correlation and prediction of metal toxicity to aquatic biota

8
Correlation and Prediction of Metal Toxicity to Aquatic Biota Deparfmc~rmr of the E~lvironrnetrt, I%%rfiona/ Water Researclz Itlsfifirtr, Citnrrdl~ C'cwfrr for 1~11ut?C% FYL~~P~~Y, B~~rii~zgfon, 011 P. L 7R 4A 6 KAISER, K. L. E. 1980. Correlation and prediction of metal toxicity to aquatic biota. Can. J. Fish. Aquat. Sci. 77: 211-2118. Published data on the toxicity of metal ions to aquatic biota, i11 particular Daplrrria magnrr, were analyzed for their correlation with ion specific physico-chemical parameters. Significant correlations were obtained for three groups of ions with similar electron confjgurations in the outer orbitals. Group B ions include Na (I), Be (ll), Ra ([I), A1 ([IH), and Cr (VI) with inert gas-like electron configurations; group I1 ions include Cr (Ill), Mn (II), Fe (1 I I j, Co (I I), Ni (11), Cu (!I), Zn (111, As (Vj, Cd ([I), Pt (IV), Au (It[), and Hg (11) with partially or completely filled delectron orbitals; group Ill1 ions include Sn (II), As ([I li, Se (IV), and Ph (11)-with filled dand s, but unfilled g electron orbitals. The toxicity of an ion within a group can be calculated from the general equation AN pT - a. f al log ---- f uzAE" AIp where pT is the negative logarithm of a metal ion concentratio11 with a certain toxicity in moleL-I; AN is the metal's atomic number; Alp is the difference between the ion's ionization potential with the oxidation number (OX) and the ionization potential of the next lower oxida- tion number (OX- I )in electron volts(eV); and ~%Eo is the absolute value of the electrochemical potential between the ion and the first stable reduced utate. The values for the constants no, al, and at depend on the group of ions, the biota, and the particular toxic effect determined. The equation is applied to predict the toxicities of other ions under similar test conditions. Key woacl.~: toxicity, metals, ions, correlations, Dccphtfia mugtisr, aquatic tests KAISER, K. L. E. 1980. Correlation and prediction of metal toxicity to aquatic biota. Can. J. Fish. Aquat. Sci. 37: 211-218. Nous a\on\ analyse les donneec publiies sur la toxicit6 d'ions metalliques dans Bes bio- ce~loses aquatiques, en particulicr 1)cipililia tnagna, afin de dkterminer s'il y a correlatiora entre ceux-ci et des paramktres phqsico-chirn~ques sp&cifiquc\ aux ions. On a trouve des corr6lat1ons significatives chee trais groupes d'ions B configurations 6lectronlques ~dentiques dans Be:, orbitales externes. L-o ions du groupe I comprenne~at : Na (I), He (II), Ra (1I), A1 (111) et Cr (VI) a configurat~ons Clectroniques semblables h celfes des gas inertes; les ions du groulse I1 camprennent : Cr (Ill), Mn (Ill, Fe (Ill), Co (I]), Ni (Bl), C'u (HI), Zn (11). As (V), C'd (111, Pt (IV), Au (Ill) et Pig (I[) B orbitales electroniques ti partielfernent ou entikrement rernplles; ies ions dm groupe 111: cornprennent : Sn (El), A\ (111). Se (IV) et PI-, (11) orbitales Clcctruniques d et s rempl~es, mais p non remplie. 1,'equation gknkrale suivante p u t servir B calcukr la toxicit6 d9un Ion au sein d'un groupe : oh pTest le logarithrne nkgat~f d'une concentration d9ions an6tal!ic(uesd'bane toxicite cionnee en mol.&-1; AN ,st le nonabre atomique du naktal; APP est la diKirence entre ic potentiel dyonisa- tion de l'ion dont le nombre d'oxydat~on est OX et le poteiztiei d'ionisation du nombre d'oxyda- tion inan~kdiatement au-dessous (OX - I). en Clectroia volt (eV); et AEo est la valeur absolue du potentiel 6lectrochimique entre l'ion et 16 premier Ctat rCduit stable. Ides valeurs dcs con- stantes 610, a, et az dkpendent du graupe d'ioras, de la biocdraose et de l'effet toxique particu'lier trouvk. A l'aide de cette equation, nous lsr6disons la toxicite d'autres ions dam des condition5 d'essais identiques. Received July 17, 1979 Accepted October 31, 1979 Rep le 17 juillet 1979 Accept6 le 31 oceobre I999 TOXICITY threshold values can be considered as the of metal ions at their upper limits of physiological activities, or, as an approximation, the concentrations compatibility. Irrespective of an element's1 faanction in Printed in Canada (J5719) ImprimC au Canada (J5719) 'The term "clement" here refers to an element's spectrum of ionic and covalently bound derivatives. Can. J. Fish. Aquat. Sci. Downloaded from www.nrcresearchpress.com by UNIVERSITY OF MICHIGAN on 11/05/14 For personal use only.

