src/sets.rs

Thu, 01 May 2025 15:32:10 -0500

author
Tuomo Valkonen <tuomov@iki.fi>
date
Thu, 01 May 2025 15:32:10 -0500
branch
dev
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MinMaxMapping default implementations

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1 /*!
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2 This module provides various sets and traits for them.
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3 */
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4
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5 use crate::euclidean::Euclidean;
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6 use crate::instance::{Instance, Space};
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7 use crate::loc::Loc;
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8 use crate::types::*;
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9 use serde::Serialize;
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10 use std::ops::{Range, RangeFrom, RangeFull, RangeInclusive, RangeTo, RangeToInclusive};
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11
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12 pub mod cube;
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13 pub use cube::Cube;
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14
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15 /// Trait for arbitrary sets. The parameter `U` is the element type.
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16 pub trait Set<U>
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17 where
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18 U: Space,
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19 {
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20 /// Check for element containment
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21 fn contains<I: Instance<U>>(&self, item: I) -> bool;
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22 }
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23
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24 /// Additional ordering (besides [`PartialOrd`]) of a subfamily of sets:
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25 /// greatest lower bound and least upper bound.
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26 pub trait SetOrd: Sized {
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27 /// Returns the smallest set of same class contain both parameters.
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28 fn common(&self, other: &Self) -> Self;
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29
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30 /// Returns the greatest set of same class contaied by n both parameter sets.
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31 fn intersect(&self, other: &Self) -> Option<Self>;
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32 }
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33
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34 impl<U, const N: usize> Set<Loc<N, U>> for Cube<N, U>
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35 where
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36 U: Num + PartialOrd + Sized,
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37 {
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38 fn contains<I: Instance<Loc<N, U>>>(&self, item: I) -> bool {
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39 self.0
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40 .iter()
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41 .zip(item.ref_instance().iter())
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42 .all(|(s, x)| s.contains(x))
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43 }
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44 }
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45
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46 impl<U: Space> Set<U> for RangeFull {
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47 fn contains<I: Instance<U>>(&self, _item: I) -> bool {
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48 true
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49 }
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50 }
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51
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52 macro_rules! impl_ranges {
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53 ($($range:ident),*) => { $(
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54 impl<U,Idx> Set<U> for $range<Idx>
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55 where
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56 Idx : PartialOrd<U>,
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57 U : PartialOrd<Idx> + Space,
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58 Idx : PartialOrd
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59 {
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60 #[inline]
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61 fn contains<I : Instance<U>>(&self, item : I) -> bool {
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62 item.eval(|x| $range::contains(&self, x))
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63 }
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64 }
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65 )* }
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66 }
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68 impl_ranges!(RangeFrom, Range, RangeInclusive, RangeTo, RangeToInclusive);
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69
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70 /// Halfspaces described by an orthogonal vector and an offset.
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71 ///
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72 /// The halfspace is $H = \\{ t v + a \mid a^⊤ v = 0 \\}$, where $v$ is the orthogonal
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73 /// vector and $t$ the offset.
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74 #[derive(Clone, Copy, Debug, Serialize, Eq, PartialEq)]
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75 pub struct Halfspace<A, F>
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76 where
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77 A: Euclidean<F>,
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78 F: Float,
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79 {
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80 pub orthogonal: A,
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81 pub offset: F,
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82 }
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83
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84 impl<A, F> Halfspace<A, F>
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85 where
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86 A: Euclidean<F>,
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87 F: Float,
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88 {
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89 #[inline]
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90 pub fn new(orthogonal: A, offset: F) -> Self {
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91 Halfspace {
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92 orthogonal: orthogonal,
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93 offset: offset,
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94 }
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95 }
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96 }
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97
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98 /// Trait for generating a halfspace spanned by another set `Self` of elements of type `U`.
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99 pub trait SpannedHalfspace<F>
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100 where
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101 F: Float,
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102 {
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103 /// Type of the orthogonal vector describing the halfspace.
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104 type A: Euclidean<F>;
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105 /// Returns the halfspace spanned by this set.
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106 fn spanned_halfspace(&self) -> Halfspace<Self::A, F>;
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107 }
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108
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109 // TODO: Gram-Schmidt for higher N.
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110 impl<F: Float> SpannedHalfspace<F> for [Loc<1, F>; 2] {
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111 type A = Loc<1, F>;
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112 fn spanned_halfspace(&self) -> Halfspace<Self::A, F> {
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113 let (x0, x1) = (self[0], self[1]);
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114 Halfspace::new(x1 - x0, x0[0])
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115 }
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116 }
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117
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118 // TODO: Gram-Schmidt for higher N.
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119 impl<F: Float> SpannedHalfspace<F> for [Loc<2, F>; 2] {
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120 type A = Loc<2, F>;
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121 fn spanned_halfspace(&self) -> Halfspace<Self::A, F> {
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122 let (x0, x1) = (&self[0], &self[1]);
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123 let d = x1 - x0;
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124 let orthog = loc![d[1], -d[0]]; // We don't normalise for efficiency
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125 let offset = x0.dot(&orthog);
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126 Halfspace::new(orthog, offset)
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127 }
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128 }
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129
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130 impl<A, F> Set<A> for Halfspace<A, F>
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131 where
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132 A: Euclidean<F>,
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133 F: Float,
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134 {
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135 #[inline]
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136 fn contains<I: Instance<A>>(&self, item: I) -> bool {
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137 self.orthogonal.dot(item) >= self.offset
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138 }
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139 }
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140
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141 /// Polygons defined by `N` `Halfspace`s.
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142 #[derive(Clone, Copy, Debug, Eq, PartialEq)]
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143 pub struct NPolygon<A, const N: usize, F = f64>(pub [Halfspace<A, F>; N])
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144 where
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145 A: Euclidean<F>,
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146 F: Float;
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147
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148 impl<A, F, const N: usize> Set<A> for NPolygon<A, N, F>
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149 where
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150 A: Euclidean<F>,
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151 F: Float,
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152 {
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153 fn contains<I: Instance<A>>(&self, item: I) -> bool {
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154 let r = item.ref_instance();
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155 self.0.iter().all(|halfspace| halfspace.contains(r))
0
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156 }
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157 }

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