The Long Lifespans of Genesis

Genesis reports lifespans near 900 years and a sharp decline after the Flood. The numbers are internally consistent and their post-Flood shape is not generic, but Genesis 5 carries an arithmetic signature no real cohort would have, and every proposed biological mechanism fails by one to three orders of magnitude.

Draft:  August 2026

"But let no one, upon comparing the lives of the ancients with our lives, and with the few years which we now live, think, that what we have said of them is false." — Josephus, Antiquities 1.3.91

"Despite widely different life histories among the species we examined — including variation of around 30-fold in lifespan and around 40,000-fold in body mass — the somatic mutation burden at the end of lifespan varied only by a factor of around 3." — Cagan et al., Nature, 20222

"Resulting polygenic scores show a mean lifespan difference of around five years of life across the deciles." — Timmers et al., a genome-wide study of one million lifespans3

Summary

Genesis says Adam lived 930 years, Methuselah 969, and Noah 950.  After the Flood the numbers fall — 600, then 400s, then 200s, then Abraham at 175, Moses at 120, and finally the "seventy years, or eighty by reason of strength" of Psalm 90.  This article asks a narrow question:  is that a record of real ages?

Five findings, stated first.

  1. The internal arithmetic holds up, and that is a real point in Genesis's favour. Abraham's age at Ishmael's birth can be derived three independent ways from three separate verses and comes out 86 every time. A writer inventing symbolic ages does not usually build a cross-checking system underneath them.
  2. The post-Flood decline has a specific mathematical shape that random invented numbers do not reproduce. Robert Carter's claim that the lifespans fit a decay curve is often repeated and rarely tested. This article tested it. His headline figure — a fit of R² = 0.94 — reproduces exactly. But the exponential version of the claim fails a null test badly, while the power-law version passes it decisively: in 20,000 randomly generated declining sequences, none matched the biblical fit. The argument survives, in one of its two forms, and this article says so.
  3. Genesis 5 nonetheless carries an arithmetic signature, and it is the same signature the Sumerian King List carries. Every one of the thirty numbers in Genesis 5 — begetting age, remaining years, and total — is a multiple of five, or a multiple of five plus seven, or plus fourteen. Thirty out of thirty; 52 of the 54 year-figures in Genesis; and the rule starts to fail once you leave Genesis. That is not roundness, which every ancient document has. Worse for the traditional reading, the "plus seven" is a shared Mesopotamian convention: the Sumerian King List's own antediluvian total, 241,200 years, is exactly sixty šar plus seven šar, and the rival prism WB 62 gives one hundred and twenty šar plus seven. Umberto Cassuto pointed this out in 1961; every figure in his argument was recomputed for this article and every one is exact. This is the strongest single piece of evidence against reading the Genesis 5 numbers as recorded ages, and it is almost never mentioned in the creationist literature.
  4. Every proposed biological mechanism fails quantitatively, and by large margins. The water-vapour canopy is dead and creationists killed it. Mutation accumulation cannot do the work: the decline Genesis records would require each new mutation to cost 0.7 years of life, when the largest single-variant effect ever measured is a fraction of a year and the entire span of human genetic variation, top decile to bottom, is about five years. Loss of "longevity genes" at the Flood bottleneck fails for the same reason. And on the best current cross-species measurement, a 900-year human would need a somatic mutation rate roughly eight times lower than any mammal on record.
  5. The fossil evidence for animal longevity is real data that does not say what it is being used to say. Jake Hebert's ICR programme is the freshest work in this area and deserves a serious audit rather than a dismissal. It gets one below. The fossil oysters reach about 40 years against 20 to 30 for their living counterparts — a factor under two, in a world that today contains a 507-year-old clam. The Jurassic mammals whose long lifespans Hebert cites were measured by researchers who read the same data as evidence that those animals had reptile-grade metabolisms, and a published rebuttal in Nature Communications points out that 20 living mammals of the same body mass live at least as long as the fossil that was called Methuselah-like.

Verdict:  against the argument as it is usually made, and undecided on the underlying question.  Nothing here shows that people did not once live for centuries.  What the evidence shows is that no mechanism anyone has proposed can produce it, that the Genesis 5 numbers bear marks of composition, and that the fossil case is being oversold.  A young-earth creationist can hold the lifespans as reported history — this article's author does — but should stop claiming that science corroborates them, because on present measurements it does not.

Note

Working files.  The source audit — what was cited, what was considered and rejected, and what is still missing — is in literature-review.  Every quotation and how it was verified is in quotes.  The arithmetic in this article is produced by research/numbers.py and can be re-run.

What Genesis actually says

Three numbers per patriarch in Genesis 5:  age at the son's birth, years lived afterward, and the total.  The third is always the sum of the first two, and the text says so explicitly each time.

Patriarch Age at son's birth Years after Total
Adam 130 800 930
Seth 105 807 912
Enosh 90 815 905
Kenan 70 840 910
Mahalalel 65 830 895
Jared 162 800 962
Enoch 65 300 365
Methuselah 187 782 969
Lamech 182 595 777
Noah 500 450 950

Enoch is the exception, and the text marks him as one:  he "was not, for God took him" (Genesis 5:24).  His 365 is a translation, not a death.

Genesis 11 gives only two numbers per man, with no total and no death notice.  The implied lifespans fall fast:  Shem 600, then Arpachshad 438, Shelah 433, Eber 464, Peleg 239, Reu 239, Serug 230, Nahor 148, Terah 205.  The rest of the Hebrew Bible continues the series without ever drawing attention to it — Abraham 175, Sarah 127, Ishmael 137, Isaac 180, Jacob 147, Levi 137, Kohath 133, Amram 137, Joseph 110, Aaron 123, Moses 120, Joshua 110.

Three features of that series matter for everything below.

The decline is gradual, not a step.  If the Flood changed something about the world, the change did not act at once.  Noah was 600 at the Flood and lived another 350 years in the post-Flood world.4  Shem, born before the Flood, reached 600.  Only two of Noah's ancestors — Methuselah and Jared — outlived him.  Nine generations after the Flood people are still living more than twice as long as anyone does now.

The lifespans in Genesis 5 barely vary.  Set Enoch aside as translated and Lamech aside as the one man who died notably young, and the remaining eight range from 895 to 969:  a mean of 929 with a standard deviation of 28, a coefficient of variation of 3.0%.5  Modern adult age at death has a coefficient of variation near 19%.  The Genesis 5 cohort is proportionally six times tighter than any human population ever measured.  That cuts two ways, and both are worth stating.  Against the record:  real cohorts are not that uniform.  For it:  a population dying purely of intrinsic causes, with accidents and infectious disease removed, would cluster near its ceiling — which is exactly what a demographic hard limit predicts.

The variability returns as the numbers fall.  By Genesis 11 the coefficient of variation is 46% (the trend itself supplies most of that), and among the lifespans recorded after Genesis 11 it is 15.6% — indistinguishable from a modern human population.5

Is Genesis reporting ages, or building a scheme?

This is the question the biology cannot settle, and it has to be faced squarely.  Neither answer is obviously right, and the honest position is that the evidence points in both directions at once.

The case that the numbers are meant literally

The arithmetic interlocks with the narrative.  Genesis 17:1 puts Abraham at 99 when the covenant of circumcision is enacted, and Genesis 17:24–25 puts Ishmael at 13 in the same scene — so Abraham was 86 when Ishmael was born.  Genesis 16:16 states that directly.  Approach it a third way:  Genesis 12:4 has Abraham leaving for Canaan at 75, Genesis 16:3 has him dwelling in Canaan ten years before taking Hagar, and Genesis 16:4 has Hagar conceiving soon after.  Seventy-five plus ten plus a pregnancy is 86 again.  Three routes, three verses, one answer.  Someone assigning honorific numbers has no reason to make them close under addition across four chapters.6

Jacob talks about the lifespans as family history.  Standing before Pharaoh he says "The days of the years of my sojourning are 130 years.  Few and evil have been the days of the years of my life, and they have not attained to the days of the years of the life of my fathers in the days of their sojourning" (Genesis 47:9).  He is not citing a genealogy;  the genealogies had not been written.  He is complaining that he has not lived as long as his grandfather.

The numbers keep declining outside Genesis, in scattered and inconvenient places.  Levi's 137 is in Exodus 6:16, Kohath's 133 in Exodus 6:18, Amram's 137 in Exodus 6:20, Aaron's 123 in Numbers 33:39, Joshua's 110 in Joshua 24:29.  A forger constructing a decay curve would have had to plant consistent data in five books.

The case that the numbers are constructed

Genesis has an arithmetic signature, and Genesis 5 carries it perfectly.  This article measured it.

Umberto Cassuto set out the observation in 1961.  Every number of years in Genesis, he wrote, falls into one of two classes:

"(a) multiples of five, that is, numbers exactly divisible by five, whose last digit is 5 or 0; (b) multiples of five with the addition of seven.  Now a lustrum is part of the sexagesimal system, since it comprises sixty months."7

That claim is easy to check and rarely checked, so it was checked here, on the Masoretic figures, with code.8

All thirty numbers of Genesis 5 fit.  Twenty-one are plain multiples of five.  Five of the twenty free figures carry a single added seven — Seth's 807, Jared's 162, Methuselah's 187 and 782, and Lamech's 182 — which propagates into three of the totals, and gives Methuselah's 969 a double seven.  Cassuto states exactly that count:  "there are five such additions (one for Seth, one for Jared, two for Methuselah, one for Lamech)."7  Sixty-five years after he wrote it, an independent recomputation returns the same five.

Only twenty of the thirty numbers are free, since each total is the sum of the two above it.  Under a uniform null, the chance that twenty independent numbers all avoid the residues 1 and 3 modulo 5 is (3/5)20, about 0.004%.  That null is too harsh, because ancient writers round.  So a second null was run in which each age is drawn at random and then rounded — 40% of the time to the exact year, 30% to the nearest five, 30% to the nearest ten.  That model already puts 60% of its mass on multiples of five, and it is deliberately generous.  Under it the chance of the observed pattern is 3.1%.

