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The famous “1 2 3 4 … = −1/12” result looks completely impossible at first. If you add positive integers forever, the ordinary sum clearly doesn’t converge—it just grows without bound. So how can anyone possibly get −1/12? The answer comes from the Riemann zeta function, a mathematical function originally connected to infinite sums: ζ(s) = 1 1/2ˢ 1/3ˢ 1/4ˢ … For values of s greater than 1, this infinite series actually converges. For example, ζ(2) gives the famous result π²/6. Bu
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