Non-Radiometric Clocks

Ice layers, lake laminae, tree rings, growth bands and orbital cycles date the past by counting, with no decay constant anywhere in the arithmetic. Where they can be checked against radiometric clocks they agree to between 0.07% and 7%, and the disagreements were all found by the people who built the counts.

Draft:  August 2026

"It is relatively easy to count annual layers downward from the surface through considerable depths in the Greenland ice sheet." — Larry Vardiman, Institute for Creation Research, 19921

"Can palaeontology provide anything by way of verifying the pronouncements now emanating, at very considerable expense, from the black boxes?" — John W. Wells, Cornell University, 19632

"The extent of the presently available long dendrochronologies argues forcefully for a Flood date in excess of 10,000 years ago." — Gerald Aardsma, Institute for Creation Research, in the Creation Research Society Quarterly, 19933

Summary

Almost every argument about the age of the earth is an argument about radioactive decay.  That is a strange place for the argument to sit, because some of the best-measured chronologies in science contain no radioactivity at all.  They are built by counting things:  layers of ice, laminae of lake mud, rings of wood, daily growth bands in a shell, tidal laminae in a sandstone, cycles of climate driven by the orbits of the planets.

A counting clock has no decay constant in it.  If every half-life on the periodic table were wrong by a factor of a million, an ice layer would still be an ice layer and a tree ring would still be a tree ring.  So the young-earth proposal that nuclear decay ran fast during the Flood — the central claim of the RATE project — does not touch these records at all.  They have to be answered separately, and on their own terms.

Nine conclusions, stated first.

  1. The counting archives are shorter than people think, and that matters. Continuous, absolutely dated tree rings reach 12,410 years.4 Greenland ice is counted layer by layer to 60,000 years, and no further.5 Lake Suigetsu's laminae are counted to about 50,000, and half of that count is interpolated by algorithm rather than seen.6 Beyond those depths the "ages" come from flow models, sedimentation-rate assumptions, or radiometric dating — not from counting. Anyone who says "800,000 years of ice layers" is misdescribing the record.
  2. Inside those limits the counts are checked against decay clocks, and they agree to within a few per cent. Greenland's layer count sits within 800 years of a uranium-dated Chinese stalagmite across the whole 60,000 years.5 Counted 41,250 ± 814 years at the Laschamp geomagnetic event against argon-dated 40,400 ± 1,000 — 2.1%.5 Counted lake laminae against uranium-thorium at Lake Suigetsu — agreement to a few decades down to 15,000 years, drifting to a 5–7% shortfall at 50,000.6 Twenty-one counted orbital cycles against uranium-lead zircon in the Late Triassic — 0.25%.7
  3. The sharpest single test uses no calibration curve at all. Measure the raw carbon-14 left in a tree ring or a leaf, in percent modern carbon, and plot it against the counted layer number. Nothing is calibrated, nothing is converted to an "age." If one ring is one year and one lamina is one year and carbon-14 decays at today's rate, the points must fall inside a narrow band. They do, from the surface to about 50,000 counted layers, across two archives on opposite sides of the world.8
  4. The archives are tied together by events that are dated to a single year. In 774 CE a burst of solar particles spiked atmospheric carbon-14 worldwide. Forty-four tree-ring chronologies on five continents, thirteen genera, 484 individually measured rings — all record the spike in the same ring.9 The same event shows as a beryllium-10 spike in Greenland and Antarctic ice.9 When the ice chronologies were tested against it, they were found to be seven years wrong, and were corrected.10
  5. Counting clocks fail in specific, documented ways, and the failures are published by the counters. More than one lamina per year in a lake fed by turbidity currents.11 Missing rings in a drought-stressed pine. Ambiguous ice layers at depth. Six hundred beautifully rhythmic beds in an Italian atoll read as twelve million years of orbital cycles and now thought to be about one million.12 Every one of these was found by the mainstream, published in the mainstream, and forced a revision.
  6. The young-earth case against these clocks is real but under-quantified. Its strongest form is Michael Oard's: in a post-Flood ice age with enormous snowfall and violent weather, sub-annual oscillations get miscounted as years.13 The best documented natural example of over-counting is a factor of about two, in a glacier-fed Swiss lake with year-round turbidity input.11 A young earth needs a factor of ten to twelve, sustained, in archives with different physics, on four continents at once. That gap has never been closed in print.
  7. The most decisive test of the young-earth reading was run by a young-earth creationist, and it failed. Gerald Aardsma, then at the Institute for Creation Research, reasoned that if post-Flood trees grew two or three rings a year, the century-scale wiggles in the radiocarbon calibration curve would be stretched by the same factor. He measured the widths of thirteen such wiggles. They do not broaden. His conclusion, printed in the Creation Research Society Quarterly: the rings are annual back at least 9,000 years, and "the Flood must, in fact, have occurred more than 10,000 years ago."3
  8. Two counting clocks refute arguments the young-earth side uses. Tidal laminae in a 620-million-year-old Australian sandstone record 400 ± 7 days in the year, 13.1 months in the year, and a 21.9-hour day, three quantities that agree with one another through three different equations of celestial mechanics.14 They imply the Moon has receded at 2.17 cm/yr on average, not the 3.82 cm/yr measured today — which destroys the "the Moon would have been touching the Earth" argument, using a clock that counts.14
  9. The honest verdict is that this evidence runs against a young earth, and it is not close. It does not depend on the constancy of decay rates, on the uniformity of geological process, or on any dating method being assumed correct. It depends on whether a tree puts on one ring a year and whether a lake puts down one couplet a year, and those two questions have been tested against each other and against three independent decay systems, and they agree.

The thing that is actually surprising

The most interesting fact in this whole subject is not a number.  It is that the strongest quantitative test of the "multiple layers per year" hypothesis was designed, executed and published by a young-earth creationist in a young-earth journal — and that when it came out against him, he printed it anyway and drew the uncomfortable conclusion.

The second most interesting fact is that his own side agrees with him more than the popular literature suggests.  A systematic sweep of the creationist periodical corpus for this series — the Creation Research Society Quarterly, Journal of Creation, Creation, Answers Research Journal, ICR's Acts & Facts and technical papers, all nine volumes of the International Conference on Creationism proceedings, and the Geoscience Research Institute's Origins — turns up four incompatible positions on whether tree rings are annual, and a 2018 review of that literature, by a creationist, calling for research "to build a consensus dendrochronology calibration model" because there is none.15  The most technically serious analysis of the bristlecone ring-width data, by a creationist using the Arizona Tree-Ring Lab's own software, opens by conceding that "No obvious grounds exist for questioning the overall validity of the bristlecone pine long chronologies."16

What this series covers

This article is the overview:  what a counting clock is, what the archives are, how they are tied to each other, how they fail, and what would have to be true for them all to be wrong together.  Five companion articles treat the individual archives in detail.

  • Ice-Core Layer Counting — Greenland and Antarctica, the five independent seasonal signals, the maximum counting error, the seven-year correction, and where the counting actually stops.
  • Lake Varves — Suigetsu, the Green River Formation, the Swedish time scale, and the cases where more than one couplet really does form in a year.
  • Tree-Ring Dating — bristlecone and oak, crossdating and its statistical traps, false and missing rings, and the 774 CE marker that fixes 44 chronologies to a single year.
  • Growth Bands and Tidal Rhythmites — days in the Devonian year, why the coral clocks were abandoned, and the one rotational clock that survives.
  • Orbital Cycles in Rock — counting Milankovitch cycles, the best agreement with a decay clock ever measured, and the worst published failure.

Part 1: What a counting clock is, and why it is a different argument

A radiometric date is a calculation.  It measures a ratio of daughter atoms to parent atoms and converts it to a time using a decay constant λ.  Change λ and every date changes.  That is why the young-earth argument concentrates on λ:  the RATE project — Radioisotopes and the Age of the Earth, published by the Institute for Creation Research and the Creation Research Society — proposes that decay was accelerated by a factor of roughly a billion during the Flood year, with the further specification that alpha-emitters were accelerated more than beta-emitters.17

A counting clock contains no λ.  Nobody calculates anything.  A person looks down a core with a microscope and counts.  So the acceleration hypothesis, whatever its merits, is simply irrelevant here.  If the counts are wrong, they are wrong for a reason that has nothing to do with nuclear physics — because the thing being counted is not annual.

That is exactly where the young-earth literature puts the argument, and it is the right place to put it.  Jake Hebert, Andrew Snelling and Timothy Clarey state it plainly:

"there is actually no empirical evidence to back the claim that varves form as annual deposits over extended periods of time.  There are some varve pairs that form in a single year, but in many cases, the observational evidence shows that multiple supposed varve couplets can and have formed in a single year."18

That is a testable claim about sedimentology and tree biology, and this series treats it as one.

The four questions a counting clock has to answer

  1. Is the unit annual? Does one couplet, ring or layer correspond to one trip around the sun?
  2. Are any units missing? A tree in a bad year may put on no measurable ring at all; a lake may deposit nothing.
  3. Can separate records be joined without error? No single tree is 12,000 years old; no single Swedish clay pit holds 4,000 varves. Long chronologies are chains of overlaps, and a bad overlap inserts or deletes centuries.
  4. Is the count independent of the answer it is being used to support? If the layer count is tuned to a radiometric age, comparing the two proves nothing.

Question 4 is the one the young-earth literature presses hardest, and it deserves to be pressed.  Hebert, Snelling and Clarey's conclusion on Lake Suigetsu is:

"None of these dating methods are truly independent and thus objective.  They are inter-calibrated and adjusted to agree because of the assumption they are supposed to agree."18

Part 3 below is the answer to that charge, and it is an answer that uses no calibration curve of any kind.


Part 2: The archives, and how far each one really counts

The single commonest error in popular writing on both sides is to quote the length of a record as though it were the length of a count.  It usually is not.  Deep ice, deep ocean mud and deep lake sediment are dated by models, by radiometric methods, or by tuning to an orbital template — and only the top part is counted.

archive what is counted continuously counted to how the rest is dated
Hohenheim oak + pine, central Europe annual growth rings, >7,000 trees 12,410 cal BP4 floating sequences placed by radiocarbon
Bristlecone pine, White Mountains annual growth rings, living + dead wood 8,681 yr (to 6700 BC)19 —
GICC05, NorthGRIP/GRIP/DYE-3 (Greenland) up to five seasonal signals per layer 60,000 yr b2k5 ice-flow model below
GISP2 (Greenland) visual stratigraphy + chemistry ~110,000 yr, with 20% stated error below 2,500 m20 deformed and unusable below 2,800 m
WD2014 (WAIS Divide, Antarctica) annual chemistry 2,850 m of core10 flow model below
EPICA Dome C (Antarctica) nothing — flow model + orbital tuning throughout
Lake Suigetsu SG06 (Japan) seasonal diatom/clay/siderite couplets ~50,000 varve yr, ~50% interpolated6 tied to Hulu Cave uranium-thorium
Green River Formation (Wyoming) laminae in oil shale 5–8 Myr, by measurement and extrapolation21 argon-argon on interbedded tuffs
Elatina–Reynella rhythmites (Australia) tidal laminae, neap–spring bundles ~60 years of continuous tidal record14 uranium-lead and correlation put it at ~620 Ma
Newark–Hartford basin (New Jersey) 405,000-year eccentricity cycles ~21 cycles = 8.5 Myr7 uranium-lead zircon at both ends

Read that table honestly and two things follow, one in each direction.