The rule holds across Genesis and starts to fail outside it.  Of the 54 year-figures in Genesis, 52 fit;  the two misses are the same number, 403, appearing twice in Genesis 11.  Every lifespan stated in Genesis 12–50 fits — Sarah's 127 (120 + 7), Abraham's 175, Ishmael's 137, Isaac's 180, Jacob's 147 (140 + 7), Joseph's 110.  Cassuto notes the same and adds that Joseph was sold at 17, which is 10 + 7.7  Step outside Genesis and two of seven fail:  Kohath's 133 and Aaron's 123.8

And now the part that matters most, which is the part most often left out.  The plus-seven is not a Hebrew quirk.  It is the Mesopotamian convention for primeval chronology, and Cassuto showed it in the very documents Genesis 5 is usually compared with.  The Sumerian King List prism WB 444 states its own antediluvian total as 241,200 years.  That is sixty šar plus seven šar — a šar being 3,600 years.  The rival prism WB 62 totals 457,200, which is one hundred and twenty šar plus seven šar.  Berossus gives exactly one hundred and twenty šar, 432,000 years, with no addition.7  Every one of those figures was recomputed here and every one is exact.9

"Thus, in all three documents we find a round number of šars—either sixty or a hundred and twenty (twice sixty)—with the addition, in the case of two of them, of the sacred number seven."7

So the pattern is:  take a round number in whatever primeval time-unit your culture uses, and add seven.  The Sumerians did it in units of 3,600 years.  Genesis 5 does it in units of five years, which is sixty months.  This is the single strongest piece of evidence that the Genesis 5 numbers were composed rather than recorded, and no treatment of the subject should omit it.

Cassuto's further arithmetic is weaker, and this article says so.  He also claims that the interval from creation to the end of the Flood — 1,657 years on the Masoretic numbers — is 600,000 days plus twice seven years, and that the ten patriarchs' combined years to the end of the Flood, 8,226, is 3,000,000 days plus seven years.  Both totals are correct;  the recomputation confirms 1,656 years to the Flood and 8,226 years of combined life.9  But 600,000 days is 1,643.8 solar years, not 1,643, and 3,000,000 days is 8,219.2, not 8,219.  Each derivation quietly discards a fraction of a year.  Two hits with the same fudge is suggestive and no more.  The 5a + 7b rule needs no fudge at all, and it is the part of Cassuto's case that stands.

Roundness by itself proves nothing, and this article does not lean on it.  Seventy per cent of the Genesis 5 figures are multiples of five and 43% are multiples of ten.10  That looks damning until you compare it with documents nobody disputes.  Roman funerary inscriptions heap so heavily on multiples of five that demographers have to smooth the distributions before using them, and the effect is strong enough that Richard Duncan-Jones used age-rounding as a proxy for illiteracy across the Empire.11  Ancient people rounded ages because ancient people often did not know their ages.  The roundness of Genesis is what any ancient text looks like.  The five-and-seven structure is not.

A control experiment exists, and it was run by creationists.  In 1982 James Hayward and Donald Casebolt, publishing in Origins, the journal of the Seventh-day Adventist Geoscience Research Institute, sent questionnaires to Andrews University staff asking for their fathers' birth dates, their fathers' first sons' birth dates, and their fathers' death dates.  Thirty-eight came back complete.  The terminal digits of those real pre- and post-generative intervals were statistically indistinguishable from random (χ² = 4.38 and 2.91, both p > 0.05).  The same test on the twenty Genesis figures gave χ² = 34.25 (p < 0.0001) and 26.88 (p < 0.005).12  Their own conclusion was measured:  the numbers "appear biased," and they offered three possible reasons — a compositional scheme, a relationship to Mesopotamian king lists, or ordinary digit preference — without choosing between them.

Genesis 5's uniformity is itself hard to produce naturally.  Eight lifespans within 74 years of each other, on a mean of 929, is a spread that no measured human population approaches.

What Cassuto himself concluded is worth knowing, because it is not the skeptical conclusion.  He read the scheme as a deliberate, quiet polemic against Babylon:  the Torah takes over the received tradition of ten primeval generations and drains it of divinity.  "It is correct — the Bible comes to tell us — that there lived before the Flood ten generations of notable personages; but they were only ordinary mortals, not gods, or demi-gods, or even men transformed into divinities, and they had no mythological associations whatsoever.  They were born, they begot sons and daughters, and in the end they died; that is all."7  On that reading Genesis 5 is doing serious theological work with its numbers, and doing it against the surrounding culture rather than borrowing from it.  It is still not reporting ages.

The decay curve, tested rather than repeated

Robert Carter of Creation Ministries International argues that the declining lifespans "fit a beautiful decay curve" that no ancient writer could have invented, reporting a fit of R² = 0.94 with each generation living about 88% as long as the one before.13  Philip Holladay published a related fit in Answers Research Journal.14  The argument gets repeated constantly and tested almost never.

It was tested here, on Carter's own data — seventeen generations from Noah to Moses — with three curve families and a null.15

Model Biblical R² Median R² for random declining sequences Fraction of random sequences that beat the biblical fit
Exponential, y = AeBx 0.861 0.916 77%
Exponential toward an asymptote, y = C + AeBx 0.946 0.891 21%
Power law, y = AxB 0.944 0.690 0 of 20,000

Three things fall out of that table.

Carter's number is right.  The 0.944 reproduces his 0.94 exactly.  His description of the model is not right — "each generation lives about 88% as long as the generation prior" describes an exponential, and the exponential fit is the weak one.  But the figure he published is the power-law figure, and it stands.

Two of the three versions of the argument are worthless.  A plain exponential fits the biblical data worse than the median random declining sequence fits it.  Adding an asymptote helps, but one random sequence in five does as well.  If the argument is stated as "these numbers fit an exponential decay, which proves they are real," the argument is dead.

The power-law version survives, and survives strongly.  In 20,000 random declining sequences, not one reached R² = 0.944 under a power-law fit.  The biblical series has a specific shape — a steep early fall flattening into a long tail — that sorted random numbers do not produce.  Nor does the shape come from a simple invented rule:  a scribe applying "each generation lives 88% as long as the last," with realistic noise, produces a power-law fit of about 0.78, and never 0.944 in 5,000 trials.15  The fit is also robust to dropping the first, first two, or last three data points, staying between 0.895 and 0.944.

So one creationist argument here is better than its critics allow, and this article credits it.  What it does not do is establish that the ages are real, because a real biological decline and a well-designed schematic decline would both produce a clean curve.  It rules out careless invention.  It does not rule out careful invention.

One further observation, offered as an observation and not as proof.  Fit the asymptotic model and the curve levels off at 118.5 years.  Drop Moses, or the last three points, or work only from the first ten, and the asymptote moves to 129, 133 and 135.15  So the biblical numbers imply a floor somewhere in the range 118 to 147 years.  Genesis 6:3 sets a limit of 120.  The oldest verified human, Jeanne Calment, reached 122.  And the most recent physiological estimate of an absolute human limit, derived from blood-count and step-count dynamics with no reference to any of this, is 120 to 150 years.16  Four numbers from four unrelated sources landing in the same band is interesting.  It is not an argument, because the asymptote is partly driven by the tail of the very series being fitted.

The neighbours: what the rest of the ancient Near East did with primeval numbers

This is the strongest single objection, and it is not usually met head-on.

The Sumerian King List opens with eight kings before the flood who reign for a combined 241,200 years — Alulim 28,800, Alalngar 36,000, En-men-lu-ana 43,200, and so on.17  Then: "In 5 cities 8 kings; they ruled for 241,200 years.  Then the flood swept over."  After the flood the reigns drop to hundreds of years, then to Gilgamesh at 126, then to figures like Ur-Nungal at 30 and La-ba'shum at 9, which are ordinary reign lengths.  Berossus, the Babylonian priest writing in Greek in the third century BC, gives ten antediluvian kings reigning 432,000 years.  Egyptian tradition has gods and spirits ruling for thousands of years before the first human dynasty.

The shape is the same shape:  enormous numbers before the flood, a sharp drop after it, decline to normal.  Genesis differs in scale — hundreds rather than tens of thousands — and in kind, since it reports lifespans rather than reigns.  Both differences favour Genesis.  Its numbers are at least in the neighbourhood of biological possibility, which the Sumerian ones are not, and a lifespan is a fact about a person rather than a political claim.

But the pattern has to be reckoned with.  When a genre exists in which primeval figures are given vast ages that fall off after a flood, a text belonging to that genre and doing that thing is not thereby evidence that it happened.

Two more specific comparisons cut the same way.

John Walton argued in 1981 that the Genesis 5 and Sumerian numbers are numerically related — that the antediluvian reign-lengths, written in an early sexagesimal notation, tally to the same cipher counts as the Genesis lifespans do in decimal, and that a scribe confusing the two systems would produce one list from the other.18  Raúl López published a detailed creationist critique in Journal of Creation.19  Whichever way that specific argument goes, its existence is a warning:  the Genesis figures are close enough to Mesopotamian numerical practice that serious people argue about the mapping.

Joseph dies at 110 and Joshua dies at 110.  One hundred and ten was the ideal Egyptian lifespan, a literary convention attested from the Middle Kingdom onward, while Egyptians who survived childhood actually lived into their thirties.20  For Joseph, who spent his life in Egypt, an apologist can reasonably say the detail is authentic local colour — the narrator recording an Egyptian's age in the Egyptian idiom.  For Joshua it is harder.  And the Mesopotamian ideal was 120, which is Moses's age and the limit set in Genesis 6:3.  The two most famous non-patriarchal ages in the Pentateuch are the two round ideal numbers of the two civilisations Israel lived between.

Where this leaves the interpretive question

Undecided, and the reader should be suspicious of anyone who says otherwise.

The internal coherence and the power-law shape are real and are underweighted by critics.  The five-and-seven signature and the genre parallel are real and are underweighted by defenders.  Nothing in the numbers themselves settles it.

What can be settled is whether the ages are biologically possible and whether the mechanisms offered for them work.  That is the rest of this article.

Could a human live 900 years?

Start with the honest answer:  long-lived animals exist, so centuries of life are not absurd in principle.  Then look at what it would cost in a human.

Long life is real, and some of it is very long

  • The ocean quahog Arctica islandica is the longest-lived non-colonial animal known. A specimen dredged off Iceland in 2006 and nicknamed Ming was aged by counting shell growth increments at 507 years.21
  • The Greenland shark, dated by radiocarbon in the eye lens nucleus, has a most-likely maximum lifespan near 392 years, with a wide confidence interval.22
  • The bowhead whale — a mammal, warm-blooded, our own physiological class — has one specimen estimated at 211 ± 35 years, and is the longest-lived mammal known.23

That last is the important one.  It kills the lazy objection that mammals cannot live for centuries.  A mammal does.

