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But such a demonstrations wasn't necessary for me since I had finished writing the following from scratch before you posted your solution. (I didn't post it since I didn't want to do the OP's homework for him.)

```sub ikegami_exp {
my (\$x) = @_;
my \$last   = 0;
my \$result = 1;
my \$acc    = 1;
for (my \$n = 1; abs(\$result-\$last)>0; \$n++) {
\$last = \$result;
\$acc *= \$x/\$n;
\$result += \$acc;
}
return \$result;
}

for (1, 0.1, 10, 3.14, 0.1234, 100) {
printf("%.16e: exp() = %.16e  ikegami_exp() = %.16e\n",
\$_,
exp(\$_),
ikegami_exp(\$_),
);
}

The only difference was the terminating condition, so naturally, that's what interested me :) Mine goes into an infinite loop if you try to find ikegami_exp(1000), but that's easily fixed by replacing abs(\$result-\$last)>0 with \$result != \$last.

In reply to Re^4: Exponential Function Programming by ikegami
in thread Exponential Function Programming by Abulil

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