Linking cellular toxicity to low-tier animal toxicity and beyond is crucial within the adverse outcome pathway concept and the 3R framework. This study aimed to determine and compare the bioavailable effect concentrations in zebrafish cell lines and embryos. Acute, short-term toxicity (48 h) of eight veterinary pharmaceuticals was measured in two zebrafish cell lines (hepatocytes, fibroblasts) and zebrafish embryos. Seven endpoints of cytotoxicity were recorded. The fish embryo acute toxicity test was modified by adding sublethal endpoints. Chemical distribution modeling (mass balance) was applied to compute the bioavailable compound concentrations in cells (Cfree) and embryos (Cint;aq) based on nominal effect concentrations (Cnom). Effect concentration ratios were calculated (cell effects/embryo effects). A low correlation was observed between cytotoxicity and embryo toxicity when nominal concentrations were used. Modeled bioavailable effect concentrations strongly increased correlations and placed regression lines close to the line of unity and axis origin. Cytotoxicity endpoints showed differences in sensitivity and predictability. The hepatocyte cell line depicted closer proximity to the embryo data. Conclusively, the high positive correlation between the cell- and embryo-based test systems emphasizes the appropriate modulation of toxicity when linked to bioavailable concentrations. Furthermore, it highlights the potential of fish cell lines to be utilized in integrated testing strategies.
Linking cellular toxicity to low-tier animal toxicity and beyond is crucial within the adverse outcome pathway concept and the 3R framework. This study aimed to determine and compare the bioavailable effect concentrations in zebrafish cell lines and embryos. Acute, short-term toxicity (48 h) of eight veterinary pharmaceuticals was measured in two zebrafish cell lines (hepatocytes, fibroblasts) and zebrafish embryos. Seven endpoints of cytotoxicity were recorded. The fish embryo acute toxicity test was modified by adding sublethal endpoints. Chemical distribution modeling (mass balance) was applied to compute the bioavailable compound concentrations in cells (Cfree) and embryos (Cint;aq) based on nominal effect concentrations (Cnom). Effect concentration ratios were calculated (cell effects/embryo effects). A low correlation was observed between cytotoxicity and embryo toxicity when nominal concentrations were used. Modeled bioavailable effect concentrations strongly increased correlations and placed regression lines close to the line of unity and axis origin. Cytotoxicity endpoints showed differences in sensitivity and predictability. The hepatocyte cell line depicted closer proximity to the embryo data. Conclusively, the high positive correlation between the cell- and embryo-based test systems emphasizes the appropriate modulation of toxicity when linked to bioavailable concentrations. Furthermore, it highlights the potential of fish cell lines to be utilized in integrated testing strategies.
Toxicological
risk assessment and regulatory decision making, such
as the REACH directive,[1] TSCA reauthorization,[2] and others,[3−6] have collaterally increased animal testing,[7,8] a development contradictory to efforts made to reduce, replace,
and refine (“3Rs”)[9] the usage
of animals for both human toxicology[10−12] and ecotoxicology.[13,14] Given that we live in an ever-growing
chemical environment, the plethora of xenobiotic compounds surrounding
us needs to be assessed in ethically and economically feasible ways.[15] New approach methods (NAMs) consisting of in vitro (i.e., cell-based test systems) and in
silico (computer models) techniques have the potential to
assess a large number of compounds[10] given
their compatibility with omics technologies, high-throughput screenings
(HTS), and the adverse outcome pathway (AOP) concept.[16] Cellular in vitro techniques are optimal
sentinels for recording molecular initiating events (MIEs) and lower-tier
key events (KEs) within the AOP concept but are lacking regulation-relevant
apical endpoints.Within ecotoxicology, the fish embryo acute
toxicity test (“FET”,
OECD 236)[17] highlighted a significant turning
point in the implementation of alternative methods. In the European
Union, zebrafish embryos demand no ethical permission until 120 h
postfertilization (hpf)[18] (onset of independent
feeding), meaning that the FET assay is legislatively defined as an in vitro assay; biologically, it can be regarded as in vivo, especially at 120 hpf. Zebrafish embryos can be
used in an HTS manner, as phenotypical changes are easily observed
due to their transparency. Within the AOP concept, the FET can be
utilized for the characterization of higher-tier KEs and adverse outcomes
(AOs). Noteworthily, the nominal effect concentrations between the
FET and the acute fish toxicity test (“AFT”, OECD 203)[19] are highly correlative[20−22] and measurements
of lethal apical endpoints at 96 hpf are proposed to be an accurate
surrogate to the AFT data. However, how well effect measurements from
the FET correlate to those from cell-based assays is less studied,
which is essential for bridging the in vitro to in vivo gap within the AOP concept. Therefore, the FET can
be employed as a connecting platform (Figure ).
Figure 4
Fish embryo test (FET),
and therefore fish cytotoxicity assays,
can be used as a bridging technology in integrated test strategies
(ITS) for the correlation of in vivo acute toxicity
data until appropriate quantitative in vitro to in vivo extrapolation (QIVIVE) is also available in an ecotoxicological
context. The illustration was generated in the licensed BioRender
application.
Fish cell lines are genuine non-animal
alternatives in ecotoxicology.[13] Several
authors considered the use of fish-derived
cytotoxicity assays as alternatives to in vivo assays
(reviewed in Castaño et al.(23)). Schirmer et al. proposed the use of
fish cell lines in regulatory testing of chemicals and effluents.[24] The latest efforts in this regard culminated in the publication of the rainbow trout (Oncorhynchus mykiss) cell line assay (RTgill-W1 cells) for predicting acute fish toxicity
as an ISO guideline.[25,26] In general, cell-based assays
display lower sensitivity than in vivo techniques
when comparing nominal effect concentrations (Cnom)[27−30] (see Table S1 for concentration nomenclature). The difference in
sensitivity might be explained by the reduced or nonexisting xenobiotic
metabolism, lower level of biological complexity, and reduced bioavailability
of exposure compounds.[31] Especially the
latter is predominantly due to differences in experimental conditions[32] given that fish and fish embryos are exposed
in water, whereas cells are grown in complex cell culture media. The
latter contain serum, protein, and lipids that act as sinks for hydrophobic
compounds[33−36] (especially at log Kow > 3).[32] Thus, the actual bioavailable concentration
to the cells, the free concentration (Cfree), is only a fraction of Cnom. Contextually,
antecedent attempts at comparing toxic potencies between fish cells
and whole fish test systems resulted in weak correlations.[37]Two principal strategies emerged to address
a weak correlation
due to bioavailability differences between test systems. The first
is by measuring the real exposure concentrations via chemical analysis.
