#pragma once #define _USE_MATH_DEFINES #include #include "vec2.h" #include "x64-util.hpp" #include "external/tagged-union-single.h" namespace rawaccel { enum class mode { noaccel, linear, classic, natural, logarithmic, sigmoid, power }; struct rotator { vec2d rot_vec = { 1, 0 }; inline vec2d operator()(const vec2d& input) const { return { input.x * rot_vec.x - input.y * rot_vec.y, input.x * rot_vec.y + input.y * rot_vec.x }; } rotator(double degrees) { double rads = degrees * M_PI / 180; rot_vec = { cos(rads), sin(rads) }; } rotator() = default; }; struct accel_scale_clamp { double lo = 0; double hi = 9; inline double operator()(double scale) const { return clampsd(scale, lo, hi); } accel_scale_clamp(double cap) : accel_scale_clamp() { if (cap <= 0) { // use default, effectively uncapped accel return; } if (cap < 1) { // assume negative accel lo = cap; hi = 1; } else hi = cap; } accel_scale_clamp() = default; }; #ifdef _KERNEL_MODE void error(const char*) {} #else void error(const char* s); #endif using milliseconds = double; struct args_t { mode accel_mode = mode::noaccel; milliseconds time_min = 0.4; double offset = 0; double accel = 0; double lim_exp = 2; double midpoint = 0; vec2d weight = { 1, 1 }; vec2d cap = { 0, 0 }; }; /// /// Struct to hold acceleration implementation details. /// /// Type of acceleration. template struct accel_implentation { /// The acceleration ramp rate. double b = 0; /// The limit or exponent for various modes. double k = 0; /// The midpoint in sigmoid mode. double m = 0; /// The offset past which acceleration is applied. Used in power mode. double offset = 0; /// /// Initializes a new instance of the struct. /// /// /// accel_implentation(args_t args) { b = args.accel; k = args.lim_exp - 1; m = args.midpoint; offset = args.offset; } /// /// Returns accelerated value of speed as a ratio of magnitude. /// /// Mouse speed at which to calculate acceleration. /// Ratio of accelerated movement magnitude to input movement magnitude. double accelerate(double speed) { return 0; } /// /// Verifies arguments as valid. Errors if not. /// /// Arguments to verified. void verify(args_t args) { if (args.accel < 0) error("accel can not be negative, use a negative weight to compensate"); if (args.time_min <= 0) error("min time must be positive"); } /// /// /// /// accel_implentation() = default; }; /// Struct to hold linear acceleration implementation. struct accel_linear : accel_implentation { accel_linear(args_t args) : accel_implentation(args) {} double accelerate(double speed) { //f(x) = mx return b * speed; } void verify(args_t args) { accel_implentation::verify(args); if (args.lim_exp <= 1) error("limit must be greater than 1"); } }; /// Struct to hold "classic" (linear raised to power) acceleration implementation. struct accel_classic : accel_implentation { accel_classic(args_t args) : accel_implentation(args) {} double accelerate(double speed) { //f(x) = (mx)^k return pow(b * speed, k); } void verify(args_t args) { accel_implentation::verify(args); if (args.lim_exp <= 1) error("exponent must be greater than 1"); } }; /// Struct to hold "natural" (vanishing difference) acceleration implementation. struct accel_natural : accel_implentation { accel_natural(args_t args) : accel_implentation(args) { b /= k; } double accelerate(double speed) { // f(x) = k(1-e^(-mx)) return k - (k * exp(-b * speed));; } void verify(args_t args) { accel_implentation::verify(args); if (args.lim_exp <= 1) error("exponent must be greater than 1"); } }; /// Struct to hold logarithmic acceleration implementation. struct accel_logarithmic : accel_implentation { accel_logarithmic(args_t args) : accel_implentation(args) {} double accelerate(double speed) { return log(speed * b + 1); } void verify(args_t args) { accel_implentation::verify(args); if (args.lim_exp <= 1) error("exponent must be greater than 1"); } }; /// Struct to hold sigmoid (s-shaped) acceleration implementation. struct accel_sigmoid : accel_implentation { accel_sigmoid(args_t args) : accel_implentation(args) {} double accelerate(double speed) { //f(x) = k/(1+e^(-m(c-x))) return k / (exp(-b * (speed - m)) + 1); } void verify(args_t args) { accel_implentation::verify(args); if (args.lim_exp <= 1) error("exponent must be greater than 1"); } }; /// Struct to hold power (non-additive) acceleration implementation. struct accel_power : accel_implentation { accel_power(args_t args) : accel_implentation(args) { k++; } double accelerate(double speed) { //f(x) = (mx)^k - 1 // The subtraction of 1 is with later addition of 1 in mind, // so that the input vector is directly multiplied by (mx)^k (if unweighted) return (offset > 0 && speed < 1) ? 0 : pow(speed * b, k) - 1; } void verify(args_t args) { accel_implentation::verify(args); if (args.lim_exp <= 0) error("exponent must be greater than 0"); } }; /// Struct to hold acceleration implementation which applies no acceleration. struct accel_noaccel : accel_implentation { accel_noaccel(args_t args) : accel_implentation(args) {} double accelerate(double speed) { return 0; } void verify(args_t args) {} }; using accel_implementation_t = tagged_union; struct accel_function { /* This value is ideally a few microseconds lower than the user's mouse polling interval, though it should not matter if the system is stable. */ milliseconds time_min = 0.4; /// The offset past which acceleration is applied. double speed_offset = 0; accel_implementation_t accel; vec2d weight = { 1, 1 }; vec2 clamp; accel_function(args_t args) { switch (args.accel_mode) { case mode::linear: accel = accel_linear(args); break; case mode::classic: accel = accel_classic(args); break; case mode::natural: accel = accel_natural(args); break; case mode::logarithmic: accel = accel_logarithmic(args); break; case mode::sigmoid: accel = accel_sigmoid(args); break; case mode::power: accel = accel_power(args); } verify(args); time_min = args.time_min; speed_offset = args.offset; weight = args.weight; clamp.x = accel_scale_clamp(args.cap.x); clamp.y = accel_scale_clamp(args.cap.y); } double apply(double speed) const { return accel.visit([=](auto accel_t) { return accel_t.accelerate(speed); }); } void verify(args_t args) const { return accel.visit([=](auto accel_t) { accel_t.verify(args); }); } inline vec2d operator()(const vec2d& input, milliseconds time) const { double mag = sqrtsd(input.x * input.x + input.y * input.y); double time_clamped = clampsd(time, time_min, 100); double speed = maxsd(mag / time_clamped - speed_offset, 0); double accel_val = apply(speed); double scale_x = weight.x * accel_val + 1; double scale_y = weight.y * accel_val + 1; return { input.x * clamp.x(scale_x), input.y * clamp.y(scale_y) }; } accel_function() = default; }; struct mouse_modifier { bool apply_rotate = false; bool apply_accel = false; rotator rotate; accel_function accel_fn; vec2d sensitivity = { 1, 1 }; mouse_modifier(double degrees, vec2d sens, args_t accel_args) : accel_fn(accel_args) { apply_rotate = degrees != 0; if (apply_rotate) rotate = rotator(degrees); else rotate = rotator(); apply_accel = accel_args.accel_mode != mode::noaccel; if (sens.x == 0) sens.x = 1; if (sens.y == 0) sens.y = 1; sensitivity = sens; } inline vec2d modify(vec2d input) { if (apply_rotate) { return rotate(input); } return input; } inline vec2d modify(vec2d input, milliseconds time) { return accel_fn(modify(input), time); } mouse_modifier() = default; }; } // rawaccel