{"id":30955,"date":"2026-08-02T11:11:33","date_gmt":"2026-08-02T02:11:33","guid":{"rendered":"https:\/\/123210.net\/wordpress\/tatenaoshi\/?p=30955"},"modified":"2026-08-02T12:18:50","modified_gmt":"2026-08-02T03:18:50","slug":"%e5%86%8d%e5%b8%b0%e3%81%ae%e5%9f%ba%e7%a4%8e%ef%bc%9a%e5%85%ab%e5%85%83%e6%95%b0%e3%80%81%e4%ba%8c%e5%88%86%e6%9c%a8%e3%80%81cohl-furey-%e3%81%ae%e3%83%a2%e3%83%87%e3%83%ab%e7%b5%84%e3%81%bf-2","status":"publish","type":"post","link":"https:\/\/123210.net\/wordpress\/tatenaoshi\/%e5%86%8d%e5%b8%b0%e3%81%ae%e5%9f%ba%e7%a4%8e%ef%bc%9a%e5%85%ab%e5%85%83%e6%95%b0%e3%80%81%e4%ba%8c%e5%88%86%e6%9c%a8%e3%80%81cohl-furey-%e3%81%ae%e3%83%a2%e3%83%87%e3%83%ab%e7%b5%84%e3%81%bf-2\/","title":{"rendered":"\u518d\u5e30\u306e\u57fa\u790e\uff1a\u516b\u5143\u6570\u3001\u4e8c\u5206\u6728\u3001Cohl Furey \u306e\u30e2\u30c7\u30eb\u7d44\u307f\u8fbc\u307f\u3000\u9593\u5f15\u304dDUMP\u8ffd\u52a0 \u30bd\u30fc\u30b9\u30b3\u30fc\u30c9\u3000\uff06\u3000\u5b9f\u884c\u7d50\u679c(MaxDepth=13, ObserveDir=2,3 )"},"content":{"rendered":"

\u9593\u5f15\u304dDUMP\u6a5f\u80fd\u8ffd\u52a0\u3057\u307e\u3057\u305f
\nC\uff0b\uff0bBuilder2007\u30b3\u30fc\u30c9<\/p>\n

\/\/**** Unit1.h<\/p>\n

\/\/—————————————————————————<\/p>\n

#ifndef Unit1H
\n#define Unit1H
\n\/\/—————————————————————————
\n#include <Classes.hpp>
\n#include <Controls.hpp>
\n#include <StdCtrls.hpp>
\n#include <Forms.hpp>
\n#include “Chart.hpp”
\n#include “TeEngine.hpp”
\n#include “TeeProcs.hpp”
\n#include <ExtCtrls.hpp><\/p>\n

#include <Series.hpp>
\n#include <ComCtrls.hpp> \/\/ \u2190 \u3053\u308c\u3092\u8ffd\u52a0\uff08\u6700\u91cd\u8981\uff09
\n\/\/—————————————————————————<\/p>\n

\/\/————————————————
\n\/\/ \u5c65\u6b74\u7528\u69cb\u9020\u4f53
\n\/\/————————————————
\nstruct OctoState {
\nint step;
\nint depth;
\ndouble c[8];
\ndouble norm2;
\ndouble N;
\nint lastDeriv;
\n};<\/p>\n

\/\/————————————————
\n\/\/ \u516b\u5143\u6570
\n\/\/————————————————
\nstruct Octonion {
\ndouble e[8];<\/p>\n

Octonion(double a0=0.0, double a1=0.0, double a2=0.0, double a3=0.0,
\ndouble a4=0.0, double a5=0.0, double a6=0.0, double a7=0.0);<\/p>\n

Octonion operator+(const Octonion& o) const;
\nOctonion operator-(const Octonion& o) const; \/\/ \u6e1b\u7b97
\nOctonion operator-() const; \/\/ \u5358\u9805\u30de\u30a4\u30ca\u30b9\uff08\u5ff5\u306e\u305f\u3081\uff09
\nOctonion operator*(const Octonion& o) const; \/\/ \u2190 \u5909\u66f4\uff1a\u5b8c\u5168\u4e57\u7b97
\nOctonion operator*(double scalar) const; \/\/ \u30b9\u30ab\u30e9\u30fc\u4e57\u7b97\u306f\u6b8b\u3059
\ndouble Norm() const;<\/p>\n

Octonion Conjugate() const; \/\/ \u6a19\u6e96\u7684\u306a\u5171\u5f79
\nOctonion PhaseConjugate() const; \/\/ \u4f4d\u76f8\u5171\u5f79\u7528\uff08\u5fc5\u8981\u306b\u5fdc\u3058\u3066\u62e1\u5f35\u53ef\u80fd\uff09
\nOctonion ApplyDerivation(const Octonion& a, const Octonion& b) const; \/\/ D_a,b (this)
\n};<\/p>\n

\/\/————————————————
\n\/\/ \u518d\u5e30\u516b\u5143\u6570
\n\/\/————————————————
\nclass RecursiveOcto {
\npublic:
\nint depth;
\nOctonion value;
\nRecursiveOcto* child; \/\/ \u901a\u5e38\u306e\u5b50
\nRecursiveOcto* childConj; \/\/ \u5171\u5f79\u306e\u5b50\uff08\u8ffd\u52a0\uff09
\nOctonion interference; \/\/ \u5e72\u6e09\u7d50\u679c\u3092\u4fdd\u6301\u3059\u308b\u30e1\u30f3\u30d0\u30fc\u3092\u8ffd\u52a0<\/p>\n

\/\/ \u2605 \u8ffd\u52a0
\ndouble N; \/\/ \u6570\u6f14\u7b97\u5b50\uff08\u52b1\u8d77\u5ea6\uff09
\ndouble Q; \/\/ \u96fb\u8377\u7684\u306a\u91cf = N \/ 3<\/p>\n

RecursiveOcto(int d, Octonion init);
\n~RecursiveOcto();
\nvoid Generate(int maxDepth);
\nvoid Dump(TMemo* memo);
\n\/\/ \u65e2\u5b58\u306e Dump \u306e\u4e0b\u3042\u305f\u308a\u306b\u8ffd\u52a0
\nvoid DumpThinnedToFile(const AnsiString& filename, int thinFactor = 3);<\/p>\n

void ComputeNumberOperator(); \/\/ \u2605 \u8ffd\u52a0<\/p>\n

\/\/ \u89b3\u5bdf\uff08Observe\uff09\u6a5f\u80fd\u3068\u306e\u9023\u643a
\nint preferredDir; \/\/ \u89b3\u5bdf\u3067\u56fa\u5b9a\u3055\u308c\u305f\u65b9\u5411\uff08-1 = \u672a\u89b3\u5bdf\uff09
\nvoid Observe(int dir); \/\/ dir = 0\uff5e6\uff08e1\uff5ee7\uff09
\n};<\/p>\n

\/\/————————————————
\n\/\/ \u30d5\u30a9\u30fc\u30e0
\n\/\/————————————————
\nclass TForm1 : public TForm
\n{
\n__published: \/\/ IDE-managed Components
\nTButton *ButtonExit;
\nTMemo *Memo1;
\nTButton *Button2;
\nTChart *ChartTime;
\nTChart *ChartNorm;
\nTChart *Chart3D;
\nTPaintBox *PaintBox3D;
\nTTrackBar *TrackBarZoom;
\nTRadioGroup *RadioGroup1;
\nTEdit *EditMaxDepth;
\nTUpDown *UpDownMaxDepth;
\nTLabel *Label1;
\nTLabel *Label2;
\nTLabel *Label3;
\nTEdit *EditObserve;
\nTUpDown *UpDownObserve;
\nTLabel *Label4;
\nTEdit *EditMabikiN;
\nTUpDown *UpDownMabikiN;
\nTLabel *Label5;
\nvoid __fastcall ButtonExitClick(TObject *Sender);
\nvoid __fastcall Button2Click(TObject *Sender);
\nvoid __fastcall FormCreate(TObject *Sender);
\nvoid __fastcall PaintBox3DPaint(TObject *Sender);
\nvoid __fastcall PaintBox3DMouseDown(TObject *Sender, TMouseButton Button,
\nTShiftState Shift, int X, int Y);
\nvoid __fastcall PaintBox3DMouseMove(TObject *Sender, TShiftState Shift, int X,
\nint Y);
\nvoid __fastcall PaintBox3DMouseUp(TObject *Sender, TMouseButton Button,
\nTShiftState Shift, int X, int Y);
\nvoid __fastcall TrackBarZoomChange(TObject *Sender);
\nvoid __fastcall RadioGroup1Click(TObject *Sender);
\nprivate: \/\/ User declarations
\nTList* History;<\/p>\n

void ClearHistory();
\nvoid CollectHistory(RecursiveOcto* node, int& counter);
\nvoid __fastcall InitTimeCharts();
\nvoid Init3DChart();
\nvoid __fastcall UpdateTimeCharts();
\nvoid __fastcall Update3DChart();<\/p>\n

\/\/OpenGL\u98a8
\ndouble rotX, rotY; \/\/ \u56de\u8ee2\u89d2\u5ea6\uff08\u30e9\u30b8\u30a2\u30f3\uff09
\ndouble zoom; \/\/ \u30ba\u30fc\u30e0\uff081.0\u304c\u57fa\u6e96\uff09
\ndouble panX, panY; \/\/ \u753b\u9762\u79fb\u52d5 int oldX, oldY; \/\/ \u30de\u30a6\u30b9\u524d\u56de\u4f4d\u7f6e
\nint oldX, oldY;
\nbool dragging;
\nbool panning; \/\/ \u30d1\u30f3\u4e2d\u304b\u3069\u3046\u304b
\nint projMode; \/\/ 0\uff5e4 \u306a\u3069\u306e\u5c04\u5f71\u756a\u53f7<\/p>\n

void Project3D(double x, double y, double z, int& sx, int& sy);
\nvoid DrawPointCloud();<\/p>\n

public: \/\/ User declarations
\n__fastcall TForm1(TComponent* Owner);<\/p>\n

void __fastcall MyOnIdle(TObject *Sender, bool &Done); \/\/2001-2-21 Add
\n};
\n\/\/—————————————————————————
\nextern PACKAGE TForm1 *Form1;
\n\/\/—————————————————————————
\n#endif<\/p>\n

\n

\/\/**** Unit1.cpp ****<\/p>\n

\/\/—————————————————————————<\/p>\n

#include <vcl.h>
\n#pragma hdrstop<\/p>\n

#include <math.h>
\n#include “Unit1.h”
\n\/\/—————————————————————————
\n#pragma package(smart_init)
\n#pragma link “Chart”
\n#pragma link “TeEngine”
\n#pragma link “TeeProcs”
\n#pragma resource “*.dfm”
\nTForm1 *Form1;<\/p>\n

