The Nonlinear Library: LessWrong LW - Beware unfinished bridges by Adam Zerner
May 12, 2024
05:02
Link to original article
Welcome to The Nonlinear Library, where we use Text-to-Speech software to convert the best writing from the Rationalist and EA communities into audio. This is: Beware unfinished bridges, published by Adam Zerner on May 12, 2024 on LessWrong.
This guy don't wanna battle, he's shook
'Cause ain't no such things as halfway crooks
8 Mile
There is a commonly cited typology of cyclists where cyclists are divided into four groups:
1. Strong & Fearless (will ride in car lanes)
2. Enthused & Confident (will ride in unprotected bike lanes)
3. Interested but Concerned (will ride in protected bike lanes)
4. No Way No How (will only ride in paths away from cars)
I came across this typology because I've been learning about urban design recently, and it's got me thinking. There's all sorts of push amongst urban designers for adding more and more bike lanes. But is doing so a good idea?
Maybe. There are a lot factors to consider. But I think that a very important thing to keep in mind are thresholds.
It will take me some time to explain what I mean by that. Let me begin with a concrete example.
I live in northwest Portland. There is a beautiful, protected bike lane alongside Naito Parkway that is pretty close to my apartment.
It basically runs along the west side of the Willamette River.
Which is pretty awesome. I think of it as a "bike highway".
But I have a problem: like the majority of people, I fall into the "Interested but Concerned" group and am only comfortable riding my bike in protected bike lanes. However, there aren't any protected bike lanes that will get me from my apartment to Naito Parkway. And there often aren't any protected bike lanes that will get me from Naito Parkway to my end destination.
In practice I am somewhat flexible and will find ways to get to and from Naito Parkway (sidewalk, riding in the street, streetcar, bus), but for the sake of argument, let's just assume that there is no flexibility. Let's assume that as a type III "Interested but Concerned" bicyclist I have zero willingness to be flexible. During a bike trip, I will not mix modes of transportation, and I will never ride my bike in a car lane or in an unprotected bike lane.
With this assumption, the beautiful bike lane alongside Naito Parkway provides me with zero value.[1]
Why zero? Isn't that a bit extreme? Shouldn't we avoid black and white thinking? Surely it provides some value, right? No, no, and no.
In our hypothetical situation where I am inflexible, the Naito Parkway bike lane provides me with zero value.
1. I don't have a way of biking from my apartment to Naito Parkway.
2. I don't have a way of biking from Naito Parkway to most of my destinations.
If I don't have a way to get to or from Naito Parkway, I will never actually use it. And if I'm never actually using it, it's never providing me with any value.
Let's take this even further. Suppose I start off at point A, Naito Parkway is point E, and my destination is point G. Suppose you built a protected bike lane that got me from point A to point B. In that scenario, the beautiful bike lane alongside Naito Parkway would still provide me with zero value.
Why? I still have no way of accessing it. I can now get from point A to point B, but I still can't get from point B to point C, point C to point D, D to E, E to F, or F to G. I only receive value once I have a way of moving between each of the six sets of points:
1. A to B
2. B to C
3. C to D
4. D to E
5. E to F
6. F to G
There is a threshold.
If I can move between zero pairs of those points I receive zero value.
If I can move between one pair of those points I receive zero value.
If I can move between two pairs of those points I receive zero value.
If I can move between three pairs of those points I receive zero value.
If I can move between four pairs of those points I receive zero value.
If I can move between five pairs of those points I receive zero value.
If I can move between six pairs of those points I receive positive value.
I only receiv...
Welcome to The Nonlinear Library, where we use Text-to-Speech software to convert the best writing from the Rationalist and EA communities into audio. This is: Beware unfinished bridges, published by Adam Zerner on May 12, 2024 on LessWrong.
This guy don't wanna battle, he's shook
'Cause ain't no such things as halfway crooks
8 Mile
There is a commonly cited typology of cyclists where cyclists are divided into four groups:
1. Strong & Fearless (will ride in car lanes)
2. Enthused & Confident (will ride in unprotected bike lanes)
3. Interested but Concerned (will ride in protected bike lanes)
4. No Way No How (will only ride in paths away from cars)
I came across this typology because I've been learning about urban design recently, and it's got me thinking. There's all sorts of push amongst urban designers for adding more and more bike lanes. But is doing so a good idea?
Maybe. There are a lot factors to consider. But I think that a very important thing to keep in mind are thresholds.
It will take me some time to explain what I mean by that. Let me begin with a concrete example.
I live in northwest Portland. There is a beautiful, protected bike lane alongside Naito Parkway that is pretty close to my apartment.
It basically runs along the west side of the Willamette River.
Which is pretty awesome. I think of it as a "bike highway".
But I have a problem: like the majority of people, I fall into the "Interested but Concerned" group and am only comfortable riding my bike in protected bike lanes. However, there aren't any protected bike lanes that will get me from my apartment to Naito Parkway. And there often aren't any protected bike lanes that will get me from Naito Parkway to my end destination.
In practice I am somewhat flexible and will find ways to get to and from Naito Parkway (sidewalk, riding in the street, streetcar, bus), but for the sake of argument, let's just assume that there is no flexibility. Let's assume that as a type III "Interested but Concerned" bicyclist I have zero willingness to be flexible. During a bike trip, I will not mix modes of transportation, and I will never ride my bike in a car lane or in an unprotected bike lane.
With this assumption, the beautiful bike lane alongside Naito Parkway provides me with zero value.[1]
Why zero? Isn't that a bit extreme? Shouldn't we avoid black and white thinking? Surely it provides some value, right? No, no, and no.
In our hypothetical situation where I am inflexible, the Naito Parkway bike lane provides me with zero value.
1. I don't have a way of biking from my apartment to Naito Parkway.
2. I don't have a way of biking from Naito Parkway to most of my destinations.
If I don't have a way to get to or from Naito Parkway, I will never actually use it. And if I'm never actually using it, it's never providing me with any value.
Let's take this even further. Suppose I start off at point A, Naito Parkway is point E, and my destination is point G. Suppose you built a protected bike lane that got me from point A to point B. In that scenario, the beautiful bike lane alongside Naito Parkway would still provide me with zero value.
Why? I still have no way of accessing it. I can now get from point A to point B, but I still can't get from point B to point C, point C to point D, D to E, E to F, or F to G. I only receive value once I have a way of moving between each of the six sets of points:
1. A to B
2. B to C
3. C to D
4. D to E
5. E to F
6. F to G
There is a threshold.
If I can move between zero pairs of those points I receive zero value.
If I can move between one pair of those points I receive zero value.
If I can move between two pairs of those points I receive zero value.
If I can move between three pairs of those points I receive zero value.
If I can move between four pairs of those points I receive zero value.
If I can move between five pairs of those points I receive zero value.
If I can move between six pairs of those points I receive positive value.
I only receiv...