Main

At present, the deep North Atlantic Ocean is predominantly thermally stratified, with relatively warm (2–4 °C) and salty (34.9 practical salinity units (PSU)) North Atlantic Deep Water (NADW) occupying depths between approximately 1 km and 4 km, and colder (0–1 °C) and fresher (34.7 PSU) Antarctic Bottom Water (AABW) below7,8 (Fig. 1). The hydrographic properties (temperature and salinity) of both NADW and AABW are determined by the processes that govern their formation. NADW is formed from the cooling and densification of relatively warm and salty surface Atlantic waters sourced from the western subtropics and carried northeastwards via the North Atlantic Current (NAC). By contrast, AABW is formed from fresher waters on the continental shelves around Antarctica via intense cooling and brine rejection from sea-ice growth9.

Fig. 1: Modern Atlantic temperature and salinity.
Fig. 1: Modern Atlantic temperature and salinity.
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a,b, Meridional sections showing the thermal (a) and haline (b) structure of the Atlantic. The inset in a shows the transect (red box) used to derive these sections. Hydrographic data are from World Ocean Atlas 2023 (WOA23)7,8 and were plotted using Ocean Data View44. Open circles show the locations of sediment cores from the Northwest Atlantic used in this study. Modern deep-ocean water-mass geometry is well resolved in salinity space (b). AAIW, Antarctic Intermediate Water.

It remains uncertain whether and how the hydrographic structure of the deep North Atlantic changed during the Last Glacial Maximum (LGM). Modelling results suggest that the glacial climate and ice sheets would have driven stronger wind-driven gyre circulation, resulting in increased northwards salt transport and oceanic heat loss over the subpolar gyre, both of which would have favoured enhanced NADW production10,11. Conversely, increased glacial sea ice and calving glaciers would have reduced oceanic heat loss, potentially supressing deep-water formation12. Traditionally, palaeoceanographic nutrient proxies have been used to infer a glacial shoaling of the boundary between glacial NADW and AABW to around 2 km (ref. 3). However, recent modelling studies using stable carbon and oxygen-isotope ratios (δ18O (18O/16O) and δ13C (13C/12C)), nutrient and carbonate-ion concentration proxies (that is, Cd/Ca and B/Ca), and water-mass indicators (εNd (143Nd/144Nd); albeit with uncertainties regarding non-conservative behaviour and end-member non-stationarity) suggest this may be an overestimate4,5,13. Recent results have also revealed a deeper northern subtropical gyre and associated subtropical mode waters (STMWs)14, and an abyssal deep-water mass of northern origin below approximately 5 km (ref. 15).

The associated hydrographic properties of the deep North Atlantic during the LGM are also uncertain—at present, palaeoceanographic reconstructions of temperature and salinity are limited to a small number of discrete sites. Among these, the most frequently cited are derived from sedimentary pore waters, which suggest that the glacial equivalents of NADW and AABW were both near freezing (−1.1 °C and −1.9 °C, respectively), with variations in salinity—rather than temperature—driving glacial stratification6. However, further investigations using inverse modelling have queried the assumptions underpinning these data (for example, the use of the prior condition that temporal changes in regional deep-ocean salinity scale with global benthic foraminiferal δ18O and mean sea-level history), highlighting the need to attribute larger uncertainties to these pore-water-based temperature and salinity estimates16,17. Therefore, new palaeoceanographic proxy reconstructions are necessary to better constrain the hydrographic properties of the deep North Atlantic during the LGM.

Here we present geochemical reconstructions of seawater temperature and δ18O (henceforth, δ18Osw) from 13 marine sediment cores collected at Cape Hatteras, Blake Outer Ridge, Bermuda Rise and Corner Rise in the Northwest Atlantic. These cores form a depth transect spanning water depths between approximately 1.5 km and 5 km, and are complemented by 3 additional cores retrieved from south of Iceland in the Northeast Atlantic (Fig. 1, Extended Data Fig. 1 and Extended Data Table 1). Not only do these data provide insights into the hydrography of the deep North Atlantic during the LGM but also they offer a means to constrain its vertical structure, given that both temperature and δ18Osw behave as conservative tracers.

At present, our Northwest Atlantic sites are predominantly bathed by NADW, which is composed of Labrador Sea Water (LSW)—formed in the Irminger, Iceland and Labrador seas—and the downstream products of Iceland–Scotland Overflow Water and Denmark Strait Overflow Water, both formed in the Nordic Seas18. Our Northwest Atlantic core sites thus encompass the main export pathway for deep waters formed across the subpolar North Atlantic. In addition, sites from <2.5 km at Blake Outer Ridge allow us to reconstruct the properties of the deep subtropical gyre and associated STMWs, which extended to depths of 2 km to 2.5 km during the LGM14. Our Northeast Atlantic cores are situated along the main flow path of Iceland–Scotland Overflow Water as it transits through the Iceland Basin before combining with LSW and Denmark Strait Overflow Water to form NADW.

We reconstructed deep-ocean temperatures from the North Atlantic during the mid-to-late Holocene (2–6 thousand years ago (ka)  before present (BP)) and the LGM by measuring trace-metal ratios (Mg/Ca and Mg/Li) in multiple species of benthic foraminifera (Methods), both of which are positively correlated with seawater temperature during calcification. In particular, we focused on aragonitic species, and for calcitic taxa, we focused on infaunal species, whose magnesium (Mg) partitioning during calcification is thought to be less affected by a low carbonate-ion saturation state (ΔCO32−; Methods), as they calcify under the influence of surrounding pore waters, which can be buffered19. For the aragonitic species, Hoeglundina elegans, and the deep infaunal species, Globobulimina affinis, we converted Mg/Li and Mg/Ca to temperature using published calibrations20,21, respectively (Fig. 2). For Melonis spp. and Cassidulina neoteretis, we developed a single core-top calibration using data from previous calibration studies (Extended Data Fig. 2), which show that numerous low-Mg, shallow infaunal benthic foraminifera show similar temperature sensitivities (approximately 0.1 mmol mol−1 °C−1; Fig. 2 and Methods). The resultant temperature estimates from these different species are consistent and directly comparable, indicating no significant inter-species bias. We therefore averaged these multi-species data to derive mid-to-late Holocene and LGM mean-temperature estimates for each core, reducing the overall uncertainty (Methods). As ΔCO32− may not be completely buffered in sedimentary pore waters, we also generated additional independent temperature estimates by measuring benthic foraminiferal clumped isotopes (Δ47; Methods and Extended Data Fig. 3). Both trace-metal- and Δ47-based temperature estimates were then combined with paired stable oxygen-isotope measurements14 to derive independent trace-metal- and Δ47-based estimates of δ18Osw (Methods), which is correlated with salinity in the modern ocean.

