1 /**************************************************************************
2 * Copyright(c) 1998-1999, ALICE Experiment at CERN, All rights reserved. *
4 * Author: The ALICE Off-line Project. *
5 * Contributors are mentioned in the code where appropriate. *
7 * Permission to use, copy, modify and distribute this software and its *
8 * documentation strictly for non-commercial purposes is hereby granted *
9 * without fee, provided that the above copyright notice appears in all *
10 * copies and that both the copyright notice and this permission notice *
11 * appear in the supporting documentation. The authors make no claims *
12 * about the suitability of this software for any purpose. It is *
13 * provided "as is" without express or implied warranty. *
14 **************************************************************************/
16 //-----------------------------------------------------------------
17 // Class for dE/dx and Time Bin of Max. Cluster for Electrons and
19 // It is instantiated in class AliTRDpidESD for particle identification
21 // Prashant Shukla <shukla@pi0.physi.uni-heidelberg.de>
22 //-----------------------------------------------------------------
24 #include "AliTRDprobdist.h"
26 ClassImp(AliTRDprobdist)
28 //_________________________________________________________________________
29 AliTRDprobdist::AliTRDprobdist(Int_t multiplicity)
32 // The main constructor
34 if (multiplicity == 1) FillData();
35 // if (multiplicity == 2000) FillData2000();
36 // if (multiplicity == 4000) FillData4000();
37 // if (multiplicity == 6000) FillData6000();
38 // if (multiplicity == 8000) FillData8000();
41 //_________________________________________________________________________
42 Double_t AliTRDprobdist::GetMeanPI(Int_t ip) const
44 // Gets mean of de/dx dist. of pi
47 for(Int_t ie=0; ie<fNEbins; ie++) {
48 integral+=fEnergyLoss[ip][ie]*fProbPI[ip][ie];
49 norm+=fProbPI[ip][ie];
54 //_________________________________________________________________________
55 Double_t AliTRDprobdist::GetMeanEL(Int_t ip) const
58 // Gets mean of de/dx dist. of e
61 for(Int_t ie=0; ie<fNEbins; ie++) {
62 integral+=fEnergyLoss[ip][ie]*fProbEL[ip][ie];
63 norm+=fProbEL[ip][ie];
68 //_________________________________________________________________________
69 Double_t AliTRDprobdist::GetNormalizationPI(Int_t ip) const
72 // Gets Normalization of de/dx dist. of pi
74 for(Int_t ie=0; ie<fNEbins; ie++) {
75 integral+=fProbPI[ip][ie];
80 //_________________________________________________________________________
81 Double_t AliTRDprobdist::GetNormalizationEL(Int_t ip) const
84 // Gets Normalization of de/dx dist. of e
86 for(Int_t ie=0; ie<fNEbins; ie++) {
87 integral+=fProbEL[ip][ie];
92 //_________________________________________________________________________
93 Double_t AliTRDprobdist::GetProbability(Int_t k, Double_t mom, Double_t dedx) const
96 // Gets the Probability of having dedx at a given momentum (mom)
97 // and particle type k (0 for e) and (2 for pi)
98 // from the precalculated de/dx distributions
99 Double_t probability = 1.0;
100 Int_t iEnBin= ((Int_t) (dedx/fEnBinSize));
101 if(iEnBin > fNEbins-1) iEnBin = fNEbins-1;
103 if(k==0){ // electron
104 if(mom<=fTrackMomentum[0]) probability = fProbEL[0][iEnBin];
105 if(mom>=fTrackMomentum[fNMom-1]) probability = fProbEL[fNMom-1][iEnBin];
108 if(mom<=fTrackMomentum[0]) probability = fProbPI[0][iEnBin];
109 if(mom>=fTrackMomentum[fNMom-1]) probability = fProbPI[fNMom-1][iEnBin];
113 for(Int_t ip=1; ip<fNMom; ip++)
114 if((fTrackMomentum[ip-1]<= mom) && (mom<fTrackMomentum[ip])) {
115 Double_t slop=(fProbEL[ip][iEnBin]-fProbEL[ip-1][iEnBin])/(fTrackMomentum[ip] - fTrackMomentum[ip-1]);
116 // Linear Interpolation
117 probability= fProbEL[ip-1][iEnBin] + slop*(mom-fTrackMomentum[ip-1]);
122 for(Int_t ip=1; ip<fNMom; ip++)
123 if((fTrackMomentum[ip-1]<= mom) && (mom<fTrackMomentum[ip])) {
124 Double_t slop=(fProbPI[ip][iEnBin]-fProbPI[ip-1][iEnBin])/(fTrackMomentum[ip] - fTrackMomentum[ip-1]);
125 // Linear Interpolation
126 probability= fProbPI[ip-1][iEnBin] + slop*(mom-fTrackMomentum[ip-1]);
133 //_________________________________________________________________________
134 Double_t AliTRDprobdist::GetProbabilityT(Int_t k, Double_t mom, Int_t timbin) const
137 // Gets the Probability of having timbin at a given momentum (mom)
138 // and particle type k (0 for e) and (2 for pi)
139 // from the precalculated timbin distributions
140 Double_t probabilityT = 1.0;
141 if(timbin<=0) return 0.;
144 if(k==0){ // electron
145 if(mom<=fTrackMomentum[0]) probabilityT = fProbELT[0][iTBin];
146 if(mom>=fTrackMomentum[fNMom-1]) probabilityT = fProbELT[fNMom-1][iTBin];
149 if(mom<=fTrackMomentum[0]) probabilityT = fProbPIT[0][iTBin];
150 if(mom>=fTrackMomentum[fNMom-1]) probabilityT = fProbPIT[fNMom-1][iTBin];
154 for(Int_t ip=1; ip<fNMom; ip++)
155 if((fTrackMomentum[ip-1]<= mom) && (mom<fTrackMomentum[ip])) {
156 Double_t slop=(fProbELT[ip][iTBin]-fProbELT[ip-1][iTBin])/(fTrackMomentum[ip] - fTrackMomentum[ip-1]);
157 // Linear Interpolation
158 probabilityT= fProbELT[ip-1][iTBin] + slop*(mom-fTrackMomentum[ip-1]);
163 for(Int_t ip=1; ip<fNMom; ip++)
164 if((fTrackMomentum[ip-1]<= mom) && (mom<fTrackMomentum[ip])) {
165 Double_t slop=(fProbPIT[ip][iTBin]-fProbPIT[ip-1][iTBin])/(fTrackMomentum[ip] - fTrackMomentum[ip-1]);
166 // Linear Interpolation
167 probabilityT= fProbPIT[ip-1][iTBin] + slop*(mom-fTrackMomentum[ip-1]);