Tanneberger et al. and Natsch et al. successfully conducted such an approach in the RTgill-W1 cell line,[38,39] indeed showing an improved correlation. However, extraction and
chemical analysis are time-consuming, are costly, and hamper high-throughput
testing of chemicals. The second strategy relates to modeling bioavailable
concentrations as a better dose metric for biologically effective
concentrations. By using chemical distribution models (mass-balance
model, “MBM”), differences in chemical partitioning
between lipids and proteins are accounted for, increasing the comparability
of biologically effective concentrations between test systems. Recently,
appropriate MBMs were developed for cell-based assays[40] and the FET.[41] Generally, modeling
has the advantage of omitting extraction and chemical analysis, making
it a considerably more straightforward approach.[31]Recently, Rodrigues et al. claimed
high correlations
in nominal effect concentrations for pharmaceuticals[42] but not for pesticides[43] when
comparing cytotoxicity data derived from rat cardiomyoblasts and the
literature with AFT data. The pesticide study caused subsequent controversies,[44,45] thus highlighting the topicality and importance of the issue. Additionally,
Villeneuve et al. recently reviewed the state of
the science in environmental high-throughput screening,[46] and they proposed the assessment of bioavailable
concentrations in cells (Cfree) and fish
(Cint) for a proper comparison and correlation.This study aimed to compare the acute, short-term toxicity between
two permanent zebrafish (Danio rerio) cell lines (hepatocytes, fibroblasts) and the zebrafish embryo.
We hypothesized that the cell-derived cytotoxicity data correlate
appropriately with the modified-FET (mFET) data when modeled bioavailable
effect concentrations are considered instead of nominal effect concentrations.
To this end, we generated acute toxicity data for eight veterinary
pharmaceuticals, covering different compound classes. We employed
the MBMs developed by Fischer et al.(40) for the cell lines and by Bittner et al.(41) for the mFET assay and evaluated the
nominal and modeled bioavailable effect concentrations.
Materials and
Methods
A detailed description of all relevant materials
and methods is
given in the Supporting Information 1,
Section 1.1. The important aspects are condensed in the following:Eight veterinary pharmaceuticals were purchased from Sigma-Aldrich,
Steinheim, Germany (albendazole (Abz), doramectin (Dor), febantel
(Feb), fenbendazole (Fen), flumethrin (Flu), ivermectin (Ive), oxfendazole
(Ox), and toltrazuril (Tol); all >95% purity, Supelco or VETRANAL
analytical standards).ZF4 (fibroblasts) and ZFL (hepatocytes)
cell lines were purchased
from ATCC (Manassas, VA, USA). The culturing procedures are described
in the Supporting Information 1, Section
1.1.2 and prior publications.[47,48] The cells were exposed
to eight increasing concentrations of the veterinary pharmaceuticals.
Exposure ranges were defined in pilot experiments. After 48 h of exposure,
seven different endpoints of cytotoxicity (in vitro biomarker of toxicity) were recorded via three different multiplex
assays. NAD(P)H metabolism and protein amount were recorded using
the dimethylthiazol-tetrazolium salt (MTS) and bicinchoninic acid
(BCA) multiplex assay. ATP metabolism and membrane stability were
recorded using the adenosine triphosphate (ATP) and lactate dehydrogenase
(LDH) multiplex assay.[48,49] Aerobic cellular respiration
and membrane and lysosome stability were recorded using the alamarBlue
(AB), carboxyfluorescein diacetate acetoxymethyl ester (CFDA), and
neutral red (NR) multiplex assay. The AB/CFDA/NR multiplex assay was
conducted according to the Schirmer group[26,50−53] with alterations made by Bopp and Lettieri[54] and ourselves to employ serum-mediated passive dosing.[55,56] Both absorbance (NRa) and fluorescence (NRf) were recorded for the
NR endpoint. Nominal median inhibitory concentrations (IC50;nom) (Table S1) of the cytotoxicity endpoints
were computed by a four-parameter log-logistic regression, with alternations
described by Weimer et al.(57) and plotted in GraphPad Prism 8 (GraphPad Software, La Jolla, CA,
USA).For the zebrafish embryo data, methodologies and results
of the
modified fish embryo test (mFET; addition of sublethal endpoints to
standard FET apical endpoints) after 144 h of exposure are described
in detail in Carlsson et al.[58] and the Supporting Information, Sections 1.1.5–6. For this
study, the raw data at 48 hpf were retrieved and analyzed. Nominal
median effect concentrations (EC50;nom) of the embryo toxicity
were computed by probit regression and plotted using Minitab 18.1
(Minitab Inc., State College, PA, USA).Chemical distribution
models (mass-balance model, “MBM”)
were applied to derive the bioavailable concentrations and protein/lipid-bound
fractions. The Fischer et al.(40) MBM was used to compute the respective bioavailable median
concentrations in the cell lines (IC50;free), whereas the
Bittner et al.(41) MBM was
used for the embryo (IAEC50). Distribution coefficients
of all veterinary pharmaceuticals between relevant phases, as they
are mandatory for the MBM input, were obtained via the UFZ-LSER tool[59] (Supporting Information 2, sheet “LSER”).IC50;nom and
IC50;free were divided by EC50;nom and IAEC50, respectively, to display the
potency ratios. Nominal and bioavailable median effect/inhibitory
concentrations were log-transformed, tested for normality by Shapiro–Wilk
and Kolmogorov–Smirnov tests (P = 0.05), and
analyzed graphically by a normal q–q plot. Pearson correlation coefficients between all cell-
and embryo-derived data were computed (Supporting Information 2, sheet “correlation”), and adjusted R2 values were illustrated in heatmaps. Deming
(Model II) linear regression was performed to obtain regression equations
(Supporting Information 2, sheet “regression”).
