There is a paradox here that I still don't understand.
Kant's theory holds that noumenon is a transcendence of phenomena, and phenomena emerge from noumenon. Kant especially likes to work with shapes.
He notes that a shape can't be made accurately from another shape. For example, one can't accurately make a circle from a lot of squares. Therefore, shapes don't emerge from other shapes. Shapes must emerge from something a level up which transcends shape. This thing that transcends shape can make any shape.
OK, one might say the noumenon which transcends phenomena must be a homogeneity.
But stop and think about that. A homogeneity couldn't make a shape either.
Shape could not emerge from homogeneity.
So shape cannot emerge from other shapes, but it can't emerge from homogeneity either. But what could something that is neither differentiated nor not-differentiated possibly be?
What could possibly transcend both shape and homogeneity?
What is this noumenon anyway?
Jim
Kant's theory holds that noumenon is a transcendence of phenomena, and phenomena emerge from noumenon. Kant especially likes to work with shapes.
He notes that a shape can't be made accurately from another shape. For example, one can't accurately make a circle from a lot of squares. Therefore, shapes don't emerge from other shapes. Shapes must emerge from something a level up which transcends shape. This thing that transcends shape can make any shape.
OK, one might say the noumenon which transcends phenomena must be a homogeneity.
But stop and think about that. A homogeneity couldn't make a shape either.
Shape could not emerge from homogeneity.
So shape cannot emerge from other shapes, but it can't emerge from homogeneity either. But what could something that is neither differentiated nor not-differentiated possibly be?
What could possibly transcend both shape and homogeneity?
What is this noumenon anyway?
Jim