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9
The Kinetics
of Acetylcholinesterase Inhibition and the Influence
of Fluoride and Fluoride Complexes on the
Permeability of Erythrocyte Membranes - Page 4.
b. pH Dependence of the
Inhibition
Heilbronn(18) and Krupka(19)
already determined that, at constant fluoride
concentrations, the inhibition of AChE by fluoride
rises with falling pH value. Because of the low HF
concentrations (10-6 - 10-8M)
they did not, however, attribute this effect to the
activity of the HF molecule, which along with F-
is always present in aqueous solution. We therefore
undertook the task of determining if the inhibition
is always proportional to the given HF
concentration, which can be calculated from the
dissociation equation for HF. This dissociation
equation approximately follows (replacing the
activities by concentrations) the relationship:
(equation 24)
In a buffered system [H+]
is constant. The HF concentration therefore depends
on the pH value of the buffer as well as the
fluoride concentration. The concentration of NaF
used in the experiment can be used in place of [F-]
in this equation, since its decrease due to HF
formation can be ignored. Since both the enzymatic
activity as well as the self-saponification rate of
the ACh are pH dependent they must be separately
determined for each pH value used. The inhibition is
then calculated, after subtraction of the self-saponification,
by relating the reaction rate at one pH value with
the uninhibited reaction rate at the same pH value.
The strength of the pH dependence of the self-saponification
becomes apparent in figure 12.
Figure 12-
pH Dependence of the Self-Saponification of ACh in
Phosphate-Citrate Buffer
A straight line arises when log v
is plotted against the pH value. According to that
line the hydrolysis is catalyzed by OH-,
which is understandable. A negatively charged
intermediate condition arises upon alkaline
saponification of an ester.
This intermediate condition is
stabilized by the positive charge on the quaternary
nitrogen atom in the ACh, since the molecule is now
outwardly neutral. The saponification catalyzed by H+
would, however, yield a positive intermediate
condition, which in the case of ACh is impractical
because of the double positive charge. Due to this
condition, the balance should lie almost entirely on
the left side here.
The change in enzymatic activity
as a function of the pH value emerges in figure 13.
The pH optimum lies at 7.5 and thereby roughly
corresponds to that of the blood.
Figure 13
- pH Dependence of the Enzymatic Activity
Purified AChE from bovine
erythrocytes, phosphate-citrate buffer.
Next we carried out a series of
measurements to determine, at a constant pH value
each time, the dependence of the AChE inhibition on
the NaF concentration. Purified AChE from bovine
erythrocytes once again served as the enzyme. In
addition we used a phosphate-citrate buffer
(following Mc.Ilvaine), whose pH value can be varied
between pH 8 - 2.2 by mixing 0.1 M citric acid with
0.2M Na2HPO4. We used the
region from pH 8 - 6.5. Figure 14 reproduces the
course of the inhibition of the enzyme by NaF in the
described pH region.
Figure 14
- Enzymatic Inhibition vs. NaF Concentration at
Different pH Values
pH = a) 8 , b) 7.5 , c) 7 , d)
6.5.
If the inhibition is caused by
the HF molecule, then regions of equal inhibition on
the curves should correspond to regions of equal HF
concentration. We therefore calculated the HF
concentrations for each measured point using
equation 24 and compared them to the inhibition,
whereby we could determine an agreement, which can
be seen in the following table:
Table 1
- F- Inhibition of AChE* at Different pH
Values and Equivalent HF Concentration.
*purified
preparation from the company Serva
|
Parameters of the Segment |
NaF Concentrations at the
Intersections |
Calculated HF
Concentrations |
|
pH-value |
Inhibition (%) |
10-3M |
10-6ญญM |
|
7.5
7.0 |
52 |
28.6
9.0 |
1.67
1.67 |
|
7.5
7.0 |
45 |
19.8
6.2 |
1.16
1.15 |
|
7.5
7.0 |
39 |
12.5
3.9 |
0.73
0.73 |
|
7.5
7.0 |
33 |
6.8
2.1 |
0.40
0.38 |
|
7.0
6.5 |
66 |
27.5
8.7 |
5.10
5.10 |
|
7.0
6.5 |
60 |
20.0
6.4 |
3.70
3.72 |
|
7.0
6.5 |
45 |
6.2
2.0 |
1.16
1.16 |
Based on the table, it is likely
that the inhibition occurs by way of the HF molecule
binding to the reactive center of the AChE. The
following model could illustrate this fact.
According to a hypothesis posited
by Barlow(25), the ester group of the ACh is fixed
to the N atom of a histidine residue and to the OH
group of a serine residue by way of a dipole bond.
Hypothetical Binding Mechanism of
the ACh to the AChE According to Barlow
A strong dipole like the HF
molecule should be able to block the acceptor site
in question by forming a strong hydrogen bridge.
Since the binding is reversible, a competitive
inhibition of the AChE should result.
Hypothetical Binding Mechanism of
the HF Molecule to the Reactive Center of the AChE.
If one relates the inhibitor
constant of the fluoride (KI = 6.26 x 10-3M)
to the concentration of free HF one gets a value of
KI = 3.2 x 10-7M, which
demonstrates the great affinity of the HF molecule
for AChE. By decreasing the pH value it is possible,
as we have seen, to achieve a meaningful increase in
the inhibitory effect of the fluoride on AChE. If
the pH value sinks below 7.4 anywhere in the
organism, which is often the case, it can result in
a stronger inhibition of AChE by fluoride (by way of
HF) than in other places with the same fluoride
concentration but a pH value of 7.4. The region of
the fluoride's effect thereby expands to include
smaller concentrations, so that physiological
concentrations could also possibly lead to an effect
in this direction.
Introduction |
Contents |
1 |
2 |
3 |
4 |
5 |
6 |
7 |
8 |
9 |