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6
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6
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1.4

1.5

( dE/dx ) / (dE/dxexpect)ú¡¢¥bÔN±ùã"!pÑ#R¡N¡wwiÂJO «*5EÃ«pÂJO «*5T{cÃE£¥YR¥Y£w³0 ´ ¹__cÅZ¤º ÐP¤@ÂJO «*5EÃRv³w¤¹2E¤_ù©³¡wkj_FR¥LF¹ÂJO «e;T{\ÃvRvpËýNE¤¤g FR¥8zÅÌ¾ÞÀ Ì¾§RN£w §¡p±ÐPR_Uwç  ¿ Ð ¿ ¸8ã å _ßÂ ÔN±ÖÔ¥ÃÐPp_  w¹PCFp¼w¡_§Rvww¹{@v¥_zwp¹ Ð R»@£wùü¥@¡¹pý w@o[¤_±
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zÅ'² Ï ú wpE¹ JO *« 58F__z¤º»¥¢¥¤ÐPù'sýNE¤¤FR¥"£¥ -sw|Ëë»w§¡¡ p§ûF¡¥ ±ë¾§¡_wP¤w[¡wUg¤ÁÐ¸_¤ 0 8 w¹ ¾ 8 ¡¦¤_ ±ÔFÆë$  b²PÎl6ÔN±LÎw bÎ´6©7¡-CÎ < ²í ´A 6©²©o 
BELLE Aerogel Cherenkov Counter
1950

1670

Barrel ACC854

n=1.028
60mod.

(EACC/outside)(EACC/inside)

n=1.01360mod.
n=1.010360mod.

(BACC)

1622

n=1.020 n=1.015
240mod. 240mod.

TOF/TSC(BACC)

Endcap ACC(EACC/outer)(BACC/outer)

1145

R 1165

R

°

°
34
17 °

R

127

(BACC/inner)

3" FM-PMT
2.5" FM-PMT
2" FM-PMT

B (1.5Tesla)

885

CDC

n=1.030228mod.

3.0m

úR¢¥=ÔN±Rã",NÑ²¦ww¢¥¤v¤|PFë¦ëì±

2.5m

2.0m

3500

1.5m

1.0m

0.5m

0.0m

Kaons
(selected by ToF and dE/dx)

3000

Bhabha e+/e-

2500
2000

Beam Data

1500

Monte Carlo
1000
500
0

0

5

10 15 20 25 30 35 40 45 50

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Backward- 91.5

ForwardI.P (Z=0)- 80.5182. 5- 72.5190. 5

1. 0

PMT

PMT

4. 0

TOF

4.0 t x 6.0 W x 255.0 L

TSC

0.5 t x 12.0 W x 263.0 L

1. 5

PMT

122.0
R= 117. 5282. 0287. 0Light guide

PMT

R=120. 05

PMT

R=117. 5

úR¢¥@ÔN±ùãcÇpÑl¡_p¡w»wÈ² Ï úwF²>ërN¹p§¡F±

σ(ToF) vs. Zhit

0.25

The weighted average of both ends
Backward end

Forward end

σ(TOF) (ns)

0.20

0.15

0.10

0.05
-70

-30

10

50

90

130
170
Zhit (cm)úR¢¥¼ÔN±áÔFØpÑ²¦¡¤¥§RpR¥{£¥EÀ w¡¸¤üw_z¤±Ô5,

R= 122. 0
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A

h

90−α

H

a

Definition of
CrystalDimension
andAnglesb

BELLE
Calorimeterat KEKL

B

90−β

90−β '90−γ

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Side View

Top View

Preamp Box

CsI(Tl)Hole for screw to fix
Al plate to CsI(Tl)

Al plate
Al plate

Derlin Screw
Acrylite

Photodiodes

Photodiode
Teflon & Al

CsI(Tl)Acrylite

Hole for screw to fix
preamp box to Al plateúR¢¥¼ÔZ±áÔFÆpÑl²¦¼v¤wRw§YF¤ §ùÅ{w÷ë¾ 7Â£²¦§ Ã»_wz_¤±Ùpãë$> ²PÎl6%ÔZ±Î<w=bÎl6>7¡-sÎ < ²§ìí lu 6>²©o CsI(Tl) calorimeter read-out system
Electronics
hut

