The Cherry-Picking Machine

Anyone quoting a temperature trend has made two quiet choices: how many years to include, and which years. Here you make both — over and over — on a real thermometer record.

Pick a weather station. Pick a window length. Drag the window through the record — every position you pass over adds another trend to your tally. Then see where the whole record lands in the distribution you made.

  • What a trend line fitted to a run of years actually measures, and what its confidence band means.
  • How to build, by dragging, the distribution of window trends a single record contains.
  • Where the full record's own trend sits among the window trends you sampled.

What counts as a "trend" here

Take any consecutive run of years from a station's record and you can fit a straight line through its annual mean temperatures. The slope of that line — in degrees per decade — is the number people mean when they quote a warming or cooling trend "over the last N years".

That number depends on two choices: how long the run is, and where it sits in the record. This lab puts both choices in your hands and keeps a running tally of every answer they produce. It does not tell you what the tally should look like.

How is the trend line fitted?

By ordinary least squares — the straight line that minimizes the summed squared vertical distances to the annual points. It's the same fitting method used for the trend overlays on klymot.com's station charts. The slope is reported in °C per decade; the same fit expressed per year or per century would just rescale the number without changing anything else.

What does the shaded band around the trend line mean?

It's the 95% confidence interval on the slope: the range of slopes that would be statistically compatible with the scatter of the points around the fitted line. A wide band means the years in the window vary a lot around the line, so the slope is poorly pinned down; a narrow band means the opposite.

One subtlety: consecutive years are not independent — a warm year tends to follow a warm year. The interval here accounts for that by shrinking the effective number of data points using the window's own year-to-year correlation (an AR(1) "effective sample size" correction, standard in the climate literature — see Data sources). Without it, the band would be too narrow.

Where do the annual values come from?

Each annual value is the average of the station's twelve monthly mean temperatures for that year, from the NOAA GHCN monthly dataset (see Data sources). Years missing any month are left out entirely, so a year with no winter readings can't masquerade as a warm year. Gaps this creates are visible as breaks in the chart line, and a window must contain at least 80% of its years to produce a trend.

Choose a station

These long-running stations span a wide range of surrounding built-up land, from very little local development to dense urban areas. Built-up context is shown on each card so you can consider it as part of your choice rather than having it hidden.

How were these stations chosen?

The lab uses long-running stations with substantial historical records that collectively span a broad range of surrounding built-up land. They are presented in a random order to avoid suggesting that any one station is the "right" place to start.

Stations are shown in a random order to avoid nudging your choice.

Select a station above to continue.

Data sources & methodology
Station temperature records — NOAA GHCNm v4
Monthly mean temperatures from the NOAA Global Historical Climatology Network Monthly v4, in both its unadjusted (QCU) and adjusted (QCF) versions. Menne et al., 2018. Series are fetched per station from klymot.com's published data mirror (www.klymot.com/data/{qcu,qcf}/<station-id>.csv), the same files behind the main site's station explorer, updated as NOAA publishes.
Station list
Candidate long-running stations selected from klymot.com's station index for beta review, constrained to records starting no later than 1926, extending to at least 2025, and having at least 100 years in the longest run with at least nine valid months per year. The candidate set deliberately spans 2020 built-up context rather than optimizing only for record length.
Trend fitting and confidence intervals
Ordinary least squares on annual means (complete years only); 95% interval on the slope with an AR(1) effective-sample-size correction for year-to-year autocorrelation, following the approach in Santer et al., 2000.
The roughly-60-year-cycle question
Referenced by the "Why these window lengths?" expander; the lab endorses neither side. For an oscillation of period 65–70 years in the instrumental record: Schlesinger & Ramankutty, 1994. For the view that the apparent oscillation is an artifact of forced changes and a short record: Mann, Steinman & Miller, 2014.