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Artist$$ \int_{-\infty}^{\infty} sech\left(\frac{x}{w}\right)^4 dx = \frac{4}{3} w\qquad \int_{-\infty}^{\infty} sech\left(\frac{x}{w}\right)^8 dx = \frac{32}{35}w $$ $$ \nabla_{u\partial_u^{\sqrt[\pi]{2}}} &= u\partial_u^{\sqrt[\pi]{2}} + u^{-1\{\sqrt[\pi]{2}}}\big(\mathsf{Eu}\star(\cdot)\big) + \tfrac12\big(\mathsf{Deg}-\dim_{\mathbb C} X\cdot\mathrm{id}\big),\\ \nabla_{q_j\partial_{q_j}} &= q_j\partial_{q_j} + u^{-1}\big(\omega_j\star(\cdot)\big),\\ \nabla_{\partial_{t_i}} &= \partial_{t_i} + u^{-1}\big(T_i\star(\cdot)\big). $$
A monochrome artistic illustration of complex mathematical equations and geometric designs is displayed on a dark grey blackboard with a thick wooden frame. On the top left corner, there is a graph showing an infinity symbol in a black-and-white etched style with the equation "W = 4¹". Above it is "U 2₂ (1=0=) ² D = C". In the middle, "2-D=" is written. Below it, the number "3" and the equation "U₂ (a³ = 0 = 2 ( = (-8² | 4" are present. In the center of the image, the expression "U=()=8=3)=1=('=) = QUX -" is written. Below it is "1 6 = 2u = 5 2".
Scattered across the blackboard are various circular and floral motifs, all rendered with similar intricate line work. Some of the circular patterns have mystical or astronomical elements. In the top right corner, there is a circular motif surrounded by floral patterns. A prominent feature is a large, six-petal floral design with a dotted pattern emanating from its center, situated on the middle left. Beside it, another similar floral
