# data[].attributes.headline
For the radians : quadrant 1 the numerator is just pi, quadrant 2 the numerator is one less than the denominator, quadrant 3 the numerator is one more than the denominator ,and the quadrant 4 the numerator is times two minus 1 of the denominator 

# data[].attributes.subject
For the radians : quadrant 1 the numerator is just pi, quadrant 2 the numerator is one less than the denominator, quadrant 3 the numerator is one more than the denominator ,and the quadrant 4 the numerator is times two minus 1 of the denominator 

# data[].attributes.headline
For the degrees : quadrant 1 the numbers are double digits , quadrant 2 the numbers are in the 100's, quadrant 3 the numbers are in the 200's , and quadrant 4 the numbers are in the 400's

# data[].attributes.subject
For the degrees : quadrant 1 the numbers are double digits , quadrant 2 the numbers are in the 100's, quadrant 3 the numbers are in the 200's , and quadrant 4 the numbers are in the 400's

# data[].attributes.headline
adding one point's degree by 180 degrees will get you the degree of the opposite point 

# data[].attributes.subject
adding one point's degree by 180 degrees will get you the degree of the opposite point 

# data[].attributes.headline
the cosine value for any number with the denominator of 3, it will be 1/2. 

# data[].attributes.subject
the cosine value for any number with the denominator of 3, it will be 1/2. 

# data[].attributes.body
think about it 1+2=3

# data[].attributes.headline
all denominators are 2 excluding the extreme point 

# data[].attributes.subject
all denominators are 2 excluding the extreme point 

# data[].attributes.body
the numerator of the sine and cosine is in a pattern of 123,321

# data[].attributes.headline
denominators of sine and cosine are always 2 (excluding extreme points)

# data[].attributes.subject
denominators of sine and cosine are always 2 (excluding extreme points)

# data[].attributes.headline
radians denominator is always 3, 4, or 6

# data[].attributes.subject
radians denominator is always 3, 4, or 6

# data[].attributes.headline
the degrees around the unit circle are added in 30-15-15 increments from 0-360 degrees

# data[].attributes.subject
the degrees around the unit circle are added in 30-15-15 increments from 0-360 degrees

# data[].attributes.headline
 3 times 2 is 6, so if the denominator is 6, the cosine value must be 3 pi/2

# data[].attributes.subject
 3 times 2 is 6, so if the denominator is 6, the cosine value must be 3 pi/2

# data[].attributes.headline
Every 360 degrees/2 pi, the sine, cosine and tangent are the exact same 

# data[].attributes.subject
Every 360 degrees/2 pi, the sine, cosine and tangent are the exact same 

# data[].attributes.headline
cosine of a radian/degree is the opposite of the cosine 180 degrees from the point

# data[].attributes.subject
cosine of a radian/degree is the opposite of the cosine 180 degrees from the point

# data[].attributes.headline
the tangent of a radian/degree is the same tangent as a radian/degree that is one pi away. (exact opposite away)

# data[].attributes.subject
the tangent of a radian/degree is the same tangent as a radian/degree that is one pi away. (exact opposite away)

# data[].attributes.headline
the sine of any radian/degree is the same as the radian/degree when flipped across the y axis

# data[].attributes.subject
the sine of any radian/degree is the same as the radian/degree when flipped across the y axis

# data[].attributes.headline
corresponding tangent of extreme points when flipped 180 degrees from each other

# data[].attributes.subject
corresponding tangent of extreme points when flipped 180 degrees from each other

# data[].attributes.headline
corresponding cosines of radians/degrees when  flipped over the x-axis

# data[].attributes.subject
corresponding cosines of radians/degrees when  flipped over the x-axis

# data[].attributes.headline
any 30 degree triangle has a root of 3/2

# data[].attributes.subject
any 30 degree triangle has a root of 3/2