Statistical testing and plotting were conducted with GraphPad Prism
8.
Results and Discussion
Within ecotoxicology, there is an
ongoing debate as to what extent
are cellular in vitro systems a feasible approach
in toxicity testing and risk assessment. There still seems to be uncertainty
in using nominal concentrations rather than bioavailable concentrations,
as demonstrated in the Rodrigues et al. controversies.[44,45] In this study, we first demonstrated how modeling bioavailable effect
concentrations strongly increased the correlation between zebrafish
cell lines and embryo-derived data for the eight tested veterinary
pharmaceuticals. We then tested if the approach improved the correlation
for pesticides, as utilized by Rodrigues et al.
Acute
Toxicity in Zebrafish Cells
Seven different endpoints
of cytotoxicity were recorded after exposure to eight veterinary pharmaceuticals
comprising different classes of organic compounds (Table S2;Supporting Information 2, sheet “properties”). A four-parameter log-logistic
regression with additions, according to Weimer et al.,[57] was performed to compute respective
IC50;nom (Figures S4–S19; Table S3; Supporting Information 2, sheet “cell
data”). Note that the lactate dehydrogenase (LDH) endpoint
was excluded from further analyses given that the response data were
poorly described by the log-logistic regression model, as indicated
by the low adjusted R2 and high normalized
RSME values, most likely due to the nonmonotonous concentration–response
characteristics (Table S3; Figures S4–S19, panel D). A more detailed discussion of the latter is given in Supporting Information 1, Section 2.2. The tested
compounds depicted a range of potencies with the mean log IC50;nom spanning from −3.64 (Flu) to −5.62 (Fen) log[M] (Figure S21). Some compounds (Dor, Feb, Flu, Ive,
Tol) showed less, whereas others (Abz, Fen, Ox) showed more scattered
(log) IC50;nom values (Figure S21; Supporting Information 2, sheet “cell
data”). The pattern is also represented in the potency ratios
of the nominal median concentration (IC50;nom/EC50;nom), which are discussed further below (Figure A).
Figure 1
Potency ratios of median inhibitory concentrations
of the cellular
cytotoxicity assays vs median effect concentrations of the mFET assays
(IC50;/EC50;). The ratios are plotted as an endpoint of cellular toxicity per
tested compound. Potency ratios are based on nominal concentrations
(A; IC50;nom/EC50;nom), modeled free concentrations
(B; IC50;free/EC50;nom), or modeled internal
concentrations (C; IC50;free/IAEC50). The median
value of all compounds per endpoint is marked with a green line and
depicted above the x axis. The line of unity at 100 = 1 is marked with a red line; ± 1 order of magnitude
deviations are marked with dotted red lines.
Potency ratios of median inhibitory concentrations
of the cellular
cytotoxicity assays vs median effect concentrations of the mFET assays
(IC50;/EC50;). The ratios are plotted as an endpoint of cellular toxicity per
tested compound. Potency ratios are based on nominal concentrations
(A; IC50;nom/EC50;nom), modeled free concentrations
(B; IC50;free/EC50;nom), or modeled internal
concentrations (C; IC50;free/IAEC50). The median
value of all compounds per endpoint is marked with a green line and
depicted above the x axis. The line of unity at 100 = 1 is marked with a red line; ± 1 order of magnitude
deviations are marked with dotted red lines.When comparing IC50;nom values between different cytotoxic
endpoints, the BCA endpoint seemed to be the most sensitive, whereas
the CFDA endpoint was the least sensitive (Figure S21). However, the pattern is not consistent with BCA-ZFL,
being the least sensitive endpoint after flumethrin exposure, and
might thus derive from technical abnormalities. On the contrary, Natsch et al. found the CFDA endpoint to be the most sensitive
out of the AB/CFDA/NR-triplex assay[39] when
testing the acute toxicity of fragrance chemicals. However, the authors
regarded the differences in sensibility as negligible given that all
three endpoints were highly intercorrelated. The endpoints of energy
metabolism (MTS-ZFL, MTS-ATP) are more sensitive in the ZFL cell line
exposed to albendazole (Figure S21A) and
fenbendazole (Figure S21D). However, this
was not confirmed for the ZF4 cell line. The other cytotoxicity endpoints
are located close to their respective log IC50;nom means.
Conclusively, we would mostly recommend the AB/CFDA/NR-triplex assay[26] given its applicability, the total number of
scored endpoints, and its overall sensitivity and correlation. The
relationship of cellular cytotoxicity endpoints to apical endpoints
of the mFET is discussed further below in more detail.Supposedly,
compounds might operate via different modes (MoAs)
and mechanisms of action (MOAs) and are therefore impacting endpoints
differently, leading to diverse patterns of sensitivity. Compounds
with narrow endpoint distributions and similar IC50;nom values (Table S3; Figure S21; Supporting Information 2, sheet “cell data”) may display the same MOA, most
likely baseline toxicity (narcosis), whereas compounds with broad
endpoint distributions may display a range of distinct MOAs that are
differentially reflected in the tested endpoints. Neurotoxins were
reported to induce baseline toxicity in RTgill-W1 cell lines.[38] The neurotoxin flumethrin had the lowest overall
toxic potency in the cell lines. Contrarily, the other neurotoxins
(Dor, Iver) displayed stronger toxic potencies than some of the tested
benzimidazoles (Feb, Ox), which have a specific MOA in target organisms
(Table S2). Thus, neither MOAs nor MoAs
are conserved in nontarget organisms, especially not in the cell lines.
