x y ----------- ----------- 18.87621698 182.4256292 17.54633109 169.9205046 14.61456355 142.5921396 9.207208273 96.17980646 27.90328158 283.6795061 13.48852953 134.4956086 20.67813062 200.9475343 23.37232677 233.8143082 31.79632818 321.4977419 22.29991883 220.8607116 15.84755415 158.2243117 27.53680069 270.4538525 For the above set of numbers, use the DATA FLYER application. Assume that the INTERCEPT b can be left at 0. It actually is 0 for this data! y = mx + b y = mx f(x) = m * x What value of m, in other words, what SLOPE gives you the SMALLEST SUM OF SQUARES OF DEVIATIONS? What is the slope of the BEST FITTING line for the set of 12 ----- (x, y) pairs? What is the SLOPE of the line that gives the smallest sum of squares of deviations?
Compare to the LIFE model from NetLogo. How many neighbors does each CELL have? Stay alive, become alive, die off, stay empty (unpopulated). What happens to each CELL in the Game of Life?
x y ----------- ----------- 20.44712727 20.51518572 16.71315584 15.42506731 17.99293085 16.15964686 23.362533 22.79563739 24.9267934 22.01796826 18.55425506 18.20021532 23.79604137 21.90370105 19.86663545 17.55227197 19.1290307 19.0699128 21.91487095 22.91732607 y = mx + b or in Data Flyer f(x) = m * x + b What is m? _________________ What is b? _________________ What is the Sum of squares of deviations that you found?