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The Mitochondrial Free Radical Theory of Aging - Supernova: Pliki

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<strong>The</strong> <strong>Mitochondrial</strong> <strong>Free</strong> <strong>Radical</strong> <strong>The</strong>ory <strong>of</strong> <strong>Aging</strong><br />

Fig. 11.6. Variation in proton-motive force ("p") according to the electrodic hypothesis.<br />

<strong>of</strong> the membrane). This force will be composed entirely <strong>of</strong> pH difference, since all ions<br />

other than protons are unaffected by the organisation <strong>of</strong> water and will therefore move to<br />

equilibrate any difference <strong>of</strong> electrical potential between surface and bulk. <strong>The</strong>refore, the<br />

pH at the outer surface <strong>of</strong> the inner membrane will be lowered by respiration, and conversely<br />

raised by the inhibition <strong>of</strong> respiration that arises when the mitochondrion becomes<br />

genetically unable to build the respiratory chain. <strong>The</strong> effects on the rate <strong>of</strong> lipid peroxidation<br />

then follow as discussed in Section 11.2.<br />

11.3.6. <strong>The</strong> Gap in the Electrodic Hypothesis<br />

Nonetheless, this revision <strong>of</strong> the chemiosmotic theory has not been accepted. <strong>The</strong>re is<br />

a major gap in its logic, which was in fact identified in 1981 by Mitchell himself. 51 It is so<br />

conclusive that Kell also rapidly discarded the electrodic model in favour <strong>of</strong> a much more<br />

complex scheme 52 which invokes additional, still unidentified proteinaceous components<br />

<strong>of</strong> the proton circuit. That model also has difficulties; it will not be explored further here.<br />

<strong>The</strong> problem with the electrodic model becomes apparent when one bears in mind<br />

that it is proposed to apply to mitochondria at steady state. That is, not non-respiring<br />

ones, but ones whose rate <strong>of</strong> respiration (and ATP synthesis) is constant. <strong>The</strong> organised<br />

orientation <strong>of</strong> the surface water will impede proton movement perpendicular to the<br />

membrane, but—this is the crucial point—it will not abolish it. Thus, if there is a protonmotive<br />

force between the surface and the adjacent bulk on one or both sides <strong>of</strong> the<br />

membrane (δpc or δpm)—as there must be if ∂p is to exceed Δp (Fig. 11.6)—then there<br />

will be a net flow <strong>of</strong> protons down that proton gradient, which, however slow, will inexorably

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