174 void AliTRDprobdist::FillData()
177 // Energy loss Distributions for e and pi
179 Double_t trackMomentum[kNo_Mom]= {1, 1.5, 2, 3, 4, 5, 6};
183 Double_t energyLoss[kNo_Mom][kNo_EnBins]={
185 0, 10, 20, 30, 40, 50, 60, 70, 80, 90,
186 100, 110, 120, 130, 140, 150, 160, 170, 180, 190,
187 200, 210, 220, 230, 240, 250, 260, 270, 280, 290,
188 300, 310, 320, 330, 340, 350, 360, 370, 380, 390,
189 400, 410, 420, 430, 440, 450, 460, 470, 480, 490,
190 500, 510, 520, 530, 540, 550, 560, 570, 580, 590,
191 600, 610, 620, 630, 640, 650, 660, 670, 680, 690,
192 700, 710, 720, 730, 740, 750, 760, 770, 780, 790,
193 800, 810, 820, 830, 840, 850, 860, 870, 880, 890,
194 900, 910, 920, 930, 940, 950, 960, 970, 980, 990,
195 1000, 1010, 1020, 1030, 1040, 1050, 1060, 1070, 1080, 1090,
196 1100, 1110, 1120, 1130, 1140, 1150, 1160, 1170, 1180, 1190,
197 1200, 1210, 1220, 1230, 1240, 1250, 1260, 1270, 1280, 1290,
198 1300, 1310, 1320, 1330, 1340, 1350, 1360, 1370, 1380, 1390,
199 1400, 1410, 1420, 1430, 1440, 1450, 1460, 1470, 1480, 1490,
200 1500, 1510, 1520, 1530, 1540, 1550, 1560, 1570, 1580, 1590,
201 1600, 1610, 1620, 1630, 1640, 1650, 1660, 1670, 1680, 1690,
202 1700, 1710, 1720, 1730, 1740, 1750, 1760, 1770, 1780, 1790,
203 1800, 1810, 1820, 1830, 1840, 1850, 1860, 1870, 1880, 1890,
204 1900, 1910, 1920, 1930, 1940, 1950, 1960, 1970, 1980, 1990,
205 2000, 2010, 2020, 2030, 2040, 2050, 2060, 2070, 2080, 2090,
206 2100, 2110, 2120, 2130, 2140, 2150, 2160, 2170, 2180, 2190,
207 2200, 2210, 2220, 2230, 2240, 2250, 2260, 2270, 2280, 2290,
208 2300, 2310, 2320, 2330, 2340, 2350, 2360, 2370, 2380, 2390,
209 2400, 2410, 2420, 2430, 2440, 2450, 2460, 2470, 2480, 2490
212 0, 10, 20, 30, 40, 50, 60, 70, 80, 90,
213 100, 110, 120, 130, 140, 150, 160, 170, 180, 190,
214 200, 210, 220, 230, 240, 250, 260, 270, 280, 290,
215 300, 310, 320, 330, 340, 350, 360, 370, 380, 390,
216 400, 410, 420, 430, 440, 450, 460, 470, 480, 490,
217 500, 510, 520, 530, 540, 550, 560, 570, 580, 590,
218 600, 610, 620, 630, 640, 650, 660, 670, 680, 690,
219 700, 710, 720, 730, 740, 750, 760, 770, 780, 790,
220 800, 810, 820, 830, 840, 850, 860, 870, 880, 890,
221 900, 910, 920, 930, 940, 950, 960, 970, 980, 990,
222 1000, 1010, 1020, 1030, 1040, 1050, 1060, 1070, 1080, 1090,
223 1100, 1110, 1120, 1130, 1140, 1150, 1160, 1170, 1180, 1190,
224 1200, 1210, 1220, 1230, 1240, 1250, 1260, 1270, 1280, 1290,
225 1300, 1310, 1320, 1330, 1340, 1350, 1360, 1370, 1380, 1390,
226 1400, 1410, 1420, 1430, 1440, 1450, 1460, 1470, 1480, 1490,
227 1500, 1510, 1520, 1530, 1540, 1550, 1560, 1570, 1580, 1590,
228 1600, 1610, 1620, 1630, 1640, 1650, 1660, 1670, 1680, 1690,
229 1700, 1710, 1720, 1730, 1740, 1750, 1760, 1770, 1780, 1790,
230 1800, 1810, 1820, 1830, 1840, 1850, 1860, 1870, 1880, 1890,
231 1900, 1910, 1920, 1930, 1940, 1950, 1960, 1970, 1980, 1990,
232 2000, 2010, 2020, 2030, 2040, 2050, 2060, 2070, 2080, 2090,
233 2100, 2110, 2120, 2130, 2140, 2150, 2160, 2170, 2180, 2190,
234 2200, 2210, 2220, 2230, 2240, 2250, 2260, 2270, 2280, 2290,
235 2300, 2310, 2320, 2330, 2340, 2350, 2360, 2370, 2380, 2390,
236 2400, 2410, 2420, 2430, 2440, 2450, 2460, 2470, 2480, 2490
239 0, 10, 20, 30, 40, 50, 60, 70, 80, 90,
240 100, 110, 120, 130, 140, 150, 160, 170, 180, 190,
241 200, 210, 220, 230, 240, 250, 260, 270, 280, 290,
242 300, 310, 320, 330, 340, 350, 360, 370, 380, 390,
243 400, 410, 420, 430, 440, 450, 460, 470, 480, 490,
244 500, 510, 520, 530, 540, 550, 560, 570, 580, 590,
245 600, 610, 620, 630, 640, 650, 660, 670, 680, 690,
246 700, 710, 720, 730, 740, 750, 760, 770, 780, 790,
247 800, 810, 820, 830, 840, 850, 860, 870, 880, 890,
248 900, 910, 920, 930, 940, 950, 960, 970, 980, 990,
249 1000, 1010, 1020, 1030, 1040, 1050, 1060, 1070, 1080, 1090,
250 1100, 1110, 1120, 1130, 1140, 1150, 1160, 1170, 1180, 1190,
251 1200, 1210, 1220, 1230, 1240, 1250, 1260, 1270, 1280, 1290,
252 1300, 1310, 1320, 1330, 1340, 1350, 1360, 1370, 1380, 1390,
253 1400, 1410, 1420, 1430, 1440, 1450, 1460, 1470, 1480, 1490,
254 1500, 1510, 1520, 1530, 1540, 1550, 1560, 1570, 1580, 1590,
255 1600, 1610, 1620, 1630, 1640, 1650, 1660, 1670, 1680, 1690,
256 1700, 1710, 1720, 1730, 1740, 1750, 1760, 1770, 1780, 1790,
257 1800, 1810, 1820, 1830, 1840, 1850, 1860, 1870, 1880, 1890,
258 1900, 1910, 1920, 1930, 1940, 1950, 1960, 1970, 1980, 1990,
259 2000, 2010, 2020, 2030, 2040, 2050, 2060, 2070, 2080, 2090,
260 2100, 2110, 2120, 2130, 2140, 2150, 2160, 2170, 2180, 2190,
261 2200, 2210, 2220, 2230, 2240, 2250, 2260, 2270, 2280, 2290,
262 2300, 2310, 2320, 2330, 2340, 2350, 2360, 2370, 2380, 2390,
263 2400, 2410, 2420, 2430, 2440, 2450, 2460, 2470, 2480, 2490
266 0, 10, 20, 30, 40, 50, 60, 70, 80, 90,
267 100, 110, 120, 130, 140, 150, 160, 170, 180, 190,
268 200, 210, 220, 230, 240, 250, 260, 270, 280, 290,
269 300, 310, 320, 330, 340, 350, 360, 370, 380, 390,
270 400, 410, 420, 430, 440, 450, 460, 470, 480, 490,
271 500, 510, 520, 530, 540, 550, 560, 570, 580, 590,
272 600, 610, 620, 630, 640, 650, 660, 670, 680, 690,
273 700, 710, 720, 730, 740, 750, 760, 770, 780, 790,
274 800, 810, 820, 830, 840, 850, 860, 870, 880, 890,
275 900, 910, 920, 930, 940, 950, 960, 970, 980, 990,
276 1000, 1010, 1020, 1030, 1040, 1050, 1060, 1070, 1080, 1090,
277 1100, 1110, 1120, 1130, 1140, 1150, 1160, 1170, 1180, 1190,
278 1200, 1210, 1220, 1230, 1240, 1250, 1260, 1270, 1280, 1290,
279 1300, 1310, 1320, 1330, 1340, 1350, 1360, 1370, 1380, 1390,
