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ASTROBIOLOGY Volume 18, Number 8, 2018 Mary Ann Liebert, Inc. DOI: 10.1089/ast.2017.1770

Sulfidic Anion Concentrations on Early Earth for Surficial Origins-of-Life

Sukrit Ranjan,1,2 Zoe R. Todd,1 John D. Sutherland,3 and Dimitar D. Sasselov1

Abstract

A key challenge in origin-of-life studies is understanding the environmental conditions on early Earth under which occurred. While some constraints do exist (e.g., zircon evidence for surface liquid water), relatively few constraints exist on the abundances of trace chemical species, which are relevant to assessing the plausibility and guiding the development of postulated prebiotic chemical pathways which depend on these species. In this work, we combine literature models with simple cal- - - 2- culations to place constraints on the plausible range of concentrations of sulfidic anions (HS , HSO3 ,SO3 ) available in surficial aquatic reservoirs on early Earth due to outgassing of SO2 and H2S and their dissolution into small shallow surface water reservoirs like lakes. We find that this mechanism could have supplied prebiotically relevant levels of SO2-derived anions, but not H2S-derived anions. Radiative transfer modeling suggests UV light would have remained abundant on the planet surface for all but the largest volcanic ex- plosions. We apply our results to the case study of the proposed prebiotic reaction network of Patel et al. (2015) and discuss the implications for improving its prebiotic plausibility. In general, epochs of moderately high volcanism could have been especially conducive to cyanosulfidic prebiotic chemistry. Our work can be simi- larly applied to assess and improve the prebiotic plausibility of other postulated surficial prebiotic chemistries that are sensitive to sulfidic anions, and our methods adapted to study other atmospherically derived trace species. Key Words: Early Earth—Origin of life—Prebiotic chemistry—Volcanism—UV radiation—Planetary environments. Astrobiology 18, 1023–1040.

1. Introduction surface, the mix of gases being outgassed to the atmosphere, the bulk pH of the ocean, and the conditions available at key challenge for origins-of-life studies is determin- deep-sea hydrothermal vents (Bada et al., 1994; Farquhar Aing the environmental conditions on early Earth. En- et al., 2000; Delano, 2001; Holm and Charlou, 2001; Mojzsis vironmental conditions (e.g., pH, temperature, , et al., 2001; McCollom and Seewald, 2007; Trail et al., 2011; chemical feedstock abundance) play a major role in deter- Mulkidjanian et al., 2012; Beckstead et al., 2016; Sojo et al., mining the kinds of prebiotic chemistry that are possible or 2016; Halevy and Bachan, 2017; Novoselov et al., 2017; probable, and hence can help constrain the plausibility of Ranjan and Sasselov, 2017). proposed origin-of-life scenarios (e.g., Urey, 1952; Corliss One challenging environmental factor to constrain is the et al., 1981; McCollom, 2013; Ruiz-Mirazo et al., 2014). abundance of trace chemical species on early Earth. These Consequently, it is critical to understand the range of envi- species can be important to proposed prebiotic chemical ronmental conditions available on early Earth for abiogenesis pathways as feedstocks or catalysts, but their abundances on to proceed. Work over the past few decades has begun to early Earth can be difficult to determine due to their rarity constrain the environmental conditions that may have been and hence limited impact on an already scarce rock record. available for abiogenesis, including but not limited to the past In this paper, we explore the plausible abundances of one such presence of liquid water, the availability of UV light at the family of : sulfidic anions, that is, sulfur-bearing

1Harvard-Smithsonian Center for Astrophysics, Cambridge, Massachusetts, USA. 2MIT Department of Earth, Atmospheric, and Planetary Sciences, Cambridge, Massachusetts, USA. 3Medical Research Council of , Cambridge, UK. ª Sukrit Ranjan et al., 2018; Published by Mary Ann Liebert, Inc. This Open Access article is distributed under the terms of the Creative Commons License (http://creativecommons.org/licenses/by/4.0), which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly credited.

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- - aqueous anions (e.g., hydrosulfide, HS ; bisulfite, HSO3 ; the atmosphere could supply adequate sulfidic reductant (and 2- sulfite, SO3 ). Our initial interest in these molecules was feedstock) on a global basis, it would reduce the requirements stimulated by the role they play in the prebiotic chemistry for parts (or all) of this reaction network to function, and would proposed by Patel et al. (2015), but our calculations are make it more compelling as an origins-of-life scenario. We applicable to studies of surficial prebiotic chemistry in evaluate this scenario. While our paper focuses on the chem- general. For discussion of the relevance of the surface en- istry of Patel et al. (2015) as a case study, our work can be used vironment and its attendant processes to prebiotic chemistry, to evaluate and improve the plausibility of any proposed sul- see, for example, Mulkidjanian et al. (2012), Walker et al. fidic anion-sensitive surficial prebiotic chemistry. Our methods (2012), Forsythe et al. (2015), Mutschler et al. (2015), Rapf can be adapted to study the prebiotic surficial concentrations of and Vaida (2016), Deamer and Damer (2017), He et al. other atmospherically sourced aqueous species. (2017). Our results are not relevant to deep-sea origin-of- life scenarios, such as McCollom and Seewald (2007), 2. Background Larowe and Regnier (2008), Martin et al. (2008), and Sojo 2.1. Plausible prebiotic levels of H S and SO et al. (2016). 2 2 We specifically explore the atmosphere as a planetary The abundances of H2S and SO2 in Earth’s atmosphere source for sulfidic anions through dissolution of volcanically are set by photochemistry and are sensitive to a variety of outgassed SO2 and H2S in small, shallow aqueous reservoirs factors. One of the most important of these factors is the like lakes. Prebiotic Earth’s atmosphere is thought to have outgassing rate of these compounds from volcanoes into the been anoxic and more reducing than modern Earth (Kasting, atmosphere. Absent biogenic sources, atmospheric photo- 2014), and volcanism levels have been hypothesized to have chemistry models typically assume abiotic SO2 outgassing been higher (Richter, 1985). Then the abundance of atmo- rates of 1–3 · 109 cm-2 s-1 (Kasting et al., 1989; Zahnle spheric H2S and especially SO2 should have been higher et al., 2006; Hu et al., 2013; Claire et al., 2014), consistent compared to modern-day levels, and aqueous reservoirs in with the measured modern mean volcanogenic SO2 out- equilibrium with the atmosphere would have dissolved some gassing rate of 1.7–2.4 · 109 cm-2 s-1 (Halmer et al., 2002). of these gases in accordance with Henry’s law, forming H2S emission rates are indirectly estimated and much less sulfidic anions through subsequent dissociation reactions. certain; they range from 3.1 · 108 to 7.7 · 109 cm-2 s-1.A We use simple equilibrium chemistry combined with liter- common assumption in atmospheric modeling is that SO2 ature photochemical modeling to estimate the concentrations and H2S are outgassed in a 10:1 ratio (e.g., Zahnle et al., of these sulfidic anions as a function of pSO2 and pH2S, and 2006; Claire et al., 2014). as a function of total sulfur outgassing flux. Elevated levels Early Earth is often hypothesized to have been charac-

