For a given amount of bike/ped improvements, it's most useful to integrate the pieces into a large network, as opposed to having smaller disconnected pieces. The reason is that a larger network makes a larger number of trips possible through bike/ped, and the growth curve is non-linear, with increasing benefits for every little additional piece tacked on.
A technical illustration follows:
If we take as a starting point a system that simply links destinations A and B, there is only one possible trip A->B (Ignore all reverse trips B->A, since they simply multiply the number by 2.)
Now, if there is a destination C that gets linked to A and B, there are three possible trips. They are as follows.
A->B
B->C
C->A
If a fourth destination D gets added to the network, the possible trips are
A->B
B->C
C->D
A->C
A->D
B->D
Notice how now 6 trips are possible. On the other hand, if A were linked to B, and C linked to D, but are in two separate networks, we would have only 2 possible trips. In general, if there are n destinations that are linked into one network, then there are n(n-1)/2 trips possible within that network. The relation is quadratic.
Of course, there is a point where distances become impractical for the effect to continue; nevertheless, an effective use of bike/ped funds would involve leveraging existing facilities to obtain the maximum usefulness for the funds expended. Breaks in the network are highly detrimental.
Duffy Faces Senate Scrutiny Over Infrastructure Project Delays
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In what was supposed to be a Senate Environment and Public Works Committee
hearing laying the foundations for the next transportation reauthorization
bil...
1 day ago
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