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Originally published In Press as doi:10.1074/jbc.M109616200 on October 30, 2001

J. Biol. Chem., Vol. 277, Issue 3, 1695-1704, January 18, 2002
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Kinetic Mechanism of the Mg2+-dependent Nucleotidyl Transfer Catalyzed by T4 DNA and RNA Ligases*

Alexei V. Cherepanov and Simon de VriesDagger

From the Kluyver Department of Biotechnology, Delft University of Technology, Julianalaan 67, Delft 2628 BC, The Netherlands

Received for publication, October 4, 2001, and in revised form, October 26, 2001


    ABSTRACT
TOP
ABSTRACT
INTRODUCTION
EXPERIMENTAL PROCEDURES
RESULTS
DISCUSSION
REFERENCES

The Mg2+-dependent adenylylation of the T4 DNA and RNA ligases was studied in the absence of a DNA substrate using transient optical absorbance and fluorescence spectroscopy. The concentrations of Mg2+, ATP, and pyrophosphate were systematically varied, and the results led to the conclusion that the nucleotidyl transfer proceeds according to a two-metal ion mechanism. According to this mechanism, only the di-magnesium-coordinated form Mg2ATP0 reacts with the enzyme forming the covalent complex E·AMP. The reverse reaction (ATP synthesis) occurs between the mono-magnesium-coordinated pyrophosphate form MgP2O<UP><SUB>7</SUB><SUP>2−</SUP></UP> and the enzyme·MgAMP complex. The nucleotide binding rate decreases in the sequence ATP4- > MgATP2- > Mg2ATP0, indicating that the formation of the non-covalent enzyme·nucleotide complex is driven by electrostatic interactions. T4 DNA ligase shows notably higher rates of ATP binding and of subsequent adenylylation compared with RNA ligase, in part because it decreases the Kd of Mg2+ for the enzyme-bound Mg2ATP0 more than 10-fold. To elucidate the role of Mg2+ in the nucleotidyl transfer catalyzed by T4 DNA and RNA ligases, we propose a transition state configuration, in which the catalytic Mg2+ ion coordinates to both reacting nucleophiles: the lysyl moiety of the enzyme that forms the phosphoramidate bond and the alpha -beta -bridging oxygen of ATP.


    INTRODUCTION
TOP
ABSTRACT
INTRODUCTION
EXPERIMENTAL PROCEDURES
RESULTS
DISCUSSION
REFERENCES

DNA and RNA ligases from the bacteriophage T4 are ATP-dependent enzymes that catalyze the formation of the phosphodiester bond between the adjacent 3'-OH and 5'-PO4 ends of two nucleic acid fragments. The first step of catalysis requires a divalent metal cofactor and consists of the binding of ATP with the subsequent formation of the ligase-AMP complex and the release of pyrophosphate (1, 2). This reaction is reversible (3-5). In the bound state the alpha -phosphate of the nucleotide is attached to a conserved lysine residue of the enzyme, forming an (epsilon -amino)-linked adenosine monophosphoramidate (6, 7).

Although the T4 DNA ligase (EC 6.5.1.1) and T4 RNA ligase (EC 6.5.1.3) have been first purified more than 30 years ago, relatively few studies have been performed on the interaction between the ligase, ATP, pyrophosphate, and Mg2+. In the past, the pyrophosphate exchange reaction catalyzed by these enzymes have been studied, and the apparent Km values for ATP in the DNA-joining reaction on different DNA substrates have been determined (4, 5, 8, 9). X-ray structures of the related enzymes, T7 DNA ligase and mRNA capping enzyme from Chlorella virus PBCV-1 in complex with the nucleoside triphosphate as well as the enzyme-adenylylate complex of DNA ligase from Chlorella virus PBCV-1 have been solved (10-12). It was shown that the nucleotide is oriented in the binding cleft of the ligase by stacking interactions and by hydrogen bonding with the adenine ring, the ribose moiety, and the alpha -phosphate. However, the position of the metal cofactor in complex with the nucleoside triphosphate and ligase or its stoichiometry remained unknown.

A steady-state kinetic analysis of the nucleotidyl transfer reaction catalyzed by T4 RNA ligase has been performed by previous researchers (13). On the basis of isotope equilibration studies of the Mg2+-dependent pyrophosphate exchange reaction, these authors proposed a two-metal ion mechanism in which the di-magnesium-coordinated forms of ATP and pyrophosphate would be the true catalytic substrates.

In this report we present a pre-steady-state kinetic analysis of the interactions of T4 DNA ligase and T4 RNA ligase with ATP, pyrophosphate, and Mg2+. By varying the experimental conditions we were able to isolate individual steps of the binding reaction. Using dATP and dCTP instead of ATP we could observe the nucleotide-binding step without the subsequent covalent attachment of the nucleotide to the ligase. In the case of ATP, addition of pyrophosphate to the reaction mixture allowed us to suppress the first-order adenylylation of the enzyme, so that only the binding of ATP was observed. As was previously shown, addition of ATP to the ligase in the absence of Mg2+ leads to non-covalent binding of the nucleotide (10). So, we were able to study covalent catalysis separately from nucleotide binding by mixing the pre-formed non-covalent nucleotide-enzyme complex with Mg2+.

The dissociation constants of ATP complexes with Mg2+, Na1+, and Tris0 are known (14-17) (see summary in Table III below). Changing the Mg2+ concentration at fixed concentrations of enzyme and nucleotide allowed us to determine the binding rates of the different Mg2+-coordinated forms of the nucleotide and to obtain information on the stoichiometry of Mg2+ in the forward (cleavage of nucleoside triphosphate) and the reverse (ATP synthesis) reaction. Our results indicate that the di-magnesium form, Mg2ATP0, is the true substrate for the adenylylation of T4 DNA ligase and T4 RNA ligase, whereas the MgP2O<UP><SUB>7</SUB><SUP>2−</SUP></UP> form is the true substrate for the ATP synthesis, the latter being opposite to what has been proposed previously (13). In the present report we describe an expanded kinetic scheme of the nucleotidyl transfer catalyzed by T4 DNA ligase and T4 RNA ligase and discuss the mechanism in general terms of the metal-dependent enzymic catalysis of the phosphoryl transfer reactions.

    EXPERIMENTAL PROCEDURES
TOP
ABSTRACT
INTRODUCTION
EXPERIMENTAL PROCEDURES
RESULTS
DISCUSSION
REFERENCES

T4 DNA ligase and T4 RNA ligase were purchased from MBI Fermentas (Vilnius, Lithuania). The protein concentrations were determined using the BCA, protein determination kit (Pierce). Transient state kinetic experiments were performed on the Bio Sequential Stopped-Flow Reaction Analyzer SX-18MV (Applied Photophysics, UK) using an ozone-free 150-watt xenon arc light source.

