Construct · 3 fields · 4 citations

Where does lag collide?

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lag3 CONSTRUCTSCultural lagOGBURN · CULTURAL LAGLagged valueYULE · LAGGED VALUEPhase lagNYQUIST · PHASE LAG

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2026

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Sociology

The delay before a culture adapts to material change

In Social Change with Respect to Culture and Original Nature (1922), William F. Ogburn named cultural lag: the interval during which the nonmaterial parts of a culture, such as its laws, customs, and institutions, adjust to a change in its material conditions, such as a new technology. The gap opens because material culture tends to change first and the dependent culture responds only after a delay, leaving a stretch of poor fit between the two. Here the referent is a period of social time measured across a whole society, and it is unrelated to the angular delay of a periodic output behind its input in engineering or a shifted past value of a data series in time-series statistics.[1]

Unit
One episode of maladjustment between a material change and the culture adapting to it
Recovery means
The gap closes once the dependent institutions and customs adjust to the new material conditions
Measured by
Assessed historically by dating a material change and its later adaptation and taking the interval between them

Statistics and time-series analysis

A value of a series shifted back a whole number of periods

Yule's 1927 study On a method of investigating periodicities in disturbed series modeled a value of a series as depending on its own earlier, or lagged, values, where a lag of order k is simply the observation k periods before the current one. Almon's 1965 The distributed lag between capital appropriations and expenditures extended this to distributed lags, spreading the influence of a past input across several of its lagged terms. Here the referent is an index shift on a sequence of measurements, counted in periods such as days or quarters, and it is not the interval before a society adapts to a new technology or the phase delay of an oscillating output in engineering.[2][3]

Unit
One backward shift of a series by a whole number of time periods
Recovery means
Not applicable
Measured by
Computed by shifting the series in time, as in an autocorrelation at each lag or a predictor entered at lag k

Control and signal engineering

The angle by which an oscillating output trails its input

Nyquist's 1932 Regeneration theory analyzed how a feedback system's steady output to an oscillating input trails that input, a delay expressed as phase lag: the angle, in degrees, by which the output waveform falls behind the driving waveform at a given frequency. Engineers add a lag compensator, a network that deliberately introduces this delay, to shape a system's frequency response and hold it stable. The word lagging, for one alternating quantity trailing another, was already routine in alternating-current theory before this work. Here the referent is an angle between two oscillations at a single frequency, and it is not the interval before a society adapts to new technology or a whole-period shift of a data series in statistics.[4]

Unit
An angle, in degrees or radians, between an output oscillation and its input at a given frequency
Recovery means
Not applicable
Measured by
Read from a Bode phase plot or a frequency-response measurement as the phase angle at each frequency

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Nearby collisions

phase5 fields · 6 citationsjingle · one word, five constructscycle4 fields · 4 citationsjingle · one word, four constructsstability margin1 fields · 2 citationsanchor · standalone: control theory

References

  1. Ogburn, W. F. (1922). Social change with respect to culture and original nature. B. W. Huebsch.
  2. Yule, G. U. (1927). On a method of investigating periodicities in disturbed series, with special reference to Wolfer's sunspot numbers. Philosophical Transactions of the Royal Society of London. Series A, 226, 267–298. https://doi.org/10.1098/rsta.1927.0007
  3. Almon, S. (1965). The distributed lag between capital appropriations and expenditures. Econometrica, 33(1), 178–196. https://doi.org/10.2307/1911894
  4. Nyquist, H. (1932). Regeneration theory. Bell System Technical Journal, 11(1), 126–147. https://doi.org/10.1002/j.1538-7305.1932.tb02344.x

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