\/\/\u30ea\u30f3\u30ab\uff5c\u51fa\u529b\u30aa\u30d7\u30b7\u30e7\u30f3\uff5c\u6700\u5927\u30b9\u30bf\u30c3\u30af\u30b5\u30a4\u30ba\u30000x64000000\uff08\u7d041.56GB\uff09\u5927\u304d\u3059\u304e\u3067\u3042\u3063\u305f\u306e\u3067\u30010x10000000\u306b\u8a2d\u5b9a
\n\/\/—————————————————————————
\n__fastcall TForm1::TForm1(TComponent* Owner)
\n: TForm(Owner)
\n{
\n}
\n\/\/—————————————————————————
\nvoid __fastcall TForm1::MyOnIdle(TObject *Sender, bool &Done) \/\/2001-2-21
\n{
\nLabel5->Caption = “e” + IntToStr(UpDownObserve->Position + 1); \/\/\u89b3\u6e2c\u65b9\u5411\u306e\u9078\u629e\u8868\u793a
\n}
\n\/\/—————————————————————————<\/p>\n

void __fastcall TForm1::ButtonExitClick(TObject *Sender)
\n{
\nClose();
\n}
\n\/\/—————————————————————————
\n\/\/—————————————————————————<\/p>\n

Octonion::Octonion(double a0, double a1, double a2, double a3,
\ndouble a4, double a5, double a6, double a7) {
\ne[0]=a0; e[1]=a1; e[2]=a2; e[3]=a3;
\ne[4]=a4; e[5]=a5; e[6]=a6; e[7]=a7;
\n}<\/p>\n

Octonion Octonion::Conjugate() const {
\nreturn Octonion(
\ne[0],
\n-e[1], -e[2], -e[3], -e[4], -e[5], -e[6], -e[7]
\n);
\n}<\/p>\n

Octonion Octonion::PhaseConjugate() const {
\nreturn Conjugate();
\n}<\/p>\n

Octonion Octonion::operator+(const Octonion& o) const {
\nOctonion res;
\nfor(int i=0; i<8; i++) res.e[i] = e[i] + o.e[i];
\nreturn res;
\n}<\/p>\n

\/\/ \u4e8c\u9805\u6e1b\u7b97
\nOctonion Octonion::operator-(const Octonion& o) const {
\nOctonion res;
\nfor(int i = 0; i < 8; i++) {
\nres.e[i] = e[i] – o.e[i];
\n}
\nreturn res;
\n}<\/p>\n

\/\/ \u5358\u9805\u30de\u30a4\u30ca\u30b9
\nOctonion Octonion::operator-() const {
\nOctonion res;
\nfor(int i = 0; i < 8; i++) {
\nres.e[i] = -e[i];
\n}
\nreturn res;
\n}<\/p>\n

\/\/ \u30b9\u30ab\u30e9\u30fc\u4e57\u7b97\u306f\u6b8b\u3059
\nOctonion Octonion::operator*(double scalar) const {
\nOctonion res;
\nfor(int i=0; i<8; i++) res.e[i] = e[i] * scalar;
\nreturn res;
\n}<\/p>\n

\/\/ \u5b8c\u5168\u306a\u516b\u5143\u6570\u4e57\u7b97
\nOctonion Octonion::operator*(const Octonion& o) const {
\nOctonion res;<\/p>\n

\/\/ e0\uff08\u5b9f\u90e8\uff09
\nres.e[0] = e[0]*o.e[0] – e[1]*o.e[1] – e[2]*o.e[2] – e[3]*o.e[3]
\n– e[4]*o.e[4] – e[5]*o.e[5] – e[6]*o.e[6] – e[7]*o.e[7];<\/p>\n

\/\/ e1
\nres.e[1] = e[0]*o.e[1] + e[1]*o.e[0] + e[2]*o.e[3] – e[3]*o.e[2]
\n+ e[4]*o.e[5] – e[5]*o.e[4] – e[6]*o.e[7] + e[7]*o.e[6];<\/p>\n

\/\/ e2
\nres.e[2] = e[0]*o.e[2] – e[1]*o.e[3] + e[2]*o.e[0] + e[3]*o.e[1]
\n+ e[4]*o.e[6] + e[5]*o.e[7] – e[6]*o.e[4] – e[7]*o.e[5];<\/p>\n

\/\/ e3
\nres.e[3] = e[0]*o.e[3] + e[1]*o.e[2] – e[2]*o.e[1] + e[3]*o.e[0]
\n+ e[4]*o.e[7] – e[5]*o.e[6] + e[6]*o.e[5] – e[7]*o.e[4];<\/p>\n

\/\/ e4
\nres.e[4] = e[0]*o.e[4] – e[1]*o.e[5] – e[2]*o.e[6] – e[3]*o.e[7]
\n+ e[4]*o.e[0] + e[5]*o.e[1] + e[6]*o.e[2] + e[7]*o.e[3];<\/p>\n

\/\/ e5
\nres.e[5] = e[0]*o.e[5] + e[1]*o.e[4] – e[2]*o.e[7] + e[3]*o.e[6]
\n– e[4]*o.e[1] + e[5]*o.e[0] – e[6]*o.e[3] + e[7]*o.e[2];<\/p>\n

\/\/ e6
\nres.e[6] = e[0]*o.e[6] + e[1]*o.e[7] + e[2]*o.e[4] – e[3]*o.e[5]
\n– e[4]*o.e[2] + e[5]*o.e[3] + e[6]*o.e[0] – e[7]*o.e[1];<\/p>\n

\/\/ e7
\nres.e[7] = e[0]*o.e[7] – e[1]*o.e[6] + e[2]*o.e[5] + e[3]*o.e[4]
\n– e[4]*o.e[3] – e[5]*o.e[2] + e[6]*o.e[1] + e[7]*o.e[0];<\/p>\n

return res;
\n}<\/p>\n

double Octonion::Norm() const {
\ndouble sum = 0.0;
\nfor(int i=0; i<8; i++) sum += e[i]*e[i];
\nreturn sqrt(sum);
\n}<\/p>\n

Octonion Octonion::ApplyDerivation(const Octonion& a, const Octonion& b) const
\n{
\n\/\/ 1. \u4ea4\u63db\u5b50 [a,b]
\nOctonion ab = a * b – b * a; \/\/ [a,b]<\/p>\n

\/\/ 2. \u4ea4\u63db\u5b50\u306e\u4f5c\u7528 [[a,b], this]
\nOctonion commutator_term = ab * (*this) – (*this) * ab;<\/p>\n

\/\/ 3. \u7d50\u5408\u5b50 [a,b,this] = (a*b)*this – a*(b*this)
\nOctonion assoc = (a * b) * (*this) – a * (b * (*this));<\/p>\n

\/\/ 4. \u6a19\u6e96\u7684\u306a\u5c0e\u5206\u516c\u5f0f\uff08\u4fc2\u6570\u306f\u8abf\u6574\u53ef\u80fd\uff09
\n\/\/ D = [[a,b],x] – 3[a,b,x]
\nOctonion result = commutator_term – assoc * 3.0;<\/p>\n

\/\/ \u30b9\u30b1\u30fc\u30eb\u8abf\u6574\uff08\u6442\u52d5\u304c\u5927\u304d\u3059\u304e\u306a\u3044\u3088\u3046\u306b\uff09
\n\/\/return result * 0.5;
\n\/\/return result * 0.20; \/\/ \u6442\u52d5\u304c\u5c11\u3057\u5f37\u3081\u306b\u51fa\u3066\u3044\u308b\u3088\u3046\u306a\u306e\u3067\u3001\u30b9\u30b1\u30fc\u30eb\u3092\u5c11\u3057\u5f31\u3081\u30660.5\u21920.20\uff0860%\u6e1b\uff09\u5b89\u5b9a\u6027\u3092\u78ba\u8a8d\u3059\u308b
\n\/\/return result * 0.25; \/\/ \u6442\u52d5\u304c\u5c11\u3057\u5f37\u3081\u306b\u51fa\u3066\u3044\u308b\u3088\u3046\u306a\u306e\u3067\u3001\u30b9\u30b1\u30fc\u30eb\u3092\u5c11\u3057\u5f31\u3081\u30660.5\u21920.25\uff0850%\u6e1b\uff09\u5b89\u5b9a\u6027\u3092\u78ba\u8a8d\u3059\u308b
\n\/\/return result * 0.30; \/\/ \u6442\u52d5\u304c\u5c11\u3057\u5f37\u3081\u306b\u51fa\u3066\u3044\u308b\u3088\u3046\u306a\u306e\u3067\u3001\u30b9\u30b1\u30fc\u30eb\u3092\u5c11\u3057\u5f31\u3081\u30660.5\u21920.30\uff0840%\u6e1b\uff09\u5b89\u5b9a\u6027\u3092\u78ba\u8a8d\u3059\u308b
\nreturn result * 0.35; \/\/ \u6442\u52d5\u304c\u5c11\u3057\u5f37\u3081\u306b\u51fa\u3066\u3044\u308b\u3088\u3046\u306a\u306e\u3067\u3001\u30b9\u30b1\u30fc\u30eb\u3092\u5c11\u3057\u5f31\u3081\u30660.5\u21920.35\uff0830%\u6e1b\uff09\u5b89\u5b9a\u6027\u3092\u78ba\u8a8d\u3059\u308b
\n\/\/return result * 0.40; \/\/ \u6442\u52d5\u304c\u5c11\u3057\u5f37\u3081\u306b\u51fa\u3066\u3044\u308b\u3088\u3046\u306a\u306e\u3067\u3001\u30b9\u30b1\u30fc\u30eb\u3092\u5c11\u3057\u5f31\u3081\u30660.5\u21920.40\uff0820%\u6e1b\uff09\u5b89\u5b9a\u6027\u3092\u78ba\u8a8d\u3059\u308b
\n\/\/return result * 0.45; \/\/ \u6442\u52d5\u304c\u5c11\u3057\u5f37\u3081\u306b\u51fa\u3066\u3044\u308b\u3088\u3046\u306a\u306e\u3067\u3001\u30b9\u30b1\u30fc\u30eb\u3092\u5c11\u3057\u5f31\u3081\u30660.5\u21920.45\uff0810%\u6e1b\uff09\u5b89\u5b9a\u6027\u3092\u78ba\u8a8d\u3059\u308b
\n\/\/*** \u8a55\u4fa1\u7d50\u679c\uff1a0.30\uff1a\u63a7\u3048\u3081\u3060\u304c\u52b9\u679c\u306f\u5341\u5206\u51fa\u308b ***
\n\/\/*** \u8a55\u4fa1\u7d50\u679c\uff1a0.35\uff1a\u5c0e\u5206\u306e\u5f71\u97ff\u304c\u3088\u308a\u660e\u78ba\u306b\u73fe\u308c\u3064\u3064\u3001\u5b89\u5b9a\u6027\u3082\u9ad8\u3044 ***<\/p>\n

}<\/p>\n

\/\/—————————————————————————
\nRecursiveOcto::RecursiveOcto(int d, Octonion v)
\n: depth(d), value(v), child(NULL), childConj(NULL),
\nN(0.0), Q(0.0), preferredDir(-1)
\n{
\n}<\/p>\n

RecursiveOcto::~RecursiveOcto() {
\ndelete child;
\ndelete childConj;
\n}<\/p>\n

void RecursiveOcto::Generate(int maxDepth) {
\nif (depth >= maxDepth) return;<\/p>\n

\/\/ === \u65e2\u5b58\u306e\u56de\u8ee2\u5b50 ===
\nOctonion rotator(cos(depth*0.15), sin(depth*0.15), 0.05, 0,0,0,0,0);<\/p>\n