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Page 1: Correlation and Prediction of Metal Toxicity to Aquatic Biota

Correlation and Prediction of Metal Toxicity to Aquatic Biota

Deparfmc~rmr of the E~lvironrnetrt, I%%rfiona/ Water Researclz Itlsfifirtr, Citnrrdl~ C'cwfrr for 1~11ut?C% F Y L ~ ~ P ~ ~ Y , B~~rii~zgfon, 011 P. L 7R 4 A 6

KAISER, K. L. E. 1980. Correlation and prediction of metal toxicity to aquatic biota. Can. J . Fish. Aquat. Sci. 77: 211-2118.

Published data on the toxicity of metal ions to aquatic biota, i11 particular Daplrrria magnrr, were analyzed for their correlation with ion specific physico-chemical parameters. Significant correlations were obtained for three groups of ions with similar electron confjgurations in the outer orbitals. Group B ions include Na (I) , Be (ll), Ra ([I), A1 ([IH), and Cr (VI) with inert gas-like electron configurations; group I1 ions include Cr (Il l) , Mn ( I I ) , Fe (1 I I j, Co ( I I ) , Ni (11), Cu (!I), Zn (111, As (Vj, Cd ( [ I ) , Pt (IV), Au ( I t [ ) , and Hg (11) with partially or completely filled delectron orbitals; group Ill1 ions include Sn (II), As ( [ I li, Se (IV), and Ph (11)- with filled dand s, but unfilled g electron orbitals. The toxicity of an ion within a group can be calculated from the general equation

AN pT - a. f a l log ---- f uzAE"

A I p

where pT is the negative logarithm of a metal ion concentratio11 with a certain toxicity in moleL-I; AN is the metal's atomic number; A l p is the difference between the ion's ionization potential with the oxidation number (OX) and the ionization potential of the next lower oxida- tion number (OX- I )in electron volts(eV); and ~ % E o is the absolute value of the electrochemical potential between the ion and the first stable reduced utate. The values for the constants no, a l , and at depend on the group of ions, the biota, and the particular toxic effect determined. The equation is applied to predict the toxicities of other ions under similar test conditions.

Key woacl.~: toxicity, metals, ions, correlations, Dccphtfia mugtisr, aquatic tests

KAISER, K. L. E. 1980. Correlation and prediction of metal toxicity to aquatic biota. Can. J . Fish. Aquat. Sci. 37: 211-218.

Nous a\on\ analyse les donneec publiies sur la toxicit6 d'ions metalliques dans Bes bio- ce~loses aquatiques, en particulicr 1)cipililia tnagna, afin de dkterminer s'il y a correlatiora entre ceux-ci et des paramktres phqsico-chirn~ques sp&cifiquc\ aux ions. On a trouve des corr6lat1ons significatives chee trais groupes d'ions B configurations 6lectronlques ~dentiques dans Be:, orbitales externes. L-o ions du groupe I comprenne~at : Na (I), He ( I I ) , Ra (1I), A1 (111) et Cr (VI) a configurat~ons Clectroniques semblables h celfes des gas inertes; les ions du groulse I1 camprennent : Cr (Ill), Mn (Ill , Fe (Ill), Co (I]), Ni (Bl), C'u (HI), Zn (11). As (V), C'd (111, Pt (IV), Au (I l l ) et Pig ( I [ ) B orbitales electroniques ti partielfernent ou entikrement rernplles; ies ions dm groupe 111: cornprennent : Sn (El), A\ (111). Se (IV) et PI-, (11) orbitales Clcctruniques d et s rempl~es, mais p non remplie. 1,'equation gknkrale suivante p u t servir B calcukr la toxicit6 d9un Ion au sein d'un groupe :

oh pTest le logarithrne nkgat~f d'une concentration d9ions an6tal!ic(ues d'bane toxicite cionnee en mol.&-1; AN ,st le nonabre atomique du naktal; APP est la diKirence entre ic potentiel dyonisa- tion de l'ion dont le nombre d'oxydat~on est OX et le poteiztiei d'ionisation du nombre d'oxyda- tion inan~kdiatement au-dessous (OX - I). en Clectroia volt (eV); et AEo est la valeur absolue du potentiel 6lectrochimique entre l'ion et 16 premier Ctat rCduit stable. Ides valeurs dcs con- stantes 610, a , et a z dkpendent du graupe d'ioras, de la biocdraose et de l'effet toxique particu'lier trouvk. A l'aide de cette equation, nous lsr6disons la toxicite d'autres ions dam des condition5 d'essais identiques.

Received July 17, 1979 Accepted October 31, 1979

R e p le 17 juillet 1979 Accept6 le 31 oceobre I999

TOXICITY threshold values can be considered as the of metal ions at their upper limits of physiological activities, or, as an approximation, the concentrations compatibility. Irrespective of an element's1 faanction in

Printed in Canada (J5719) ImprimC au Canada (J5719)

'The term "clement" here refers to an element's spectrum of ionic and covalently bound derivatives.

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Page 2: Correlation and Prediction of Metal Toxicity to Aquatic Biota

212 CAN. J. FISH. AQUAT. SCI., VOL. 37, 1980

a biological system, such as plant or animal, it will impart a toxic effect to that system when present at a concentration above its toxicity threshold. Such toxicity thresholds vary widely among the elemcnts. Further- more, the sequence of toxicity thresholds of a series of ions may vary dramatically between different organisms.