But the bowhead had to pay for it

The bowhead genome carries duplications in DNA-repair and cell-cycle genes including PCNA, bowhead-specific changes in ERCC1, and positive selection in a set of genes tied to cancer and ageing.23  It reaches two centuries by having a different genome, not by living in a better world.

The general form of that constraint is Peto's paradox:  a whale has thousands of times more cells than a human and lives twice as long, so if cancer risk simply tracked cell-divisions the whale would be dead of tumours long before adulthood.  It is not, because large long-lived animals evolve extra tumour suppression.  A 900-year human would need the same, and there is no sign of it in the human genome.

The measurement that prices a 900-year lifespan

In 2022 a team at the Wellcome Sanger Institute sequenced 208 intestinal crypts from 56 individuals across 16 mammal species and measured how fast each species accumulates mutations in its ordinary body cells.2  The result is the cleanest number in this whole subject.

Somatic mutation rate per year varies 17-fold across those species, from 47 substitutions per genome per year in humans to 796 in mice.  Lifespan varies 30-fold, body mass 40,000-fold.  Yet the total mutation burden a cell carries at the end of the species' life varies only about threefold — a mean of 3,206 substitutions, with the extremes at 1,828 and 5,379.  The inverse of lifespan explains 82% of the variance in mutation rate.  Body mass, once lifespan is accounted for, explains essentially none.2

Now do the arithmetic Genesis requires.24

  • A human living 900 years at the measured human rate of 47 substitutions per year would finish with 42,408 substitutions per crypt — 7.9 times the largest burden ever recorded in any mammal, and 13.2 times the cross-species mean.
  • To reach 900 years while ending at the cross-species mean burden, the somatic mutation rate would have to be 3.56 per year, 13.2 times lower than the human rate — and the human rate is already the lowest of the sixteen species measured.
  • Granting the most generous burden anyone has measured, the rate still has to be 5.98 per year: 7.9 times lower than any mammal on record.

Two honest caveats.  Cagan's team measured intestinal crypts, not whole organisms, and they are careful to write that somatic mutation "may be a contributing factor in ageing" rather than that it causes ageing.  The relationship is a correlation across species, however tight.  And a young-earth creationist is entitled to reply that pre-Flood humans simply had better DNA repair.  That reply is coherent.  It is also a claim that human DNA repair was catastrophically degraded within a few generations, which is checked below and does not survive.

The demographic ceiling

Three independent lines put a hard limit on human life somewhere between 115 and 150 years.

Xiao Dong, Brandon Milholland and Jan Vijg found in 2016 that the maximum reported age at death rose through the twentieth century and then stopped around 1995, plateauing at 114.9 years, with the probability of any year producing a death above 125 under 1 in 10,000.25  Timofei Pyrkov and colleagues took a different route in 2021, tracking how fast people recover from ordinary fluctuations in blood counts and daily step counts;  the recovery time lengthens linearly with age and extrapolates to infinity — complete loss of resilience — at 120 to 150 years.16  They call this "an intrinsic biological property of an organism that is independent of stress factors."

Against this, Elisabetta Barbi and colleagues showed in Science in 2018 that Italian mortality rates stop rising after about age 105 and plateau, which if it holds means there is no fixed wall — only a very small annual survival probability.26  That paper is contested and the debate is live.  A defender of the Genesis ages can lean on it, and should.

It does not, however, rescue 900 years.  Barbi's own estimate of the plateau for the 1904 birth cohort is a hazard of 0.645, "an annual probability of dying of 1 − exp(−0.645) = 0.475, and an expectation of further life of 1/0.645 = 1.55 years."26  Survive each year with probability 0.525 and the chance of getting from 105 to 900 is 0.525795, or about one in 10222.  A mortality plateau means there is no wall.  It does not mean the wall is far away.

Do the proposed mechanisms work?

Six explanations have been offered.  They are treated in the order they are usually met.

The water-vapour canopy — dead, and creationists killed it

The old proposal was a shell of water vapour above the atmosphere that filtered cosmic radiation and raised air pressure, collapsing at the Flood.  It has been abandoned across mainstream creationism on both scientific and exegetical grounds.

Carl Wieland's 1994 critique in Journal of Creation is still the sharpest, and it is worth quoting because it is an insider's demolition:

"All positions which attempt to explain the 'lifespan drop' in environmental terms have another bit of data to explain, and that is the temporary persistence of longevity after the Flood.  Noah was 600 at the time of the Flood, but lived another 350 years afterwards, in the post-flood atmosphere!"27

He adds the obvious experiment nobody has run:  "It should be relatively easy to raise mice in a completely radiation-free environment and see a massive increase in lifespans."27  Nobody has seen one.

The Noah objection is fatal to every purely environmental account and is not answered by any of them.

Higher oxygen — no

Sometimes offered as a canopy replacement.  It runs into the fact that oxygen is toxic.  Sustained hyperoxia damages lung tissue in human patients receiving therapeutic oxygen, and it is the source of the reactive species that ageing research treats as damage rather than benefit.  The creationist biologist Joe Francis has made this point against his own side.28  Nothing in the literature suggests that raising oxygen extends a mammal's life;  the direction of the effect is the other way.

Better food — Josephus's answer, and not testable

Josephus offered it first:  the ancients lived long "because their food was then fitter for the prolongation of life."1  Modern versions point to caloric restriction, which extends mouse lifespan by tens of per cent and has never been shown to extend maximum human lifespan at all.  Genesis needs a factor of eight.  Diet is not in that league, and no one has proposed a diet that would be.

Mutation accumulation — fails by two orders of magnitude, and fails structurally

This is the serious version, and it is the one associated with John Sanford's genetic entropy argument.  The idea is that harmful mutations pile up faster than selection can remove them, so each generation is slightly worse off than the last, and the Genesis decline is that process observed in real time.

The general claim about mutation accumulation is treated at length in a companion article, which finds that part of it survives and part of it does not.29  The narrow question here is whether it can produce the Genesis numbers.  It cannot, for two reasons.

The effect size required is impossible.  Noah to Moses is seventeen generations in the Masoretic text and a drop of 830 years.  Humans acquire about 70 new mutations per generation that neither parent had.30  Seventeen generations is roughly 1,190 new mutations, so each one would have to cost 0.70 years of life.31

Set that against measurement.  The largest genome-wide study of human lifespan to date analysed a million parental lifespans.  Individual life-extending alleles were worth "between 0.23 and 1.07 years (around 3 to 13 months)" each — and those are the detected ones, the largest effects in the genome, found only because the study had a million subjects.3  More decisively, a polygenic score built from the entire genome separates the top and bottom deciles of the human population by about five years of life.3  Five years is the full observed span of human genetic variation in lifespan.  Genesis needs 830 from the same source.

The decline stopped, and mutation accumulation did not.  Moses is about 3,400 years ago, roughly 126 generations.  At the rate the Genesis decline implies, those generations should have removed a further 6,000-plus years of lifespan.31  Observed change since Moses:  none.  Human life expectancy has risen and maximum lifespan has not moved.

This is not an outsider's objection.  Wieland made it in 1994:

"I would resist the suggestion that the recorded decline is merely due to the ongoing accumulation of a myriad of miscellaneous defects, mainly because of the way in which the decline had already plateaued by the time of David.  The accumulation of genetic errors in the human line has continued since David's time, of course."27

Holladay's curve-fitting reaches the same wall from the other direction:  the two Septuagint decay curves he fits, he notes, "predict that the human lifespan will eventually drop below zero."14  A model that has to be switched off to stop it destroying the population is not a mechanism.

Loss of longevity alleles at the Flood bottleneck — fails on heritability

Wieland's own alternative was that longevity was genetically programmed, that the pre-Flood population carried alleles for it, and that the eight-person bottleneck plus the Babel dispersions lost them by drift.  It is a better proposal than the environmental ones because it explains why Noah kept his own lifespan while his descendants did not.

It fails on the size of the effect available.  (The bottleneck itself — how much genetic diversity eight people can carry and what a founder population loses — is treated separately in a companion article.32)

How heritable is human lifespan?  The answer has moved twice, and both positions need reporting.  In 2018 J. Graham Ruby and colleagues analysed a family tree of some 400 million people from Ancestry.com and found that the apparent heritability of longevity is mostly an artefact of assortative mating — spouses resemble each other in lifespan almost as much as blood relatives do — putting the true figure "well below 10%."33  In 2026 Shenhar and colleagues argued in Science that this and the older twin estimates are depressed by extrinsic mortality, and that heritability of intrinsic lifespan, once accidents and infection are removed, is above 50%.34

Take the higher figure — take it at face value, since it favours the argument being tested.  It still does not help, because heritability is a statement about the variance that exists, and the variance that exists is small.  The entire genetic spread of human lifespan, top decile to bottom, is about five years.3  Drift can rearrange alleles;  it cannot create variation that was never there.  For the bottleneck to explain the decline, the pre-Flood population would have to have carried genetic variation in lifespan spanning centuries — and Genesis 5 reports the opposite, eight lifespans within 74 years of each other.5

Delayed maturation and body size — a real correlation, doing less work than claimed

Across species, animals that mature later and grow bigger live longer, and biological timescales tend to scale with body mass to the one-quarter power.35  Hebert leans on this, and so does the older creationist literature.

Two problems.

First, the Genesis observation it rests on is thinner than it sounds.  The argument runs:  the youngest ages at which a Genesis 5 patriarch fathers a son are 65 and 70, so pre-Flood humans must have matured slowly, since nobody would reach puberty at 13 and then wait fifty years.36  That is a fair point as far as it goes.  But Genesis 5 records the birth of one named son per patriarch out of "sons and daughters," and the text nowhere says the named son was the first.  The inference needs the named sons to be firstborn, and Genesis does not supply that.

Second, and more seriously, the correlation is between species, and it is weak within them.  Among humans it has been measured.  The Women's Health Initiative followed 16,251 women born in or before 1924 for up to 21 years and asked who reached 90.  Women who reached menarche at 12 or later had an odds ratio for surviving to 90 of 1.09.  Women whose menopause came at 55 or later, compared with before 40, had an odds ratio of 1.18.37  Those are real, statistically significant, and tiny.  Genesis needs an eight-fold change in lifespan;  the strongest reproductive-timing effect ever measured in a large human cohort moves the odds of reaching 90 by about a fifth.

