Доведено, що для кожної неперервної функцiї $g : \mathbb{L} → \mathbb{L}$, де $\mathbb{L}$ - пряма Зорґенфрея, iснує таке нарiзно неперервне вiдображення $f : \mathbb{L}^2 → \mathbb{B}$ зi значеннями в площинi Бiнґа, у якого множина $D(f)$  точок розриву збiгається з графiком $Grg$.

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