Against the popular old-earth argument:  the counting archives do not reach millions of years.  The longest genuinely counted sequence of annual layers on earth is about 60,000 years, and its own authors give it a 5% error bar at the bottom.  Antarctic ice that is advertised as "800,000 years old" is not counted at all;  it is modelled.  The counting clocks are a devastating argument against 6,000 years and a weak argument against 100,000.

Against the popular young-earth argument:  60,000 years is still ten times too long, and 12,410 counted tree rings is still three times too long.  A young-earth chronology puts the Flood at roughly 4,300 years ago and Creation at roughly 6,000.18  Every one of these archives has to be compressed by a factor of two to twelve, simultaneously, by mechanisms that differ from archive to archive.


Part 3: The test that uses no calibration curve

The circularity charge deserves a test that cannot be circular.  Here is one, due to the geologists Gregg Davidson and Ken Wolgemuth.8  It is worth walking through slowly, because it is the strongest single argument in this article and it is not complicated.

The setup

Carbon-14 is made in the upper atmosphere by cosmic rays and taken up by every living plant.  When the plant dies, the intake stops and the carbon-14 decays with a half-life of 5,730 years.  A laboratory does not report an age;  it reports how much carbon-14 is left, as a percentage of the modern atmospheric level — percent modern carbon, or pMC.  Converting pMC to a date requires a calibration curve.  Not converting it requires nothing at all.

So:  do not convert.  Plot the measured pMC of a sample against the number of the layer it came out of.  No dates.  No curve.  No assumption that the layer is a year.

What the conventional model predicts

If — and only if — one tree ring is one year, one lake couplet is one year, and carbon-14 decays at today's rate, then the pMC has to fall along a decay curve.  The one uncertainty is how much carbon-14 the atmosphere held in the past, and that is bounded independently by beryllium-10 in ice cores, which tracks the same cosmic-ray flux but does not decay appreciably.  Davidson and Wolgemuth set generous bounds:  atmospheric carbon-14 between 95% and 200% of modern across the whole 50,000-year range.  Those bounds convert into a narrow band of allowed pMC values at each layer number.8

What each young-earth claim predicts

Each competing claim moves the points in a different, identifiable direction:

  • Multiple rings or laminae per year puts the points above the band — the material is younger than its layer number says, so it has more carbon-14 than expected.
  • A bad crossdating match produces an abrupt step up or down at the join.
  • Much lower past atmospheric carbon-14 puts the points below the band.
  • Faster past decay also puts them below.
  • Rapid deposition of many couplets in a burst produces a staircase: long flat runs where hundreds of couplets share nearly identical carbon-14, because they were laid down within days of one another.

What the data do

They fall inside the band.  Continuously.  From the surface to about 14,000 tree rings, then from about 11,000 to about 50,000 lake laminae, with the two archives overlapping and lying on top of each other.8  There is no staircase.  There is no step.  There is no systematic drift above or below.

Davidson and Wolgemuth's summary of what that leaves is fair, and it applies to the whole subject:

"Either God saw fit that 14,000 tree rings equals 14,000 years, or God manipulated unrelated and independent processes (tree rings per year, atmospheric carbon-14 production, and radioactive decay rates) in a precise manner over a much more abbreviated time frame such that they are indistinguishable from the expectations of conventional geology."8

The strongest objection to this test, and what survives it

Hebert, Snelling and Clarey's central complaint about the earlier 2010 version of this argument was that the "measured carbon-14" on the axis was not measured at all — that Davidson and Wolgemuth had taken radiocarbon ages off the IntCal04 calibration curve and back-converted them.18

That criticism was substantially correct, and it was answered by fixing the graph.  A "radiocarbon age" is a reporting convention, not a date:  it is the measured pMC pushed through a fixed formula using the obsolete Libby half-life and a fixed 100 pMC starting value.8  The conversion back to pMC is exact and reversible.  But Hebert was right that reading points off a fitted curve is not the same as plotting measurements, and the 2018 version plots the measurements.

Two residual objections are worth stating, because they are the honest limits of the test:

  • The starting point of the varve chronology is not independent. Lake Suigetsu's laminae do not reach the surface — a 12-metre unvarved interval sits above them — so the varve count is a floating sequence whose top has to be pinned to something. It is pinned to the tree rings, by matching carbon-14. Davidson and Wolgemuth concede this outright: "the age of the uppermost varves is not determined independently."8 What the test then does is check the slope — whether varves and rings accumulate at the same rate through their 3,000-year overlap — and the slope is not affected by where the hinge sits.
  • Below about 50,000 layers the carbon-14 runs out. The test simply stops there. It says nothing about the deeper part of any record, and it is not evidence for millions of years. It is evidence against thousands.

Part 4: How the archives are tied to each other

If each counting archive were an island, "they all agree" would be a weak claim, because agreement could be built in.  They are not islands.  Four kinds of marker link them, and none of the four was invented for the purpose.

Single-year cosmic-ray spikes

In 2012 Fusa Miyake and colleagues found a sudden 12‰ jump in the carbon-14 of Japanese cedar rings between 774 and 775 CE — "about 20 times larger than the change attributed to ordinary solar modulation."22  A burst that large, that fast, is atmospheric:  it happened everywhere in the same year.

Six years later, an international consortium tested exactly that.  They measured the carbon-14 in 484 individual tree rings from 44 chronologies on five continents, from 42° S to 72° N, 40 to 4,000 metres elevation, 13 genera, 27 species, in living trees, historic timbers, archaeological wood and subfossil logs.  Every one of them records the excursion in the same ring.  The authors' conclusion:

"The global signature of the two cosmogenic excursions independently validates the precise dating of well-replicated tree-ring chronologies from five continents."9

This is the answer to the crossdating objection in its strongest form.  It does not matter how subjective a ring match may be in principle;  what matters is whether the matches are right, and here is an external, physical, single-year marker that says they are — in Europe, North America, Siberia, Japan, South America and New Zealand at once.

Four such events are now confirmed by more than one isotope:  774 CE, 993 CE, 660 BCE, and 7176 BCE.23  A fifth, larger than any of them, sits at 14,300 cal BP and has been matched between subfossil pine rings and Greenland beryllium-10 to within "only a decade, at the most."23

Volcanic ash and sulfate

A big eruption dusts the whole hemisphere.  Its ash carries a chemical fingerprint that identifies the volcano, and its sulfuric acid leaves a conductivity spike in ice.  So an eruption is a horizon that appears in ice cores, lake sediments and peat bogs at the same instant.

The Greenland chronology GICC21 puts historically recorded eruptions where history puts them:  Katmai 1912 at 1912 ± 2, Laki 1783 at 1783 ± 2, Öræfajökull 1362 at 1362 ± 2, Eldgjá 939 at 939 ± 3.8, the Okmok eruption of 43 BCE at 43 ± 5.6 BCE.24  Its stated uncertainty is one year per century.

The same trick works in the other direction, and one case is instructive precisely because it went wrong.  A sulfate layer in the GRIP core had been attributed to the eruption of Vesuvius in 79 CE and used as a fixed tie point.  It was a misidentification;  the layer dates to 87/88 CE, and using it was one named cause of a seven-year error in the Greenland chronology.10  Vesuvius should not be cited as an ice-core tie point.  The identification has been withdrawn.

Bipolar synchronization

Greenland and Antarctica are counted independently by different teams using different chemistry.  Large eruptions appear in both.  Between 500 and 2000 CE, large sulfate signals in Greenland "frequently occurred within ±1 year" of independently dated signals in Antarctica;  back to 400 BCE, within ±3 years.10  Two counts, two hemispheres, converging.

The calibration curve as a meeting point

IntCal20 is the international radiocarbon calibration curve, and for present purposes it is best understood not as a dating tool but as a place where five archives with entirely different physics have to give the same answer:  tree rings (pure counting), lake varves (counting plus uranium-thorium), speleothems (uranium-thorium alpha decay), corals (uranium-thorium), and marine sediment.25

Three results from its construction are worth having:

  • Three separate Hulu Cave stalagmites, each independently uranium-dated, require the same dead-carbon correction to within eleven radiocarbon years across 43,000 years of growth: 472 ± 50, 470 ± 50, 481 ± 50.25
  • Irish oak latewood and Californian bristlecone whole rings, for 1700–1500 BC, give the same atmospheric carbon-14 to within 8.1 ± 1.9 radiocarbon years.25 Two chronologies counted on two continents by two teams.
  • An entire archive was thrown out because it disagreed. All coral data older than 25,000 cal BP were removed from IntCal20, because the corals scatter by ~500‰ in Δ¹⁴C and exceed 1100‰ around 27,000–29,000 years — attributed to freshwater alteration when those reefs stood above sea level during the glacial lowstand.25

That last point cuts both ways and should be reported both ways.  It is a genuine concordance failure, in a whole class of material, admitted in print.  It is also the strongest available answer to the charge that the curve is unfalsifiable:  the builders identified a physical failure mode, checked that it correlated with tectonic setting, and deleted the affected data rather than fitting around it.


Part 5: How counting clocks fail

A clock is only worth citing if its failure modes are known.  These are, in rough order of how much damage they do.

More than one layer per year.  Real, documented, and the young-earth literature is right to lead with it.  In Lake Walensee, Switzerland, André Lambert and Kenneth Hsü found 300 to 360 laminae deposited over 165 years, generally two a year and locally up to five, produced by turbidity currents from snowmelt and rainstorms.11  Their own conclusion is quotable and should be quoted:  their work "threw doubt on [De Geer's] second interpretation that varves or varve-like sediment are necessarily annual."11  In a New Zealand glacier-fed lake, Pickrill and Irwin found an average of three couplets a year.11  In Muir Inlet, Alaska, tides plus diurnal meltwater produce two couplets a day.11

The limits of the argument are equally real.  Every one of those settings is a glacier-fed or tidewater system with year-round sediment delivery, and the sedimentological literature the young-earth authors cite says outright that such deposits "are not true varves."11  The archives used for chronology are chosen to avoid exactly this:  deep, anoxic, non-glacial basins where the couplet is a seasonal biological signal rather than a flood pulse.  The gap between a documented factor of two and a required factor of ten has not been closed.