Mendele-ev, in his '"system of periods,"~ecognized fundamental relations of the elements which made it possible to predict correctly some of the physical and chemical properties of previously undiscovered ele- ments. However, any biological properties, such as toxicity threshold values of metal ions, have proven dificult to correlate and predict. One problem here has been the extreme variation of threshold values found among ions of chemically similar elements. For example, the toxicities of magnesium and aluminum can differ by several orders of magnitude. Among the possible reasons for such differences are factors derived from the size and charge of the metal ions as well as the type and abundance of the corresponding ligands present (Tevlin 1968). Particularly strong variations of toxicity are also found between related transition metals, for example, iron and cobalt. Moreover, it has been shown that the toxicity of many elements also varies strongly with the oxidation state.

In contrast with our present inability to predict metal toxicity, the correlation and prediction sf biological effects of organic compounds has proven quite success- ful. Based can pioneering research, notably by the s c h ~ l s of C. Hansch and T. Fujita, quantitative struc- ture-activity correlations (QSAR) of organic com- pounds are now an important tool for the development of new pharnlaceutical drugs. In fact, both the search for new, biologically active, basic drug structures. and the optimization of the desired medicinal effects draw heavily on QSAR applications.

This paper describes correlations of ion specific, physical parameters with previously reported toxicity thresholds of a comparatively simple organism, the aquatic invertebrate Daphnia mcagaaa. Based on these correlations, the toxicity thresholds of other ions of unknown toxicity are predicted.

Results The present study examined a variety of ~nulltiple

linear correlations between some physico-chemical parameters of the elements and thcir concentrations causing a chronic toxicity (3 wk, 16% reprductive impairment) to Daphniu mngna, as reported by Biesinger and Ghristensen (1972). By trial and error, it was found that there are certain element character- istics which can be used to calculate toxicity values which compare well with those experimentally observed.

-The "Table of periods" is commonly known as the "Perialie table" of the elements, however. there is little periodicity in this table and it would be better referred to as a table of periods, or better yet, a "table of element groups and periods."

In addition, the found correlations may be applied to predict the toxicities of other ions. The calcallations also showed it to be necessary to separate the ions into groups with distinct electronic parameters. These groups and parameters were found to be: ( i) ions with completely filled p orbitals, such as Al (111), GI- (VH), and Ba (11) ; (ii) ions with partly or completely filled d orbitals, such as Fe (IIP), Co ( I I ) , As (V) , Ag ( I ) , and Hg (PI); a i ~ d (iii) ions with filled s orbitals, such as As (111) , Sn (1H), and Pb (11).

In an in-depth study, Biesinger and Christensen (1972) determined the toxicity thresholds of 21 metals and metalloids to Daphrzia rnergna in Lake Superior watcr of a mean hardness 45.3 mg.L-l. They found the toxicity thresholds to vary from 0.68 g.L-l for sodium, the least toxic. to 0.17 X lo-" g .L-I for cadmium, the most toxic of the elements investigated. The complete list of values observed by Biesinger and Christensen ( 1972) and their transformation into logarithmic numbers is given in Table 1; where pTm = --log (mole L-I ) . Biesinger and Christensen ( 1972) tried to correlate the observed thresholds with some known physical and chemical parameters of the ele- ments, but with limited success. Linear correlation co- etaicients were determined between the concentrations (-log molarity) of selected metal ions causing a 3-wk, 16% reproductive impairment to L)LI~~z?II 'Q rnagna and the solubility product of the metal sulfides ( r = 0.78; n = 9 ) , the electroncgativitics ( r 0.74, n = 20), and the equilibrium constants of the metal-ATP conaplexes ( r - 0.74, n = 11). They further concluded that no definite correlations for this effect were obtained with such physical parameters as standard electrode poten- tial, covalent radius, ionic radius, first ionization energy, electrical conductivity, atomic weight, atomic number, density, and equilibrium constants of certain metals with a variety of organic ligands, including cysteine. aspartic acid, histidine, arginine, glycylglycine. glutathione, and carboxypeptidase A.

ALKALI AND ALKALINE EARTH METALS

The observed toxicities (pTrn) of alkali, alkaline earth metal, and aluminum ions, as reported by Biesinger and Christensen ( 1972), were found to cor- relate well with the values predicted by cquation ( I 1. with standard deviations in parentheses:

where AN is the atomic number of the element, LIP the difference of the ionization potential. in volts be- tween its oxidation number (OX) and the next lower one (OX - I), and AE, the absolute value of the electro- chenlical potential in volts between the ion with the

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KAISER: CORRELATION AND PREDICTION OF METAL TOXICITY 213

TABLE 1. Concentrations of ions effecting in 3-wk a 16':;) reproductive impairment of Dc~phnirr mugrlo in Lake Superior water. Data from Biesinger and Christensen (1972).