280 1400, 1410, 1420, 1430, 1440, 1450, 1460, 1470, 1480, 1490,
281 1500, 1510, 1520, 1530, 1540, 1550, 1560, 1570, 1580, 1590,
282 1600, 1610, 1620, 1630, 1640, 1650, 1660, 1670, 1680, 1690,
283 1700, 1710, 1720, 1730, 1740, 1750, 1760, 1770, 1780, 1790,
284 1800, 1810, 1820, 1830, 1840, 1850, 1860, 1870, 1880, 1890,
285 1900, 1910, 1920, 1930, 1940, 1950, 1960, 1970, 1980, 1990,
286 2000, 2010, 2020, 2030, 2040, 2050, 2060, 2070, 2080, 2090,
287 2100, 2110, 2120, 2130, 2140, 2150, 2160, 2170, 2180, 2190,
288 2200, 2210, 2220, 2230, 2240, 2250, 2260, 2270, 2280, 2290,
289 2300, 2310, 2320, 2330, 2340, 2350, 2360, 2370, 2380, 2390,
290 2400, 2410, 2420, 2430, 2440, 2450, 2460, 2470, 2480, 2490
293 0, 10, 20, 30, 40, 50, 60, 70, 80, 90,
294 100, 110, 120, 130, 140, 150, 160, 170, 180, 190,
295 200, 210, 220, 230, 240, 250, 260, 270, 280, 290,
296 300, 310, 320, 330, 340, 350, 360, 370, 380, 390,
297 400, 410, 420, 430, 440, 450, 460, 470, 480, 490,
298 500, 510, 520, 530, 540, 550, 560, 570, 580, 590,
299 600, 610, 620, 630, 640, 650, 660, 670, 680, 690,
300 700, 710, 720, 730, 740, 750, 760, 770, 780, 790,
301 800, 810, 820, 830, 840, 850, 860, 870, 880, 890,
302 900, 910, 920, 930, 940, 950, 960, 970, 980, 990,
303 1000, 1010, 1020, 1030, 1040, 1050, 1060, 1070, 1080, 1090,
304 1100, 1110, 1120, 1130, 1140, 1150, 1160, 1170, 1180, 1190,
305 1200, 1210, 1220, 1230, 1240, 1250, 1260, 1270, 1280, 1290,
306 1300, 1310, 1320, 1330, 1340, 1350, 1360, 1370, 1380, 1390,
307 1400, 1410, 1420, 1430, 1440, 1450, 1460, 1470, 1480, 1490,
308 1500, 1510, 1520, 1530, 1540, 1550, 1560, 1570, 1580, 1590,
309 1600, 1610, 1620, 1630, 1640, 1650, 1660, 1670, 1680, 1690,
310 1700, 1710, 1720, 1730, 1740, 1750, 1760, 1770, 1780, 1790,
311 1800, 1810, 1820, 1830, 1840, 1850, 1860, 1870, 1880, 1890,
312 1900, 1910, 1920, 1930, 1940, 1950, 1960, 1970, 1980, 1990,
313 2000, 2010, 2020, 2030, 2040, 2050, 2060, 2070, 2080, 2090,
314 2100, 2110, 2120, 2130, 2140, 2150, 2160, 2170, 2180, 2190,
315 2200, 2210, 2220, 2230, 2240, 2250, 2260, 2270, 2280, 2290,
316 2300, 2310, 2320, 2330, 2340, 2350, 2360, 2370, 2380, 2390,
317 2400, 2410, 2420, 2430, 2440, 2450, 2460, 2470, 2480, 2490
320 0, 10, 20, 30, 40, 50, 60, 70, 80, 90,
321 100, 110, 120, 130, 140, 150, 160, 170, 180, 190,
322 200, 210, 220, 230, 240, 250, 260, 270, 280, 290,
323 300, 310, 320, 330, 340, 350, 360, 370, 380, 390,
324 400, 410, 420, 430, 440, 450, 460, 470, 480, 490,
325 500, 510, 520, 530, 540, 550, 560, 570, 580, 590,
326 600, 610, 620, 630, 640, 650, 660, 670, 680, 690,
327 700, 710, 720, 730, 740, 750, 760, 770, 780, 790,
328 800, 810, 820, 830, 840, 850, 860, 870, 880, 890,
329 900, 910, 920, 930, 940, 950, 960, 970, 980, 990,
330 1000, 1010, 1020, 1030, 1040, 1050, 1060, 1070, 1080, 1090,
331 1100, 1110, 1120, 1130, 1140, 1150, 1160, 1170, 1180, 1190,
332 1200, 1210, 1220, 1230, 1240, 1250, 1260, 1270, 1280, 1290,
333 1300, 1310, 1320, 1330, 1340, 1350, 1360, 1370, 1380, 1390,
334 1400, 1410, 1420, 1430, 1440, 1450, 1460, 1470, 1480, 1490,
335 1500, 1510, 1520, 1530, 1540, 1550, 1560, 1570, 1580, 1590,
336 1600, 1610, 1620, 1630, 1640, 1650, 1660, 1670, 1680, 1690,
337 1700, 1710, 1720, 1730, 1740, 1750, 1760, 1770, 1780, 1790,
338 1800, 1810, 1820, 1830, 1840, 1850, 1860, 1870, 1880, 1890,
339 1900, 1910, 1920, 1930, 1940, 1950, 1960, 1970, 1980, 1990,
340 2000, 2010, 2020, 2030, 2040, 2050, 2060, 2070, 2080, 2090,
341 2100, 2110, 2120, 2130, 2140, 2150, 2160, 2170, 2180, 2190,
342 2200, 2210, 2220, 2230, 2240, 2250, 2260, 2270, 2280, 2290,
343 2300, 2310, 2320, 2330, 2340, 2350, 2360, 2370, 2380, 2390,
344 2400, 2410, 2420, 2430, 2440, 2450, 2460, 2470, 2480, 2490
347 0, 10, 20, 30, 40, 50, 60, 70, 80, 90,
348 100, 110, 120, 130, 140, 150, 160, 170, 180, 190,
349 200, 210, 220, 230, 240, 250, 260, 270, 280, 290,
350 300, 310, 320, 330, 340, 350, 360, 370, 380, 390,
351 400, 410, 420, 430, 440, 450, 460, 470, 480, 490,
352 500, 510, 520, 530, 540, 550, 560, 570, 580, 590,
353 600, 610, 620, 630, 640, 650, 660, 670, 680, 690,
354 700, 710, 720, 730, 740, 750, 760, 770, 780, 790,
355 800, 810, 820, 830, 840, 850, 860, 870, 880, 890,
356 900, 910, 920, 930, 940, 950, 960, 970, 980, 990,
357 1000, 1010, 1020, 1030, 1040, 1050, 1060, 1070, 1080, 1090,
358 1100, 1110, 1120, 1130, 1140, 1150, 1160, 1170, 1180, 1190,
359 1200, 1210, 1220, 1230, 1240, 1250, 1260, 1270, 1280, 1290,
360 1300, 1310, 1320, 1330, 1340, 1350, 1360, 1370, 1380, 1390,
361 1400, 1410, 1420, 1430, 1440, 1450, 1460, 1470, 1480, 1490,
362 1500, 1510, 1520, 1530, 1540, 1550, 1560, 1570, 1580, 1590,
363 1600, 1610, 1620, 1630, 1640, 1650, 1660, 1670, 1680, 1690,
364 1700, 1710, 1720, 1730, 1740, 1750, 1760, 1770, 1780, 1790,
365 1800, 1810, 1820, 1830, 1840, 1850, 1860, 1870, 1880, 1890,
366 1900, 1910, 1920, 1930, 1940, 1950, 1960, 1970, 1980, 1990,
367 2000, 2010, 2020, 2030, 2040, 2050, 2060, 2070, 2080, 2090,
368 2100, 2110, 2120, 2130, 2140, 2150, 2160, 2170, 2180, 2190,
369 2200, 2210, 2220, 2230, 2240, 2250, 2260, 2270, 2280, 2290,
370 2300, 2310, 2320, 2330, 2340, 2350, 2360, 2370, 2380, 2390,
371 2400, 2410, 2420, 2430, 2440, 2450, 2460, 2470, 2480, 2490
375 Double_t probPI[kNo_Mom][kNo_EnBins]={
377 0, 0, 0, 0, 0.000133547,
379 0.000133547, 0, 0, 0, 0,
380 0.000667735, 0.000267094, 0.000934829, 0.00186966, 0.00280449,
381 0.00413996, 0.00534188, 0.0117521, 0.0132212, 0.0205662,
382 0.0206998, 0.0220353, 0.0251068, 0.0331197, 0.0335203,