Missing layers.  The opposite error, and it is the one that actually dominates in practice.  Lake Suigetsu's counters state that "on average 50% of the varves are indistinguishable" over part of the record, and fill the gaps by interpolation.6  The measured consequence is that the varve count runs short of the uranium-thorium chronology by 5–7% below 20,000 years.6  Note the direction:  the counting clock is running fast, not slow.  Undercounting makes the record look younger, not older.

False and missing tree rings.  A drought-stressed conifer can lay down a second latewood band in one season, or skip a year entirely.  Both are documented, both are why crossdating exists, and neither is a secret — see Tree-Ring Dating.

Bad joins.  Correlating one short section to the next is where centuries get inserted or lost.  Jan Lundqvist's judgement on the Swedish varve chronology is as blunt as any creationist could wish:  "even much better connections than the ones from Forsa can be obtained between limited parts of varve series in a way that is indisputably wrong."26  In dendrochronology, David Yamaguchi showed that a single crossdating statistic returned 113 "significant at the 0.001 level" positions for one sample, including dates in the future.27

Cycle-counting run past its evidence.  The Latemar, a Middle Triassic atoll in the Dolomites, contains about 600 metre-scale shallowing-upward cycles in 470 metres of rock.  They were read as orbital precession cycles and yielded a duration of 9 to 12 million years.  Uranium-lead zircon dating, ammonoid biostratigraphy and magnetostratigraphy together put the same interval at about one million years — an order of magnitude less.12  The beds are now interpreted as millennial, roughly 1.7 thousand years each.12

The Latemar is the most useful single item in this article, because it answers two opposite bad arguments at once.  Against the charge that cycle-counting is unfalsifiable:  here it was falsified, by radiometric dating, and the field changed its mind in print.  Against complacency:  six hundred visually obvious, beautifully rhythmic beds were confidently misread by a factor of ten, so "it looks periodic" is not by itself evidence of anything.

Tie-point circularity.  The real version of the charge.  Once a chronology is anchored to an external marker, the anchor is no longer independent evidence for it.  The Suigetsu varve chronology is anchored to the tree rings;  its absolute scale below 15,000 years is tied to Hulu Cave uranium-thorium, and the authors say so:  "the Suigetsu record on its own would not be useful without the age constraints provided by the speleothem and coral data with their direct U-Th ages."6  Anyone presenting Suigetsu as a standalone 50,000-year count is overclaiming.

The answer is not to deny the anchoring but to point at the anchors that owe nothing to the thing being tested:  the 774 CE spike, the argon-dated Laschamp horizon, the beryllium-10 record, and the raw-pMC test of Part 3, none of which were used to build the counts they check.


Part 6: What a young earth requires, in numbers

Set out the requirement plainly.  On a chronology with the Flood about 4,300 years ago and Creation about 6,000, here is what each archive demands.

archive counted units years available required rate best documented natural rate
Hohenheim oak + pine 12,410 rings ~4,300 (post-Flood) 2.9 rings/yr sustained occasional false rings, corrected by crossdating
Bristlecone pine 8,681 rings ~4,300 2.0 rings/yr sustained Lammerts induced one extra ring under artificial drought3
GICC05 Greenland ice 60,000 layers ~4,300 14 layers/yr sustained storm-scale oscillations exist; no measured multiplier published
Lake Suigetsu ~50,000 laminae ~4,300 11.6 couplets/yr sustained 2–5/yr in a glacier-fed Swiss lake; Oard proposes "dozens" per year for Suigetsu18
Green River Formation ~5–8 million laminae ~1 (Flood year) millions per year —

Three observations about that table.

The required rates are not absurd individually.  Two rings a year in a bristlecone is not physically impossible;  Walter Lammerts induced an extra ring in seedlings by imposing a late-season drought and then re-watering.3  Eleven diatom blooms a year in a lake fed by ice-age dust pulses is not physically impossible either;  Oard's proposal that "dozens of diatom/clay couplets could have occurred each year" is a real mechanism, not hand-waving.18

The problem is that they have to happen together, at matched rates, in unrelated systems.  The Suigetsu laminae and the German oaks are 9,000 kilometres apart and are controlled by nothing in common.  For their counts to stay in step — which they demonstrably do, through 3,000 years of overlap, checked by raw carbon-14 — the diatom blooms in Japan and the growth flushes in a German floodplain would have to have been multiplied by the same factor at the same time.  There is no proposed mechanism that does that.

And the required rate has to decay away smoothly.  Post-Flood conditions are supposed to have relaxed toward the modern world.  So the multiplier must start high and fall to one.  That is a specific, testable prediction — and it is exactly what Aardsma tested.


Part 7: Aardsma's test, and why it is the most important paper in this subject

The argument is elegant and takes one paragraph to state.

The radiocarbon calibration curve, plotted against tree-ring number, has small wiggles in it.  They are not noise:  they are the record of the Sun going quiet.  During a solar minimum the shielding weakens, cosmic-ray flux rises, more carbon-14 is made, and trees growing then take up too much of it — so their radiocarbon ages come out anomalously young.  The Maunder Minimum (roughly 1645–1715) is one of these wiggles;  the Spörer Minimum is the next one back.  Both are visible in the American and the European chronologies, measured by different groups using different counting techniques.3

Now:  these wiggles have a characteristic width in years, set by how long the Sun stays quiet.  Aardsma measured the widths of the five wiggles in the last 3,000 years — the period where, he notes, "all recent-creationist scientists of which I am aware grant the general validity of dendrochronology and radiocarbon."  They average 70.5 years, splitting into a wide (Spörer-like, ~100 yr) and a narrow (Maunder-like, ~50 yr) family.3

Here is the test.  The horizontal axis of the calibration curve is not years;  it is tree rings.  If trees were putting on two rings a year in the early post-Flood period, then a 50-year solar minimum would occupy 100 rings, and the wiggle would appear twice as wide on the graph.  Multiple ring growth must show up as systematic broadening of the wiggles with depth.

He measured all thirteen well-defined wiggles across the whole 9,000-year record and plotted width against ring number, together with theoretical curves for a range of assumed Flood dates.  The result:

"it is apparent that the measured peak width data does not support any chronologically significant multiple tree-ring growth per year.  Rather, this data seems only supportive of single ring growth per year back at least as far as 9,000 BP (c. 7000 B.C.)."3

He also disposed of the assembly-error alternative — that the chronology was mis-joined so that contemporaneous trees were placed end to end — on the grounds that the calibration curve changes monotonically with no repeats or discontinuities, and that the short-term wiggle structure correlates in detail between chronologies on separate continents.3

And then he printed the conclusion, in the Creation Research Society Quarterly:

"these long dendrochronologies appear to consist of true annual rings for at least the past 9000 years.  This is an extremely important result which, in my opinion, warrants critical scrutiny by all recent-creationist scientists."3

"The extent of the presently available long dendrochronologies argues forcefully for a Flood date in excess of 10,000 years ago.  Efforts to overturn these long tree-ring chronologies and thereby allow for a more traditional Flood date have not proven successful when examined quantitatively."3

Two things need saying about this, one on each side.

Aardsma's own resolution — moving the Flood to roughly 12,000 BC and positing large gaps in the Genesis 11 genealogy — is not a position most young-earth creationists accept, and he acknowledges the cost:  "one is left with two looming questions.  First, where exactly do these gaps fall in this genealogy?  Secondly, what is the significance of the numerical information given in Genesis 11 if it is not to be used for direct chronological reckoning?"3  A reader is entitled to reject his answer.

But rejecting his answer does not touch his measurement.  The peak-width test is a physical test of the multiple-ring hypothesis, it was designed by someone who wanted the hypothesis to be true, and it came out against it.  What has been said against it since is one sentence.  The movement's 2018 review of its own tree-ring literature describes Aardsma's test accurately, including its cross-continental control, and offers a single counter:  "Of course, this requires the assumption of uniformitarian conditions in sunspot activity and radiocarbon flux since the Flood."15  That is a fair objection in principle and nobody has developed it into a measurement.  Meanwhile Hebert, Snelling and Clarey's 2016 article — the most-cited recent young-earth treatment of tree rings, varves and radiocarbon — argues at length that multiple rings per year are "commonplace" and does not cite Aardsma at all, and neither does the 2026 Answers Research Journal simulation that is now the state of the art on that side.

And Aardsma had a second argument, from the opposite direction.  Answering Robert Brown's competing model, he computed what it required of the trees:  a bristlecone living about 6,000 years ago would have had to make "580 rings in 80 years, or 7 rings/year," with some cases needing "up to 20 rings/year."  Answering Russell Humphreys's proposal that a weak post-Flood magnetic field could compress the curve, he computed four rings per year — and added that a climate wet enough to produce that many growth flushes would not be bristlecone habitat.1518


Part 8: Three places where the clocks caught each other

The claim that these methods are merely tuned to agree is best answered by the cases where they did not agree, and something had to give.

A counting clock caught a decay clock.  Before 2008, the astronomical and radioisotopic time scales disagreed by "∼1.0% or more."28  The resolution was to recalibrate the argon-argon standard against the astronomical scale, moving the Fish Canyon sanidine age to 28.201 ± 0.046 Ma and cutting the method's absolute uncertainty from about 2.5% to 0.25%.  That is a counting clock correcting a decay clock — and it is also the reason to use the Triassic uranium-lead case rather than the Neogene argon case as the headline test, because after 2008 the Neogene agreement is partly built in.

A decay clock caught a counting clock.  The Latemar, above.  Six hundred cycles, an order of magnitude wrong, corrected by uranium-lead.

An outside clock caught both.  Sigl and colleagues found that Greenland and Antarctic ice chronologies were seven years off at 775 CE, detected by matching ice beryllium-10 to tree-ring carbon-14.  Among the named causes, in the authors' own words:

"use of manual-layer interpretation techniques that may favor interpretations consistent with a priori knowledge or existing chronologies"10

That sentence is a genuine admission of the exact bias the young-earth critique alleges, published by the people responsible for the chronologies.  It should be quoted, and it should be quoted with what follows:  the revised scales are accurate "to within less than ±5 years during the past 2,500 years," and when the independently recorded volcanic dust-veil years were tested against the old chronology there was no statistically significant association at all, while against the new one 24 of 32 fall within ±3 years.10

A framework that is merely self-consistent does not do that to itself.


Part 9: Where the young-earth case actually stands

The literature this series answers is not static, and the popular version of it is a generation behind the technical version.  A sweep of the creationist periodicals turns up three distinct stages.