Metal OXa pg - L-I pmol - L-I p Tmb

"OX = oxidation nurnber. bpTnz = -log (mol 'L-I).

oxidation number OX and its first stable, reduced form, the elemental state of these metals. Equation ( I ) fits the data for Na, K, Mg, Ca, Sa, Ba, and A1 with a highly significant correlation coefficient r = 0.981 ( 1 2 - 7). The correlation coefficieilt increases to r =:: 0.9985 (n = 6 ) if the value for potassium is excluded. The observed toxicity of K ( I ) is greater than the calcu- lated value. This might easily occur if the metal salt had trace impurities with high toxicity. This minor discrepancy possibly suggests a redetermination of the observed toxicity of potassium. The observed toxicity values (pTm) and those calculated from the regression line, excluding the experimental value for potassium, are given ii., Table 2. Also shown in Table 2 are the calckated toxicity values (pTc) for a variety of other elements in oxidation states for which the equation (1) is predicted to apply and it should be emphasized here that equation ( 1 ) is only valid for the particular oxida- tion numbers of the elements as given in Table 2.

The range of experimental toxicity values (pTrn) in this group (Table 2) comprises approximately 3.5 orders of magnitude, with sodium ( I ) being the least and aluminunl (111) the most toxic of these ions. The calculated toxicity values (pTc) for all ions in Table 2 span almost 8 orders of magnitude with sodium (I) being the least and manganese (VII) the most toxic ion in this group.

TRANSITION METAL AND RELATED IONS

The toxicity values (pTrn) of the transition metal

TABLE 2. Eleetrochen~ical potentials (AEo), ionization poten- tial differeiltials (AIP), observed (pTm) and calculated (pTc) toxicities of alkali, alkaline earth, and other metals; calculated from equation (1) for elements with the oxidation numbers (OX) given.

AEoa AIPa Element OX (volts) (electron volts) pTmb pTc

Na 1 K I Rb I Cs I Be 1 I Mg TI Ca I I Sr I1 Ba I1 Al I11 Si IV Se I11 Y 111 La I11 A@ 111 Ti IV Zr I V Ce IV v v Cr V I Mn VII

- - - --

SValues from Chemical Rubber Company (1 978). Walues from Biesinger and Christensen ( 19721, see Table 1,

this paper. CValues from Cotton and Wilkinson (1 967). "Values for acidic conditions.

(groups 111 B, IV B, V B, VI B, VII B, and VIII) ions with oxidation numbers (OX) less than their group numbers, and metal ions of the groups I B and I1 B and those of the elements of the fourth to seventh main groups with oxidation numbers equal to their group numbers, were found to correlate well with the toxicities calculated by equation (2) , with standard deviations in parentheses:

AN (2) pTnt = 4.80( +0.32) + 6.15( k0.45) log ,IP

where pTm, AN, and h l P are defined as for equation (1 ) and where hE, is the absolute differential in volts of the standard potential: of the ion with the oxidation number OX and the ion in the next lower oxidation stat0 which is stable under the test conditions. This linear regression, calculated by the least-squares method fronl the toxicities of 12 ions measured by Biesinger and Christensen (1972) is also found to be significant at the 99.9% confidence limit with a correlation co- efficient r = 0.978 (n == 12). Table 3 lists such ions in this category, the toxicity values (pTrn) observed by Biesinger and Christensen (2972) and the values calculated (pTc) from the equation (2) for the same

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Page 4: Correlation and Prediction of Metal Toxicity to Aquatic Biota

214 CAN. J. FISH. AQUAT. SCI., VOL. 37, I980

TABLE 3. ElectrocpPcmi~aI potentials (a&,). ionization poten- for a given value AN/aHP the toxicity of ions follow- tial differentials ( L ~ P P ) . observed ( ~ T I I I ) , and calcufated toxici- ing equation ( I ) are mope se~asitive to changes sf AE,, ties ( P I ? ) fc?r transition metals nrnd main group metalloid&; than for those ions following equation (2 j. The rea- calcialated values from equation (2) for elements with the solas for this can be seen in the electronic strLacture oxidation n~tmbers ( 6 ) Y) given. of the respective ions. For those ions for which equa-

tion ( 1 ) applies, their oxidation states are equal to A E ~ " a their group numbers; tlaerefore, such ions have electron

Element OX (volts) Celectron volts) p7inc pTc configurations with completely filled s and p orbitals identical to the inert gases preceding their position in thc table as, for example, Cr (VI), arad Ar (8). IHI contrast, the ions following equation (2) have outer electron configuratior~s of partly or completely filled d electron orbitals, In general, such ti orbitals are more easily subject to hybridization and distortion through the influence from surrounding ligands including solvating water molecules. In comparison to the alkali metals, this higher depe~ldencc of AE,, of the trar-msitisn metals and related ions on the surrounding ligands may be the reason for the large differences between their respective toxicities, such as, for exanlple, between Fe ( III ) and Coj (11).

XValues from Chemical Rubber Cornparay (1978). "Values from Cotton aiad Wilkirason (1967). CValues from Biesinger and Christensen (8972), see Table I ,

this paper.

and additional ions. The range of observed toxicities in this group comprises approximately 4.5 orders of magnitude with iron (111) and cadmium (II) as the two extremes. In comtrast, the calc~llated toxicities of all ions in this group ranges from a low of yTc - 1.87 for manganese (IV) to a high of pTc - 9.45 for lead (I&'), corraprising more than 7.5 orders of magnitude.