383 0.0363248, 0.0371261, 0.0413996, 0.0403312, 0.0376603,
384 0.0419338, 0.0351229, 0.0345887, 0.0301816, 0.0347222,
385 0.0319177, 0.0308494, 0.0295139, 0.0247062, 0.0257746,
386 0.0220353, 0.0200321, 0.0202991, 0.0189637, 0.0153579,
387 0.0140224, 0.0150908, 0.0121528, 0.0125534, 0.0110844,
388 0.0101496, 0.00894765, 0.00734509, 0.0068109, 0.00467415,
389 0.00667735, 0.00534188, 0.00320513, 0.00320513, 0.00333868,
390 0.00400641, 0.00307158, 0.00280449, 0.00240385, 0.00333868,
391 0.00253739, 0.00240385, 0.00240385, 0.00186966, 0.00106838,
392 0.00240385, 0.000667735, 0.00200321, 0.00133547, 0.00173611,
393 0.00133547, 0.000534188, 0.00106838, 0.000534188, 0.000667735,
394 0.000801282, 0.00106838, 0.000667735, 0.00106838, 0.000934829,
395 0.000400641, 0.00133547, 0.00106838, 0.000801282, 0.000801282,
396 0.000667735, 0.000667735, 0.000534188, 0.000133547, 0.000534188,
397 0.000133547, 0.000667735, 0.000534188, 0.000400641, 0.000400641,
398 0.000400641, 0.00106838, 0.000133547, 0.000267094, 0.000534188,
399 0.000400641, 0.000133547, 0.000534188, 0.000267094, 0.000133547,
400 0.000133547, 0, 0.000133547, 0.000400641, 0.000400641,
401 0.000400641, 0.000400641, 0.000133547, 0.000133547, 0.000133547,
402 0.000534188, 0, 0.000133547, 0, 0.000267094,
403 0.000133547, 0.000133547, 0, 0.000267094, 0.000267094,
404 0.000133547, 0.000133547, 0.000801282, 0, 0.000400641,
405 0.000267094, 0.000133547, 0, 0.000267094, 0.000267094,
406 0.000267094, 0.000267094, 0, 0.000133547, 0.000133547,
407 0.000133547, 0, 0, 0, 0,
408 0.000133547, 0, 0, 0, 0.000267094,
409 0, 0.000133547, 0, 0, 0.000133547,
410 0.000400641, 0, 0.000133547, 0.000133547, 0.000133547,
411 0.000133547, 0, 0.000133547, 0.000133547, 0,
412 0.000133547, 0.000133547, 0, 0, 0.000133547,
413 0.000133547, 0.000267094, 0.000133547, 0, 0.000400641,
414 0.000133547, 0.000400641, 0, 0, 0,
415 0, 0.000267094, 0, 0, 0.000133547,
417 0.000133547, 0.000400641, 0.000133547, 0, 0.000133547,
418 0.000133547, 0, 0.000133547, 0.000133547, 0,
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735 0.00010582, 0.00031746, 0, 0, 0,
736 0, 0.00010582, 0, 0, 0.00010582,
737 0, 0.00010582, 0, 0, 0,
738 0, 0, 0, 0, 0.00010582
742 Double_t probEL[kNo_Mom][kNo_EnBins]={
745 0.000141603, 0, 0, 0, 0,
746 0, 0.000141603, 0.000283206, 0.000141603, 0,
747 0, 0, 0.000141603, 0.000141603, 0,
748 0, 0.000141603, 0, 0, 0.000141603,
749 0.000141603, 0.000708015, 0.000424809, 0.000849618, 0.000849618,
750 0.00155763, 0.00240725, 0.000991221, 0.00354007, 0.00580572,
751 0.00608893, 0.00736335, 0.0107618, 0.011045, 0.0104786,
752 0.0127443, 0.0184084, 0.0167091, 0.0155763, 0.0209572,
753 0.01855, 0.0239309, 0.0225149, 0.0244973, 0.0252053,
754 0.0247805, 0.0242141, 0.0291702, 0.0237893, 0.0278958,
755 0.0226565, 0.026763, 0.0230813, 0.0223733, 0.0257717,
756 0.0230813, 0.0215236, 0.0210988, 0.0198244, 0.0196828,
757 0.0191164, 0.0175588, 0.0179836, 0.0198244, 0.017134,
758 0.0155763, 0.0128859, 0.0147267, 0.0130275, 0.0127443,
759 0.0128859, 0.0120363, 0.00764656, 0.00877938, 0.00991221,
760 0.00920419, 0.00778816, 0.00708015, 0.00623053, 0.00679694,
761 0.00538091, 0.00566412, 0.00693854, 0.0049561, 0.00538091,
762 0.00566412, 0.00424809, 0.00438969, 0.00523931, 0.00254885,
763 0.0046729, 0.00354007, 0.00254885, 0.00311526, 0.00269046,
764 0.00226565, 0.00354007, 0.00212404, 0.00212404, 0.00254885,
765 0.00226565, 0.00240725, 0.00184084, 0.00226565, 0.00198244,
766 0.000991221, 0.00113282, 0.000566412, 0.00127443, 0.00155763,
767 0.00127443, 0.000849618, 0.00113282, 0.000849618, 0.000566412,
768 0.00141603, 0.00113282, 0.00155763, 0.000566412, 0.00113282,
769 0.000991221, 0.000566412, 0.000424809, 0.000424809, 0.000283206,
770 0.000849618, 0.000283206, 0.000991221, 0.000141603, 0.000566412,
771 0.000708015, 0.000708015, 0.000283206, 0.000283206, 0.000424809,
772 0.000283206, 0.000708015, 0.000424809, 0.000708015, 0.000141603,
773 0.000566412, 0, 0.000708015, 0.000283206, 0.000283206,
774 0.000141603, 0.000566412, 0.000424809, 0, 0.000424809,
775 0.000141603, 0, 0.000283206, 0.000424809, 0.000283206,
776 0.000141603, 0.000283206, 0.000141603, 0, 0.000708015,
777 0.000283206, 0, 0.000283206, 0.000141603, 0.000141603,
778 0.000141603, 0.000283206, 0, 0.000283206, 0.000141603,
779 0.000141603, 0.000141603, 0.000141603, 0.000424809, 0.000141603,
780 0.000141603, 0.000283206, 0.000141603, 0, 0.000283206,
781 0.000141603, 0.000141603, 0.000424809, 0, 0.000141603,
782 0.000283206, 0, 0.000283206, 0, 0,
783 0, 0, 0.000283206, 0.000283206, 0.000283206,
784 0, 0, 0.000141603, 0, 0.000141603,
785 0, 0, 0, 0, 0.000141603,
786 0.000141603, 0, 0.000141603, 0.000141603, 0.000141603,
787 0, 0, 0.000141603, 0, 0,
788 0, 0, 0.000283206, 0, 0,
789 0, 0, 0, 0, 0.000141603,
791 0, 0.000141603, 0, 0, 0,
792 0, 0.000141603, 0, 0, 0,
793 0.000141603, 0, 0, 0.000141603, 0
797 0, 0.000138427, 0.000138427, 0, 0,
798 0, 0.000138427, 0.00055371, 0, 0,
799 0, 0, 0.000138427, 0, 0.000276855,
800 0.000276855, 0, 0.000138427, 0.00055371, 0.000138427,
801 0, 0.000276855, 0.000276855, 0.00055371, 0.00124585,
802 0.00110742, 0.00221484, 0.00373754, 0.0030454, 0.00484496,
803 0.00609081, 0.00567553, 0.00733666, 0.00816722, 0.01232,
804 0.0110742, 0.0160576, 0.0138427, 0.0160576, 0.0159192,
805 0.0186877, 0.021041, 0.021041, 0.0184109, 0.0221484,
806 0.0202104, 0.019103, 0.020072, 0.0236711, 0.0211794,
807 0.0235327, 0.0213178, 0.021041, 0.0224252, 0.0235327,
