rational
DAMATH
Rational
DAMATH
-11/10
-9/10
-7/10
2/10
4/10
-11/10
Rational DAMATH Scoresheet
Player BLUEName: Ramon, Mario M__________________School:_JGMNHS_______________________Grade/Year:_____________________________
Player REDName:__Arroyo, Gloria__________________School:__ADMU_________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9/10 (0, 3) -1/10 (1, 4)
-9/10 + (-1/10) -10/10 -1 -7/10 – ( -9/10) 2/10 1/5
6/10 (2, 3) -1 -7/10 ÷ 6/10 -7/6 -29/30
-3/10 X -7/10 21/10 11/10 4/10 + 8/10 24/10 43/10
-11/10 X 4/40 -44/25 -33/50
Note: When a DAMA chip takes a DAMA, the score is quadrupled
Rational DAMATH Scoresheet
Player BLUEName: Ramon, Mario M__________________School:_JGMNHS_______________________Grade/Year:_____________________________
Player REDName:__Arroyo, Gloria__________________School:__ADMU_________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-9/10 (0, 3) -1/10 (1, 4)
-9/10 + (-1/10) -10/10 -1 -7/10 – ( -9/10) 2/10 1/5
6/10 (2, 3) -1 -7/10 ÷ 6/10 -7/6 -29/30
-3/10 X -7/10 21/10 11/10 4/10 + 8/10 24/10 43/10
-11/10 X 4/40 -44/25 -33/50
R.C. -11/10 -11/5 R.C. -11/10 -11/10
2/10 1/5 -9/10 -9/10
-7/10 -7/10
TOTAL -27/10 -2
GRAND TOTAL -3.36 2.3Note: Add all remaining chips to the total score to get the grand total.
Remaining DAMA chip’s corresponding value is doubled. The player with greater score wins
HOME
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Radical
DAMATH
Radical
DAMATH
-121√18
-25√18-49√8
16√32
-81√32
-9√2 -√8
36√32
100√2
64√2
144√8
4√18
-121√18
-25√18 -49√8
16√32
-81√32
-9√2-√8
36√32
100√2
64√2
144√8
4√18
Radical DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
4√18 (4, 3)
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Radical
DAMATH
Radical
DAMATH
-121√18
-25√18-49√8
16√32
-81√32
-9√2 -√8
36√32
100√2
64√2
144√8
4√18
-121√18
-25√18 -49√8
16√32
-81√32
-9√2-√8
36√32
100√2
64√2
144√8
4√18
Radical DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
4√18 (4, 3) -9√2 (5, 4)
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Radical
DAMATH
Radical
DAMATH
-121√18
-25√18-49√8
16√32
-81√32
-9√2 -√8
36√32
100√2
64√2
144√8
4√18
-121√18
-25√18 -49√8
16√32
-81√32
-9√2
-√8
36√32
100√2
64√2
144√8
4√18
Radical DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
4√18 (4, 3) -9√2 (5, 4)
4√18 ÷ -9√2 -4/3 -4/3
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Radical
DAMATH
Radical
DAMATH
-121√18
-25√18-49√8
16√32
-81√32
-9√2 -√8
36√32
100√2
64√2
144√8
4√18
-121√18
-25√18 -49√8
16√32
-81√32
-√8
36√32
100√2
64√2
144√8
4√18
Radical DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
4√18 (4, 3) -9√2 (5, 4)
4√18 ÷ -9√2 -4/3 -4/3 -49√8 ÷ 4√18 -8 -8
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Radical
DAMATH
Radical
DAMATH
-121√18
-25√18-49√8
16√32
-81√32
-9√2 -√8
36√32
100√2
64√2
144√8
-121√18
-25√18
-49√8
16√32
-81√32
-√8
36√32
100√2
64√2
144√8
4√18
Radical DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
4√18 (4, 3) -9√2 (5, 4)
4√18 ÷ -9√2 -4/3 -4/3 -49√8 ÷ 4√18 -8 -8
16√32 (6, 3) -4/3
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Radical
DAMATH
Radical
DAMATH
-121√18
-25√18-49√8
16√32
-81√32
-9√2 -√8
36√32
100√2
64√2
144√8
-121√18
-25√18
-49√8
16√32
-81√32
-√8
36√32
100√2
64√2
144√8
4√18
Radical DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
4√18 (4, 3) -9√2 (5, 4)
4√18 ÷ -9√2 -4/3 -4/3 -49√8 ÷ 4√18 -8 -8
16√32 (6, 3) -4/3 -49√8 - 16√32 -160√2 -8 -160√2
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Radical
DAMATH
Radical
DAMATH-√8 36√32
144√8
64√2
144√8
-49√8
-9√2
Radical DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
4√18 (4, 3) -9√2 (5, 4)
4√18 ÷ -9√2 -4/3 -4/3 -49√8 ÷ 4√18 -8 -8
16√32 (6, 3) -4/3 -49√8 - 16√32 -160√2 -8 -160√2
-49√8 + -√8 -196√2 -8-356√2
Note: When a DAMA chip take an ordinary chip, the score is doubled.