Stage one, roughly 1961–1990:  the units are not annual.  Multiple rings per year, multiple laminae per year, storm layers in ice.  This is the argument almost every popular article still runs, and it is the one with the best experimental support — Lammerts really did induce an extra ring in a bristlecone seedling, and Lambert and Hsü really did find five laminae in a year at Walensee.

Stage two, roughly 1976–2000:  the joins are not secure.  Complacent bristlecone rings, autocorrelated crossdating statistics, "accordioned" ice-core correlations, De Geer's varve matching.  The strongest statements of this are Sorensen's 1976 critique, Brown's 1995 Origins paper, and Woodmorappe's 2002 study of the GRIP–GISP2 disagreement.  It is a better argument than stage one because it does not require any layer to be non-annual.

Stage three, 2001–present:  the layers are annual, the statistics are sound, and the matches are misplaced.  Woodmorappe's disturbance model, in which contemporaneous trees crossmatch because they shared an earthquake or a landslide rather than a climate, and the bundles are chained by fortuitous bridge series;  and its 2026 computational implementation, which builds a statistically robust 8,000-year chronology out of trees that all lived within 4,500 years.29

Stage three is the one worth arguing with, and this series argues with it in Tree-Ring Dating.  Its problem is that it makes a prediction its authors have not tested.  If a chronology is a chain of contemporaneous bundles, then wood at ring 8,000 and wood at ring 4,000 grew at nearly the same time and holds nearly the same carbon-14 — so the raw-pMC plot of Part 3 must show flat treads.  It shows a smooth curve.

That is the shape of the whole subject.  The young-earth case has moved steadily toward more sophisticated and more testable claims, and the tests keep coming back the same way.


Objections and responses

"These counts assume the layers are annual.  That is the whole question." It is the whole question, and it is not assumed;  it is tested, three ways.  Against an external single-year marker (the 774 CE spike, in 44 chronologies at once).  Against a decay clock on the same material (uranium-thorium at Suigetsu, argon-argon at the Laschamp horizon in Greenland ice).  And against raw carbon-14 with no calibration at all (Part 3).  The layers could in principle be non-annual;  they could not be non-annual and pass those three tests.

"Lambert and Hsü found five laminae in one year, so varve counting is worthless." Lambert and Hsü found up to five in one year at some locations in Lake Walensee, and averaged two.  That is a real and important result, and it is why chronology is not done in glacier-fed lakes with year-round turbidity input.  Two to five is also not eleven, which is what a young-earth Suigetsu requires.  The finding constrains which lakes can be used;  it does not abolish the method.

"Half the Suigetsu varves were interpolated, not counted." Correct, and it comes from the counters themselves.6  The measurable consequence is a 5–7% shortfall against the uranium-thorium chronology below 20,000 years — the count is too short, not too long.6  Interpolation is a real weakness of Suigetsu specifically, which is why the article's load-bearing argument is the raw-pMC slope test rather than the absolute varve number.

"The oldest living bristlecone has only about 4,800 rings, which is roughly the biblical age of the earth.  Why are there no trees with 20,000 rings?" Because trees die.  The limiting factor on a bristlecone's age is not the calendar but erosion of the substrate it stands on, and the chronology is built by overlapping thousands of dead trees, not by finding one very old one.  The Hohenheim oak chronology runs 12,410 years and the mean age of its oaks is 176 years, with 97% under 300;  it is long because more than 7,000 trees overlap, with a mean of 108 simultaneous witnesses in every year.4  The objection assumes a chronology needs one long-lived tree.  None is built that way.

"Tree-ring alignments from Northern Ireland, southwest England and southern Germany disagree strongly." This claim appears on creation.com without a source.30  The primary literature says the opposite:  the Hohenheim links "were confirmed by comparisons to the independent Irish oak chronology (Pilcher et al. 1984) and the Göttingen oak chronology (Leuschner 1992) back to 9741 BP."4  And IntCal20 measures the Irish-oak-versus-Californian-bristlecone difference at 8.1 ± 1.9 radiocarbon years.25  If the claim has a source it needs producing;  as stated, it is contradicted by the papers.

"Cross-dating is subjective — an art, not a science." Partly true, and dendrochronologists say so:  standard practice is to date visually first and use the statistics as a check, not the reverse.18  The reply is not that the method is objective but that it is externally verifiable, and it has been verified — by the 774 CE marker, and by the case of the Norfolk timber circle, where the dendrochronologists refused to publish a date on a correlation of t = 3.98 because it was not significant, went to high-precision radiocarbon instead, and got the same answer.27

"The ice cores, the varves and the tree rings are all calibrated against each other, so of course they agree." Some of the links are real and must be conceded — Suigetsu's absolute scale is tied to Hulu Cave;  the Neogene argon scale is tied to astrochronology.  But the specific links that carry the argument are not of that kind.  The 774 CE spike was measured in tree rings and in ice beryllium-10 independently, and it disagreed with the ice chronology by seven years, which is how the error was found.  Argon-argon dates on the Laschamp and Z2 horizons were produced by different laboratories for different reasons and then compared to the layer count.  And the raw-pMC test uses no chronology at all on its vertical axis.

"Accelerated nuclear decay during the Flood explains the radiometric ages." Perhaps, but it does not explain these.  There is no decay constant in a tree ring.  Young-earth authors agree:  Hebert, Snelling and Clarey state that decay rates "have been essentially constant during most of the post-Flood period" and that carbon-14 in particular would have been barely affected even during acceleration.18  So on their own account the whole counting-clock problem has to be solved by multiplying layers, not by changing physics.

"Deep ice and deep ocean records are orbitally tuned, which is circular." That charge is correct for the deep records and this article does not use them as counting clocks.  Antarctic ice below the counted section is modelled;  deep marine chronologies are tuned.  The counting evidence stops at 60,000 years in ice and about 50,000 in lake sediment.  It is more than enough to decide the question at issue.


Issues and unanswered questions

Green River is not settled here.  Bradley's 1929 lamina count gave the Eocene "a little less than 23,000,000 years," which is within about 4% of the modern radiometric figure of 22.1 Myr and was obtained "entirely independent of" radiometric dating.21  Against that stands a 1988 conference abstract by Buchheim and Biaggi reporting that laminae counts between the same two tuff beds range from 1,160 to 1,568 — a lateral variation of about 35% in a supposedly isochronous interval.31  That abstract could not be obtained and has not been verified;  if it holds it is a serious problem for the Green River count specifically, and it should be printed.  See Lake Varves.

The Suigetsu 5–7% residual is real and unexplained in detail.  Its authors offer a mechanism — thin varves under-represented in low-accumulation intervals — and label it "theoretical" for want of independent proof.6

Nobody has published a quantitative young-earth model of layer multiplication.  The qualitative mechanisms exist (dust pulses, storms, turbidites, drought rings).  What does not exist is a calculation that produces eleven laminae per year in an anoxic Japanese lake and three rings per year in a German floodplain oak and fourteen layers per year in central Greenland, with the multipliers decaying to one on a common schedule.  Until that exists, the young-earth position on counting clocks is a set of possibilities rather than a model.

The 40,000-year kauri conflict is unresolved.  A floating New Zealand kauri sequence placed by beryllium-10 matching to the ice comes out about 1,000 years younger than its placement against Hulu Cave carbon-14, and the specialists conclude the ice placement is probably the wrong one.32  Around 30,000 years the Greenland scale carries about 1,000 uncertain years.32


Verdict

The counting clocks are the part of the age-of-the-earth debate where the young-earth position is weakest, and it is worth being direct about why.

Everywhere else, the argument turns on assumptions:  whether decay rates were constant, whether a rock was closed to migration, whether present rates are a guide to past rates.  Those are real arguments and the young-earth side has made real contributions to them.  Here the argument turns on something much more concrete — whether a tree puts on one ring a year — and the answer has been checked against a solar-particle event that fixes 44 chronologies on five continents to a single calendar year.

What survives from the young-earth critique, and survives well:  the counting records are much shorter than popular writing claims;  half the Suigetsu varves are interpolated;  ice-core chronologies have been tuned to markers that turned out to be misidentified;  crossdating statistics can return confident nonsense;  and a whole coral archive was deleted from the calibration curve for disagreeing.  Anyone who presents these chronologies as clean and unproblematic is not describing the literature.

What does not survive:  the conclusion.  Every documented over-counting mechanism gives a factor of two to five, in settings deliberately excluded from chronology;  a young earth needs ten to fourteen, sustained, in matched step, across archives with nothing physically in common.  The one quantitative test of that hypothesis ever published was run by a creationist and came out negative.  And the raw carbon-14 measurements — no calibration curve, no assumed ages, no conversion — sit inside the band the conventional model predicts, from the surface to 50,000 layers.

That is the honest state of the evidence, and it runs against a young earth.


Further reading


Sources


  1. 1.

    Vardiman, Larry.  “Ice Cores and the Age of the Earth.”  Acts & Facts / Impact No. 226.  Institute for Creation Research.  Apr 1992.  A short 1992 magazine article by Larry Vardiman, Ph.D., written for the Institute for Creation Research, a creationist organization.  It argues that the great ages given for the deep ice come from assumed models of past climate, not from counting layers, and it concedes that the Greenland layers can be counted down through considerable depths.  The article uses that concession to show that Greenland counts are possible.

    1. 1a.

      Section Greenland Ice Cores:  “Although occasional ambiguities occur, it is relatively easy to count annual layers downward from the surface through considerable depths in the Greenland ice sheet.  This is possible because of the large precipitation rates in Greenland and the preservation of the annual effects.”  Vardiman also notes that acid and particulate peaks from historic eruptions cross-check the count.  “with a high degree of accuracy”.  and that glaciologists at the time expected ambiguity to limit counting to.  “less than about 8,500”.  layers. ↩

  2. 2.

    Wells, John W.  “Coral Growth and Geochronometry.”  Nature 197(4871):948–950.  Mar 9, 1963.  A 1963 article in Nature by John W. Wells, a geologist at Cornell University.  He argues that fossils, which record the days and seasons of their growth, might give absolute ages that are independent of radioactive dating, and he says that at present no independent method can confirm or deny the radioactive dates.  The article quotes his question to show that a geologist saw in 1963 that radioactive dates had no independent check.

    1. 2a.

      Page 948:  The opening paragraph.  “ABSOLUTE age determinations of points on the geological time-scale, based on radioactivity, are generally accepted as the best approximations now known, even though they rest on a series of assumptions, any one of which may be upset at any time.  At present there is no means of confirming or denying the accuracy of these determinations by independent methods.  Can palaeontology provide anything by way of verifying the pronouncements now emanating, at very considerable expense, from the black boxes?” ↩

  3. 3.