\/\/ === Fano\u5e73\u9762\u306e\u65b9\u5411\u5b9a\u7fa9 ===
\nOctonion dirs[7][2] = {
\n{ Octonion(0,1,0,0,0,0,0,0), Octonion(0,0,1,0,0,0,0,0) }, \/\/ 0
\n{ Octonion(0,1,0,0,0,0,0,0), Octonion(0,0,0,0,1,0,0,0) }, \/\/ 1
\n{ Octonion(0,1,0,0,0,0,0,0), Octonion(0,0,0,0,0,0,1,0) }, \/\/ 2
\n{ Octonion(0,0,1,0,0,0,0,0), Octonion(0,0,0,0,1,0,0,0) }, \/\/ 3
\n{ Octonion(0,0,1,0,0,0,0,0), Octonion(0,0,0,0,0,1,0,0) }, \/\/ 4
\n{ Octonion(0,0,0,1,0,0,0,0), Octonion(0,0,0,0,1,0,0,0) }, \/\/ 5
\n{ Octonion(0,0,0,1,0,0,0,0), Octonion(0,0,0,0,0,1,0,0) } \/\/ 6
\n};<\/p>\n

int dir = depth % 7;<\/p>\n

\/\/ === \u7c21\u6613\u7684\u306a\u5c40\u6240N\u63a8\u5b9a\uff08Generate\u6642\u70b9\u3067\u4f7f\u3048\u308b\u3088\u3046\u306b\uff09 ===
\ndouble imagStrength = 0.0;
\nfor(int i=1; i<=7; i++) imagStrength += fabs(value.e[i]);<\/p>\n

\/\/ \u7c21\u6613N\uff08\u91cf\u5b50\u5316\u524d\uff09
\ndouble localN = 1.0 + imagStrength * 0.8; \/\/ \u30d9\u30fc\u30b9 + \u865a\u90e8\u306e\u5f37\u3055
\nif (localN > 3.0) localN = 3.0;<\/p>\n

\/\/ N\u306b\u5fdc\u3058\u305f\u30b9\u30b1\u30fc\u30eb\u4fc2\u6570\uff08N\u304c\u5927\u304d\u3044\u307b\u3069\u5f37\u304f\u3059\u308b\uff09
\n\/\/ N=0 \u2192 \u5f31\u3044, N=3 \u2192 \u5f37\u3044
\ndouble nFactor = 0.4 + (localN \/ 3.0) * 0.9; \/\/ 0.4 ? 1.3 \u7a0b\u5ea6\u306e\u7bc4\u56f2<\/p>\n

\/\/*******************************************************************
\n\/\/ Generate \u5185\u306e\u5c0e\u5206\u90e8\u5206\u3067\u3001\u89b3\u5bdf\u6e08\u307f\u306e\u5834\u5408\u306f\u56fa\u5b9a\u65b9\u5411\u3092\u907f\u3051\u308b\uff0f\u5f31\u3081\u308b
\nif (preferredDir >= 0) {
\n\/\/ \u89b3\u5bdf\u6e08\u307f\u306a\u3089\u3001\u56fa\u5b9a\u65b9\u5411\u306b\u95a2\u4fc2\u3059\u308b\u5c0e\u5206\u3092\u5f31\u3081\u308b
\n\/\/ \uff08\u7c21\u6613\u7684\u306b nFactor \u3092\u3055\u3089\u306b\u4e0b\u3052\u308b\uff09
\nnFactor *= 0.5;
\n}
\n\/\/*******************************************************************<\/p>\n

\/\/ === \u8907\u6570\u5c0e\u5206\uff08N\u4f9d\u5b58\u30b9\u30b1\u30fc\u30eb\u3092\u639b\u3051\u308b\uff09 ===
\nOctonion g2_perturb = value.ApplyDerivation(dirs[dir][0], dirs[dir][1]) * (0.07 * nFactor);<\/p>\n

int dir2 = (dir + 1) % 7;
\ng2_perturb = g2_perturb + value.ApplyDerivation(dirs[dir2][0], dirs[dir2][1]) * (0.03 * nFactor);<\/p>\n

int dir3 = (dir + 3) % 7;
\ng2_perturb = g2_perturb + value.ApplyDerivation(dirs[dir3][0], dirs[dir3][1]) * (0.015 * nFactor);<\/p>\n

\/\/ \u6b21\u306e\u72b6\u614b
\nOctonion next = (value + g2_perturb) * rotator;
\nnext = next + Octonion(0.03, 0,0,0,0,0,0,0);<\/p>\n

\/\/ \u5171\u5f79\u7248
\nOctonion nextConj = next.PhaseConjugate();<\/p>\n

\/\/ \u5b50\u751f\u6210 (\uff12\u500b\uff1a\u5171\u5f79\u5bfe\u3092\u751f\u6210)
\nchild = new RecursiveOcto(depth+1, next);
\nchild->Generate(maxDepth);<\/p>\n

childConj = new RecursiveOcto(depth+1, nextConj);
\nchildConj->Generate(maxDepth);<\/p>\n

\/\/ \u5e72\u6e09 + \u30d5\u30a3\u30fc\u30c9\u30d0\u30c3\u30af
\ninterference = (child->value + childConj->value) * 0.5;
\ndouble feedbackStrength = 0.3;
\nvalue = value * (1.0 – feedbackStrength) + interference * feedbackStrength;
\n}<\/p>\n

\/\/ \u6570\u6f14\u7b97\u5b50\u3092\u8a08\u7b97\u3059\u308b\u30e1\u30bd\u30c3\u30c9\uff08\u65b0\u898f\u8ffd\u52a0\uff09
\nvoid RecursiveOcto::ComputeNumberOperator()
\n{
\n\/\/if (depth > 12) return; \/\/ \u8ffd\u52a0<\/p>\n

\/\/ \u57fa\u672c\u52b1\u8d77\uff1a\u81ea\u5206\u81ea\u8eab\u306e\u865a\u6570\u6210\u5206\u306e\u300c\u5f37\u3055\u300d
\n\/\/ \uff08e1?e7 \u306e\u7d76\u5bfe\u5024\u306e\u5408\u8a08\u3092\u9069\u5ea6\u306b\u30b9\u30b1\u30fc\u30eb\uff09
\ndouble imagStrength = 0.0;<\/p>\n

\/\/ \u2605 \u3053\u3053\u3092 e[1] \uff5e e[7] \u306b\u4fee\u6b63
\nimagStrength += fabs(value.e[1]);
\nimagStrength += fabs(value.e[2]);
\nimagStrength += fabs(value.e[3]);
\nimagStrength += fabs(value.e[4]);
\nimagStrength += fabs(value.e[5]);
\nimagStrength += fabs(value.e[6]);
\nimagStrength += fabs(value.e[7]);<\/p>\n

\/\/ \u5b50\u4f9b\u306e\u6709\u7121\u306b\u3088\u308b\u52b1\u8d77
\nint childCount = 0;
\nif (child) childCount++;
\nif (childConj) childCount++;<\/p>\n

\/\/ \u518d\u5e30\u7684\u306b\u5b50\u4f9b\u306e N \u3092\u52a0\u7b97\uff08\u968e\u5c64\u5168\u4f53\u306e\u52b1\u8d77\u3092\u84c4\u7a4d\uff09 \/\/ \u5b50\u4f9b\u306e N \u3092\u518d\u5e30\u7684\u306b\u96c6\u3081\u308b
\ndouble childrenN = 0.0;
\nif (child) {
\nchild->ComputeNumberOperator();
\nchildrenN += child->N;
\n}
\nif (childConj) {
\nchildConj->ComputeNumberOperator();
\nchildrenN += childConj->N;
\n}<\/p>\n

\/\/ \u6700\u7d42\u7684\u306a N \u306e\u5b9a\u7fa9\uff08\u8abf\u6574\u3057\u3084\u3059\u3044\u5f62\uff09
\n\/\/ \u5b50\u4f9b\u306e\u6570 \u00d7 1.0 + \u865a\u6570\u5f37\u5ea6 \u00d7 \u4fc2\u6570 + \u5b50\u4f9b\u305f\u3061\u306e N \u306e\u4e00\u90e8
\n\/\/N = childCount * 1.0 + imagStrength * 0.8 + childrenN * 0.3;<\/p>\n

\/\/ \u2605 \u4fc2\u6570\u3092\u8abf\u6574\u3057\u305f\u30d0\u30fc\u30b8\u30e7\u30f3
\n\/\/ \u5b50\u4f9b\u306e\u5bc4\u4e0e\u3092\u5f37\u3081\u3001\u865a\u6570\u5f37\u5ea6\u306e\u5f71\u97ff\u3092\u6291\u3048\u3081\u306b\u3059\u308b
\n\/*N = childCount * 1.5
\n+ imagStrength * 0.4
\n+ childrenN * 0.25;*\/
\n\/\/ \u2605 \u3053\u3053\u3092\u5927\u304d\u304f\u5909\u66f4
\nN = childCount * 1.0 \/\/ \u5b50\u4f9b\u306e\u6570\u306e\u5f71\u97ff\u3092\u5f31\u3081\u308b
\n+ imagStrength * 0.6
\n+ childrenN * 0.05; \/\/ \u5b50\u5b6b\u304b\u3089\u306e\u84c4\u7a4d\u3092\u304b\u306a\u308a\u5f31\u304f\u3059\u308b<\/p>\n

\/\/ \u3055\u3089\u306b\u3001\u3042\u308b\u7a0b\u5ea6\u6574\u6570\u306b\u8fd1\u3065\u3051\u308b\u305f\u3081\u306e\u4e38\u3081\uff08\u4efb\u610f\uff09
\n\/\/ N = floor(N + 0.5); \/\/ \u6574\u6570\u306b\u3057\u305f\u3044\u5834\u5408\u306f\u3053\u306e\u884c\u3092\u6709\u52b9\u306b\u3059\u308b
\n\/\/ \u2605 \u3053\u3053\u304b\u3089\u91cf\u5b50\u5316\uff08\u96e2\u6563\u5316\uff09
\n\/*if (N < 0.7) N = 0.0;
\nelse if (N < 1.7) N = 1.0;
\nelse if (N < 2.7) N = 2.0;
\nelse if (N < 3.7) N = 3.0;
\nelse N = 3.0; \/\/ \u4e0a\u9650\u30923\u306b\u5236\u9650
\n*\/
\n\/\/ \u2605 \u95be\u5024\u3092\u7de9\u3081\u305f\u91cf\u5b50\u5316
\n\/*if (N < 0.8) N = 0.0;
\nelse if (N < 1.8) N = 1.0;
\nelse if (N < 2.8) N = 2.0;
\nelse N = 3.0;*\/
\n\/\/ \u91cf\u5b50\u5316
\nif (N < 0.7) N = 0.0;
\nelse if (N < 1.5) N = 1.0;
\nelse if (N < 2.3) N = 2.0;
\nelse N = 3.0;<\/p>\n

\/\/ \u96fb\u8377\u7684\u306a\u91cf
\nQ = N \/ 3.0;
\n}<\/p>\n

void RecursiveOcto::Observe(int dir)
\n{
\nif (depth > 12) return; \/\/ \u8ffd\u52a0<\/p>\n

if (dir < 0 || dir > 6) return;<\/p>\n

preferredDir = dir;<\/p>\n

\/\/ \u6307\u5b9a\u3057\u305f\u865a\u5358\u4f4d\u306e\u6210\u5206\u3092\u5f37\u8abf\u3057\u3001\u4ed6\u3092\u76f8\u5bfe\u7684\u306b\u6291\u5236\u3059\u308b\u7c21\u6613\u6295\u5f71
\n\/\/ \uff08\u5b8c\u5168\u306a\u5c04\u5f71\u3067\u306f\u306a\u304f\u3001\u89b3\u5bdf\u306b\u3088\u308b\u300c\u56fa\u5b9a\u300d\u306e\u30a4\u30e1\u30fc\u30b8\uff09
\ndouble strength = value.e[dir + 1]; \/\/ e1?e7<\/p>\n

