embassy/embassy-rp/src/float/functions.rs

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// Credit: taken from `rp-hal` (also licensed Apache+MIT)
// https://github.com/rp-rs/rp-hal/blob/main/rp2040-hal/src/float/functions.rs
use crate::float::{Float, Int};
use crate::rom_data;
trait ROMFunctions {
fn sqrt(self) -> Self;
fn ln(self) -> Self;
fn exp(self) -> Self;
fn sin(self) -> Self;
fn cos(self) -> Self;
fn tan(self) -> Self;
fn atan2(self, y: Self) -> Self;
fn to_trig_range(self) -> Self;
}
impl ROMFunctions for f32 {
fn sqrt(self) -> Self {
rom_data::float_funcs::fsqrt(self)
}
fn ln(self) -> Self {
rom_data::float_funcs::fln(self)
}
fn exp(self) -> Self {
rom_data::float_funcs::fexp(self)
}
fn sin(self) -> Self {
rom_data::float_funcs::fsin(self)
}
fn cos(self) -> Self {
rom_data::float_funcs::fcos(self)
}
fn tan(self) -> Self {
rom_data::float_funcs::ftan(self)
}
fn atan2(self, y: Self) -> Self {
rom_data::float_funcs::fatan2(self, y)
}
fn to_trig_range(self) -> Self {
// -128 < X < 128, logic from the Pico SDK
let exponent = (self.repr() & Self::EXPONENT_MASK) >> Self::SIGNIFICAND_BITS;
if exponent < 134 {
self
} else {
self % (core::f32::consts::PI * 2.0)
}
}
}
impl ROMFunctions for f64 {
fn sqrt(self) -> Self {
rom_data::double_funcs::dsqrt(self)
}
fn ln(self) -> Self {
rom_data::double_funcs::dln(self)
}
fn exp(self) -> Self {
rom_data::double_funcs::dexp(self)
}
fn sin(self) -> Self {
rom_data::double_funcs::dsin(self)
}
fn cos(self) -> Self {
rom_data::double_funcs::dcos(self)
}
fn tan(self) -> Self {
rom_data::double_funcs::dtan(self)
}
fn atan2(self, y: Self) -> Self {
rom_data::double_funcs::datan2(self, y)
}
fn to_trig_range(self) -> Self {
// -1024 < X < 1024, logic from the Pico SDK
let exponent = (self.repr() & Self::EXPONENT_MASK) >> Self::SIGNIFICAND_BITS;
if exponent < 1033 {
self
} else {
self % (core::f64::consts::PI * 2.0)
}
}
}
fn is_negative_nonzero_or_nan<F: Float>(f: F) -> bool {
let repr = f.repr();
if (repr & F::SIGN_MASK) != F::Int::ZERO {
// Negative, so anything other than exactly zero
return (repr & (!F::SIGN_MASK)) != F::Int::ZERO;
}
// NaN
(repr & (F::EXPONENT_MASK | F::SIGNIFICAND_MASK)) > F::EXPONENT_MASK
}
fn sqrt<F: Float + ROMFunctions>(f: F) -> F {
if is_negative_nonzero_or_nan(f) {
F::NAN
} else {
f.sqrt()
}
}
fn ln<F: Float + ROMFunctions>(f: F) -> F {
if is_negative_nonzero_or_nan(f) {
F::NAN
} else {
f.ln()
}
}
fn exp<F: Float + ROMFunctions>(f: F) -> F {
if f.is_nan() {
F::NAN
} else {
f.exp()
}
}
fn sin<F: Float + ROMFunctions>(f: F) -> F {
if f.is_not_finite() {
F::NAN
} else {
f.to_trig_range().sin()
}
}
fn cos<F: Float + ROMFunctions>(f: F) -> F {
if f.is_not_finite() {
F::NAN
} else {
f.to_trig_range().cos()
}
}
fn tan<F: Float + ROMFunctions>(f: F) -> F {
if f.is_not_finite() {
F::NAN
} else {
f.to_trig_range().tan()
}
}
fn atan2<F: Float + ROMFunctions>(x: F, y: F) -> F {
if x.is_nan() || y.is_nan() {
F::NAN
} else {
x.to_trig_range().atan2(y)
}
}
// Name collisions
mod intrinsics {
intrinsics! {
extern "C" fn sqrtf(f: f32) -> f32 {
super::sqrt(f)
}
#[bootrom_v2]
extern "C" fn sqrt(f: f64) -> f64 {
super::sqrt(f)
}
extern "C" fn logf(f: f32) -> f32 {
super::ln(f)
}
#[bootrom_v2]
extern "C" fn log(f: f64) -> f64 {
super::ln(f)
}
extern "C" fn expf(f: f32) -> f32 {
super::exp(f)
}
#[bootrom_v2]
extern "C" fn exp(f: f64) -> f64 {
super::exp(f)
}
#[slower_than_default]
extern "C" fn sinf(f: f32) -> f32 {
super::sin(f)
}
#[slower_than_default]
#[bootrom_v2]
extern "C" fn sin(f: f64) -> f64 {
super::sin(f)
}
#[slower_than_default]
extern "C" fn cosf(f: f32) -> f32 {
super::cos(f)
}
#[slower_than_default]
#[bootrom_v2]
extern "C" fn cos(f: f64) -> f64 {
super::cos(f)
}
#[slower_than_default]
extern "C" fn tanf(f: f32) -> f32 {
super::tan(f)
}
#[slower_than_default]
#[bootrom_v2]
extern "C" fn tan(f: f64) -> f64 {
super::tan(f)
}
// Questionable gain
#[bootrom_v2]
extern "C" fn atan2f(a: f32, b: f32) -> f32 {
super::atan2(a, b)
}
// Questionable gain
#[bootrom_v2]
extern "C" fn atan2(a: f64, b: f64) -> f64 {
super::atan2(a, b)
}
}
}