Fig. 2: Benthic foraminiferal trace-metal temperature calibrations used in this study.
Fig. 2: Benthic foraminiferal trace-metal temperature calibrations used in this study.
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ac, Trace metal versus estimated growth temperature for multiple species of benthic foraminifera that all show similar temperature sensitivities (a; Methods, Extended Data Fig. 2 and references therein), G. affinis20 (b) and H. elegans21 (c). The shading and dashed lines represent 95% confidence (CI) and 95% prediction (PI) intervals, respectively.

Temperature and δ18Osw reconstructions

Mid-to-late Holocene multi-proxy temperature and δ18Osw estimates from similar depths between 1 km and 4.5 km show good agreement, generally showing temperatures and δ18Osw ranging from 2 °C to 4 °C and from 0‰ to 0.25‰, respectively (Fig. 3a,b). These data also agree well with both modern observational data7,8 and ostracod-based Mg/Ca temperature estimates22,23,24 (Fig. 3a) from the mid-to-late Holocene. If we calculate density using temperature and a single δ18Osw–salinity relationship, this incorrectly results in a density inversion with depth, with some sites offset from modern observations25 (Fig. 3c and Methods). This is because different δ18Osw–salinity relationships are applicable to the various subcomponents of NADW (for example, LSW versus overflow waters). To avoid this uncertain complexity, we do not make use of a density conversion to the mid-to-late Holocene data, nor is it possible to accurately do so for the glacial data either. Overall, these data imply that a modern-like circulation was prevalent during the mid-to-late Holocene, with relatively warm and salty NADW present down to at least 4 km in the Northwest Atlantic. Given that our multi-proxy data appear to be faithfully capturing in situ deep-ocean temperature and δ18Osw, we now apply them to the LGM.

Fig. 3: Hydrographic structure of the Northwest Atlantic during the mid-to-late Holocene and LGM.
Fig. 3: Hydrographic structure of the Northwest Atlantic during the mid-to-late Holocene and LGM.
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af, Vertical temperature (a,d) and δ18Osw (b,e) profiles, and temperature versus salinity (T/S) cross-plots (c,f) for the mid-to-late Holocene (MH; ac) and the LGM (df). In b and f, the use of grey versus black axis labels denotes weaker (grey) versus more robust (black) proxy reconstruction. The filled coloured symbols in a, b, d and e represent the mean value for each depth (individual and mean monospecific temperature data and are shown in Extended Data Fig. 4), and associated errors bars are ±2 s.e. (Methods). All δ18Osw data are reported relative to the Standard Mean Ocean Water (SMOW) scale. The dashed black lines are locally weighted scatterplot smoothing lines (smoothing span, 1) through all foraminiferal temperature data from this study. The grey line and ribbon in a and b, respectively, denote the modern temperature from WOA237 and the δ18Osw structure of the Northwest Atlantic (in the absence of modern in situ δ18Osw measurements, a range of δ18Osw was derived using salinity data from WOA23 (ref. 8) and modern salinity–δ18Osw relationships (NADW, North Atlantic (NATL) and LSW25)). The dotted best fit line in d shows the shift to warmer temperatures, most probably owing to the influence of a deeper glacial subtropical gyre at Blake Outer Ridge14. Ostracod temperature data are derived from published benthic ostracod shell Mg/Ca ratios22,23,24. The glacial δ18Osw estimate at approximately 4.5 km is derived using published ostracod Mg/Ca temperature data and nearby published benthic foraminiferal δ18O data45,46. Symbol colours in c and f correspond to core water depth and associated errors are ±1 s.e. (Methods). Isopycnals of σ2 were calculated using modern temperature and salinity measurements from the Global Ocean Data Analysis Project (GLODAP, v2.2022)47 and the Gibbs seawater Oceanographic Toolbox (TEOS-10 standard)48. North Atlantic (20–60° N, 0–80° W) GLODAP (v2.2022) temperature and salinity measurements are also plotted as smaller coloured circles and coloured according to water depth in c. To aid comparison, c and f are offset by 1.1 PSU to account for the LGM–Holocene whole-ocean salinity difference, derived from the change in global sea level. gNADW, glacial North Atlantic Deep Water; gNABW, glacial North Atlantic Bottom Water.

Source data

Apart from site ODP-172-1055 (approximately 1.8 km), which is substantially warmer (about 5 °C), glacial temperature and δ18Osw reconstructions are relatively uniform, ranging from 0 °C to 2 °C and from 1.25‰ to 1.75‰, respectively (Fig. 3d,e). Similar to the mid-to-late Holocene, there is strong agreement—within the margin of error—between our Mg/Ca- and Δ47-based temperature and δ18Osw estimates, as well as with the few other independent data from the Northwest Atlantic22,23,24. In particular, the relative warmth of site ODP-172-1055 (33° N) is consistent with the influence of a deeper subtropical gyre extending down to below approximately 2 km during the LGM14 (Fig. 3d,f). Our deeper data are also consistent with previous work that suggests that the glacial deep Northwest Atlantic was dominated by NADW5,13, rather than being occupied by distinct northern- and southern-source waters. If we calculate glacial densities using the modern NADW δ18Osw–salinity relationship, this again results in a density inversion (Fig. 3f), which implies that the glacial North Atlantic was filled with multiple modes of glacial NADW5, probably formed at different locations and characterized by different δ18Osw–salinity relationships. For example, our data from sites at 3–4 km hint at being colder and having lower δ18Osw, which may be consistent with a deep-water-formation region more affected by sea-ice formation and brine-rejection processes, such as proposed for the glacial Arctic Mediterranean5. Furthermore, our abyssal (>5 km) constraints indicate a temperature and δ18Osw similar to our other deep North Atlantic data, which is consistent with the inference from previous carbon-isotope (δ13C and 14C) evidence of a northern-origin abyssal water mass in the Northwest Atlantic during the LGM15.