of atmospheric sulfur can lead to the formation of UV- terized by higher levels of volcanic outgassing compared shielding gases and aerosols; consequently, we use radiative to modern Earth due to presumed higher levels of internal transfer calculations to constrain the surface UV radiation and tectonic activity. Models often assume that Archean environment as a function of total sulfur outgassing flux. UV SO2 outgassing rates were *3· modern (Richter, 1985; Kasting light is of interest to prebiotic both as a potential et al., 1989; Zahnle et al., 2006). However, Halevy and stressor for abiogenesis (Sagan, 1973; Cockell, 2000), as a Head (2014) point out that during the emplacement of major potential eustressor for abiogenesis (Sagan and Khare, 1971; volcanogenic features such as the terrestrial basaltic plains, Mulkidjanian et al., 2003; Pascal, 2012; Sarker et al., 2013; sulfur outgassing rates as high as 1010 to 1011.5 cm-2 s-1 are Rapf and Vaida, 2016; Xu et al., 2016), and because of possible, with the upper limit on outgassing rate coming from evidence that the nucleobases evolved in a UV-rich envi- estimates of sulfur flux during emplacement of the Deccan ronment (Rios and Tor, 2013; Beckstead et al., 2016). Traps on Earth (Self et al., 2006). We apply our calculations to the case study of the cyano- No firm constraints exist for SO2 and H2S levels on sulfidic prebiotic systems chemistry of Patel et al. (2015). prebiotic Earth. Kasting et al. (1989) modeled a plausible Building on the work of Powner et al. (2009) and Ritson and prebiotic atmosphere of 2 bar CO2, 0.8 bar N2 under 0.75· Sutherland (2012), Patel et al. (2015) proposed a prebiotic re- present-day solar irradiation to account for the effects of the action network for the synthesis of activated ribonucleotides, faint young Sun at 3.9 Ga. Kasting et al. (1989) assumed short sugars, amino and lipid precursors from a limited set that sulfur was outgassed entirely as SO2 at a total sulfur 9 -2 -1 of feedstock molecules in aqueous under UV irradia- outgassing flux of /S = 3 · 10 cm s into an atmosphere tion (at 254 nm). This reaction network is of interest because of overlying an ocean saturated in SO2; this last condition the progress it makes toward the longstanding problem of nu- favors accumulation of SO2 in the atmosphere. Claire et al. cleotide synthesis, because it offers the promise of a common (2014) modeled an atmosphere of 0.99 bar N2 and 0.01 bar origin for many biomolecules, and because it imposes specific CO2, under irradiation by the 2.5 Ga Sun, with an SO2:H2S 8 10 -2 -1 geochemical requirements on its environment, which can be outgassing ratio of 10:1, for /S = 1 · 10 to 1 · 10 cm s . compared against what was available on early Earth to con- Hu et al. (2013) modeled an atmosphere consisting of 0.9 strain and improve the chemistry’s prebiotic plausibility (Higgs bar CO2 and 0.1 bar N2 under irradiation by the modern Sun, ˇ 9 and Lehman, 2015; Springsteen, 2015; Sponer et al., 2016). with an SO2:H2S emission ratio of 2, for /S = 3 · 10 to 13 -2 -1 Relevant to our work, the Patel et al. (2015) chemistry requires 1 · 10 cm s . The SO2 and H2S mixing ratios calculated sulfidic anions to proceed, as both a photoreductant and as a by these models are shown in Table 1; these mixing ratios feedstock for a subset of the network’s reactions. Patel et al. may be trivially converted to partial by multi- (2015) proposed impactors as a source for the sulfidic anions; plying against the bulk atmospheric pressure. Note that the while possible, this scenario imposes an additional, local re- Claire et al. (2014) and Kasting et al. (1989) values are quirement for this chemistry to function. On the other hand, if surface mixing ratios, while the Hu et al. (2013) values are SULFIDIC ANIONS ON EARLY EARTH 1025

Table 1. Mixing Ratios of H2S and SO2 for Different Early Earth Models in the Literature and Different /S

Model rH2S rSO2 a 9 -2 -1 -10 -9 Kasting et al. (1989) , /S = 3 · 10 cm s 2 · 10 2 · 10 a 9 -2 -1 -11 -11 Claire et al. (2014) , /S = 3 · 10 cm s 1 · 10 5 · 10 b 9 -2 -1 -10 -10 Hu et al. (2013) , /S = 3 · 10 cm s 4 · 10 3 · 10 a 10 -2 -1 -11 -10 Claire et al. (2014) , /S = 1 · 10 cm s 3 · 10 1 · 10 b 10 -2 -1 -9 -10 Hu et al. (2013) , /S = 1 · 10 cm s 1 · 10 9 · 10 aSurface mixing ratio. bColumn-integrated mixing ratio.

column-integrated mixing ratios. Since H2S and SO2 abun- the gas at that interface. We assume the aqueous reservoir to dances tend to decrease with altitude due to losses from be well mixed and equilibrated throughout, so that the photochemistry, column-integrated mixing ratios should be concentration of [Z] is uniform throughout the reservoir at somewhat less than the surface mixing ratio. However, since the surficial value. If the reservoir is not well mixed, then density also decreases with altitude, mixing ratios at lower the dissolved gas concentration will vary deeper into the altitudes are more strongly weighted in the calculation of reservoir. Under our assumption of no non-atmospheric column-integrated mixing ratios, so the column-integrated source of Z,[Z] would decrease with depth for a poorly mixing ratio tends to be close to the surface mixing ratio. mixed aqueous reservoir. These models broadly agree that SO2 and H2Slevels This method of calculating [Z] is predicated on the as- were low and increase with sulfur emission rate, but their sumption that the aqueous body is in equilibrium with the estimates for rSO2 and rH2S disagree with each other by up atmosphere, that is, that the solution is saturated in Z and toafactorof400.TheHuet al. (2013) estimates are the sink and source of Z is outgassing and deposition from typically higher than the other estimates considered. The the atmosphere. This assumption is valid when there are no variation in these abundances demonstrates the sensitivity other sinks to drive the system away from equilibrium. We of SO2 and H2S levels to atmospheric parameters such as discuss the veracity of this assumption in Section 5.2. In composition and deposition velocities. Of these models, brief, this assumption is valid for shallow, well-mixed lakes

we find Hu et al. (2013) best matches the current fiducial that are not very acidic or hot, but not valid for deep, acidic, understanding of conditions on early Earth: an atmosphere or hot waters. For these scenarios, our calculations provide dominated by CO2 and N2, with volcanic outgassing of upper bounds on [Z]. both SO2 and H2S, with oceans not saturated in SO2 (as In , H2S undergoes the dissociation compared to possibilities for early Mars; see Halevy et al., reactions 2007). Hu et al. (2013) also has the advantage of calcu- lating atmospheric composition at higher values of sulfur þ H2S!HS þ H ,pKaH S,1 ¼ 7:05 (1) outgassing flux than Kasting et al. (1989) and Claire et al. 2 11.5 -2 -1 (2014), encompassing the 1 · 10 cm s flux which is 2 þ HS !S þ H ,pKa ¼ 19 (2) the upper limit of what Halevy and Head (2014) suggest H2S,2 possible for the emplacement of terrestrial basaltic plains. where the pK values are taken from Lide (2009) and can Hu et al. (2013) model processes including wet and dry a be related to the corresponding equilibrium constants by deposition, formation of H2SO4 and S8 aerosol, and pho- pK K ¼ 10 aX . Similarly, SO undergoes the reactions tochemistry and , with >1000 reactions aX 2 included in their reaction network. We therefore use Hu þ SO2 þ H2O ! HSO3 þ H ,pKa ¼ 1:86 (3) et al. (2013) as a guide when estimating H2SandSO2 SO2,1 levelsasafunctionofsulfuroutgassingflux(seeAp- HSO ! SO 2 þ Hþ,pK ¼ 7:2 (4) pendix A), with the understanding that further, prebiotic- 3 3 aSO2,2 Earth-specific modeling is required to constrain this relation with certainty. HSO þ SO ! HS O ,pK ¼ 1:5 (5) 3 2 2 5 aSO2,3 where the pK values are from Neta and Huie (1985). 3. Methods a To compute the abundances of these different sulfur- We consider a gas Z dissolving into a surficial aqueous bearing compounds as a function of [Z], we must make reservoir ((1 m deep), through which the UV light required assumptions as to the background chemistry of the aqueous for prebiotic biomolecule synthesis can penetrate (Ranjan reservoir they are dissolved in, especially its pH. If the and Sasselov, 2016); our archetypal such environment is a reservoir is completely unbuffered (e.g., pure water), its pH shallow lake. To isolate the effects of atmospheric supply of (and hence the speciation of S-bearing compounds) will be Z, we assume no other source of Z to be present (e.g., no completely determined by [Z]. At the other extreme, if the geothermal source at the lake bottom). Henry’s law states reservoir is completely buffered, its pH will be independent that the concentration of Z, [Z], in aqueous solution at the of [Z]. Natural waters typically lie in between these two air/water interface is proportional to the of extremes; they are often buffered by mineral or atmospheric 1026 RANJAN ET AL.