Discussion

It is apparent that both equations ( 1) and (2) follow the general eq~aatiora (3) :

with different constants a,,, a l , and a , according to the group of ions in question. Of particular interest here is the ratio of the constants cr, and a, for the two equations ( I 1 and (2). For equation ( 1) the ratio of a l / a , = I. I4 is nearly half that of those in equation (21, where a , / a , = 1.98. This may be interpreted that,

Two of the ions for which toxicity values were meas- ured by Biesinger and Christensen ( 4 972), namely Sn (11) and Pb ( I I ) , were found not to follow either equation (1) or (2) . This does not appear surprising in view of the above interpretation. In contrast to the ions listed in Tables 2 and 3, Sn (IT) and Pb (PI) have only completely filled ,Y and I& orbitals. It can be ex- pected, therefore, that such ions will follow the geiseral equation ( 3 ) with a different set of constants a,, al, and a2 than in the equations ( I ) and (2). Other ions which should follow equation ( 3 ) are 9-1 ( 1 ) , Sb (111) and Bi ( HI).

Biesinger and Christensen (1972) have measured only two ions of this group. To be able to estimate the constants for equation (3 ) , we need a set of at least three toxicity values. Anderson ( 1 948) measured threshold concentrations s f metal salts producing im- mobilizatioa~ of Daphnicz fnagaza in Lake Erie water and among the toxicity values determined were those for Sn (111. Sb (HTL), and Pb (TI). As his value for Sn (TI) is quits uncertain, only the Sb and Pb values are useful for cal~~llat ions here. Because of the dif- ferent conditions and effects observed from those of Biesinger and Christensen (1972), it is further rteces- sary to apply a correction factor to Anderson's data to make thein conlparable to the data of the latter. This is achieved by adding a constant value of ilpTtn = - 1.10 to the values found by Anderson ( 1 948), as determined by the difference in the toxicity of Pb (11) between that value and that of Biesinger and Christensen (1972). The same correction factor ap- plied to Sb (111) gives an estimated toxicity value of ya'm = 5.29 for comparison with the values found by Biesinger and Christensen (1972). \Ye now have the reqtaircd nlinimurn of three toxicity data to determine

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KAISER: CORRELATION AND PREDICTION OF METAL TOXICITY 215

TABLE 4. ElectrochemicaI potentials ( I k ' n ) , ionization pasten- tial dilferentials (AllJ), observed ( p l i n ) , and calculated toxici- ties ( p T c ) of metals and metalloids; values calculatest from equation (4) for elements with the oxiciatioll numbers (OX) given.

dE0' Element OX (volts) (electron volts) yTmb pTc

&Values from Chemical Rubber Company ( 1 978). Walues from Biesinger and Christensen (1972). Walues estimated from Anderson (1938), see text. "ee text.

the corresponding constants for equation (3 ) . The re- sultant equation (4) should be valid for ions with filled d and s electron orbitals as indicated before:

Ailr (4) pTnn, = - 0.13 + 6.70 log f 0.46 AEo

where pTm, AN, Alp and AE, are defined as pre- viously. Table 4 lists toxicity values calculated from equation (4 ) . Qf course, it should be kept in mind that the constants in equation (4) were derived from the minimum of observed values and are therefore less reliable than those computed for the equations ( 1 ) and (2 ) . Consequently. the calculated toxicities of these ions (Table 4 ) are subject to a larger error. Par- ticularly uncertain is the valuc for Hg ( I ) , as there is no comparison with any other ion with a half filled s orbital. However, if the general relationship of equa- tion (2) holds true, namely that ions both with par- tially and completely filled ti orbitals follow the sanse formula, it follows that ions with partially filled s orbitals, such as Hy (I) , may also follow equation 44).

TOXICITY AND OXIDATION STATE

It is now of interest to exanline the toxicity values of elements occurring in differelst oxidation states. A number of such cases can be fcsund in the Tables 2. 3 , and 4 and are summarized in Table 5. For example, the metals Cr, M n , Fe, Pt, As, ALI, T1, Pb, and Sn, commonly occur in more than one oxidation number. Examination of the data in Table 5 shows that for all ion pairs, except for Fe (I t) /Fe (111) and Ran (11) / Ran ( IV) , the ions with the higher oxidation numbers have the higher calc~~lated toxicity. This effect of the oxidation number on the metal's toxicity is particularly strong for the elements Cr, M n , Sn, and Se, where the corresponding toxicity values differ by three or more

TABI,E 5. Calculated toxicity values 19Tc2 fur elcments com- monly found in two or more oxidatioi-a states.

p-

Ele- 8XlP OX OX O X O X OX OX rnent I 11 111 IV V VI VBI

BCalculated toxicity values from Tables 2, 3, and 4. Wxidation number.

orders of magnitude. This observation coincides with the fact that their higher oxidation states ( cg . Cr (VI) ) are strong oxidants. I n contrast, Fe (11) and Mn (%I) , particularly in a basic medium, arc reducing agents.