Outside the detector

Inside the detector

Shaper / Q to T
moduleSumming
modulePreamp10m

ΣCsI

LeCroy1877
96 ch TDC

< 0.5m

pole
zero

Slow
shaperQ to TsystemFast shaper(16bit)30m

Preamppower
32ch/board
PD-BiasLED pulse
Test pulse

TKO BOX< 0.5mTrigger module

5 slots / unit

16ch

Σ

Gain Adj.
(comp. control)

16ch x 4unit = 64ch / board
64ch x 4unit = 256ch / TKO BOX
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Subsystem
trigger logics

Globaltriggerlogic

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1
0.9
0.8
0.7
0.6
0.5
0.4
0.3
0.2
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0

0.5

1

1.5

2

2.5

3

3.5
4
P (GeV/c)

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arbitrary unit

arbitrary unit

0.14
0.12

electron
pion

0.1
0.08
0.06

0.1

electron
0.08

0.04

pion

0.02
0
-0.1

-0.08

-0.06

-0.04

-0.02

0

0.02

0.04

0.06

0.08

0.1

0.06

arbitrary unit∆φ (radian)
0.2

0.175

0.04

0.15

0.125

electron

0.1

0.02

pion

0.075
0.05
0.025
0
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-0.08

-0.06

-0.04

-0.02

0

0.02

0.04

0.06

0.08

0.1

∆θ (radian)

0

0

1

2

3

4

5

6

7

8

cluster-track matching

9

10

χ

2

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arbitrary unit

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0.12

1electron

0.1

0.8

pion

electon

0.08
0.6

0.06

pion
0.4

0.04

0.2

0.02

0

0

0.2

0.4

0.6

0.8

1

1.2

0

0

0.5

1

1.5

2

2.5

3

p lab (GeV/c)

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I H215Y

K ? MA ? ù A _nçD8 C M ç¹çL82C ù>ç `4$ M8 C M #!'9%%AJN&,QJO+7O«J$('+]J:Ure M ù6#!',P',2Q:#/-)QJRST8 C M ',8U8C ùVJ$2>% r4'+8PW 5'JUJ',:X2-)5,7(',] J #:#%# J$Y&,A JLÆ
1 íZ,qú"Q J]«R:O n+Y[&A J  rX \$',]AJ # r^%]J,È M ù%'+ 5:O n+:w_ J>-0´ á<d` O',2
8 J$!82!(K' J a# m»('¢J#,bH21 -0,! "#%#:#',c2-)1edf$2 [7; X. ' -0,!y fd J$f:#%5 J ,7)('," ES] JmJR K«5ú"Q J [&© J1´g$:#,hi#{ J$2%', *,7 ] $"#',:J&,A J]:#j,d Û@8L'L_h. 'kml 1df$* Ó%#2_n: a82!J. '  :#Q JV#f. J5K' J X
8 J%-0a !',:#:¨ J $(', l 1p!
o ø_ û Wo `q1
Rn 82r7;ß¶àKág%"s",] J  QJ#,t',8n\$(',"Q¦
8 2#{',#"u7;"!Q`h J$v\$(', Q,8
J ',\j',"5  »#"
8 J >$('L&b ç é2éçÛ;mo+T',8 l 1 û  ',
8 ;<"N; K 1 û H/',8ih4$ X é2é>­ J$2k é,I0© J^,7`J$2¨ J ',\¶j §we:#". JU' 8"x',\$4 J$": 0Q JkJfJ$y, #Q,#',#8 "u 0:z'+^',2Q:# ,7
J$2­
 J ',\jZ1rdf$7; %4  »#"%A Jsr#A J  8w
8 J!:#%#(K' J  J$]4 2Q:_/ 2] J"J 8J ',\ja',{8 J $v:#K' J:J X#y JO" »#"­ J $ J ',\jl J5-)8 J  J 8n45 J $#YQ{8 ®(8z',:c&:%
J$2 Q,$\J q| on',21
8 q| K 8(¢' J\'b',5 $E4}#î í^Q"~H21 Ü
1 ´g5 J ·$ J$2#½
 "" » %A JhJ$2a8 J  J #6Q Ó%#4',"a',:!.Jy8A JL',:0-0 JR w | o',8 | K x&# ,!A JI"  J # û 1 û hd',-:# û |1 ½AD1
feI6D ^¾2 ¥i^  \ ?ÁZÖ¥Ãß¶à¢á%"a',"v",]J  QJ8t&z'!J$#r82L'L_#AJ!0 J\$(', Q,8n:#\J,~(', dPU V U XeÚVÚX[m1 ¹ UJ$/:#\JXJ ',\j4.Ju-0#8A J5 ®X
8 J%$('L&0"5 Ja\$', Q1
Rb
 J$½
 UWV UYX!8,mh u}:#2]J  J $(K' J*'+ 54 J$o l %',8+7tJ$N
 J ',\¶j §*# Jz'+:J!K«%A J@&, J a',"v:88Y# J$L',::#K' JY+7kJ$#x&+', #',A JX5',"h)#>, 8f J!#:#82
$KJ!',82zK' J 87;"U:Q J ,F ¿+0"5 J"1Pdf$~#x&+',"z',A J%5'+ ´ ¶ @ ·@î¸  ÙÐK)U~Ú$*L'+:#2:zK' J 8'
IH21 K 
¶ @[' ·@9¸ K (e ¶ @ ' ô ç^8 C @ · ç ' ô  ¶ @ ' ô çe8 C@ ¸ ç ' ë çe8 C@ · ô 8 C@ ¸ ç ' Ó.
4$  UWV UYXtL',",h8 C@[· ',8 8 C@9¸ '+ v J$]"  J8>45 J ~$ J $]7;,.«!%A J ,7&J$#:#88
$KJo1 í^Q"H21 K =A' u',8 I¶- X $E J $#x&+',"z',A Js!',"s8#. J"#-\J #2r,7U V U X (', r7;,
o>

