Monday, February 16, 2009

Notation

With my notation in my discoveries of calculus I can provide suitable symbolism that allow the geometric arguments of my predecessors to be translated into operation.


lx^2=x^3l3

The symbol l allows me to represent the sum of infintely small rectangles. It is the script form of s, the initial letter in summa.




Differentials:

The notation dy/dx allows mathematicians to treat it as a quotient of differentials[infinitely small increments of a variable]. With this notation I am able to solve for the derivative of Descartes folium equation...









"Nothing is more important than to see the sources of invention which are
more interesting than the inventions themselves."

- Leibniz

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