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How many transistors fit on a chip?

Transistors per microprocessor — Moore's law · count · measured 1971–2021 · fitted live from 39 observations by the Many Minded cost-curve engine.

The last measured value is 58.2B (2021, OWID / Karl Rupp). Over the fitted window the series rises 34.1% a year (80% interval +17.6% to +52.9%) — a doubling every 2.4 years (80%: 1.6–4.3). Carried forward on that fit, 2026: 252B (80%: 78.2B–815B).

Last measured 2021. The source has not published a newer figure we have verified, so the 5 years since are projections too, not observations.

58.2Blatest measured (2021)+34.1%fitted, per year2.4yper doubling39observations, 1971–2021measuredbasis

the curve

transistors per chip — measured history and fitted projectiontransistors per chip: measured 1971–2021 in count, last value 58.2B, fitted at 34.1% a year, projected to 2033 inside an 80% interval. Logarithmic vertical axis.count10.0K1.00M100M10.0B1.00T1971197919871995200320112019202758.2B (2021)
Vertical axis: count, log scale. Solid: measured observations. Dashed: the fitted central projection. Shaded: the 80% interval, which widens with horizon because shocks accumulate.

what this series measures

transistor count of flagship microprocessors — the Moore’s-law capability climb.

what the fit says

quantityvaluehow it is computed
fitted rate+34.1%/yr (80%: +17.6% to +52.9%)Farmer–Lafond drift over the trailing window · n=11 points, 11 years
doubling time2.4 years (80%: 1.6–4.3)implied by the fitted drift
curve checkaccelerating (40% → 43%/yr)first half of the record versus the second, judged against the direction that helps this metric (rising)
regime break~2002 (39% → 36%/yr, F=20.8)Chow-style best single breakpoint, kept only above a conservative sup-F threshold

Not shown for this curve, because the machinery returns nothing: Wright's law (no cumulative-deployment series for this technology).

the projection, with its interval

Log cost as a random walk with drift: the forecast variance grows with horizon (τ + τ²/m), which is why these bands widen instead of staying parallel. The middle column is the least useful number on this page; the interval is the claim.

yearcentral fit80% interval
202278.0B49.6B to 123Bnear horizon
2023105B53.7B to 204Bnear horizon
2024140B60.0B to 328Bnear horizon
2025188B68.2B to 519Bthe band is already wide here
2026252B78.2B to 815Bthe band is already wide here
2027338B90.1B to 1.27Tthe band is already wide here
2028454B104B to 1.97Tfar horizon — read the interval, not the middle
2029above 582Bpast the point where a number would be theater

The table stops at 582B — a decade above the highest value ever observed here. Past that, quoting a number would be theater rather than forecast.

questions this page answers

How many transistors fit on a chip?

58.2B as of 2021, the latest measured value in the series (OWID / Karl Rupp). The fitted trend has it rising 34.1% a year, with an 80% interval of +17.6% to +52.9%.

How fast is the transistor count of a flagship chip rising?

+34.1% a year over the fitted window, an 80% interval of +17.6% to +52.9% — a doubling every 2.4 years (80%: 1.6 to 4.3 years). Fitted from 11 observations spanning 11 years.

What will the transistor count of a flagship chip be in 2026?

The central fit says 252B, inside an 80% interval of 78.2B to 815B. The interval is the forecast; the middle number is only its midpoint. Bands widen with horizon because shocks accumulate — a constant-width band would be overconfident.

Is the rise in the transistor count of a flagship chip accelerating or slowing?

Splitting the record in half, the fitted rate went from 40% to 43% a year — accelerating. A Chow-style test finds a regime break around 2002 (39% → 36% a year, F=20.8). Regime breaks, not window choice, are what dominate this method's errors — which is why every projection here carries an interval.

Where does this data come from?

OWID / Karl Rupp. 39 observations spanning 1971–2021. Curated benchmark history, extended by a weekly authoritative fetch and by news figures fact-checked against their source before they may touch a fit. Both the observation ledger and the fitting code are public, and the engine publishes its own calibration score and its misses.

the raw numbers

Every observation behind the fit, unrounded by us and unsmoothed. This table is here on purpose: graphs make people underestimate exponential change, and the raw series beside the curve is the one correction shown to work.

yearcountchange
19712.31K
19723.56K+54.0%
19746.10K+31.0%/yr
197929.2K+36.7%/yr
1982136K+67.0%/yr
1985274K+26.3%/yr
1986274K+0.0%
1988274K+0.0%/yr
19891.21M+341.2%
19901.21M+0.0%
19923.11M+60.3%/yr
19933.11M+0.0%
19943.11M+0.0%
19959.65M+210.6%
19969.65M+0.0%
19979.65M+0.0%
199815.3M+58.2%
199921.7M+42.0%
200037.2M+71.6%
200142.5M+14.4%
2002221M+418.7%
2003221M+0.0%
2004274M+24.1%
2005305M+11.4%
2006583M+91.1%
2007806M+38.2%
2008806M+0.0%
20092.31B+186.4%
20102.31B+0.0%
20112.60B+12.7%
20122.60B+0.0%
20135.00B+92.3%
20145.70B+14.0%
20168.00B+18.5%/yr
201719.2B+140.0%
201821.1B+9.9%
201939.5B+87.2%
202039.5B+0.0%
202158.2B+47.3%

where this comes from

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