    Aardsma, Gerald E.  “Tree-Ring Dating and Multiple Ring Growth Per Year.”  Creation Research Society Quarterly 29:184–189.  Mar 1993.  A 1993 paper by Gerald Aardsma, then at the Institute for Creation Research, in a creationist journal.  It asks whether the two long tree-ring records, each about 10,000 rings, could hold more than one ring per year in their oldest parts, and it measures the widths of 13 short-term peaks in radiocarbon data to test that.  It finds that the peak widths do not support more than one ring per year, so the rings are annual back at least 9,000 years, and it concludes that the Flood must have occurred more than 10,000 years ago.  The article calls this the most decisive test of the young-earth reading, run by a creationist, and says it failed.

    1. 3a.

      Section Conclusion, page 188:  “The extent of the presently available long dendrochronologies argues forcefully for a Flood date in excess of 10,000 years ago.  Efforts to overturn these long tree-ring chronologies and thereby allow for a more traditional Flood date have not proven successful when examined quantitatively.  By far the most hopeful suggestion was that unusual climatic conditions soon after the Flood may have given rise to multiple ring growth per year in the trees comprising these long dendrochronologies.  This suggestion has, in the present paper, been shown to be contrary to the evidence.” ↩ ↩ ↩

    2. 3b.

      Pages 185–186:  The wiggles are attributed to solar quiescence:  “few sunspots are seen and the intensity of the solar wind surrounding the sun is reduced.  This allows a greater flux of cosmic rays to penetrate the solar system.”  Peak #1 is the Maunder Minimum, peak #2 the Spörer.  Aardsma notes the same peaks appear in North American Douglas fir and Sequoia and in Irish oak, measured.  “by independent research groups using two different measurement techniques (liquid scintillation versus gas counting)”. ↩

    3. 3c.

      Page 186:  Five wiggles in the last 3,000 years.  Their widths were found by least-squares fitting (choosing the curve that best matches the data) of a Gaussian (a bell-shaped curve) plus a linear background (a sloping baseline).  The average full-width-at-half-maximum (the width of each peak measured halfway up) was 70.5 years, and the widths split into Spörer-like (~100 yr) and Maunder-like (~50 yr) families. ↩

    4. 3d.

      Page 187:  “All 13 peaks are plotted in Figure 7.  From this figure it is apparent that the measured peak width data does not support any chronologically significant multiple tree-ring growth per year.  Rather, this data seems only supportive of single ring growth per year back at least as far as 9,000 BP (c. 7000 B.C.).” ↩

    5. 3e.

      Page 188:  “the fact that the radiocarbon calibration curve changes more or less monotonically with time (i.e. the radiocarbon ages of Figure 1 do not suddenly repeat themselves or show any discontinuities) and the detailed correlation of even the short-term radiocarbon structure from independent dendrochronologies on separate continents… seem to me to completely rule out this possibility.” ↩

    6. 3f.

      Page 188:  “Thus, these long dendrochronologies appear to consist of true annual rings for at least the past 9000 years.  This is an extremely important result which, in my opinion, warrants critical scrutiny by all recent-creationist scientists.” ↩

    7. 3g.

      Page 188:  Aardsma's own resolution is that the Flood occurred.  “within a few thousand years of 12,000 B.C.”  and that Genesis 11 contains gaps:  “the implied gap or gaps in this genealogy are surprisingly large.  Furthermore, one is left with two looming questions.  First, where exactly do these gaps fall in this genealogy?  Secondly, what is the significance of the numerical information given in Genesis 11 if it is not to be used for direct chronological reckoning?” ↩

    8. 3h.

      Pages 184–185:  Describing Lammerts 1983 (CRSQ 20:108–115), bristlecone seedlings.  “could be induced to grow an extra ring by subjecting them to a two or three week drought late in the growing season followed by a resumption of normal watering”.  from which Lammerts argued the 7,100-year chronology.  “would be reduced to about 5600 years”. ↩ ↩

  4. 4.

    Friedrich, Michael et al.  “The 12,460-Year Hohenheim Oak and Pine Tree-Ring Chronology from Central Europe—A Unique Annual Record for Radiocarbon Calibration and Paleoenvironment Reconstructions.”  Radiocarbon 46(3):1111–1122.  2004.  A research paper from the Hohenheim University tree-ring laboratory, presenting its oak and pine chronology for central Europe.  The chronology was built from dead trees buried in river gravels: more than 7,000 oaks, with a mean age of only 176 years and a mean of 108 trees in each year.  The article uses it for the chronology's reach of 12,410 years and for the number of trees that overlap to build it.

    1. 4a.

      The Holocene Oak Chronology runs from 10,430 BP (8480 BC) to AD 2002; combined with the Preboreal Pine Chronology the record reaches 12,410 cal BP (10,461 BC), covering the whole Holocene plus 820 years of the Younger Dryas. ↩ ↩

    2. 4b.

      Page 1113:  “more than 7000 individual oaks.”  “The mean replication is 108 trees per year.  We find that 96% of the length of the chronology is covered by more than 20 crossdated trees.”  Page 1111:  “The mean age of all sampled oaks is only 176 yr, with a maximum age of 575 yr.  Some 97% of all trees were younger than 300 yr.” ↩

    3. 4c.

      Page 1114:  “In addition to the statistically significant internal cross-matches between the different regional series, the links were confirmed by comparisons to the independent Irish oak chronology (Pilcher et al. 1984) and the Göttingen oak chronology (Leuschner 1992) back to 9741 BP (7792 BC).”  The paper also reports this counterweight: the new crossdating.  “results in a shift of 70 yr of the pre-11,250 BP part of the PPC to older ages with respect to the published data.” ↩

  5. 5.

    Svensson, A. et al.  “A 60 000 year Greenland stratigraphic ice core chronology.”  Climate of the Past 4:47–57.  2008.  A dating study that built GICC05, a Greenland ice-core time scale made by counting the yearly layers in cores from DYE-3, GRIP and NorthGRIP.  It extends the count to 60,000 years, and its glacial part rests on the NorthGRIP core alone.  The article uses it for the limit of layer counting, and for the checks against the Chinese Hulu Cave record and the Laschamp event, a change in Earth's magnetic field.

    1. 5a.

      The chronology is continuously counted to 60,000 years before AD 2000, using DYE-3, GRIP and NorthGRIP in the Holocene and NorthGRIP alone in the glacial.  Page 50:  Layer thicknesses over 41.8–60 ka are:  “1–1.5 cm thick in cold glacial stadials and 1.5–2.5 cm thick in mild interstadials.” ↩ ↩

    2. 5b.

      Section Abstract:  “Assuming that the Greenland climatic events are synchronous with those seen in the Chinese Hulu Cave speleothem record, GICC05 compares well to the time scale of that record with absolute age differences of less than 800 years throughout the 60 ka period.”  Page 52:  On the interstadial onsets specifically:  “the two time scales agree within 500 yrs throughout the 60 ka period.  Such a good agreement would be unlikely if one of the records had a significant dating error.” ↩

    3. 5c.

      Table 2, page 50:  Laschamp geomagnetic event: GICC05 41,250 ± 814 yr b2k against ⁴⁰Ar/³⁹Ar 40,400 ± 1,000 yr (Guillou et al. 2004), a difference of 2.1%.  North Atlantic Ash Zone II: GICC05 55,380 ± 1,184 against ⁴⁰Ar/³⁹Ar 54,500 ± 1,000, a difference of 1.6%.  The ¹⁴C rows in the same table are uncalibrated and must not be compared to counted ages directly. ↩

    4. 5d.

      Pages 49–50:  Ambiguous layers are counted as ½ ± ½ year and the accumulated ambiguity is summed.  “The accumulated error obtained by summing up the uncertain annual layers is called the Maximum Counting Error (MCE) and is regarded as a 2σ error of the time scale.”  Page 54:  “The maximum counting error of the time scale is on average 1% in the Holocene and 5% in the Glacial.”

  6. 6.

    Bronk Ramsey, Christopher et al.  “Reanalysis of the Atmospheric Radiocarbon Calibration Record from Lake Suigetsu, Japan.”  Radiocarbon 62(4):989–999.  2020.  A 2020 reanalysis of the radiocarbon calibration record from Lake Suigetsu in Japan, whose years are counted from seasonal layers in lake sediment.  The article uses it for the half of that count that is filled in by interpolation, and for the count's shortfall against uranium-thorium ages.

    1. 6a.

      Quoting the varve chronology of Schlolaut et al. 2018, adopted in this reanalysis:  “on average 50% of the years… either seasonal layers did not form or were not preserved.  These indistinguishable layers were interpolated using a new Varve Interpolation Program (VIP).”  The independent μXRF layer count used in the 2012 chronology was dropped in 2018, because thin varves.  “may be systematically underrepresented in intervals with a low sedimentation rate.” ↩ ↩ ↩ ↩

    2. 6b.

      Mean residual (varve age against modelled uranium-thorium age) by 5,000-year bin: −32 yr at 10–15 ka; +556 at 15–20 ka; +1,409 at 20–25 ka; +1,671 at 25–30 ka; +2,655 at 30–35 ka; +2,751 at 35–40 ka; +2,423 at 40–45 ka; +2,652 at 45–50 ka.  Deepest level: 47,762 varve years against 50,506 cal BP, a shortfall of 2,744 yr or 5.4%. ↩ ↩ ↩

    3. 6c.

      Section Conclusions, page 998:  “the Suigetsu record on its own would not be useful without the age constraints provided by the speleothem and coral data with their direct U-Th ages.” ↩

    4. 6d.

      Pages 994–995:  “if environmental conditions which lead to low sediment accumulation were also unfavourable for varve formation, then thin varves are underrepresented.  This in turn would lead to a problem in the interpolation…  However, without independent proof this explanation remains theoretical.” ↩

  7. 7.

    Kent, Dennis V. et al.  “Empirical evidence for stability of the 405-kiloyear Jupiter–Venus eccentricity cycle over hundreds of millions of years.”  PNAS 115(24):6153–6158.  2018.  A research paper testing whether the 405-kiloyear cycle in the shape of Earth's orbit, which the pull of Jupiter and Venus is thought to drive, stays steady over very long times.  The authors drilled a rock core in Arizona, dated its zircon crystals by uranium-lead, and found the dates agree with a timescale built on that cycle back to 215 million years ago, though all the evidence comes from basins in eastern North America.  The article uses it for one check:  21 of these cycles, counted in the Late Triassic, come out within 0.25% of the uranium-lead zircon dates for the same interval.

    1. 7a.