808 0.0227021, 0.0164729, 0.0218715, 0.0213178, 0.0184109,
809 0.0203488, 0.0202104, 0.0164729, 0.0135659, 0.0145349,
810 0.0153654, 0.014258, 0.0146733, 0.0163344, 0.0141196,
811 0.0130122, 0.0141196, 0.0131506, 0.0102436, 0.00899779,
812 0.00968992, 0.0101052, 0.0127353, 0.0095515, 0.0102436,
813 0.0095515, 0.00927464, 0.00816722, 0.00636766, 0.0055371,
814 0.00609081, 0.00636766, 0.00484496, 0.00498339, 0.00442968,
815 0.00263012, 0.0055371, 0.00442968, 0.00332226, 0.00359911,
816 0.00318383, 0.00373754, 0.00373754, 0.00193798, 0.00263012,
817 0.00263012, 0.00332226, 0.00276855, 0.00221484, 0.00207641,
818 0.00346069, 0.00166113, 0.00207641, 0.00221484, 0.00166113,
819 0.00207641, 0.00166113, 0.00193798, 0.00138427, 0.00166113,
820 0.000968992, 0.000692137, 0.00124585, 0.00124585, 0.0015227,
821 0.00207641, 0.0015227, 0.0015227, 0.00124585, 0.000830565,
822 0.000415282, 0.000692137, 0.00055371, 0.000692137, 0.00055371,
823 0.000968992, 0.000968992, 0.00110742, 0.000968992, 0.000692137,
824 0.000415282, 0.000692137, 0.000968992, 0.00055371, 0.000830565,
825 0.000415282, 0.000415282, 0.000968992, 0.000968992, 0.000415282,
826 0.000692137, 0.000276855, 0.000138427, 0.00055371, 0.000138427,
827 0.00055371, 0.000415282, 0.000276855, 0.000138427, 0,
828 0.00055371, 0.000138427, 0.000415282, 0.000415282, 0.000415282,
829 0.000968992, 0.000276855, 0.000415282, 0.000415282, 0.000138427,
830 0.000138427, 0.000415282, 0.000276855, 0.000138427, 0,
831 0.000276855, 0, 0.000138427, 0.000276855, 0.000830565,
832 0.000415282, 0.000415282, 0, 0.000138427, 0.000138427,
833 0, 0.000276855, 0.000138427, 0.000138427, 0,
834 0.000138427, 0.000138427, 0.000276855, 0, 0.000138427,
835 0, 0.000138427, 0, 0.000138427, 0.000138427,
836 0, 0.000138427, 0.000138427, 0.000138427, 0,
838 0.000138427, 0, 0.000138427, 0, 0,
839 0, 0.000138427, 0.000276855, 0.000138427, 0,
840 0, 0.000276855, 0, 0.000138427, 0.000138427,
841 0.000138427, 0, 0, 0, 0,
843 0.000276855, 0.000138427, 0, 0, 0,
845 0, 0, 0.000276855, 0.000276855, 0
848 0, 0, 0.000228781, 0, 0.00011439,
849 0, 0, 0.00011439, 0, 0.00011439,
850 0, 0, 0.000228781, 0.00011439, 0,
851 0, 0, 0.00011439, 0, 0.00011439,
852 0, 0.000343171, 0, 0.000228781, 0.00011439,
853 0, 0.000228781, 0.000800732, 0.000571951, 0.000686342,
854 0.00102951, 0.00125829, 0.0024022, 0.00205903, 0.00537634,
855 0.00514756, 0.00583391, 0.00754976, 0.00674903, 0.0117822,
856 0.0133837, 0.0108671, 0.0104095, 0.0122398, 0.0153283,
857 0.0179593, 0.0217342, 0.0171585, 0.0186456, 0.0181881,
858 0.0232212, 0.021391, 0.0237932, 0.0224205, 0.0226493,
859 0.0256234, 0.0202471, 0.0194464, 0.0235644, 0.0186456,
860 0.021391, 0.0195607, 0.0210478, 0.0202471, 0.0178449,
861 0.0155571, 0.0220773, 0.0171585, 0.0173873, 0.0175017,
862 0.0173873, 0.0152139, 0.0141844, 0.0147563, 0.0136124,
863 0.0134981, 0.0128117, 0.0125829, 0.0101807, 0.0112102,
864 0.00972318, 0.0101807, 0.00869366, 0.00926561, 0.0082361,
865 0.00926561, 0.0070922, 0.00663464, 0.00743537, 0.00629147,
866 0.00789293, 0.00846488, 0.00732098, 0.00571951, 0.00526195,
867 0.0059483, 0.0059483, 0.00549073, 0.00526195, 0.00491878,
868 0.0024022, 0.00343171, 0.00423244, 0.00400366, 0.00469,
869 0.00388927, 0.00308854, 0.00331732, 0.00320293, 0.00251659,
870 0.00205903, 0.00251659, 0.00205903, 0.00171585, 0.00171585,
871 0.00148707, 0.00263098, 0.00137268, 0.00274537, 0.0011439,
872 0.00183024, 0.00137268, 0.00102951, 0.000800732, 0.00102951,
873 0.000571951, 0.00160146, 0.00194464, 0.00137268, 0.0011439,
874 0.00148707, 0.000915122, 0.000800732, 0.00137268, 0.000800732,
875 0.000686342, 0.000457561, 0.000800732, 0.000571951, 0.0011439,
876 0.000343171, 0.000800732, 0.000800732, 0.000571951, 0.000686342,
877 0.000343171, 0.000457561, 0.000457561, 0.000571951, 0.000571951,
878 0.000571951, 0.000457561, 0.000571951, 0.00011439, 0.000457561,
879 0.000571951, 0.000571951, 0.000228781, 0.000343171, 0.000228781,
880 0.000686342, 0.000457561, 0.00011439, 0.000228781, 0.000571951,
881 0.000571951, 0.00011439, 0.000228781, 0.000571951, 0.000343171,
882 0.00011439, 0.000228781, 0.000228781, 0.000228781, 0.000228781,
883 0.000228781, 0.000457561, 0.000343171, 0.00011439, 0.00011439,
884 0, 0.00011439, 0, 0.000228781, 0.000343171,
885 0, 0.000228781, 0.00011439, 0, 0,
886 0.00011439, 0.00011439, 0.00011439, 0, 0.000228781,
887 0.00011439, 0, 0.000343171, 0.00011439, 0.000228781,
888 0.00011439, 0.00011439, 0, 0.00011439, 0,
889 0.000228781, 0.000343171, 0, 0.00011439, 0.00011439,
890 0, 0.00011439, 0.000343171, 0.00011439, 0.00011439,
891 0, 0.00011439, 0.00011439, 0, 0,
892 0, 0, 0.000343171, 0, 0,
893 0, 0, 0, 0.00011439, 0,
894 0, 0, 0.00011439, 0.00011439, 0,
895 0, 0.00011439, 0, 0.00011439, 0,
896 0.000228781, 0, 0, 0.00011439, 0.00011439,
897 0, 0, 0.000228781, 0, 0
900 0, 0, 0, 0.00010144, 0,
901 0.00010144, 0.00010144, 0, 0, 0.00010144,
902 0.000202881, 0, 0.00010144, 0.00010144, 0.000202881,
903 0.00010144, 0, 0.000304321, 0.000405762, 0.00010144,
904 0, 0.000202881, 0.000202881, 0.000507202, 0.000304321,
905 0, 0.000202881, 0.000405762, 0.000811524, 0.000507202,
906 0.00142017, 0.00152161, 0.00273889, 0.00223169, 0.00334753,
907 0.00436194, 0.00547778, 0.00618787, 0.00821668, 0.0095354,
908 0.0095354, 0.0118685, 0.0121729, 0.0121729, 0.014506,
909 0.0142017, 0.0165348, 0.0185636, 0.0177521, 0.0202881,
910 0.0185636, 0.0192737, 0.0208967, 0.0200852, 0.0222155,
911 0.0185636, 0.0181578, 0.0194766, 0.0207953, 0.0201867,