For the kinetic experiments T4 DNA ligase or T4 RNA ligase were diluted yielding final concentrations after mixing of 2.5 ± 0.1 µM in 50 mM Tris-HCl buffer, pH = 7.8, 1 mM dithioerythritol in the presence of 0.025 mg/ml bovine serum albumin (buffer A).

Two types of stopped-flow experiments have been performed as follows.

Binding of the Nucleoside Triphosphate to the Ligase in the Presence of Mg2+ or Mg2+ Plus Pyrophosphate-- For these experiments a 5 µM solution of T4 DNA ligase or T4 RNA ligase was prepared in buffer A supplemented with 5 mM MgCl2. The nucleotide solution was prepared in the same buffer with MgCl2 at a concentration of ~200 µM. Concentrations of nucleotide were determined optically (with epsilon 259 = 15.4 mM-1 cm-1 for ATP, epsilon 259 = 15.2 mM-1 cm-1 for dATP, and epsilon 271 = 9.3 mM-1 cm-1 for dCTP). Stocks with lower concentration were prepared by 2-fold serial dilutions of a 200 µM stock solution into buffer A, containing 5 mM MgCl2. To calculate the dilution coefficients with high accuracy, components were weighed on an analytical balance (±0.2-mg precision). Pyrophosphate was added to both the nucleotide stock and the dilution buffer to a final concentration of ~620 µM in case we wanted to suppress the adenylylation of the ligase. All enzyme and nucleotide stocks were stored on ice and used within 1 h after preparation. For the stopped-flow experiments, enzyme and nucleotide stocks were incubated in the syringes at 20 ± 0.05 °C for 5 min and mixed at 1:1 ratio.

Binding of Mg2+ or Mg2+ Plus Pyrophosphate to the Ligase·ATP Complex-- Ligase solution (5 µM) was prepared in the presence of ~150 µM ATP in buffer A without Mg2+. Mg2+ or Mg2+ and pyrophosphate stocks were prepared separately by serial dilutions as mentioned above. The reaction was started by mixing the ligase solution with the Mg2+ solution.

The SX-18MV software package for single-wavelength operation mode was used for the optical measurements. Tryptophan emission was excited at 280 nm and measured as the light passed through a <320-nm cut-off filter. Kinetic traces were obtained by averaging 3-10 shots (protein fluorescence emission) or 10-15 shots in case of optical absorbance at 260 nm.

Numerical solving of kinetic equations, fitting, and minimization was performed in the Mathematica v. 4.0 software package (Wolfram Research), Scientist v. 2.0 (MicroMath), and Igor Pro v. 3.15 (Wavemetrics). Error estimates for the data values in graphs and tables represent 95% confidence intervals calculated using the Student distribution function.

    RESULTS
TOP
ABSTRACT
INTRODUCTION
EXPERIMENTAL PROCEDURES
RESULTS
DISCUSSION
REFERENCES

Characterization of the Nucleotide Binding-- In the first set of experiments (see "Experimental Procedures"), the enzyme was mixed with different amounts of nucleotide in the presence of Mg2+, and changes of the tryptophan fluorescence emission and the optical absorbance at 260 nm were followed (Figs. 1 and 2). As expected from the structures of the related nucleotidyltransferases (10-12, 18), we observed a decrease of absorbance at 260 nm (Fig. 2), which corresponds to the pi -stacking between the adenine ring and the aromatic residue in the active site of the ligase. In addition, the fluorescence emission of both enzymes was partially quenched, implying that the optically active tryptophan residue is located in the ligase active site. Kinetic traces indicate that the binding of the nucleotide is a biphasic process. In the case of T4 DNA ligase, a decrease of emission is followed by its increase, and the final emission is lower than that of the free enzyme (Fig. 1A, Table I). In the case of T4 RNA ligase, we observed a decrease of the fluorescence emission for both phases (Fig. 1C, Table I). For both enzymes, the rate of the faster phase increases proportionally to the concentration of ATP, corresponding to second order kinetics of the nucleotide binding (Fig. 3, A and B). The rate of the following slower phase, which at low concentrations of ATP is determined by the rate of the initial binding phase, reaches its maximum at ~30 µM ATP (Fig. 3C). To verify that the first phase represents binding and the second represents the formation of the covalent enzyme-AMP complex, we used dCTP and dATP instead of ATP, the former two nucleotides known to be poor substrates in the nucleotidyl transfer reaction (4, 5). From Fig. 4 it follows that the second slower process is absent in the case of dCTP and negligible in the case of dATP, which is expected if this process would correspond to the formation of the covalent enzyme·nucleotide complex. Further evidence for this conclusion was obtained by changing the conditions of the experiment: The ligase was mixed with both ATP and pyrophosphate pre-equilibrated with Mg2+. The concentration of pyrophosphate was chosen high enough to drive the nucleotidyl transfer reaction backwards, so that the enzyme would remain in the non-adenylylated form. As a result, we observed only (non-covalent) binding of ATP, whereas the second slower process disappeared (Fig. 1, B and D). The concentration of ATP was varied in a range to maintain the pseudo-first order conditions (keeping the concentration of Mg2+ and pyrophosphate fixed). The values of the observed binding rate constants in the presence and in the absence of pyrophosphate were so similar (Fig. 3, A and B), that one may conclude that pyrophosphate and nucleotide do not compete for binding in the active site of the ligase. Taking this into account, the nucleotidyl transfer reaction catalyzed by T4 ligases as observed in our experiments can be sufficiently described by Scheme 1. 


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Fig. 1.   Changes of protein fluorescence emission upon mixing of T4 DNA ligase (A, B) or T4 RNA ligase (C, D) with ATP (A, C) or ATP and pyrophosphate (B, D) in the presence of Mg2+. Concentrations after mixing -2.5 ± 0.1 µM enzyme (A-D); 0, 2.55, 7.66, 17.81, 26.3, 39.43, 74.68, and 96.67 µM ATP (A); 5.27, 10.63, 21.19, 42.57, 85, 140.7, 344.8 µM ATP and 351.24 µM pyrophosphate (B); 0, 4.84, 9.39, 20.07, 39.63, 74.46, and 100.03 µM ATP (C); 0, 3.13, 6.32, 12.29, 24.95, 50.12, 74.87, 101.01 µM ATP and 362.74 µM pyrophosphate (D). The reaction was carried out in the presence of 5 ± 0.02 mM Mg2+ at 20 ± 0.1 °C and pH = 7.8.


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Fig. 2.   Changes of absorbance at 260 nm upon mixing of T4 DNA ligase (A) or T4 RNA ligase (B) with ATP in the presence of Mg2+. Concentrations after mixing -2.5 ± 0.1 µM enzyme (A, B); 0, 2.55, 7.66, 17.81, 26.3, and 39.43 µM ATP (A); 4.84, 9.39, and 20.07 µM ATP (B). Reaction conditions were as in the legend to Fig. 1.

