Ο Mondrian συναντά τον Πυθαγόρα και τον Fibonacci

${\displaystyle \frac{\pi \lambda \epsilon \upsilon \rho ά-\mu \epsilon \sigma \alpha ίo\upsilon -\lambda \epsilon \upsilon \kappa oύ-\tau \epsilon \tau \rho \alpha \gamma ώ\nu o\upsilon }{\pi \lambda \epsilon \upsilon \rho ά-\mu \iota \kappa \rho oύ-\mu \alpha ύ\rho o\upsilon -\tau \epsilon \tau \rho \alpha \gamma ώ\nu o\upsilon }}=\phi$