\/\/ \u6307\u5b9a\u65b9\u5411\u3092\u6b8b\u3057\u3064\u3064\u3001\u5168\u4f53\u3092\u5c11\u3057\u6b63\u898f\u5316
\nfor(int i = 1; i <= 7; i++) {
\nif (i == dir + 1) {
\n\/\/ \u6307\u5b9a\u65b9\u5411\u306f\u305d\u306e\u307e\u307e\uff08\u307e\u305f\u306f\u5c11\u3057\u5f37\u8abf\uff09
\nvalue.e[i] = strength * 1.1;
\n} else {
\n\/\/ \u4ed6\u306e\u65b9\u5411\u3092\u5f31\u3081\u308b
\nvalue.e[i] *= 0.6;
\n}
\n}<\/p>\n

\/\/ \u5b50\u306b\u3082\u540c\u3058\u89b3\u5bdf\u3092\u4f1d\u64ad\uff08\u518d\u5e30\uff09
\nif (child) child->Observe(dir);
\nif (childConj) childConj->Observe(dir);
\n}<\/p>\n

void RecursiveOcto::Dump(TMemo* memo)
\n{
\nif (!memo) return;
\nAnsiString s;
\ns.sprintf(“Depth=%d Norm=%.4f e0=%.4f e1=%.4f N=%.1f Q=%.3f”,
\ndepth, value.Norm(), value.e[0], value.e[1], N, Q);
\nmemo->Lines->Add(s);<\/p>\n

\/\/ \u30aa\u30d7\u30b7\u30e7\u30f3\uff1a\u865a\u90e8\u306e\u5927\u304d\u3055\u3092\u5c11\u3057\u8a73\u3057\u304f
\ndouble imag = 0;
\nfor(int i=1;i<8;i++) imag += fabs(value.e[i]);
\ns.sprintf(” imagStrength=%.4f”, imag);
\nmemo->Lines->Add(s);<\/p>\n

if (child) { memo->Lines->Add(” [\u901a\u5e38\u306e\u5b50]”); child->Dump(memo); }
\nif (childConj) { memo->Lines->Add(” [\u5171\u5f79\u306e\u5b50]”); childConj->Dump(memo); }
\n}<\/p>\n

\/\/—————————————————————————
\n\/\/ \u9593\u5f15\u304dDUMP\u3092\u30c6\u30ad\u30b9\u30c8\u30d5\u30a1\u30a4\u30eb\u306b\u51fa\u529b
\n\/\/ thinFactor = 3 \u306a\u3089\u7d041\/3\u306b\u9593\u5f15\u304d
\nvoid RecursiveOcto::DumpThinnedToFile(const AnsiString& filename, int thinFactor)
\n{
\nif (thinFactor < 1) thinFactor = 1;<\/p>\n

TStringList* list = new TStringList();
\nint counter = 0; \/\/ \u5168\u4f53\u306e\u30ce\u30fc\u30c9\u756a\u53f7<\/p>\n

\/\/Observe\u65b9\u5411\u3092\u8a18\u9332
\nlist->Add( “Observe\u65b9\u5411 = e” + IntToStr(preferredDir + 1) + ” (dir=”+IntToStr(preferredDir)+”)” ); \/\/ dir = 0\uff5e6\uff08e1\uff5ee7\uff09
\nlist->Add( “\u9593\u5f15\u304d N = ” + IntToStr(thinFactor) + ” (thinFactor=”+IntToStr(thinFactor)+”)” ); \/\/ thinFactor = 3 \u306a\u3089\u7d041\/3\u306b\u9593\u5f15\u304d<\/p>\n

\/\/ \u518d\u5e30\u7684\u306b\u8d70\u67fb\u3059\u308b\u5185\u90e8\u95a2\u6570\uff08\u30e9\u30e0\u30c0\u304c\u4f7f\u3048\u306a\u3044\u306e\u3067\u30cd\u30b9\u30c8\u95a2\u6570\u98a8\u306b\uff09
\nstruct Dumper {
\nstatic void Walk(RecursiveOcto* node, TStringList* list, int& counter, int thinFactor, bool isConj)
\n{
\nif (!node) return;<\/p>\n

\/\/ \u9593\u5f15\u304d\u5224\u5b9a
\nif (counter % thinFactor == 0) {
\nAnsiString line;
\nline.sprintf(
\n“Depth=%d Norm=%.4f ”
\n“e0=%.4f e1=%.4f e2=%.4f e3=%.4f e4=%.4f e5=%.4f e6=%.4f e7=%.4f ”
\n“N=%.1f Q=%.3f imagStrength=%.4f %s”,
\nnode->depth,
\nnode->value.Norm(),
\nnode->value.e[0], node->value.e[1], node->value.e[2], node->value.e[3],
\nnode->value.e[4], node->value.e[5], node->value.e[6], node->value.e[7],
\nnode->N, node->Q,
\n\/\/ imagStrength \u306e\u8a08\u7b97\uff08\u65e2\u5b58\u306eDump\u3068\u540c\u3058\u5f0f\u306b\u5408\u308f\u305b\u3066\u304f\u3060\u3055\u3044\uff09
\nsqrt(node->value.e[1]*node->value.e[1] + node->value.e[2]*node->value.e[2] +
\nnode->value.e[3]*node->value.e[3] + node->value.e[4]*node->value.e[4] +
\nnode->value.e[5]*node->value.e[5] + node->value.e[6]*node->value.e[6] +
\nnode->value.e[7]*node->value.e[7]),
\nisConj ? “[\u5171\u5f79\u306e\u5b50]” : “[\u901a\u5e38\u306e\u5b50]”
\n);
\nlist->Add(line);
\n}
\ncounter++;<\/p>\n

\/\/ \u5b50\u3092\u518d\u5e30
\nWalk(node->child, list, counter, thinFactor, false);
\nWalk(node->childConj, list, counter, thinFactor, true);
\n}
\n};<\/p>\n

Dumper::Walk(this, list, counter, thinFactor, false);<\/p>\n

\/\/ \u30d5\u30a1\u30a4\u30eb\u306b\u4fdd\u5b58
\ntry {
\nlist->SaveToFile(filename);
\n\/\/ \u5fc5\u8981\u306a\u3089\u30e1\u30c3\u30bb\u30fc\u30b8\u3092\u51fa\u3059
\n\/\/ ShowMessage(“\u9593\u5f15\u304dDUMP\u3092\u4fdd\u5b58\u3057\u307e\u3057\u305f: ” + filename);
\n} catch (…) {
\nShowMessage(“\u30d5\u30a1\u30a4\u30eb\u4fdd\u5b58\u306b\u5931\u6557\u3057\u307e\u3057\u305f: ” + filename);
\n}<\/p>\n

delete list;
\n}<\/p>\n

\/\/—————————————————————————
\n\/\/—————————————————————————<\/p>\n

void __fastcall TForm1::UpdateTimeCharts()
\n{
\nif (!ChartTime || !ChartNorm) return;
\nif (ChartTime->SeriesCount() < 8) return;
\nif (ChartNorm->SeriesCount() < 2) return;<\/p>\n

\/\/ \u30af\u30ea\u30a2
\nfor (int i = 0; i < ChartTime->SeriesCount(); i++)
\nChartTime->Series[i]->Clear();
\nChartNorm->Series[0]->Clear();
\nChartNorm->Series[1]->Clear();<\/p>\n

for (int i = 0; i < History->Count; i++) {
\nOctoState* s = (OctoState*)History->Items[i];
\nfor (int k = 0; k < 8; k++)
\nChartTime->Series[k]->AddXY(s->step, s->c[k]);
\nChartNorm->Series[0]->AddXY(s->step, s->norm2);
\nChartNorm->Series[1]->AddXY(s->step, s->N);
\n}<\/p>\n

ChartTime->Refresh();
\nChartNorm->Refresh();
\n}<\/p>\n

void TForm1::ClearHistory()
\n{
\nfor (int i = 0; i < History->Count; i++)
\ndelete (OctoState*)History->Items[i];
\nHistory->Clear();
\n}<\/p>\n

void __fastcall TForm1::Update3DChart()
\n{
\nif (!Chart3D) return;
\nif (Chart3D->SeriesCount() == 0) return;<\/p>\n

TPointSeries* ser = dynamic_cast<TPointSeries*>(Chart3D->Series[0]);
\nif (!ser) return;<\/p>\n

ser->Clear();<\/p>\n

for (int i = 0; i < History->Count; i++) {
\nOctoState* s = (OctoState*)History->Items[i];
\ndouble x = s->c[1];
\ndouble y = s->c[2];<\/p>\n

TColor col = clBlack;
\nif (s->N >= 2.5) col = clRed;
\nelse if (s->N >= 1.5) col = clLime;
\nelse if (s->N >= 0.5) col = clBlue;<\/p>\n

ser->AddXY(x, y, “”, col);
\n}<\/p>\n

Chart3D->Axes->Bottom->Automatic = true;
\nChart3D->Axes->Left->Automatic = true;
\nChart3D->Refresh();
\n}<\/p>\n

void TForm1::CollectHistory(RecursiveOcto* node, int& counter)
\n{
\nif (!node) return;<\/p>\n

OctoState* s = new OctoState;
\ns->step = counter++;
\ns->depth = node->depth;
\nfor (int i = 0; i < 8; i++) s->c[i] = node->value.e[i];
\ns->norm2 = node->value.Norm() * node->value.Norm();
\ns->N = node->N;
\ns->lastDeriv = node->depth % 7;<\/p>\n

History->Add(s);<\/p>\n

CollectHistory(node->child, counter);
\nCollectHistory(node->childConj, counter);<\/p>\n

}<\/p>\n

void __fastcall TForm1::Button2Click(TObject *Sender)
\n{
\nMemo1->Hide();<\/p>\n

Memo1->Clear();
\nClearHistory();<\/p>\n

Octonion rootVal(1.0, 0, 0, 0, 0, 0, 0, 0);
\nRecursiveOcto* root = new RecursiveOcto(0, rootVal);
\n\/\/root->Generate(5); \/\/ \u5f8c\u30677?8\u306b\u4e0a\u3052\u3066\u304f\u3060\u3055\u3044
\nroot->Generate(UpDownMaxDepth->Position); \/\/ \u5f8c\u30677?8\u306b\u4e0a\u3052\u3066\u304f\u3060\u3055\u3044
\n\/\/root->Observe(2);
\nroot->Observe(UpDownObserve->Position);
\nroot->ComputeNumberOperator();<\/p>\n

int counter = 0;
\nCollectHistory(root, counter);<\/p>\n

root->Dump(Memo1);
\n\/\/ 1\/3\u306b\u9593\u5f15\u304d\u3057\u3066\u30c6\u30ad\u30b9\u30c8\u30d5\u30a1\u30a4\u30eb\u306b\u4fdd\u5b58
\n\/\/root->DumpThinnedToFile( ExtractFilePath(ExtractFileDir(Application->ExeName)) + “RecursiveOcto_Dump_thinned.txt”, 3);
\nroot->DumpThinnedToFile( ExtractFilePath(Application->ExeName) + “RecursiveOcto_Dump_thinned.txt”, UpDownMabikiN->Position );<\/p>\n