yfldVmH21·J|mud\mSdt.ìqüll ytìq{dVulSdt.ìq
theta of pi+ pi- l+ l-htheta1
Entries135424
Mean
1.223
RMS
0.5104

jpsipipi

3500
3000

histograms
SVD2
SVD1

2500
2000
1500
1000
500
00

0.5

1

1.5

2

2.5

diff of theta btw SVD1 & SVD2

3

Entries
Mean
RMS

hdiff

100
1.272
0.7703

500
400
300
200
100
0
0

0.5

1

1.5

2

2.5

3

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y'+ :#21X )eS!',  -)QRJ S!RJ SYAJ 4y', :s8('KJ ', QJ J"{" 8*28 |sf',8
|a K & %AJ 1a3G ssi 2v-0RJ  J $-0u,7pJ  ',\j',a'!7;2J #~+7§"{1
df$2'+  E44 $2GÆJ $a4#28EÆJ %',\JfJ ',\jVJ * 2]J "JlMÛ L',28#8('¢J 1 AJ>y', :9'+8Ä£20"#%AJ\'+:f8('KJ\'{h 4$ ~J $Y', "G4%#28#'KJ<J $Y8Q!,7fJ$/!', /48E1ku:5J$2Q$dJ$2X ',8#'KJ&f$KJ¬§ m)J  :88h']-2 x',8dJ',#:dJ$4:#E !', 
"Qve  J$S8#. J -\J #1 JJ^82¨J',-2 "\J,7Z$2UJv-­_ J$S5K' J "z',:#]7; AJ
+7J $d  yJ13df$$h J$2#x&+', #',A Js!', "a,7U V U X h ¶ Jd·J\¸ hs  »#"¦8 J6 K' J"7_ J$ ',Q
ë]Go l Y[| à>= ' ;Bg ¶ Jg·J\¸ ëj¶b\qZ ;)H ½%Y[| à>= ' 1 u ò ¶b\qV82UJy J $sS, :#8/'L&',Q,,7
J $d ß¶àKá5',"$ _  ½Y`qm1 í#Q"H21 K ;Ef',8I8(S $EÜJ $#x&+', #',A Jf5'+ 48#. J"#-\J #2y,7Ú V Ú X
',#"X
1 í(qJ$25#x&+',"z',A J!', ],7eÚV/ÚXcÛh ¶¢¡ · ¡ ¸ h5 J]#" »#"
8 J Y K' J"7_ ëf½ l Y| àY= ' ; ¶ ¡ · ¡ ¸ ë¶b\qZ ;PUH ½!/| à>= ' 1edf$2s#x&+', #',A J 5'," 48Eg# ',£_{%% J"#48yJ!  Q
"Q,_b', "#8'Ly'L_-x_b ',8#K' J&52$UJ,kh J$,Q¡$ J$26m ) J#2\$"5'+:#:# J $(', UWV-UYX
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" f28tJ $a2]J  ',#AJtJ $('KJtJ $2 qJ ',\j4%s7; ,¨'+!s82L'L_6&,]J Q/£ 0#AJ h',8XJ $#x&+',"z',A*J !', "5+7a:#\J(',*-)% J $VS":#8'E&, ',Qß¶àK©
á !', 15J !2 E&¥J $ 2]J "J 8¦Û Ý %%AJ m  :\J1
MC