The calculated toxicity values in Table 5 indicate that elements in oxidation states either above or below tl.iose normally found in oxygenated natural waters, such as Fe (I1 ) , Cr (VI ) , ban (BI ) , or Mn (VII) , will be nlore toxic to biota than when in their more coan- mora oxidation states, i.e. Fe (TII), Cr (III) , or Mn (IV). This is in agreement with experimental observa- tions on the toxicities of MnCl, (pTm =-= 3.40) and KMnO, (pTm = 5.40) to Dapltnia rnagrza by Anderson ( 1944 and 1948). The calculated toxicity vaIues for As (111) and As (V) , however disagrec with the generally higher toxicity of As (111). (Sorensen 1936; Gilderhus 1966).

It is known that the presence of colsriplexing ligands, whether inorganic OF organic, such as phosphate ions, Rurnic acid, etc. can effect a change in the standard potentials and therefore, also of AE,, of the central metal ions. Ideally, for the toxicity calculations accord- ing to equation (3 ) , the AE,, values should be deter- mined in natural waters after equilibration of the ions with the ligands preserat. Such determinations, of course, would also account for effects or1 the AE,, due to the pH, temperature, ionic strength, and other parameters for the particular water in question. Hn gen- eral, no such measurements can be made because of the lack of sensitivity of analytical instr~amea-lts at the low enivrcsninental concentrations sf importar~ce. The quality of fit of the regression equations (1 ) and (21, as determined from the values of the correlation co- eficients, is thought to reflect the high water q~aality and low hardness of the I,ake Superior water. Stronger charsges s f the actual S,, values, hence also of the toxicities, are to be expected for waters with higher conceritrations of natural and introduced organic and inorganic compounds which wi41 alter the complexing

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216 CAN. J. FISH. AQUAT. SCI., VOL. 37, 1980

TABLE 6. Correlation coefficients (r), number of ions (n), and constants au, a ] , and az, for toxicity correfntions per equation (3) for various aquatic biota and enzymes.

Exposure Species or enzyme system time Effcct Ions n r ao a2 Reference

American oyster, Clrassostrerc r~irgirlica 12 d LC05 Mummichog. Eitrzdulus sp. 168 h LC50 Rainbow trout (Sulmo gairdnneri) 9 6 h TE50 Dnphi~ia hjcilina 48 t~ LC50 Daphriiu hyalirtn 48 h LC50 ii'ududifrpf~mu.~ P U ~ O M U S 48 h LC50 Ci,clops ub-vssurutn 48 h IX50 Fish carbonic nnhydrase - 150

Fish carbonic anhydrase - I50 Glutamic oxiilazetic transaminase -- I20

Lactic dehydrogerlase - 120

Ni, Cu, Ag, Hg Ni, Zn, Cd, Hg Cr (III), Ni. Cu, Zn, Ag, @d Cs, Mg, Sr, Cr (VI) Co, Ni, Kg, Zn, Cd, Cta Co, Ni, Hg, Zn. Cd, Cu Co, Ni, Hg, Zm, Cd, Cu IMn (II), PC (111). Co, Ni, Cu, %n, Pd (II), Ag , Cd, Pt (KV), Au (1111, PTg([I), 'TI (1111, Sn (IV) Na, Be, Ca, Al, Cr (VI) Fe (111), Co, Ni, Cu, Zn, Pd (111, Pt (IV), Ag, Hg (II), Cd, Ge (IV) Mn (II), Fe ([[I), Co. Cu (I), Cu (II), Zn, Cd, Hg (II), Pd (II), Au (III), Ge (IV), Ag

--

Cal:tbrese et al. (1977) Ei4er and Hennekey (1977) H ~ l e (1977) Baudouin and Scoppa (1974) Baucinuin and Scoppa (1974) Baudouin and Scoppa ( 1 974) Baudouin and Seoppa (1974)

Christensen and Tucker (1976) Christensen and Tuclter (1976)

Christensen (I 971/72)

- - --

Statistical significance: &P < 0.05, 9 < 0.01. CI-' < 0.001.

capacity and therefore the electrochemical potentials of the metal ions. (Chau et al. 1974).

The correlations of experimentally observed toxicity data, such as in the equations (1) to (4) are of im- portance when trying to predict the effect of other ions to the same organisms under the same conditions. However, the usefulness of such correlations would be considerably enhanced if any of the equations ( 1 ) , (2) , or (4) cotlad also be applied to predict the effects of these ions on other biota and, possibly even to enzyme systems directly. Attempts were made to see whether other biological responses, besides the 3-wk 16% re- productive impairment of Daphnia magna, can be cor- related with elemental parameters by applying eyua- tion (3).

The literature abounds with reports on various toxic effects of metal ions to a great number of aquatic species. However, studies of one particular species and a particular chronic effect caused by many different agents, such as the one by Biesinger and Christensen (1972), are less common. Table 6 gives the results from a few such studies. Correlation coefficients r, and constants a , , a,, and a, were obtained from calculating linear best-fit curves for the observed toxic effects of metal ions to a variety of aquatic species. Metal ion concentrations were transformed to logarithmic values and the ions were grouped with an electron configura- tion as in the noble gases (e.g. Na. Be, Ca, Al, Cr (VI) ), and into groups with partially filled cd orbitals (e.g. Ni, Cu, Ag. Wg), as described before.