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Radical
DAMATH
Radical
DAMATH36√32
144√8
64√2
144√8
-49√8
-9√2
Radical DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
4√18 (4, 3) -9√2 (5, 4)
4√18 ÷ -9√2 -4/3 -4/3 -49√8 ÷ 4√18 -8 -8
16√32 (6, 3) -4/3 -49√8 - 16√32 -160√2 -8 -160√2
-49√8 + -√8 -196√2 -8-356√2
-9√2 x -49√8 6912 20732/3
Note: When a DAMA take another DAMA, the score is quadrupled
Radical DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
4√18 (4, 3) -9√2 (5, 4)
4√18 ÷ -9√2 -4/3 -4/3 -49√8 ÷ 4√18 -8 -8
16√32 (6, 3) -4/3 -49√8 - 16√32 -160√2 -8 -160√2
-49√8 + -√8 -196√2 -8-356√2
-9√2 x -49√8 6912 20732/3
R.C. -9√2 -18√2 R.C. 144√8 144√8
36√32 36√32 64√2 64√2
144√8 144√8
TOTAL 423√2 352√2
GRAND TOTAL 7643.32 -13.66
Note: Add all remaining chips to the total score to get the grand total. Remaining DAMA chip’s corresponding value is doubled. The player with greater score wins
HOME
0 1 2 43 5 6 7
7 6 5 34 2 1 0
0
1
2
4
3
5
6
7
7
6
5
3
4
2
1
0
Polynomial
DAMATH
Polynomial
DAMATH
-55x
-15x-21xy2
10y
-45y
-3x2y -xy2
28y
66x2y
36x2y
78xy2
6x
-55x
-15x -21xy2
10y
-45y
-3x2y-xy2
28y
66x2y
36x2y
78xy2
6x
Polynomial DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-3x2y (2, 3)
0 1 2 43 5 6 7
7 6 5 34 2 1 0
0
1
2
4
3
5
6
7
7
6
5
3
4
2
1
0
Polynomial
DAMATH
Polynomial
DAMATH
-55x
-15x-21xy2
10y
-45y
-3x2y
-xy2
28y
66x2y
36x2y
78xy2
6x
-55x
-15x -21xy2
10y
-45y
-3x2y-xy2
28y
66x2y
36x2y
78xy2
6x
Polynomial DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-3x2y (2, 3) -xy2 (4, 3)
0 1 2 43 5 6 7
7 6 5 34 2 1 0
0
1
2
4
3
5
6
7
7
6
5
3
4
2
1
0
Polynomial
DAMATH
Polynomial
DAMATH
-55x
-15x-21xy2
10y
-45y
-3x2y
-xy2
28y
66x2y
36x2y
78xy2
6x
-55x
-15x -21xy2
10y
-45y
-3x2y
-xy2
28y
66x2y
36x2y
78xy2
6x
Polynomial DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-3x2y (2, 3) -xy2 (4, 3)
(-3x2y)(-xy2) 24000 24000
0 1 2 43 5 6 7
7 6 5 34 2 1 0
0
1