(a)

DATA

(b)

MC

(c)

DATA

(d)

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#4', "#8/\JX"#!
Q JR O-""&+',-2:#X#X
 J $ * û2 f!hZq1,18h J$]-)',d «R2 Q+_62] J ',#28
!', g ¶t¬[­ y',28 J $ Q,_682F ) 5 !êv[h24$\$>'+ 8 ®8>',f7;:#:G4¶¢¬D­)K
!ê
Kê CÖä J A ñ  ' ë®
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MMê M ä ëbê CÖä JgA ñ Ó

ç 8 C Mä ç ' Ó

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4$ qêf¬D°=±²£K ã Ô¼à K #mJ$2r%S-0L'+³"Q,_h',8´8 C M ä ',8<êM ä ',"fJ $r!J$"Q«!,!©J'',8n"Q#s,7pJ $!
 Û¨% ,n8'E_> 8QJh3 ") J &:_,1 Rn, 8l JO!2 E&5 ¥ê¨',8o,Hyuµr¶d4·¤H21·J|s·mud2·c· Sdt.ìq¥µlr¸¤X· tìqs{d4¤urSdt.ìq¶t¬[­ " ,:#\J #h¦ f',2:#8­J $Z®\J^45J $v&]J Q£­JlèVªèX*(', 1d s 8¨J$¨ÛÝtÞ ß¶à¢á¨â{Z Ý[&©J S'+8oJ$4-('+\jQ, 288uJ'+8AJ',:#:_7;"!8#,(',#"h, 4 »2# uJ $f8]J\'+
-0 JR ~ J $ . J 2J8>&] J #u+7&J $d ß¶àKáP'+8 J $q èVªèX~('+#¨ J !-0a:# t J$('+>H%Y1
df$7;'+ JXJ$(¢' JX ­ ®8Y%"v J $(',/!
 ß¶àKámè V è X -(K' J #V#?
 ë l Ç K ;!ê<; l Ç K'+8Y¼o Ç K ¸[| à>= ' ; ¶¢¬D­y#V'[&© Ju#r û øO1 df$2aL',82#8(K' J a&,A Ju', a": J 8/-x_O  »#"#Q
J $5"5'+:#:#] J$& ' ,7uJ $!&,. JQ £®8J+7f\$(',"Q8b2#J'+\jv#Ò J $I ®(',: ] J\¢' J,h^-)L',"O 2\$v:5J #:JL',82#8(K' J  [&© J ',  JUJ',:#:_s82ZJfJ$ 2-)^,7\èVèX-2#(K' J #]#v J$2S&,A JL1
df$
 ÛU%"P Q(',:u Q,#O8Q ®(8',V®o Ç K¹ ¸aq| à>=:' ; ¶¢¬D3­ ;º¼o Ç K,» ¸[v| à>=G'V',8ë l Ç l û ¸[)| ;0!ê×; l Ç l û ¸[|Ò
1 í^#Q2 OH{1¯Hn',28H21 û "$E"LK' J]J2:#UJv,7I¶¢¬D­',2µ8 !ê
7;,r Q(',:^YAJ %y', :O',8n8K' J\'O ',!2:#,1rdf$-0a,7"] J  QJ
8 Û Ý Þ ß`àKámè V è X
',88(K' J 4('," #2!
Q J $]',:#:i :Q J#,/  J"z'a l »¼ [&A J 1signal box∆ E(GeV)

