int main()
{
unsigned d = 0, c = 0, color = 0, lines[473][2];
srand(*((unsigned*)0x46c));
setmode(0x13); /* set to color graphics mode, clearing screen */
bresenham_circle(160, 100, 75, 15);
for (d = 0; d < 64000l; d++)
{
if(*((char far*)0xa0000000l + d) == 15)
lines[c][1] = d / 320, lines[c++][0] = d % 320;
}
while (*((char far*)0x41a) == *((char far*)0x41c))
{
bresenham_circle(160, 100,
(++color & 127) + 80, (color / 5 ) & 255);
d = rand() % 465 + 4;
c = (d + 3) % 472;
bresenham_line(lines[d][0], lines[d][1],
lines[c][0], lines[c][1], color & 255);
}
setmode(0x03); /* set to color text mode, clearing screen */
getch();
return 0;
}
void getDist(vertx p1, vertx p2)//Finding the start point
{
int i,j,index=0,a=0,k,l;
vertx *cvA, *cvB;
int cntA=0,cntB=0;
vertx vprev;int prev=0;
cvA=(vertx *)malloc((vcount/2)*sizeof(vertx));
cvB=(vertx *)malloc((vcount/2)*sizeof(vertx));
for(i=0;i<row;i++)
{
for(j=0;j<col;j++)
{
if(i==p1.i && j==p1.j)
{
ep=findPath(cvA,cvB,&cntA,&cntB,i,j,p2);
}
}
}
if(ep==-1)
printf("error\n");
omega+=ep*beta; //Radial dist. threshold Omega
printf("Parameters Omega: %f\tEpsilon:%f\n",omega,ep);
aidp(cvA,0,cntA);
cvA[cntA-1].yes=1;
aidp(cvB,0,cntB);
cvB[cntB-1].yes=1;
for(k=0;k<cntA;k++)
{
for(l=0;l<mark;l++)
if(v[l].i==cvA[k].i && v[l].j==cvA[k].j && cvA[k].yes==1)
{prev++;v[l].yes=1;
if(prev>1)
bresenham_line(vprev.i,vprev.j,cvA[k].i,cvA[k].j,col);
else
bresenham_line(p1.i,p1.j,cvA[k].i,cvA[k].j,col);
vprev=cvA[k];}
}
bresenham_line(p2.i,p2.j,vprev.i,vprev.j,col);
prev=0;
for(k=0;k<cntB;k++)
{
for(l=0;l<mark;l++)
if(v[l].i==cvB[k].i && v[l].j==cvB[k].j && cvB[k].yes==1)
{prev++;v[l].yes=1;
if(prev>1)
bresenham_line(vprev.i,vprev.j,cvB[k].i,cvB[k].j,col);
else
bresenham_line(p1.i,p1.j,cvB[k].i,cvB[k].j,col);
vprev=cvB[k];}
}
bresenham_line(p2.i,p2.j,vprev.i,vprev.j,col);
}
void curve(int start, int end)
{
vertx st,en,vprev;
vertx *c;
int i,j,k,l,cnt=0,prev=0;
float avg;
st=v[start];
en=v[end];
c=(vertx *)malloc(vcount*sizeof(vertx));
findn(c,&cnt,st.i,st.j,en);
if(cnt)
{if(cnt!=1)
avg=(totvd/(cnt-1)); //Get the Avg. Vertical Dist.