2
4
3
5
6
7
7
6
5
3
4
2
1
0
Polynomial
DAMATH
Polynomial
DAMATH
-55x
-15x-21xy2
10y
-45y
-3x2y
-xy2
28y
66x2y
36x2y
78xy2
6x
-55x
-15x -21xy2
10y
-45y
-3x2y
28y
66x2y
36x2y
78xy2
6x
Polynomial DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-3x2y (2, 3) -xy2 (4, 3)
(-3x2y)(-xy2) 24000 24000 -15x – (-3x2y) 99 99
0 1 2 43 5 6 7
7 6 5 34 2 1 0
0
1
2
4
3
5
6
7
7
6
5
3
4
2
1
0
Polynomial
DAMATH
Polynomial
DAMATH
-55x
-15x-21xy2
10y
-45y
-xy2
28y
66x2y
36x2y
78xy2
6x
-55x
-15x
-21xy2
10y
-45y
-3x2y
28y
66x2y
36x2y
78xy2
6x
Polynomial DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-3x2y (2, 3) -xy2 (4, 3)
(-3x2y)(-xy2) 24000 24000 -15x – (-3x2y) 63 63
-xy2 (2,3) 24000
0 1 2 43 5 6 7
7 6 5 34 2 1 0
0
1
2
4
3
5
6
7
7
6
5
3
4
2
1
0
Polynomial
DAMATH
Polynomial
DAMATH
-55x
-15x-21xy2
10y
-45y
-xy2
28y
66x2y
36x2y
78xy2
6x
-55x
-15x
-21xy2
10y
-45y
-3x2y
28y
66x2y
36x2y
78xy2
6x
Polynomial DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-3x2y (2, 3) -xy2 (4, 3)
(-3x2y)(-xy2) 24000 24000 -15x – (-3x2y) 99 99
-xy2 (2,3) 24000 -15x ÷ (-xy2) 0.6 99.6
0 1 2 43 5 6 7
7 6 5 34 2 1 0
0
1
2
4
3
5
6
7
7
6
5
3
4
2
1
0
Polynomial
DAMATH
Polynomial
DAMATH
-55x
-15x-21xy2
10y
-45y
28y
66x2y
36x2y
78xy2
6x
-55x
-15x
-21xy2
10y
-45y
-3x2y
28y
66x2y
36x2y
78xy2
6x
Polynomial DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-3x2y (2, 3) -xy2 (4, 3)
(-3x2y)(-xy2) 24000 24000 -15x – (-3x2y) 99 99
-xy2 (2,3) 24000 -15x ÷ (-xy2) 0.6 99.6
(-15x)(-15x ) 0 24000
0 1 2 43 5 6 7
7 6 5 34 2 1 0
0
1
2
4
3
5
6
7
7
6
5
3
4
2
1
0
Polynomial
DAMATH
Polynomial
DAMATH-55x
78xy2
-55x-45y
78xy2
66x2y
Polynomial DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-3x2y (2, 3) -xy2 (4, 3)
(-3x2y)(-xy2) 24000 24000 -15x – (-3x2y) 99 99
-xy2 (2,3) 24000 -15x ÷ (-xy2) 0.6 99.6
(-15x)(-15x ) 0 24000 78xy2 ÷ (-55x) -22.69 76.91
Note: When a DAMA chip take an ordinary chip, the score is doubled.