Warm and salty glacial North Atlantic

Notably, our reconstructed glacial temperatures from depths currently bathed by NADW (1.5–4 km, excluding ODP-172-1055) in the Northwest Atlantic, are on average less than 2 °C colder than modern temperatures at equivalent depths (ΔTMg/Ca = −1.63 ± 0.44 °C; ΔT(Δ47) = −2.02 ± 0.95 °C; Fig. 4a). In addition, glacial temperature constraints from south of Iceland also suggest similarly modest cooling in the Northeast Atlantic (ΔTMg/Ca = −1.78 ± 0.56 °C; Fig. 4a). These data stand in contrast to glacial estimates derived from sedimentary pore waters6, which suggest near-freezing conditions at 2 sites (2.2 km and 4.6 km; Fig. 4a); thus, our results instead indicate that the deep North Atlantic remained relatively warm (approximately 0–2 °C) during the LGM.

Fig. 4: Summary of deep-ocean temperature and δ18Osw changes in the North Atlantic between the LGM and the modern ocean.
Fig. 4: Summary of deep-ocean temperature and δ18Osw changes in the North Atlantic between the LGM and the modern ocean.
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a,b, Calculated difference in deep-ocean temperatures (ΔT; a) and δ18Osw-ivc (Δδ18Osw-ivc; b) derived from benthic foraminiferal Mg/Ca- and Δ47-based estimates (dark blue and green, respectively) and published sedimentary pore-water δ18O-based estimates (light blue6; Methods; potential temperature was converted to in situ temperature using the Gibbs seawater Oceanographic Toolbox (TEOS-10 standard48); δ18Osw is reported relative to the SMOW scale). For the Northwest Atlantic, we exclude data from the subtropically influenced site ODP-172-1055 and the abyssal site KNR-197-10-17GGC. Glacial Northeast Atlantic data are from sediment cores RAPiD-10-1P, RAPiD-17-5P and BOFS17K (Extended Data Table 1). Associated errors bars are ±2 s.e. (Methods). Modern temperature data were taken from WOA23 (ref. 7) (grey), and in the absence of equivalent δ18Osw, we assume a modern δ18Osw of 0.20 ± 0.2‰ and 0.25 ± 0.05‰ for the Northwest and Northeast Atlantic, respectively (for example, ref. 47). As in Fig. 3, glacial δ18Osw has been corrected by −1.0‰ to account for changes in global ice volume (Methods). We also calculated ΔT and Δδ18Osw-ivc for the LGM and mid-to-late Holocene using paired samples where available; the resulting estimates show close agreement with our broader climatological comparison (ΔTMg/Ca = −1.7 ± 0.7 °C, Δδ18Osw-ivc(Mg/Ca) = 0.5 ± 0.2‰, n = 5; ΔT(Δ47) = −2.2 ± 2.0 °C, Δδ18Osw-ivc(Δ47) = 0.4 ± 0.5‰, n = 3; Methods and Source Data).

Source data

In comparison, average-ice-volume-corrected glacial δ18Osw, hereafter δ18Osw-ivc (Methods), is higher than equivalent modern δ18Osw in the Northwest Atlantic (Δδ18Osw-ivc (Mg/Ca) = 0.38 ± 0.14‰; Δδ18Osw-ivc(Δ47) = 0.23 ± 0.24‰; Fig. 4b) and Northeast Atlantic (Δδ18Osw-ivc(Mg/Ca) = 0.51 ± 0.19‰). This suggests that previous glacial deep North Atlantic δ18Osw estimates derived from sedimentary pore waters were too low, probably owing to the greater methodological uncertainties and assumptions now recognized with this method, when applied to the North Atlantic16,17. Therefore, although deriving reliable palaeosalinity estimates for the North Atlantic during the LGM is challenging—owing to the spatial and temporal variability in the δ18Osw–salinity relationship26—higher glacial δ18Osw-ivc is probably due to a combination of variable δ18Osw–salinity relationships and saltier NADW relative to the Holocene.

We also compared our δ18Osw-ivc reconstructions with the limited number of available isotope-enabled LGM simulations, which produce a relatively wide range of δ18Osw-ivc values for NADW (approximately −0.2‰ to 0.5‰; Methods and references therein). Of these, the iPOP2 (Parallel Ocean Program version 2) simulation27 shows the best agreement with our proxy data, simulating high near-surface δ18Osw-ivc values in the western subtropical North Atlantic (1‰), which feed through into NADW at depth. However, neither STMW nor NADW extend as deep in the simulations compared with proxy reconstructions5,14, probably owing to limitations in the ability of models to simulate deep-water-formation processes, in part linked to their spatial resolution28.

Sustained glacial deep-water production

A comparison of our glacial deep-ocean δ18Osw-ivc data with equivalent glacial data from sites along the modern pathway of NADW and its near-surface source waters reveals that the high δ18Osw-ivc signature of glacial NADW can be traced along that same route. Figure 5 shows how high δ18Osw-ivc—recorded consistently by multiple planktic foraminiferal species that occupy and reflect the properties of the subsurface upper ocean that is the source for NADW—is traceable from the western subtropical Atlantic, northeastwards along the path of the Gulf Stream and NAC into the likely deep-water-formation regions of the glacial subpolar North Atlantic and Nordic Seas, then back south at depth into the deep Northwest Atlantic. We therefore infer that there was sustained deep-water formation in the subpolar North Atlantic (and southern intermediate-depth Nordic Seas) during the LGM, which is consistent with most glacial climate model simulations (for example, ref. 10). Furthermore, given that glacial Antarctic Intermediate Water (Extended Data Fig. 5a) and equatorial Atlantic surface waters29, both of which feed the subtropical North Atlantic, were characterized by lower δ18Osw-ivc (−0.4‰ to 0.3‰ and 0.4‰ to 0.5‰, respectively), we infer that processes occurring in the subtropics contributed to the particularly high δ18Osw-ivc signature along the Gulf Stream–NAC–NADW pathway.

