What will be the distribution of inter-day returns of the S&P500 for 2026?
2
1kṀ177
2026
66%
p(x ≥ -2)
62%
p(x ≥ -1)
58%
p(x ≥ -.50)
54%
p(x ≥ -.250)
50%
p(x ≥ 0)
50%
p(x ≥ .250)
46%
p(x ≥ .50)
38%
p(x ≥ 1.0)
37%
p(x ≥ 2.0)

In this market, I am interested in predicting the distribution of inter-day returns in the S&P500 for 2026. An inter-day return is defined as the percent change between the closing values of two successive trading days. More precisely, the percent change between the closing price on trading day t and trading day t + 1 is defined as:

x = ((cₜ₊₁ - cₜ) / cₜ) ⋅ 100

At the end of 2026, I will partially resolve each option according to the proportion of returns that satisfy the criteria defined in each option. In the first option, for example, p(x ≥ -2) is the proportion of returns that is greater than or equal to -2%. If that happens to be 201 out of 250 trading days, the market will resolve to 80%, which is rounded to the nearest second digit. This means that 5 shares would yield a return of 4 Mana.

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