#cartesian

It is time for us to start thinking outside the boxes. We live in boxes, we build in boxes, we think in boxes.

Cartesian thinking literally puts us in a box. And, ever since, scientific thought has been inside that box. Time to break out.

The study of curves was a central fascination of seventeenth-century mathematics, and Newton had plunged into the field when he read a translation of René Descartes’s Geometrya year before the plague hit.

obeying the following rules of addition and multiplication. for Z1=(X1,y1), Z2=(X2, Y2), €R^2, we put. A1: Z1+Z2=(X1+X2, y1+y2). (addition). M1: Z1 Z2=(X1 X2 -y1y2 , X1 y2+y1 X2). (multiplication). equality

Third part of a small high-school refresher series on the mathematical branch of Geometry

The #Yijing or I-Ching in a #Spiral interface. We can improve our knowledge base using spiral interfaces. The spiral is the best form to contain information. Join me, let's attempt to model computer interfaces

Okay, so have you ever wondered if all this is actual reality? Can you really know that what you're experiencing is not a dream? See this guy? It's René Descartes. He is known for pondering that question.