Fig. 5: High δ18Osw-ivc signature reconstructed at multiple sites in the North Atlantic reveals the upstream pathway of glacial Northwest Atlantic deep waters.
Fig. 5: High δ18Osw-ivc signature reconstructed at multiple sites in the North Atlantic reveals the upstream pathway of glacial Northwest Atlantic deep waters.
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a, Map showing the location of core sites used to reconstruct surface-ocean (red filled circles) and deep-ocean (blue filled circles) δ18Osw-ivc from the glacial North Atlantic (Methods, Extended Data Table 3 and references therein, and Source Data). The numbered star (11) denotes the approximate position of our Northwest Atlantic transect). The red and blue arrows denote surface- and deep-ocean currents, respectively. White shaded areas denote the approximate extent of the Laurentide Ice Sheet (LIS)49 and Feno-Scandinavian Sheet (FIS) and British-Irish Sheet (BIS)50 at 21.5 ka BP. GS, Gulf Stream. b, Simplified schematic showing the potential upstream pathway of high δ18Osw-ivc NADW (δ18Osw is reported relative to the SMOW scale). The numbers along the arrow correspond to the numbered core sites in a. For consistency and where necessary, both planktic and benthic Mg/Ca temperature data were recalibrated using new and/or updated calibrations and foraminiferal calcite (δ18Oc) was corrected using species-specific corrections14 (Methods and Source Data).

Source data

Subtropical hydroclimate forcing

As our reconstructed glacial δ18Osw-ivc from the Northwest Atlantic is approximately 0.5‰ higher than the Holocene, its source waters must have been subject to additional enrichment by hydrological fractionation processes such as negative precipitation minus evaporation (P − E). In the western subtropical Atlantic, the balance between precipitation and evaporation is probably the predominant control on δ18Osw (ref. 30), with negative P − E causing higher δ18Osw. Therefore, we infer that the high glacial δ18Osw-ivc reconstructed from the Gulf Stream region of the western subtropical gyre (Fig. 5) indicates that the regional P − E during the LGM was negative relative to the Holocene, owing to decreased precipitation and/or increased evapotranspiration. Such a glacial hydroclimatic regime is supported by terrestrial proxy data, indicating reduced precipitation over North America and the Caribbean31,32, and climate models also consistently simulate negative P − E over the North Atlantic Subtropical Gyre during the LGM, primarily owing to increased evaporation driven by stronger, cold and dry glacial winds2,14. Although there are complexities in relating δ18Osw to salinity26, these model results suggesting lower P − E over the subtropical gyre provide support for our inference that the high δ18Osw surface- and deep-water values are recording the higher glacial salinity of the NAC and NADW, and that glacial deep-water production was sustained by the continued supply of salty (and warm) upper-ocean waters to the subpolar North Atlantic10,11.

Surface–deep-ocean decoupling

In light of these relatively warm temperature constraints, a logical question that arises is why the deep North Atlantic did not cool further, given that much of the surface subpolar region was close to freezing during winter29. Today, the deep Nordic Seas are near the freezing point (−1 °C to −1.5 °C) owing to deep open-ocean convection, and thus have little potential for further cooling. Actually, reconstructed glacial bottom-water temperatures from the intermediate and deep Nordic and Arctic seas instead suggest temperatures of 0–2 °C (up to 3 °C warmer than today33; Extended Data Fig. 5c and references therein)—a consequence of expanded glacial sea ice limiting heat loss to the atmosphere and thereby reducing open-ocean convection. Previous work has shown that, despite the inferred reduction in Nordic Seas convection, the overflow of dense waters from the Nordic Seas into the subpolar North Atlantic persisted during the LGM5, probably driven by processes such as brine rejection or supercooling under glacial ice shelves34. Although the overflow waters themselves were not colder than today, the slightly lower temperatures of their downstream products—as reconstructed in this study—probably reflect the entrainment of colder upper and intermediate waters within the glacial subpolar North Atlantic35.

At present, most deep-water formation occurs south of the Greenland–Scotland Ridge, in the subpolar North Atlantic, through convection processes and entrainment18, and palaeoceanographic evidence indicates that this subpolar overturning was sustained and/or strengthened during the LGM, with an overall southwards shift in the locus of deep-water formation36. This overturning would have been facilitated, in part, by the relatively high inferred salinity of the glacial NAC, which would have promoted deep convection before surface waters cooled to freezing point. In addition, simplified conceptual models have shown that as climate cools, it becomes increasingly difficult to form very cold NADW37. This is because the buoyancy flux associated with surface cooling is reduced at lower temperatures, and the upper water column becomes more haline stratified, which inhibits deep convection. Consequently, deep-water formation shifts farther south to relatively warmer regions, producing deep waters with temperatures around 2–3 °C—broadly consistent with our glacial deep-ocean temperature reconstructions. A more extreme version of this process is the cooling of water at the northern edge of the subtropical gyre, forming deeper STMW38. As STMW forms from warm subtropical waters, our data showing STMW temperatures of approximately 5 °C imply substantial heat loss—highlighting the importance of this low-latitude deep-water formation in glacial meridional heat transport.

This concept of continued glacial NADW formation aligns with a recent multi-proxy synthesis that concludes that glacial NADW was composed of multiple deep-water masses sourced from different regions throughout the North Atlantic and Arctic oceans and formed by a variety of mechanisms5. Here we show that the integrated downstream product of these different formation modes is hydrographically homogeneous, characterized by temperatures of 0–2 °C and a δ18Osw-ivc of 0.25–0.75‰, the latter of which suggests that glacial NADW was probably also relatively salty compared with the modern.

LGM and future ocean implications

Our temperature and δ18Osw transects reveal sustained production of relatively warm and probably salty NADW during the LGM. However, as δ18Osw serves only as an approximate indicator of salinity, it remains unclear whether the glacial ocean was thermally—as it is today—or haline stratified, as inferred from pore-water measurements6. In light of recent estimates that the mean ocean temperature (MOT) during the LGM was approximately 2.3 ± 0.5 °C (1σ) colder than today39, our data—showing that NADW was only 1.8 ± 0.5 °C colder—imply that other deep-water masses such as AABW or Pacific Deep Water must have cooled by more than NADW to account for the overall MOT decrease. Furthermore, given that the densest class of modern AABW found close to Antarctica (TAABW-ANT = −0.5 °C (ref. 7)) is already near the freezing point of seawater (approximately −2 °C), its capacity for further cooling is limited; therefore, Pacific Deep Water (TPDW = 1–1.5 °C) seems a more likely candidate for greater cooling. However, not all AABW, such as that found in the South Atlantic, is as cold (TAABW-SATL = 0–1 °C), and thus some portions probably had greater cooling potential. Alternatively, and/or in addition, an increased relative volume of AABW globally, such as in the deep Pacific, could explain the glacial reduction in MOT40, despite the relatively modest cooling of NADW. Moreover, it has been suggested that NADW supercooling was a trigger for glacial inception (for example, ref. 41); however, the presence of relatively warm NADW in the glacial North Atlantic implies that other processes in the Southern Ocean may have had a more important role in thermally isolating Antarctica.

