It seems to be something about this flat, or the dwellers within, or something, that leads many people to comment on the lack of normality within F-Sharp and/or within those who dwell therein. So, I shall now set about to investigate what exactly it is that we are meant to be to be normal.
So, what does it mean to be normal?
The mathematical part of me wishes to say that normal means 'perpendicular to'. This is particularly so in the case of being perpendicular to a tangent to a curve (be that a one (or more) dimensional curve). Now, in my experience, normals can be quite useful and quite fun. In fact drawing a tangent to a curve in the space time continuim and you may find yourself at right angles to reality, assuming you are trying to be normal. If this feels rather brain-bending, read some Douglas Adams, then take a tangent to the curve created by your brain bending and return yourself to a normal state.
Now, let us consider that a normal is actually just an extension of a radius, hence we need not go off on tangents to find what is normal, we simply extend a radius (though, on a tangent, extended radii would be useful for some of my netball team, they don't quite reach some of the passes I through over them. If only I had a team of people who were normal!).
This approach has some rather disturbing outcomes, though, if rigorously applied. For example, normal driving would see cars driving off the road at every corner. Baseball pitchers may have trouble throwing curve balls, but they would be comforted to know that a normal hit of one would be guaranteed to be a foul (I'll leave this for you to prove). Let us ignore the awkwardness of a normal speed to travel - which is to go in reverse at the rate you would think you should be going forward at (after all, speed is the gradient of the tangent to the curve relating distance to time). And, of course, the idea of a normal wheel, which would struggle to roll, but then the earth is a sphere, so normally the wheel would have trouble finding somewhere to roll anyway.
More encouragingly, this leads to a rather interesting outcome:
Since any circle has an infinite number of radii, it also has an infinite number of normals. This would then lead us to understand that the circle of life has an infinite number of normals. As such, there can be no one normal to which people aspire, for no normal is any mor normal than another, they are all just, well, normal. In fact, the y share two things in common, they are all normal and they all share just one point of intersection. Now, in terms of an infinite universe, the earth is but a point, and so a useful place for all normality upon it to intersect. Hence we find that no matter what path we choose to take, we are all normal when it comes to the circle of life. And especially normal (if anyone can be) are astronauts.
But more on normality later, it now approaches the time when the normal to the position of the hands on the clock points me to bed, indicating that it must be my normal bedtime...