0.2

0.15

hsigbox33343

Mean x

5.274

Mean

-0.001571

Mean y -0.006352

RMS

0.03036

RMS x

0.01569

RMS y

0.052

6000

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2000

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1000

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2
Mbc(GeV/c )Mbc

Entries

28585

7000

0.1

4500

hdeltaedeltaE

Entries0-0.2-0.15 -0.1 -0.05

-0

0.05

0.1

0.15 0.2∆ E(GeV)hmbc
Entries

27756

Mean

5.278

RMS

0.008029

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Mbc(GeV/c )í#Q"H21wH2fu0a:7 J^¶¢¬D­À«!ê K ½8#.J -\J #h)0s"#Q$AJI!ê"¢ú"QJ#,n#to¼Ç K¹ ;¶t¬[­3;Uo¼Ç K,» a¸ |q>¿ = ' hu:G ¶¢¬D­52 ¢ú"Jg#Òë l Ç l û ;Ä!ê ; l Ç l û ¸a|¾7;<ÛÝ¡Þß`àKámè Vªè X5±2« ©>±"#Q('+:YAJ yy', :] ll h lll &AJ 1a'+ $8v:#38L'KJ mJ $  #Q,(',:x Q#,1 ÂÄÃÍÏ¦ÊyËLâkÉmË¥Ì ÿ¿ ÅoÊSÀOÁ¥ÇpÑ%¦Ï¦Î #{J$n!',#P-',\jQ 28""t#XÛU%"g8'E_/$('L&#Q'ß¶àKáXh4St\$\j,8ïJ$
-',\jQ 28>!0AJX Q¥J $]#:#"&dß`àKá}YAJy', :*',%:#!; ] J #>H21 K 1 K D1d',-:H21wH*"$E4y J $ 5',8V-('+\jQ, 28>&,A Ju,7J$8L'L_u J $ Q(',:-0LÂ)1{,!%8'L_9%8]5'+j,!'Y0L',jt] J  QJ"OK' J Q(',:e&+',:%,74¶¢¬D­[16df$5, 8,7¨J$
-2',\$2#Qb7; ', J #7;NJ$2 n82L'L_V#~> Ç l~Ã  l XÄ 4$\$}!7I',!Q K' JN J$',
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hsigboxsigbox

Entries∆ E(GeV)

0.2

0.15

hdeltaedeltaE

25272

Entries

5418

Mean x

5.244

Mean

-0.0458

Mean y-0.04059

RMS

0.1078RMS x

0.02569

RMS y

0.111

160
140

0.1

120

0.05

100
-0

80

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60

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40

-0.15

20

-0.2
5.2 5.215.22 5.23 5.24 5.255.26 5.27 5.28 5.29 5.3
2
Mbc(GeV/c )0-0.2-0.15 -0.1 -0.05

-0

0.05

0.1

0.15 0.2∆ E(GeV)

hmbc

Mbc

Entries

140

4909

Mean

5.244

RMS

0.02591

120
100
80
60
40
20
0
5.2
5.215.22 5.23 5.24 5.255.26 5.27 5.28 5.29 5.3
2
Mbc(GeV/c )í^Q vH21 û sÇX)s:#[7 JLI¶¢¬D­À«!ê K M8]J"#->J#,h)2)a Q$AJL4!ê ¢ú"J #nto¼Ç K¹ ;¶¢¬D­!;mo¼Ç K+»nÈ [|É>=G'Lh:#ES¶¢¬D­] ¼ú"J #9#ë l Ç l û ;<!~ê ; l Ç l û È |m7;v',88('KJ &,AJ 7;28b#ÒJ $![Â{) !©J ',:S8'K\J '> "")28#Q~J û)û » !:#:#Û !
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deltaE 414/fb
histograms
Data
J/ψ KS