                              
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Table I
Relative fluorescence of the ligase nucleotide complexes calculated from the kinetic traces in Figs. 1 and 4-6


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Fig. 3.   Dependence of the observed rate constant for ATP binding (k<UP><SUB><IT>1</IT></SUB><SUP>obs</SUP></UP>) or adenylylation (k<UP><SUB><IT>2</IT></SUB><SUP>obs</SUP></UP>) on the concentration of ATP. A and B, binding of ATP (k<UP><SUB><IT>1</IT></SUB><SUP>obs</SUP></UP>). Closed circles, fluorescence emission data; open circles, 260 nm absorbance data; open crossed circles, binding of ATP in the presence of pyrophosphate, fluorescence emission data. C, adenylylation of the enzyme (k<UP><SUB><IT>2</IT></SUB><SUP>obs</SUP></UP>). The values were determined by fitting double exponentials to the stopped-flow traces. Fits were obtained from the Scheme 1: T4 DNA ligase: k<UP><SUB><IT>+1</IT></SUB><SUP>app</SUP></UP> = 8.7 ± 0.11 × 105 M-1 s-1, k<UP><SUB><IT>−1</IT></SUB><SUP>app</SUP></UP> = 10, 1, or 0.1 s-1 (Fits 1-3). T4 RNA ligase: k<UP><SUB><IT>+1</IT></SUB><SUP>app</SUP></UP> = 3.09 ± 0.13 × 105 M-1 s-1, k<UP><SUB><IT>−1</IT></SUB><SUP>app</SUP></UP> = 3, 0.3, or 0.03 s-1 (Fits 1-3).


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Fig. 4.   Changes of protein fluorescence emission upon mixing of T4 DNA ligase with dATP (A) or dCTP (B) in the presence of Mg2+. Dependence of the k<UP><SUB><IT>1</IT></SUB><SUP>obs</SUP></UP> (C), and the amplitude of fluorescence changes (D) on the concentration of the nucleotide. Concentrations after mixing -2.5 ± 0.1 µM enzyme (A, B); 5.12, 10.16, 20.36, 40.3, 80.37, 162.16, and 325.95 µM dATP (A); 5.31, 10.69, 21.16, 42.04, 83.49, and 166.07 µM dCTP (B). Traces have been offset slightly for clarity. Reaction conditions were as in the legend to Fig. 1. Fits (dotted lines) shown in C were obtained from Scheme 1, taking both k<UP><SUB><IT>+2</IT></SUB><SUP>app</SUP></UP>, k<UP><SUB><IT>−2</IT></SUB><SUP>app</SUP></UP> = 0. Fitted values are shown in Table II.


<UP>Ligase</UP>+<UP>ATP·Mg</UP><SUB>w</SUB> <LIM><OP><ARROW>⇄</ARROW></OP><LL>k<SUP><UP>app</UP></SUP><SUB><UP>−1</UP></SUB></LL><UL><AR><R><C>k<SUP><UP>obs</UP></SUP><SUB><UP>1</UP></SUB></C></R><R><C><UP>k</UP><SUP><UP>app</UP></SUP><SUB><UP>1</UP></SUB></C></R></AR></UL></LIM><UP> Ligase·ATP·Mg</UP><SUB>x</SUB> <LIM><OP><ARROW>⇄</ARROW></OP><LL>k<SUP><UP>app</UP></SUP><SUB><UP>−2</UP></SUB></LL><UL><AR><R><C>k<SUP><UP>obs</UP></SUP><SUB><UP>2</UP></SUB></C></R><R><C><UP>k</UP><SUP><UP>app</UP></SUP><SUB><UP>2</UP></SUB></C></R></AR></UL></LIM><UP> Ligase-AMP·Mg</UP><SUB>y</SUB>+<UP>P<SUB>2</SUB>O<SUB>7</SUB>·Mg</UP><SUB>z</SUB>-
SCHEME 1. Mechanism of ATP binding and self-adenylation catalyzed by T4 DNA ligase or T4 DNA ligase. w-z are the mean stoichiometries at a given [Mg2+], k1app, k-1app, k2app, k-2app are the apparent rate constants, and k1obs, k2obs are the observed rate constants obtained by fitting a sum of two exponentials to the kinetic traces.

From Figs. 3 and 4 and Table II it can be seen that T4 DNA ligase binds ATP, dATP, and dCTP with similar k<UP><SUB><IT>−1</IT></SUB><SUP>app</SUP></UP> rate constants, and that its affinity to the nucleotide is dependent solely on the stability of the enzyme·nucleotide complex. The dissociation rate constant of ATP, k<UP><SUB><IT>−1</IT></SUB><SUP>app</SUP></UP> is less than 1 s-1 (taking into account equilibrium competition binding studies (19), this value is even lower, <0.1 s-1), whereas for dATP and dCTP the k<UP><SUB><IT>−1</IT></SUB><SUP>app</SUP></UP> values are higher by one or two orders of magnitude, respectively. For comparison, T4 DNA ligase binds ATP approximately three times faster than T4 RNA ligase at the same Mg2+ and ATP concentrations, whereas the equilibrium dissociation constants for ATP for these two enzymes are similar (Table II).

                              
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Table II
Apparent rate constants for nucleotide binding and self-adenylylation catalyzed by T4 DNA ligase and T4 RNA ligase

Nucleotidyl Transfer Reaction-- Formation of the covalent enzyme-AMP product and the release of the pyrophosphate occur as a slow process, following binding of the ATP coenzyme. The observed rate constant of this process, k<UP><SUB><IT>2</IT></SUB><SUP>obs</SUP></UP>, increases with the ATP concentration reaching its maximal value at ~30 µM ATP (Fig. 3C). To separate the nucleotide binding phase from the adenylylation of the ligase, we modified the experimental conditions: Mg2+-free ligase was pre-equilibrated with excess ATP so that the enzyme·nucleotide complex would be formed without further adenylylation. Subsequently, this complex was mixed with Mg2+, triggering a first order nucleotidyl transfer (Fig. 5). In this set of experiments, similar to Fig. 1, the intensity of the fluorescence emission of T4 DNA ligase increases during the reaction, whereas that of T4 RNA ligase decreases. Because at the [Mg2+] used here the binding of Mg2+ to the nucleotide occurs significantly faster (Table III), the observed emission changes could result only from the adenylylation of the enzyme. The same can be concluded from the pronounced dependence of k<UP><SUB><IT>2</IT></SUB><SUP>obs</SUP></UP> on the pyrophosphate concentration (see below), and on pH (not shown). The k<UP><SUB><IT>2</IT></SUB><SUP>obs</SUP></UP> drastically increases at alkaline pH, which is expected, because only the deprotonated lysine residue participates in the nucleophilic substitution (3). In addition, the adenylylation of the enzyme is as fast as that observed in the experiments with the Mg2+-pre-equilibrated nucleotides (for example, compare the first and second traces from the top in Fig. 5). The adenylylation occurs without any delay, confirming that the second order binding of Mg2+ to the ligase·ATP is, indeed, faster and, therefore, can not be seen as a separate kinetic phase. It also implies that binding of Mg2+ to ATP does not require the dissociation of the enzyme·ATP complex. Otherwise, the adenylylation would be limited by k<UP><SUB><IT>−1</IT></SUB><SUP>app</SUP></UP> for ATP from the enzyme·ATP complex, which is quite low (<1 s-1, Table II).