1 interactions toward a certain pH , but with enough atmo- Where aC is the activity of species C. aC is related to the spheric supply their buffers can be overwhelmed. We ex- concentration of C,[C], by aC = cC[C], where cC is the activity plore these bracketing cases below, with the understanding coefficient (Misra, 2012). The use of activities instead of that the true speciation behavior in nature was most likely concentrations accounts for -ion and ion-H2O interactions. somewhere in between. c = 1 for a solution with an of I = 0. For ionic strengths of 0–0.1 M, we calculate the activity coefficients for 3.1. Calculating dissolved gas concentration each species as a function of solution ionic strength using Extended Debye-Huckel theory (Debye and Huckel, 1923). We use Henry’s law, coupled with the well-mixed res- The activity coefficients in this formalism are calculated by ervoir assumption, to calculate the concentration of mole- cules dissolved from the atmosphere. Henry’s law states that 0:5 for a species Z, 2 I logðÞcC ¼AzC 0:5 (12) 1 þ BaCI ½Z ¼ H f (6) Z Z Here, A and B are constants that depend on the tempera- where H is the gas-specific Henry’s law constant and f is the ture, density, and dielectric constant of the ; we use Z Z -1/2 -1/2 ˚ -1 of the gas. Over the range of temperatures and pres- A = 0.5085 M and B = 0.3281 M A , corresponding to sures relevant to surficial prebiotic chemistry, the gases in our 25C water (Misra, 2012) (our results are robust to this as- sumption; see Appendix D). z is the charge of species C. a study are ideal, and consequently fZ = pZ, the partial pressure of C C Z. We make this simplifying assumption throughout our study. is an ion-specific parameter with values related to the hy- dration radius of the aqueous species; we took our a values At T0 = 298.15 K, the Henry’s law constants for H2S and C from Misra (2012). We were unable to locate a value of aC SO2 dissolving in pure water are HH2S = 0.101 M/bar and - for HS O and consequently take c = 1 throughout. I is HSO = 1.34 M/bar, respectively. Increasing salinity tends to 2 5 HS2O5 2 the ionic strength of the solution, defined as decrease HG, a process known as salting out. Similarly, in- creasing temperature also tends to decrease HC. Our overall 2 results are insensitive to variations in temperature of 25 K I ¼ 0:5 SC½C zC (13) from T0 and 0 £ [NaCl] £ 1 M; see Appendix C and Ap- pendix D.1. For simplicity, we therefore neglect the tem- We can combine these equations with the equation for perature- and salinity-dependence of Henry’s law. water dissociation:

þ 3.2. Unbuffered solution H2O!OH þ H ,pKw ¼ 14 (14)

Consider an unbuffered solution with dissolved Z, whose ðÞa þ ðÞ¼a K (15) properties are determined entirely by the reactions Z and its H OH w products undergo. From the definition of , and the requirement for charge conservation: wecanusetheH2SandSO2 speciation reactions to write

SCzC½¼C 0 (16) aHS aHþ ¼ Ka (7) a H2S,1 H2S With [Z] specified by Henry’s law and our assumption of a well-mixed reservoir, this system is fully determined, and aS2 aHþ ¼ KaH S,2 (8) we can numerically solve it to determine the concentration aHS 2 of each of the species above as a function of pZ and I.A and wide range of ionic strengths are possible for natural waters; modern freshwater systems like rivers have typical ionic -3 þ strengths of order 1 · 10 M (Lerman et al., 1995), whereas aHSO3 aH ¼ Ka (9) 2 a SO2,1 modern terrestrial oceans have an ionic strength of 0.7 M . SO2 The concentrations of divalent cations, especially Mg2+ and 2+ a 2 a þ Ca , in early oceans have been suggested to be near 10 mM SO3 H ¼ KaSO ,2 (10) (Deamer and Dworkin, 2005). A more fundamental con- a 2 HSO3 straint comes from vesicle formation, which is known to a be inhibited at high salt concentrations and hence ionic HS2O5 ¼ K (11) aSO2,3 strengths: Maurer and Nguyen (2016) report that lipid ves- aSO aHSO 2 3 icle formation is impeded in with I > 0.1 M. These considerations motivate our focus on low-ionic-strength 3 1For example, the oceans on modern Earth are buffered to a pH waters, with I £ 0.1 M . of 8.1–8.2 due primarily to carbonate buffering (Hall-Spencer et al., 2008; Zeebe and Wolf-Gladrow, 2009); estimates of ancient ocean pH vary but often invoke slightly lower pH due to posited higher 2 CO2 levels early in Earth’s history (see, e.g., Morse and Mackenzie, http://www.aqion.de/site/69, accessed 29 November 2016. 1998; Amend and McCollom, 2009; Halevy and Bachan, 2017, and 3A further practical challenge with extending our calculations to sources therein). Smaller bodies, like lakes, can have an even wider higher ionic strengths is that the parameters required to compute the range of pH values due to local conditions; lakes on modern Earth activity coefficients at high ionic strengths (e.g., via the Truesdell can have pH < 1(e.g., Kawah Ijen crater lake; Lo¨hr et al., 2005) and and Jones, 1974 formalism) are not available for many of the spe- pH > 11 (e.g., Lake Natron; Grant and Jones, 2000). cies we consider. SULFIDIC ANIONS ON EARLY EARTH 1027

FIG. 1. Concentrations of sulfur-bearing compounds and pH as a function of pH2S for a well-mixed aqueous reservoir. - 2- [H2S] is calculated from Henry’s law; the concentrations of HS and S are calculated from equilibrium chemistry for (1) solutions buffered to various pH values and (2) unbuffered solutions with varying ionic strengths. The vertical dotted line demarcates the expected pH2S for an abiotic Earth with a weakly reducing CO2-N2 atmosphere with modern levels of sulfur outgassing, from Hu et al. (2013). The vertical dashed line demarcates the expected pH2S for the same model but with outgassing levels of sulfur corresponding to the upper limit of the estimate for the emplacement of the terrestrial flood basalts. In the red shaded area, pH2S is so high it blocks UV light from the planet surface, meaning UV-dependent prebiotic pathways, e.g., those of Patel et al. (2015), cannot function (Ranjan and Sasselov, 2017). The red curve largely overplots the orange, demonstrating the minimal impact of ionic strength on the calculation for I £ 0.1. The horizontal dashed and dotted lines demarcate micromolar and millimolar concentrations, respectively. The cyanosulfidic chemistry of Patel et al. (2015) has been demonstrated at millimolar S-bearing photoreductant concentrations, and at least high micromolar levels of these compounds are thought to be required for high-yield prebiotic chemistry.

We calculate the speciation of sulfur-bearing species from above species as a function of pH2SorpSO2 and pH. The dissolved H2S and SO2 for I = 0 and I = 0.1 M; the results are results of this calculation are presented in Figs. 1 and 2 for shown in Figs. 1 and 2. I = 0 is the lowest possible ionic three representative pH values. We selected pH = 8.2, corre- strength, and I = 0.1 M corresponds to the limit from lipid sponding to modern ocean; pH = 7, corresponding to the near- vesicle formation. neutral phosphate-buffered conditions in which Patel et al. (2015) conducted their experiments; and pH = 4.25, corre- sponding to raindrops in a pCO *0.1 bar atmosphere (Halevy 3.3. Buffered solution 2 et al., 2007). Such high CO2 levels are hypothesized for young Consider now an aqueous reservoir that is buffered to a Earth in order to power a greenhouse effect large enough to given pH. For example, the pH of the modern oceans is maintain clement surface conditions (Kasting, 1993). buffered by calcium carbonate to a global mean value of The code used to implement these calculations is available 8.1–8.2 (Hall-Spencer et al., 2008). Then, we know [H+], for validation and extension at https://github.com/sukritranjan/ and can hence calculate the speciation of dissolved H2S and RanjanToddSutherlandSasselov2017.git. SO2 from the equilibrium constant Eqs. 7–8 and 9–11 in- dividually. Our results are insensitive to ionic strength for 4. Results I £ 0.1 M (see Figs. 1 and 2, and Appendix B), and I £ 0.1 M 4.1. H S versus SO is required for vesicle formation and other prebiotic chem- 2 2 istry (Maurer and Nguyen, 2016; Deamer and Damer, Figure 1 shows the speciation of sulfur-bearing com- 2017), motivating us to take I = 0 for simplicity. pounds from dissolved H2S for an unbuffered reservoir, and With Henry’s law and our assumption of a well-mixed reservoirs buffered to various pH values. Over the range of reservoir, we can readily calculate the concentration of the ionic strengths considered, HS- is the dominant anion, and S2- 1028 RANJAN ET AL.