250

J/ψ K* (892)0
J/ψ K*0(1430)0J/ψ K*2(1430)0200

J/ψ K±
J/ψπ±others

150

100

50

0

-0.1

-0.05

0

0.05

0.1

0.15

0.2

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L'+ d J$2%-2',\$2#Q67;'+ Jr7;,J$ ¥ Û§82L'L_n%8'," :zK' J &:_/S:#¤: «R%L'," 8 _  Ê `=1
ìlJ$u-',\jQ 28r82!KJX7;, @ QÒ(L',A J40L',jQ!. J"J   IJ $(K' JVJ$2#4"@>4[©Â «" "8V', '%L] J  82 ):_%z',:=13df$u8Ò J   :J # $E4ON í#Q" û 1,1edf$X)',j*', ,8
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8 Û Ý Þ ß¶àKáZâ Z Ý s Þ è V è X Dh2',28O"  08J û Hxo` K+» [&A J 1gdf$~ ÛÝ~Þ ß`àKáZâ{Z Ý "-\J ', J ##*8,Y-x_ ¶ õÞ·Aõ²¸ 8] J"#->J#,_J
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,7 8Ò J:J 8¢_{:8a-)Q JRS
 JR È ',2  #',t%0A J '+ *8 J "!8¢-x_~8Ò J:J #X
Q J $ ¶ õW·)õY¸8] J"#->J#,>45 J $/AJ!y', :V[Â{) JK' JI ¥ í^#Q2  û 1 K [1vdf$* ":5J',A J-0 ]'," 2!!', Ð8>#/d',-:# û 114df${ J $8Ò JfJ¥J$8(K' J\'%#X)"7;"!8>45 J $YÒ2Â{I
Q J $ &,'+:#o»yuµs¶Jd4·¤ û 1Y·µs2Çr¤X· >·Åudìqíd4r·Ìy¤4µsÅryuÆËÅ È íe¤XµXSdfÆ.ìaÅr

hdata

delta E 414/fb

Entries

5418

Mean

-0.01045

RMS

250

χ2/n.d.f.=1.22
NBKG=656.6

0.09585*0

1 ± 0.0

Norm K
Norm K(1430)*
Norm K2(1430)

1 ± 0.0
1 ± 0.0±200

1 ± 0.0

Norm K
Norm π±Pol145.28 ± 1.50

Pol2-172.8 ± 13.1

1 ± 0.0

Area435.3 ± 29.4

Mean

0.0006148 ± 0.0005055

σ0.007387 ± 0.000519
0.0068 ± 0.0000

Bin Width

histograms+
J/ψπ π*0
J/ψ K*(892) 0
J/ψ K0(1430)
0*J/ψ K2(1430)
±
J/ψ K
J/ψπ±
others

150

100

50

-0.1

-0.05

0

0.05

0.1

0.15

0.2

í#Q" û 1#!ê§8#.J -\J #t45J $J$!Ò8J" 2:5JL1 È '+ "z',J~8  #-0XÛÝ¥Þ ß`àKámèVªèX
"#Q',:fôþÛ­Ý¦Þ ß`àKá¨â{Z Ý Þ è Vè X)%',8Ò ]OJ  850:_,!#',:¨J 8" -) J$ØLìlJ$ Dê-',\jQ 28he4$:#%-(',\jQ ,8,©J  -\J8IJ ~[Â{:#"&<ðÛ 8'L_b%{8v©J Òß`àKá'+ Ò2Â{8c; oJ [ÂDDJ D1Xu",hZÒ( .sJ "8u),:_%z',:ª\J ',j+s2UJr,:_ Û ³
Û -(',\jQ"8n->Js',:
J $)KJAJ z',:AJ 2-(',\jQ"8Y#AJ *'+,ALJ 1