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Fig. 5.   Changes of the fluorescence emission of ligase·ATP complexes upon mixing with Mg2+ and pyrophosphate. For comparison, the top traces in each graph are from Fig. 1, A and C. Pre-formed complexes were prepared by mixing 5 ± 0.2 µM ligase with 153.5 ± 0.08 µM ATP (T4 DNA ligase) or 158.52 ± 0.14 µM ATP (T4 RNA ligase). The reaction was started by 1:1 mixing of the pre-formed non-covalent complex ligase·ATP with a solution containing 10 mM Mg2+ and pyrophosphate. Concentration of pyrophosphate after mixing (from the second top trace down): 0, 1.56, 3.12, 6.25, 12.5, 25, 50, and 100 µM.

                              
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Table III
Equilibrium and kinetic constants of ATP and pyrophosphate forms in aqueous solution availing in the literature

To separate the kinetic phases of the forward (cleavage of ATP) and the reverse (ATP synthesis) reaction, different amounts of pyrophosphate pre-equilibrated with Mg2+ were mixed with the enzyme·ATP complex. Upon increasing the pyrophosphate concentration, the observed reaction rate increases while the amplitude of the fluorescence decreases (Fig. 5). In fact, the fluorescence jump can be suppressed nearly completely by addition of a 200-fold excess of pyrophosphate over the enzyme. This shows that the equilibrium of the reaction under these conditions is shifted to the non-covalent enzyme·MgATP complex and that most of the enzyme remains in the non-adenylylated form even in the presence of free Mg2+. The rate of ATP synthesis catalyzed by both T4 DNA and RNA ligases is proportional to the concentration of pyrophosphate (Figs. 6 and 7).


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Fig. 6.   Dependence of the k<UP><SUB><IT>2</IT></SUB><SUP>obs</SUP></UP> constant on the pyrophosphate concentration, determined at different [Mg2+]. The pre-formed non-covalent complex ligase·ATP was mixed with pyrophosphate and Mg2+. Concentrations after mixing -2.5 ± 0.1 µM enzyme; 0, 0.78, 1.56, 3.12, 6.25, 12.5, 25, 50, 68, 100 µM pyrophosphate at 0.4, 5, or 50 mM Mg2+ (T4 DNA ligase); 0, 1.56, 3.12, 6.25, 12.5, 25, 32.5, 50, 75, 100 µM pyrophosphate at 5 mM Mg2+ and 0, 3.12, 6.25, 12.5, 25, 50, 108, and 200 µM pyrophosphate at 50 mM Mg2+ (T4 RNA ligase). k<UP><SUB><IT>2</IT></SUB><SUP>obs</SUP></UP> values were obtained by fitting single exponentials to the kinetic traces. Ligase·ATP complexes were prepared as described in the legend to Fig. 5. Fits were obtained from Scheme 2 using Equation 6. The values of the apparent rate constants k<UP><SUB><IT>+2</IT></SUB><SUP>app</SUP></UP>, k<UP><SUB><IT>−2</IT></SUB><SUP>app</SUP></UP> are reproduced in Table II.


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Fig. 7.   Observed rate constant k<UP><SUB><IT>2</IT></SUB><SUP>obs</SUP></UP> as a function of both [Mg2+] and [P2O7]. Data points were obtained from the traces shown in Figs. 5 and 6 and similar additional measurements. The fit surfaces were obtained from Scheme 3 and from the values in Tables III and IV.

Taking this into account, the reaction of adenylyl transfer under these experimental conditions can be sufficiently described as follows (see Scheme 2).
<UP>Ligase·Mg</UP><SUB>x</SUB><UP>ATP</UP> <LIM><OP><ARROW>⇄</ARROW></OP><LL>k<SUP><UP>app</UP></SUP><SUB>−2</SUB></LL><UL><AR><R><C>k<SUP><UP>obs</UP></SUP><SUB>2</SUB></C></R><R><C>k<SUP><UP>app</UP></SUP><SUB>2</SUB></C></R></AR></UL></LIM><UP> Ligase-Mg</UP><SUB>y</SUB><UP>AMP</UP>+<UP>Mg</UP><SUB>z</SUB><UP>P<SUB>2</SUB>O<SUB>7</SUB></UP>
SCHEME 2. Mechanism of self-adenylation catalyzed by T4 DNA ligase or RNA ligase.

The corresponding kinetic equation for the formation of the enzyme-adenylylate has the form, dB/dt = k<UP><SUB><IT>2</IT></SUB><SUP>app</SUP></UP> (A0 - B- k<UP><SUB><IT>−2</IT></SUB><SUP>app</SUP></UP> B(B + C0), where B is the enzyme-adenylylate, A0 is the initial concentration of the non-covalent complex ligase·MgxATP, and C0 is the initial concentration of pyrophosphate.

After integration we obtain,
B(t)=<FR><NU>&agr;&bgr;(e<SUP>−k<SUP><UP>app</UP></SUP><SUB>−2</SUB> · &ggr; · t</SUP>−1)</NU><DE>&agr;e<SUP>−k<SUP><UP>app</UP></SUP><SUB>−2</SUB> · &ggr; · t</SUP>−&bgr;</DE></FR> (Eq. 1)
where
&agr;,&bgr;=<FR><NU>1</NU><DE>2</DE></FR> <FENCE><UP>±</UP><RAD><RCD>(K<SUB>d</SUB>+C<SUB>0</SUB>)<SUP>2</SUP>+4K<SUB>d</SUB>A<SUB>0</SUB></RCD></RAD>−K<SUB>d</SUB>−C<SUB>0</SUB></FENCE>,

