ASML (ASML) — Stock Price, Financials & Analysis

Key Statistics — ASML

    “”Thursday, October 29, 2026
    Minimaxmax⁡x∈Δmin⁡y∈Δ x⊤ ⁣A y=v∗\max_{x \in \Delta} \min_{y \in \Delta} \, x^\top\! A \, y = v^*maxx∈Δ​miny∈Δ​x⊤Ay=v∗§Zero-Sum∑i=1nui(s)=0    ∀ s∈S\textstyle\sum_{i=1}^{n} u_i(s) = 0 \;\; \forall \, s \in S∑i=1n​ui​(s)=0∀s∈S§Nash Eq.x∗⊤ ⁣Ay≥x∗⊤ ⁣Ay∗≥x⊤ ⁣Ay∗x^{*\top}\! A y \geq x^{*\top}\! A y^* \geq x^\top\! A y^*x∗⊤Ay≥x∗⊤Ay∗≥x⊤Ay∗§ExpectedE[u1]=x⊤ ⁣A y\mathbb{E}[u_1] = x^\top\! A \, yE[u1​]=x⊤Ay§RegretRT=max⁡i∑t=1Tuit−∑t=1TuattR_T = \max_i \sum_{t=1}^{T} u_i^t - \sum_{t=1}^{T} u_{a_t}^tRT​=maxi​∑t=1T​uit​−∑t=1T​uat​t​§LP Dualmin⁡y,ww    s.t.    Ay≤w⋅1\min_{y,w} w \;\; \text{s.t.} \;\; Ay \leq w \cdot \mathbf{1}miny,w​ws.t.Ay≤w⋅1§Payoffu1(i,j)=aij,    u2(i,j)=−aiju_1(i,j) = a_{ij}, \;\; u_2(i,j) = -a_{ij}u1​(i,j)=aij​,u2​(i,j)=−aij​§Minimaxmax⁡x∈Δmin⁡y∈Δ x⊤ ⁣A y=v∗\max_{x \in \Delta} \min_{y \in \Delta} \, x^\top\! A \, y = v^*maxx∈Δ​miny∈Δ​x⊤Ay=v∗§Zero-Sum∑i=1nui(s)=0    ∀ s∈S\textstyle\sum_{i=1}^{n} u_i(s) = 0 \;\; \forall \, s \in S∑i=1n​ui​(s)=0∀s∈S§Nash Eq.x∗⊤ ⁣Ay≥x∗⊤ ⁣Ay∗≥x⊤ ⁣Ay∗x^{*\top}\! A y \geq x^{*\top}\! A y^* \geq x^\top\! A y^*x∗⊤Ay≥x∗⊤Ay∗≥x⊤Ay∗§ExpectedE[u1]=x⊤ ⁣A y\mathbb{E}[u_1] = x^\top\! A \, yE[u1​]=x⊤Ay
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