[SO2]

10−3

10−5 Buffered, pH= 4.25 Unbuffered, I= 0.0 10−7 Buffered, pH= 7.0 Unbuffered, I= 0.1

−9 Buffered, pH= 8.2 [SO2] (M) [SO2] 10

10−11

[HSO3-] [HS2O5(-)] 1 104 10 10−2 101 10−5 10−8 10−2 10−11 −14 −5 10

10 HS2O5(-) −17 [HSO3-] (M) [HSO3-] 10 10−8 10−20 10−23

[SO3(2-)] pH 106 8 102 6 10−2 pH −6 10 4 [SO3(2-)] (M) [SO3(2-)] 10−10 2 10−12 10−10 10−8 10−6 10−4 10−2 10−12 10−10 10−8 10−6 10−4 10−2 pSO2 (bar) pSO2 (bar)

FIG. 2. Concentrations of sulfur-bearing compounds and pH as a function of pSO2 for a well-mixed aqueous reservoir. - 2- - [SO2] is calculated from Henry’s law; the concentrations of HSO3 ,SO3 , and HS2O5 are calculated from equilibrium chemistry for (1) solutions buffered to various pH values and (2) unbuffered solutions with varying ionic strengths. The vertical dotted line demarcates the expected pSO2 for an abiotic Earth with a weakly reducing CO2-N2 atmosphere with modern levels of sulfur outgassing, from Hu et al. (2013). The vertical dashed line demarcates the expected pSO2 for the same model, but with outgassing levels of sulfur corresponding to the upper limit of the estimate for the emplacement of the terrestrial flood basalts. In the red shaded area, pSO2 is so high it blocks UV light from the planet surface, meaning UV- dependent prebiotic pathways, e.g., those of Patel et al. (2015), cannot function (Ranjan and Sasselov, 2017). The red curve largely overplots the orange, demonstrating the minimal impact of ionic strength on the calculation for I £ 0.1. The horizontal dashed and dotted lines demarcate micromolar and millimolar concentrations, respectively. The cyanosulfidic chemistry of Patel et al. (2015) has been demonstrated at millimolar S-bearing photoreductant concentrations, and at least high micromolar levels of these compounds are thought to be required for high-yield prebiotic chemistry.

is present at negligible concentrations. As pH2S increases, (pKa = 19). The concentration of sulfidic anions could be H2S, 2 the pH of the unbuffered reservoir drops, but slowly. This is increased by going to higher pH and salinity. However, the expected, since H2S is a weak . reactions of, for example, Patel et al. (2015) have not been Figure 2 shows the speciation of sulfur-bearing com- demonstrated to proceed under such conditions. pounds from dissolved SO2 for an unbuffered reservoir, and By contrast, dissolved SO2 gives rise to comparatively reservoirs buffered to various pH values. Because of the lack high concentrations of sulfidic anions due to higher solu- of O2 in this anoxic era, the first dissociation of SO2 forms bility and a more favorable first ionization. Micromolar - 2- - -11 sulfite, rather than sulfate. HSO3 and SO3 are present at concentrations of HSO3 are possible for pSO2 > 1 · 10 - comparable levels; HS2O5 is negligible. As pSO2 increases, bar for all but very acidic solutions; micromolar concen- 2- the pH of the unbuffered reservoir falls off rapidly; this is trations of SO3 are possible for solutions buffered to pH - expected since hydrated SO2 is a strong acid. ‡7 over the same range. Millimolar levels of HSO3 and 2- SO2 is an order of magnitude more soluble than H2S, and its SO3 are possible for solutions buffered to pH ‡8.2 for T -10 T -8 first dissociation is much more strongly favored (pKaSO ,1 = 1.86 pSO2 10 bar, and for pH ‡7 solutions for pSO2 10 2 -10 vs. pKa = 7.05). Consequently, far higher concentrations of bar. pSO2 ‡ 3 · 10 bar is expected for outgassing rates H2S,1 sulfidic anions can be sustained for a given pSO2 than for the corresponding to the steady state on early Earth according to 9 -2 -1 same pH2S (see Figs. 1 and 2). Maintaining micromolar con- the model of Hu et al. (2013) (/S = 3 · 10 cm s ). During - -6 centrations of HS requires pH2S ‡ 1 · 10 bar at pH = 8.2 transient epochs of intense volcanism such as the em- -5 (modern ocean), and pH2S ‡ 1 · 10 bar for more neutral pH placement of basaltic plains, emission rates might have risen 2- 11.5 -2 -1 values. Maintaining micromolar concentrations of S is im- as high as /S = 10 cm s (Self et al., 2006; Halevy and -8 possible over plausible ranges of pH and sulfur outgassing flux Head, 2014), corresponding to pSO2 = 1 · 10 bar. We note SULFIDIC ANIONS ON EARLY EARTH 1029

FIG. 3. Speciation of sulfur-bearing molecules in an aqueous reservoir buffered to pH = 7 as a function of total sulfur emission flux /S. The range of /S highlighted by Halevy and Head (2014) for emplacement of ba- saltic plains on Earth is shaded in gray. Horizontal dashed and dotted lines demarcate micromolar and mil- limolar concentrations, respectively. that estimates based on Hu et al. (2013) are for column- We took the surface mixing ratio of these gases to equal integrated abundances, and the surface abundances were likely the column-integrated mixing ratio, which may slightly modestly larger. Hence, it seems likely that the atmosphere underestimate the surface mixing ratio of these gases. 9 -2 -1 10 could have supplied micromolar levels of SO2-derived anions /S = 1–3 · 10 cm s for modern Earth and /S = 10 to for prebiotic chemistry, and perhaps even millimolar con- 1011.5 cm-2 s-1 have been suggested on a transient (1–10 centrations if the solution were buffered to slightly alkaline year) basis for major volcanic episodes like the emplace- pH (e.g., pH comparable to the modern ocean). ment of basaltic plains on Earth (Self et al., 2006; Halevy and Head, 2014). As discussed in Section 4.1, SO2-derived 4.2. H2S and SO2 anions can build to micromolar levels at modern outgassing rates and can build to millimolar levels during volcanic In Section 4.1 we evaluated the prospects for buildup of episodes like the emplacement of basaltic plains, while H S- sulfur-bearing anions from dissolved atmospheric H S and 2 2 derived anions cannot, absent highly alkaline conditions. SO2 in isolation. However, H2S and SO2 are injected si- multaneously into the atmosphere by volcanism and would 4.3. Coupling to the UV surface environment have been present at the same time. Figure 3 presents the speciation of sulfur-bearing molecules from dissolved at- H2S, SO2, and their photochemical aerosol by-products mospheric H2S and SO2 in a solution buffered to pH = 7asa (S8,H2SO4) are robust UV shields, and at elevated levels function of total sulfur outgassing rate, /S. This pH corre- their presence can dramatically reduce surface UV radiation sponds approximately to the phosphate-buffered conditions (Hu et al., 2013; Ranjan and Sasselov, 2017). This effect in which the chemistry of Patel et al. (2015) proceeded4.If could be good for origin-of-life scenarios which do not require the solution were buffered to higher pH, sulfidic anion UV light, since UV light can photolytically destroy newly concentrations would be higher due to a more favorable first formed biomolecules (e.g., Sagan, 1973). On the other hand, it dissociation, and vice versa. could be bad for UV-dependent prebiotic chemistry, which As before, we connected the H2S and SO2 abundances to depends on UV light to power their syntheses (e.g., Ritson and /S by the high-CO2 model calculations of Hu et al. (2013). Sutherland, 2012; Patel et al., 2015; Xu et al., 2016). In the latter case, it begs the question whether the elevated levels of SO2 and H2S that could supply the sulfidic anions required for cyanosulfidic chemistry might also quench the UV radiation 4It is thought that these chemistries should proceed over a broad range of pH. However, they will proceed best for pH (9.2 (so that also required by these pathways. HCN tends to remain protonated) and pH T7 (so that the sulfidic To explore this question, we calculated the attenuation of anions tend to remain deprotonated) incoming 3.9 Ga solar radiation (calculated from the models 1030 RANJAN ET AL.

FIG. 4. UV surface radiance for early Earth as a function of /S, using the models of Hu et al. (2013). The black solid line indicates the top-of-atmosphere (TOA) flux, i.e., the irradiation incident at the top of the atmosphere from the young Sun. The vertical dashed line demarcates 254 nm, the wave- length at which the low-pressure mercury lamps commonly used in prebiotic chemis- try experiments emit.