This study demonstrates that, despite the colder climate state of the LGM, there was sustained production of NADW that was only 1.8 ± 0.5 °C colder than today. This persistence was probably driven by continued buoyancy loss, enabled by sufficient cooling of a steady supply of warm, salty water transported to mid-to-high latitudes via the NAC, in part maintained by the wind-driven gyre circulation10. Oceanographic observations of the twenty-first century42, and modelling studies of future climate scenarios43, suggest that NADW production can occur at different locations than those that were typical during the twentieth century. The ability to accurately predict the future of NADW thus depends on climate models correctly simulating deep-water formation processes across a range of climatic and geographic settings—an area where our data can provide valuable test-bed constraints.

Methods

Age models and core sampling

The Northwest Atlantic Ocean samples are the same as those used by ref. 14; therefore, we adopt the same age models and same sampling strategies (Extended Data Table 1). For our Northeast Atlantic cores, we also use previously published age models51,52. Stratigraphic information for each core, including multi-species benthic and planktic foraminiferal δ18O and age constraints, is also shown alongside our multi-proxy temperature estimates in Extended Data Fig. 6.

Multi-species and multi-proxy approach

As no single species of benthic foraminifera is present across all depths between 1.5 km and 5 km, we used a multi-species approach, measuring trace-metal ratios in multiple different taxa. We also took a multi-proxy approach, reconstructing deep-ocean temperatures using independent techniques: Δ47 and trace-metal ratios, thus providing additional support for the individual proxy reconstructions.

Trace-metal analyses

Monospecific benthic foraminiferal samples consisting of between 5 and 15 individuals (where possible) were picked from the >250-μm sediment size fraction (where foraminiferal abundances were low, we also picked from the >212-μm fraction). Foraminifera were then gently crushed between glass slides, after which approximately one-third of the material was removed for isotopic analyses (these data were previously reported14). The remaining material was then loaded into 500-μl Bio-Rad polypropylene microcentrifuge tubes that had been pre-leached in hot 10% hydrochloric acid and used for trace-metal analysis.

All samples underwent oxidative and reductive cleaning following established methods53, before each individual sample was analysed for a suite of trace and minor elemental ratios on a Thermo Finnigan Element2 magnetic sector inductively coupled plasma mass spectrometer at the University of Colorado, Boulder, as described in ref. 54. Long-term ±1σ precision is 0.5% for Mg/Ca, 0.9% for Li/Ca and 4.2% for B/Ca. Mn/Ca, Al/Ca and Fe/Ca ratios were also measured to screen for potential contamination from detrital material and/or secondary phases. For low-Mg species (for example, Melonis pompilioides), samples with contaminant ratios >0.1 mmol mol−1 were rejected. For high-Mg species, for example, G. affinis, this threshold was scaled accordingly55. However, in cases where contamination indicators were only marginally above threshold and/or Mn/Ca values were elevated, but Mg/Ca was in good agreement with multiple coeval samples with low contaminant ratios, these data were retained (individual measurements are provided in the Source Data).

We also omitted all trace-metal data from the shallow infaunal benthic foraminifera Uvigerina peregrina, despite suggestions that it is less affected by ΔCO32 (ref. 56). This is because the global calibration poorly constrains the relationship between Mg/Ca and temperature (R2 = 0.68)57, particularly at the cold end of the calibration (<5 °C), which is most relevant to the deep ocean. The temperature sensitivity (approximately 0.07 mmol mol−1 °C−1) is also substantially lower than that of other shallow, low-Mg infaunal species and does not align well with our common calibration dataset (Extended Data Fig. 2f). As a result, U. peregrina Mg/Ca yielded implausibly warm glacial temperature estimates (>5 °C) at our core sites, which are not compatible with our clumped isotope temperature estimates from this species.

Trace-metal temperature calibrations

Deep-ocean temperatures were reconstructed using benthic foraminiferal Mg/Ca and species-specific calibrations taking the form: Mg/Ca = s ×T+ c, where T is the calcification temperature in °C, and s and c are the calibration slope (temperature sensitivity) and intercept, respectively (Fig. 2a,b). One-sigma uncertainties on individual monospecific temperature estimates were propagated, incorporating analytical error (assumed as a relative percentage error on Mg/Ca (see ‘Trace-metal analyses’)) and uncertainties in both the slope and intercept (Extended Data Fig. 4a,c,d).

Mid-to-late Holocene deep-ocean temperatures were also reconstructed using benthic foraminiferal Mg/Li, which has been shown to be less sensitive to carbonate-ion effects, especially in the aragonitic foraminifera, H. elegans58. Mg/Li-based temperature estimates were derived first by dividing Mg/Ca by Li/Ca and using the H. elegans temperature–Mg/Li calibration21, which takes the form: Mg/Li = aT2 + bT + c, where T is the calcification temperature in °C and a, b and c are the quadratic, linear and intercept coefficients, respectively (Fig. 2c). One-sigma uncertainties on individual H. elegans temperature estimates were propagated using Monte Carlo analysis (10,000 iterations), in which each Mg/Li value was perturbed according to analytical uncertainty, and each of the 3 calibration coefficients was randomly sampled from a normal distribution defined by its respective 1σ uncertainty. The quadratic equation was solved for each perturbed Mg/Li value and coefficient set, yielding 10,000 plausible temperature estimates per sample. The 1σ standard deviation of these simulated temperatures was taken as the uncertainty for that sample (Extended Data Fig. 4b).