Jake Hebert's fossil evidence, audited

Since 2023 Jake Hebert at the Institute for Creation Research has been building the first serious attempt at physical evidence for pre-Flood longevity, in three technical papers on oysters, sharks and crocodilians and a series of shorter pieces.38 39 40  It is a genuine research programme, it is published in a reviewed venue, and the Creation Research Society has made the papers open access.  It deserves to be checked rather than waved away, which is what follows.

What the argument is

Hebert's chain has four links.  (1) In living animals, longer lifespan correlates with later maturity and larger adult size.  (2) Fossil forms of living genera are often larger and take longer to reach adult size, as read off growth bands in shells, vertebrae and bony plates.  (3) Therefore they lived longer.  (4) Whatever allowed animals to live longer would have allowed humans to as well, so this is indirect corroboration of Genesis.38

Link 1 is well supported and Hebert documents it carefully.  Links 2 and 3 are where the trouble is.

The oysters

The centrepiece is Crassostrea.  Modern Crassostrea virginica, the Eastern oyster, reaches perhaps 20 years at the outside, with most sources putting the maximum at 5 to 10.38  Hebert's fossil comparisons run higher:  Miocene assemblages averaging 8 years against 3 for Recent specimens, Pleistocene Virginian oysters beyond 20 years, and the headline case, a Miocene bed of 1,121 shells in Austria in which the oysters "apparently lived for at least 40 years" and took 40 years merely to reach adult size.38

Take the numbers at face value.  Hebert's own comparison is with the Pacific giant oyster, which unharvested "can live to be 30 years old."38  Forty against thirty is not Methuselah.  It is a factor of 1.3.

And the wider comparison is fatal.  The living world contains Arctica islandica, which reaches 507 years.21  A bivalve alive today, in this atmosphere, with this mutation load, outlived Hebert's longest fossil oyster by more than twelve times.  If the pre-Flood world had properties that permitted extreme longevity and ours does not, the longest-lived bivalve should not be the modern one.

Hebert knows about Arctica — he cites it himself, as evidence that extreme bivalve longevity is associated with slow growth and late reproduction.38  He does not draw the inference that it destroys the comparison.

And Hebert's own paper contains the number that undercuts the inference.  His Table I compiles six modern populations of a single living bivalve species, the Japanese venerid Dosinia japonica, from Sato's 1994 data.  Maximum observed lifespan runs from 7 years at Kagoshima and in the Seto Inland Sea to 12 years in Ishikari Bay — a 1.7-fold spread among living populations of one species, driven by nothing but locality.38  That is most of the fossil-versus-modern gap he is attributing to the pre-Flood world, produced today, by water temperature and food.

He is also honest about a result that goes against him, and it should be quoted:  in the North Carolina samples "Pleistocene oysters did not live beyond 4 years of age, and moderns did not attain to 3 years of age," and he writes plainly that "the results in Figure 6 partially contradict this expectation."38  That is how the work should be done, and it is worth saying so.

There is also a straightforward alternative explanation for large fast-growing fossil oysters that the secular literature already gives:  nutrient supply.  Kirby's work, which Hebert cites, ties Crassostrea growth rates to phytoplanktonic food supply.38  A Miocene estuary richer in plankton than a modern one grows bigger oysters without any change in the biology of ageing.

The Jurassic mammals

The strongest-sounding claim is the mammal one.  Hebert's October 2024 piece is titled "Methuselah-Like Longevity in Pre-Flood Mammals," and reports that shrew-sized Jurassic mammals lived far longer than living mammals of the same size — Morganucodon to 14 years where a modern shrew manages one or two.36  He quotes the lead author of the Nature paper, Elsa Panciroli, saying exactly that.36

The data are real.  The interpretation is not the one Hebert puts on them, and the papers say so in their titles.

Elis Newham and colleagues published the Morganucodon result in Nature Communications in 2020 under the title "Reptile-like physiology in Early Jurassic stem-mammals."  Their argument is that a long lifespan for one's body size is a marker of a low basal metabolic rate, and that these animals therefore had not yet evolved mammalian endothermy:

"we report, using synchrotron X-ray tomographic imaging of incremental tooth cementum, that they had maximum lifespans considerably longer than comparably sized living mammals, but similar to those of reptiles, and so they likely had reptilian-level basal metabolic rates."41

The same team's 2024 Science Advances paper repeats the framework, noting that an elevated metabolic rate "is believed to limit the maximum life span of mammals compared to ectotherms of similar size and ecology."42

So the finding is that these animals were metabolically reptile-grade.  That is not a claim about the world they lived in;  it is a claim about their physiology.  And it is the wrong direction for the argument, because the human version of this mechanism would require pre-Flood people to have had reptilian metabolisms.

More decisively, the comparison itself does not hold up.  Shai Meiri and Eran Levin published a formal challenge to Newham's inference in Nature Communications in 2022, and one of their points destroys the "Methuselah-like" framing outright:

"In data consisting of 587 amniote species weighing 10-33 g, most species (305, including 36 of 105 mammals) have maximum lifespans of 9 years or longer, and 114 (including 20 mammals) have maximum lifespans of 14 years or longer.  Thus, the longevities of Morganucodon and Kuehneotherium are not particularly high."43

Twenty living mammals in Morganucodon's weight class live at least as long as Morganucodon did.  Newham's team replied and defended their method,44 and the scientific dispute is unresolved.  But whichever way it goes, a 14-year lifespan that twenty modern mammals match is not evidence of a different world.

Newham's own paper contains the number that reframes everything:  across 278 modern mammal and 256 modern reptile species, reptiles live on average 18.3 years longer than mammals of the same body mass.41  The fossils sit inside the range of the world we already live in.

The sharks and the crocodilians

The same pattern.  Hebert reports that giant fossil crocodilians Deinosuchus and Sarcosuchus imperator took 50 to 60 years to reach full adult size, read off growth bands in osteoderms, and treats this as indirect evidence of great longevity.45  The observation is correct and the inference is reasonable as far as it goes — big animals take long to grow and tend to live long.

But that is allometry, not a change in the world.  A living saltwater crocodile reaches 70 years, and a Galápagos tortoise over 170.  Deinosuchus was enormous;  enormous animals grow slowly.  Nothing in the growth bands requires a different biology, only a different body size.  Hebert's shark paper is explicitly framed as a question — "Evidence for Extreme Longevity?" — and that caution is to his credit.39

What survives the audit

Three things, and they are worth keeping.

  1. The delayed-maturation observation in Genesis is genuine and underexplored. Sixty-five and seventy really are the youngest recorded ages at fatherhood in Genesis 5, and if the ages are historical then something about human development was different. That is a real internal datum.
  2. Sclerochronology is a legitimate tool and applying it systematically to fossil-versus-modern comparisons within genera is a reasonable research programme that nobody else is running.
  3. Hebert's own caveat is correct and should be quoted more than his headlines: "we are not yet claiming to understand the cause of this greater longevity, merely that we have evidence that it occurred."40

What does not survive is the headline.  Nothing in this body of work shows a fossil animal outliving its modern relatives by anything like the factor Genesis reports for humans, and the modern world's own record-holders — a 507-year clam, a 392-year shark, a 211-year whale — are longer-lived than anything in the fossil dataset.

The historical witnesses

Josephus is the standard apologetic citation and it needs auditing, because the audit changes what can be claimed.

After recording Noah's death he writes:

"Now I have for witnesses, to what I have said, all those that have written Antiquities, both among the Greeks and Barbarians.  For even Manetho, who wrote the Egyptian History; and Berossus, who collected the Chaldean Monuments; and Mochus, and Hestiæus, and, besides these, Hieronymus the Egyptian, and those that composed the Phenician History, agree to what I here say.  Hesiod also, and Hecatæus, and Hellanicus, and Acusilaus; and, besides these, Ephorus and Nicolaus relate that the ancients lived a thousand years.  But, as to these matters, let every one look upon them as he thinks fit."1

Twelve names.  What can actually be checked?

Berossus survives in fragments.  What he gives is ten antediluvian kings reigning 432,000 years — reigns, not lifespans, and numbers that no one on any side treats as literal.  Citing him in support of Genesis means citing a text whose numbers are 450 times larger and which the citer does not believe.

Hesiod survives whole, and does not say what Josephus says.  In Works and Days the silver race is described this way:  "A child was brought up at his good mother's side a hundred years, an utter simpleton, playing childishly in his own home.  But when they were full grown and were come to the full measure of their prime, they lived only a little time."46  A hundred-year childhood followed by a short adulthood.  Not a thousand-year life.

William Whiston, translating Josephus in 1737 and thoroughly committed to defending him, conceded the point in his own footnote:  Hesiod "says, v. 130, that mens lives were once so long, that at 100 years of age they might be esteemed great infants."47  Whiston also notes that the Latin manuscripts read Isidorus rather than Hesiodus here, which would make the reference a different author entirely.

Manetho is preserved only in later excerpts, and what those give is long reigns for gods and demigods before the human dynasties — the Egyptian version of the same primeval-numbers convention.

Mochus, Hestiaeus, Hieronymus the Egyptian, Hecataeus, Hellanicus, Acusilaus, Ephorus and Nicolaus are lost, or nearly so.  Nicolaus of Damascus survives partly through Josephus himself.  For these the claim cannot be tested at all.

So of the twelve, two are checkable, and neither says what the citation says.  Josephus is generally reliable when he quotes sources we can verify, and there is no reason to think he is inventing here — but he is summarising a body of primeval-age traditions and glossing them as "the ancients lived a thousand years," which is a paraphrase, not a quotation.  The honest use of this passage is as evidence that many ancient peoples told stories of enormous primeval ages.  That is true, and it is what the Wikipedia survey of longevity myths shows across cultures.48  It is not independent confirmation of Genesis, because a shared convention is exactly what a skeptic predicts.

Josephus also supplies his own explanations, which are worth noting because they are not the modern creationist ones:  the ancients were "beloved of God," their food was "fitter for the prolongation of life," and God gave them long lives so they could complete astronomical observations, since "the Great Year is completed" only in a 600-year interval.1

Common objections and responses

"The ages are months, not years."  This is the most popular deflection and it fails immediately.  Divide by twelve and Enoch fathers Methuselah at 5 years old, Kenan at 5, Mahalalel at 5.  Nahor at 29 becomes 2.  The scheme cannot be applied to the begetting ages without absurdity, and it cannot be applied to the totals alone without abandoning the arithmetic that ties them together.