of Claire et al., 2012) by a CO2-N2-SO2-H2S atmosphere, Figure 4 presents the UV fluence available on the surface using a two-stream radiative transfer model (Ranjan and of the prebiotic Earth as a function of /S under these as- 11 -2 -1 Sasselov, 2017; Ranjan et al., 2017). We set the solar zenith sumptions. For /S £ 1 · 10 cm s , UV radiation remains 2- angle to 48.2, corresponding to the insolation-weighted mean abundant on the planet surface. Millimolar levels of SO3 - value (Cronin, 2014), and the albedo to 0.2, a representative and HSO3 are available in aqueous reservoirs buffered to pH 5 11 -2 -1 value for rocky planets consistent with past modeling (Se- ‡7for/S = 1 · 10 cm s . Consequently, volcanism could 2- - gura et al., 2003; Rugheimer et al., 2015). We once again supply prebiotically relevant levels of SO3 and HSO3 used the work of Hu et al. (2013) to connect H2S and SO2 without blocking off the UV radiation required by UV-

abundances to /S, and for consistency we assumed invento- dependent prebiotic pathways for sulfur emission fluxes up to 11 -2 -1 ries of CO2 and N2 matching those assumed by Hu et al. /S £ 1 · 10 cm s (near the upper edge of what is con- (2013) (their high-CO2 case). Our radiative transfer calcula- sidered plausible for major terrestrial volcanic episodes). On 11 -2 -1 tions are insensitive to the atmospheric T/P profile, because the other hand, for /S ‡ 3 · 10 cm s , atmospheric sulfur- atmospheric emission is negligible at UV wavelengths and bearing gases and aerosols, especially the UV-absorbing S8, our UV cross-sections vary minimally as a function of tem- suppress surface UV radiation by an order of magnitude or perature (Ranjan et al., 2017); consequently, we assume a more; this paucity of UV radiation may pose a challenge for simple exponential profile to the vertical number density of UV-dependent prebiotic chemistry but could create a very the atmosphere. We also used the work of Hu et al. (2013) to clement surface environment for UV-independent prebiotic estimate the total S8 and H2SO4 aerosol loading in the at- chemistries. If one accepts the idea that the nucleobases show mosphere for each /S, and calculated aerosol optical param- evidence of UV selection pressure (Crespo-Herna´ndez et al., eters using the same size distributions and complex indices of 2004; Serrano-Andres and Merchan, 2009; Rios and Tor, refraction as they did. Lacking detailed atmospheric profiles 2013; Beckstead et al., 2016; Pollum et al., 2016), this sug- of the aerosol abundance as a function of altitude, we assumed gests the biogenic nucleobases evolved in an epoch with /S £ the aerosols were distributed exponentially, with a scale 1 · 1011 cm-2 s-1. height equal to the bulk atmospheric scale height (i.e., well mixed). In practice, sulfur aerosols tend to form photolytically 5. Discussion at higher altitudes, meaning our approach places more aerosol 5.1. Sulfidic anion concentrations in surficial at low altitude and less aerosol at high altitude. Since the waters on early Earth radiative impact of aerosol absorption is amplified lower in the atmosphere due to enhanced scattering, this means our We have shown that terrestrial volcanism could have glob- 2- - treatment should slightly overestimate UV attenuation due to ally supplied the sulfidic anions SO3 and HSO3 , derived aerosols. Similarly, Hu et al. (2013) assume an aerosol size from the dissolution of SO2 into aqueous solution, to shallow distribution with surface area mean diameter DS = 0.1 mm, at surficial aqueous reservoirs on early Earth. These compounds the lower end of the plausible DS = 0.1–1 mm range, which would have been available at micromolar levels for volcanic maximizes the possible radiative impact of the sulfur aerosols. outgassing rates comparable to the modern day. During epi- Consequently, our results should be interpreted as a lower sodes of high volcanism, such as those responsible for em- 11 -2 -1 bound on the true UV fluence. placement of basaltic plains (/S&1 · 10 cm s ), these compounds could have built up to the millimolar levels in shallow aqueous reservoirs buffered to pH ‡7. On the other 5Our results are insensitive to the precise choice of albedo or hand, due to its lower and unfavorable first dissoci- solar zenith angle. ation, sulfidic anions derived from dissolving atmospheric H2S SULFIDIC ANIONS ON EARLY EARTH 1031 can only be supplied at low concentrations (sub-micromolar) approximation to early Earth, because an appreciable CO2 6 across the plausible range of pH2SandpH. Therefore, other inventory is expected due to climate constraints (Kasting, mechanisms must be invoked for supply of such anions, if 1993; Wordsworth and Pierrehumbert, 2013) and due to vol- required by a proposed prebiotic chemical pathway. canic outgassing of CO2. Hence, this model serves as an ex- We conducted our calculations assuming a temperature of treme bounding case. Assuming this model, we find that H2S T = 25C. We investigate the sensitivity of our results to and SO2 levels are lower than for the high-CO2 case. SO2- temperatures ranging from T = 0Cto50C in Appendix D, derived anions remain available at micromolar levels over the including temperature effects on both the reaction rate and the plausible range of /S but in order to build to millimolar levels Henry’s law coefficient. While H2S-derived anion concen- require the assumption of reservoirs buffered to slightly al- trations are not significantly affected by temperature varia- kaline pH (e.g., pH *8.2, modern ocean). HS- levels are even tions in this range, SO2-derived anion concentrations are. lowerthanintheCO2-rich case. UV fluences are lower than in This is because H decreases with temperature and pK the CO -rich case, due to elevated levels of S formation in SO2 aSO2,1 2 8 increases with temperature7; both effects favor decreased this more reducing atmosphere; surface UV fluence (200– - concentrations of HSO3 and its derivatives with increasing 300 nm) is suppressed by an order of magnitude or more for 11 -2 -1 temperature, assuming a not highly acidic (pH >2.5) solution. /S ‡ 1 · 10 cm s . Overall, this boundary case suggests We find that while our overall conclusions are unchanged, that our finding that the atmosphere can supply prebiotically - 2- concentrations of the SO2-derived anions HSO3 and SO3 are relevant levels of SO2-derived anions but not H2S-derived an order of magnitude higher for T & 0CrelativetoT = 25C, anions in conjunction with UV light remains true across a and an order of magnitude lower for T & 50C, assuming broad range of CO2 and N2 abundances, though both sulfidic a near-neutral reservoir. Consequently, cooler waters are anion abundances and UV are lower for more reducing, more favorable environments for prebiotic chemistry which N2-rich atmospheres. However, a detailed exploration of the - 2- invokes HSO3 or SO3 . pCO2-pN2 parameter space with photochemical models is Sulfur-bearing gases and aerosols, in particular S8, are required to be certain of these findings. strong UV absorbers, and if present at high enough levels could suppress UV-sensitive prebiotic chemistry. For / £ S 5.2. Impact of other sinks 1 · 1011 cm-2 s-1, corresponding to most of the plausible range of sulfur emission fluxes on early Earth, surface UV Our analysis is predicated on the assumption that [Z]isset fluxes (200–300 nm) are not significantly attenuated by at- by Henry equilibrium, that is, that the aqueous reservoir is mospheric absorbers, meaning that in the steady state and saturated in H2S and SO2. This assumes no major sinks other for most volcanic eruptions, abundant UV light should have than outgassing to the atmosphere. In this section, we ex-

reached Earth’s surface to power UV-dependent prebiotic amine the sensitivity of our results to this assumption. Mi- chemistry. However, for the very largest volcanic eruptions, crobial sinks (e.g., Halevy, 2013) are not relevant since we corresponding to the uppermost end of the plausible range of are concerned with prebiotic Earth; neither are oxic sinks, sulfur outgassing fluxes during terrestrial basaltic flood plain since the surface of early Earth was anoxic (Kasting and 11 -2 -1 emplacement (/S = 3 · 10 cm s ), surface UV fluence Walker, 1981; Kasting, 1987; Farquhar et al., 2001; Pavlov (200–300 nm) may be reduced by an order of magnitude or and Kasting, 2002; Li et al., 2013). However, reactions with more. Hence, the very largest volcanic events8 might create metal cations to produce insoluble precipitates and an especially clement surficial environment for UV- reactions could have been relevant; we explore these sinks. independent prebiotic chemistry. These results were derived using the high-CO2 model of Hu 5.2.1. Precipitation reactions with metal cations. We et al. (2013), which, while plausible, assumes more CO2 and explored the possibility that reactions of S anions with metal less N2 than other models of prebiotic Earth (e.g., Rugheimer cations might lead to formation of insoluble precipitates, et al., 2015) and is hence comparatively oxidizing. We ex- which would act as a sink on S-anion concentrations. Such plored the sensitivity of our results to this assumption via cations might have been delivered to aqueous reservoirs via the N2-rich model of Hu et al. (2013). This model assumes 1 weathering of rocks and minerals. 2+ 2+ barofN2 and negligible CO2 and is hence an unrealistic Under standard conditions, Fe and Cu react with H2S(aq) to generate insoluble precipitates, like CuS and FeS2 (Rickard and Luther, 2007; Rumble, 2017). Interaction 6Our results are relevant to shallow, aqueous bodies of water, like of copper sulfides with cyanide solution can liberate HS- lakes. By contrast, in the ocean, volcanoes vent directly into the (Coderre and Dixon, 1999), as invoked by Patel et al. water, and the turnover time can be long. Consequently, one could (2015). In general, high-Cu/Fe waters (e.g., due to interac- envision significant buildup of H2S near deep-ocean volcanoes. This - scenario is beyond the scope of this work but may be worthy of tion with ores) will be even more HS -poor than we have consideration for HS--dependent chemistry. modeled, with the caveat that specific local environmental 7 The exothermic first dissociation of SO2 is disfavored at higher factors (like the presence of aqueous cyanide) can prevent temperatures. sulfide depletion due to precipitation. This reinforces our 8However, even in this case there may be a window in which conclusion that HS- concentrations are unlikely to have prebiotic chemistry experiences both elevated SO2 levels and plenty of UV light, since aerosol formation is not instantaneous. Detailed reached prebiotically relevant levels on early Earth, absent photochemical modeling is required to determine the timescale of unique local factors. For example, the aqueous cyanide re- aerosol formation after a large volcanic eruption on early Earth; quired as a feedstock in the pathways of Patel et al. (2015) absent such modeling, we note that on modern Earth, formation of would also permit elevated HS- levels. sulfate aerosols from volcanic eruptions occurs on a timescale of 2+ weeks (Robock, 2000); we may speculate a similar timescale for Ca , produced by mineral weathering, reacts with sulfite to 2+ 2- aerosol formation on early Earth. produce insoluble CaSO3. Studying the Ca -SO system 1032 RANJAN ET AL.