Mean mid-to-late Holocene and LGM trace-metal-based temperature estimates for each core were derived by first averaging data from the same species within each core. The uncertainty on this mean was expressed as a total ±2 standard error (2 s.e.), combining the ±1 standard error of the mean (s.e.m.), calculated as the variability among replicate samples (n > 1), with the average 1σ propagated temperature measurement uncertainty (Extended Data Fig. 4e–g). Where n = 1, the 2 s.e. approximates to the 2σ propagated temperature measurement uncertainty (we note that this n = 1 uncertainty estimate does not account for variability among replicate measurements and thus probably underestimates the true uncertainty). When multiple different species were present in a core, we calculated a multi-species mean by averaging the species-specific means. The associated uncertainty was determined by propagating the individual species-specific uncertainties to the multi-species mean, treating temperature estimates derived from different foraminiferal species as independent estimates. We also combined data from cores at similar water depths (for example, 1057 and 15JPC; 1059 and 10JPC; 1060 and 6GGC) by averaging their mean values and propagating uncertainties using the same approach (Fig. 3a,d).

Common Mg/Ca temperature calibration

Previous calibration studies have shown that Melonis spp.59, Bulimina spp.60, Cibicides lobatulus61, Nonionella labradorica62 and C. neoteretis63 show similar Mg/Ca temperature sensitivities (approximately 0.1 mmol mol−1 °C−1; Extended Data Fig. 2), suggesting a shared underlying mechanism governing Mg incorporation during calcification. Therefore, rather than selecting species-specific calibrations for different low-Mg, shallow infaunal species, we developed a common calibration for these five species using published core-top calibration data (Fig. 2a). To do this, we first corrected any non-reductively cleaned data64, then converted each dataset to Mg/Ca and temperature anomalies (ΔMg/Ca and ΔT) to place them on a common scale. We then performed simple linear regression on the combined dataset, revealing a temperature sensitivity of 0.1 mmol mol−1 °C−1 (R2 = 0.88). Finally, we calculated the average intercept for each species, assuming a common temperature sensitivity of 0.1 mmol mol−1 °C−1. Species-specific intercepts are shown in Extended Data Table 2.

Clumped isotope analyses (Δ47)

To provide independent support for our trace-metal-based temperature reconstructions, we generated additional temperature estimates by measuring benthic foraminiferal clumped isotopes (Δ47). These analyses were possible because of the high abundances of G. affinis, U. peregrina, C. neoteretis, Cibicidoides pachyderma and H. elegans in several of our cores. As this technique also yields foraminiferal δ18O (δ18Oc) data, we were also able to independently estimate paired δ18Osw with these same samples. The benthic foraminifera were clean and showed no sign of post-depositional alteration from authigenic carbonate precipitation and/or diagenetic overgrowths or contamination from nannofossils and organic material (scanning electron microscope images of representative benthic foraminifera are provided as Supplementary Information); therefore, they were not cleaned or crushed before analysis.

A total of 575 stable and clumped isotope analyses were performed across 30 runs at Utrecht University. Samples weighing approximately 95 µg and 135 µg were prepared for analysis using a Thermo Scientific Kiel IV carbonate preparation device coupled to a Thermo Scientific MAT 253 mass spectrometer (conventional dual inlet method), and a Thermo Scientific 253 Plus mass spectrometer using the long-integration dual-inlet method, respectively. Each of the 30 analytical runs consisted of 46 samples, including 24 carbonate standards—ETH-1, ETH-2 and ETH-3—in a 1:1:5 ratio. These ETH standards differ in their δ13C, δ18O and Δ47 composition and were used to calibrate the sample measurements, correct for δ13C and δ18O drift, and calculate empirical transfer functions. Δ47 values were reported on the Inter-Carbon Dioxide Equilibrium Scale (I-CDES90)65. Additional carbonate standards, MERCK and IAEA-C2, were measured alongside the samples to monitor the long-term reproducibility of the Kiel–253 Plus system, which showed a post-correction reproducibility of 0.033‰. To account for potential temporal drift, each run included both mid-to-late Holocene and LGM samples, alternating between the two where possible. This approach minimized drift-related bias and focused on reconstructing ΔT between the two time periods, thereby reducing reliance on the accuracy of any single Δ47–temperature calibration.

In the Kiel IV, each sample was dissolved in phosphoric acid (104% H3PO4) at 70 °C, converting carbonate to carbon dioxide (CO2). The evolved gas was cooled to −196 °C using two liquid-nitrogen traps to concentrate the CO2 and remove excess water. It was then further purified at −40 °C using a PoraPakQ trap to eliminate possible organic contaminants. Negative pressure base lines were corrected for as described in refs. 66,67. Pressure base lines were recorded at various m/z 44 intensities (0 V, 5 V, 10 V, 15 V, 20 V, 25 V) before each analytical run. The relationship between background signal and intensity was used to correct for nonlinearities in isotopologues measurements. Samples with extreme initial intensities (<11,000 V or >20,000 V) or high Δ47 standard deviations were excluded. Standardized Δ47 values were calculated using an empirical transfer function based on the offset between measured and accepted ETH values. To correct for subtle nonlinearity, an initial offset correction was applied using ETH-3 standards within a ±1,000 V range. For the MAT 253 Plus, most runs used ETH-3 data from two preceding and following runs to ensure at least ten standards in the target range.

δ18Oc values were normalized to Vienna PeeDee Belemnite using 15 ETH-3 standards preceding and following each sample. Species-specific offsets from isotopic equilibrium, were corrected for using published species-specific offsets14, and we also excluded any outliers based on corrected δ18Oc. We omitted data from samples with δ18Oc < 4.00‰ and δ18Oc > 5.00‰ and δ18Oc < 2.15‰ and δ18Oc > 3.15‰ for the LGM and mid-to-late Holocene, respectively. Raw Δ47 values for each core and time period were averaged and converted to temperature using the calibration equation of ref. 68: Δ47 = (0.0397 ± 0.0011) × 106/T2 + 0.1518 ± 0.0128, where T is temperature in °C. Associated errors are reported as ±2 s.e., with standard error calculated as σ/√n, where σ is the standard deviation of Δ47 values and n is the number of measurements for each core for each time period. For sites represented by two cores from similar water depths (for example, 1057/15JPC and 1059/10JPC), Δ47 values from both cores were averaged before temperature conversion. This calibration of ref. 68 was selected because (1) it yields mid-to-late Holocene temperature estimates that provide the best statistical match with modern in situ deep-ocean observations, whereas alternative calibrations yield poorer statistical agreement and/or implausible temperature estimates (Extended Data Fig. 3b,c), and (2) it is based exclusively on foraminifera and was produced in clumped isotope laboratories that use analytical procedures identical to those applied in this study

