Law of accessibility
2006.09.28 11:49 | Discovery
I have been thinking that my
experience about information management can be expressed in a
single equation. My experience about information (or a stuff)
is,
This equation is visually understand through above two graphs. Assume you are at origin (x=0, t=0). Accessibility is maximum at the origin, and it decrease exponentially with spatial distance and elapsed time. The left graph is for V = 1, that is you see a stuff all time. Something just in front of you. Then the accessibility is the highest. The right graph is for V = 0.1, that is you don't see a stuff. For example, a stuff in a closed drawer. In this case, the accessibility is almost zero even though the stuff is spatially and temporally close to you.
- If a stuff is far from me, I don't access (dependency on
spacial distance)
- I easily forget about a stuff (dependency on elapsed
time)
- Frequency of access drastically decrease with space and
time
- If I don't see a stuff, I forget it (dependency on
visibility)

where A is frequency of access (or just "accessibility"), V is visibility (0 <= V <= 1), x is spacial distance, and t is elapsed time.
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| In case you see it (V = 1) | In case you don't see it (V = 0.1) |
This equation is visually understand through above two graphs. Assume you are at origin (x=0, t=0). Accessibility is maximum at the origin, and it decrease exponentially with spatial distance and elapsed time. The left graph is for V = 1, that is you see a stuff all time. Something just in front of you. Then the accessibility is the highest. The right graph is for V = 0.1, that is you don't see a stuff. For example, a stuff in a closed drawer. In this case, the accessibility is almost zero even though the stuff is spatially and temporally close to you.
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