Some of the compounds (Feb, Flu, Tol) might be considered to be acting
via a baseline toxicity MOA, whereas the others (Abz, Dor, Fen, Iver,
Ox) have different MOAs in the cell lines. However, no realistic interference
can be made by the generated patterns or used compound classes, especially
not in an MoA manner, which was also not the intention of the conducted
study.The IC50;nom values for five out of the eight
tested
compounds (Abz, Dor, Feb, Fen, Ox) were compared to available CompTox
bioactivity data (https://comptox.epa.gov/dashboard/) to check for data integrity. Mammalian data validated the zebrafish
cell line results (Supporting Information 2, sheet “cell data”) and correlated well in qualitative
terms. More detailed information is given in Supporting Information 1, Section 2.4.1.
Acute Toxicity in Zebrafish
Embryos
The effects of
the eight veterinary pharmaceuticals on the zebrafish embryo have
been discussed in detail in Carlsson et al.(58) for the 144 hpf time point. The median effect
concentrations (EC50;nom) at 48 hpf that were extracted
from the original data and computed for this study (Figure S20; Supporting Information 2, sheet “mFET data”)
differed in comparison to those at 144 hpf. For some compounds, EC50;nom is approximately the same between time points (Abz,
Fen, Flu, Ox), whereas for the others, the difference in toxicity
is approximately 10-fold (Dor, Feb, Ive, Tol), with the 48 hpf time
point being one log-scale less sensitive. The toxicity differences
between time points might be due to bioaccumulation (enhanced uptake
due to chorion detachment), bioactivation, or different susceptible
developmental windows.[60,61] In terms of potency, the EC50;nom values, derived from the apical and sublethal endpoints
in the mFET, depict a wide range from −7.11 log[M] (Fen) to
−4.61 log[M] (Ox) (Table S4; Figure S22).A survey was conducted in the Ecotox database (https://cfpub.epa.gov/ecotox/search.cfm) to check the integrity of the fish embryo data. Unfortunately,
comparable data were only retrieved for ivermectin. Two other studies
showed proportionate EC50;nom values at 48 and 144 hpf
in zebrafish embryos and larvae.[62,63] For all other
compounds, no fish-related data were found; only studies in plants
or invertebrates are available.
Nominal Median Effect/Inhibitory
Concentrations: Cell Lines
vs Embryo
When comparing EC50;nom values (embryo)
to IC50;nom values (cells), there is a general 10-fold
(one log-scale) difference in sensitivity between the embryo and cell
test systems, with the compounds showing higher potency in the mFET
(Table S5; Figure S23). Three compounds
differ from the general pattern. Flumethrin and fenbendazole are two
to three log-scales more sensitive in the mFET, whereas oxfendazole
shows equal nominal median concentrations between test systems. Flumethrin
took on a particular position. For flumethrin, only the sublethal
endpoints were recorded in the mFET assay (Figure S20E), and the probit regression model fit was suboptimal (Table S4). Additionally, flumethrin displays
the highest logKow (6.97, see Table S2) of all tested compounds. In terms of
nominal concentrations, flumethrin shows the lowest toxicity in the
cytotoxicity assays (Figure A; Figure S21E) and deviates the
strongest from the calculated regression lines (Figure A). Hence, we decided to also display the
data without flumethrin (respective graphs in Supporting Information 1), considering that it might
be due to technical incompatibilities.
Figure 3
Deming regression of depicted IC (cells)
and EC (fish embryo) values for pooled
cell lines (ZF4 + ZFL) and the NRa (neutral red, absorbance) endpoint
of cellular toxicity. The regression line is plotted in solid black,
the line of unity is in solid red, and 1 order of magnitude deviations
from the line of unity are plotted as dotted red lines. Regression
equations and adjusted R2 values of Pearson
correlations are given for every setup of comparison. Significant
positive linear relationships were found for all setups depicted here
(for the total dataset, see also Table S6): log IC50;nom vs log EC50;nom (A), log IC50;free vs log EC50;nom (B), and log IC50;free vs log IAEC50 (C).
We calculated the potency
ratios (IC50;/EC50;) for nominal effect/inhibitory concentrations (Figure ). The potency ratios are a
measure of the test system’s sensitivity: ratios of compounds
depicting a higher potency in the mFET assay are located above the
line of unity, and ratios depicting a higher potency in the cytotoxicity
assays are located below the line of unity. As for the numeric median
concentrations, we see an approximately 10-fold difference in potency
(Figure A; Figure S22A) with similar outliers (Ox, Flu),
thus indicating major differences to the other compounds in toxicokinetic
and toxicodynamic perspectives.The median potency ratio value
of oxfendazole (1.51; Figure , green line) is almost on
the line of unity, with more than half of the endpoints’ potency
ratios being more sensitive in the cell-based assays. Besides that,
only the BCA endpoint measured for cells exposed to albendazole is
more sensitive. Correspondingly, Gülden and Seibert[29] reported minor differences in nominal effect
concentrations between in vitro- and in vivo-derived effect concentrations for less cytotoxic compounds. For
compounds with a low cytotoxic potency, the reduction in bioavailability
due to binding to medium ingredients was less significant because
binding might be saturated at the chemical concentration needed to
elicit toxicity. Accordingly, oxfendazole caused the lowest toxicity
in the mFET assay (Table S5; Supporting Information 2, sheet “mFET
data”), explaining the good correlation already for Cnom.Flumethrin deviates largely in nominal
median inhibitory/effect
concentrations between cells and embryos (Table S5;Figure S23A). The potency ratio
median (Figure A)
is 698-fold less sensitive in the cell-based assays and for one endpoint
(BCA-ZFL) even 10,000-fold. The presence of tremors in the embryos
(sublethal endpoint) accounted for most of the recorded effects. The
latter reflects flumethrin’s potential neurotoxic mode of action
(MoA) in the mFET. Arguably, flumethrin might act as a neurotoxin
in the fish embryo already at 48 hpf as this observation is similar
to the 144 hpf time point[58] (Figure S25A). The FET has been reported to be
less sensitive to neurotoxins in comparison to the AFT.[21] RTgill-W1 cells showed reduced sensitivity to
neurotoxins in comparison to in vivo data.[38,64] The detection of neurotoxicity in the embryo test is, however, due
to the inclusion of sublethal endpoints (mFET). This effect would
not have been recorded if only the standard lethal endpoints described
for the FET test[17] were used. Since an
adequate in vitro assessment of neurotoxins requires
neural cells expressing particular intrinsic transporter and membrane
receptor proteins (e.g., dopaminergic and glutamatergic),[65] permanent fish fibroblasts (ZF4) and hepatocytes
(ZFL) are not appropriate. Beyond that, flumethrin has the lowest
water solubility of all tested compounds (5.95 × 10–07 M; Table S2). Potentially, in an aqueous
environment, maximally solved concentrations before precipitation
are not high enough to cause a baseline toxicity effect, which is
most likely recorded here with the cellular assays (range from 2.41
× 10–07 to 6.13 × 10–03 M). However, as mentioned previously, apical endpoints within the
mFET and nonspecific cytotoxicity endpoints, as recorded in the cell
lines, do not bare sufficient mechanistic information to draw potential
conclusions on specific MOA and MoA.Pearson-derived correlations
between IC50;nom and EC50;nom values (Figure ) were weak and statistically
nonsignificant for both cell
lines as well as the pooled cytotoxicity data (adj. R2 range from 0.02 (BCA-ZFL) to 0.46 (NRa-ZF4); see also Supporting Information 2, sheet “correlation”).