δ18Osw

Mid-to-late Holocene and glacial δ18Osw were calculated for each core using multi-proxy mean-temperature data (Fig. 2a,d), paired with benthic foraminiferal δ18Oc and the following linear equation: (δc – δsw + 0.27) = −0.224 ± 0.002 ×T + 3.53 ± 0.02, where T is the calcification temperature in °C, δsw is δ18Osw on the Standard Mean Ocean Water scale, and δc is δ18Oc on the PeeDee Belemnite scale45. Multi-species mean Mg/Ca- and Mg/Li-derived temperatures were combined with previously published paired δ18Oc data14, whereas δ18Osw derived from Δ47 temperatures used δ18Oc measurements from clumped isotope analyses. δ18Oc from benthic foraminiferal species known to calcify in disequilibrium with seawater (for example, G. affinis) was corrected using empirically derived, species-specific offsets14. For each core, the ±2 s.e. uncertainty on each δ18Osw estimate was calculated by propagating and combining uncertainties in quadrature, which included contributions from the ±2 s.e. uncertainty on the mean δ18Oc, the mean multi-proxy temperature estimate, and the slope and intercept of the δ18Osw–temperature equation. When combining data from cores at similar water depths (for example, 1057 and 15JPC), we first averaged the species-specific δ18Oc estimates and then calculated the ±2 s.e. using the same error propagation approach as used for our temperature estimates.

δ18Osw-ivc

To facilitate comparison with modern and mid-to-late Holocene δ18Osw, we calculated ice-volume-corrected δ18Osw18Osw-ivc) for the LGM by subtracting 1.0‰ to account for the global-ice-volume effect. This correction is based on a global mean change in δ18Osw of 1.0 ± 0.1‰ (ref. 69), derived from sedimentary pore-water measurements, including non-Atlantic sites, which are considered more appropriate for estimating global mean glacial δ18Osw (ref. 16). Notably, this value also agrees well with other independent estimates (0.94 ± 0.18‰ (ref. 70) and 1.05 ± 0.2‰ (ref. 71), based on simple numerical models of ice-sheet growth and benthic δ18O change at polar sites, respectively). To further evaluate this correction, we also estimated the global mean δ18Osw change using the LR04 benthic foraminiferal stack72 and the most recent estimate of glacial MOT39. Assuming a MOT change of 2.3 ± 0.5 °C and temperature sensitivity of 0.224‰ °C−1 (ref. 45), a glacial-to-modern benthic foraminiferal δ18O shift of 1.65‰, yields a global mean δ18Osw shift of 1.13 ± 0.11‰ (1σ). This estimate is consistent, within uncertainty, with published values, supporting our use of the canonical 1.0‰ correction to derive δ18Osw-ivc for the LGM.

Temperature–salinity plots

Multi-proxy temperature and δ18Osw data were averaged to produce individual estimates for each core during the mid-to-late Holocene and LGM, with associated uncertainties expressed as ±1 s.e. after combining the error associated with each proxy (for example, Mg/Ca, Mg/Li, Δ47). For the mid-to-late Holocene, where Δ47 estimates were not available for all combined core pairs (for example, 1057/15JPC), multi-proxy data for both cores were averaged, and where multiple estimates from the same proxy were present (for example, Mg/Ca), their uncertainties were combined as described previously.

For the mid-to-late Holocene, δ18Osw and its associated uncertainty were then converted to salinity using a single empirically derived δ18Osw–salinity relationship25, taking the form S = (δ18Osw + c)/s, where S is salinity in PSU, and s and c are the calibration slope and intercept, respectively. For the LGM, δ18Osw was first corrected for the global-ice-volume effect, then converted to salinity using the same δ18Osw–salinity relationship, before a global +1.1 PSU offset was applied to account for the higher mean salinity of the glacial ocean, enabling direct comparison with modern salinity data. Whereas previous work has shown that different δ18Osw–salinity relationships apply at different depths in the Northwest Atlantic14, probably reflecting distinct deep-water masses sourced from different regions across the subpolar North Atlantic, for simplicity, we apply the NADW-specific relationship (s = 0.51, c = 17.75), as it is the most appropriate for the majority of our core sites, that is, using this relationship yields the best agreement between our reconstructions and modern observations (Fig. 3c). Therefore, we are cautious not to over-interpret the derived salinity and density values, and instead focus primarily on the underlying δ18Osw signal. Furthermore, owing to the large and regionally variable uncertainties in converting δ18Osw to salinity73, we do not propagate uncertainty using the errors associated with the slope and intercept of the δ18Osw–salinity relationship; instead, we convert δ18Osw uncertainties directly into salinity using a fixed slope and intercept.

Extended Data Figure 5 also includes published Atlantic glacial temperature and δ18Osw estimates20,74,75,76,77,78,79,80. However, given the uncertainty surrounding the glacial δ18Osw–salinity relationships associated with the water masses bathing these sites, we do not convert these δ18Osw data to salinity. The salinity axis and isopycnals are shown to enable visualization for the Northwest Atlantic transect data originally shown in Fig. 2c,f.

