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lim = ∮ f ( x 2 y 2 t 2 t 2 [ θ − Δ Σ ] c o s θ ) ∭ f ( x 2 y 2 t 2 t 2 θ ) − ∮ f ( y 2 y 2 θ 2 × y 2 θ 7 ) {\displaystyle \lim ={\sqrt {\frac {\oint f(x^{2}y^{2}t^{2}t^{2}\left[\theta -\Delta \Sigma \right]cos\theta )}{\iiint f(x^{2}y^{2}t^{2}t^{2}\theta )-\oint f(y^{2}y^{2}\theta ^{2}\times y^{2}\theta ^{7})}}}}
∮ f ( x 2 y 2 t 2 t 2 [ θ − Δ Σ ] c o s θ ) ∭ f ( x 2 y 2 t 2 t 2 θ ) − ∮ f ( y 2 y 2 θ 2 × y 2 θ 7 ) = ∮ f ( x 2 y 2 t 2 t 2 [ θ − Δ Σ ] s i n θ ) ∭ f ( x 2 y 2 t 2 t 2 θ ) − ∮ f ( y 2 y 2 θ 2 × y 2 θ 7 ) {\displaystyle {\begin{matrix}{\sqrt {\frac {\oint f(x^{2}y^{2}t^{2}t^{2}\left[\theta -\Delta \Sigma \right]cos\theta )}{\iiint f(x^{2}y^{2}t^{2}t^{2}\theta )-\oint f(y^{2}y^{2}\theta ^{2}\times y^{2}\theta ^{7})}}}={\sqrt {\frac {\oint f(x^{2}y^{2}t^{2}t^{2}\left[\theta -\Delta \Sigma \right]sin\theta )}{\iiint f(x^{2}y^{2}t^{2}t^{2}\theta )-\oint f(y^{2}y^{2}\theta ^{2}\times y^{2}\theta ^{7})}}}\end{matrix}}}
∭ f ( x 2 y 2 t 2 t 2 − t a n 3 θ − c o s 2 θ − i s i n 2 θ − J θ − Σ ) ∭ f ( x 2 y 2 t 2 t 2 − t a n 3 θ − c o s 2 θ − i s i n 2 θ − J θ − Δ ) {\displaystyle {\begin{matrix}{\sqrt {\frac {\iiint f(x^{2}y^{2}t^{2}t^{2}-tan^{3}\theta -cos^{2}\theta -isin^{2}\theta -\mathbb {J} \theta -\Sigma )}{\iiint f(x^{2}y^{2}t^{2}t^{2}-tan^{3}\theta -cos^{2}\theta -isin^{2}\theta -\mathbb {J} \theta -\Delta )}}}\end{matrix}}}
∭ f ( x 2 y 2 t 2 t 2 − t a n 3 θ − c o s 2 θ − i s i n 2 θ − J θ − Σ ) ∭ f ( x 2 y 2 t 2 t 2 − t a n 3 θ − c o s 2 θ − i s i n 2 θ − J θ − Δ ) ∭ f ( x 2 y 2 t 2 t 2 − t a n 3 θ − c o s 2 θ + i s i n 2 θ − L θ − Σ ) ∭ f ( x 2 y 2 t 2 t 2 − t a n 3 θ − c o s 2 θ + i s i n 2 θ − L θ − Δ ) ∭ f ( x 2 y 2 t 2 t 2 − t a n 3 θ − c o s 2 θ − i s i n 2 θ − J θ − Δ ) ∭ f ( x 2 y 2 t 2 t 2 − t a n 3 θ − c o s 2 θ − i s i n 2 θ − J θ − Σ ) {\displaystyle {\begin{matrix}{\sqrt {\frac {\iiint f(x^{2}y^{2}t^{2}t^{2}-tan^{3}\theta -cos^{2}\theta -isin^{2}\theta -\mathbb {J} \theta -\Sigma )}{\iiint f(x^{2}y^{2}t^{2}t^{2}-tan^{3}\theta -cos^{2}\theta -isin^{2}\theta -\mathbb {J} \theta -\Delta )}}}\\{\sqrt {\frac {\iiint f(x^{2}y^{2}t^{2}t^{2}-tan^{3}\theta -cos^{2}\theta +isin^{2}\theta -\mathbb {L} \theta -\Sigma )}{\iiint f(x^{2}y^{2}t^{2}t^{2}-tan^{3}\theta -cos^{2}\theta +isin^{2}\theta -\mathbb {L} \theta -\Delta )}}}\\{\sqrt {\frac {\iiint f(x^{2}y^{2}t^{2}t^{2}-tan^{3}\theta -cos^{2}\theta -isin^{2}\theta -\mathbb {J} \theta -\Delta )}{\iiint f(x^{2}y^{2}t^{2}t^{2}-tan^{3}\theta -cos^{2}\theta -isin^{2}\theta -\mathbb {J} \theta -\Sigma )}}}\end{matrix}}}
lim = s i n θ = 1886 − 534 c o s θ = 1102 − 534 t a n θ = 1886 − 1102 {\displaystyle \lim ={\sqrt {\begin{matrix}sin\theta =1886-534\\cos\theta =1102-534\\tan\theta =1886-1102\end{matrix}}}}
lim = c o s θ − k t a n θ + i s i n θ + k c o s θ − j s i n θ − s i n 3 θ + c o s 3 θ − j t a n θ − R ζ 88 {\displaystyle {\begin{matrix}\lim =cos\theta -ktan\theta +isin\theta +kcos\theta -jsin\theta -sin^{3}\theta +cos^{3}\theta -jtan\theta -\mathbb {R} \zeta ^{88}\end{matrix}}}
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![{\displaystyle {\begin{matrix}{\sqrt {\frac {\oint f(x^{2}y^{2}t^{2}t^{2}\left[\theta -\Delta \Sigma \right]cos\theta )}{\iiint f(x^{2}y^{2}t^{2}t^{2}\theta )-\oint f(y^{2}y^{2}\theta ^{2}\times y^{2}\theta ^{7})}}}={\sqrt {\frac {\oint f(x^{2}y^{2}t^{2}t^{2}\left[\theta -\Delta \Sigma \right]sin\theta )}{\iiint f(x^{2}y^{2}t^{2}t^{2}\theta )-\oint f(y^{2}y^{2}\theta ^{2}\times y^{2}\theta ^{7})}}}\end{matrix}}}](https://wikimedia.org/api/rest_v1/media/math/render/svg/e75fb34afee31e52d5dcf7b9d92a8f61fee2af2c)