Baudouin and Scopga (1974) measured the acute toxicity (48-h LC-50) of various metal ions to three species of invertebrates, including Daphnia hyalina. Their selection of metals also includes Cs and Cr (VI), not investigated by Biesinger and Christensen ( 1972). For the reasons given previously, Cs ( I ) and Cr (VI) are expected to follow the relationship of equation (1 ). The correlation of the toxicity values observed by

Baudouin and Scoppa (1974) of four ions in this series (exclusive of their value for calcium) gives a correla- tion factor of r - 0.994 ( n - 4) with the values for constants a , to a, as giveit in Table 4. Calculations of the toxicities (pTc) from this equation give the fol- lowing results, with the experiinentally observed data (pTm) in parentheses: Cs ( I ) 4.25 (4.31), Mg (11) 2.97 (2.88), Ca (11) 2.69 (1.13), Sr (11) 2.94 (3.07), Cr (VI) 6.34 (6.37). Examination of these values in relation to the sublethal effect values (pTc) listed in Table 2, shows that both series can be interrelated by equation 5 :

where pT~,.,~.+and pTc,.,,. are the calculated ion con- centrations for the 48-h LC58 for Daphnia hyalina and the 3-wk 16% reproductive impairment for Daphnia magnu, respectively. Equation (5) , of course, is ap- plicable only to those ions also following equation (1 ) ; its col-relation coeiEcient is r = 0.987 (n = 5) .

Other short- to medium-term toxicity series of ions include those of Ni, Zn, Cd, and Hg to the mummichog (Fundulus heberoclitus) (Eisler and Henneky 1 977), and those of Ni, Cu, Ag, and Ng to the American oyster (C'russostreu virginica) (Calabrese et dtl. 1 977). Hale (1977) determined the acute toxicity of several transi- tion metal ions to rainbow trout (Salnzo guirdneri). The least-squares best-fit curve of these data results in the constants as given in Table 6. The data correlate reasonably well ( r = 0.864, n -. 6) with the following calcuIated values (pTc) for the toxicities (experimental values in parentheses) : Cr (111) 3. % 9 (3.33), Ni (11) 4.71 (3.22), Cu (IT) 4.36 (5.40), Zn (11) 5.82 (5.OS), Cd (11) 6.92 (7.23), Ag (I) 6.63 (6.57). Except for Ni and Cu, good agreement of the observed and cal- culated values is obtained.

Baudouin and Scoppa ( 1974) also investigated the acute toxicities of Co, Ni, Zn, Cu, Cd, and Hg to threc species of invertebrates. The correlation factors (Table 6) determined for these are lower than for the previous

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KAISER: CORRELATION A N D PREDICTION OF METAL TOXICITY 217

ion group but it is thought that the applicability of toxicity correlations to short-term tests is generally less than those to long-term studies with smaller toxicant concentrations. Therefore, for the purposes of toxicity correlations, studies of chronic effects are to be pre- ferred.

An interesting series of data is available on the 50% inhibition of the in vitro activity of the channel catfish (Ictulurr~s punctatzts) enzyme carbonic anhydrase by a large number of metal ions (Christensen and Tucker 1976). Table 6 gives the constants and correlation co- efficients for ions grouped as for the equations ( I ) and (2) . Good agreement is obtained for the alkali group ions, including Be (11) and Cr (VI) . The correlation of 14 ions, including Pd, Ag, Pt (IV), Au (PII), and TI (111) appears less satisfying with a correlation co- efficient of r L= 0.60 (11 = 14). Similar studies were made by Christensen ( 197 1 / 72) on the effects of metal salts on the in vitro activities of the enzymes glutamic oxalacetic transaminase and lactic dekydrogenase. Table 6 shows the resulting constants and correlation coeffi- cients and their statistical significance. There is little improvement over the correlations calculated by Christensen ( 197 1 / 72) with several physical parame- ters such as the electronegativity of the elements and various reaction constants with common anions, such as sulfide and ATP. It is not immediately clear why these poor correlations are found; however, an examination of the concentration/effect profiles obtained by Chris- tensen ( 1971 / 72) and Christensen and Tucker ( 1976) shows a great variability of the slopes as well as non- linearity of several of the ccmccntration/effect curves. For example, to produce the range of 0-10096 enzyme inhibition, the concentration of Na ( 1 ) ranges over nearly five orders of magnitude while the same range of inhibition is oksewed with a Hg (TI) concentration varying only one order of magnitude. As a result, it becomes quite speculative at which effect level, if any, a useful correlation may be attempted. Additional com- plications arise because of the fact that some con- centration/effect profiles show nonlinearity with one or more inflections.