ΔT and Δδ18Osw

Because we do not have a complete set of both mid-to-late Holocene and glacial temperature estimates for all our cores—in general, there are more mid-to-late Holocene data from shallower sites and glacial data from deeper sites—simply averaging all data from each time period would introduce an artificial cold bias. To avoid this, we calculated the mean LGM–modern deep-ocean temperature difference (ΔT) based on the individual ΔT values for each core site. This was done by first determining the ΔT for each core from between 1.5 km and 4 km depth (excluding subtropically influenced site ODP-172-1055), using the closest World Ocean Atlas 2023 (WOA23) data point to each site (it is noted that each WOA23 data point represents the annual average based on all valid data from 1955 to 2022)7. These per-core ΔT values were then averaged to derive regional ΔT estimates from Mg/Ca-derived temperature data for the Northwest Atlantic and Northeast Atlantic. The associated uncertainty (±2 s.e.) was determined by combining the uncertainty associated with each core’s ΔT in quadrature. For Δ47, ΔT was calculated as a weighted average, with the number of individual measurements per core used as weights. We note that the mean ΔT ± 2 s.e. (0.94 °C) is almost identical to the mean ±2 s.e. associated with the mean of all Δ47 glacial temperature estimates (0.96 °C, n = 284). We followed the same procedures to derive LGM–modern Δδ18Osw; however, in the absence of modern in situ δ18Osw measurements, δ18Osw for each core was estimated using salinity data from WOA23 (ref. 8) and modern salinity–δ18Osw relationships for NADW, North Atlantic (NATL) and LSW25. These three estimates were then averaged to produce a modern δ18Osw value for each core. To check for a potential proxy–climatology bias, we also calculated ΔT and Δδ18Osw using paired LGM and mid-to-late Holocene data where available for both trace-metal-derived (n = 5) and Δ47-derived (n = 3) reconstructions. To do this, we followed the same procedure outlined above; however, for mid-to-late Holocene sites with both Mg/Ca- and Mg/Li-based temperatures, we used their combined mean values. For 6GGC, where only Holocene data are available, we compared these with LGM estimates from the nearby site 1060, which is also located at approximately 3.5 km water depth.

Carbonate-ion effects

Previous work suggests that tthe bottom-water carbonate-ion (ΔCO32−) concentration affects the partitioning of Mg during calcification in epifaunal benthic foraminifera, with lower Mg/Ca where the carbonate-ion saturation state (ΔCO32−, defined as ΔCO32− = CO32−in-situ − CO32−saturation) is low or undersaturated (<0 μmol kg−1)56,81. Although infaunal benthic foraminiferal Mg/Ca are generally considered to be less susceptible to undersaturation, pore-water ΔCO32− is spatially and temporally variable, such that infaunal species may also be affected by ΔCO32− (refs. 20,82). To assess the potential impact of low ΔCO32− on our infaunal benthic foraminiferal Mg/Ca ratios, we also reconstructed bottom-water ΔCO32− using B/Ca ratios measured on Cibicidoides wuellerstorfi (where present) applying the calibration81: B/Ca = 1.14 ± 0.048 × ΔCO32− + 177.1 ± 1.41, where ΔCO32− is the carbonate-ion saturation state of seawater in μmol kg−1. One-sigma uncertainties were propagated, incorporating analytical error (see ‘Trace-metal analyses’) and uncertainties in both the slope and intercept (Extended Data Fig. 7). Modern Northwest Atlantic ΔCO32− was calculated using temperature, salinity, total alkalinity and total dissolved inorganic carbon data from nearby Global Ocean Data Analysis Project (GLODAP, v2022) stations47 with PyCO2sys83.

Overall, reconstructed ΔCO32− is generally >0 μmol kg−1, suggesting that the glacial deep Northwest Atlantic was oversaturated with respect to ΔCO32 (Extended Data Fig. 7b). Although this implies that any ΔCO32−-effect-related suppression of Mg incorporation in our infaunal benthic foraminifera was probably minimal, ΔCO32− at abyssal site KNR-197-10-17GGC is much lower (−37 ± 4 μmol kg−1, n = 2), and it is also possible that pore waters may be more undersaturated than the overlying bottom waters20. However, given that undersaturated conditions supress the Mg incorporation during calcification, any ΔCO32− effect would bias Mg/Ca-derived temperatures towards colder values. Therefore, our reconstructed glacial deep-ocean temperatures may represent a conservative (cold) estimate and attempting to correct for any ΔCO32− effect at this abyssal site would produce slightly warmer glacial temperatures.

Isotope-enabled models

To provide additional context for our proxy reconstructions, we compared our δ18Osw-ivc estimates with available isotope-enabled simulations of the glacial Atlantic27,84,85,86,87,88. These models generally simulate a slightly shallower glacial Atlantic Meridional Overturning Circulation, with NADW temperatures ranging from approximately 1 °C to −2 °C (refs. 27,88) and δ18Osw-ivc between −0.2‰ and 0.5‰ (refs. 27,84,85,86,87,88). Although this is broadly consistent with the traditional view—based on palaeoceanographic nutrient proxies3—that the Atlantic Meridional Overturning Circulation shoaled during the LGM, and with pore-water-based estimates suggesting that glacial NADW was much colder6, these simulations are not consistent with more recent work5 and our temperature and δ18Osw constraints from the North Atlantic. However, the iPOP2 model does reproduce comparably high δ18Osw values, although these are restricted to the upper approximately 2 km of the North Atlantic27.

Published data

Glacial deep-ocean temperature and δ18Osw data and associated uncertainties were calculated following the same procedures used for our Northwest Atlantic data (Extended Data Table 3 and Source Data). Where appropriate, we used our common calibration to derive temperature, applying a 10% correction to any non-reductively cleaned trace-metal data (for example, Mg/Careduc. = (Mg/Ca)/1.1) and appropriate δ18Oc offsets to benthic foraminiferal δ18Oc from species that calcify in disequilibrium with the surrounding seawater14. Consistent with our previous approach, U. peregrina-based temperature and δ18Osw estimates were omitted from this compilation owing to concerns with the Mg/Ca temperature calibration of U. peregrina.

Glacial surface-ocean temperature and δ18Osw estimates and associated uncertainties were also calculated from published Mg/Ca and δ18Oc data using species-specific Mg/Ca temperature calibrations (Extended Data Table 3), appropriate vital-effect corrections89,90,91, and the updated δ18O–temperature relationship based on inorganic calcite precipitation experiments91 (Source Data). Although recent Mg/Ca temperature calibrations for planktic foraminifera include non-thermal influences such as whole-ocean salinity and pH, they do not account for spatial variations in local salinity92. For species with a known salinity effect on Mg/Ca (that is, Globigerinoides ruber and Globigerina bulloides), we iteratively solved for a salinity value that is self-consistent with the North Atlantic δ18Osw–salinity relationship (s = 0.55, c = 18.98)25. For both G. ruber and G. bulloides, we assume a glacial pH of 8.2 ± 0.2 (refs. 92,93), recognizing that this conservative uncertainty is the primary contributor to the relativley large errors on the final temperature and δ18Osw estimates (Source Data).