An Information Diet: What to Read and How Often
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In short
How often someone looks at a portfolio is usually treated as a matter of temperament. It is also a matter of arithmetic, and the arithmetic is unambiguous: the frequency of observation determines the frequency of apparent bad news, independently of how the holding actually performs.
Scope, and this article will not answer its own title as posed. It recommends no frequency, publishes no source list, and does not tell anyone how often to look at their holdings. The reason is given at the end and is not caution: the right frequency depends on what a person does with what they see, which this portal has no way of knowing. What the article does supply is the arithmetic of observation frequency, which is computable and is almost never stated. Figures use the Pillar 22 parameter set — a 9.0% expected return with 16.0% volatility — and are illustrative teaching values, not forecasts.
What the observation schedule does
Taking the canonical parameters and asking a single question — what is the chance that a given observation shows a loss?
| Period observed | Expected return over it | Standard deviation | Chance the observation shows a loss |
|---|---|---|---|
| One day | +0.04% | 1.01% | 48.6% |
| One week | +0.17% | 2.22% | 46.9% |
| One month | +0.75% | 4.62% | 43.6% |
| One quarter | +2.25% | 8.00% | 38.9% |
| One year | +9.00% | 16.00% | 28.7% |
| Three years | +27.00% | 27.71% | 16.5% |
| Five years | +45.00% | 35.78% | 10.4% |
| Ten years | +90.00% | 50.60% | 3.8% |
The one-year figure of 28.7% matches the calculation in Risk Tolerance and Risk Capacity Are Different Things, which is the same arithmetic asked for a different purpose. (Each row is a normal approximation with mean 9.0% × t and standard deviation 16.0% × √t; the loss probability is the normal tail below zero.)
Worked example — the same year, seen through different schedules. A daily observer takes about 252 readings a year, of which roughly 122 show a loss. An annual observer takes one, which has about a 29% chance of showing a loss. The portfolio is identical in both cases. The holding period is identical. The return is identical. What differs is that one person experiences roughly 122 pieces of bad news a year and the other experiences about a third of one. The mechanism is that short horizons have almost no expected return to overcome their variability — over a single day the expected gain is 0.04% against a standard deviation of 1.01%, so the outcome is very nearly a coin toss — while over a decade the expected gain of 90.00% dominates a standard deviation of 50.60%. The return is a property of the holding. The experience is a property of the observation schedule. Figures are illustrative teaching values and are not forecasts; every one changes if the assumed parameters change.
Why that interacts badly with what Pillar 32 has already established
Prospect Theory establishes that losses are weighted more heavily than equivalent gains — with the direction robust and the magnitude smaller and more context-dependent than the textbook figure suggests.
Combine that with the table above and the consequence is arithmetic rather than psychological. Frequent observation does not merely produce more information. It produces disproportionately more of the specific kind of information that carries extra weight — and it does so without altering the underlying return in any way. This is the mechanism studied under the name myopic loss aversion, and the direction of the finding is that more frequent evaluation is associated with less willingness to hold the variable asset — reported here as the direction of an effect, not a prescription.
Two further findings from this pillar compound it. Reading Financial Media Critically established that a daily reader receives a daily volume rather than a daily signal. And Why Forecasts Fail established that information without scored feedback does not improve calibration — so additional observation is not self-correcting: it supplies more to react to without supplying any means of learning whether the reactions were right.
The part that is genuinely undetermined
None of the above says what frequency is appropriate, and the reason is specific rather than evasive.
The cost of observation depends entirely on what follows it. A person who looks daily and acts on nothing bears no cost from looking — the arithmetic above describes their experience, not their outcome. A person who looks annually and acts on every observation may transact more consequentially than the first. Observation frequency and action frequency are different variables, and only the second appears in the cost arithmetic in Overtrading.
There are also reasons to observe that have nothing to do with trading — verifying that records are correct, noticing an unauthorised transaction, checking that a contribution arrived. An article that recommended looking less would be recommending against those too.
Worked example
The one thing worth stating plainly, which is not a recommendation. Almost nobody chooses their observation frequency. It is set by notification defaults, by which application is on a home screen, and by what arrives unrequested by email. Which means the schedule that determines how much apparent bad news a person encounters each year is, for most people, a decision made by a product designer rather than by them. The arithmetic above is offered so that a reader knows what that setting controls. What to set it to is theirs.
Frequently asked
8 questions
Does this article say how often to check?
No. The right frequency depends on what a person does with what they see, which this portal has no way of knowing. What it supplies is the arithmetic, which is computable and almost never stated.
What is the arithmetic?
On a 9.0% expected return with 16.0% volatility, the chance an observation shows a loss is about 48.6% over one day, 43.6% over a month, 28.7% over a year, 10.4% over five years and 3.8% over ten.
What does that mean in practice?
A daily observer takes about 252 readings a year, of which roughly 122 show a loss. An annual observer takes one, with about a 29% chance of showing a loss. The portfolio, the holding period and the return are identical — only the experience differs.
Why does the horizon matter so much?
Because short horizons have almost no expected return to overcome their variability. Over a day the expected gain is 0.04% against a 1.01% standard deviation, so the outcome is nearly a coin toss; over a decade the expected 90.00% dominates a 50.60% standard deviation.
Why does that interact badly with loss aversion?
Because frequent observation does not just produce more information — it produces disproportionately more of the kind that carries extra weight, without altering the underlying return in any way.
Doesn't more information help?
Not automatically. A daily reader receives a daily volume rather than a daily signal, and information without scored feedback does not improve calibration. So additional observation supplies more to react to without any means of learning whether the reactions were right.
So should I look less?
The article does not say. Observation frequency and action frequency are different variables, and only the second appears in the cost arithmetic — someone who looks daily and acts on nothing bears no cost from looking. There are also reasons to observe unrelated to trading, such as checking records or spotting an unauthorised transaction.
What is worth knowing regardless?
That almost nobody chooses their observation frequency — it is set by notification defaults, home screens and unrequested email. For most people the schedule determining how much apparent bad news they meet each year was decided by a product designer rather than by them.
References
- Benartzi and Thaler (1995) — Myopic Loss Aversion and the Equity Premium Puzzle, Quarterly Journal of Economics 110(1) (evaluation frequency and willingness to hold the variable asset) —
- Brown, Imai, Vieider and Camerer (2024) — Meta-analysis of Empirical Estimates of Loss Aversion, Journal of Economic Literature 62(2) —
- Mellers et al. (2014) — Psychological Strategies for Winning a Geopolitical Forecasting Tournament, Psychological Science 25(5) (scored feedback and calibration) —
Educational and informational only — not investment advice, a recommendation, or an offer to buy or sell any security. Investing involves risk, including the possible loss of principal. Worked examples use fictional companies and figures.