padfinder.h

#ifndef _FTP_PADFINDER_H_
#define _FTP_PADFINDER_H_

/*
  This file specifies the Receiver to Mezzanine to daqrow relation.
  It is done in the following way.
  Each FTPC has 30 sectors which consichts out of 2 daqrows and 320 dapads.
  The counting of the daqrow within the physical row is linear i.e. 
  
 row 1 == daqrows  1-6 
 row 2 == daqrows 7-12
 ....
 
 Within a daqrow the daqpads are arraged linear from 1-160.
 The pads within a row a counted counter clockwise for both FTPC by 
 looking in direction of the positive z-axis (west) of the STAR coordinate system. 
 
 IT'S NOT SYMETRIC IN RESPECT TO THE COLLISION POINT !!!!!!!!

 This means that pad 1 of each row of the west FTPC starts on sectors 1 7 13 19 25 
 and for the east FTPC at sectors 6 12 18 24 30.

 Revision 1.0  10/05/2000  A.S.
 
*/

#ifndef FTP_RB
#define FTP_RB 20
#define FTP_MZ 3
#endif

#define FTP_NDAQROWS 2

static unsigned char ftpc_daqrow[FTP_RB][FTP_MZ][FTP_NDAQROWS] =
{
    //ftpc west 1
    {
        {1,7},
        {13,19},
        {25,31}
    },

    {
        {37,43},
        {49,55},
        {50,56}
    },
    
    {
        {2,8},
        {14,20},
        {26,32}
    },
    
    {
        {38,44},
        {39,45},
        {51,57}
    },
    
    {
        {3,9},
        {15,21},
        {27,33}
    },
    
    {
        {4,10},
        {16,22},
        {28,34}
    },
    
    {
        {40,46},
        {52,58},
        {53,59}
    },
    
    {
        {5,11},
        {17,23},
        {29,35}
    },
    
    {
        {41,47},
        {42,48},
        {54,60}
    },
    
    {
        {6,12},
        {18,24},
        {30,36}
    },
    
    //ftpc east 2
    
    {
        {6,12},
        {18,24},
        {30,36}
    },
  
    {
        {42,48},
        {54,60},
        {53,59}
    },
    
    {
        {5,11},
        {17,23},
        {29,35}
    },
 
    {
        {41,47},
        {40,46},
        {52,58}
    },
    
    {
        {4,10},
        {16,22},
        {28,34}
    },
    
    {
        {3,9},
        {15,21},
        {27,33}
    },
    
    {
        {39,45},
        {51,57},
        {50,56}
    },
    
    {
        {2,8},
        {14,20},
        {26,32}
    },

    {
        {38,44},
        {37,43},
        {49,55}
    },
 
    {
        {1,7},
        {13,19},
        {25,31}
    }
    
};


#endif