- 日経225先物オプション実況スレ52787
763 ：山師さん＠トレード中[sage]：2024/07/13(土) 15:30:16.69 ID:7Br5OijA0 - ∫[a,b] (d/dx) [e^(iπx) * sin(αx^2) + ln(βx) * cos(γ/x)] dx + det|A| * inv(B) - ∑_(n=1)^∞ (n^2 + 1)^(1/3)
+ ∮_C f(z) dz + ∫∫_D (∂^2/∂x^2 + ∂^2/∂y^2) g(x, y) dx dy + lim_(n→∞) (1 + 1/n)^n
+ ∑_(k=0)^(n-1) (x - x_k) * P_k(x) + ∫_0^∞ e^(-t^2) dt * ∫_0^1 x^a (1-x)^b dx
- ∑_(m=1)^(∞) (−1)^(m+1) * (2m)! / (2^(2m) * (m!)^2 * (2m + 1))
+ ∬_Σ (E⋅dA + B⋅dL) + d/dt [∫_V ρ dV] + ∫∫∫_V (∇⋅F) dV
+ ∬_S (F⋅N) dS + ∮_∂S (F⋅T) ds + ∫[0,1] x^(n-1) (1-x)^(m-1) dx
+ ∬_D (x^2 + y^2) e^(−(x^2 + y^2)) dx dy + ∫∫_R e^(−(x^2 + y^2)) dx dy
+ ∑_(n=1)^(∞) (−1)^(n+1)/n^2 + ∫[0,∞] x^(s-1) e^(−x) dx
+ e^(iθ) = cos(θ) + i sin(θ) + ∇ × E = -∂B/∂t
+ ∇ ⋅ B = 0 + ∫∫_D e^(-|x-y|^2) dx dy + ∑_(k=0)^(∞) (-1)^k / (2k+1)
= (∫[0,∞] e^(-t^2) dt)^2 * (∇^2 Ψ + λΨ = 0) - ζ(s) = ∑_(n=1)^∞ 1/n^s
これで全部分かるはず
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