        &ggr;=<RAD><RCD>(K<SUB>d</SUB>+C<SUB>0</SUB>)<SUP>2</SUP>+4K<SUB>d</SUB>A<SUB>0</SUB></RCD></RAD> (Eq. 2)
and
K<SUB>d</SUB>=<FR><NU>k<SUP><UP>app</UP></SUP><SUB>+2</SUB></NU><DE>k<SUP><UP>app</UP></SUP><SUB>−2</SUB></DE></FR> (Eq. 3)
In our experiments A0 Kd (Table II), therefore, we can apply a pseudo-first order approximation and reduce the expression for B(t) to the following,
B(t)=B<SUB>t→∞</SUB>(1−e<SUP>−k<SUP><UP>obs</UP></SUP><SUB>2</SUB>t</SUP>) (Eq. 4)
where
B<SUB>t→∞</SUB>=<FR><NU>1</NU><DE>2</DE></FR> <FENCE><RAD><RCD>(K<SUB>d</SUB>+C<SUB>0</SUB>)<SUP>2</SUP>+4K<SUB>d</SUB>A<SUB>0</SUB></RCD></RAD>−K<SUB>d</SUB>−C<SUB>0</SUB> </FENCE> (Eq. 5)
and
k<SUP><UP>obs</UP></SUP><SUB>2</SUB>=k<SUP><UP>app</UP></SUP><SUB>−2</SUB>&ggr; (Eq. 6)
The k<UP><SUB><IT>2</IT></SUB><SUP>obs</SUP></UP> value here is the observed rate constant obtained by fitting single exponentials to the kinetic traces.

For comparison, both ligases have very similar apparent pyrophosphate dissociation constants, around 30 µM at 5 mM Mg2+, or 600-800 µM at 50 mM Mg2+. The individual rate constants, however, differ more than an order of magnitude, with T4 RNA ligase being the slower enzyme (Table II).

Stoichiometry of Mg2+ in the Reaction of the Nucleotidyl Transfer-- Covalent binding of AMP by T4 ligases is a reversible enzymic reaction involving ATP, pyrophosphate, and Mg2+. In aqueous solution in the presence of Mg2+ both ATP and pyrophosphate are known to form different protonated and/or metal-coordinated complexes (Table III). To estimate the binding rate constants for each nucleotide form, we varied [Mg2+] at fixed concentrations of enzyme and ATP. As can be seen in Fig. 8 (A and B), an increase of [Mg2+] leads to a decrease of the binding rate of the nucleotide. At 50 mM Mg2+ both T4 DNA ligase and T4 RNA ligase bind ATP roughly 10- to 20-fold slower than at 0.4 mM Mg2+ (Fig. 9A, Table II). This fact implies that the binding rate is determined by electrostatic attraction between the nucleotide and the ligase, in agreement with the previous results on T4 RNA ligase (20). This conclusion is supported by the structures of the related enzymes, which show that the hydrophobic nucleotide-binding pocket is surrounded by a large positively charged area where the DNA/RNA substrate binds (10-12, 18).


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Fig. 8.   Mg2+-dependence of the nucleotidyl transfer reaction catalyzed by T4 DNA ligase and T4 RNA ligase. A and B, fluorescence emission changes after mixing ligase with ATP and Mg2+. Concentrations after mixing -2.5 ± 0.1 µM enzyme; 77 ± 0.04 µM ATP; 0, 0.6, 1.2, 5, 20, 50 mM Mg2+ (T4 DNA ligase); 0, 0.3, 0.6, 1.2, 3.1, 5, 20, 50, 100 mM Mg2+ (T4 RNA ligase). C and D, kinetic traces obtained after mixing the pre-formed ligase·ATP complexes with Mg2+. Concentration of Mg2+ after mixing, 0, 0.3, 0.6, 1.2, 2.4, 5, 20, 50, 100 mM (T4 DNA ligase); 0, 0.3, 0.6, 3.1, 5, 20, 50, 100 mM (T4 RNA ligase). Ligase·ATP complexes were prepared as described in the legend to Fig. 5.


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Fig. 9.   Dependence of the rate constants of the nucleotidyl transfer reaction on [Mg2+]. Solid circles, T4 DNA ligase; opened circles, T4 RNA ligase. A, binding of ATP to the T4 DNA and RNA ligase. Fits 1 and 2 are obtained from Scheme 3 and the values in Table IV. Parameter variation evaluation: Kd of the reaction left-right-arrow 1 + Mg2+ is: fit 2, 2 × 10-3 M; fit 3, 10-2 M; fit 4, 5 × 10-2 M. B, k<UP><SUB><IT>2</IT></SUB><SUP>obs</SUP></UP> determined in the absence of pyrophosphate. Fits 2 and 4 are obtained from Scheme 3 and values in Table IV. Fits 3 and 5 are obtained allowing additionally the routes 11 left-right-arrow 16 + 18 and 11 left-right-arrow 13 + 19, with the koff = 1 s-1 for T4 DNA ligase and 0.4 s-1 for T4 RNA ligase, which is 5% of the value of the koff for the 12 left-right-arrow 16 + 19. Parameter variation evaluation: Kd of the reaction 12 left-right-arrow 11+ Mg2+ is: fit 1, 1.67 × 10-2 M; fit 2, 1.4 × 10-3 M. C, k<UP><SUB><IT>−2</IT></SUB><SUP>app</SUP></UP> for the formation of the enzyme·Mg2ATP from the enzyme-MgAMP and MgP2O<UP><SUB>7</SUB><SUP>2−</SUP></UP>. Small symbols with error bars represent the fitted values obtained from data in Fig. 7. Large symbols without error bars represent the values estimated from two concentrations of pyrophosphate (Fig. 7). For fits 1-6 see comments in the text. D, equilibrium concentrations of different Mg2+ forms of the enzyme and nucleotide. Pyrophosphate traces are nearly identical to that of ATP and omitted from the graph for clarity. [ATP]tot = 100%, and [E]tot = 100%. This graph gives an idea about the rates of binding of MgATP2- and Mg2ATP0 to the enzyme, and rates of adenylylation. For example, at 0.3 mM Mg2+ most of ATP is present in the mono-magnesium form, whereas the enzyme is Mg2+-free for 90%. Therefore, the binding rate observed at this [Mg2+] reflects the reaction 1 + 6 left-right-arrow 11. For further comments see in the text.

We also studied the dependence of the rate of adenylylation on [Mg2+]. In this set of experiments, the enzyme was first pre-equilibrated with ATP and then mixed with different amounts of Mg2+, triggering adenylylation. In contrast to the ATP binding, formation of the enzyme·adenylylate is strongly stimulated by Mg2+, reaching its maximum rate above 100 mM Mg2+ (Figs. 8C, 8D, and 9B). Because binding of Mg2+ to the nucleotide is significantly faster than the adenylylation, the reaction rate should change due to the different reactivity of the mono- and di-magnesium-coordinated ATP forms. Above 100 mM Mg2+ more than 80% of the nucleotide is present in the Mg2ATP0 form, and the reaction rate is nearly 10-fold higher than at 0.4 mM Mg2+, when roughly 90% of ATP is present as MgATP2-. This fact implies that Mg2ATP0 and not MgATP2- is the substrate in the nucleotidyl transfer reaction, in agreement with the previously reported results on T4 RNA ligase (13).