UpdateTimeCharts();
\nUpdate3DChart();<\/p>\n

Memo1->Show();
\ndelete root;<\/p>\n

\/\/ \u65e2\u5b58\u306e UpdateTimeCharts(); Update3DChart(); \u306e\u5f8c\u306b
\nPaintBox3D->Invalidate(); \/\/ \u65b0\u3057\u3044\u70b9\u7fa4\u3092\u63cf\u753b
\n}
\n\/\/—————————————————————————<\/p>\n

void __fastcall TForm1::FormCreate(TObject *Sender)
\n{
\nApplication->OnIdle = MyOnIdle; \/\/2001-2-21 Add Event Handle<\/p>\n

History = new TList();<\/p>\n

\/\/ \u30c1\u30e3\u30fc\u30c8\u304c\u3061\u3083\u3093\u3068\u30d5\u30a9\u30fc\u30e0\u306b\u7d50\u3073\u3064\u3044\u3066\u3044\u308b\u304b\u78ba\u8a8d
\nif (!ChartTime || !ChartNorm || !Chart3D) {
\nShowMessage(“\u30c1\u30e3\u30fc\u30c8\u30b3\u30f3\u30dd\u30fc\u30cd\u30f3\u30c8\u304c\u30d5\u30a9\u30fc\u30e0\u306b\u6b63\u3057\u304f\u7d50\u3073\u3064\u3044\u3066\u3044\u307e\u305b\u3093\u3002\\n”
\n“IDE\u3067\u30b3\u30f3\u30dd\u30fc\u30cd\u30f3\u30c8\u540d\u3092\u78ba\u8a8d\u3057\u3066\u304f\u3060\u3055\u3044\u3002”);
\nreturn;
\n}<\/p>\n

InitTimeCharts();
\nInit3DChart();<\/p>\n

\/\/OpenGL\u98a8
\nrotX = 0.4; \/\/ \u521d\u671f\u306e\u50be\u304d
\nrotY = 0.6;
\nzoom = 1.0;
\npanX = 0.0;
\npanY = 0.0;
\ndragging = false;
\npanning = false;<\/p>\n

\/\/ PaintBox \u306e\u30a4\u30d9\u30f3\u30c8\u3092\u7d50\u3073\u3064\u3051\u308b\uff08IDE\u3067\u8a2d\u5b9a\u3057\u3066\u3082\u53ef\uff09
\nPaintBox3D->OnPaint = PaintBox3DPaint;
\nPaintBox3D->OnMouseDown = PaintBox3DMouseDown;
\nPaintBox3D->OnMouseMove = PaintBox3DMouseMove;
\nPaintBox3D->OnMouseUp = PaintBox3DMouseUp;<\/p>\n

\/\/ \u5c04\u5f71\u8ef8\u306e\u5207\u308a\u66ff\u3048\u7528\u30d1\u30e9\u30e1\u30fc\u30bf
\nprojMode = 0; \/\/ \u521d\u671f\u306f (e1, e2, e4)
\n}
\n\/\/—————————————————————————<\/p>\n

void __fastcall TForm1::InitTimeCharts()
\n{
\nChartTime->View3D = false;
\nChartTime->Legend->Visible = true;
\nChartTime->Title->Text->Text = “Octonion Components”;<\/p>\n

\/\/ 8\u672c\u306e\u7dda\u30b7\u30ea\u30fc\u30ba\u3092\u4f5c\u6210
\nfor (int i = 0; i < 8; i++) {
\nTLineSeries* ser = new TLineSeries(ChartTime);
\nChartTime->AddSeries(ser);
\n\/\/ser->Title = (i == 0) ? “Re” : “e” + IntToStr(i);
\nser->Title = (i == 0) ? AnsiString(“Re”) : AnsiString(“e”) + IntToStr(i);
\nser->LinePen->Width = 1;
\n\/\/ \u8272\u306f\u304a\u597d\u307f\u3067\uff08\u4f8b\uff09
\nstatic TColor cols[8] = {clBlack, clRed, clGreen, clBlue,
\nclFuchsia, clOlive, clNavy, clMaroon};
\nser->SeriesColor = cols[i];
\n}<\/p>\n

\/\/ \u30ce\u30eb\u30e0\u7528\u30c1\u30e3\u30fc\u30c8
\nChartNorm->View3D = false;
\nTLineSeries* sNorm = new TLineSeries(ChartNorm);
\nTLineSeries* sN = new TLineSeries(ChartNorm);
\nChartNorm->AddSeries(sNorm);
\nChartNorm->AddSeries(sN);
\nsNorm->Title = “|O|2”;
\nsN->Title = “N”;
\nsNorm->SeriesColor = clBlack;
\nsN->SeriesColor = clRed;
\n}<\/p>\n

void TForm1::Init3DChart()
\n{
\nif (!Chart3D) return;<\/p>\n

\/\/ \u6700\u4f4e\u9650\u306e\u8a2d\u5b9a\u3060\u3051\u306b\u3059\u308b
\nChart3D->View3D = true;
\nChart3D->Legend->Visible = false;<\/p>\n

\/\/ View3DOptions \u3078\u306e\u30a2\u30af\u30bb\u30b9\u3092\u4e00\u65e6\u524a\u9664\uff08\u3053\u308c\u304cAV\u306e\u539f\u56e0\uff09
\n\/\/ Chart3D->View3DOptions->Orthogonal = false;
\n\/\/ Chart3D->View3DOptions->Zoom = 90;<\/p>\n

\/\/ \u65e2\u5b58\u30b7\u30ea\u30fc\u30ba\u3092\u30af\u30ea\u30a2
\nwhile (Chart3D->SeriesCount() > 0)
\nChart3D->Series[0]->Free();<\/p>\n

\/\/ \u30dd\u30a4\u30f3\u30c8\u30b7\u30ea\u30fc\u30ba\u3092\u8ffd\u52a0
\nTPointSeries* ser = new TPointSeries(Chart3D);
\nChart3D->AddSeries(ser);
\nser->Pointer->Style = psCircle;
\nser->Pointer->HorizSize = 3;
\nser->Pointer->VertSize = 3;
\nser->Pointer->Visible = true;
\n}<\/p>\n

 <\/p>\n

 <\/p>\n

\/\/—————————————————————————
\n\/\/—————————————————————————
\nvoid TForm1::Project3D(double x, double y, double z, int& sx, int& sy)
\n{
\n\/\/ \u56de\u8ee2
\ndouble cosy = cos(rotY), siny = sin(rotY);
\ndouble cosx = cos(rotX), sinx = sin(rotX);<\/p>\n

double x1 = x * cosy – z * siny;
\ndouble z1 = x * siny + z * cosy;
\ndouble y1 = y;<\/p>\n

double y2 = y1 * cosx – z1 * sinx;
\ndouble z2 = y1 * sinx + z1 * cosx;
\ndouble x2 = x1;<\/p>\n

\/\/ \u30ba\u30fc\u30e0\u4ed8\u304d\u900f\u8996\u6295\u5f71
\ndouble scale = (250.0 * zoom) \/ (4.0 + z2);
\nsx = (int)(PaintBox3D->Width \/ 2 + panX + x2 * scale);
\nsy = (int)(PaintBox3D->Height \/ 2 + panY – y2 * scale);
\n}<\/p>\n

void TForm1::DrawPointCloud()
\n{
\nTCanvas* c = PaintBox3D->Canvas;<\/p>\n

\/\/ \u80cc\u666f
\nc->Brush->Color = (TColor)0x1A1A2E;
\nc->FillRect(PaintBox3D->ClientRect);<\/p>\n

\/\/ ========== 3D\u30b0\u30ea\u30c3\u30c9\u30fb\u5ea7\u6a19\u8ef8\u3092\u63cf\u753b ==========
\nc->Pen->Width = 1;<\/p>\n

\/\/ \u8ef8\u306e\u9577\u3055\uff08\u30c7\u30fc\u30bf\u306b\u5408\u308f\u305b\u3066\u8abf\u6574\u3057\u3066\u304f\u3060\u3055\u3044\uff09
\ndouble axisLen = 0.8;<\/p>\n

\/\/ \u8272\u3092\u5909\u3048\u30663\u8ef8\u3092\u63cf\u304f
\n\/\/ X\u8ef8\uff08\u8d64\u3063\u307d\u3044\uff09
\nc->Pen->Color = (TColor)0x5555AA;
\nint x1, y1, x2, y2;
\nProject3D(-axisLen, 0, 0, x1, y1);
\nProject3D( axisLen, 0, 0, x2, y2);
\nc->MoveTo(x1, y1); c->LineTo(x2, y2);<\/p>\n

\/\/ Y\u8ef8\uff08\u7dd1\u3063\u307d\u3044\uff09
\nc->Pen->Color = (TColor)0x55AA55;
\nProject3D(0, -axisLen, 0, x1, y1);
\nProject3D(0, axisLen, 0, x2, y2);
\nc->MoveTo(x1, y1); c->LineTo(x2, y2);<\/p>\n

\/\/ Z\u8ef8\uff08\u9752\u3063\u307d\u3044\uff09
\nc->Pen->Color = (TColor)0xAA5555;
\nProject3D(0, 0, -axisLen, x1, y1);
\nProject3D(0, 0, axisLen, x2, y2);
\nc->MoveTo(x1, y1); c->LineTo(x2, y2);<\/p>\n

\/\/ \u7c21\u6613\u30b0\u30ea\u30c3\u30c9\uff08XY\u5e73\u9762\u30fbXZ\u5e73\u9762\u30fbYZ\u5e73\u9762\u306b\u6570\u672c\uff09
\nc->Pen->Color = (TColor)0x333355;
\ndouble g = 0.4; \/\/ \u30b0\u30ea\u30c3\u30c9\u9593\u9694<\/p>\n

\/\/ XY\u5e73\u9762\u306e\u30b0\u30ea\u30c3\u30c9
\nfor (double v = -axisLen; v <= axisLen; v += g) {
\nProject3D(v, -axisLen, 0, x1, y1);
\nProject3D(v, axisLen, 0, x2, y2);
\nc->MoveTo(x1, y1); c->LineTo(x2, y2);<\/p>\n

Project3D(-axisLen, v, 0, x1, y1);
\nProject3D( axisLen, v, 0, x2, y2);
\nc->MoveTo(x1, y1); c->LineTo(x2, y2);
\n}<\/p>\n

\/\/ ========== \u3053\u3053\u304b\u3089\u70b9\u7fa4\u63cf\u753b\uff08\u65e2\u5b58\u306e\u307e\u307e\uff09 ==========
\nif (!History || History->Count == 0) return;<\/p>\n

for (int i = 0; i < History->Count; i++) {
\nOctoState* s = (OctoState*)History->Items[i];<\/p>\n