else avg=totvd;
if(cnt<10)
{
for(i=0;i<cnt;i++)
{c[i].yes=1;}
}
for(i=0;i<vdcount;i++) //Calculate the mean deviation
vdev+=abs(vd[i]-avg);
printf("vdev before division=%f and vdcount=%d\n",vdev,vdcount);
if(cnt!=1) vdev/=(cnt-1);
ep = avg + alpha*vdev; //Vertical dist. threshold Epsilon for A
omega=(totrd/cnt)+beta*vdev;
printf("cnt=%d\tavg=%f\nvdev=%f\tep=%f\ntotvd=%f\ttotrd=%f\n",cnt,avg,vdev,ep,totvd,totrd);
}
else
{ep=0;omega=0;}
aidp(c,0,cnt);
c[cnt-1].yes=1;
for(k=0;k<cnt;k++)
{
for(l=0;l<mark;l++)
if(v[l].i==c[k].i && v[l].j==c[k].j && c[k].yes==1)
{prev++;v[l].yes=1;
if(prev>1)
bresenham_line(vprev.i,vprev.j,c[k].i,c[k].j,col);
vprev=c[k];}
}
free(c);
}
void main(void)
{
int i=0;
randomize();
setmode(0x13);
while(!kbhit())
{
bresenham_line(random(SCREEN_WIDTH), random(SCREEN_HEIGTH),
random(SCREEN_WIDTH), random(SCREEN_HEIGTH), i = ++i % 64);
bresenham_circle(random(SCREEN_WIDTH), random(SCREEN_HEIGTH),
random(50), i = ++i % 64);
}
getch();
setmode(0x03); /* set to color text mode, clearing screen */
}
bool target_mode(entity *player) {
if (!LOADED) {
TARGET_X = player->x;
TARGET_Y = player->y;
LOADED = true;
}
draw();
for (int x = player->x - BOUND - 1; x <= player->x + BOUND + 1; ++x) {
draw_tile(BORDER, 0, x, player->y - BOUND - 1, player->x, player->y);
draw_tile(BORDER, 0, x, player->y + BOUND + 1, player->x, player->y);
}
for (int y = player->y - BOUND - 1; y <= player->y + BOUND + 1; ++y) {
draw_tile(BORDER, 0, player->x - BOUND - 1, y, player->x, player->y);
draw_tile(BORDER, 0, player->x + BOUND + 1, y, player->x, player->y);
}
bresenham_line(player->x, player->y, TARGET_X, TARGET_Y, __target_cb, player);
draw_tile(RETICLE, 0, TARGET_X, TARGET_Y, player->x, player->y);
update_panels();
doupdate();
int input = getch();
switch (input) {
case 'h':
case 'l':
case 'k':
case 'j':
case 'y':
case 'u':
case 'b':
case 'n': {
int tx = 0, ty = 0;
if (determine_offsets(input, &tx, &ty) && abs(TARGET_X + tx - player->x) <= BOUND && abs(TARGET_Y + ty - player->y) <= BOUND) {
TARGET_X += tx;
TARGET_Y += ty;
}
} break;
case 27:
case '\n':
LOADED = false;
break;
}
return true;
}
/* TODO: Color */
static int screen_draw_line(lua_State *L) {
Screen *screen;
int x0, y0, x1, y1;
int args_count = lua_gettop(L);
assert(args_count == 3);
screen = check_screen(L, 1);
lua_getfield(L, 2, "y");
y0 = lua_tointeger(L, -1) - 1;
lua_getfield(L, 2, "x");
x0 = lua_tointeger(L, -1) - 1;
lua_getfield(L, 3, "y");
y1 = lua_tointeger(L, -1) - 1;
lua_getfield(L, 3, "x");
x1 = lua_tointeger(L, -1) - 1;
bresenham_line(screen->screen, x0, y0, x1, y1,
screen->colors.white);
return 0;
}
int no_obstacle_in_path(int x0,int y0,int x1,int y1, list_type **obs)
{
int *line[2] = {NULL, NULL};
int n, i, x, y;