0 1 2 43 5 6 7
7 6 5 34 2 1 0
0
1
2
4
3
5
6
7
7
6
5
3
4
2
1
0
Polynomial
DAMATH
Polynomial
DAMATH
78xy2
-55x-45y
78xy2
66x2y
Polynomial DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-3x2y (2, 3) -xy2 (4, 3)
(-3x2y)(-xy2) 24000 24000 -15x – (-3x2y) 99 99
-xy2 (2,3) 24000 -15x ÷ (-xy2) 0.6 99.6
(-15x)(-15x ) 0 24000 78xy2 ÷ (-55x) -22.69 76.91
78xy2 ÷ 78xy2 4 24004
Note: When a DAMA take another DAMA, the score is quadrupled
Polynomial DAMATH Scoresheet
Player BLUEName:__RAMON, MARIO M_____________School:___JGMNHS_____________________Grade/Year:_____________________________
Player REDName:_ARROYO, GLORIA________________School:__ADMU__________________________Grade/Year:_____________________________
Move Score Total Move Score Total
-3x2y (2, 3) -xy2 (4, 3)
(-3x2y)(-xy2) 24000 24000 -15x – (-3x2y) 99 99
-xy2 (2,3) 24000 -15x ÷ (-xy2) 0.6 99.6
(-15x)(-15x ) 0 24000 78xy2 ÷ (-55x) -22.69 76.91
78xy2 ÷ 78xy2 4 24004
R.C. 78xy2 624 -45y -135
66xy2 0 -55x 0
TOTAL 624 -135
GRAND TOTAL 24628 -58.09
Note: Add all remaining chips to the total score to get the grand total. Remaining DAMA chip’s corresponding value is doubled. The player with greater score wins
OTHER RULES
A move [e.g. 25 (6, 3)] is good only at the most for one (1) minute including its corresponding entries in the scoresheet; while the game’s
duration is twenty (20) minutes.
It will be the responsibility of the arbiter to remind the player to make a move and write entries in the scoresheet. This will be done 10
seconds before the 1-minute time frame.
If in case a player did not finish writing the entries in the scoresheet after 1 minute, the time will be stopped by the arbiter. This is to give the player time to finish writing in the scoresheet. The extra time is
exclusive of the twenty-minute game duration.
A player may consume the whole minute in taking chip/s and writing the entries in the scoresheet.
A player is required to take chip/s when there is still time left (remaining second/s of the 20-minute game duration).
Use of calculator is allowed.
The game ends when any of the following situations occur:
Repetitive moves of any or both players.
If no show of one player is declared after ten minutes.
A player resigns or refuses to move.
A player’s chip is cornered.
A player has no more chip to move.
The 20-minute game duration ended.
The remaining chips have to be added to the respective player’s total scores.
“DAMA” chip’s corresponding value is doubled.
The player with the greater total score is declared winner for which he/she is entitled to one (1) point in the tally sheet of contestants or one-half (0.5)
point in case of a draw.
In case two or more players have the same number of winnings, their previous games will be considered. Whoever won in these games prevails. If a winner cannot be determined from these games, a 10-minute rematch
shall be done. Players are not allowed to resign in the rematch. Point System (Adding the Scores in each Game/Rematch) shall be followed if no
player emerges as winner after the rematch.
Scoresheets will be reviewed by a panel of reviewers. Corrections will be done to the wrong entries which were not checked during the
game.
The time spent in correcting the entries is exclusive of the 20-minute game duration.
A player must write entries in the scoresheet first before making a move.
Only one scoresheet is allowed to be accomplished alternately by the two players whereby incorrect entries shall be their responsibility. In case of incorrect entries in the scoresheet, a player has to immediately call the
attention of the competition facilitator by raising one’s hand, that is, after stopping the time. As determined by the said facilitator, the appropriate corrections will be done by the erring player inasmuch as the former’s
decision is final and unappealable.
The player must pass the scoresheet with complete entries to the other player first before moving a chip or taking chips. This marks the start of the 1-minute time given to the player to write entries in the scoresheet and to make a move. Passing of scoresheet and making a move should be done almost at the same time.
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
Repetitive moves of any or both players.
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
A player’s chip is cornered.
0 1 2 43 5 6 7
0 1 2 43 5 6 7
0
1
2
4
3
5
6
7
0
1
2
4
3
5
6
7
A player has no more chip to move.
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