\/\/ ===== \u5c04\u5f71\u8ef8\u306e\u9078\u629e =====
\ndouble x, y, z;<\/p>\n

switch (projMode) {
\ncase 0: \/\/ \u57fa\u672c (e1, e2, e4)
\nx = s->c[1];
\ny = s->c[2];
\nz = s->c[4];
\nbreak;<\/p>\n

case 1: \/\/ Observe\u65b9\u5411\u3092\u542b\u3080 (e1, e3, e7)
\nx = s->c[1];
\ny = s->c[3]; \/\/ e3
\nz = s->c[7];
\nbreak;<\/p>\n

case 2: \/\/ \u5b9f\u90e8\u3068\u4e3b\u306a\u865a\u90e8 (Re, e1, e2)
\nx = s->c[0];
\ny = s->c[1];
\nz = s->c[2];
\nbreak;<\/p>\n

case 3: \/\/ Fano\u4e09\u89d2\u5f62\u98a8
\nx = s->c[1] + s->c[2] + s->c[4];
\ny = s->c[3] + s->c[5] + s->c[6];
\nz = s->c[7];
\nbreak;<\/p>\n

case 4: \/\/ \u52b1\u8d77\u5ea6\u3092Z\u8ef8\u306b (e1, e2, N)
\nx = s->c[1];
\ny = s->c[2];
\nz = s->N * 0.3; \/\/ \u30b9\u30b1\u30fc\u30eb\u8abf\u6574
\nbreak;<\/p>\n

default:
\nx = s->c[1];
\ny = s->c[2];
\nz = s->c[4];
\nbreak;
\n}<\/p>\n

int sx, sy;
\nProject3D(x, y, z, sx, sy);<\/p>\n

if (sx < -20 || sx > PaintBox3D->Width+20 ||
\nsy < -20 || sy > PaintBox3D->Height+20) continue;<\/p>\n

TColor col;
\nif (s->N >= 2.5) col = clRed;
\nelse if (s->N >= 1.5) col = clLime;
\nelse if (s->N >= 0.5) col = clAqua;
\nelse col = clSilver;<\/p>\n

c->Brush->Color = col;
\nc->Pen->Color = col;
\nc->Ellipse(sx-1, sy-1, sx+2, sy+2);
\n}
\n}<\/p>\n

void __fastcall TForm1::PaintBox3DPaint(TObject *Sender)
\n{
\nDrawPointCloud();
\n}
\n\/\/—————————————————————————<\/p>\n

void __fastcall TForm1::PaintBox3DMouseDown(TObject *Sender,
\nTMouseButton Button, TShiftState Shift, int X, int Y)
\n{
\noldX = X;
\noldY = Y;<\/p>\n

if (Button == mbLeft) {
\ndragging = true;
\npanning = false;
\n}
\nelse if (Button == mbRight) {
\npanning = true;
\ndragging = false;
\n}
\n}
\n\/\/—————————————————————————<\/p>\n

void __fastcall TForm1::PaintBox3DMouseMove(TObject *Sender, TShiftState Shift,
\nint X, int Y)
\n{
\nif (dragging) {
\n\/\/ \u56de\u8ee2
\nrotY += (X – oldX) * 0.01;
\nrotX += (Y – oldY) * 0.01;
\noldX = X;
\noldY = Y;
\nPaintBox3D->Invalidate();
\n}
\nelse if (panning) {
\n\/\/ \u79fb\u52d5
\npanX += (X – oldX);
\npanY += (Y – oldY);
\noldX = X;
\noldY = Y;
\nPaintBox3D->Invalidate();
\n}
\n}
\n\/\/—————————————————————————<\/p>\n

void __fastcall TForm1::PaintBox3DMouseUp(TObject *Sender, TMouseButton Button,
\nTShiftState Shift, int X, int Y)
\n{
\n\/\/ dragging = false;<\/p>\n

dragging = false;
\npanning = false;<\/p>\n

}
\n\/\/—————————————————————————<\/p>\n

void __fastcall TForm1::TrackBarZoomChange(TObject *Sender)
\n{
\nint WheelDelta = TrackBarZoom->Position;<\/p>\n

if (WheelDelta > 0)
\nzoom *= 1.15; \/\/ \u62e1\u5927
\nelse
\nzoom \/= 1.15; \/\/ \u7e2e\u5c0f<\/p>\n

\/\/ \u7bc4\u56f2\u5236\u9650
\nif (zoom < 0.1) zoom = 0.1;
\nif (zoom > 30.0) zoom = 30.0;<\/p>\n

PaintBox3D->Invalidate();
\n\/\/Handled = true;
\n}
\n\/\/—————————————————————————<\/p>\n

 <\/p>\n

void __fastcall TForm1::RadioGroup1Click(TObject *Sender)
\n{
\nprojMode = RadioGroup1->ItemIndex;
\nPaintBox3D->Invalidate();
\n}
\n\/\/—————————————————————————<\/p>\n