"The numbers are honorific, like a king's regnal exaggeration."  Then the interlocking arithmetic of Genesis 17 and 16 has no explanation, and neither does Jacob's complaint in Genesis 47:9 that he has not matched his fathers' years.  The symbolic reading has to treat a working numerical system as decoration.

"They come from a sexagesimal count wrongly converted to decimal."  Carter's reply is right that the direction is backwards:  a base-60 original converted to base-10 would generally shrink the numbers, not inflate them.13  What the sexagesimal proposals do explain, if anything, is the five-and-seven structure — five years being sixty months.  That is Cassuto's own suggestion.7

"Fine, the mechanisms fail — but God could have done it directly."  He could.  That is a theologically respectable position and this article does not argue against it.  But it is not the position ICR and CMI are defending;  Hebert explicitly writes that "the Bible gives no indication that this remarkable pre-Flood longevity was supernatural or miraculous."36  If the longevity is natural, it needs a natural mechanism, and there isn't one.  If it is miraculous, then the fossil evidence and the genetic arguments are beside the point and should be dropped.

"You are asking science to confirm a one-off event it cannot reach."  Partly fair.  Nothing about a vanished pre-Flood world is directly testable.  But two of the claims made here are testable and were tested:  the arithmetic structure of the numbers, and whether the proposed mechanisms have the magnitude they need.  Those are not questions about the unobservable past.

"Maybe pre-Flood humans were a different created kind with different biology."  Then the argument from fossil animals collapses, because it depends on one mechanism operating across the whole biosphere.  And the Genesis 11 decline still needs explaining within a single lineage over seventeen generations, which is where the numbers break.

"Ancient skeletal remains can't test this anyway."  For the pre-Flood world, correct.  For the post-Flood world, not entirely.  Genesis has Abraham at 175 and Jacob at 147 in the Middle Bronze Age, a period from which thousands of skeletons and mummies have been excavated and aged.  No individual from that period, anywhere, has been aged beyond the ordinary human range.  A defender can answer that the biblical line was exceptional — but the mechanisms on offer are all population-wide, not lineage-specific.

What would change the verdict

  • A measured mechanism with the right magnitude. Any intervention, in any mammal, that multiplies maximum lifespan by eight. Nothing close exists; the best caloric-restriction results in mice are tens of per cent.
  • A fossil or modern taxon showing an order-of-magnitude longevity difference between a fossil form and its living congener, established by growth-band counts with the environmental confounds controlled. Hebert's programme could in principle produce this. So far the largest gap it reports is under a factor of two.
  • A human population, ancient or modern, with a genuinely different age-at-death ceiling. Verified supercentenarian records are now good enough that this would be visible.
  • A demonstration that the five-and-seven structure of Genesis 5 arises from ordinary rounding. The test above says it does not, under a deliberately generous rounding model, but a better model of ancient age-reporting could change that.
  • Textual evidence that the Genesis 5 figures are secondary. The Septuagint and Samaritan traditions differ from the Masoretic in these very numbers, and that is a live scholarly dispute treated in a companion article.49 If one text-form's numbers turned out to be original and the others schematic, the arithmetic signature would need re-measuring on that text.

Verdict

The argument as commonly made is not sustainable, and Christians should stop making the parts of it that fail.

The vapour canopy is dead.  Higher oxygen is worse than useless.  Mutation accumulation is off by two orders of magnitude and predicts a continuing decline that did not happen.  Bottleneck drift cannot manufacture variance that the standing genome does not contain.  And the fossil-longevity evidence, the newest and most interesting of the arguments, rests on comparisons that the primary literature reads the opposite way and that a living clam refutes by a factor of twelve.

Two things do survive, and they are not nothing.  The internal arithmetic of the biblical ages interlocks in a way that constructed numbers usually do not.  And the shape of the post-Flood decline — in its power-law form, not its exponential one — is not what random invented numbers produce;  in twenty thousand trials, nothing matched it.

Set against those is the strongest thing on the other side, which is not the biology at all.  Every number in Genesis 5 is a multiple of five, or five plus seven, or five plus fourteen — thirty for thirty — and the same round-number-plus-seven convention governs the Sumerian antediluvian totals in a different time-unit.  Whatever else Genesis 5 is, its numbers were arranged.

So the position this article ends in is uncomfortable and, it argues, correct.  The lifespans may well be reported history;  Genesis presents them that way, the surrounding narrative depends on them, and no measurement can reach a world that ended in a flood.  But there is at present no scientific corroboration of them, the proposed mechanisms all fail by large margins, and Genesis 5's numbers carry a fingerprint that history does not leave.  Believing the ages is a matter of trusting the text.  It should not be presented as a matter of following the data, because the data do not go there.

Sources


  1. 1.

    Josephus, Flavius.  Antiquities of the Jews.  Translated by William Whiston.  1737.  Book 1 of Josephus's history of the Jews, in William Whiston's translation.  The article quotes it both for the long lives of the ancients and for Josephus's own explanations of them.

    1. 1a.

      Section 1.3.9. ↩

    2. 1b.

      Section 1.3.9:  The sentence beginning "Now I have for witnesses" through "let every one look upon them as he thinks fit." ↩

    3. 1c.

      Section 1.3.9:  “for those ancients were beloved of God, and [lately] made by God himself: and because their food was then fitter for the prolongation of life, might well live so great a number of years… which would not have afforded the time for foretelling [the periods of the stars] unless they had lived six hundred years; for the Great Year is completed in that interval.” ↩ ↩

  2. 2.

    Cagan, Alex et al.  “Somatic mutation rates scale with lifespan across mammals.”  Nature 604(7906):517–524.  2022.  A 2022 study from the Wellcome Sanger Institute that sequenced single intestinal crypts (tiny pits in the lining of the gut, each descended from one stem cell) from 56 individuals of 16 mammal species, to count the mutations that build up in body cells over a lifetime.  It finds that the yearly mutation rate is strongly tied to lifespan, while the total at the end of life varies only about threefold.  The article uses it to show that the end-of-life mutation load stays in a narrow range across mammals. ↩

    1. 2a.

      Section Abstract:  “Despite widely different life histories among the species we examined—including variation of around 30-fold in lifespan and around 40,000-fold in body mass—the somatic mutation burden at the end of lifespan varied only by a factor of around 3.”  Table 1:  Human rate 47.12 substitutions per genome per year, mouse 796.42.  Mean end-of-lifespan burden 3,206.4 substitutions (95% CI 2,683.9–3,728.9), with the sixteen species ranging from 1,828.08 to 5,378.73.  The inverse of lifespan explains 82% of inter-species variance in substitution rate. ↩ ↩

  3. 3.

    Timmers, Paul R. H. J. et al.  “Genomics of 1 million parent lifespans implicates novel pathways and common diseases and distinguishes survival chances.”  eLife 8:e39856.  2019.  A genome-wide study that read the DNA of more than 500,000 people and used how long their parents lived as its measure of lifespan.  It found a few genetic regions with small effects and a whole-genome score that separated the top and bottom tenths of the population by about five years, and its authors say that genes acting on ageing itself were too small for this study to detect.  The article uses it as its measure of how much genetic variation in lifespan there is.  Mirror:  PMC

    1. 3a.

      Section Results:  “Carrying one copy of a life-extending allele is associated with an increase in lifespan between 0.23 and 1.07 years (around 3 to 13 months).” ↩

    2. 3b.

      Section Abstract:  “Resulting polygenic scores show a mean lifespan difference of around five years of life across the deciles.”  Section Discussion:  “5 years of life between top and bottom deciles, for both the parent and subject generations.” ↩ ↩ ↩

  4. 4.

    Genesis.  n.d.  Verse 9:28–29:  “After the flood Noah lived 350 years.  All the days of Noah were 950 years, and he died.”  The biblical text, which the article quotes to show that Noah lived on for 350 years after the Flood.  The article uses it to argue that the decline in lifespans was gradual, not a sudden step. ↩

  5. 5.

    Same script, section 4.  Genesis 5 totals excluding Enoch:  n = 9, mean 912.2, s.d. 57.1, CV 6.3%.  Excluding Enoch and Lamech:  n = 8, mean 929.1, s.d. 28.1, CV 3.0%.  Genesis 11 implied totals:  CV 46.1%.  The thirteen lifespans recorded after Genesis 11:  mean 136.6, s.d. 21.3, CV 15.6%. ↩ ↩ ↩

  6. 6.

    Genesis.  n.d.  Verses 12:4, 16:3, 16:4, 16:16, 17:1, 17:24–25.  The biblical text, whose arithmetic the article checks, since any reader can check it without a commentary.  For the wider evangelical dispute over these genealogies, see Jeremy Sexton, "Evangelicalism's Search for Chronological Gaps in Genesis 5 and 11: A Historical, Hermeneutical, and Linguistic Critique," JETS 61(1) (2018): 5–25, with Andrew E. Steinmann's reply and Sexton's rejoinder in the same issue.  Several conservative writers have argued in print that this interlocking reduces nonliteral readings to incoherence, and the geologist Paul Garner popularised the argument, but the article gives it on its own merits rather than on anyone's authority. ↩

  7. 7.

    Cassuto, Umberto.  A Commentary on the Book of Genesis, Part I: From Adam to Noah (Genesis I–VI 8).  Magnes Press, Jerusalem.  Translated by Israel Abrahams.  1961.  A commentary on Genesis 1 to 6:8 by Umberto Cassuto, Professor of Bible at the Hebrew University of Jerusalem, who died before finishing his commentary on the whole Pentateuch.  The article uses it for his rule that the year-figures in Genesis are multiples of five, or multiples of five plus seven, and for his reading of the Sumerian totals as round numbers of šars with seven added in two of the three documents. ↩

    1. 7a.

      Page 258. ↩

    2. 7b.

      Page 260:  “they are either exact multiples of five, or else multiples of five with the addition of seven (one number, the years of Methuselah's life, was twice augmented by seven, one septennium having been added to his age when his eldest son was born, and another to the remaining years of his life).  And since there are five such additions (one for Seth, one for Jared, two for Methuselah, one for Lamech), it follows that the sum of the last column is also a multiple of five.” ↩

    3. 7c.

      Page 260:  “Sarah: at Isaac's birth her age was 90; at her death, 127 (120+7, as explained)… Jacob: his age when he went down to Egypt, 130; at his death, 147 (140+7).  Joseph: he was sold at the age of 17 (10+7).” ↩

    4. 7d.

