UndercoverElephant
Pachyderm of a Thousand Faces
- Joined
- Jan 17, 2002
- Messages
- 9,058
This is an offshoot from another thread. I am going to try to explain what Edmund Husserl said and why he said it. He decided that it was impossible to get people to understand the metaphysical nightmare that philosophy was stuck in (and which the debates on this board are still stuck in) unless they retraced the stages of the development of thought that led to the current impasse.
Before the Greeks there was no science, no systematic philosophy and no geometry. When people spoke and thought about "the world" they simply referred to the world in which they lived. The world of trees and houses and people. Husserl asks you to reserve judgement at this time about what you think this world is "made of". There is just this world in which we live and Husserl refers to it as "the lifeworld".
The first stage in the mathematisation of the lifeworld is the arrival of Greek geometry. Geometry does not describe the things we find in the lifeworld. Instead, it describe perfect versions of some aspects of those things. There are no perfect spheres or circles in the lifeworld. There are oranges, there are the moon and sun, but there are no absolutely perfect shapes like the ones we find in geometry. Husserl describes the entities of geometry as like "guiding poles" of perfection, which we might try to imitate in the lifeworld but which we can never actually attain.
So the situation remained until Galileo comes along and has the bright idea of extending this mathematisation project to the whole of nature, whereby he might better transcend the confines of the subjectively experienced lifeworld and come to "better understand the mind of God". It is important to note that Galileo, at the time, still thought of the world as the lifeworld. The mathematisation was a deliberate ploy to better understand the way it worked, but it was never deliberately intended for the understanding of what "world" meant to shift from the lifeworld to the mathematisation of that world.
The lifeworld is not completely mathematisable anyway. In the lifeworld you are presented with, say, a green apple. Now, you can geometrically mathematise the rough sphere, but how on earth are you going to mathematise the green? You can't. Well, you can't do it directly. You can only do it indirectly by abstracting something from the mathematised model. You can mathematise green by specifying the wavelength of green light, but this is an entirely different process to the mathematisation of the sphere, as I hope everyone will agree. The mathematisation of the sphere looks like a sphere. The mathematisation of green doesn't look like anything. It's just a number. Take another example. How are you going to mathematise felt temperature? You can specify the temperature of your nerve cells in degrees celsius, but this isn't even as useful as the wavelength, because a specific temperate in degrees celsius doesn't always feel the same - it depends on whether your hand is warming up, cooling down or staying the same.
So this mathematisation of the lifeworld can never be complete and the mathematisation simply is not the lifeworld. However, the position of modern science which is defended by the people on this board considers the lifeworld and the mathematisation of the lifeworld to be identical. JREFers believe the world is made of atoms. Sure, it is also made of oranges and houses but those are made of atoms. But what are "atoms"? The word "atom" refers to an object in the mathematisation. The word "orange" refers to an object in the lifeworld. But oranges are made of atoms!!! Do you see the problem? At what point does it stop being the mathematisation and start being the lifeworld? Is it a continuum? It surely is not. Is there a sudden transition? No. Therefore we have a problem, it's a logical problem and it's a serious problem.
At this point Husserl hopes that people can now begin the process of unravelling the mysterious mess we have got ourselves into. Somebody in the other thread said "So what? Why does this matter?" It matters because people (and at the time Husserl was writing it seemed like pretty much everyone) are not aware of this conflation of the lifeworld and the model of the lifeworld. It goes by unnoticed. But it is exactly this mistake which leads to the apparently unresolvable problems of metaphysics, and the only way to get beyond those problems is to go back to thinking of the lifeworld as the lifeworld and the mathematisation as the mathematisation. That's why it matters. What we call "materialism" is the result of getting the lifeworld mixed up with the mathematisation and failing to recognise that this has happened. What we call "idealism" is a dialectical reaction to this mistake which simply provides a mirror image of the mistake. Husserl therefore ends up being neither a materialist nor an idealist, regardless of the fact that he is often accused of being an idealist.

Geoff.
Before the Greeks there was no science, no systematic philosophy and no geometry. When people spoke and thought about "the world" they simply referred to the world in which they lived. The world of trees and houses and people. Husserl asks you to reserve judgement at this time about what you think this world is "made of". There is just this world in which we live and Husserl refers to it as "the lifeworld".
The first stage in the mathematisation of the lifeworld is the arrival of Greek geometry. Geometry does not describe the things we find in the lifeworld. Instead, it describe perfect versions of some aspects of those things. There are no perfect spheres or circles in the lifeworld. There are oranges, there are the moon and sun, but there are no absolutely perfect shapes like the ones we find in geometry. Husserl describes the entities of geometry as like "guiding poles" of perfection, which we might try to imitate in the lifeworld but which we can never actually attain.
So the situation remained until Galileo comes along and has the bright idea of extending this mathematisation project to the whole of nature, whereby he might better transcend the confines of the subjectively experienced lifeworld and come to "better understand the mind of God". It is important to note that Galileo, at the time, still thought of the world as the lifeworld. The mathematisation was a deliberate ploy to better understand the way it worked, but it was never deliberately intended for the understanding of what "world" meant to shift from the lifeworld to the mathematisation of that world.
The lifeworld is not completely mathematisable anyway. In the lifeworld you are presented with, say, a green apple. Now, you can geometrically mathematise the rough sphere, but how on earth are you going to mathematise the green? You can't. Well, you can't do it directly. You can only do it indirectly by abstracting something from the mathematised model. You can mathematise green by specifying the wavelength of green light, but this is an entirely different process to the mathematisation of the sphere, as I hope everyone will agree. The mathematisation of the sphere looks like a sphere. The mathematisation of green doesn't look like anything. It's just a number. Take another example. How are you going to mathematise felt temperature? You can specify the temperature of your nerve cells in degrees celsius, but this isn't even as useful as the wavelength, because a specific temperate in degrees celsius doesn't always feel the same - it depends on whether your hand is warming up, cooling down or staying the same.
So this mathematisation of the lifeworld can never be complete and the mathematisation simply is not the lifeworld. However, the position of modern science which is defended by the people on this board considers the lifeworld and the mathematisation of the lifeworld to be identical. JREFers believe the world is made of atoms. Sure, it is also made of oranges and houses but those are made of atoms. But what are "atoms"? The word "atom" refers to an object in the mathematisation. The word "orange" refers to an object in the lifeworld. But oranges are made of atoms!!! Do you see the problem? At what point does it stop being the mathematisation and start being the lifeworld? Is it a continuum? It surely is not. Is there a sudden transition? No. Therefore we have a problem, it's a logical problem and it's a serious problem.
At this point Husserl hopes that people can now begin the process of unravelling the mysterious mess we have got ourselves into. Somebody in the other thread said "So what? Why does this matter?" It matters because people (and at the time Husserl was writing it seemed like pretty much everyone) are not aware of this conflation of the lifeworld and the model of the lifeworld. It goes by unnoticed. But it is exactly this mistake which leads to the apparently unresolvable problems of metaphysics, and the only way to get beyond those problems is to go back to thinking of the lifeworld as the lifeworld and the mathematisation as the mathematisation. That's why it matters. What we call "materialism" is the result of getting the lifeworld mixed up with the mathematisation and failing to recognise that this has happened. What we call "idealism" is a dialectical reaction to this mistake which simply provides a mirror image of the mistake. Husserl therefore ends up being neither a materialist nor an idealist, regardless of the fact that he is often accused of being an idealist.
Geoff.
Last edited: