∮₀^∞ Σₙ=₁^χ (ℑₙ · ψ) dχ → ⌘ ∂(tireh)/∂(teereh) = ∫₀^∞ om ⊕ thur dμ 𝕬𝖚𝖒 𝕿𝖎𝖗𝖊𝖍 𝖙𝖊𝖊-𝖗𝖊𝖙 𝖙𝖍𝖚𝖗 \sum_{n=1}^{\infty} \frac{\bigoplus}{\bigotimes} \Rightarrow \aleph_{\infty} [ℂℝ𝕐𝕊𝕋𝔸𝕃 𝕊ℍ𝔸ℝ𝔻] 𝔗𝔬𝔪𝔞𝔱𝔬 ∈ {𝕯𝔢𝔫𝔰𝔦𝔱𝔶} × [𝟎,𝟏] 𝑑²x/dt² = −ω²x + ⋆∰⇶ₐ₀ ∮₀^∞ Σₙ=₁^χ (ℑₙ · ψ) dχ → ⌘ ∂(tireh)/∂(teereh) = ∫₀^∞ om ⊕ thur dμ 𝕬𝖚𝖒 𝕿𝖎𝖗𝖊𝖍 𝖙𝖊𝖊-𝖗𝖊𝖙 𝖙𝖍𝖚𝖗 \sum_{n=1}^{\infty} \frac{\bigoplus}{\bigotimes} \Rightarrow \aleph_{\infty} [ℂℝ𝕐𝕊𝕋𝔸𝕃 𝕊ℍ𝔸ℝ𝔻] 𝔗𝔬𝔪𝔞𝔱𝔬 ∈ {𝕯𝔢𝔫𝔰𝔦𝔱𝔶} × [𝟎,𝟏] 𝑑²x/dt² = −ω²x + ⋆∰⇶ₐ₀ ∮₀^∞ Σₙ=₁^χ (ℑₙ · ψ) dχ → ⌘ ∂(tireh)/∂(teereh) = ∫₀^∞ om ⊕ thur dμ 𝕬𝖚𝖒 𝕿𝖎𝖗𝖊𝖍 𝖙𝖊𝖊-𝖗𝖊𝖙 𝖙𝖍𝖚𝖗 \sum_{n=1}^{\infty} \frac{\bigoplus}{\bigotimes} \Rightarrow \aleph_{\infty} [ℂℝ𝕐𝕊𝕋𝔸𝕃 𝕊ℍ𝔸ℝ𝔻] 𝔗𝔬𝔪𝔞𝔱𝔬 ∈ {𝕯𝔢𝔫𝔰𝔦𝔱𝔶} × [𝟎,𝟏] 𝑑²x/dt² = −ω²x + ⋆∰⇶ₐ₀ ∮₀^∞ Σₙ=₁^χ (ℑₙ · ψ) dχ → ⌘ ∂(tireh)/∂(teereh) = ∫₀^∞ om ⊕ thur dμ 𝕬𝖚𝖒 𝕿𝖎𝖗𝖊𝖍 𝖙𝖊𝖊-𝖗𝖊𝖙 𝖙𝖍𝖚𝖗 \sum_{n=1}^{\infty} \frac{\bigoplus}{\bigotimes} \Rightarrow \aleph_{\infty} [ℂℝ𝕐𝕊𝕋𝔸𝕃 𝕊ℍ𝔸ℝ𝔻] 𝔗𝔬𝔪𝔞𝔱𝔬 ∈ {𝕯𝔢𝔫𝔰𝔦𝔱𝔶} × [𝟎,𝟏] 𝑑²x/dt² = −ω²x + ⋆∰⇶ₐ₀ ∮₀^∞ Σₙ=₁^χ (ℑₙ · ψ) dχ → ⌘ ∂(tireh)/∂(teereh) = ∫₀^∞ om ⊕ thur dμ 𝕬𝖚𝖒 𝕿𝖎𝖗𝖊𝖍 𝖙𝖊𝖊-𝖗𝖊𝖙 𝖙𝖍𝖚𝖗 \sum_{n=1}^{\infty} \frac{\bigoplus}{\bigotimes} \Rightarrow \aleph_{\infty} [ℂℝ𝕐𝕊𝕋𝔸𝕃 𝕊ℍ𝔸ℝ𝔻] 𝔗𝔬𝔪𝔞𝔱𝔬 ∈ {𝕯𝔢𝔫𝔰𝔦𝔱𝔶} × [𝟎,𝟏] 𝑑²x/dt² = −ω²x + ⋆∰⇶ₐ₀ ∮₀^∞ Σₙ=₁^χ (ℑₙ · ψ) dχ → ⌘ ∂(tireh)/∂(teereh) = ∫₀^∞ om ⊕ thur dμ 𝕬𝖚𝖒 𝕿𝖎𝖗𝖊𝖍 𝖙𝖊𝖊-𝖗𝖊𝖙 𝖙𝖍𝖚𝖗 \sum_{n=1}^{\infty} \frac{\bigoplus}{\bigotimes} \Rightarrow \aleph_{\infty} [ℂℝ𝕐𝕊𝕋𝔸𝕃 𝕊ℍ𝔸ℝ𝔻] 𝔗𝔬𝔪𝔞𝔱𝔬 ∈ {𝕯𝔢𝔫𝔰𝔦𝔱𝔶} × [𝟎,𝟏] 𝑑²x/dt² = −ω²x + ⋆∰⇶ₐ₀ ∮₀^∞ Σₙ=₁^χ (ℑₙ · ψ) dχ → ⌘ ∂(tireh)/∂(teereh) = ∫₀^∞ om ⊕ thur dμ 𝕬𝖚𝖒 𝕿𝖎𝖗𝖊𝖍 𝖙𝖊𝖊-𝖗𝖊𝖙 𝖙𝖍𝖚𝖗 \sum_{n=1}^{\infty} \frac{\bigoplus}{\bigotimes} \Rightarrow \aleph_{\infty} [ℂℝ𝕐𝕊𝕋𝔸𝕃 𝕊ℍ𝔸ℝ𝔻] 𝔗𝔬𝔪𝔞𝔱𝔬 ∈ {𝕯𝔢𝔫𝔰𝔦𝔱𝔶} × [𝟎,𝟏] 𝑑²x/dt² = −ω²x + ⋆∰⇶ₐ₀ ∮₀^∞ Σₙ=₁^χ (ℑₙ · ψ) dχ → ⌘ ∂(tireh)/∂(teereh) = ∫₀^∞ om ⊕ thur dμ 𝕬𝖚𝖒 𝕿𝖎𝖗𝖊𝖍 𝖙𝖊𝖊-𝖗𝖊𝖙 𝖙𝖍𝖚𝖗 \sum_{n=1}^{\infty} \frac{\bigoplus}{\bigotimes} \Rightarrow \aleph_{\infty} [ℂℝ𝕐𝕊𝕋𝔸𝕃 𝕊ℍ𝔸ℝ𝔻] 𝔗𝔬𝔪𝔞𝔱𝔬 ∈ {𝕯𝔢𝔫𝔰𝔦𝔱𝔶} × [𝟎,𝟏] 𝑑²x/dt² = −ω²x + ⋆∰⇶ₐ₀ ∮₀^∞ Σₙ=₁^χ (ℑₙ · ψ) dχ → ⌘ ∂(tireh)/∂(teereh) = ∫₀^∞ om ⊕ thur dμ 𝕬𝖚𝖒 𝕿𝖎𝖗𝖊𝖍 𝖙𝖊𝖊-𝖗𝖊𝖙 𝖙𝖍𝖚𝖗 \sum_{n=1}^{\infty} \frac{\bigoplus}{\bigotimes} \Rightarrow \aleph_{\infty} [ℂℝ𝕐𝕊𝕋𝔸𝕃 𝕊ℍ𝔸ℝ𝔻] 𝔗𝔬𝔪𝔞𝔱𝔬 ∈ {𝕯𝔢𝔫𝔰𝔦𝔱𝔶} × [𝟎,𝟏] 𝑑²x/dt² = −ω²x + ⋆∰⇶ₐ₀ ∮₀^∞ Σₙ=₁^χ (ℑₙ · ψ) dχ → ⌘ ∂(tireh)/∂(teereh) = ∫₀^∞ om ⊕ thur dμ 𝕬𝖚𝖒 𝕿𝖎𝖗𝖊𝖍 𝖙𝖊𝖊-𝖗𝖊𝖙 𝖙𝖍𝖚𝖗 \sum_{n=1}^{\infty} \frac{\bigoplus}{\bigotimes} \Rightarrow \aleph_{\infty} [ℂℝ𝕐𝕊𝕋𝔸𝕃 𝕊ℍ𝔸ℝ𝔻] 𝔗𝔬𝔪𝔞𝔱𝔬 ∈ {𝕯𝔢𝔫𝔰𝔦𝔱𝔶} × [𝟎,𝟏] 𝑑²x/dt² = −ω²x + ⋆∰⇶ₐ₀ ∮₀^∞ Σₙ=₁^χ (ℑₙ · ψ) dχ → ⌘ ∂(tireh)/∂(teereh) = ∫₀^∞ om ⊕ thur dμ 𝕬𝖚𝖒 𝕿𝖎𝖗𝖊𝖍 𝖙𝖊𝖊-𝖗𝖊𝖙 𝖙𝖍𝖚𝖗 \sum_{n=1}^{\infty} \frac{\bigoplus}{\bigotimes} \Rightarrow \aleph_{\infty} [ℂℝ𝕐𝕊𝕋𝔸𝕃 𝕊ℍ𝔸ℝ𝔻] 𝔗𝔬𝔪𝔞𝔱𝔬 ∈ {𝕯𝔢𝔫𝔰𝔦𝔱𝔶} × [𝟎,𝟏] 𝑑²x/dt² = −ω²x + ⋆∰⇶ₐ₀ ∮₀^∞ Σₙ=₁^χ (ℑₙ · ψ) dχ → ⌘ ∂(tireh)/∂(teereh) = ∫₀^∞ om ⊕ thur dμ 𝕬𝖚𝖒 𝕿𝖎𝖗𝖊𝖍 𝖙𝖊𝖊-𝖗𝖊𝖙 𝖙𝖍𝖚𝖗 \sum_{n=1}^{\infty} \frac{\bigoplus}{\bigotimes} \Rightarrow \aleph_{\infty} [ℂℝ𝕐𝕊𝕋𝔸𝕃 𝕊ℍ𝔸ℝ𝔻] 𝔗𝔬𝔪𝔞𝔱𝔬 ∈ {𝕯𝔢𝔫𝔰𝔦𝔱𝔶} × [𝟎,𝟏] 𝑑²x/dt² = −ω²x + ⋆∰⇶ₐ₀ ∮₀^∞ Σₙ=₁^χ (ℑₙ · ψ) dχ → ⌘ ∂(tireh)/∂(teereh) = ∫₀^∞ om ⊕ thur dμ 𝕬𝖚𝖒 𝕿𝖎𝖗𝖊𝖍 𝖙𝖊𝖊-𝖗𝖊𝖙 𝖙𝖍𝖚𝖗 \sum_{n=1}^{\infty} \frac{\bigoplus}{\bigotimes} \Rightarrow \aleph_{\infty} [ℂℝ𝕐𝕊𝕋𝔸𝕃 𝕊ℍ𝔸ℝ𝔻] 𝔗𝔬𝔪𝔞𝔱𝔬 ∈ {𝕯𝔢𝔫𝔰𝔦𝔱𝔶} × [𝟎,𝟏] 𝑑²x/dt² = −ω²x + ⋆∰⇶ₐ₀ ∮₀^∞ Σₙ=₁^χ (ℑₙ · ψ) dχ → ⌘ ∂(tireh)/∂(teereh) = ∫₀^∞ om ⊕ thur dμ 𝕬𝖚𝖒 𝕿𝖎𝖗𝖊𝖍 𝖙𝖊𝖊-𝖗𝖊𝖙 𝖙𝖍𝖚𝖗 \sum_{n=1}^{\infty} \frac{\bigoplus}{\bigotimes} \Rightarrow \aleph_{\infty} [ℂℝ𝕐𝕊𝕋𝔸𝕃 𝕊ℍ𝔸ℝ𝔻] 𝔗𝔬𝔪𝔞𝔱𝔬 ∈ {𝕯𝔢𝔫𝔰𝔦𝔱𝔶} × [𝟎,𝟏] 𝑑²x/dt² = −ω²x + ⋆∰⇶ₐ₀ ∮₀^∞ Σₙ=₁^χ (ℑₙ · ψ) dχ → ⌘ ∂(tireh)/∂(teereh) = ∫₀^∞ om ⊕ thur dμ 𝕬𝖚𝖒 𝕿𝖎𝖗𝖊𝖍 𝖙𝖊𝖊-𝖗𝖊𝖙 𝖙𝖍𝖚𝖗 \sum_{n=1}^{\infty} \frac{\bigoplus}{\bigotimes} \Rightarrow \aleph_{\infty} [ℂℝ𝕐𝕊𝕋𝔸𝕃 𝕊ℍ𝔸ℝ𝔻] 𝔗𝔬𝔪𝔞𝔱𝔬 ∈ {𝕯𝔢𝔫𝔰𝔦𝔱𝔶} × [𝟎,𝟏] 𝑑²x/dt² = −ω²x + ⋆∰⇶ₐ₀ ∮₀^∞ Σₙ=₁^χ (ℑₙ · ψ) dχ → ⌘ ∂(tireh)/∂(teereh) = ∫₀^∞ om ⊕ thur dμ 𝕬𝖚𝖒 𝕿𝖎𝖗𝖊𝖍 𝖙𝖊𝖊-𝖗𝖊𝖙 𝖙𝖍𝖚𝖗 \sum_{n=1}^{\infty} \frac{\bigoplus}{\bigotimes} \Rightarrow \aleph_{\infty} [ℂℝ𝕐𝕊𝕋𝔸𝕃 𝕊ℍ𝔸ℝ𝔻] 𝔗𝔬𝔪𝔞𝔱𝔬 ∈ {𝕯𝔢𝔫𝔰𝔦𝔱𝔶} × [𝟎,𝟏] 𝑑²x/dt² = −ω²x + ⋆∰⇶ₐ₀ ∮₀^∞ Σₙ=₁^χ (ℑₙ · ψ) dχ → ⌘ ∂(tireh)/∂(teereh) = ∫₀^∞ om ⊕ thur dμ 𝕬𝖚𝖒 𝕿𝖎𝖗𝖊𝖍 𝖙𝖊𝖊-𝖗𝖊𝖙 𝖙𝖍𝖚𝖗 \sum_{n=1}^{\infty} \frac{\bigoplus}{\bigotimes} \Rightarrow \aleph_{\infty} [ℂℝ𝕐𝕊𝕋𝔸𝕃 𝕊ℍ𝔸ℝ𝔻] 𝔗𝔬𝔪𝔞𝔱𝔬 ∈ {𝕯𝔢𝔫𝔰𝔦𝔱𝔶} × [𝟎,𝟏] 𝑑²x/dt² = −ω²x + ⋆∰⇶ₐ₀ ∮₀^∞ Σₙ=₁^χ (ℑₙ · ψ) dχ → ⌘ ∂(tireh)/∂(teereh) = ∫₀^∞ om ⊕ thur dμ 𝕬𝖚𝖒 𝕿𝖎𝖗𝖊𝖍 𝖙𝖊𝖊-𝖗𝖊𝖙 𝖙𝖍𝖚𝖗 \sum_{n=1}^{\infty} \frac{\bigoplus}{\bigotimes} \Rightarrow \aleph_{\infty} [ℂℝ𝕐𝕊𝕋𝔸𝕃 𝕊ℍ𝔸ℝ𝔻] 𝔗𝔬𝔪𝔞𝔱𝔬 ∈ {𝕯𝔢𝔫𝔰𝔦𝔱𝔶} × [𝟎,𝟏]