912 0.0180564, 0.017955, 0.017955, 0.0184622, 0.0191722,
913 0.0174478, 0.0174478, 0.017955, 0.0157233, 0.0155204,
914 0.017955, 0.0141002, 0.0164334, 0.0155204, 0.017042,
915 0.0146074, 0.0131873, 0.0141002, 0.0104484, 0.0129844,
916 0.0121729, 0.0114628, 0.0113613, 0.00963684, 0.00872388,
917 0.0108541, 0.00841956, 0.00892676, 0.00811524, 0.00831812,
918 0.00507202, 0.00811524, 0.00730371, 0.00689795, 0.00689795,
919 0.00730371, 0.00497058, 0.00568067, 0.00466626, 0.00486914,
920 0.00466626, 0.00405762, 0.00507202, 0.00355042, 0.00415906,
921 0.00284033, 0.00385474, 0.00334753, 0.00334753, 0.00243457,
922 0.00334753, 0.00344898, 0.00385474, 0.00182593, 0.00243457,
923 0.00223169, 0.00263745, 0.00273889, 0.00213025, 0.00213025,
924 0.00243457, 0.00152161, 0.00152161, 0.00162305, 0.00172449,
925 0.00111584, 0.00142017, 0.00152161, 0.00111584, 0.00162305,
926 0.00121729, 0.00111584, 0.000507202, 0.00121729, 0.000710083,
927 0.0010144, 0.000405762, 0.00121729, 0.000507202, 0.00131873,
928 0.0010144, 0.000608643, 0.000710083, 0.000507202, 0.000710083,
929 0.000608643, 0.000507202, 0.000507202, 0.000304321, 0.000608643,
930 0.000912964, 0.000608643, 0.000710083, 0.000405762, 0.000507202,
931 0.000811524, 0.000912964, 0.000507202, 0.000304321, 0.000304321,
932 0.000405762, 0.000507202, 0.000811524, 0.000405762, 0.000507202,
933 0.000608643, 0.00010144, 0.000405762, 0.000202881, 0.000304321,
934 0.000608643, 0.000608643, 0.00010144, 0.000507202, 0.00010144,
935 0.000304321, 0.000507202, 0.000304321, 0.000202881, 0.000304321,
936 0.000405762, 0.000304321, 0.000304321, 0.000405762, 0.000202881,
937 0.00010144, 0.000507202, 0, 0.000405762, 0,
938 0.000507202, 0.000405762, 0.000304321, 0.000405762, 0,
939 0.000507202, 0.000304321, 0.000405762, 0.000304321, 0.000507202,
940 0.000202881, 0.00010144, 0.000202881, 0, 0.000405762,
941 0.000202881, 0.000202881, 0.000405762, 0, 0.000202881,
942 0.000202881, 0, 0.000202881, 0.000202881, 0.000202881,
943 0.00010144, 0, 0.00010144, 0.000202881, 0.000202881,
944 0.000202881, 0.00010144, 0.000202881, 0, 0,
945 0.00010144, 0.00010144, 0.00010144, 0.00010144, 0,
947 0, 0.00010144, 0, 0, 0,
948 0.00010144, 0.000202881, 0.00010144, 0.00010144, 0,
949 0, 0.00010144, 0, 0.00010144, 0.00010144
953 0, 0, 0, 0.000316056, 0.000105352,
954 0.000210704, 0.000210704, 0.000316056, 0, 0,
955 0, 0.000105352, 0.000210704, 0.000105352, 0.000105352,
956 0.000210704, 0.000105352, 0, 0.000316056, 0.000105352,
957 0.000632111, 0.000210704, 0.000526759, 0.000737463, 0.00115887,
958 0.00105352, 0.00115887, 0.00147493, 0.00273915, 0.00337126,
959 0.0054783, 0.00495154, 0.00579435, 0.00758534, 0.00790139,
960 0.00842815, 0.00937632, 0.0106405, 0.013169, 0.0144332,
961 0.0142225, 0.015276, 0.0168563, 0.0150653, 0.0172777,
962 0.0184366, 0.0175938, 0.0189633, 0.0200169, 0.0198062,
963 0.0185419, 0.0187526, 0.0189633, 0.018858, 0.0198062,
964 0.0202276, 0.0166456, 0.0164349, 0.0198062, 0.0207543,
965 0.0154867, 0.0179098, 0.0189633, 0.0169617, 0.0147493,
966 0.0169617, 0.0155921, 0.0161188, 0.0163295, 0.0148546,
967 0.0154867, 0.0126422, 0.0112727, 0.0139064, 0.0120101,
968 0.0130636, 0.0117994, 0.0085335, 0.0110619, 0.0102191,
969 0.00842815, 0.00906026, 0.0104298, 0.0085335, 0.00874421,
970 0.00716393, 0.00769069, 0.00821745, 0.00716393, 0.00737463,
971 0.00684787, 0.00495154, 0.00453013, 0.00579435, 0.00558365,
972 0.00558365, 0.00368732, 0.00453013, 0.00400337, 0.00442478,
973 0.00474083, 0.00463548, 0.00431943, 0.00379267, 0.00400337,
974 0.00421408, 0.00273915, 0.0028445, 0.0028445, 0.0030552,
975 0.0026338, 0.0028445, 0.00273915, 0.0026338, 0.00294985,
976 0.00168563, 0.00189633, 0.00158028, 0.00105352, 0.00179098,
977 0.00316056, 0.00168563, 0.00126422, 0.00221239, 0.00242309,
978 0.00136957, 0.00147493, 0.00136957, 0.000948167, 0.00168563,
979 0.00126422, 0.00158028, 0.00126422, 0.00105352, 0.000948167,
980 0.00147493, 0.000421408, 0.000948167, 0.000948167, 0.00115887,
981 0.000842815, 0.000210704, 0.00126422, 0.000105352, 0.000632111,
982 0.000421408, 0.000948167, 0.000526759, 0.000526759, 0.000421408,
983 0.000526759, 0.000421408, 0.000737463, 0.000526759, 0.000632111,
984 0.000210704, 0.000737463, 0.000526759, 0.000210704, 0.000632111,
985 0.000526759, 0.000632111, 0.000526759, 0.000316056, 0.000316056,
986 0.000526759, 0.000526759, 0.000105352, 0.000948167, 0.000526759,
987 0.000210704, 0.000632111, 0.000632111, 0.000421408, 0.000421408,
988 0.000421408, 0, 0.000316056, 0.000210704, 0,
989 0.000421408, 0.000421408, 0.000316056, 0.000105352, 0.000105352,
990 0.000316056, 0.000105352, 0.000105352, 0.000210704, 0.000210704,
991 0.000105352, 0.000210704, 0.000105352, 0, 0.000842815,
992 0.000105352, 0, 0, 0.000421408, 0.000105352,
993 0.000105352, 0.000105352, 0, 0.000210704, 0,
994 0.000105352, 0.000210704, 0.000105352, 0.000105352, 0.000210704,
995 0.000105352, 0, 0.000105352, 0.000421408, 0.000210704,
996 0.000210704, 0.000210704, 0, 0, 0.000210704,
997 0, 0.000105352, 0.000210704, 0, 0.000210704,
998 0, 0, 0.000105352, 0.000105352, 0,
999 0, 0, 0.000316056, 0.000105352, 0.000105352,
1000 0, 0.000105352, 0, 0.000105352, 0,
1001 0.000105352, 0, 0.000105352, 0, 0.000210704
1004 0, 0, 0, 0, 0.000105552,
1005 0, 0.000105552, 0.000316656, 0.000105552, 0,
1006 0, 0.000105552, 0.000105552, 0.000105552, 0.000211104,
1007 0.000422208, 0.000422208, 0.000211104, 0.000105552, 0.000211104,