n = bresenham_line(x0, y0, x1, y1, line);
for(i = 0; i < n; i++)
{
x = line[0][i];
y = line[1][i];
if((y >= 0) && (y < rows) && (x >= 0) && (x < columns))
{
if(obs[y][x] == closed)
return 0;
}
}
free(line[0]);
free(line[1]);
return 1;
}
void poly(int r,int c)
{
int i=r,j=c,k,chng,vc,ni,nj;
int start1=0,dir,pol=0;
mark=0;
FILE *ft=fopen("taken.dat","w");
//cv=(vertx *)malloc(row*col*sizeof(vertx));
v[mark].i=i;
v[mark].j=j;
v[mark].yes=0;
mark++;
fprintf(ft,"%d\t%d\n",i,j);
do
{
//cv[vcount].i=i;
//cv[vcount].j=j;
//cv[vcount].yes=0;
chng=0;
*(taken+i*col+j)=1; //fprintf(ft,"%d\t%d\n",i,j);
//printf("poly:: ver: row=%d col=%d\t",i,j);
ni=i; nj=j;
if(j>0 && *(mat+i*col+j-1)==0 && *(taken+i*col+j-1)==0){nj=j-1; chng++; dir=4;}
if(*(mat+i*col+j+1)==0 && *(taken+i*col+j+1)==0){nj=j+1; chng++; dir=0;}
if(i>0 && *(mat+(i-1)*col+j+1)==0 && *(taken+(i-1)*col+j+1)==0){ni=i-1; nj=j+1; chng++; dir=1;}
if(i>0 && j>0 && *(mat+(i-1)*col+j-1)==0 && *(taken+(i-1)*col+j-1)==0){ni=i-1; nj=j-1; chng++; dir=3;}
if(i>0 && *(mat+(i-1)*col+j)==0 && *(taken+(i-1)*col+j)==0){ni=i-1; chng++; dir=2;}
if(j>0 && *(mat+(i+1)*col+j-1)==0 && *(taken+(i+1)*col+j-1)==0){ni=i+1; nj=j-1; chng++; dir=5;}
if(*(mat+(i+1)*col+j)==0 && *(taken+(i+1)*col+j)==0){ni=i+1; chng++; dir=6;}
if(*(mat+(i+1)*col+j+1)==0 && *(taken+(i+1)*col+j+1)==0){ni=i+1; nj=j+1; chng++; dir=7;}
printf("chng=%d\n",chng);
if(chng>1 && vcount>0) break;
i=ni; j=nj;
*(direc+vcount)=dir;
vcount++;
k=checkR1R2(start1,vcount);
if(k)
{start1=vcount;
v[mark].i=i; v[mark].j=j; v[mark].yes=0; mark++;
fprintf(ft,"%d\t%d\n",i,j);}
if(!chng) {printf("Breaking..\n");break;}
}while((i!=r || j!=c) && i<row && j<col);
if((i<=r+1 && i>=r-1) && (j<=c+1 && j>=c-1) && vcount>2) pol=1;
if(chng>1) pol=0;
if(!k && (chng==1 || (!chng && !pol))){v[mark].i=i; v[mark].j=j; v[mark].yes=0; mark++; fprintf(ft,"%d\t%d\n",i,j);}
fclose(ft);
printf("vcount= %d mark=%d\n",vcount,mark);
if(mark==1)
{v[mark-1].yes=1;pol=2; bresenham_line(i,j,v[mark-1].i,v[mark-1].j,col);}
else if(mark==2)
{v[mark-2].yes=v[mark-1].yes=1;
bresenham_line(v[mark-2].i,v[mark-2].j,v[mark-1].i,v[mark-1].j,col);
pol=2;}
vc=vcount;
vcount>>1;
vd=(int *)malloc(vcount*(sizeof(int)));
rd=(int *)malloc(vcount*(sizeof(int)));
vcount=vc;
// printf("------------------------Vertices------\n");
// for(vc=0;vc<mark;vc++)
// printf("Taken = i: %d j: %d\n",v[vc].i,v[vc].j);
if(pol==1)
start(0,mark);
else if(!pol)
curve(0,mark);
for(vc=0;vc<mark;vc++)
{
if(v[vc].yes==1)
{//fprintf(ft,"%d\t%d\n",v[vc].i,v[vc].j);
*(cdata+(v[vc].i)*col+(v[vc].j))=30;
}
} //fclose(ft);
// free(v);
// free(cv);
free(vd);
free(rd);
}
/** \brief Calculate the Line-Of-Synchrony of a Cross-Recurrence-Plot, following
the algorithm in Marwan et al.