      Pages 257–258:  “In W. B. 444, after the separate figures relating to the reign of each individual king, it is explicitly stated (col. i, line 38) that the total length of the monarchic period preceding the Deluge was a great šar plus seven šar (i.e. 241,200 years).  In W. B. 62, the total is not expressly mentioned, but if we add together the years that all the kings reigned… the total will come to one hundred and twenty šar plus seven šar (i.e. 457,200).  According to Berossus, the sum of all the individual reigns is exactly one hundred and twenty šar (i.e. 432,000 years).  Thus, in all three documents we find a round number of šars—either sixty or a hundred and twenty (twice sixty)—with the addition, in the case of two of them, of the sacred number seven.”  Cassuto's "great šar" is 60 šar = 216,000 years. ↩ ↩

    5. 7e.

      Pages 261–262. ↩

  8. 8.

    An audit made for this article;  code and output in research/numbers.py, section 1.  All thirty Masoretic figures of Genesis 5 tested against the form 5a + 7b for b in {0,1,2}:  30 of 30 fit, 21 as plain multiples of five, 8 as multiple-plus-seven, 1 (Methuselah's 969) as multiple-plus-fourteen.  Genesis 11:  16 of 18 fit, the two misses being the figure 403, which appears twice.  Lifespans recorded after Genesis 11:  11 of 13, missing 123 and 133.  Nulls:  (3/5)20 = 3.66 × 10-5 under a uniform model on the twenty free numbers;  3.05% under a rounding model drawing true ages uniformly on [60, 970] and rounding 40% exactly, 30% to the nearest five and 30% to the nearest ten, over 200,000 trials. ↩ ↩

  9. 9.

    Recomputed for this article in research/numbers.py, section 6.  60 × 3,600 + 7 × 3,600 = 241,200, which is the total WB 444 states and the total the ETCSL translation prints.  120 × 3,600 + 7 × 3,600 = 457,200.  120 × 3,600 = 432,000.  Summing the Masoretic begetting ages Adam through Lamech and adding Noah's 600 at the Flood gives 1,656 years, 1,657 to the end of the Flood in Noah's 601st year;  600,000 ÷ 365 = 1,643.836, whose floor plus 14 is 1,657.  Summing the nine stated lifespans of Adam through Lamech and adding 601 for Noah gives 8,226;  3,000,000 ÷ 365 = 8,219.178, whose floor plus 7 is 8,226. ↩ ↩

  10. 10.

    Same script, section 3.  Genesis 5, all thirty figures:  70.0% multiples of five, 43.3% multiples of ten.  Genesis 11:  55.6% and 44.4%.  Later lifespans:  46.2% and 38.5%.  Sumerian King List reigns:  80.9% and 72.3%.  Expected without rounding:  20% and 10%. ↩

  11. 11.

    Duncan-Jones, Richard.  “Age-Rounding, Illiteracy and Social Differentiation in the Roman Empire.”  Chiron 7:333–353.  1977.  The classic quantitative treatment of age-rounding, a phenomenon standard in Roman demography, in which ages at death on epitaphs cluster so heavily on multiples of five that studies of the inscriptions smooth the distributions before analysing them.  It was reprinted in his Structure and Scale in the Roman Economy (Cambridge, 1990), and the effect is uncontested and visible in any published table of epitaph ages.  The article cites it only for the existence of the effect, and no figure is attributed to him. ↩

  12. 12.

    Hayward, James L., and Donald E. Casebolt.  “The Genealogies of Genesis 5 and 11: A Statistical Study.”  Origins 9(2):75–81.  Geoscience Research Institute.  1982.  A statistical study by James Hayward, a biology professor at Union College, and Donald Casebolt, asking whether the last digits of the ages in Genesis 5 and 11 look random.  Its control was 38 completed questionnaires from Andrews University staff about their fathers' ages, whose last digits were random (χ² = 4.38 and 2.91, d.f. 9, p > 0.05), while the figures for the 20 patriarchs in Genesis were not (χ² = 34.25, p < 0.0001, and χ² = 26.88, p < 0.005).  The authors do not say why, concluding only that the ages cannot give a defensible basis for a precise pre-Abrahamic chronology, and the article uses the control to show that real ages pass the test that the Genesis figures fail. ↩

  13. 13.

    Carter, Robert W.  “The rapid decline in biblical lifespans: mathematics tells us the numbers are not made up.”  Creation Ministries International.  Oct 5, 2021.  “Fitting a power function to the biblical data (figure 1), we can see that each generation lives, on average, about 88% as long as the generation prior.  Amazingly, the data are very consistent, with an 'R-squared' value of 0.94.”  A popular article by Robert Carter, a writer for Creation Ministries International, who fits a curve to the lifespans of biblical people by generation after the Flood, using the Masoretic Hebrew text and a 215-year stay in Egypt.  It finds that each generation lived about 88% as long as the one before, and the curve captures about 94% of the variation in the data (R-squared 0.94).  The article cites it for Carter's argument that the data fit a decay curve that no ancient writer could have invented. ↩

    1. 13a.

      “appeals "to faulty translation from a sexagesimal counting system (i.e., base-60, like that found in multiple cuneiform writing systems) to a decimal system (base-10, like the system we use today) do not work.  First, the opposite is more likely.” ↩

  14. 14.

    Holladay, Philip M.  “An Exponential Decay Curve in Old Testament Genealogies.”  Answers Research Journal 9:257–262.  2016.  A short paper by a mathematician at Geneva College, who fits an exponential decay curve (a curve that shrinks by a fixed share over each period) to the lifespans of people born after the Flood, using y = Ae^Bx + C.  The two Septuagint versions fit better than the Masoretic text, but only the Masoretic text levels off, at about 70 to 75 years.  The article uses the paper for the point that the two Septuagint curves predict lifespans that eventually fall below zero. ↩

    1. 14a.

      Page 261:  “the two versions of the Septuagint have higher correlation coefficients than the Masoretic text, but both predict that the human lifespan will eventually drop below zero.” ↩

  15. 15.

    Same script, section 2, plus the sensitivity runs recorded in research/notes.md.  Data are the seventeen generations Noah through Moses on the Masoretic text, following Carter's construction.  Fits by least squares on logs:  exponential R² = 0.8611, power law R² = 0.9440, straight line R² = 0.6815;  three-parameter y = C + AeBx by grid search on C gives R² = 0.9456 with C = 118.5 years.  Nulls, 20,000 replicates of seventeen uniform draws on [100, 1000] sorted descending:  exponential median R² 0.916, and 77.4% of replicates beat the biblical 0.8611;  power-law median R² 0.6905, and 0 of 20,000 reached 0.9440.  With 15% multiplicative noise added the exponential null median falls to 0.8586 and 48.7% still beat the biblical fit, while the power-law null still never reaches 0.944.  A synthetic "88% per generation" series with 25% noise gives a power-law median of 0.775 and never reaches 0.944 in 5,000 trials.  Robustness:  dropping Noah gives power-law R² 0.920;  dropping Noah and Shem, 0.895;  first ten generations only, 0.893.  Asymptote sensitivity:  118.5 years on all seventeen points, 129.2 dropping Moses, 132.8 dropping the last three, 146.5 on the first twelve, 135.2 on the first ten. ↩ ↩ ↩

  16. 16.

    Pyrkov, Timothy V. et al.  “Longitudinal analysis of blood markers reveals progressive loss of resilience and predicts human lifespan limit.”  Nature Communications 12:2765.  2021.  A study of repeated blood counts from a Russian clinical laboratory and step counts from a free phone app, in people aged 30 to 90.  It measures how quickly a person's bodily state recovers from small fluctuations, finds that recovery slows with age, and extrapolates the trend to a complete loss of resilience at 120 to 150 years.  The article uses it as the most recent physiological estimate of an absolute human limit, one derived without reference to the Genesis numbers.  Mirror:  PMC

    1. 16a.

      Section Abstract:  “Extrapolation of this trend suggested that DOSI recovery time and variance would simultaneously diverge at a critical point of 120 − 150 years of age corresponding to a complete loss of resilience… we conclude that the criticality resulting in the end of life is an intrinsic biological property of an organism that is independent of stress factors and signifies a fundamental or absolute limit of human lifespan.” ↩ ↩

  17. 17.

    “The Sumerian King List.”  ETCSL translation t.2.1.1.  Oxford.  Edited by Black, Cunningham, Robson and Zólyomi.  2006.  An online translation of the Sumerian King List, with its numbers taken from manuscript WB, the Weld-Blundell prism WB 444.  The article uses it for the eight kings before the Flood, whose reigns total 241,200 years. ↩

  18. 18.

    Walton, John H.  “The Antediluvian Section of the Sumerian King List and Genesis 5.”  The Biblical Archaeologist 44(4):207–208.  1981.  A two-page article that sets the antediluvian part of the Sumerian King List beside Genesis 5.  The article uses it for Walton's argument that the two sets of numbers are numerically related. ↩

  19. 19.

    López, Raúl Erlando.  “The antediluvian patriarchs and the Sumerian King List.”  Journal of Creation 12(3):347–357.  1998.  A creationist paper that compares the eight pre-Flood kings of the Sumerian King List with the ten patriarchs of Genesis, and calls their numerical relationship strong evidence for the historicity of Genesis.  The author suggests that a Sumerian scribe misread a record of the patriarchs' ages as if it were written in base-60 (sexagesimal) numbers.  The article cites it as a detailed creationist treatment of Walton's numerical link. ↩

  20. 20.

    Janssen, J. M. A.  “On the Ideal Lifetime of the Egyptians.”  Oudheidkundige Mededelingen uit het Rijksmuseum van Oudheden 31:33–43.  1950.  The standard study of the Egyptian ideal lifetime of 110 years, which Gary A. Rendsburg calls "the classic treatment."  Rendsburg applies it directly to Joseph in "Egypt and the Exodus," chapter 2 of Ancient Israel: From Abraham to the Roman Destruction of the Temple, note 5: "Joseph dies at the age of 110 years (Genesis 50:26), the ideal lifespan in Egyptian literature; and then he is embalmed and placed in a coffin (per the Egyptian practice of mummification)," and he treats the 110 as evidence of authentic Egyptian colouring in the Joseph narrative, not as evidence against it; the datum is genuinely double-edged, and this article reports both edges.  Actual Egyptian life expectancy for those surviving childhood was in the thirties.  The article cites it for the point that 110 was a literary convention, the ideal Egyptian lifespan. ↩

  21. 21.

