Second Lecture

This is a triangle, this is a square, this is a pentagon (see drawing), I could make a hexagon, heptagon, octagon and so on, and if I keep going, it will become more and more similar to a circle. If I then draw a circle, how many corners does it have? It has an infinite number of corners. But if I draw a circle that is twice as large, it also has an infinite number of corners, but twice as many corners! So even in the finite, the concepts of infinity are everywhere, so that our thinking can fail everywhere, even where it can encounter the finite, because of infinity, because of the intense infinity. This means that thinking must always realize that it is at a loss and without support when it wants to go out of the finite sphere, which is given to it first, into the infinite.