\n

1\/10\u9593\u5f15\u304dDump\uff08 MaxDepth=13, Observe=2(e3) \uff09<\/p>\n

Observe\u65b9\u5411 = e3 (dir=2)
\nDepth=0 Norm=1.0091 e0=1.0091 e1=0.0000 e2=0.0000 e3=0.0000 e4=0.0000 e5=0.0000 e6=0.0000 e7=0.0000 N=3.0 Q=1.000 imagStrength=0.0000 [\u901a\u5e38\u306e\u5b50]
\nDepth=10 Norm=0.6614 e0=0.6197 e1=0.1798 e2=0.0612 e3=0.0448 e4=0.0404 e5=0.0325 e6=0.0723 e7=-0.0866 N=3.0 Q=1.000 imagStrength=0.2314 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.1446 e0=0.0368 e1=1.0666 e2=0.1035 e3=-0.1344 e4=0.0712 e5=-0.1388 e6=0.2503 e7=0.2356 N=1.0 Q=0.333 imagStrength=1.1441 [\u901a\u5e38\u306e\u5b50]
\nDepth=12 Norm=0.5291 e0=-0.4783 e1=-0.1840 e2=-0.0556 e3=-0.0331 e4=-0.0491 e5=-0.0375 e6=-0.0741 e7=0.0619 N=3.0 Q=1.000 imagStrength=0.2263 [\u5171\u5f79\u306e\u5b50]
\nDepth=9 Norm=0.4890 e0=0.3069 e1=0.3473 e2=0.0295 e3=-0.1007 e4=0.0292 e5=-0.0507 e6=0.0264 e7=0.0955 N=3.0 Q=1.000 imagStrength=0.3806 [\u5171\u5f79\u306e\u5b50]
\nDepth=12 Norm=0.3941 e0=-0.0370 e1=-0.3619 e2=-0.0646 e3=-0.0579 e4=-0.0413 e5=-0.0367 e6=-0.0665 e7=0.0891 N=3.0 Q=1.000 imagStrength=0.3923 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.0939 e0=-0.9585 e1=-0.4648 e2=-0.0156 e3=-0.1183 e4=0.0671 e5=-0.1196 e6=0.1068 e7=0.1316 N=0.0 Q=0.000 imagStrength=0.5271 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.1060 e0=0.9100 e1=0.5566 e2=0.0374 e3=-0.1165 e4=0.0590 e5=-0.1522 e6=0.0522 e7=0.2023 N=1.0 Q=0.333 imagStrength=0.6285 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.1054 e0=1.0125 e1=-0.2176 e2=0.0081 e3=-0.1211 e4=0.0613 e5=-0.1780 e6=0.0358 e7=0.3131 N=0.0 Q=0.000 imagStrength=0.4437 [\u5171\u5f79\u306e\u5b50]
\nDepth=12 Norm=0.5249 e0=0.3017 e1=-0.3996 e2=-0.0664 e3=-0.0478 e4=-0.0512 e5=-0.0379 e6=-0.1023 e7=0.0602 N=3.0 Q=1.000 imagStrength=0.4296 [\u901a\u5e38\u306e\u5b50]
\nDepth=12 Norm=0.4516 e0=-0.1540 e1=0.3989 e2=-0.0264 e3=-0.0478 e4=-0.0512 e5=-0.0379 e6=-0.1023 e7=0.0602 N=3.0 Q=1.000 imagStrength=0.4246 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.0984 e0=0.8748 e1=0.6204 e2=0.0428 e3=-0.1175 e4=0.0673 e5=-0.1171 e6=0.0092 e7=0.1494 N=0.0 Q=0.000 imagStrength=0.6642 [\u901a\u5e38\u306e\u5b50]
\nDepth=11 Norm=0.5877 e0=-0.5559 e1=-0.1337 e2=-0.0318 e3=0.0801 e4=-0.0424 e5=0.0457 e6=-0.0291 e7=-0.0798 N=3.0 Q=1.000 imagStrength=0.1908 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.0321 e0=0.9791 e1=-0.0026 e2=0.0259 e3=-0.1207 e4=0.0589 e5=-0.1565 e6=-0.0092 e7=0.2515 N=0.0 Q=0.000 imagStrength=0.3264 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.1131 e0=0.8016 e1=-0.7470 e2=-0.0376 e3=-0.1239 e4=-0.0112 e5=0.0428 e6=-0.1074 e7=0.0895 N=0.0 Q=0.000 imagStrength=0.7722 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.1274 e0=-0.6083 e1=0.9204 e2=0.0481 e3=-0.1228 e4=-0.0155 e5=0.0248 e6=-0.1377 e7=0.1288 N=1.0 Q=0.333 imagStrength=0.9492 [\u901a\u5e38\u306e\u5b50]
\nDepth=11 Norm=0.7571 e0=0.6487 e1=-0.3719 e2=-0.0424 e3=0.0910 e4=0.0081 e5=-0.0120 e6=0.0063 e7=-0.0610 N=3.0 Q=1.000 imagStrength=0.3903 [\u5171\u5f79\u306e\u5b50]
\nDepth=12 Norm=0.7360 e0=0.6283 e1=-0.3684 e2=-0.0706 e3=-0.0287 e4=0.0084 e5=0.0075 e6=-0.0724 e7=-0.0002 N=3.0 Q=1.000 imagStrength=0.3833 [\u901a\u5e38\u306e\u5b50]
\nDepth=12 Norm=0.6541 e0=-0.5066 e1=0.4050 e2=-0.0318 e3=-0.0287 e4=0.0084 e5=0.0075 e6=-0.0724 e7=-0.0002 N=3.0 Q=1.000 imagStrength=0.4138 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.1510 e0=0.8279 e1=-0.7529 e2=-0.0050 e3=-0.1366 e4=-0.0125 e5=-0.0001 e6=-0.0068 e7=0.2317 N=0.0 Q=0.000 imagStrength=0.7997 [\u5171\u5f79\u306e\u5b50]
\nDepth=10 Norm=0.4482 e0=0.1130 e1=-0.4266 e2=0.0272 e3=0.0376 e4=-0.0183 e5=-0.0115 e6=0.0506 e7=-0.0303 N=3.0 Q=1.000 imagStrength=0.4337 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.0423 e0=-0.8947 e1=-0.4962 e2=-0.0053 e3=-0.1295 e4=-0.0158 e5=0.0154 e6=-0.0388 e7=0.1450 N=0.0 Q=0.000 imagStrength=0.5348 [\u901a\u5e38\u306e\u5b50]
\nDepth=12 Norm=0.4546 e0=-0.1678 e1=0.4170 e2=-0.0307 e3=-0.0371 e4=0.0173 e5=0.0080 e6=-0.0418 e7=0.0147 N=3.0 Q=1.000 imagStrength=0.4226 [\u5171\u5f79\u306e\u5b50]
\nDepth=9 Norm=0.7749 e0=-0.7661 e1=0.0208 e2=0.0109 e3=-0.0955 e4=-0.0022 e5=0.0193 e6=0.0175 e7=0.0568 N=3.0 Q=1.000 imagStrength=0.1165 [\u5171\u5f79\u306e\u5b50]
\nDepth=12 Norm=0.6519 e0=-0.4977 e1=0.4095 e2=-0.0322 e3=-0.0415 e4=0.0128 e5=0.0059 e6=-0.0610 e7=0.0546 N=3.0 Q=1.000 imagStrength=0.4211 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.0490 e0=0.8906 e1=-0.4964 e2=-0.0050 e3=-0.1331 e4=-0.0115 e5=-0.0011 e6=0.0324 e7=0.2046 N=0.0 Q=0.000 imagStrength=0.5543 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=0.9848 e0=-0.9154 e1=0.2949 e2=0.0350 e3=-0.1353 e4=-0.0015 e5=0.0389 e6=0.0992 e7=0.1182 N=0.0 Q=0.000 imagStrength=0.3630 [\u5171\u5f79\u306e\u5b50]
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\nDepth=13 Norm=1.2031 e0=0.8640 e1=0.8120 e2=-0.0912 e3=-0.0883 e4=-0.0322 e5=-0.1538 e6=0.0220 e7=-0.0150 N=1.0 Q=0.333 imagStrength=0.8372 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.2131 e0=-1.0299 e1=0.5884 e2=-0.1013 e3=-0.0903 e4=-0.0574 e5=-0.1242 e6=-0.1513 e7=0.0683 N=1.0 Q=0.333 imagStrength=0.6410 [\u901a\u5e38\u306e\u5b50]
\nDepth=11 Norm=0.8783 e0=0.7950 e1=-0.3544 e2=0.0156 e3=0.1002 e4=0.0029 e5=0.0482 e6=0.0234 e7=-0.0248 N=3.0 Q=1.000 imagStrength=0.3733 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.2287 e0=-0.5981 e1=1.0625 e2=-0.0450 e3=-0.1040 e4=-0.0442 e5=-0.0872 e6=0.0105 e7=0.0236 N=1.0 Q=0.333 imagStrength=1.0733 [\u5171\u5f79\u306e\u5b50]
\nDepth=12 Norm=0.8766 e0=-0.8412 e1=0.2051 e2=-0.0409 e3=0.0841 e4=-0.0513 e5=0.0090 e6=-0.0067 e7=-0.0852 N=3.0 Q=1.000 imagStrength=0.2466 [\u5171\u5f79\u306e\u5b50]
\nDepth=10 Norm=0.9693 e0=0.9397 e1=-0.2145 e2=0.0449 e3=-0.0706 e4=0.0395 e5=-0.0081 e6=0.0143 e7=0.0384 N=3.0 Q=1.000 imagStrength=0.2373 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.3084 e0=-0.9035 e1=0.9288 e2=-0.0438 e3=-0.1040 e4=-0.0528 e5=-0.1032 e6=-0.0621 e7=0.0534 N=1.0 Q=0.333 imagStrength=0.9463 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.2430 e0=0.1573 e1=1.2035 e2=-0.0264 e3=-0.1093 e4=-0.0437 e5=-0.0807 e6=0.2228 e7=-0.0348 N=1.0 Q=0.333 imagStrength=1.2330 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.1786 e0=-0.3050 e1=-1.1020 e2=-0.1450 e3=-0.1080 e4=-0.0486 e5=-0.0989 e6=0.1919 e7=0.0051 N=1.0 Q=0.333 imagStrength=1.1384 [\u901a\u5e38\u306e\u5b50]
\nDepth=11 Norm=0.4993 e0=0.0584 e1=0.4770 e2=0.0555 e3=0.1001 e4=0.0050 e5=0.0402 e6=-0.0482 e7=0.0352 N=3.0 Q=1.000 imagStrength=0.4959 [\u5171\u5f79\u306e\u5b50]
\nDepth=12 Norm=0.8040 e0=-0.7925 e1=0.0522 e2=-0.0511 e3=0.0370 e4=-0.0366 e5=0.0062 e6=0.0254 e7=0.0980 N=2.0 Q=0.667 imagStrength=0.1354 [\u901a\u5e38\u306e\u5b50]
\nDepth=12 Norm=0.9055 e0=0.8871 e1=-0.1286 e2=-0.0602 e3=0.0370 e4=-0.0366 e5=0.0062 e6=0.0254 e7=0.0980 N=3.0 Q=1.000 imagStrength=0.1821 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.2582 e0=0.2342 e1=1.2229 e2=-0.0774 e3=-0.0918 e4=-0.0501 e5=-0.0938 e6=0.0509 e7=-0.0663 N=1.0 Q=0.333 imagStrength=1.2362 [\u5171\u5f79\u306e\u5b50]
\nDepth=8 Norm=0.5334 e0=-0.1609 e1=0.5067 e2=0.0404 e3=0.0027 e4=-0.0003 e5=-0.0053 e6=0.0142 e7=0.0042 N=3.0 Q=1.000 imagStrength=0.5086 [\u901a\u5e38\u306e\u5b50]
\nDepth=11 Norm=0.5814 e0=0.4698 e1=0.3308 e2=0.0268 e3=-0.0070 e4=0.0324 e5=-0.0451 e6=0.0540 e7=0.0334 N=3.0 Q=1.000 imagStrength=0.3425 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.2021 e0=0.7052 e1=0.9500 e2=0.0457 e3=0.0121 e4=-0.0380 e5=0.1466 e6=-0.0248 e7=-0.1399 N=1.0 Q=0.333 imagStrength=0.9736 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.1291 e0=-0.8053 e1=-0.7740 e2=-0.0420 e3=0.0142 e4=-0.0474 e5=0.1089 e6=-0.0878 e7=-0.0583 N=0.0 Q=0.000 imagStrength=0.7913 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.2682 e0=1.2613 e1=0.0251 e2=-0.0172 e3=0.0164 e4=-0.0468 e5=0.0850 e6=-0.0820 e7=-0.0013 N=0.0 Q=0.000 imagStrength=0.1317 [\u5171\u5f79\u306e\u5b50]
\nDepth=12 Norm=0.5056 e0=0.1598 e1=-0.4761 e2=-0.0207 e3=0.0172 e4=0.0404 e5=0.0253 e6=0.0187 e7=-0.0080 N=3.0 Q=1.000 imagStrength=0.4797 [\u901a\u5e38\u306e\u5b50]
\nDepth=12 Norm=0.4537 e0=0.0276 e1=0.4488 e2=0.0257 e3=0.0172 e4=0.0404 e5=0.0253 e6=0.0187 e7=-0.0080 N=3.0 Q=1.000 imagStrength=0.4528 [\u5171\u5f79\u306e\u5b50]
\nDepth=12 Norm=0.8110 e0=-0.6682 e1=0.4468 e2=0.0274 e3=0.0353 e4=0.0438 e5=0.0276 e6=0.0460 e7=-0.0683 N=3.0 Q=1.000 imagStrength=0.4595 [\u5171\u5f79\u306e\u5b50]
\nDepth=10 Norm=0.8219 e0=0.6778 e1=-0.4584 e2=-0.0332 e3=-0.0193 e4=-0.0421 e5=-0.0251 e6=-0.0341 e7=0.0302 N=3.0 Q=1.000 imagStrength=0.4648 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.2869 e0=-1.2605 e1=0.2039 e2=0.0071 e3=0.0146 e4=-0.0494 e5=0.1052 e6=-0.0919 e7=-0.0586 N=0.0 Q=0.000 imagStrength=0.2592 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.2629 e0=1.2077 e1=-0.3525 e2=-0.0309 e3=0.0137 e4=-0.0458 e5=0.0840 e6=-0.0421 e7=0.0047 N=0.0 Q=0.000 imagStrength=0.3693 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.2072 e0=-1.1889 e1=0.1037 e2=-0.0081 e3=0.0109 e4=-0.0330 e5=0.1354 e6=0.0440 e7=-0.1067 N=0.0 Q=0.000 imagStrength=0.2090 [\u5171\u5f79\u306e\u5b50]
\nDepth=12 Norm=0.7204 e0=-0.4850 e1=0.5290 e2=0.0297 e3=0.0202 e4=0.0400 e5=0.0251 e6=0.0218 e7=-0.0049 N=3.0 Q=1.000 imagStrength=0.5327 [\u901a\u5e38\u306e\u5b50]
\nDepth=11 Norm=0.5343 e0=0.1649 e1=-0.5035 e2=-0.0179 e3=-0.0152 e4=-0.0194 e5=0.0142 e6=-0.0525 e7=0.0306 N=3.0 Q=1.000 imagStrength=0.5082 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.2034 e0=0.4865 e1=1.0741 e2=0.0688 e3=0.0135 e4=0.0370 e5=-0.0498 e6=0.2211 e7=0.0023 N=1.0 Q=0.333 imagStrength=1.1007 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.2482 e0=-0.1710 e1=1.2316 e2=0.0242 e3=0.0317 e4=0.0317 e5=-0.0500 e6=0.0563 e7=-0.0617 N=1.0 Q=0.333 imagStrength=1.2365 [\u901a\u5e38\u306e\u5b50]
\nDepth=10 Norm=0.9659 e0=0.9414 e1=-0.2047 e2=-0.0175 e3=-0.0106 e4=0.0135 e5=0.0204 e6=-0.0255 e7=-0.0557 N=3.0 Q=1.000 imagStrength=0.2160 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.2986 e0=-0.9009 e1=0.9125 e2=0.0578 e3=0.0158 e4=0.0336 e5=-0.0562 e6=0.1850 e7=0.0096 N=1.0 Q=0.333 imagStrength=0.9353 [\u901a\u5e38\u306e\u5b50]
\nDepth=12 Norm=0.8754 e0=-0.8508 e1=0.1984 e2=0.0202 e3=0.0308 e4=-0.0171 e5=-0.0186 e6=0.0322 e7=0.0114 N=2.0 Q=0.667 imagStrength=0.2062 [\u5171\u5f79\u306e\u5b50]
\nDepth=8 Norm=1.0018 e0=0.9603 e1=-0.2847 e2=-0.0052 e3=0.0027 e4=-0.0003 e5=-0.0053 e6=0.0142 e7=0.0042 N=3.0 Q=1.000 imagStrength=0.2852 [\u5171\u5f79\u306e\u5b50]
\nDepth=11 Norm=0.8790 e0=-0.8647 e1=0.1519 e2=0.0169 e3=-0.0157 e4=-0.0209 e5=0.0204 e6=0.0052 e7=-0.0200 N=3.0 Q=1.000 imagStrength=0.1577 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.2754 e0=-1.2540 e1=0.1811 e2=0.0004 e3=0.0239 e4=0.0284 e5=-0.0846 e6=-0.0382 e7=0.1058 N=0.0 Q=0.000 imagStrength=0.2324 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.3090 e0=1.2670 e1=-0.3199 e2=-0.0259 e3=0.0212 e4=0.0403 e5=-0.0366 e6=0.0421 e7=0.0019 N=0.0 Q=0.000 imagStrength=0.3289 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.2460 e0=-0.5795 e1=1.0907 e2=0.0169 e3=0.0351 e4=0.0312 e5=-0.0287 e6=-0.1345 e7=-0.0750 N=1.0 Q=0.333 imagStrength=1.1031 [\u5171\u5f79\u306e\u5b50]
\nDepth=12 Norm=0.9267 e0=-0.8494 e1=0.3683 e2=0.0279 e3=-0.0002 e4=-0.0151 e5=-0.0166 e6=-0.0041 e7=-0.0133 N=3.0 Q=1.000 imagStrength=0.3703 [\u901a\u5e38\u306e\u5b50]
\nDepth=12 Norm=0.9537 e0=0.8510 e1=-0.4295 e2=-0.0121 e3=-0.0002 e4=-0.0151 e5=-0.0166 e6=-0.0041 e7=-0.0133 N=3.0 Q=1.000 imagStrength=0.4305 [\u5171\u5f79\u306e\u5b50]<\/p>\n

