ats:
Via New Scientist and fliptomato.
"In Tai's Model, the total area under a curve is computed by dividing the area under the curve between two designated values on the X-axis (abscissas) into small segments (rectangles and triangles) whose areas can be accurately calculated from their respective geometrical formulas. The total sum of these individual areas thus represents the total area under the curve."
I'm wondering if they'd be interested in a follow-up paper reinventing differentiation...

ats: Via New Scientist and fliptomato.

"In Tai's Model, the total area under a curve is computed by dividing the area under the curve between two designated values on the X-axis (abscissas) into small segments (rectangles and triangles) whose areas can be accurately calculated from their respective geometrical formulas. The total sum of these individual areas thus represents the total area under the curve."

I'm wondering if they'd be interested in a follow-up paper reinventing differentiation...