2- 2 requires considering the effects of carbonate (CO3 ) as well, 2HS þ 4HSO3 !3S2O3 þ 3H2O (18) because Ca2+ forms precipitate with this anion as well, and because high levels of carbonate are expected in natural waters The kinetics of Reaction 17 are not well characterized on early Earth due to elevated levels of atmospheric CO2 re- near standard temperature and are an active topic of re- quired to solve the faint young Sun paradox (Kasting, 1987). search (Mirzoyan and Halevy, 2014; Amshoff et al., 2016). While precisely modeling this geochemical system requires use Meyer et al. (1982) report sulfite and bisulfite are stable on of a geochemical model capable of accounting for all reac- timescales ‡1 year in anoxic conditions, while Guekezian tions involving sulfites and carbonates and their kinetics, we et al. (1997) report decay of sulfite in days at pH ‡12.8. 2+ can get a first-order estimate of the impact of Ca ,asfollows. Halevy (2013) propose that rate coefficients in the range Assuming parameters from Hu et al. (2013), the flux of car- 50 kJ mol 1 40 kJ mol 1 k ¼ exp exp s-1 are bonates into solution due to deposition and speciation of at- 17 RT RT 15 -2 -1 -9 -8 mospheric CO2 is rCO2 natmvdep, CO2 = 2 · 10 cm s on the plausible; at 293 K, this corresponds to 1 · 10 to 7 · 10 -1 CO2-rich early Earth, which exceeds the mean flux of Ca due s , which correspond to timescales of 0.5–30 years. The 10 -2 -1 to mineral weathering (1–5 · 10 cm s ;Watmoughand kinetics of Reaction 18 have been determined as a function Aherne, 2008; Taylor et al., 2012) by 5 orders of magnitude; of temperature at pH = 9andI = 0.2 M by Siu and Jia (1999). 3 -2 -1 thus, it is reasonable to assume the solution is saturated in CO2 At 293 K, the rate coefficient is k = 4 · 10 M s .At -2 18 with abundance dictated by Henry’s law of (3.3 · 10 M/ the S-anion concentrations relevant to our work11,the 2- bar)(0.9 bar) = 0.03 M (Sander, 2015). Then, [CO3 ] = (0.03 timescale of this reaction is T1 year. For comparison, 7–6.35 7–10.33 -5 M)(10 )(10 ) = 6 · 10 M at neutral pH (dissocia- putative prebiotic chemistry in laboratory studies often tion constants K = 6.35 and K = 10.33 from Rumble aCO2,1 aCO2,1 occurs on timescales of hours to days (Patel et al., 2015; 9 -9 2 [2017] ). Since CaCO3 (Ksp = 3.36 · 10 M , Rumble, 2017) is Xu et al., in press, e.g.). -7 2 orders of magnitude less soluble than CaSO3 (Ksp = 3.1 · 10 We test the effects of redox reactions on S-anion con- M2, Rumble, 2017) and the sulfite flux is much less than the centrations by carrying out a dynamical equilibrium cal- carbonate flux, we can assume that [Ca2+] is dictated to first culation for a shallow lake buffered to pH = 7, with source order by equilibrium with carbonate mineral, that is, [Ca2+] = the atmosphere and sink these redox reactions. Following 3.36 · 10-9 M2/6 · 10-5 M = 6 · 10-5 M.Atthis[Ca2+], the treatment of Halevy (2013), the equilibrium equations 2- 2- -7 2 CaSO3 (s) will begin to form at [SO3 ] = 3.1 · 10 M / can be written: -5 -3 2- 6 · 10 M = 5 · 10 M.The[SO3 ] we calculate does not exceed this threshold value across the plausible range of sulfur 2 r n v A ¼ k ½HS ½HSO 2 A d outgassing fluxes in our calculation, meaning the solution is H2S atm dep, H2S catch 3 18 3 lake lake unsaturated in CaSO3 and precipitate does not form. Were 10 (19) pCO2 lower, for example, pCO2 = 0.2 bar ,CaSO3 precipitate 2- -3 formation begins at [SO3 ] = 1 · 10 M. However, if pH were low, the carbonate solubility would exceed sulfite solubility, 4 2 r n v A ¼ k ½HS ½HSO and sulfite precipitates would form (Halevy et al., 2007); SO2 atm dep, SO2 catch 3 18 3 hence, at low pH, sulfite and bisulfite concentrations will be ! below the values we calculate. Overall, our results are unaf- þ k17½SIVðÞ Alakedlake (20) fected by CaSO3 precipitation across most of parameter space, but CaSO3 precipitation might be a significant sink on aqueous sulfite levels for acid solutions and/or for very low atmospheric For consistency with Hu et al. (2013), we adopt CO2-levels; calculations with a more thorough geochemical -1 -1 vdep, H2S = 0.015 cm s , vdep, SO2 = 1cm s , T = 288 K, and model (e.g., PHREEQC, Parkhurst and Appelo, 2013) are re- 1bar 19 -3 natm = kT = 2.4 · 10 cm . Since we are concerned with quired to constrain S-anion concentrations in this regime. 2 shallow, well-mixed lakes, we take the lake depth dlake = 10 cm. Acatch is the catchment area of the lake, and Alake is the 5.2.2. Redox reactions. We explored the possibility that surface area of the lake; we conservatively adopt Acatch = Alake, redox reactions (disproportionation, comproportionation) might which likely underestimates sulfur supply since the catchment have acted as sinks to S-anion concentrations in shallow area is often larger than the lake area. [S(IV)] refers to the aqueous reservoirs on prebiotic Earth, or might otherwise total concentration of S(IV) in solution, and is calcu- affect the distribution of sulfidic anions. We identified the - 2- - lated as [S(IV)] = [SO2] + [HSO3 ] + [SO3 ] + 2[HS2O5 ] & following reactions that are spontaneous near standard con- - 2- 12 [SO2(aq)] + [HSO3 ] + [SO3 ] . Since we have specified ditions (Siu and Jia, 1999; Halevy, 2013): pH = 7 and know the relevant pKa values, we can calculate - [HSO3 ] from [S(IV)] and vice versa. With rH S and rSO 2 þ 2 2 2 2 4SO3 þ H ! 2SO4 þ S2O3 þ H2O (17) specified from Hu et al. (2013), we have a system of two equations in two variables that we can solve. Figure 5 shows the resultant S-anion concentrations as a function of /S. The dynamic calculation is very sensitive to the uncer- 9 tainty in k17, with sulfite and bisulfite concentrations varying Using pKa values for CO2 dissociation from modern seawater, e.g., Zeebe and Wolf-Gladrow (2009), results in much higher car- by 2 orders of magnitude and hydrosulfide concentrations bonate levels, much lower Ca levels, and a much higher threshold for CaSO3 saturation, so this treatment is conservative. 10 11 - -8 - -3 Corresponding to the lower limit suggested by Kasting (1987) [HS ] ( 10 M, [HSO3 ] ( 10 M. 12 - from climate considerations. [HS2O5 ] is negligible for dilute [SO2]. SULFIDIC ANIONS ON EARLY EARTH 1033

FIG. 5. Speciation of sulfur-bearing mol- ecules in a shallow lake buffered to pH = 7as a function of total sulfur emission flux /S, using a dynamic calculation with source at- mospheric deposition and sink redox reac- tions. The range of /S highlighted by Halevy and Head (2014) for emplacement of basal- tic plains on Earth is shaded in gray. Hor- izontal dashed and dotted lines demarcate micromolar and millimolar concentrations, respectively. [HS-] would not be able to achieve the high concentrations calculated here for the slow disproportionation (low k17) case due to solubility constraints.