Reference:
Marwan et al. Cross recurrence plot based synchronization
of time series. Nonlinear Processes in Geophysics (2002)
vol. 9 (3-4) pp. 325-331.
\todo REPAIR THIS ALGORITHM!
Algorithm:
\code
Input: Recurrence Plot R, Parameters dx, dy
\endcode
\param R the recurrence plot
\return a warp-path (2 x M UINT array giving corresponding points of the LOS)
*/
Array* recplot_los_marwan( const Array *R, int dx, int dy ){
bool ismat;
matrix_CHECK( ismat, R );
if( !ismat ) return NULL;
Array *los=array_new2( UINT, 2, 2, R->size[0]+R->size[1] );
/* find first point on LOS (step [1]) */
int ii, ij, i, j;
int pidx=0; /* index in LOS */
for( ii=0; ii<R->size[0]; ii++ ){
if( mat_IDX(R, ii, 0)>0 )
break;
}
for( ij=0; ij<R->size[1]; ij++ ){
if( mat_IDX(R, 0, ij)>0 )
break;
}
if( ii<ij ){
for( i=0; i<=ii; i++ ){
array_INDEX2( los, uint, 0, pidx )=0;
array_INDEX2( los, uint, 1, pidx )=i;
pidx++;
}
} else {
for( i=0; i<=ij; i++ ){
array_INDEX2( los, uint, 0, pidx)=i;
array_INDEX2( los, uint, 1, pidx)=0;
pidx++;
}
}
int iip, ijp; /* previous points */
iip = array_INDEX2( los, uint, 0, pidx-1 );
ijp = array_INDEX2( los, uint, 1, pidx-1 );
ii=-1; ij=-1;
/* next recurrence point (step [2])*/
int w;
int sx, sy, kx, ky;
int cur[2],prev[2]; /* for bresenham */
Array *bres;
/* set the next recurrence point to (ii,ij) */
do {
w=2; ii=-1; ij=-1;
while( ii<0 || ij<0 ){
for( i=w-1; i>=0; i-- ){
if( mat_IDX( R, iip+w-1, ijp+i )>0 ){
ii=iip+w-1;
ij=ijp+i;
break;
}
}
w++;
}
dprintf("(iip,ijp)->(ii,ij)=(%i,%i)->(%i,%i)\n", iip,ijp,ii, ij);
/* centre of mass from this recurrence point */
local_centre_of_mass( R, ii, ij, dx, dy, &sx, &sy );
ky=sy; kx=sx;
for( i=0; i<sy; i++ )
if( mat_IDX( R, ii+i, ij )<=0 ) /* non-rec point */
ky=i;
for( j=0; j<sx; j++ )
if( mat_IDX( R, ii, ij+j )<=0 ) /* non-rec point */
kx=j;
ii+=kx/2;
ij+=ky/2;
/* (iip,ijp) is the previous LOSpoint, (ii,ij) the current one */
/* linear interpolation between (iip,ijp)->(ii,ij) */
prev[0]=iip; prev[1]=ijp; cur[0]=ii; cur[1]=ij;
bres=bresenham_line( prev, cur );
for( i=0; i<bres->size[1]; i++ ){
array_INDEX2( los, uint, 0, pidx ) =
array_INDEX2( bres, uint, 0, i );
array_INDEX2( los, uint, 1, pidx ) =
array_INDEX2( bres, uint, 1, i );
pidx++;
}
iip=ii; ijp=ij;
array_free( bres );
dprintf("pidx=%i, (%i,%i)\n", pidx, ii, ij);
} while( ii<R->size[0]-1 && ij<R->size[1]-1 );
return los;
}
BOOL draw_line(s32 start_x, s32 start_y, s32 end_x, s32 end_y, rgb_t color)
{
return bresenham_line(start_x, start_y, end_x, end_y, color);
}