    Butler, Paul G. et al.  “Variability of marine climate on the North Icelandic Shelf in a 1357-year proxy archive based on growth increments in the bivalve Arctica islandica.”  Palaeogeography, Palaeoclimatology, Palaeoecology 373:141–151.  2013.  A proxy study that counted growth bands in shells to build a 1357-year record of the seas off north Iceland.  It aged a specimen dredged off north Iceland in 2006 and nicknamed Ming at 405–410 years at first, then revised that to 507 years, spanning AD 1499–2006.  The article uses it for the 507-year age, which makes Arctica islandica the longest-lived non-colonial animal known. ↩ ↩

  22. 22.

    Nielsen, Julius et al.  “Eye lens radiocarbon reveals centuries of longevity in the Greenland shark (Somniosus microcephalus).”  Science 353:702–704.  2016.  A radiocarbon study of the eye lenses of Greenland sharks, whose title says it shows centuries of longevity.  The article uses it for the shark's most likely maximum lifespan, and it notes that the estimate has a wide confidence interval. ↩

  23. 23.

    Keane, Michael et al.  “Insights into the evolution of longevity from the bowhead whale genome.”  Cell Reports 10(1):112–122.  2015.  A genome study that sequenced the genome of one female bowhead whale and compared it with other genomes, mainly that of the minke whale, the bowhead's closest relative with a sequenced genome.  It reports duplicated genes and changed genes for DNA repair and cell-cycle control, including a duplicated PCNA gene.  The article uses it to show that the bowhead reaches two centuries by having a different genome.  Mirror:  PMC

    1. 23a.

      Section Introduction:  “a warm-blooded species such as the bowhead whale (Balaena mysticetus) has not only been estimated to live over 200 years (estimated age of one specimen 211 SE 35 years), suggesting it is the longest-lived mammal.” ↩

    2. 23b.

      Section Highlights:  “Bowhead-specific mutations in genes associated with cancer and aging (e.g., ERCC1)”.  “Duplications in genes associated with DNA repair, cell cycle, and aging (e.g., PCNA).” ↩

  24. 24.

    Arithmetic performed for this article in research/numbers.py, section 5, from Cagan et al.'s published figures.  900 × 47.12 = 42,408 substitutions;  42,408 ÷ 5,378.73 = 7.9;  42,408 ÷ 3,206.4 = 13.2;  3,206.4 ÷ 900 = 3.56 per year;  5,378.73 ÷ 900 = 5.98 per year. ↩

  25. 25.

    Dong, Xiao et al.  “Evidence for a limit to human lifespan.”  Nature 538:257–259.  2016.  “human yearly MRAD has plateaued at 114.9 (95% CI: 113.1–116.7) years… we found that the probability of an MRAD exceeding 125 in any given year is less than 1 in 10,000.”  A demographic study that used survival records for 40 countries and territories and International Database on Longevity records of people aged 110 or more.  It found that the highest recorded age at death stopped rising significantly around 1995, and that gains in survival slow beyond age 100, and the authors conclude that maximum human lifespan is fixed and subject to natural constraints.  The article uses it for the plateau at 114.9 years and the chance that the yearly maximum recorded age exceeds 125, which the authors put under 1 in 10,000.  Mirror:  PMC ↩

  26. 26.

    Barbi, Elisabetta et al.  “The plateau of human mortality: Demography of longevity pioneers.”  Science 360:1459–1461.  2018.  A demographic study of 3836 documented Italians aged over 105 between 2009 and 2015, whose death rates it found to level off beyond age 105 rather than rise exponentially.  The finding is contested, and other studies have reached the opposite conclusion; see the Comment and Response in the same volume.  The article uses it as the recent finding for a mortality plateau that a defender of the Genesis ages can lean on.  Mirror:  PMC ↩

    1. 26a.

      Section Results:  “For the baseline cohort born in 1904, the estimated level of the plateau is a = 0.645.  It corresponds to an annual probability of dying of 1 — exp (−0.645) = 0.475, and an expectation of further life of 1/0.645 = 1.55 years.” ↩

  27. 27.

    Wieland, Carl.  “Decreased lifespans: Have we been looking in the right place?”  Journal of Creation 8(2):138–141.  1994.  A short essay by a creationist author.  It argues that the post-Flood drop in lifespans came from a change in people's own genes rather than from the environment, and it describes itself as a stimulus to further thought rather than a precise model.  The article cites it for two points: that environmental explanations must also account for Noah living 350 years after the Flood, and that the mouse experiment the author proposes has never been run.

    1. 27a.

      Section Causes. ↩

    2. 27b.

      Section Causes:  “If background radiation has such a powerful 'aging effect', then in principle this should easily show up experimentally… It should be relatively easy to raise mice in a completely radiation-free environment and see a massive increase in lifespans.” ↩

    3. 27c.

      Section Biological Aging and Death. ↩

  28. 28.

    Francis, Joe.  Evidence for God: 50 Arguments.  n.d.  Chapter 10:  “The toxic effects of elevated oxygen levels can be directly observed in the damaged lungs of human patients who receive oxygen for therapeutic reasons.”  A chapter in a book of fifty arguments for God, by a creationist biologist.  The article cites it for the point that oxygen is toxic, which cuts against the suggestion that a higher-oxygen atmosphere lengthened pre-Flood lives. ↩

  29. 29.

    Genetic Entropy.  n.d.  A companion article on this site about the claim that harmful mutations build up in the human genome.  It separates three arguments: the load argument (fails), the ratchet argument (holds) and the information-accounting argument (unsettled).  The article points there for the general claim about mutation accumulation and deals only with whether that claim can produce the Genesis numbers. ↩

  30. 30.

    Kong, Augustine et al.  “Rate of de novo mutations and the importance of father's age to disease risk.”  Nature 488(7412):471–475.  2012.  A genome study by the Icelandic company deCODE genetics of 78 parent-offspring trios (a mother, a father and a child), sequenced at more than 30 times coverage, meaning each letter of the genome was read more than 30 times on average.  Most of the children had autism or schizophrenia, so the sample is not random.  It found that the father's age explains nearly all the variation in new mutations, about two more per year of paternal age, and that about 70 new mutations appear per generation at typical paternal ages.  The article uses the figure of about 70 per generation to test whether the Noah-to-Moses lifespan drop could come from mutations. ↩

  31. 31.

    Same script, section 5.  Seventeen generations Noah to Moses;  drop of 950 − 120 = 830 years;  70 de novo mutations per generation gives 1,190 mutations and 830 ÷ 1,190 = 0.70 years per mutation.  Moses to the present is about 3,400 years, roughly 126 generations at 27 years per generation, which at the same per-mutation cost would remove a further 6,148 years. ↩ ↩

  32. 32.

    Population Bottlenecks.  n.d.  A companion article on this site about how a population bottleneck changes genetic diversity.  It finds that a brief bottleneck keeps most of the genetic variety within each individual (heterozygosity) but destroys the number of distinct versions of each gene (allelic richness), and that two founders cap a locus at four alleles.  The article sends the reader there for how much diversity eight people can carry and what a founder population loses. ↩

  33. 33.

    Ruby, J. Graham et al.  “Estimates of the Heritability of Human Longevity Are Substantially Inflated due to Assortative Mating.”  Genetics 210(3):1109–1124.  2018.  “well below 10%”.  A study of hundreds of millions of historical people in public Ancestry family trees.  It found that spouses and other in-laws resemble each other in lifespan nearly as much as blood relatives do, which suggests that people choosing like partners (assortative mating) inflates the usual family estimates.  Its figure is an upper bound on genetic heritability, and the article gives it as the first of two positions on how heritable human lifespan is.  Mirror:  PMC ↩

  34. 34.

    Shenhar, Ben et al.  “Heritability of intrinsic human life span is about 50% when confounding factors are addressed.”  Science.  2026.  A mathematical analysis and simulations, tested on three twin studies, including Swedish twins raised apart and siblings of US centenarians.  It argues that extrinsic mortality (accidents and infections) and cutoff-age choices depress heritability estimates, though its own analysis finds the cutoff effect mild and nonlinear, and that once corrected the heritability of intrinsic lifespan is above 50%.  The article sets this against Ruby's 2018 figure as the opposing position. ↩

  35. 35.

    Calder, William A. III.  Size, Function, and Life History.  Pages 139–161.  Harvard University Press, Cambridge, MA.  1984.  A book on how body size and life history are linked across animals.  It gives the relationship that biological timescales scale with body mass to roughly the one-quarter power.  The article cites it for that relationship, which Hebert also relies on. ↩

  36. 36.

    Hebert, Jake.  “Methuselah-Like Longevity in Pre-Flood Mammals.”  Creation Science Update.  Institute for Creation Research.  Oct 7, 2024.  A popular web article, not a peer-reviewed paper, by a research associate at the Institute for Creation Research who holds a physics PhD.  It summarises a 2024 Science Advances study that read growth patterns in the fossil teeth of seven small Jurassic mammals and found that they lived much longer than living mammals of similar size.  This article uses it as the source of the claim that these shrew-sized mammals lived far longer than living ones. ↩

    1. 36a.

      Quoting Elsa Panciroli, lead author of the Nature paper, as reported by Haaretz:  “Recent work has already shown that the first mammals in the Late Triassic and Early Jurassic lived much longer than similar sized mammals today – up to 14 years old.  If you compare that with today's shrews of similar body mass, some of which live to just over a year, this is a huge difference in lifespan.” ↩

    2. 36b.

      “It is difficult to imagine pre-Flood humans undergoing puberty around 13, like today's humans, and choosing to wait 50 years or more to get married!” ↩

    3. 36c.

      “The Bible gives no indication that this remarkable pre-Flood longevity was supernatural or miraculous.  Rather, such longevity seems to have been perfectly normal in the pre-Flood world.” ↩

  37. 37.

    Shadyab, Aladdin H. et al.  “Ages at menarche and menopause and reproductive lifespan as predictors of exceptional longevity in women: the Women's Health Initiative.”  Menopause 24(1):35–44.  2017.  “Women aged ≥12 years at menarche had modestly increased odds of longevity (odds ratio [OR], 1.09; 95% confidence interval [CI], 1.00-1.19).  There was a significant trend toward increased longevity for later age at menopause (natural or surgical; P trend =0.01), with ORs (95% CIs) of 1.19 (1.04-1.36) and 1.18 (1.02-1.36) for 50-54 and ≥55 compared with <40 years, respectively.”  A prospective study of 16,251 postmenopausal women in the US Women's Health Initiative, all born on or before 29 August 1924, asking which reproductive factors went with reaching age 90.  The authors adjusted for smoking, education, physical activity and similar factors, and they report associations.  The article uses it as the strongest measured effect of reproductive timing on survival in a large human cohort, and calls that effect real but tiny.  Mirror:  PMC ↩

  38. 38.