If flumethrin was excluded, overall correlations were increasingly
compelling (R2 = 0.96 (NRa-ZF4), Figure S26). However, since the dataset gives
no insights into the mechanisms of toxicity, such an exclusion remains
tentative. Nevertheless, the potential exclusion of flumethrin indicates
how bioavailability potentially modulates toxicity given that flumethrin
depicts the most substantial discrepancy in terms of nominal concentrations
(Figure S23A). Generally, the correlation
coefficients are higher for ZF4 than for ZFL. Notably, the ZF4 nutrition
medium contains double the amount (10%) of FBS than ZFL (5%). A higher
amount of FBS in the nutrition and exposure medium has been reported
to be associated with enhanced uptake kinetics in cells.[55] Thus, the equilibrium at the target site might
be reached earlier in a high-FBS scenario, leading to a more sensitive
measure of the nominal median concentration. Nevertheless, since both
FBS concentrations used are relatively high, uptake kinetics-mediated
effects might be marginal within a 48 h exposure regime. Hence, other
factors such as cell line origin, overall density, and mass or general
biological sensitivity might be crucial.
Figure 2
A heatmap of adjusted R2 values derived
from Pearson correlation of the various IC (cells) vs EC (fish embryos) comparisons
per endpoint of cellular toxicity. Correlations of nominal and bioavailable
median concentrations are depicted for ZFL, ZF4, and pooled cell lines
(column stacks). For significance levels and P values
of Pearson correlations, see also Supporting Information 2, sheet “correlations”. Additionally, a correlation
heatmap without flumethrin and without neurotoxins is available in
Supporting Information 1 (Figure S26).
A heatmap of adjusted R2 values derived
from Pearson correlation of the various IC (cells) vs EC (fish embryos) comparisons
per endpoint of cellular toxicity. Correlations of nominal and bioavailable
median concentrations are depicted for ZFL, ZF4, and pooled cell lines
(column stacks). For significance levels and P values
of Pearson correlations, see also Supporting Information 2, sheet “correlations”. Additionally, a correlation
heatmap without flumethrin and without neurotoxins is available in
Supporting Information 1 (Figure S26).
Bioavailable Median Effect/Inhibitory Concentrations
Increased
Goodness-of-Fit: Cell Lines vs Embryo
We hypothesized that
modeling bioavailable median effect/inhibitory concentrations (IC50;free; IAEC50) would significantly increase the
correlation between the cell- and embryo-derived data. To test our
hypothesis, we applied two state-of-the-science MBMs to estimate the
bioavailable concentrations for the cells[40] and the embryo.[41] Noteworthily, these
chemical distribution models are based on empirical protein and lipid
content data derived from the fish embryos and cell culture media.Modeling the bioavailable concentration in the medium (Cfree) according to Fischer et al.(40) (Supporting Information 2, sheet “Model Fischer2017”) disclosed an increased
potency of the cell-derived measures (Figure B; Figures S21 and S23). Accordingly, Kramer et al.(30) observed the nominal
effect concentrations being approximately 10-fold higher than the
bioavailable effect concentration for phenanthrene in Balb/c 3T3 and
RTgill-W1 cells. For six out of the eight tested compounds (Abz, Dor,
Feb, Fen, Flu, Iver), the modeled bioavailable concentrations differed
statistically from the nominal concentrations (Figure S21). The bioavailable concentrations for fenbendazole
and flumethrin differed by more than one log-scale. Oxfendazole and
toltrazuril barely showed any differences between the nominal and
bioavailable inhibitory concentrations. Modeling the bioavailable
aqueous internal effect concentration (Cint;aq) according to Bittner et al.(41) did not indicate significant alternations in compound potencies,
except for toltrazuril (Figure S22).Cfree of fenbendazole and flumethrin
showed the highest discrepancies to Cnom. It is evident how binding to medium components drastically reduces
their bioavailability within the in vitro systems.