      Page 6156:  “the age difference (8.50 My) estimated from slightly less than 21 long eccentricity cycles between the U–Pb-dated tie points at 210.08 Ma for the BFB within Chron E16r… and 201.6 Ma just below first CAMP basalt… is indistinguishable from the difference in the U–Pb dates (8.48 My, with an estimated uncertainty of ±0.3 My…), which would imply a cycle duration of close to 404 ky, or within an insignificant 1 ky or 0.25% of the hypothesized 405-ky period.” ↩ ↩

  8. 8.

    Davidson, Gregg, and Ken Wolgemuth.  “Testing and Verifying Old Age Evidence: Lake Suigetsu Varves, Tree Rings, and Carbon-14.”  Perspectives on Science and Christian Faith 70(2):75–89.  Jun 2018.  A 2018 paper by two geologists, Gregg Davidson, who chairs the Department of Geology and Geological Engineering at the University of Mississippi, and Ken Wolgemuth, written as a direct reply to Hebert, Snelling and Clarey 2016.  It uses carbon-14 in sediments from Lake Suigetsu, Japan, collected in 2006, together with counts of tree rings and lake layers, to test step by step whether carbon-14 decay has stayed constant, whether tree rings are annual back more than 14,000 years, and whether the lake layers are annual back more than 50,000 years.  The article calls its circularity test, taken from this paper, the strongest single argument in the article. ↩

    1. 8a.

      Section Step 1, pages 78–79:  Bounds on past atmospheric carbon-14 taken from beryllium-10 records:  upper boundary 100 pMC today rising linearly to 200 pMC at 50,000 years, lower boundary 95 pMC rising to 120 pMC.  pMC means percent modern carbon.  “we can see that conventional expectations form a surprisingly narrow band of carbon-14 versus tree ring or varve count.” ↩ ↩

    2. 8b.

      Pages 79–84:  Steps 2, 3 and 5, with Figures 4, 7 and 10.  The tree-ring line represents 4,310 samples, and the Suigetsu data are.  “over 800 carbon-14 measurements from near the surface to a depth of approximately 41 m.” ↩

    3. 8c.

      Page 79:  Restated at pages 83–84. ↩

    4. 8d.

      Page 79:  “a radiocarbon age is not an age at all, nor is it massaged to fit any uniformitarian expectations.  It is a reporting convention that dates back to the early days of carbon-14 research when an old half-life of 5,568 years was being used…  A reported 'radiocarbon age' is not a date or an actual age; it is a reporting convention easily and simply converted back to the measured value.” ↩

    5. 8e.

      Page 85:  “The hinge point of the varve count at tree ring 11,240 (fig. 9) is indeed dependent on the tree-ring count, so the age of the uppermost varves is not determined independently.”  The reply given is that the overlap is what tests annual deposition, and that the slope is independent of the hinge. ↩

  9. 9.

    Büntgen, Ulf et al.  “Tree rings reveal globally coherent signature of cosmogenic radiocarbon events in 774 and 993 CE.”  Nature Communications 9:3605.  2018.  A 2018 study by the international COSMIC tree-ring collaboration, which measured the radiocarbon content of 484 individual rings from 44 tree-ring records on five continents.  It found a sharp radiocarbon spike, shared across the globe, in the rings formed in 774 and 993 CE.  The article uses it to show that tree-ring dates for those years are exact to a single year.

    1. 9a.

      The network: 44 tree-ring records, sites between 42° S and 72° N and from ~40 to ~4000 m elevation, 13 genera and 27 species, 484 individual rings measured — 374 rings from 34 records for 770–780 CE and 110 rings from 10 records for 990–1000 CE.  Page 4:  “The global signature of the two cosmogenic excursions independently validates the precise dating of well-replicated tree-ring chronologies from five continents.” ↩ ↩

    2. 9b.

      Page 4:  “Quasi-independent evidence of the two radiometric time markers in the 770 and 990s is also found in high-resolution ¹⁰Be deviations in five ice cores from Greenland and Antarctica.” ↩

  10. 10.

    Sigl, M. et al.  “Timing and climate forcing of volcanic eruptions for the past 2,500 years.”  Nature 523(7562):543–549.  2015.  A 2015 paper that rebuilt the dating of volcanic eruptions over 2,500 years, using new measurements from Greenland and Antarctic ice cores.  It checked the revised ice timescales against historical dust-veil records, tree rings and the 994 CE event, and concluded they are accurate to within 5 years.  The article uses it for the seven-year error it found in the ice chronologies, and for the layer it re-dated from the 79 CE Vesuvius eruption to 87/88 CE.

    1. 10a.

      “Using the original ice-core age models, the ages of the ¹⁰Be maxima in NEEM-2011-S1, NGRIP, and WDC are 768 CE, offset by 7 years from the tree-ring event. A further ¹⁰Be anomaly measured in NEEM-2011-S1 at 987 CE, compatible with the 994 CE event in tree rings, suggests a chronological offset was present by the end of the first millennium CE.” ↩

    2. 10b.

      Lines 598–606:  “Bias in existing chronologies may arise from several factors, including: 1) low effective resolution of some ice core measurements (NGRIP, GRIP); 2) use of only single (or few) parameters for annual-layer interpretation (GRIP, Dye-3); 3) intra-annual variations in various ice-core parameters falsely interpreted as layer boundaries (e.g., caused by summer melt in Dye-3); 4) use of tephra believed to originate from the 79 CE Vesuvian eruption as a fixed reference horizon to constrain the Greenland ice-core dating; 5) use of manual-layer interpretation techniques that may favor interpretations consistent with a priori knowledge or existing chronologies (WDC).”  On the Vesuvius attribution:  “in view of the new annual-layer dating results, we concluded that this layer dates to 87/88 CE.” ↩ ↩

    3. 10c.

      “we found large sulfate signals in Greenland (e.g. 682, 574, 540 CE) between 500 and 2000 CE that frequently occurred within ±1 year from comparable – and independently dated – signals in Antarctica…  Back to 400 BCE, other large sulfate peaks (e.g., 44 BCE) were synchronous to within ±3 years.  We conclude that the revised ice-core timescales are accurate to within less than ±5 years during the past 2,500 years.” ↩

    4. 10d.

      32 independent historical dust-veil observations back to 255 BCE; 24 of 32 fall within ±3 years of a NEEM volcanic year, p < 0.001 by Monte Carlo with 10⁶ iterations.  “When placing volcanic event years on the original GICC05 timescale, we did not observe any statistically significant association with our independent validation points.” ↩

    5. 10e.

      The WAIS Divide WD2014 chronology is annual-layer counted to 2,850 m.  Compared with the previous chronologies, the revised age models:  “differ prior to 1250 CE by up to 11 years (GICC05, Greenland) and 14 years (WDC06A-7, Antarctica).” ↩

  11. 11.

    Oard, Michael J.  “Varves — The First 'Absolute' Chronology, Part I: Historical Development and the Question of Annual Deposition.”  Creation Research Society Quarterly 29:72–80.  Sep 1992.  The fullest young-earth treatment of varves, the banded lake sediments that are read as one layer per year.  The article uses it as the young-earth side's own account of the lake cases where layers form more than once a year.

    1. 11a.

      Page 76:  “Lambert and Hsü (1979a, b) report that 300 to 360 laminae formed in 160 years in Lake Walensee, Switzerland.  The number and thickness of laminae varied with the location, which should make correlation by couplet thickness hazardous.  Generally, two layers a year had formed, but at some locations five layers were deposited in one year.”  Lambert & Hsü 1979, Sedimentology 26(3):453–461, as quoted by Oard. ↩ ↩ ↩

    2. 11b.

      Oard quotes Lambert & Hsü 1979a p. 454 directly.  “Our investigations supported de Geer's first contention that sediment-laden flood-waters could generate turbidity underflows to deposit varves, but threw doubt on his second interpretation that varves or varve-like sediment are necessarily annual!” ↩

    3. 11c.

      Page 76:  “Pickrill and Irwin (1983) analyzed rhythmic sediments from a deep glacial-fed lake in New Zealand…  They found an average of three couplets per year and surmised that the extra two layers were deposited by floods and slumps.” ↩

    4. 11d.

      Page 78:  “Smith, Phillips, and Powell (1990) discovered that large diurnal meltwater variations, combined with twice-a-day tides (especially the large spring tides) form two rhythmite couplets a day below deltas in Muir Inlet.” ↩

    5. 11e.

      Oard quoting Quigley 1983 p. 152.  “In many cases where large ice lobes or glaciers sit or float in lakes, there is year round delivery of sediments and turbidite activity occurs almost continually resulting in graded laminae that are not true varves.” ↩

  12. 12.

    Kent, Dennis V. et al.  “Magnetostratigraphic confirmation of a much faster tempo for sea-level change for the Middle Triassic Latemar platform carbonates.”  Earth and Planetary Science Letters 228:369–377.  2004.  A research paper that measured the magnetic history of the Latemar, a 470-metre-thick Middle Triassic limestone platform in the Italian Dolomites, to test how fast its layers were laid down.  It found that the platform's magnetic record matches a basin rock layer that most likely represents only about 1 million years of deposition, and it argued that the metre-scale beds reflect tempos about ten times faster than orbital precession cycles, possibly millennial tidal variations.  The article uses it as the magnetostratigraphy part of a correction that cut a count of 9 to 12 million years down to about one million.

    1. 12a.

      Section Introduction, page 370:  “This cyclic succession… was attributed to a 9–12 m.y. record of precessional forcing of sea level change.  However, U–Pb dating of zircons from volcanoclastic layers within the Latemar succession and the correlative basinal Buchenstein Beds suggests that the ~600 Latemar cycles instead span only up to a few million years.  The application of two sophisticated modern techniques to measure geologic time—astrochronology and U–Pb single-crystal zircon dating—thus leads to age estimates of Latemar carbonate platform deposition that differ by about one order of magnitude.” ↩ ↩

    2. 12b.

      Page 375:  “the visually obvious meter-scale bedding in the Latemar does not reflect precessional forcing but instead must lie in the sub-Milankovitch (millennial) band of variation…  Our estimated mean bedding duration of ~1.7 k.y.” ↩

  13. 13.

    Oard, Michael J.  “Do Greenland ice cores show over one hundred thousand years of annual layers?”  TJ (now Journal of Creation) 15(3):39–42.  2001.  A 2001 article in the creationist journal TJ, now Journal of Creation, arguing that the claimed count of 110,000 annual layers in the central Greenland ice sheet is wrong.  Oard says the layers can be read reliably near the top of the GISP2 core, drilled between 1989 and 1993 to bedrock at about 3,000 m, but that lower down each layer shows multiple variations within a single year.  The article uses it as the strongest form of the young-earth case against these clocks.

