James Marsden Hurst 1924—2005

Perkin-Elmer (1961)

Condensed Hurst Ch. 3 case: two triangles on Perkin-Elmer, four periodicities measured, and forecast of the chartist «failure».

On this page

Condensed case — Same chart, two readings: triangle charting rule vs cyclic state table. For Fig. III-9 and full tables → encyclopedia entry.

Source: Hurst (1970), Ch. 3 — How to Tell in Advance if a Chart Pattern Will "Fail". Perkin-Elmer daily high-low, March–September 1961.


Context

Case from a period charting manual: two triangles on the daily. Before judging patterns, Hurst measures four nested periodicities (lows, counts, averages):

Scale Average duration Model nominal
A, B, C 13.9 weeks 13 weeks
points 1–7 4.6 weeks 3.25 wk (1961 equiv.)
2.3 weeks 1.625 wk
1.15 weeks half of previous

The chartist applies the rule: the triangle continues the preceding trend. The cyclic model fills each cycle's state and sees further.


Setup

First triangle (top): three 1.15-week cycles — more properly a flag. At the break, all four cycles point down, decisively. Charting rule: continuation of the prior uptrend → failure forecast.

Second triangle (right): built from 1.5 cycles of 4.6 weeks while the 13.9-week cycle rolls over (double-top mechanics). State: 13.9 and 4.6 down decisively; 2.3 down; 1.15 at a flat/up low. Plus, the prior 13.9-week low was lower → long sum still down. Forecast: downside break — agrees with the chartist, but with cyclic reasoning.

Card — Three-step method

  • Measure the stock's cycles (Ch. 2).
  • Fill the state table for each cycle.
  • Read the pattern: exit follows dominant cycles.

Sequence

  1. Cycle count — four periodicities on Perkin-Elmer daily; nominal deviations documented (13.9 vs 13; 4.6 vs 3.25).
  2. First triangle — downside break; charting rule wrong, model right.
  3. Second triangle — downside break; chartist and model agree, but only the model explains why and would have forecast the first failure.
  4. Pattern outcome — both cyclic forecasts confirmed on real data.

Outcome / Lesson

Cycle knowledge turns the pattern from bet to information: you can forecast when the triangle rule will fail, not only when it will agree. The case shows pattern verification (Ch. 3) does not replace periodicity measurement — it presupposes it.

Lesson — Same chart, two languages. The chartist logs a «failure» with no explanation; Hurst had anticipated it from the state table.


Full encyclopedia entry

Case Perkin-Elmer (1961) — original Fig. III-9, cycle-by-cycle tables.

Links: Triangles and cyclic analysis · Case studies index