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range-infinite.h
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range-infinite.h
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#pragma once
#include <vector>
#include "range.h"
#if (__cplusplus < 201703L)
namespace std {
template< class T >
inline constexpr bool is_floating_point_v = std::is_floating_point<T>::value;
}
#endif
namespace viltrum {
template<typename T>
class RangeInfinite : public std::array<std::vector<T>,2> {
T _volume;
public:
RangeInfinite(const std::vector<T>& a = std::vector<T>(), const std::vector<T>& b = std::vector<T>()) :
std::array<std::vector<T>,2>{a,b} {
_volume = T(1);
for (std::size_t i = 0; i<std::max(a.size(),b.size()); ++i) _volume*=(max(i)-min(i));
}
using value_type = T;
// static constexpr std::size_t size = DIM;
const std::vector<T>& min() const { return (*this)[0]; }
T min(std::size_t i) const {
return (i<this->min().size())?(this->min()[i]):T(0);
}
const std::vector<T>& max() const { return (*this)[1]; }
T max(std::size_t i) const {
return (i<this->max().size())?(this->max()[i]):T(1);
}
T volume() const { return _volume; }
template<typename C>
bool is_inside(const C& x) const {
bool is = true;
for (std::size_t i = 0; (i<x.size()) && is; ++i)
is = ( (x[i]>=min(i)) && (x[i]<=max(i)) );
return is;
}
template<std::size_t DIMSUB>
std::array<T,DIMSUB> pos_in_range(const std::array<T,DIMSUB>& pos) const {
std::array<T,DIMSUB> prange;
for (std::size_t i = 0; i<DIMSUB; ++i)
prange[i] = (pos[i]-min(i))/(max(i) - min(i));
return prange;
}
RangeInfinite<T> subrange_dimension(std::size_t dim, T a, T b) const {
std::vector<T> new_a = min();
if (dim>=new_a.size()) new_a.resize(dim+1,T(0));
new_a[dim]=a;
std::vector<T> new_b = max();
if (dim>=new_b.size()) new_b.resize(dim+1,T(1));
new_b[dim]=b;
return RangeInfinite<T>(new_a, new_b);
}
template<std::size_t DIMSUB>
Range<T,DIMSUB> intersection(const Range<T,DIMSUB>& that) const {
std::array<T,DIMSUB> a, b;
for (std::size_t d = 0; d<DIMSUB; ++d) {
a[d] = std::max(this->min(d),that.min(d));
b[d] = std::max(a[d],std::min(this->max(d),that.max(d))); //std::max watches out for empty ranges
}
return Range<T,DIMSUB>(a,b);
}
template<std::size_t DIMSUB>
RangeInfinite<T> intersection_large(const Range<T,DIMSUB>& that) const {
std::vector<T> a = this->min(), b = this->max();
if (a.size()<DIMSUB) a.resize(DIMSUB);
if (b.size()<DIMSUB) b.resize(DIMSUB);
for (std::size_t d = 0; d<DIMSUB; ++d) {
a[d] = std::max(this->min(d),that.min(d));
b[d] = std::max(a[d],std::min(this->max(d),that.max(d))); //std::max watches out for empty ranges
}
return RangeInfinite<T>(a,b);
}
};
template<typename T>
RangeInfinite<T> range_infinite(const std::vector<T>& a, const std::vector<T>& b) {
return RangeInfinite<T>(a,b);
}
template<typename T, std::size_t N1>
auto operator|(const Range<T,N1>& r1,const RangeInfinite<T>& r2) noexcept -> RangeInfinite<T> {
std::vector<T> a(r1.min().size()+r2.min().size());
std::copy(r1.min().begin(),r1.min().end(),a.begin());
std::copy(r2.min().begin(),r2.min().end(),a.begin()+N1);
std::vector<T> b(r1.max().size()+r2.max().size());
std::copy(r1.max().begin(),r1.max().end(),b.begin());
std::copy(r2.max().begin(),r2.max().end(),b.begin()+N1);
return range_infinite(a,b);
}
template<typename T>
RangeInfinite<T> range_infinite(const T& a, const T& b, std::enable_if_t<std::is_floating_point_v<T>,int> dummy = 0) {
return RangeInfinite<T>(std::vector<T>{a},std::vector<T>{b});
}
template<typename T>
RangeInfinite<T> range_infinite(const T& a0, const T& a1, const T& b0, const T& b1) {
return RangeInfinite<T>(std::vector<T>{a0,a1},std::vector<T>{b0,b1});
}
template<typename T>
RangeInfinite<T> range_infinite(const T& a0, const T& a1, const T& a2, const T& b0, const T& b1, const T& b2) {
return RangeInfinite<T>(std::vector<T>{a0,a1,a2},std::vector<T>{b0,b1,b2});
}
template<typename T>
RangeInfinite<T> range_infinite(const T& a0, const T& a1, const T& a2, const T& a3, const T& b0, const T& b1, const T& b2, const T& b3) {
return RangeInfinite<T>(std::vector<T>{a0,a1,a2,b3},std::vector<T>{b0,b1,b2,b3});
}
template<typename T = float>
RangeInfinite<T> range_primary_infinite() {
return RangeInfinite<T>();
}
}