The relevant Mg2+ coordination state of pyrophosphate, which participates in the reaction of ATP synthesis, was also determined. For example, at 0.4 mM Mg2+, nearly all pyrophosphate is present in the mono-magnesium-coordinated form MgP2O<UP><SUB>7</SUB><SUP>2−</SUP></UP>, and the rate constant for this particular substrate was determined by varying the pyrophosphate concentration. At 50 mM Mg2+, the pyrophosphate is present mainly in the di-magnesium form, and, likewise, the rate constants for this substrate were obtained. So, both [Mg2+] and [P2O<UP><SUB>7</SUB><SUP>4−</SUP></UP>] were systematically varied (Fig. 7). It was found that pyrophosphate participates in the reverse reaction only at relatively low [Mg2+], showing a pronounced Mg2+-optimum around 3 mM (Fig. 9C). An increase of [Mg2+] above this value leads to a decrease of the reverse reaction rate, which becomes negligible at 100 mM Mg2+, when pyrophosphate is present mainly as Mg2P2O<UP><SUB>7</SUB><SUP>0</SUP></UP>. This finding disagrees with the earlier proposal (13) and implies that Mg2P2O<UP><SUB>7</SUB><SUP>0</SUP></UP> is not involved in the ATP synthesis catalyzed by T4 DNA and T4 RNA ligase, and that the MgP2O<UP><SUB>7</SUB><SUP>2−</SUP></UP> is the true catalytic substrate.

At [Mg2+] below 1 mM, most of the pyrophosphate is already present in the mono-magnesium form (Fig. 9D). If the rate of the reverse reaction would be determined only by the different reactivity of the Mg1- and Mg2-pyrophosphate forms, one would expect the observed reaction rate to decrease from its maximal value at 1 mM Mg2+ to zero above 100 mM Mg2+, where pyrophosphate is present in the non-reactive form Mg2P2O<UP><SUB>7</SUB><SUP>0</SUP></UP>. The existence of an optimum around 3 mM Mg2+ indicates a more complicated relationship, suggesting that the adenylylated enzyme can also bind Mg2+, and that the Mg2+-bound enzyme binds pyrophosphate with a different affinity relative to the Mg2+-free enzyme (see Scheme 3).

Modeling and Simulation of the Experimental Data-- To express the results in terms of a reaction mechanism that would account for the effect of Mg2+, Scheme 1 was rewritten in the expanded form (Scheme 3) as follows.


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Scheme 3.   Expanded mechanism of ATP binding and self-adenylation catalyzed by T4 DNA ligase or RNA ligase.

The kinetic roots left-right-arrow 13 and left-right-arrow 14 were a priori excluded from the reaction scheme, because in the absence of Mg2+ the nucleotidyl transfer does not proceed.

The observed rate constants k<UP><SUB><IT>1</IT></SUB><SUP>obs</SUP></UP>, k<UP><SUB><IT>2</IT></SUB><SUP>obs</SUP></UP> were obtained by fitting a sum of two exponentials to the experimental kinetic traces. To correlate obtained values to the rate constants in Scheme 3, it was solved numerically and a sum of two exponentials were fitted to the resulting analytical traces to obtain the calculated rate constant values, k<UP><SUB><IT>1</IT></SUB><SUP>calc</SUP></UP>, k<UP><SUB><IT>2</IT></SUB><SUP>calc</SUP></UP>. The parameters of Scheme 3 were varied until the values of k<UP><SUB><IT>1</IT></SUB><SUP>obs</SUP></UP>, k<UP><SUB><IT>2</IT></SUB><SUP>obs</SUP></UP> and k<UP><SUB><IT>1</IT></SUB><SUP>calc</SUP></UP>, k<UP><SUB><IT>2</IT></SUB><SUP>calc</SUP></UP> converged. In addition, the number of non-zero kinetic parameters was varied to obtain the minimal set of reaction roots that would fit the data. Three characteristic examples of the fitting procedure are shown below.

One of the assumptions was that the ligase does not bind Mg2+ in the absence of the nucleoside triphosphate, excluding Mg2+·enzyme complexes 2 and 19. In addition, we assumed that the enzymes do not alter the stability of the bound complexes Mg2+xATP (i.e. the equilibrium constant for the reaction 11 + Mg2+ left-right-arrow 12 is equal to that of 6 + Mg2+ left-right-arrow 7; for 8 + Mg2+ left-right-arrow 11 to that of 3 + Mg2+ left-right-arrow 6, etc.). This assumption proved untenable, because it was unable to reproduce an optimum for the rate of the reverse reaction at 3 mM Mg2+ (Fig. 9C, fits 1 and 4). Neither was it consistent with the steep decrease of the ATP binding rate with increasing of [Mg2+] (Fig. 9A, compare fits 2, 3, and 4). A better fit of the experimental data was obtained when we took into account binding of Mg2+ to the free enzyme and to the enzyme-adenylylate forming 2 and 19 with Kd = 2 ± 0.6 mM, (Fig. 9A, fits 1 and 2; Fig. 9C, fits 2 and 5). To our knowledge, no data is available on the Mg2+ binding to the DNA or RNA ligases in the absence of ATP; on the other hand, it is known that the related nucleotidyltransferases do, indeed, form weak complexes with Mg2+ after the covalent binding of the nucleotide. The crystal structure of the guanylylated mRNA capping enzyme from Chlorella virus PBCV-1 shows no bound Mg2+ when the crystals are soaked in 5 mM Mg2+ solution, but only after increasing the concentration to 100 mM (11). According to the authors in Ref. 12, the crystal structure of the adenylylated Chlorella virus DNA ligase shows a lutetium atom at a site, where Mg2+ is expected to coordinate to the non-bridging alpha -phosphate oxygen of the adenylylate moiety. Finally, free AMP in solution complexes Mg2+ with Kd between 2 and 13 mM, depending on the medium composition (21).

The minimization showed that all roots connecting II and III could be excluded, except for one, 12 left-right-arrow 16 + 19 (for the rate constants see Table IV). In this case, the increase of the rate of the reverse reaction at [Mg2+] between 0.4 and 3 mM would occur due to an increase of the concentration of the ligase-MgAMP complex (19), whereas the decrease of the rate at [Mg2+] above 3 mM would occur as a consequence of the decrease of [MgP2O<UP><SUB>7</SUB><SUP>2−</SUP></UP>] (16) (Fig. 9D, see traces ligase-MgAMP and MgATP).