Once the actual bioavailable concentrations are computed and related
to the bioavailable concentrations in the mFET system, the differences
in sensitivity and potency are relatively small. We discussed that
IC50;nom and EC50;nom of oxfendazole were already
showing a high similarity, most likely due to hydrophilicity. Thus, Cnom and Cfree are
practically equal, and the culture medium ingredients are only marginally
affecting the bioavailability. Toltrazuril was the only tested zwitterionic
compound that is not >99% encountered in its neutral form at physiological
pH (Supporting Information 2, sheet “Model
Bittner2019”). Given that toltrazuril has the lowest pKa value (6.47) of all tested compounds, it will
likely have a representative amount of ionized species at physiological
pH. In an aquatic environment, toltrazuril will bioconcentrate to
a lesser extent than the other compounds.[66] Ionic species feature different sorption preferences than neutral
organic compounds, as they increasingly partition into phospholipids
and structural protein,[67] and they are
susceptible to an ion-trapping effect if the pH of the exposure medium
is lower than the internal pH of the organism.[66]Regarding the IC50;free/EC50;nom comparison,
median potency ratios are located underneath the upper 10-fold borderline
and close to the line of unity for all compounds and endpoints (0.21–6.01; Figure B; Figure S24B). As above, the median potency ratios remained
almost equal for the IC50;free/IAEC50 comparison
but also with toltrazuril almost located on the line of unity (1.63; Figure C). The differences
in sensitivity between test systems and potencies of compounds are
rather negligible once the actual bioavailable effect/inhibitory concentrations
are considered. Interestingly, the differences between Cnom and Cint;aq were more
pronounced in the ZF4 cell line. As stated above, ZF4 uses twice the
amount of FBS as ZFL; sorption to structural protein, mostly within
the serum, is expected for ionic chemicals. Accordingly, the bioavailable
effect/inhibitory concentrations are appropriately represented after
the modeling procedures.The similarity in bioavailable effect/inhibitory
concentrations
between the two test systems is further reflected in the computed
Pearson correlations (Figure ) when comparing the nominal concentration arrangement (IC50;nom vs EC50;nom) against the bioavailable concentration
arrangements (IC50;free vs EC50;nom; IC50;free vs IAEC50), with adj. R2 up to 0.89 (NR endpoints in ZF4). The Pearson correlations
are even further increased when specific data are omitted, e.g., without
Flu and without neurotoxins, with adj. R2 up to 0.99 (NRa-ZF4; Figure S26). However,
as already mentioned, such an exclusion remains tentative given that
mechanistic exclusions cannot be made with the dataset at hand. According
to the potency ratios, Cint;aq had barely
any impact on the correlations (IC50;free vs IAEC50), with some endpoints showing marginally higher or lower values.
This reflects well how the bioavailable concentrations differ only
for toltrazuril from the nominal concentrations in the mFET system.
Overall, the ZFL cell line shows a better fit for the embryo-derived
data, the NR endpoints correlate best, and the BCA and CFDA endpoints
have the lowest correlations for all the nominal and bioavailable
concentrations.Type II linear regression (Deming) was conducted
to identify goodness-of-fit
between the cell- and embryo-derived concentrations. The results are
shown in Table S6 for the entire dataset
and illustrated in Figure for the pooled NRa endpoint. The NRa endpoint
for pooled cell lines depicted the overall strongest correlations
(Figure ), and its
regression analyses showed statistically significant deviation from
zero in all tested setups (P < 0.05; Table S6). Therefore, the latter was plotted
here in detail (Figure ). Cnom (Figure A) shows rather low correlations (adj. R2 = 0.33); e.g., the flumethrin values are remotely
located from the regression fit (f(x) = 0.82x – 0.11). For Cfree, the fit for NRa-pooled increases (adj. R2 = 0.88; Figure B) as well as for all other endpoints tested, with all setups
becoming statistically significant except for CFDA-ZF4, CFDA-ZFL,
and BCA-ZFL (P < 0.05; Table S6, data not illustrated graphically). Above, we described
how considering Cint;aq only marginally
altered correlations. However, Figure C illustrates how the goodness-of-fit is influenced
by also regarding the bioavailable concentrations in the mFET system.
Now, the regression line is almost on par with the line of unity (f(x) = 1.1x + 0.68). This
holds true for the depicted endpoint as well as every other recorded
endpoint and setup (Table S6). In parallel
to the calculated Pearson correlations, when omitting certain data,
correlation and fit are further enhanced (Figure S29). Conclusively, the Deming regression analysis proved how Cfree and Cint;aq relate between both investigated test systems, nearly to the point
of absolute unity.Deming regression of depicted IC (cells)
and EC (fish embryo) values for pooled
cell lines (ZF4 + ZFL) and the NRa (neutral red, absorbance) endpoint
of cellular toxicity. The regression line is plotted in solid black,
the line of unity is in solid red, and 1 order of magnitude deviations
from the line of unity are plotted as dotted red lines. Regression
equations and adjusted R2 values of Pearson
correlations are given for every setup of comparison. Significant
positive linear relationships were found for all setups depicted here
(for the total dataset, see also Table S6): log IC50;nom vs log EC50;nom (A), log IC50;free vs log EC50;nom (B), and log IC50;free vs log IAEC50 (C).
Internal and Structural Lipid Median Effect/Inhibitory Concentrations:
Cell Lines vs Embryo
We intended to investigate as to what
extent the total internal concentrations (Ccell vs Cint) and internal partitioning to
structural lipid (Cmem vs Cint;lip) would correlate. Consequently, we modeled the
internal cellular concentration (Ccell) and cellular membrane concentration (Cmem) in the cytotoxicity assays by using the Fischer et al.(40) model. Furthermore, we modeled the
total internal concentration (Cint), the
critical membrane concentration (Cint;lip), and the internal protein-bound concentration (Cint;prot) in the zebrafish embryo via the Bittner et al.(41) model.Unexpectedly,
correlations and predictions are less prominent as for the bioavailable
concentrations (Table S7;Figure S27; Supporting Information 2, sheets “correlation” and “regression”),
with adj. R2 values ranging from 0.27
(IC50:cell/IEC50, BCA-ZF4) to 0.86 (IC50:mem/IEC50;lip, MTS-ZF4). Nevertheless, only 6 out of the
42 tested arrangements did not show statistical significance for correlations
(P < 0.05). Previous studies also encountered
varying predictions between internal fish and internal cell concentrations,
which most likely occur due to differences in toxicokinetics between
the investigated biological systems.[64] Moreover,
various studies recommended to compare modeled or measured in vitro Cfree to nominal in vivo effect concentrations (ECnom or LCnom) or,
if available, unbound plasma concentrations.[31,40,68−70] While applying the Bittner et al.(41) model, we decided to
use the Cint;aq metric for comparison
given that the internal aqueous concentration resembles the unbound
and bioavailable fraction of the compounds in fish embryos best and
thus mimics Cfree in the cell-based assays.Noteworthily, none of the used biological and physicochemical parameters
in the models had been measured, but all were derived from literature
and average values. Still, the latter conceptually proves the robustness
of the models to predict bioavailable effect concentrations even without
precise parameter detections. Theoretically, precise parameter measurements
would further rectify this issue, fitting the correlations and regressions
closer to unity. Reasonably, empirical parameters should be recorded
for cellular systems to be used in future HTS.
