As Seen on TV · HI-10g · 2026-11-14 · Best of many chance guessers

The best of 104 guessers

In 1987 and 1988 a team in Munich tested dowsers on a hidden water pipe in a barn: 43 dowsers, 104 test series, 843 single tests. A few series looked far better than chance, and the best was reported at a chance probability of 0.2 %. We built 20,000 worlds in which the same people, in the same layout, are only guessing, and picked the best series the same way. About one world in five has a best series that good.

21.7 %of chance worlds match the reported best series
104test series to pick the best from
5.3series below P 0.05 that chance gives on average; Munich had 7
0.0002corrected P for six planted skilled dowsers: the test can say yes
From the lab notebook · chance-guessers RESULTS
A grid of 104 small scatter plots of guesses against pipe positions, from 43 simulated dowsers who are only guessing. One square is framed: its dots happen to line up.
One simulated world in which nobody can dowse: 43 people, 104 test series, 843 guesses. Every world like this has a best series, and in about one world in five it is as good as the best series reported from Munich.
EP 16 · HI-10g

The verdict

Nothing there

Picking the best of 104 chance test series gives a run as good as the Munich best about one time in five (21.7 % of 20,000 simulated worlds), and chance alone gives seven series below 5 % about one time in four, so the reported best dowsers are what best-of-many chance looks like. Six planted skilled dowsers stand out at P = 0.0002, so the test can say yes.

Best of 104

With nobody able to dowse, 21.7 % of 20,000 worlds still have a series at P ≤ 0.002, the probability reported for the best run. A result is shown only if that share is below 5 %.

Seven good series

Enright counted 7 of the 104 series below P 0.05. Chance gives 5.3 on average, and 7 or more in 27.4 % of worlds.

The best dowser

In 88.9 % of chance worlds at least one of the 43 dowsers has trials that, combined, fall below P 0.05.

The test can say yes

Plant six dowsers who find the pipe to within about a metre, and their best series stands out at a corrected P of 0.0002.

The claim, and where it comes from

The claim, as presented. The article reports that a few exceptional dowsers located a hidden water pipe better than chance over 843 double-blind trials.

Skeptical Inquirer (H.-D. Betz), “Follow-up: Dowsing Successful”, September 1999 · the episode

The registry’s note on sources. Read from the source named here by a research subagent (2026-10-09); paraphrase, not quotation. No video was watched.

Read before the run, 2026-11-14. Betz’s 1999 letter defends the result: the best run had a chance probability of 0.2 %, that dowser’s trials combined stay below 5 %, and the full analysis gave P = 0.0007. Enright’s article in the same magazine, January 1999, argues that the best series were picked from 104 after the fact and did not repeat. The test is of the episode’s question: does the best series beat what picking the best of many chance guessers gives?

Preregistered in PREREG.md (commit c708b20) before any code. Self-graded, with no outside review. Lab files are listed at the foot of the page.

01

The checks

Written down before the code. The layout follows Enright’s account: 104 series of 8 or 9 tests (843 in all), pipe and guess on a 10 m line, a one-sided correlation test per series. 20,000 chance worlds.

Gates from the preregistration, with their results
CheckResultNumbers
The best of 104 series (shown only if below 5 %)not shown21.7 % of chance worlds reach P ≤ 0.002; predicted about 19 %
Seven or more series below P 0.05not shown27.4 %; chance averages 5.3
Some dowser below P 0.05 overallnot shown88.9 %
Chance series are fairpass5.06 % fall below P 0.05 (gate 4.5–5.5 %)
Six planted skilled dowsersred, as it should bebest series P = 2.9×10−6; corrected 0.0002
The selection forgottenred, as it should bereads the 0.002 as 0.0018: “shown”. That gap is the whole episode.
Not tested
  • The overall analysis that gave P = 0.0007. Enright calls its method nonstandard, and we have no raw data to redo it.
  • The pipe positions, which Enright reports were not spread at random along the line.
  • The screening of about 500 candidates before the main tests. Betz and Enright disagree about how it worked, so the simulation leaves it out; it could only make chance look better.

Read: J. T. Enright, “Testing dowsing: the failure of the Munich experiments”, Skeptical Inquirer 23.1 (1999); H.-D. Betz’s letter and Enright’s reply, Skeptical Inquirer, September/October 1999. Prior art: Enright made this argument; this episode puts a number on it. No novelty claimed.

∞

One engine, three claims

This episode shares one instrument with two others. It asks the same question each time: how many chances did the claim get, and what does chance look like after the same selection? The Munich dowsers had 104 test series, and the best one was reported. The balance bracelet demo gives you a second try and credits the band. The water crystals got hundreds of judges and thousands of ratings for water that was treated in two bottles.

In all three the effect is real as a selection, and none of them survives counting the chances. The same machine can say yes: a planted skilled dowser, a planted band effect and a study with enough bottles all come out positive.