                              
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Table IV
The minimal set of kinetic and equilibrium constants of reactions between ligase, Mg2+, ATP, and pyrophosphate (Scheme 3)
All values are computed at pH = 7.8.

Additional improvement of the fitting was achieved by allowing the enzyme to alter the stability of the enzyme-bound Mg2ATP0 (Fig. 9B, fits 2 and 4; Fig. 9C, fits 3 and 6). For example, the Mg2+ dependence of the adenylyl transfer rate for T4 DNA ligase could be fitted only under the condition that the enzyme would stabilize the bound Mg2ATP0, decreasing Kd for the reaction 12 left-right-arrow 11 + Mg2+ by a factor of ten relative to the reaction in solution 7 left-right-arrow 6 + Mg2+ (Fig. 9B, compare fits 1 and 2, Table IV).

In conclusion, all experimental data on the nucleotidyl transfer catalyzed by T4 ligases obtained in this work can be sufficiently described by Scheme 4 (the rate constants are summarized in Table IV):
<SUP>6</SUP><UP>MgATP</UP><SUP>2−</SUP>+<SUP>1</SUP>E<LIM><OP><ARROW>↔</ARROW></OP><UL>k<SUP><UP>obs</UP></SUP><SUB>1</SUB></UL></LIM><SUP> 11</SUP>E<UP>·MgATP</UP><SUP>2−</SUP> <LIM><OP><ARROW>↔</ARROW></OP><UL><UP>Mg</UP><SUP>2+</SUP></UL></LIM><SUP> 12</SUP>E<UP>·Mg<SUB>2</SUB>ATP</UP><SUP>0</SUP>

 <LIM><OP><ARROW>↔</ARROW></OP><UL>k<SUP><UP>obs</UP></SUP><SUB>2</SUB></UL></LIM><SUP> 19</SUP>E<UP>·MgAMP1</UP><SUP>+</SUP>+<SUP>10</SUP><UP>MgP<SUB>2</SUB>O</UP><SUP>2−</SUP><SUB>7</SUB>
SCHEME 4. Effective mechanism of ATP binding and self-adenylation catalyzed by T4 DNA ligase or RNA ligase.

T4 ligase (1) binds non-covalently the MgATP2- (6), but not Mg2ATP0 (7). Subsequently, the enzyme·MgATP2- complex (11) binds the second Mg2+ ion, forming the catalytic enzyme·Mg2ATP0 intermediate (12). In the adenylylation reaction the Mg2ATP0 is the predominant substrate (route 12 left-right-arrow 16 + 19); the possible contribution to the overall rate by the MgATP2- (routes starting from 10 and 11) is below 5% (Fig. 9B, compare fits 2 with 3 and fits 4 with 5). In the reaction of ATP synthesis, the MgP2O<UP><SUB>7</SUB><SUP>2−</SUP></UP> (16) is the main catalytic substrate, reacting with the Mg2+-bound enzyme adenylylate (19). The participation of the Mg2P2O<UP><SUB>7</SUB><SUP>0</SUP></UP> (17) reacting with the Mg2+-free enzyme adenylylate (18) is estimated to contribute less than 5% to the overall rate of the reaction, i.e. within experimental error.

    DISCUSSION
TOP
ABSTRACT
INTRODUCTION
EXPERIMENTAL PROCEDURES
RESULTS
DISCUSSION
REFERENCES

The transient-state kinetic analysis performed in this work aimed to elucidate the mechanism of the nucleotidyl transfer reaction catalyzed by T4 DNA ligase and T4 RNA ligase. In our experiments, three enzyme species with different levels of tryptophan emission were observed, including the nucleotide-free enzyme (1, 2), and the non-covalent enzyme·ATP complexes (8-12). The third species appears only in the presence of Mg2+ (see Fig. 1, A and C) and is ascribed to the covalent complexes enzyme-AMP (18) and enzyme-MgAMP (19). Because these three enzyme species are optically active, the overall reaction can be monitored as a superposition of two processes: non-covalent binding of ATP and the formation of the covalent enzyme·adenylylate. By varying the experimental conditions, either of them can be observed separately as well. However, even though we were able to obtain a good kinetic description of the reaction, one should bear in mind that Schemes 1 to 4 are minimal schemes sufficient to describe the data obtained in the current set of experiments, and more complex mechanisms of catalysis cannot be excluded.

Besides the kinetic characterization of T4 DNA and RNA ligases, the objective of this work was to determine the Mg2+ stoichiometry of the nucleotidyl transfer reaction. This issue had not been covered in recent extensive structural analyses of DNA ligases and related nucleotidyltransferases (10-12, 22-24). Apparently, no further studies on Mg2+ stoichiometry have been performed since Zagrebel'nyi et al. (13) introduced the two-metal-ion concept in the ligase catalysis. An indirect indication that T4 DNA and RNA ligases might employ Mg2+ with a stoichiometry greater than one is suggested by the finding that these enzymes are able to synthesize dinucleoside polyphosphates, such as Ap4A (25-28). These compounds are the substrates for a superfamily of dinucleoside polyphosphates hydrolases (Nudix hydrolases), enzymes, which employ two to three Mg2+ ions to cleave Ap4A to ATP and AMP (29, 30). Furthermore, the two-metal-ion mechanism of nick-closure was proposed in a recent paper on the NAD+-dependent DNA ligase from Thermus filiformis, but only by analogy with DNA polymerases (18). So, what could be the role of the second Mg2+ ion in the nucleotidyl transfer reaction catalyzed by T4 ligases?

Mechanism of the Nucleotidyl Transfer Catalyzed by T4 DNA and RNA Ligases-- Despite the high intracellular concentration of magnesium (~30 mM) the concentration of free Mg2+ is below 1 mM (31). The typical intracellular concentration of ATP is around 1-3 mM (32), indicating that the main fraction of nucleotide is present in the mono-magnesium-coordinated form. From the values shown in Table III, the intracellular concentration of the di-magnesium-coordinated ATP can be estimated as 60-170 µM, which is either higher or in the order of the Km of many ATP-dependent enzymes, including T4 DNA and RNA ligases (20, 33-39). It has been shown that the mono-magnesium-coordinated form of ATP exists in aqueous solution as a mixture of rapidly exchanging mono-, bi-, and tridentate structures, with beta - and gamma -phosphoryls being the main ligands (40, 41). The Kd for Mg2+ in these complexes is around 10 µM (Table III). The solution structure of the di-magnesium-coordinated nucleotide is unknown; however, it is known that the second Mg2+ binds to the nucleotide three orders of magnitude less tightly (Table III). All enzymes performing the nucleotidyl transfer reactions essentially require the metal cofactor for catalysis. The role of the metal includes charge neutralization, electron withdrawal, adjustment of the conformation of the polyphosphate chain, and orientation of the reactive groups in a favorable position for catalysis (42-44). To achieve that, the metal must coordinate to the reacting phosphoryl group, which in fact has been observed in many crystal structures of nucleotide-dependent enzymes catalyzing the cleavage of the alpha -beta (cf. Refs. 33, 45, 46) and of the beta -gamma phosphoanhydride bond of the nucleotide (cf. Refs. 47-50). The alpha -beta phosphoanhydride bond-cleaving enzymes make use of two Mg2+ ions: the first ion binds to the high affinity site on the nucleotide, namely between the beta - and gamma -phosphates, whereas the second contacts the alpha -phosphate (33, 45, 46). Because T4 DNA and RNA ligases are also alpha -beta phosphoanhydride bond-cleaving enzymes, the requirement for two Mg2+ ions in catalysis may serve the same purpose. In this case, the first Mg2+ ion could bind in the high affinity non-catalytic site between the beta - and gamma - phosphates of ATP allowing the second Mg2+ ion to bind in the low affinity catalytic site at the alpha -phosphoryl group and promote the alpha -beta bond cleavage and adenylyl transfer.