    Hebert, Jake et al.  “Crassostrea Oyster Fossils Show Evidence of Extreme Longevity.”  Creation Research Society Quarterly 60(3):171–190.  2024.  A research paper in the Creation Research Society Quarterly, a creationist journal, written for Biblical creationists.  It uses growth bands (the yearly rings in a shell) and growth curves (graphs of size against age) to estimate how long fossil and living Crassostrea oysters lived, and reports that fossil oysters are generally larger than living ones and that their growth curves suggest longer lives.  This article treats it as the first serious attempt to find physical evidence for long pre-Flood lifespans. ↩

    1. 38a.

      Section Abstract:  “Fossil Crassostrea oysters are generally larger than their modern-day counterparts, and ontogenetic growth curves suggest longer lifespans and generally longer growth intervals… Animals may also have once experienced greater past longevity, since whatever genetic or environmental factors were enabling extreme human longevity were likely also operating across the animal kingdom.” ↩

    2. 38b.

      Section Introduction:  The paper says of the Eastern oyster, C. virginica, that it is.  “capable of attaining ages of 20 years”.  “Other sources (Harzhauser, 2016; Kusnerik et al., 2018) list the maximum lifespan as between 5 and 10 years, and the AnAge Animal Ageing and Longevity Database (de Magalhães, 1997) lists the maximum lifespan for wild Crassostrea virginica oysters as 5 years.” ↩

    3. 38c.

      Page 185:  On the Austrian Miocene bed, the paper says:  “A study of 1,121 complete shells in a Miocene C. gryphoides bed in Austria (48° N latitude) showed that C. gryphoides apparently lived for at least 40 years (Harzhauser et al., 2016)… Yet Figure 11 shows that M. gryphoides took 40 years just to mature.” ↩

    4. 38d.

      Page 185:  “Cowles (2005) states M. gigas has a maximum size of 25 cm and 'may live 20 years or more.'  According to Nehring (2011), unharvested C. (or M.) gigas oysters can live to be 30 years old.” ↩

    5. 38e.

      Section Longer Childhood, Longer Life?:  “One particular bivalve, the ocean quahog (Arctica islandica), is the longest-lived molluscan species on Earth (Abele 2008), with a life-span of ~400 years, and even 500 years.” ↩

    6. 38f.

      Table I, page 180:  “Approximate maximum observed body masses and lifespans, as well as ages at first and full sexual maturity, for six Modern assemblages of the Japanese venerid bivalve Phacosoma japonicum (since reclassified as Dosinia japonica) compiled from data and figures in Sato (1994).”  Maximum lifespans by locality: Ishikari Bay 12, Hakodate Bay 11, Ariake Bay 9, Tokyo Bay 8, Seto Inland Sea 7, Kagoshima 7. ↩

    7. 38g.

      Pages 180–181. ↩

    8. 38h.

      Discussion of Kirby's work tying Crassostrea growth to phytoplanktonic food supply. ↩

  39. 39.

    Hebert, Jake.  “Giantism and Delayed Maturation in Fossil Sharks: Evidence for Extreme Longevity?”  Creation Research Society Quarterly 60(4):267–283.  2024.  A research paper in the Creation Research Society Quarterly, a creationist journal, that discusses giant fossil sharks such as megalodon.  It counts growth rings in shark vertebrae and compares size with age to show that giant fossil sharks took longer to mature than living sharks.  The author says its growth curves are too short to show directly that these sharks lived longer, so the paper offers only indirect evidence; this article credits it with framing its claim as a question. ↩ ↩

  40. 40.

    Hebert, Jake.  “ICR Research Is Revealing Evidence for Pre-Flood Longevity.”  Creation Science Update.  Institute for Creation Research.  Oct 30, 2023.  A short popular article by a research scientist at the Institute for Creation Research, who holds a PhD in physics.  It summarises preliminary growth-curve evidence that some pre-Flood animals lived longer, grew larger and matured later, citing oysters and other bivalves, sharks and alligatoroids, and it says the research is preliminary.  The article treats it as the start of the first serious attempt at physical evidence for pre-Flood longevity. ↩

    1. 40a.

      The article's endnote 9 says:  “Note that we are not yet claiming to understand the cause of this greater longevity, merely that we have evidence that it occurred.  Lord willing, future research may eventually reveal the cause.” ↩

  41. 41.

    Newham, Elis et al.  “Reptile-like physiology in Early Jurassic stem-mammals.”  Nature Communications 11:5121.  Oct 12, 2020.  A research paper that uses X-ray imaging to count yearly growth lines in the tooth roots of two shrew-sized Early Jurassic mammal relatives, Morganucodon and Kuehneotherium.  It compares their lifespans with those of living mammals and reptiles of similar body mass, finds that both lived much longer than living mammals of their size and about as long as reptiles, and concludes that they probably had reptile-like metabolism (energy use), though the authors say their lifespan counts may be too low because damaged outer growth lines would shorten them.  This article uses it for the claim that these early mammals lived as long as reptiles.

    1. 41a.

      Section Abstract. ↩

    2. 41b.

      Section Results:  “One-way phylogenetic analysis of covariance (ANCOVA) comparisons show that regression slopes for extant mammals and reptiles are statistically similar (p = 0.35) but their means are significantly separated (p = 0.036), with reptiles on average living 18.3 years longer than mammals of the same body mass.”  Cementum counts gave.  “a minimum estimate of maximum lifespan of 14 years for Morganucodon and 9 years for Kuehneotherium.” ↩

  42. 42.

    Newham, Elis et al.  “The origins of mammal growth patterns during the Jurassic mammalian radiation.”  Science Advances 10(32):eado4555.  Aug 7, 2024.  A research paper that uses X-ray imaging to count yearly growth lines in the tooth cement of 219 fossil specimens from 21 groups, chosen from 582 scanned because their cement was preserved well enough to count.  It finds that all of them grew more slowly, lived longer and matured later than living mammals of similar size, and that the earliest crown mammals (the group that contains all living mammals) grew faster when young, though the authors say the growth rates cannot be calibrated without the animals' ages.  This article uses it for the point that a high metabolic rate is thought to shorten mammal lifespans.

    1. 42a.

      Section Introduction:  “The BMR remains elevated in sexually mature mammals, which is believed to limit the maximum life span of mammals compared to ectotherms of similar size and ecology due to increased rates of metabolic oxidative stress.” ↩

  43. 43.

    Meiri, Shai, and Eran Levin.  “Revisiting life history and morphological proxies for early mammaliaform metabolic rates.”  Nature Communications 13:5651.  Sep 23, 2022.  A Matters Arising, the journal's formal challenge to a published paper, by two zoologists at Tel Aviv University.  It re-examines the lifespans of 587 living amniotes (reptiles, birds and mammals) weighing 10 to 33 grams, finding that 114 of them, including 20 mammals, live 14 years or longer, and it argues that the 2020 Newham paper left out bats, which are mostly the long-lived small mammals, and that early mammal relatives were at least as likely to be warm-blooded as cold-blooded.  This article uses it to show that a 14-year lifespan is not unusual for an animal of that size.

    1. 43a.

      Section Main text, paragraph second. ↩

  44. 44.

    Newham, Elis et al.  “Reply to: Revisiting life history and morphological proxies for early mammaliaform metabolic rates.”  Nature Communications 13:5652.  Sep 23, 2022.  The 2020 Newham team's formal reply to Meiri and Levin's Matters Arising, published in the same journal, which rebuts specific points in that challenge.  It argues that the disagreement comes from how the living-animal data were treated: the rival study by Stark and colleagues includes flying and marine animals and pools captive and wild data, while the Newham team analysed wild and captive data separately and used only land animals.  This article cites it as the authors' defence of their method, and treats the dispute as unresolved. ↩

  45. 45.

    Hebert, Jake.  “Croc Fossils Hint at Extreme Longevity.”  Creation Science Update.  Institute for Creation Research.  Feb 28, 2025.  A popular web article by a research scientist at the Institute for Creation Research who holds a physics PhD, summarising the author's longer paper, Fossil Crocodilians Grew Larger and Longer, and Lived Longer than Extant Crocodilians, in the Creation Research Society Quarterly 61(3) (2025): 172–188.  It reports that paleontologists, counting growth bands in the bony skin plates (osteoderms) of giant crocodile relatives, found that Deinosuchus and Sarcosuchus imperator took at least 50 to 60 years to reach full adult size.  This article treats it as indirect evidence of great longevity. ↩

  46. 46.

    Hesiod.  “Works and Days.”  Perseus Digital Library.  Translated by Evelyn-White.  n.d.  Lines 127–137.  A Greek poem by Hesiod that describes the races of humankind, including a silver race.  The article quotes his account of the silver race to show that it describes a long childhood and a short adulthood, not a thousand-year life. ↩

  47. 47.

    Whiston, William.  “Translator's note 19 to Antiquities 1.3.9.”  Antiquities of the Jews.  1737.  Section 1.3.9:  “since the Greek Copies have constantly Hesiod, and since Hesiod in his Op. & Dies still extant, says, v. 130, that mens lives were once so long, that at 100 years of age they might be esteemed great infants, I prefer that reading.”  Whiston also records that the Latin copies read Isidorus for Hesiodus.  The translator's own footnote to Josephus, in which he prefers the reading that names Hesiod and says what Hesiod wrote about the length of men's lives.  The article uses it because the translator, who was defending Josephus, concedes the point in his own footnote. ↩

  48. 48.

    Wikipedia.  Longevity myths.  n.d.  A cross-cultural survey of traditions about primeval longevity, used here only as an index to those traditions and not as evidence for any of them.  The article cites it for the point that many ancient peoples told stories of enormous primeval ages. ↩

  49. 49.

    The Old Testament Text and Its Chronology.  n.d.  A companion article on this site that sets the Masoretic, Septuagint and Samaritan texts of these genealogies against one another.  It argues that the Greek and Samaritan begetting ages were systematically inflated by 100 years.  The article points there for the live scholarly dispute over whether the Genesis 5 figures are secondary. ↩