## To build: ``` make ``` ## To use: ``` ./hoyle point ... ``` ## Try: ``` ./try.sh ``` ## Judges' remarks: The obfuscation functions at several levels. Note the clever use of use of `#define`s. The `#define do(if,else)`, for example, is delightful. The code itself contains a bunch of curves designed to throw you off axis. :-) ## Author's remarks: This application graphs polynomials on a standard Cartesian coordinate system. Polynomials of the form `ax^0 + bx^1 + cx^2 + ...` are graphed by passing the coefficients `a`, `b`, `c`, etc. as double precision arguments. It allows up to 8 parameters (thus up to `x^7`). ### Points of interest: - the [x axis](https://mathworld.wolfram.com/x-Axis.html) goes from `-32` to `+31`. - the [y axis](https://mathworld.wolfram.com/y-Axis.html) auto scales! - up to 8 [coefficients](https://en.wikipedia.org/wiki/Coefficient) may be passed in. - the graph will determine direction and use slashes and dashes rather than a simple block of `X`s. For example, to graph `y = x^2`: ``` ./hoyle 0 0 1 ``` Note that: ``` ./hoyle 0 0 2 ``` will produce the same graph, since the `y-axis` is auto scaling.