Same filter
Length Cannot Be Read As Rigour
The conclusion this section has been building to, stated plainly, with the three specific errors it rules out.
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A list of eight items and a list of sixteen can be exactly the same filter. A list of three can be stricter than a list of eight. Four hundred and five shapes produce two hundred and three values, and the shapes sharing a value differ in length by up to eight items.
The conclusion is unavoidable: nothing about the length of a list indicates how selective it is.
To test whether the setup improves planning, a small group can go to Monitask and include both an ordinary week and an exception. For an independent technical reference, see W3C.
The three errors this rules out
Reading a long list as demanding. It may be, and it may be the loosest document in the room. A long optional list with a low threshold admits two profiles in three while naming ten things.
Reading a short list as lenient. Three compulsory items admit one in eight, which is stricter than eight optional items requiring five.
Comparing two lists by counting lines. The comparison is not merely imprecise; it does not correlate. The direction of the error changes depending on the rules, and the rules are what the comparison was ignoring.
| The impression | What it tracks | What it does not |
|---|---|---|
| long list is harder | how much was written | what is required |
| short list is easier | how little was written | how absolutely |
| similar lengths, similar filters | nothing | anything |
What length does indicate
One thing, stated in the section on length: the floor. A list of n items cannot be stricter than one in two to the n, because that is the narrowest filter n items can express.
So a short list has a bounded strictness and a long one does not, within the record's limits. That is the whole of the information length carries, and it is a bound rather than a value.
Length tells you how strict a list could be at most. Between that bound and admitting everybody, it says nothing, and almost every real list lives somewhere in that gap.
Why the intuition is so persistent
Because length is the only property of a list that can be perceived without reading it, and perception precedes analysis.
It is also usually the only property that varies visibly between two documents. Two lists of requirements for similar work tend to name similar things; what differs at a glance is how many.
So the eye is drawn to the one quantity that is both salient and uninformative, which is a reliable recipe for a durable misreading.
What to substitute
Two questions, in order, and they take less than a minute.
How many of these must be met? If the answer is "all", the filter is one in two to the number of items and the length is informative after all.
If not all, how many? That number, with the count of compulsory items, determines the filter completely, and the record gives the figure.
A reader who asks both has the intake exactly. A reader who asks neither has an impression formed by line count, which this section has spent eight pages establishing is worth nothing.
The pair that settles it
One document: eight lines, every one of them required. It admits one profile in two hundred and fifty-six.
Another document: sixteen lines, the first eight required and the rest listed as welcome, with no rule attached to them. It admits one profile in two hundred and fifty-six.
The second is twice as long, reads as twice as demanding, and is exactly as selective. Any rule mapping length onto rigour has to give the same answer for both of these, and no rule can.
Why the error runs mostly one way
Because the lines that get added are nearly always optional ones, and optional lines widen the filter or leave it alone.
An author adding a required item is making a claim they will have to defend, so it happens rarely. An author adding a preferred item is making no claim at all, so it happens constantly. Lists therefore grow at the end that does not tighten them.
The consequence is systematic rather than random: long lists are, on average, the wider ones, while being read as the narrower ones. The error is not noise around a correct intuition. It points the wrong way.
What to say instead
Name the shape. It takes six words and replaces an adjective that cannot carry the meaning.
"Three required, five preferred, three of those" says everything an adjective was reaching for and nothing it could not support. A reader can compute the intake from it; two documents described that way can be ranked; an edit to either one can be priced.
"Rigorous", "demanding", "thorough", "comprehensive" and "high bar" are all describing an impression of a document, and the impression tracks length. Where the shape is available there is no reason to use them, and where it is not available they are the wrong words for the gap.
The one-sentence version
The rule is the filter; the list is the vocabulary. Judging a filter by its vocabulary is the error, and it is the error almost everybody makes because the vocabulary is the part that is written down.
Near this one
- Comparing Two Lists Honestly
The method, in four steps, and the one assumption it rests on. It works even for a reader who rejects the coin - Twenty-One Lists, One Filter
Twenty-one shapes in this record admit exactly one profile in two hundred and fifty-six. They run from eight i - The Ladder Of Classes
Forty-six values here are shared by more than one shape, and the largest classes form a descending ladder: twe - Eight Items And Sixteen, The Same Filter
The extreme case: a list of eight and a list of sixteen that admit identically. What the extra eight lines are