    1. 13a.

      Page 39:  Oard's thesis:  “the interpretation of annual layers is good near the top of the ice cores, but becomes increasingly in error lower down the core…  one annual layer deep in the ice sheet may be interpreted by uniformitarians as 100 or even 1,000 'annual cycles'.  However, instead of annual cycles, the oscillations simply represent variations within a single year.”  At 2,000 m depth his estimated layer thickness is about 2,000 mm against the conventional 20 mm, a factor of 100. ↩

  14. 14.

    Williams, George E.  “Geological constraints on the Precambrian history of Earth's rotation and the Moon's orbit.”  Reviews of Geophysics 38(1):37–59.  2000.  A paper that combines the layer patterns of ancient tidal sediments, thin beds of sandstone, siltstone and mudstone laid down by tides, to measure how fast Earth spun and how the Moon's orbit has changed.  It finds that the Moon has receded at an average of 2.17 ± 0.31 cm per year since about 620 million years ago, and that it suggests the Moon made no close approach to Earth in the Proterozoic (2450–620 million years ago).  The article uses it as a counting-clock test against the young-earth claim that the Moon once touched the Earth.

    1. 14a.

      Elatina Formation and Reynella Siltstone, South Australia, ~620 Ma:  400 ± 7 solar days per year, 13.1 ± 0.1 synodic months per year, 30.5 ± 0.5 solar days per synodic month, lunar nodal period 19.5 ± 0.5 yr, lunar apsides period 9.7 ± 0.1 yr, length of day 21.9 ± 0.4 h, lunar semimajor axis 58.16 ± 0.30 Earth radii.  Three independent primary quantities run through three different equations of celestial mechanics give the same Earth–Moon distance to within 0.4%. ↩ ↩

    2. 14b.

      “the mean rate of lunar recession since that time is 2.17 ± 0.31 cm/yr, little more than half the present rate of lunar recession of 3.82 ± 0.07 cm/yr obtained by lunar laser ranging.”  Using that measured mean rate, the paper says it.  “pushes back a possible close approach of the Moon to 3 Ga.” ↩

  15. 15.

    Sanders, Roger W.  “Creationist commentary on and analysis of tree-ring data: A review.”  Proceedings of the Eighth International Conference on Creationism, 516–524.  Creation Science Fellowship.  Edited by J. H. Whitmore.  2018.  A formal review of the entire creationist tree-ring literature, by a creationist.  The single most useful guide to what that literature contains, and the source of this article's account of its internal divisions.

    1. 15a.

      Section Abstract:  “most authors either 1) accepted conventional use of rings as annual indicators but rejected cross-matching with dead logs…, or 2) proposed multiple rings per year…, or 3) some combination of 1 and 2, or 4) accepted annual rings and cross-matched master chronologies but extended the date of the Flood prior to those chronologies via biblically acceptable gaps.”  “This paper calls for research into six areas… in order to build a consensus dendrochronology calibration model.” ↩

    2. 15b.

      Sanders's summary of Aardsma 1993 and the one counter offered to it, quoted in full in Tree-Ring Dating. ↩

    3. 15c.

      “Aardsma pointed out that Brown's conversion would require a BCP living about 6000 BP to make 580 rings in 80 years, or 7 rings/year.  Other cases would require up to 20 rings/year in ring series predating 3500 BP.”  The four-rings-per-year figure is from the published discussion of Aardsma's 1990 ICC paper. ↩

  16. 16.

    Woodmorappe, John.  “Collapsing the Long Bristlecone Pine Tree Ring Chronologies.”  Proceedings of the Fifth International Conference on Creationism, 491–503.  2003.  A statistical study of the archived 285-core Methuselah Walk ring-width database, using the University of Arizona Tree-Ring Lab's own software.  Its abstract concedes that there are no obvious grounds for questioning the overall validity of the long chronologies.  The article counts it among the creationist papers on tree-ring dating that its literature sweep covered.

    1. 16a.

      Page 491:  Abstract:  “No obvious grounds exist for questioning the overall validity of the bristlecone pine (BCP) long chronologies, but there is 'play' in some of the crossmatches…  Not enough is known about processes leading to plural annual rings in BCP for further consideration.”  In the body he estimates that.  “no more than ~1% of MWK ring boundaries are potentially tainted by doubt.” ↩

  17. 17.

    Radioisotopes and the Age of the Earth: Results of a Young-Earth Creationist Research Initiative.  Volume II.  Institute for Creation Research / Creation Research Society.  Edited by Larry Vardiman, Andrew A. Snelling and Eugene F. Chaffin.  2005.  The published results of the RATE project, a young-earth creationist research program, in its second volume.  The article uses it as the source of the proposal that radioactive decay was sped up during the Flood year.

    1. 17a.

      Section Introduction, chapter 4:  The accelerated-decay proposal and the observation motivating it, that alpha-decay methods tend to give older ages than beta-decay methods on the same rock, are summarised in the volume's introduction and in Chapter 4.  Treated at length in Do the Dating Methods Agree?. ↩

  18. 18.

    Hebert, Jake et al.  “Do Varves, Tree-Rings, and Radiocarbon Measurements Prove an Old Earth?”  Answers Research Journal 9:339–361.  2016.  The most detailed young-earth treatment of varves, tree rings and radiocarbon taken together.  The article quotes it for each young-earth objection to those three dating methods. ↩

    1. 18a.

      “there is actually no empirical evidence to back the claim that varves form as annual deposits over extended periods of time.  There are some varve pairs that form in a single year, but in many cases, the observational evidence shows that multiple supposed varve couplets can and have formed in a single year (Buchheim and Biaggi 1988; Lambert and Hsü 1979; Makse et al. 1997).” ↩

    2. 18b.

      Section Conclusion of the Suigetsu section:  “None of these dating methods are truly independent and thus objective.  They are inter-calibrated and adjusted to agree because of the assumption they are supposed to agree, due to the assumed uniformity of geologic and physical processes that willfully ignores the evidence for the global Flood cataclysm and its aftermath.” ↩

    3. 18c.

      “It would have been far more accurate to label the vertical axes on their Figures 5 and 7 as 'calculated carbon-14'—because that is actually what Davidson and Wolgemuth plotted.” ↩

    4. 18d.

      Quoting Oard 2009, p. 131.  “Blowing dust was probably much greater during the Ice Age…  Dust originating from eastern Asia… that would have crossed Japan likely occurred in pulses associated with strong, dry cold fronts.  Each pulse of dust falling into the lake could have caused a diatom bloom.  Consequently, dozens of diatom/clay couplets could have occurred each year as long as those atmospheric conditions persisted.” ↩ ↩

    5. 18e.

      “Because a straightforward reading of the biblical genealogies in Genesis gives a date to the Flood of about 4300 years before present…” ↩

    6. 18f.

      “one expert advises that dating should always be performed visually prior to checking with a computer program (Speer 2010, 12, 14).  Likewise, Baillie (2015, 85) advises that such computer programs should be used as 'backups' and that it is 'a dangerous course to allow statistics to overrule human judgement.'” ↩

    7. 18g.

      “creation scientists think, as do uniformitarian scientists, that decay rates have been essentially constant during most of the post-Flood period…  because creation scientists found that the magnitude of the accelerated decay seemed to be proportional to the atomic weights of the parent radioisotopes, they think that the decay rates for the lighter nuclides (such as radiocarbon) would not have been significantly altered even during such episodes of accelerated decay.” ↩

  19. 19.

    Ferguson, C. W., and D. A. Graybill.  “Dendrochronology of Bristlecone Pine: A Progress Report.”  Radiocarbon 25(2):287–288.  1983.  A short progress report from the University of Arizona tree-ring laboratory on its bristlecone pine chronologies, which reach back to 6700 BC in California and to 3258 BC in Nevada.  The article uses it for the 8,681-year count of the California sequence.

    1. 19a.

      Page 287:  “Dendrochronological studies of bristlecone pine, Pinus longaeva, at 10,000 feet in the White Mountains of east-central California, have resulted in the establishment of a continuous tree-ring sequence back to 6700 BC, a total of 8681 years.”  A second, independently built chronology in the White Pine Range of east-central Nevada reaches 3258 BC, a total of 5,238 years. ↩

  20. 20.

    Meese, D. A. et al.  “The Greenland Ice Sheet Project 2 depth-age scale: methods and results.”  Journal of Geophysical Research 102(C12):26411–26423.  1997.  A methods and results study that sets out the depth-age scale of the Greenland Ice Sheet Project 2 core.  The article uses it for the age range of that core and for the error its authors give.

    1. 20a.

      The authors give their own uncertainty: roughly 1–10% in the top 2,500 m, about 20% between 2,500 and 2,800 m, and the core is deformed and untrustworthy below 2,800 m. ↩

  21. 21.

    Bradley, Wilmot H.  “The varves and climate of the Green River epoch.”  U.S. Geological Survey Professional Paper 158-E, 87–110.  1929.  A 1929 government report that counts the varves, which are thin paired laminae laid down in a lake, in the Green River Formation, middle Eocene lake beds in Colorado, Utah and Wyoming.  Bradley counted the varves to estimate the Green River epoch at 5 to 8 million years, then extended the count using how fast river deposits built up above and below the formation, to reach an Eocene duration of about 23 million years.  The article uses it because that count comes within about 4% of the modern radiometric figure, and because a later abstract disputes the count for the same beds.

    1. 21a.

      “From measurements of the varves the Green River epoch is estimated to have lasted between 5,000,000 and 8,000,000 years.”  Extending by fluviatile (river) accumulation rates, the paper says.  “the duration of the Eocene epoch is estimated as between 13,000,000 and about 33,000,000 years, the average of these estimates being a little less than 23,000,000 years.  This estimate agrees rather closely with estimates of the duration of the Eocene epoch based on the age determinations of radioactive minerals, but it is entirely independent of them.”  The Eocene on the current international time scale runs 56.0 to 33.9 Ma (million years ago), a duration of 22.1 Myr, within about 4% of Bradley's 1929 figure. ↩ ↩

  22. 22.

    Miyake, Fusa et al.  “A signature of cosmic-ray increase in ad 774–775 from tree rings in Japan.”  Nature 486:240–242.  2012.  A measurement of carbon-14 in Japanese cedar tree rings for the years 774 and 775 CE.  It found a sudden rise of about 12‰ in one year, about 20 times larger than the change that ordinary variation in the Sun's activity is thought to cause.  The article uses it because a burst that large and that fast must have reached the atmosphere everywhere in the same year.

    1. 22a.

      “a rapid increase of about 12‰ in the ¹⁴C content from ad 774 to 775, which is about 20 times larger than the change attributed to ordinary solar modulation.” ↩

  23. 23.