 <\/p>\n

\n

1\/10\u9593\u5f15\u304dDump\uff08 MaxDepth=13, Observe=3(e4) \uff09<\/p>\n

Observe\u65b9\u5411 = e4 (dir=3)
\nDepth=0 Norm=1.0091 e0=1.0091 e1=0.0000 e2=0.0000 e3=0.0000 e4=0.0000 e5=0.0000 e6=0.0000 e7=0.0000 N=3.0 Q=1.000 imagStrength=0.0000 [\u901a\u5e38\u306e\u5b50]
\nDepth=10 Norm=0.6633 e0=0.6197 e1=0.1798 e2=0.0612 e3=0.0245 e4=0.0741 e5=0.0325 e6=0.0723 e7=-0.0866 N=3.0 Q=1.000 imagStrength=0.2366 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.1446 e0=0.0368 e1=1.0666 e2=0.1035 e3=-0.1344 e4=0.0712 e5=-0.1388 e6=0.2503 e7=0.2356 N=1.0 Q=0.333 imagStrength=1.1441 [\u901a\u5e38\u306e\u5b50]
\nDepth=12 Norm=0.5338 e0=-0.4783 e1=-0.1840 e2=-0.0556 e3=-0.0180 e4=-0.0900 e5=-0.0375 e6=-0.0741 e7=0.0619 N=3.0 Q=1.000 imagStrength=0.2369 [\u5171\u5f79\u306e\u5b50]
\nDepth=9 Norm=0.4837 e0=0.3069 e1=0.3473 e2=0.0295 e3=-0.0549 e4=0.0535 e5=-0.0507 e6=0.0264 e7=0.0955 N=3.0 Q=1.000 imagStrength=0.3739 [\u5171\u5f79\u306e\u5b50]
\nDepth=12 Norm=0.3962 e0=-0.0370 e1=-0.3619 e2=-0.0646 e3=-0.0316 e4=-0.0758 e5=-0.0367 e6=-0.0665 e7=0.0891 N=3.0 Q=1.000 imagStrength=0.3945 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.0939 e0=-0.9585 e1=-0.4648 e2=-0.0156 e3=-0.1183 e4=0.0671 e5=-0.1196 e6=0.1068 e7=0.1316 N=0.0 Q=0.000 imagStrength=0.5271 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.1060 e0=0.9100 e1=0.5566 e2=0.0374 e3=-0.1165 e4=0.0590 e5=-0.1522 e6=0.0522 e7=0.2023 N=1.0 Q=0.333 imagStrength=0.6285 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.1054 e0=1.0125 e1=-0.2176 e2=0.0081 e3=-0.1211 e4=0.0613 e5=-0.1780 e6=0.0358 e7=0.3131 N=0.0 Q=0.000 imagStrength=0.4437 [\u5171\u5f79\u306e\u5b50]
\nDepth=12 Norm=0.5292 e0=0.3017 e1=-0.3996 e2=-0.0664 e3=-0.0261 e4=-0.0940 e5=-0.0379 e6=-0.1023 e7=0.0602 N=3.0 Q=1.000 imagStrength=0.4349 [\u901a\u5e38\u306e\u5b50]
\nDepth=12 Norm=0.4567 e0=-0.1540 e1=0.3989 e2=-0.0264 e3=-0.0261 e4=-0.0940 e5=-0.0379 e6=-0.1023 e7=0.0602 N=3.0 Q=1.000 imagStrength=0.4299 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.0984 e0=0.8748 e1=0.6204 e2=0.0428 e3=-0.1175 e4=0.0673 e5=-0.1171 e6=0.0092 e7=0.1494 N=0.0 Q=0.000 imagStrength=0.6642 [\u901a\u5e38\u306e\u5b50]
\nDepth=11 Norm=0.5875 e0=-0.5559 e1=-0.1337 e2=-0.0318 e3=0.0437 e4=-0.0777 e5=0.0457 e6=-0.0291 e7=-0.0798 N=3.0 Q=1.000 imagStrength=0.1901 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.0321 e0=0.9791 e1=-0.0026 e2=0.0259 e3=-0.1207 e4=0.0589 e5=-0.1565 e6=-0.0092 e7=0.2515 N=0.0 Q=0.000 imagStrength=0.3264 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.1131 e0=0.8016 e1=-0.7470 e2=-0.0376 e3=-0.1239 e4=-0.0112 e5=0.0428 e6=-0.1074 e7=0.0895 N=0.0 Q=0.000 imagStrength=0.7722 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.1274 e0=-0.6083 e1=0.9204 e2=0.0481 e3=-0.1228 e4=-0.0155 e5=0.0248 e6=-0.1377 e7=0.1288 N=1.0 Q=0.333 imagStrength=0.9492 [\u901a\u5e38\u306e\u5b50]
\nDepth=11 Norm=0.7534 e0=0.6487 e1=-0.3719 e2=-0.0424 e3=0.0496 e4=0.0148 e5=-0.0120 e6=0.0063 e7=-0.0610 N=3.0 Q=1.000 imagStrength=0.3830 [\u5171\u5f79\u306e\u5b50]
\nDepth=12 Norm=0.7357 e0=0.6283 e1=-0.3684 e2=-0.0706 e3=-0.0157 e4=0.0154 e5=0.0075 e6=-0.0724 e7=-0.0002 N=3.0 Q=1.000 imagStrength=0.3828 [\u901a\u5e38\u306e\u5b50]
\nDepth=12 Norm=0.6538 e0=-0.5066 e1=0.4050 e2=-0.0318 e3=-0.0157 e4=0.0154 e5=0.0075 e6=-0.0724 e7=-0.0002 N=3.0 Q=1.000 imagStrength=0.4133 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.1510 e0=0.8279 e1=-0.7529 e2=-0.0050 e3=-0.1366 e4=-0.0125 e5=-0.0001 e6=-0.0068 e7=0.2317 N=0.0 Q=0.000 imagStrength=0.7997 [\u5171\u5f79\u306e\u5b50]
\nDepth=10 Norm=0.4480 e0=0.1130 e1=-0.4266 e2=0.0272 e3=0.0205 e4=-0.0335 e5=-0.0115 e6=0.0506 e7=-0.0303 N=3.0 Q=1.000 imagStrength=0.4335 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.0423 e0=-0.8947 e1=-0.4962 e2=-0.0053 e3=-0.1295 e4=-0.0158 e5=0.0154 e6=-0.0388 e7=0.1450 N=0.0 Q=0.000 imagStrength=0.5348 [\u901a\u5e38\u306e\u5b50]
\nDepth=12 Norm=0.4544 e0=-0.1678 e1=0.4170 e2=-0.0307 e3=-0.0203 e4=0.0317 e5=0.0080 e6=-0.0418 e7=0.0147 N=3.0 Q=1.000 imagStrength=0.4223 [\u5171\u5f79\u306e\u5b50]
\nDepth=9 Norm=0.7707 e0=-0.7661 e1=0.0208 e2=0.0109 e3=-0.0521 e4=-0.0040 e5=0.0193 e6=0.0175 e7=0.0568 N=3.0 Q=1.000 imagStrength=0.0848 [\u5171\u5f79\u306e\u5b50]
\nDepth=12 Norm=0.6513 e0=-0.4977 e1=0.4095 e2=-0.0322 e3=-0.0226 e4=0.0234 e5=0.0059 e6=-0.0610 e7=0.0546 N=3.0 Q=1.000 imagStrength=0.4201 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.0490 e0=0.8906 e1=-0.4964 e2=-0.0050 e3=-0.1331 e4=-0.0115 e5=-0.0011 e6=0.0324 e7=0.2046 N=0.0 Q=0.000 imagStrength=0.5543 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=0.9848 e0=-0.9154 e1=0.2949 e2=0.0350 e3=-0.1353 e4=-0.0015 e5=0.0389 e6=0.0992 e7=0.1182 N=0.0 Q=0.000 imagStrength=0.3630 [\u5171\u5f79\u306e\u5b50]
\nDepth=12 Norm=0.4454 e0=0.2588 e1=0.3455 e2=0.0054 e3=-0.0445 e4=0.0384 e5=-0.0216 e6=-0.0398 e7=0.0806 N=3.0 Q=1.000 imagStrength=0.3625 [\u5171\u5f79\u306e\u5b50]
\nDepth=10 Norm=0.5112 e0=-0.3527 e1=-0.3554 e2=-0.0076 e3=0.0411 e4=-0.0274 e5=0.0181 e6=0.0454 e7=-0.0752 N=3.0 Q=1.000 imagStrength=0.3700 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.1488 e0=-0.5191 e1=-1.0122 e2=0.0172 e3=-0.0461 e4=0.0591 e5=-0.0007 e6=0.0441 e7=0.1333 N=1.0 Q=0.333 imagStrength=1.0248 [\u901a\u5e38\u306e\u5b50]
\nDepth=13 Norm=1.1934 e0=0.6619 e1=0.9267 e2=0.1589 e3=-0.0631 e4=0.0680 e5=-0.0001 e6=0.2332 e7=0.1975 N=1.0 Q=0.333 imagStrength=0.9930 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.2205 e0=-0.4538 e1=-1.0853 e2=0.0554 e3=-0.0635 e4=0.0709 e5=0.0123 e6=0.2528 e7=0.1722 N=1.0 Q=0.333 imagStrength=1.1330 [\u5171\u5f79\u306e\u5b50]
\nDepth=12 Norm=0.5725 e0=0.5045 e1=0.2585 e2=0.0018 e3=-0.0291 e4=0.0228 e5=-0.0223 e6=-0.0469 e7=0.0481 N=3.0 Q=1.000 imagStrength=0.2706 [\u901a\u5e38\u306e\u5b50]
\nDepth=12 Norm=0.8187 e0=0.7937 e1=-0.1717 e2=-0.0196 e3=-0.0284 e4=0.0113 e5=-0.0201 e6=-0.0867 e7=-0.0404 N=3.0 Q=1.000 imagStrength=0.2009 [\u901a\u5e38\u306e\u5b50]
\nDepth=12 Norm=0.7851 e0=-0.7409 e1=0.2385 e2=0.0010 e3=-0.0284 e4=0.0113 e5=-0.0201 e6=-0.0867 e7=-0.0404 N=3.0 Q=1.000 imagStrength=0.2595 [\u5171\u5f79\u306e\u5b50]
\nDepth=13 Norm=1.1910 e0=0.2599 e1=-1.1329 e2=0.0467 e3=-0.0581 e4=0.0635 e5=-0.0042 e6=-0.0135 e7=0.2400 N=1.0 Q=0.333 imagStrength=1.1623 [\u5171\u5f79\u306e\u5b50]
\nDepth=11 Norm=0.5134 e0=-0.1088 e1=0.4922 e2=-0.0142 e3=0.0086 e4=-0.0402 e5=-0.0095 e6=0.0096 e7=-0.0858 N=3.0 Q=1.000 imagStrength=0.5017 [\u901a\u5e38\u306e\u5b50]
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