In Vivo Considerations: mFET 144 hpf Time Point
For the eight veterinary
pharmaceuticals, Carlsson et al. recorded adverse
effects up to 144 hpf[58] (Supporting Information 2, sheet “mFET
data”). We used the latter to compute Cint;aq at 144 hpf to compare with estimates at 48 hpf. Hence,
it might be vital to claim that we are comparing in vitro cellular concentrations to in vivo fish embryo
concentrations, especially when including the 144 hpf values, which
are around the start of independent feeding. However, the mFET beyond
120 hpf has to be interpreted as a low-tier in vivo system given that both toxicokinetic and toxicodynamic processes
are not equal to adult fish[60] and might
deviate for some compounds from AFT data.[71]Median potency ratios at 144 hpf are mostly comparable to
48 hpf, and changes in patterns due to bioavailability are identical
(Figure S25). Doramectin, ivermectin, and
toltrazuril are marginally more toxic in the mFET assay at 144 hpf
as compared to 48 hpf. An extended exposure period might lead to accumulated
adverse effects. Beyond that, the zebrafish embryo is encapsulated
within a chorion until approximately 72 hpf. The chorion might act
as a barrier as well as a structural sink for lipophilic compounds
and therefore might alter uptake kinetics.[60,61] Alternatively, most of the tested compounds were reported to drop
in measured concentrations at 144 hpf[58] due to metabolization. Bioactivation of metabolites might lead to
increased toxicity. Febantel shows an approximately fivefold increase
in toxicity between 48 and 144 hpf. Carlsson et al.[58] demonstrated the metabolization of
febantel into fenbendazole and further into oxfendazole within the
embryo. Fenbendazole induces toxicity at lower concentrations compared
to febantel (Figure S21; Supporting Information 2, sheets “cell data”
and “mFET data”). Therefore, the shift in potency might
be due to the metabolism-derived bioactivation of febantel. Accordingly,
Pearson correlations are slightly lower between in vitro and in vivo data at 144 hpf compared to 48 hpf
(Figure S28). The latter phenomenon could
be reverted by including a metabolic activating system (liver microsomes)
to the cytotoxicity assays, as has been done elsewhere for the FET.[72]Studies have shown that the sensitivity
to a compound does not
increase substantially at 24 hpf in the FET.[20,21] However, the latter statement does not apply to all compound classes,[22,71] which is still being reflected in very high correlations in certain
arrangements that are omitting specific sources (IC50:free vs IAEC50 in NRf-ZF4: adj. R2 = 0.93). Conclusively, we postulate, at least for the compounds
tested in this study, that cytotoxicity measurement in zebrafish cell
lines is an appropriate predictor of AFT toxicity if the FET is considered
as a bridging platform (Figure ).Fish embryo test (FET),
and therefore fish cytotoxicity assays,
can be used as a bridging technology in integrated test strategies
(ITS) for the correlation of in vivo acute toxicity
data until appropriate quantitative in vitro to in vivo extrapolation (QIVIVE) is also available in an ecotoxicological
context. The illustration was generated in the licensed BioRender
application.
Approach Verification to
Show the General Applicability
Rodrigues et al. compared the nominal effect concentrations
of AFT data to cytotoxicity data derived from rat cardiomyoblasts
and data from the literature. They found good correlations for the
investigated group of pharmaceuticals[42] but not for the investigated group of pesticides,[43] which caused subsequent controversies regarding their conclusions.[44,45] Our data reflect the pesticide study quite well, with compounds
showing a broad range of potencies, regarding the induction of cytotoxicity.
We define the tested compounds in regard to their utilization as veterinary
pharmaceuticals, but in terms of their classes, they could also be
defined as pesticides. In this context, we postulate that most of
the effects in the Rodrigues et al. pesticide study
would correlate stronger between in vitro and in vivo if proper modeling of their bioavailable concentrations
were applied.To prove our postulation, we modeled the bioavailable
effect concentrations of a set of compounds from the Rodrigues et al. pesticide study (10 additional compounds, 5 additional
compound classes; see Supporting Information 2, sheet “properties”) and conducted comparisons in
the same manner as for our dataset. Further details are given in Supporting Information 1, Section 2.6. In summary,
the bioavailable effect concentrations of the in vitro data correlated appropriately to the in vivo data
(R2 = 0.65; Figure S30). We speculate that a measured or modeled unbound plasma
concentration in the fish would further improve the correlations;
e.g., our forward dosimetry approach could be combined with a reverse
dosimetry approach in vivo, as conducted previously
for AFT data.[64,73,74] When FET data were correlated to the in vitro data
instead of AFT data, the correlation fit nearly located on the line
of unity (R2 = 0.75; Figure S31), as with our dataset. Conclusively, we assume
that the above-named authors would have reasoned differently if bioavailable
concentrations were applied originally. We are not questioning the
outcome and integrity of the above-stated studies, but we are advocating
the use of appropriate concentration measures when attending the prediction
of acute in vivo toxicity from in vitro cytotoxicity.