    Bard, Edouard et al.  “A radiocarbon spike at 14,300 cal yr BP in subfossil trees provides the impulse response function of the global carbon cycle during the Late Glacial.”  Philosophical Transactions of the Royal Society A 381:20220206.  2023.  A radiocarbon study of 15 subfossil Scots pine trees from eroded river banks in the French Alps, with about 400 new carbon-14 ages measured one ring at a time.  It found a one-year spike at 14,300 calendar years before 1950 (cal BP) and a century-long event between 14 and 13.9 cal kyr BP, and the authors propose that the spike came from a solar energetic particle event, matched against beryllium-10 in Greenland ice.  The article uses it as a fifth event, larger than the four already confirmed, matched to Greenland beryllium-10 to within a decade.

    1. 23a.

      “So far, four SEP spikes have been evidenced with multiple cosmogenic isotopes, 774 CE (1176 Cal BP), 993 CE (957 Cal BP), 2610 Cal BP, 9125 Cal BP.” ↩

    2. 23b.

      The 14,300 cal BP event appears in GRIP ¹⁰Be at 14,301–14,292 cal BP and in tree-ring ¹⁴C at 14,300–14,299 cal BP.  The paper says the time difference between the two records is.  “only a decade, at the most”.  against an 85-year 1σ (one standard deviation) uncertainty. ↩

  24. 24.

    Sinnl, Giulia et al.  “A multi-ice-core, annual-layer-counted Greenland ice-core chronology for the last 3800 years: GICC21.”  Climate of the Past 18:1125–1150.  2022.  A revision of the Greenland ice-core time scale GICC05 back to 3,835 years, built by counting annual layers in six deep and three shallow ice cores and checking them by hand.  The authors found a counting bias in every core, caused by site-specific disturbances of the signal, and state an uncertainty of one year per century.  The article uses it to show that historically dated eruptions land where history puts them.

    1. 24a.

      Table 3:  Historically dated eruptions against the counted chronology: Katmai 1912 → 1912 ± 2; Laki 1783 → 1783 ± 2; Öræfajökull 1362 → 1362 ± 2; Samalas 1257 → 1259 ± 2; the 994 CE solar-particle event → 992 ± 3.6; Tianchi 946 → 946 ± 3.7; Eldgjá 939 → 939 ± 3.8; the 775 CE event → 774 ± 4.1; Okmok 43 BCE → 43 ± 5.6 BCE; the 660 BCE event → 663 ± 6.8 BCE.  GICC21's stated uncertainty is one year per century. ↩

  25. 25.

    Reimer, Paula J. et al.  “The IntCal20 Northern Hemisphere Radiocarbon Age Calibration Curve (0–55 cal kBP).”  Radiocarbon 62(4):725–757.  2020.  The international calibration curve for radiocarbon dating, covering 0 to 55 thousand calendar years before present, written by 41 authors.  The article uses it as the place where five archives with entirely different physics have to give the same answer:  tree rings, lake varves, speleothems (cave deposits), corals and marine sediment. ↩

    1. 25a.

      Page 738:  “we obtained posterior DCF estimates of 472 ± 50 ¹⁴C yr for H82, 470 ± 50 ¹⁴C yr for MSD, and 481 ± 50 ¹⁴C yr for MSL respectively.  This demonstrates the DCF consistency across the three Hulu speleothems.” ↩

    2. 25b.

      Page 733:  Irish oak latewood against North American bristlecone whole rings, 1700–1500 BC.  The paper reports:  “an average weighted mean difference of −8.1 ± 1.9 ¹⁴C yr.” ↩ ↩

    3. 25c.

      Page 739:  “some of the coral data used in IntCal13 exhibit wide scatter in Δ¹⁴C (~500 ‰), especially around 37 kyr BP…  coral Δ¹⁴C appears very elevated (>1100‰ around 27–29 cal kBP; Cutler et al. 2004)…  It was therefore decided to remove all coral data older than 25 cal kBP for construction of the IntCal20 curves to avoid the potential inclusion of erroneous data.” ↩

  26. 26.

    Oard, Michael J.  “Varves — The First 'Absolute' Chronology, Part II: Varve Correlation and the Post-Glacial Time Scale.”  Creation Research Society Quarterly 29:120–125.  Dec 1992.  The second part of a series on varves, the paired annual layers laid down in glacial lakes, and on how short varve sections are joined into one post-glacial time scale.  The article uses it for the young-earth argument that bad joins between short varve sections are where centuries get inserted or lost.

    1. 26a.

      Oard quotes Lundqvist 1975 p. 48:  “The general experience of the present author from varve connections in the Ljungan region is that even much better connections than the ones from Forsa can be obtained between limited parts of varve series in a way that is indisputably wrong.  For example, a part of one varve series may be 'indisputably' connected with two or even more different parts of another series.  In other instances, connections which give a completely impossible picture of the deglaciation can be made in this way.” ↩

  27. 27.

    Yamaguchi, David K.  “Interpretation of cross correlation between tree-ring series.”  Tree-Ring Bulletin 46:47–54.  1986.  A 1986 paper on interpreting the cross-correlation between tree-ring series, the statistic used to match one ring sequence against another.  The article uses it for a case in which that statistic returned 113 candidate dates for one sample, including dates in the future.

    1. 27a.

      “CROS identified 113 bark dates for sample SFT-349 as being 'significant at the 0.001 level' over the A.D. 1411–2240 time interval…  Clearly, 113 is too large a number of likely bark dates because less than one likely date should have arisen by chance in a time interval of this length, and only one can be the correct date…  The future bark dates (A.D. 2078–2195) identified by this analysis are obviously in error.” ↩

    2. 27b.

      The Norfolk timber circle example is not Yamaguchi's; it is from Brennand, M. & M. Taylor et al., reported in Nature 402:479 (1999).  The site's 168-year chronology gave its highest correlation against the East Anglia master at t = 3.98, which the excavators called.  “statistically non-significant”.  so they declined to date the site dendrochronologically and submitted six contiguous 20-year blocks for high-precision radiocarbon instead, which then agreed with the preferred 2050 BC position. ↩

  28. 28.

    Kuiper, K. F. et al.  “Synchronizing Rock Clocks of Earth History.”  Science 320:500–504.  2008.  A research report in the journal Science that tunes the sediment cycles of a marine rock sequence at Melilla, Morocco, to orbital astronomy and uses them to recalibrate the age of Fish Canyon sanidine, a feldspar crystal used as the reference standard for argon-argon dating.  The authors dated volcanic ash layers in the same rock by argon-argon, and found the standard to be 28.201 ± 0.046 million years old, which cuts the method's absolute uncertainty from about 2.5% to 0.25%.  The article uses it as the case where a counting clock corrected a decay clock, and as the reason the Neogene argon test is weaker evidence after 2008.

    1. 28a.

      “Calibration of the geological time scale is achieved by independent radioisotopic and astronomical dating, but these techniques yield discrepancies of ∼1.0% or more, limiting our ability to reconstruct Earth history.  To overcome this fundamental setback, we compared astronomical and ⁴⁰Ar/³⁹Ar ages of tephras in marine deposits in Morocco to calibrate the age of Fish Canyon sanidine…  This calibration results in a more precise older age of 28.201 ± 0.046 million years ago (Ma) and reduces the ⁴⁰Ar/³⁹Ar method's absolute uncertainty from ∼2.5 to 0.25%.” ↩

  29. 29.

    Jordan, Marshall.  “A Simulation of the 8,000-year Bristlecone Pine Dendrochronology Using Post-Flood Virtual Trees.”  Answers Research Journal 19:1–18.  2026.  A 2026 simulation paper that builds virtual post-Flood trees, all less than 4,500 years old, adds disturbance patterns so that their rings match by shared disturbances rather than shared climate, and runs the standard matching methods to produce an 8,000-year chronology.  It is the current state of the art on the young-earth side.  The article cites it for the computer version of Woodmorappe's disturbance model.

    1. 29a.

      Section Abstract:  “all the bristlecone pine tree-ring matching statistics are robust…  This paper challenges this assumption by a simulation where virtual post-Flood trees, all less than 4,500 years old, are used to construct an 8,000-year dendrochronology…  By itself, this simulation does not invalidate the bristlecone pine dendrochronology, but it does offer an alternative interpretation suggesting that the 8,000 years may be illusory.”  The paper cites IntCal20 and Friedrich et al. 2004 but does not cite Miyake 2012, Büntgen et al. 2018 or Aardsma 1993, and does not test the simulated chronology against radiocarbon. ↩

  30. 30.

    Batten, Don.  How carbon dating works.  Creation Ministries International.  n.d.  A web article from Creation Ministries International, and the source of the claim that the "alignments… disagree strongly", which the article states without a citation.  The article uses it to show that the claim has no source. ↩

  31. 31.

    Buchheim, H. Paul, and R. Biaggi.  “Laminae counts within a synchronous oil shale unit: a challenge to the 'varve' concept.”  Geological Society of America Abstracts with Programs 20(7):A317.  1988.  A 1988 conference abstract whose title questions the varve concept, which is said to report laminae counts between the same two tuff beds in one oil shale unit ranging from 1,160 to 1,568.  The article uses it as the counter-evidence to Bradley's Green River count, because the counts vary across beds taken to be the same age. ↩

  32. 32.

    Muscheler, Raimund et al.  “Testing and Improving the IntCal20 Calibration Curve with Independent Records.”  Radiocarbon 62(4):1079–1094.  2020.  The companion paper, by Raimund Muscheler, Florian Adolphi, Konstantin Herbst and Ala Aldahan, has the title.  “The Revised Sunspot Record in Comparison to Cosmogenic Radionuclide-Based Solar Activity Reconstructions”.  A test of the IntCal20 calibration curve against independent records, including beryllium-10 in ice cores and ice-core ages of carbon-dated volcanic eruptions.  It largely supports the new curve, but the ice-core beryllium-10 and carbon-14 records still differ, and that difference is unresolved, around 40,000 years ago.  The article uses it for that unresolved conflict and for the uncertainty in the Greenland ice-core time scale.

    1. 32a.

      A floating kauri tree-ring sequence near 40,000 years, placed by matching its ¹⁰Be to the ice cores, comes out about 1,000 years younger than its placement against Hulu Cave ¹⁴C.  The authors conclude:  “the ice core placement of the floating kauri sequence is likely too young.” ↩

    2. 32b.

      “The Greenland ice-core time scale (GICC05) contains about 1000 uncertain years around 30,000 calendar yr BP.”  The same paper reports that GICC05.  “has the tendency to accumulate too many years (about 65) over the Holocene period”.  That is 0.55%, in the direction of over-counting. ↩