1008 0.000211104, 0.000105552, 0.000316656, 0.000211104, 0.00052776,
1009 0.00052776, 0.000316656, 0.000422208, 0.000422208, 0.00126662,
1010 0.000738864, 0.00147773, 0.00221659, 0.00147773, 0.00295546,
1011 0.00358877, 0.00369432, 0.00591091, 0.00749419, 0.00812751,
1012 0.00992189, 0.0102385, 0.011083, 0.0112941, 0.0164661,
1013 0.0150939, 0.017205, 0.0142495, 0.0137218, 0.0160439,
1014 0.0184716, 0.0170994, 0.016255, 0.0184716, 0.0196327,
1015 0.0180494, 0.0165717, 0.0189994, 0.0186827, 0.0168883,
1016 0.0200549, 0.0197382, 0.0183661, 0.0192105, 0.016255,
1017 0.0185772, 0.0183661, 0.018155, 0.0158328, 0.0166772,
1018 0.0151995, 0.014144, 0.0155161, 0.0145662, 0.0151995,
1019 0.0124551, 0.0132996, 0.0155161, 0.0128773, 0.0134051,
1020 0.0117163, 0.0113996, 0.0102385, 0.00876082, 0.0107663,
1021 0.0117163, 0.00802195, 0.00876082, 0.00918303, 0.0108719,
1022 0.0105552, 0.00907748, 0.0077053, 0.00643867, 0.00717754,
1023 0.00696643, 0.00675533, 0.00591091, 0.0050665, 0.00496095,
1024 0.00474984, 0.00538315, 0.00443319, 0.00453874, 0.00443319,
1025 0.00591091, 0.00390543, 0.00432763, 0.00422208, 0.00443319,
1026 0.00327211, 0.00401098, 0.00401098, 0.00327211, 0.00221659,
1027 0.00295546, 0.00369432, 0.00253325, 0.00274435, 0.00200549,
1028 0.00274435, 0.00232214, 0.00253325, 0.00179438, 0.00147773,
1029 0.00168883, 0.00158328, 0.00158328, 0.00158328, 0.00168883,
1030 0.00200549, 0.000949968, 0.00137218, 0.00105552, 0.00147773,
1031 0.000949968, 0.000844416, 0.000949968, 0.00105552, 0.000633312,
1032 0.000422208, 0.000633312, 0.000949968, 0.00116107, 0.000738864,
1033 0.000844416, 0.00052776, 0.000844416, 0.000422208, 0.00105552,
1034 0.000844416, 0.000633312, 0.000738864, 0.00105552, 0.000949968,
1035 0.00137218, 0.000633312, 0.00052776, 0.000633312, 0.000422208,
1036 0.000738864, 0.000316656, 0.000211104, 0.000633312, 0.000949968,
1037 0.000633312, 0.00052776, 0.000633312, 0.00052776, 0.00105552,
1038 0.000211104, 0.000422208, 0.000422208, 0.000422208, 0.000105552,
1039 0.000316656, 0.000105552, 0.000316656, 0.000211104, 0.000422208,
1040 0.000211104, 0, 0.000316656, 0, 0.000211104,
1041 0.000211104, 0.000422208, 0, 0.000211104, 0.000105552,
1042 0.000316656, 0.000316656, 0.000211104, 0.000211104, 0.000211104,
1043 0.000211104, 0.000211104, 0.00052776, 0.000211104, 0.000316656,
1044 0.000105552, 0.000316656, 0, 0, 0,
1045 0.000211104, 0.000316656, 0, 0, 0.000105552,
1046 0.000105552, 0.000105552, 0.000105552, 0.000422208, 0.000105552,
1047 0.000422208, 0.000105552, 0.000105552, 0.000105552, 0,
1048 0, 0, 0.000422208, 0, 0,
1049 0.000211104, 0, 0.000105552, 0.000316656, 0,
1050 0, 0, 0, 0.000211104, 0.000316656,
1051 0.000211104, 0, 0, 0, 0.000105552,
1052 0.000105552, 0.000422208, 0, 0.000211104, 0.000105552,
1053 0.000211104, 0, 0, 0, 0
1056 0, 0, 0, 0.000105686, 0.000105686,
1057 0, 0, 0, 0.000105686, 0.000105686,
1058 0.000105686, 0, 0.000317058, 0.000105686, 0.000105686,
1059 0.000105686, 0.000422744, 0, 0.000105686, 0.000105686,
1060 0.000105686, 0.000211372, 0.000211372, 0, 0.000105686,
1061 0, 0.000422744, 0.000105686, 0.000211372, 0.00052843,
1062 0.000951173, 0.00126823, 0.00158529, 0.0022194, 0.00264215,
1063 0.00338195, 0.00401606, 0.00570704, 0.00581272, 0.00686958,
1064 0.00951173, 0.0102515, 0.00887762, 0.0114141, 0.014796,
1065 0.0126823, 0.0121539, 0.0155358, 0.0158529, 0.0177552,
1066 0.0171211, 0.0150074, 0.0193405, 0.0175439, 0.020186,
1067 0.0198689, 0.0190235, 0.0174382, 0.0179666, 0.0171211,
1068 0.0158529, 0.0190235, 0.0189178, 0.018495, 0.0190235,
1069 0.0174382, 0.0180723, 0.0176495, 0.0154301, 0.0183893,
1070 0.0129994, 0.0131051, 0.0131051, 0.0132107, 0.0152188,
1071 0.0142676, 0.0152188, 0.0140562, 0.0128937, 0.0119425,
1072 0.0133164, 0.0138449, 0.0124709, 0.00919467, 0.0100402,
1073 0.011097, 0.00940605, 0.0105686, 0.00877193, 0.00803213,
1074 0.00845487, 0.0082435, 0.00718664, 0.0075037, 0.00729233,
1075 0.00581272, 0.00634115, 0.00623547, 0.00739801, 0.00560135,
1076 0.0060241, 0.00549567, 0.00517861, 0.0060241, 0.00412175,
1077 0.00475587, 0.00443881, 0.00285352, 0.00433312, 0.00348763,
1078 0.00401606, 0.00401606, 0.00285352, 0.00295921, 0.00317058,
1079 0.00454449, 0.00359332, 0.00359332, 0.00253646, 0.00327626,
1080 0.00359332, 0.00264215, 0.00285352, 0.00348763, 0.0014796,
1081 0.00158529, 0.00211372, 0.00200803, 0.00179666, 0.00232509,
1082 0.00253646, 0.00190235, 0.000739801, 0.0022194, 0.00158529,
1083 0.00179666, 0.00200803, 0.00169097, 0.000739801, 0.00126823,
1084 0.000845487, 0.000845487, 0.0014796, 0.00052843, 0.00105686,
1085 0.000739801, 0.00116254, 0.000739801, 0.00126823, 0.000951173,
1086 0.000634115, 0.000317058, 0.00052843, 0.000951173, 0.000951173,
1087 0.000739801, 0.000739801, 0.000951173, 0.000845487, 0.000951173,
1088 0.00052843, 0.000422744, 0.000739801, 0.000422744, 0.000739801,
1089 0.000105686, 0.000317058, 0.00052843, 0.00052843, 0.00052843,
1090 0.000845487, 0.000105686, 0.000317058, 0.000634115, 0.00052843,
1091 0.000317058, 0.000634115, 0.000317058, 0.000211372, 0.000422744,
1092 0.000211372, 0.000422744, 0.000105686, 0.000422744, 0.000105686,
1093 0.000105686, 0.000105686, 0.000105686, 0.00052843, 0.000211372,
1094 0.000317058, 0.00052843, 0.000105686, 0.000422744, 0.000211372,
1095 0.000105686, 0, 0.000211372, 0.000211372, 0.000211372,
1096 0.000634115, 0.000105686, 0, 0.000211372, 0.000317058,
1097 0.000105686, 0.000211372, 0.000211372, 0.000211372, 0.000317058,
1098 0, 0, 0, 0.00052843, 0.000105686,