Even in the absence of an enzyme, Mg2+ is known to accelerate the hydrolysis of nucleoside triphosphates to NDP and phosphate. According to the proposed mechanism, the metal ion coordinates to the reacting gamma -phosphoryl of the nucleotide and to the attacking nucleophile, the water molecule (51). A similar metal coordination is proposed in the case of the enzymic hydrolysis of pyrophosphate (52). The estimated pH- and Mg2+-independent rate constant of the adenylylation by T4 DNA ligase is between 103 and 104 s-1,1 which is significantly slower than the rate of the Mg2+ inner-outer complex exchange (2 × 105 s-1, a rate which is practically independent of the type of the exchanging ligand (44)). We thus suggest that T4 DNA and RNA ligases make use of the same mode of catalysis. In the ligase·Mg2ATP complex, the first Mg2+ ion chelates the beta - and gamma -phosphates and has no obvious catalytic role, except for occupying the high affinity binding site. The second Mg2+ ion coordinates to the low affinity binding site at the alpha -phosphoryl moiety of ATP and, at the same time, forms an inner-sphere complex with the epsilon -amino group of the catalytic lysine, thus promoting the nucleophilic attack by an appropriate positioning of the reacting groups.

It is known that neutralization of the charge repulsion between the reacting phosphates is one of the functions of Mg2+ in catalysis of the phosphoryl transfer. Because it leads to the decrease of the activation energy, it concerns both directions of the reaction (42, 44). To the authors it seems unlikely that the first Mg2+ ion, which binds between the beta - and gamma -phosphates would perform this task, as was suggested for DNA polymerases in (46). Instead, we propose that the second Mg2+ ion compensates the negative charge on the alpha -beta bridging oxygen when the phosphoanhydride bond is being broken or, in the reverse reaction, is about to be made. In this way one Mg2+ ion would coordinate to both reacting nucleophiles, the catalytic lysine residue and the alpha -beta bridging oxygen of ATP, as shown in Fig. 10. In the transition-state structure at least two out of five alpha -phosphorane substituents would form inner-sphere complexes with the catalytic Mg2+. The phosphorane would not have its usual trigonal-bipyramidal (TBP)2 symmetry; instead, the phosphorane is proposed to adopt a square-pyramidal (SP) symmetry, in which the TBP apical bonds (to the epsilon -amino group of the lysine residue and to the alpha -beta -bridging oxygen) are bent toward each other (see deviation from TBP axis, Fig. 10). In solution in the absence of Mg2+ phosphorane SP symmetry is energetically less favorable than the TBP, but only slightly (53). The proposed close disposition of the alpha -phosphorane and Mg2+ also suggests that one of the inner-sphere-coordinated water molecules could be replaced by the outer-sphere-coordinated non-bridging alpha -phosphorane oxygen, so that Mg2+ would ligand three out of five alpha -phosphorane substituents. In this case, the phosphorane geometry would become similar to a 30° barrier conformation of the turnstile rotation mechanism (54), which energetically is very similar to the SP conformation (53). The role of the enzyme in assembling the transition state configuration shown in Fig. 10 would be to provide the nucleophile (epsilon -amino group of the lysine residue), to precisely position the nucleotide and, possibly, to move the pyrophosphate leaving group to the apical position with respect to the catalytic lysine residue by changing to a closed conformation (cf. Refs. 11, 12, 23, 55). In addition, the enzyme can stabilize the transition state by replacing one or more of the Mg2+-coordinated water molecules with protein ligands, leading to an increase of the affinity of the enzyme·Mg2ATP complex for Mg2+ compared with that of Mg2ATP in solution. This we actually observed in the case of T4 DNA ligase (cf. Fig. 9B, compare fits 1 and 2).


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Fig. 10.   Proposed structure for the transition state of metal-assisted nucleotidyl transfer catalyzed by T4 DNA ligase and T4 RNA ligase. See text for explanation. Details of the structure of Mg2+ coordinated to the beta - and gamma -phosphates in the high affinity non-catalytic binding site are not shown. The octahedral geometry of the Mg2+ coordination complex is indicated with gray lines. The reacting alpha -phosphorane is shown in boldface. The phosphorane TBP symmetry axis directed along the apical bonds is shown with a dashed line.

To generalize our proposal, the transition state configuration shown in Fig. 10, in which the catalytic Mg2+ coordinates to two substituents of the reacting phosphorane, namely the attacking nucleophile and the nucleophile of the leaving group, could serve as the catalytic intermediate in all metal-promoted phosphoryl transfer reactions.

    ACKNOWLEDGEMENT

We thank Prof. W. R. Hagen for critically reading the manuscript.

    FOOTNOTES

* This work was supported by the Association of Biotechnology Centers in The Netherlands (project I.2.8), by the Netherlands Research Council for Chemical Sciences, and by the Netherlands Technology Foundation (grant 349-3565).The costs of publication of this article were defrayed in part by the payment of page charges. The article must therefore be hereby marked "advertisement" in accordance with 18 U.S.C. Section 1734 solely to indicate this fact.

Dagger To whom correspondence should be addressed: Tel.: 31-15-278-5139; Fax: 31-15-278-2355; E-mail: S.deVries@tnw.tudelft.nl.

Published, JBC Papers in Press, October 30, 2001, DOI 10.1074/jbc.M109616200

1 A. V. Cherepanov and S. de Vries, unpublished results.

    ABBREVIATIONS

The abbreviations used are: TBP, trigonal-bipyramidal; SP, square-pyramidal.

    REFERENCES
TOP
ABSTRACT
INTRODUCTION
EXPERIMENTAL PROCEDURES
RESULTS
DISCUSSION
REFERENCES

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