- varying by 4 across the range of k17 suggested by Halevy a source for HS . This postulated mechanism requires spe- (2013). However, even with this uncertainty it is clear that cific, local environmental conditions to function. By con- prebiotically relevant levels (‡1 mM)ofSO2-derived anions trast, simple exposure of a non-acidic lake to the atmosphere - 2- are available across the range of plausible sulfur outgassing anywhere on the planet would supply HSO3 and SO3 at fluxes, with concentrations *1–10 mM if sulfite dispropor- prebiotically relevant levels to either supplement the pho- tionation is fast and *100–1000 mM if sulfite dispropor- tochemical reducing capacity of HS- or function as sole tionation is slow. Note depending on k17, it is possible for sources of hydrated electrons in the Patel et al. (2015) [HS-] in the dynamic calculation to exceed the value cal- chemistry. Indeed, recent work by the same group suggests - 2- - culated from solubility constraints; in reality, in well-mixed that HSO3 and SO3 can replace HS as the source of solution H2S would de-gas when it reached the solubility hydrated electrons upon UV irradiation, and thus drive those limit, voiding Eq. 19. In these cases, [HS-] is lower than the parts of the reaction network that do not rely on HS- as a value calculated from the dynamic method, modestly in- feedstocks (Xu et al., in press). Reducing or eliminating the creasing sulfite and bisulfite concentrations since Reaction dependence of the Patel et al. (2015) chemistry on HS- in - 2- 18 is slower. S-anion concentrations increase as dlake and favor of HSO3 or SO3 increases the robustness of this T decrease, and are ultimately limited by gas solubility. chemistry, because no special local circumstances need to Overall, our finding that prebiotically relevant levels of SO2- be invoked. This illustrates how can inform derived anions were available in shallow well-mixed lakes improvements of the plausibility of prebiotic pathways. on early Earth is robust to the effect of redox reactions, but it Indeed, volcanism can be a source of more than sulfidic is possible for the precise concentrations to be lower than anions. Volcanism can also be a source of phosphates from our equilibrium calculation depending on the depth through partial of volcanically outgassed poly- and temperature of the lake, and especially on the rate of phosphates (Yamagata et al., 1991), and a supplementary sulfite disproportionation k17. Constraining k17 is key to source of HCN through photochemical reprocessing of improved modeling of abiotic sulfur chemistry. volcanically outgassed reducing species like CH4 (Zahnle, 1986)13. Volcanism could thereby supply or supplement 5.3. Case study: Implications for cyanosulfidic many of the C-, H-, O-, N-, P-, and S-containing feedstock systems chemistry of Patel et al. (2015) molecules and photoreductants required by the Patel et al. (2015) chemistry. The UV light also required by the Patel The cyanosulfidic prebiotic chemistry of Patel et al. et al. (2015) chemistry would be available at Earth’s surface (2015) requires cyanide and sulfur-bearing anions, both as for all but the largest volcanic episodes (/ ‡ 3 · 1011 cm-2 feedstocks and as sources of hydrated electrons through UV- S s-1). Hence, epochs of moderately high volcanism may have driven photoionization. Patel et al. (2015) used HS- as their sulfidic anion, and propose impact-derived sources of metal sulfides (both from the impactor and from subsequent me- 13Though some concentration mechanism would be required to tallogenesis) and evaporatively concentrated iron sulfides as achieve prebiotically relevant levels of HCN via this pathway. 1034 RANJAN ET AL. been uniquely conducive to cyanosulfidic prebiotic chem- levels in acidic waters. On the other hand, anions derived istry like that of Patel et al. (2015), especially if they can be from H2S would not have been available at micromolar levels - 2- - adapted to work with HSO3 or SO3 instead of HS . across the plausible range of volcanic outgassing due to low - We considered alternate planetary sources for HS for the solubility of H2S and an unfavorable , Patel et al. (2015) chemistry. We explored whether shallow and prebiotic chemistry invoking such anions must invoke hydrothermal systems, such as hot springs, might provide local, specialized sources. Radiative transfer calculations prebiotically relevant levels of HS-. These sources are high- suggest that NUV radiation will remain abundant at the planet 11 -2 -1 sulfur systems on modern Earth, and, if shallow, prebiotic surface for /S £ 1 · 10 cm s but will be suppressed 11 -2 -1 chemistry in them might retain access to UV light while for /S ‡ 3 · 10 cm s ; such epochs may be especially accessing high concentrations of sulfidic anions. Surveys of clement for surficial, UV-independent prebiotic chemistry. modern hydrothermal systems reveal examples of surficial We applied our results to the case study of the proposed systems that exhibit micromolar or even millimolar con- prebiotic reaction network of Patel et al. (2015). The prebi- centrations of HS- (Xu et al., 1998; Vick et al., 2010; otic plausibility of this network can be improved if it can be - 2- Kaasalainen and Stefa´nsson, 2011). However, high con- adapted to use SO2-derived anions like HSO3 or SO3 in- centrations of HS- appear to only be achieved in hot sys- stead of HS-, since the atmosphere is capable of supplying tems14 (T > 60C, and typically higher). Similarly, studies of prebiotically relevant levels of the former directly but more geothermal waters in Yellowstone National Park suggest localized sources must be invoked for adequate supply of the sulfite availability at the 0.4–5 mM level. However, such latter. Coupled with the potential for volcanogenic synthesis of levels of sulfite were again accessed only in hot waters feedstock molecules like HCN and phosphate (Zahnle, 1986; (Kamyshny et al., 2014). It is not clear how compatible such Yamagata et al., 1991), it appears that episodes of moderately 11 -2 -1 conditions are with prebiotic chemistry; for example, most intense volcanism (/S & 1 · 10 cm s ) might have been of the cyanosulfidic chemistries of Patel et al. (2015) and Xu especially clement for cyanosulfidic prebiotic chemistry which - et al. (2016) were conducted at room temperature (25C), exploits SO2-derived anions (e.g., HSO3 ). Avenues for future and in general many molecules thought to be relevant to the work include simulating these scenarios experimentally and/or origin of life, such as ribozymes, RNA, and their compo- with a large general-purpose aqueous geochemistry code, im- nents, are more stable and function better at cooler tem- proving measurements of the sulfite disproportionation reaction peratures (Levy and Miller, 1998; Attwater et al., 2010; Kua rate constant, and further photochemical modeling to improve and Bada, 2011; Akoopie and Mu¨ller, 2016). However, for constraints on the expected concentrations of SO2 and H2Son hot origin-of-life scenarios, e.g., those at deep-sea hydro- early Earth. thermal vents, hydrothermal systems may be compelling

venues for cyanosulfidic reaction networks like that of Patel A. Atmospheric Sulfur Speciation et al. (2015), reinforcing the utility of volcanism for pre- We use the work of Hu et al. (2013) to connect the sulfur biotic chemistry. emission flux /S to the speciation of atmospheric sulfur. Table A1 presents H S and SO mixing ratios as a function 6. Conclusion and Next Steps 2 2 of /S from Hu et al. (2013) (their Fig. 5, CO2-dominated Constraining the abundances of trace chemical species on atmosphere case). early Earth is important to understanding whether postulated prebiotic pathways which are dependent on them could have B. Activity Coefficient Calculation proceeded. Here, we show that prebiotically relevant levels of This appendix describes the calculation of the activity certain sulfidic anions are globally available in shallow, well- coefficients of the involved in equilibria reactions for mixed aqueous reservoirs due to dissolution of sulfur-bearing SO and H S. gases that are volcanically injected into the atmosphere of 2 2 We use the Extended Debye-Huckel theory to calculate early Earth. In particular, anions derived from SO are 2 activity coefficients (c ) for the ions in our study. Extended available at ‡1 mM levels in non-acidic reservoirs for SO i 2 Debye-Huckel theory is valid for ionic strengths up to 0.1 outgassing rates corresponding to modern Earth and higher. M, which is the highest ionic strength we consider, moti- During episodes of intense volcanism, like the emplacement vated by the fact that lipid vesicle formation is inhibited at of basaltic fields like the Deccan Traps, SO -derived anions 2 ionic strengths above 0.1 M (Maurer and Nguyen, 2016). may be available at ‡1mM levels for reservoirs buffered to pH ‡7(e.g., the modern ocean at pH = 8.2) and at a tem- Table Column-Integrated Mixing Ratios of S perature of T = 25C, though sulfite disproportionation may A1. H2 and SO2 as a Function of /S from Hu et al. (2013) have ultimately limited concentrations to the *10 mM level; (Their Fig. 5,CO-Dominated Case) better constraints on sulfite disproportionation reaction rates 2 -2 -1 are required to constrain this possibility. At cooler tempera- fS (cm s ) rH2S rSO2 tures, even higher concentrations of these anions would have 9 -10 -10 been available. Formation of mineral precipitate should not 3 · 10 4 · 10 3 · 10 1 · 1010 1 · 10-9 9 · 10-10 inhibit sulfite concentrations until ‡1mM concentrations so 10 -9 -9 long as the reservoir is not acidic, but might suppress sulfite 3 · 10 9 · 10 3 · 10 1 · 1011 5 · 10-8 7 · 10-9 3 · 1011 2 · 10-7 1 · 10-8 12 -7 -8 14 - 1 · 10 7 · 10 3 · 10 We speculate that HS -rich shallow hydrothermal systems tend 3 · 1012 2 · 10-6 8 · 10-8 to be hot because the same volcanism that supplies elevated levels 13 -6 -7 of HS- also supplies elevated levels of heat. 1 · 10 9 · 10 3 · 10 SULFIDIC ANIONS ON EARLY EARTH 1035