Attempts to correlate the biological activities of ions with some of their physico-chemical constants are not new. Matthews (1904) demonstrated a significant re- lationship of metal ion toxicity to eggs of Fundulus sp. with the standard electrode potential. Shaw (1954) proved general correlations of toxicity using a term pl comprising the susceptibility to and the toxicities of metal ions to several species of aquatic biota. kfctal ion toxicity was found to be affected by the amount of available or free ions as determined froin the solubility products of the respective metal sulfides. (Shaw ( 196 1 ) expanded his theory to propose the general toxicity scale of Mn (11) < Fe (IT) < Co (11) < Ni (11) < Cu (IT) > Zn (11) based on the principles of co-

ordination chemistry. Indeed, he demonstrated that this sequence held true for most experimental obsewatians with Dayhnia mugnci, threespine stickleback (Gaster- osteus aculeutus) guppy (Lebbtes reticulatus) , tadpoles (Bufo valliceps), and also the enzymes urease and diastase. The above toxicity sequence conforms with the Irving and Williams (1953) order on the sequence of complex stabilities for the a b ~ v e metals with such ligands as EBTA, glycinate and oxalate. Both the molar toxicities and the complex stabilities are hiphest for the Cu (11) ion.

Christensen and Tucker ( 1976) determined the con- centrations of metal ions producing a 50% inhibition of the in vitro activity of the enzyme carbonic anhydrase. Among the metals tested, Hg (IT) had the strongest and Co (11) the least effect. In terms of their respective molar concentrations, their activity differed by approximately four orders of magnitude. This is in contrast to several in vitro studies where the toxicity of Co (11) was about equal to that of Ng (11), such as to Dnphnia sp. (Biesinger and Christensen 1972; Baudouin and Scoppa 1974). There is, of course, na reason to expect a similar toxicity sequence when com- paring metal effects on one particular enzyme with those on a living organism where each of many en- zymes may be acted upon differently by a given metal ion. Furthermore, transport mechanisms through the body membranes will be controlling at least some aspects of an ion's toxicity.

Life depends on the concurrent firnction of all en- zymc and membrane systems in the body. Such sys- tems, however, show different individual sensitivities to a given set of toxicants. For example, an enzyme very sensitive to sodium ions is likely to be different from one very sensitive to mercury ions, and even the order of increasing toxicity of a series of metal ions may not be the same for both enzymes. Usually, however, sev- eral enzymes control an integrated body function, such as reproduction. Therefore, a gross physiological effect, such as reproductive impairment is the result of the body's integrated response to the superimposed, individ- ual toxicant effects on each enzyme. As it appears rea- sonable to presume that different biological species of similar complexity, such as fishes, have similar sets of enzymes, it may be postulated that such species also show similar sequences of sensitivity to a given set of metal ions. Indeed, there is experimental evidence, such as refcrred to previot~sly, to support that view. More- over, such assumptions were widely used to develop environmental standards and objectives with the help of application factors (for example Water Quality Roard 1975).

The interpretation of cc~mplex formation and stabil- ity of metal ions with inorganic and organic ligands has greatly been improved by the introduction of the concept of "hard" and "soft" ions, as pioneered by Edwards ( 1954) and Schwarzenbach ( 1961 ) . This con- cept has been expanded by Pearsun (1963) and by Klopman (1 968). The ion specific "softness," En, cal-

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218 CAN. J. FISH. AQUAT. SCI., VOL. 37, 1980

sulated by Klopman (1968) from orbital and desolva- tioal energies can be used to predict and explain the stability of metal-ligand complexes and the reaction rates of organic molecules.

T h e empirical equation ( 3 ) , as reported herein, con- tains two variables aPP and aE,,, which a re meastares for ion specific energies. T h e t e r n ABP is similar t o the orbital energy calculated by Kloprnan ( 1968). T h e standard potential diRerence aE,, can bc viewed as a measure of a n ion's ability, under actual collditions in aqueous solutions, to change its electronic state. This ability is certainly related to the desolvation energy cal- culated by Kloprnan (1968) but does include other solvent and l i g a ~ ~ d controlled effects o n the ions. I n a simplified view, equation (3) can be interpreted as showing the toxicity of an ion as a function of its atomic ioniratiora potentials (alp) and its observed electronic behavior (AE, , ) in the solvent/ligand system in question. T h e third. element specific component in equation ( 3 ) , the atomic number ( A N ) of the element, may be ia l t~jpreted a s a measure of the ion's ~nolecular size o r inertia. Its conabination with the other parame- ters allovbrs the successfial correlation of elements having similar AHP and A E , values but significantly different atomic sizes, such as for example, sodium and strontitam. T h e correlations reported herein deal with metal ions of the second to the sixth period in the Table of Periods. At present, n o amseful toxicity data are available to determine their applicability to other dements , strch as the lanthanides and actinides. It mnay be expected, however. that the toxicities of such elc- rnet~ts with incompletely filled d orbitals can also be calc~alated f rom the equation ( 3 ) with a yet u~ lknown cet of the ccanstaalts a , , a , , and a.,.

% thank Dr W. RI. I. Strachan for valuable suggestions and helpful discussions on this work.

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MA'TTP~EWS, A. Po 1904. The relation between solution tension, atomic volume, and the physiological action of the ele- rnents. Am. J. IJhysiol. 10: 290-323.

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