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Time&Eternity

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88 chapter 2<br />

In his chapter on time and eternity, it is striking how frequently Cullmann<br />

uses the expressions “nothing else but/than” and “only.” Such use of<br />

language generally signifies a reductionist modus operandi. In fact, there are<br />

passages where Cullmann reduces to such an extent that alternatives are cut<br />

short and unnecessary dualisms arise. Thus, for example, the inevitability of<br />

the dualism between philosophy in general (and Platonism in particular)<br />

and the New Testament conception is not really plausible. Does the New<br />

Testament then float in space that is void of philosophy? Does every qualitative<br />

distinction between time and eternity lead then inevitably to Platonism?<br />

Is the contrast of infinite time to timelessness then the only possible alternative?<br />

No room remains in Cullmann’s system for conceptual attempts<br />

that utilize concepts such as multi-temporality, other-temporality, and<br />

supra-temporality. In my view, this lack of openness for options of qualitative<br />

otherness is the most important objection to Cullmann’s presentation<br />

of time and eternity. 202<br />

Cullmann is quick and rigorous in reaching his conclusions. Because<br />

time is conceived as a circle in Greek thought, being bound to time must be<br />

experienced as a curse. 203 Since the New Testament knows only a line of<br />

eons that runs in a consistent straight line from beginning to end, time is<br />

like a straight line. 204 In fact, Cullmann calls it an ascending timeline, 205 although<br />

the ascent appears to me as a smuggled-in fruit of Western notions<br />

of progress rather than the result of an exegetical examination of the New<br />

Testament. The combination of line, straight line, and infinity leads to a<br />

problem left unsolved by Cullmann. The problem is intensified by the<br />

measurability that he postulates. 206 When a straight line has a beginning<br />

and an end, it is not infinite, but measurable. A line can be infinite if it has<br />

neither beginning nor end, but then it can hardly be measured. Moreover,<br />

these geometric models are incapable of expressing what actually matters to<br />

Cullmann, namely, the salvation-historical tension between the “already”<br />

and the “not-yet.” In retrospect, he recognized this problem correctly. 207 In<br />

Heil als Geschichte, he also finally changed the rigid model of straight lines<br />

to one of wavy lines, though admittedly without changing anything basic.<br />

208<br />

If eternity is an exclusive attribute of God, 209 but is simultaneously<br />

nothing but (infinite) time, then the concept of eternity is already undermined<br />

as soon as it is introduced. This results in what Friedrich Schleiermacher<br />

calls the obscuring equating of God’s eternity with “what seems to<br />

be eternity, namely, with infinite time,” which he combats with the words:<br />

“We must therefore reject as inadequate all those explanations which abrogate<br />

for God only the limits of time and not time itself, and would form<br />

eternity from time by the removal of limits, while in fact these are oppo-

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