Outlook and Perspectives
In vitro to in vivo extrapolation
(IVIVE) has been termed “the philosopher’s stone”
of in vitro toxicology.[75] IVIVE describes the qualitative or quantitative transposition of
effects recorded in vitro to predict toxic exposure
levels in vivo.[76,77] Therefore,
it belongs to a new test strategy to replace animal testing in toxicology
and is part of a battery of methods to estimate toxic exposure levels
using non-animal tests. A quantitative IVIVE (QIVIVE) is a holistic
approach to in vivo exposure level prediction, combining in vitro and in silico techniques (NAMs),
such as quantitative structure–activity relationship modeling
(QSAR) and physiologically based toxicokinetic/dynamic modeling (PBTK/TD)[78−80] (Figure ). PBTK/TD
models need, e.g., reliable in vitro biotransformation,
distribution, and absorption-defining (ADME) test systems to be developed
and evaluated.[78] Such test systems are
scarce in ecotoxicology, and most test systems cover only the evaluation
of nonspecific toxicity (cytotoxicity assays). As mentioned above,
a first step could be to unify our forward dosimetry approach in vitro with reverse dosimetry approaches in vivo using PBTK modeling, such as those conducted by Stadnicka-Michalak et al. and Brinkmann et al.[64,73,74] Alternatively, integrated testing
strategies (ITSs) could be utilized in the short term to evolve the
field until the QIVIVE criteria are met. Here, the FET could be exploited
within the AOP concept to bridge the gap between MIE and low-tier
KE, as recorded in vitro, to AO on the individual
level, as recorded with the AFT.Considerably, the AFT suffers
from its restrictions and pitfalls
(no mechanistic information, a broad range of test species, limited
replication, etc.) and would probably not be validated in its form
according to current standards.[81,82] Recently, Rawlings et al. explored and suggested the use of the FET in the
threshold approach instead of the AFT.[83] Paparella et al. suggested an integrated approach
to testing and assessment (IATA) for acute fish toxicity, which omits
the AFT as much as possible but instead utilizes the FET and accompanying
NAMs.[81] Contextually, with the data and
results in this study, we propose that the FET could be complemented
by fish cell line-based cytotoxicity assays.This only stands
entirely true for baseline toxicants or when the
apical in vivo endpoints are in close mechanistic
vicinity to the measured endpoint of cytotoxicity, as we have seen
here, e.g., for the NR endpoints. As we pointed out earlier, it is
not possible to relate the mechanism of toxicity from apical endpoints
in the AFT, FET, or cytotoxicity assay. Cytotoxicity assays are assays
of nonspecific toxicity and thus record mostly high-tier cellular
effects (KE), which are several levels of biological complexity above
the MIE. Solely, specific and reactive-toxicity assays, e.g., reporter-gene
assays, can define MIE. Thus, such specific assays are appropriate
sentinels for the assessment, classification, and potential prediction
of MOA.[73] Contrarily, most MoAs cannot
be related to cytotoxicity endpoints, with a few exceptions (e.g.,
baseline toxicity, uncouplers). Accordingly, even big-data in silico studies using information derived from the CompTox
database could not relate various in vitro biomarkers
of toxicity to specific MoA even when applying PBTK modeling.[84,85]In 2004, Heringa et al. still advocated for
measuring
real exposure concentrations[69] given that
antecedent MBMs were less refined. Nonetheless, they have anticipated
a development that could turn most chemical concentration analyses
obsolete in the future.[31] In this study,
we have shown the reliability and robustness of fish-derived cytotoxicity
assays accompanied by state-of-the-science MBMs to predict effects
in the FET and thus low-tier in vivo assays. If the
FET is used as a linking platform in ITS and IATA, fish cytotoxicity
assays could be utilized in future regulatory decision making (see
also Supporting Information 1, Section
2.5 for a discussion of numerical estimate values from a risk assessment
perspective). Furthermore, these approaches might facilitate the development
of novel test systems to pave the way for QIVIVE in ecotoxicology.
The described strategy is merging the strengths of the in
vitro and in silico techniques, thereby
covering all paradigms of the classic (reduction, replacement, refinement)[9] and modern (reliability, relevance, regulatory
acceptance)[14] 3Rs.
Authors: Gerald T Ankley; Richard S Bennett; Russell J Erickson; Dale J Hoff; Michael W Hornung; Rodney D Johnson; David R Mount; John W Nichols; Christine L Russom; Patricia K Schmieder; Jose A Serrrano; Joseph E Tietge; Daniel L Villeneuve Journal: Environ Toxicol Chem Date: 2010-03 Impact factor: 3.742
Authors: Andreas Natsch; Heike Laue; Tina Haupt; Valentin von Niederhäusern; Gordon Sanders Journal: Environ Toxicol Chem Date: 2018-01-16 Impact factor: 3.742
Authors: Richard A Becker; David A Dreier; Mary K Manibusan; Louis A Tony Cox; Ted W Simon; James S Bus Journal: Regul Toxicol Pharmacol Date: 2017-09-01 Impact factor: 3.271
Authors: Katrin Tanneberger; Melanie Knöbel; Frans J M Busser; Theo L Sinnige; Joop L M Hermens; Kristin Schirmer Journal: Environ Sci Technol Date: 2012-12-27 Impact factor: 9.028
Authors: Fabian C Fischer; Olaf A Cirpka; Kai-Uwe Goss; Luise Henneberger; Beate I Escher Journal: Environ Sci Technol Date: 2018-10-31 Impact factor: 9.028
Authors: Xiaoqing Chang; Yu-Mei Tan; David G Allen; Shannon Bell; Paul C Brown; Lauren Browning; Patricia Ceger; Jeffery Gearhart; Pertti J Hakkinen; Shruti V Kabadi; Nicole C Kleinstreuer; Annie Lumen; Joanna Matheson; Alicia Paini; Heather A Pangburn; Elijah J Petersen; Emily N Reinke; Alexandre J S Ribeiro; Nisha Sipes; Lisa M Sweeney; John F Wambaugh; Ronald Wange; Barbara A Wetmore; Moiz Mumtaz Journal: Toxics Date: 2022-05-01