One modular hyperbola has density at most 17/12 in every window of side 3p
Let $H$ be the lift of one modular hyperbola $(x+A)(y+B)\equiv c \pmod p$ to a square window of side $n=3p$, at an arbitrary translation. We prove that every su
Algebraic-curve constructor: builds no-three-in-line sets from conics, cubics and unions of curves over finite fields, tested by extensive experiments.
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Let $H$ be the lift of one modular hyperbola $(x+A)(y+B)\equiv c \pmod p$ to a square window of side $n=3p$, at an arbitrary translation. We prove that every su
Let $H$ be the lift of one modular hyperbola $(x+A)(y+B)\equiv c\pmod p$ to a square window of side $n=\theta p$ with $3\le\theta<4$, at an arbitrary translatio