1099 0.000105686, 0.000105686, 0.000211372, 0.000105686, 0.000211372,
1100 0, 0.000211372, 0.000105686, 0.000105686, 0.000211372,
1101 0, 0.000105686, 0, 0, 0.000317058,
1102 0, 0.000105686, 0.000211372, 0.000105686, 0,
1103 0, 0, 0.000422744, 0, 0,
1104 0, 0, 0.000105686, 0, 0,
1105 0, 0.000105686, 0, 0, 0.000105686
1109 // Time Bin of Max. Cluster Distributions for e and pi
1113 Int_t timBin[kNo_Mom][kNo_TBins]={
1115 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,
1116 10, 11, 12, 13, 14, 15, 16, 17, 18, 19
1119 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,
1120 10, 11, 12, 13, 14, 15, 16, 17, 18, 19
1123 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,
1124 10, 11, 12, 13, 14, 15, 16, 17, 18, 19
1127 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,
1128 10, 11, 12, 13, 14, 15, 16, 17, 18, 19
1131 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,
1132 10, 11, 12, 13, 14, 15, 16, 17, 18, 19
1135 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,
1136 10, 11, 12, 13, 14, 15, 16, 17, 18, 19
1139 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,
1140 10, 11, 12, 13, 14, 15, 16, 17, 18, 19
1144 Double_t probPIT[kNo_Mom][kNo_TBins]={
1146 0, 0.252938, 0.0801282, 0.0559562, 0.0532853 ,
1147 0.0491453, 0.0436699, 0.0431357, 0.0455395, 0.0422009 ,
1148 0.045406, 0.0432692, 0.0396635, 0.0419338, 0.0404647 ,
1149 0.0409989, 0.0389957, 0.0432692, 0, 0
1152 0, 0.265805, 0.076788, 0.057152, 0.0491699 ,
1153 0.041507, 0.0451788, 0.0506066, 0.0458174, 0.0439017 ,
1154 0.0431034, 0.0434227, 0.0431034, 0.0426245, 0.0391124 ,
1155 0.0408685, 0.0322478, 0.0395913, 0, 0
1158 0, 0.278986, 0.0757246, 0.0601449, 0.0496377 ,
1159 0.044686, 0.0422705, 0.0433575, 0.0388889, 0.0396135 ,
1160 0.042029, 0.0402174, 0.0427536, 0.0433575, 0.0376812 ,
1161 0.0386473, 0.0379227, 0.0440821, 0, 0
1164 0, 0.269746, 0.0749882, 0.0590033, 0.0465444 ,
1165 0.0470146, 0.0429008, 0.0429008, 0.0429008, 0.0440762 ,
1166 0.0394922, 0.0419605, 0.0446638, 0.0413728, 0.0400799 ,
1167 0.0393747, 0.0393747, 0.043606, 0, 0
1170 0, 0.269387, 0.0710154, 0.0571979, 0.0470223 ,
1171 0.0498072, 0.0501285, 0.0433805, 0.0460583, 0.0426307 ,
1172 0.043916, 0.0443445, 0.0435947, 0.0392031, 0.0344901 ,
1173 0.0396315, 0.0357755, 0.0424165, 0, 0
1176 0, 0.268377, 0.0723532, 0.0542071, 0.0520111 ,
1177 0.0447295, 0.0455386, 0.0420712, 0.0473879, 0.0453074 ,
1178 0.0420712, 0.0438049, 0.0420712, 0.0449607, 0.0394129 ,
1179 0.0372168, 0.0340962, 0.0443828, 0, 0
1182 0, 0.280106, 0.0703704, 0.0536508, 0.0493122 ,
1183 0.042328, 0.0434921, 0.0385185, 0.0421164, 0.0437037 ,
1184 0.0393651, 0.0404233, 0.0442328, 0.047619, 0.0390476 ,
1185 0.0386243, 0.0409524, 0.0461376, 0, 0
1189 Double_t probELT[kNo_Mom][kNo_TBins]={
1191 0, 0.190173, 0.0727839, 0.0512603, 0.0444633,
1192 0.0446049, 0.0404984, 0.0346927, 0.0376664, 0.0379496,
1193 0.0407816, 0.0397904, 0.0421977, 0.0468706, 0.049561,
1194 0.0560748, 0.068819, 0.101813, 0, 0
1197 0, 0.195321, 0.0639535, 0.0449889, 0.0412514,
1198 0.040144, 0.0390365, 0.0398671, 0.0366833, 0.0368217,
1199 0.0336379, 0.0408361, 0.0460963, 0.053433, 0.0510797,
1200 0.0617386, 0.0661683, 0.108942, 0, 0
1203 0, 0.175017, 0.0619995, 0.0464425, 0.039579,
1204 0.0377488, 0.0386639, 0.0359186, 0.0412949, 0.0367193,
1205 0.0385495, 0.0431251, 0.0419812, 0.0465569, 0.0553649,
1206 0.0630291, 0.0720659, 0.125944, 0, 0
1209 0, 0.160783, 0.0604585, 0.0420978, 0.0420978,
1210 0.035707, 0.0361128, 0.0348955, 0.0390546, 0.0412863,
1211 0.0404747, 0.0438223, 0.0463583, 0.0521404, 0.0569081,
1212 0.0619801, 0.0722256, 0.133597, 0, 0
1215 0, 0.159292, 0.054783, 0.0401391, 0.0371892,
1216 0.0404551, 0.0385588, 0.0414033, 0.0363464, 0.0360303,
1217 0.0441424, 0.0442478, 0.0510957, 0.0517278, 0.0552044,
1218 0.0694269, 0.0711125, 0.128845, 0, 0
1221 0, 0.15495, 0.0529871, 0.040532, 0.0393709,
1222 0.037471, 0.0407431, 0.0376821, 0.0385265, 0.0403209,
1223 0.0401098, 0.0397931, 0.0525649, 0.0545704, 0.0575259,
1224 0.0670255, 0.0754697, 0.130357, 0, 0
1227 0, 0.157366, 0.0504122, 0.0432255, 0.0394208,
1228 0.0384697, 0.0374128, 0.0374128, 0.0394208, 0.0370958,
1229 0.0430142, 0.0455506, 0.0467132, 0.0526316, 0.0583386,
1230 0.0616149, 0.0783133, 0.133587, 0, 0
1234 for(Int_t ip=0; ip<fNMom; ip++) {
1235 fTrackMomentum[ip]= trackMomentum[ip];
1236 for(Int_t ie=0; ie<fNEbins; ie++) {
1237 fEnergyLoss[ip][ie]=energyLoss[ip][ie];
1238 fProbPI[ip][ie]=probPI[ip][ie];
1239 fProbEL[ip][ie]=probEL[ip][ie];
1243 for(Int_t ip=0; ip<fNMom; ip++) {
1244 fTrackMomentum[ip]=trackMomentum[ip] ;
1245 for(Int_t it=0; it<fNTbins; it++) {
1246 fTimBin[ip][it]=timBin[ip][it];
1247 fProbPIT[ip][it]=probPIT[ip][it];
1248 fProbELT[ip][it]=probELT[ip][it];
1256 void AliTRDprobdist::FillData()
1259 // Energy loss Distributions for e and pi
1261 Double_t fADCNorm=1.;
1262 ifstream filein("pp.dat");
1264 for(Int_t ip=0; ip<fNMom; ip++) {
1265 filein >> fTrackMomentum[ip] >> fNEbins;
1266 for(Int_t ie=0; ie<fNEbins; ie++) {
1267 filein >> fEnergyLoss[ip][ie]>> fProbPI[ip][ie]>> fProbEL[ip][ie];
1268 fEnergyLoss[ip][ie]=fADCNorm*fEnergyLoss[ip][ie];
1271 fEnBinSize=fEnergyLoss[0][1]-fEnergyLoss[0][0];
1273 // Time Bin of Max. Cluster Distributions for e and pi
1274 ifstream fileint("tt.dat");
1276 for(Int_t ip=0; ip<fNMom; ip++) {
1277 fileint >> fTrackMomentum[ip] >> fNTbins;
1278 for(Int_t it=0; it<fNTbins; it++) {
1279 fileint >> fTimBin[ip][it]>> fProbPIT[ip][it]>> fProbELT[ip][it];