Table B1. Values for the Ion-Specific Parameter a Table C1. Parameters Used to Estimate (Related to the Hydration Sphere of the Ion) the Dependence of Henry’s Law Used to Calculate Activity Coefficients Constants on [NaCl] ˚ + - Ion ai(A) Parameter H2SSO2 Na Cl

- HSO3 4.0 H0 (M/bar) 0.101 1.34 — — 2- -1 SO3 4.5 h0 (M ) -0.0333 -0.0607 — — - -1 a hT (M )00.000275 — — HS 3.5 -1 S2- 5.0 hi (M ) — — 0.1143 0.0318 - OH 3.5 aValue not found in literature search; assumed to be 0. H+ 9.0 compendium of Burkholder et al. (2015). We were unable to Extended Debye Huckel theory states that locate a value for hT for H2S in our literature search, and assumed hT = 0 for this case. I0:5 The Henry’s law constants for these gases as a function of log c ¼Az2 (B1) [NaCl] at T = 298.15 K are shown in Fig. C1. In this study, i i 1 Ba I0:5 þ i we consider ionic strengths I £ 0.1 M, corresponding to where A and B depend on the temperature, density, and [NaCl] £0.1 M. At such levels, salinity has a negligible effect on Henry’s law solubility, and we consequently ne- dielectric constant of the solvent (in our case water), and ai is an ion-specific parameter. We took A = 0.5085 M -1/2 and glect it in our calculations. B 0.3281 M-1/2A˚ -1, corresponding to T 25 C; Appendix D = = D. Sensitivity of Analysis to Temperature describes the sensitivity of our analysis to this assumption. Table B1 summarizes the ai used in our study, taken from This appendix describes our assessment of the sensitivity Misra (2012). We were unable to locate a value of aC for of our calculations to the temperature of the aqueous res- - ervoir in which the equilibrium chemistry proceeds. HS2O5 and consequently take cHS2O5 = 1 throughout (i.e., we do not correct for its activity). Since in our analysis the supply of SO2 is not limited (the atmosphere is treated as D.1. Sensitivity of Henry’s law constants an infinite reservoir), pKaSO ,3 affects only the abundance of to temperature - 2 H2SO5 , which is a trace compound in our analysis (see Fig. 2). We calculated the effect of temperature on Henry’s law Table B2 shows the activity coefficients for the relevant using the three-term empirical fit outlined in Burkholder ions at the two ionic strengths considered in our study.

C. Sensitivity of Henry’s Law Constants to Salinity This appendix describes our assessment of the sensitivity of the Henry’s law coefficients for SO2 and H2S to salinity. We account for the effect of salinity on HG using the Schumpe-Sechenov method, as outlined in Burkholder et al. (2015):

log H0=H ¼ SiðÞhi þ hG ci (C1) where H0 is the Henry’s law constant in pure water, H is the Henry’s law constant in saline solution, ci is the concen- tration of the ion i, hi is an ion-specific constant, and hG is a gas-specific constant. hG is temperature dependent, via hG = h0 + hT (T-298.15 K). NaCl is the dominant salt in Earth’s oceans; we approximate NaCl as the sole source of salinity in our calculations. Table C1 summarizes the values of these parameters used for this study, all taken from the

Table B2. Per-Ion Activity Coefficients for Different Ionic Strengths Ion I = 0 MI= 0.1 M

- HSO3 1.0 0.770 2- SO3 1.0 0.364 HS- 1.0 0.762 S2- 1.0 0.377 FIG. C1. Dependence of Henry’s law constants for H2S - and SO on [NaCl], calculated using the formalism from OH 1.0 0.762 2 + Burkholder et al. (2015). HH2S and HSO2 are insensitive to H 1.0 0.826 [NaCl] for [NaCl] <1 M. 1036 RANJAN ET AL.

Table D1. Parameters Used to Estimate Dependence of Henry’s Law Constant on Temperature

Parameter H2SSO2

A -145.2 -39.72 B 8120 4250 C 20.296 4.525

et al. (2015), that is, ln(H) = A + B/T + C ln(T), where H is in units of M/atm and A, B, and C are gas-specific coefficients of an empirical fit. The values of these coefficients for H2S and SO2 were taken from Burkholder et al. (2015) and are summarized in Table D1. H(T) for H2S and SO2 is plotted in Fig. D1. For temperatures ranging from 0Cto-50C (273.15 to 323.15 K), the Henry’s law constants vary by less than a factor of 2.5 relative to their values at 25C (293.15 K), which is small compared to the order-of-magnitude variations in concentration we focus on in this study. We also estimated the temperature dependence using the van’t Hoff equation as outlined in Sander (2015) and obtained similar results.

D.2. Sensitivity of reaction rates to temperature In order to assess the temperature dependence of acid FIG. D1. Temperature dependence of Henry’s law con- dissociation pKa values, we use the van’t Hoff equation: stants for H2SandSO2, calculated using the formalism from Burkholder et al. (2015). Varying the temperature by 25 K q½ln K0 DH0 relative to the reference temperature of 298.15 K (blue line)

¼ (D1) affects the value of H and H by less than a factor of 2.5. qT RT2 H2S SO2 where K0 is the equilibrium constant, T is temperature, DH0 Using these values and the van’t Hoff equation, we calcu- -3 is the change in , and R = 8.314 · 10 kJ/mol/K. lated the temperature dependence of the first two acid disso- Solving this differential equation, assuming temperature- ciation constants for aqueous H2S and SO2. Table D3 shows 15 invariant enthalpy of solution , gives these pKa values for SO2 and H2Sat0C, 25C, and 50C. The variation in pKa is negligible for all reactions except DH 0 1 1 the first dissociation of SO2;pKaSO ,1 increases significantly lnðÞ¼K2 lnðÞþK1 (D2) 2 R T2 T1 with temperature. This implies that in non-acidic solutions, the concentrations of SO2-derived anions should decrease, With this equation, the acid dissociation constant K2 can be and conversely that as temperature decreases they should estimated at a given temperature T2, provided its value K1 is increase. known at a reference temperature T1. DH is the change in enthalpy of the reaction, given by D.3. Sensitivity of activity coefficients to temperature

Temperature dependence enters the calculation of the DH ¼ +DHf ðÞproducts +DHf ðÞreactants (D3) activity coefficients through the parameters A and B (see Appendix B for details). For water, at T = 0C, A = 0.4883 The of formation for the products and reactants M-1/2 and B = 0.3241 M-1/2A˚ -1;atT = 25C, A = 0.5085 M-1/2 of the first two acid dissociation reactions for H2S and SO2 are taken from Lide (2009) and are shown in Table D2. Note + Table D2. Enthalpies of Formation Used that DHf = 0 for H , by definition. We were unable to locate - in the van’t Hoff Equation Calculation an enthalpy of formation for H2SO5 and consequently are unable to calculate the temperature dependence of pK . aSO2,3 DHf (kJ/mol) Since in our analysis the supply of SO2 is not limited (the - atmosphere is treated as an infinite reservoir), pKaSO ,3 af- HSO3 -626.2 - 2 2- fects only the abundance of H2SO5 , which is a trace SO3 -635.5 compound in our analysis (see Fig. 2). SO2 -296.8 HS- -17.6 S2- 33.1 15 We expect this assumption to be reasonable because of the H S -20.6 limited range of temperatures that are plausible for our surface 2 aqueous reservoir scenario. H2O -285.8 SULFIDIC ANIONS ON EARLY EARTH 1037

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