>',  È [|É>= '  ñg8\J$9 È [|É>= '  òs#:#86'¢J#È '," z'+¢l 11 ûû »x» ¹o Ê¹
l 11 ll Ko  ¹ Kl 11 ¹,K ÊH ¼x ¼K
È '," z'+ Kl
l ll llld',-: û 1>', hu48\J$g',2µ
8 J $~ K' Jb,7Ò8J:J 8P_#:#8·J bÒ8J<J$2N¶ õW·)õ X 82#]J  -\J,7Û­ÝuÞ ß¶àKáZâ{Z Ý 1Êlyuµr¶Jd4· ¤ û 1>·Jµa2Çu¤u· >·ÅXdüìvíd4u·Ìy¤4µsÅsyXÆËÅ È íe¤4µXSdfÆ.ìaÅs
I"­í^#Q,  û 1¯HxDh(',8/-\J',#28t l G` l &,AJu,7ÛÝuÞ ¶ß àKáZâ{Z Ý sÞ èVèX)S8L'L_1µu7 J a 2-\J ', J #X
Q J$2#a,©J  -\JhhJ $QJÛ Ý Þ ß¶Kà ámè V è X  #Q,(',:_:#8ts-\J',#8
J*-0]HH û ` û l &,A J1ÅX-04,7&,AJû Hxo*` K,» l `¨ l Åuv-)f,7^Q, "fÛ­ÝuÞ ß¶àKámèVªèXÅuv-)f,7kÛ­ÝuÞ ß¶àKáZâ{Z ÝóYôJõöS÷ø!ùiúûe÷ü6ý¦þIÿ3û  ª « Á¥Ã  d',-: û 1 K Jdf$]2-) t J*',:#:zK' J  J$"#Q('+:  KáèVèXY&,AJ1df$ ',%J 8" c',:#8JtJ$"-'+!:34$\$'+ 8&88]',"8#QuJ 6¶ õW·)õY¸
 2- Q#2V J *-\J\'+#X
 J$-('+\jQ, 28YAJ -\J #/',X'7;Q J#,/+7¤¶ õÞ·)õY¸ I" J # û 1wH21 û [1ÆR J$2!DDÂ J  J #h S!8""#-0¥
 J $%\Ò J­J ~J$2!',#a&+',"z',A J]!', ] 0Q J 2T
"8t J*" ,:&q J $AJ"#->J#,f,78'E_u#   KáèVèX/Ò((',:3. J\K' J ,1
h100

600
500

Entries

3902

Mean

0.4971RMS

0.004374

χ2 / ndf
Pol0

26.49 / 31
44.35 ± 15.56

Pol1-81.33± 30.36

Area 22606 ± 131.3

Mean3

0.4977 ± 0.0001

σ4

400

815.4 ± 118.2

Mean6

0.4956 ± 0.0004

σ7

300

0.002171 ± 0.000070

Area 50.005002 ± 0.000373

200
100
0
0.4750.480.4850.490.495 0.5 0.5050.510.5150.520.525

í^Q  û 1 K ¤ ¶ õ õ ¸ 8] J  #-2\J5'+ 2<8 â 0L'+j%2 #2Q Q(',:)YAJ ay',":#1^s-: È ',Ú« #',V#f',(',-:V J%8""#-0vJ $)',jO"$(',0,Z 1Êyuµs¶Jd4·¤ û 1Y·µs2Çr¤X· >·Åudìqíd4r·Ìy¤4µsÅryuÆËÅ È íe¤XµXSdfÆ.ìaÅr
hks

ks

hks

EntriesMean80

area=100.901226± 10.1772017

Entries

1098
0.5

1098

RMS

0.03886χ2 / ndf

43.04 / 35

Pol1

2.229 ± 3.845

Mean0.9765 ± 1.9230
0.5
Pol
0
RMS
Area

70

2

0.03886
76.85 ± 7.75

60
50
40
30
20
10
0
0.4 0.42 0.44 0.46 0.48 0.5 0.52 0.54 0.56 0.58 0.6

í#Q" û 1¯H2k í^5 JJ#¶ õW·)õY¸ 8] J"#->J#,O',"X
8 â   è V è X 0L'+j%+7$J$s[&©J 4(', "#Q­J$" :J #/"5J  #'% ûUû » %#::#  ³[Â{) !©J',Z :c8('KJ'21s l E`* l ! Ká¨âZ  " èVèX)
[&©J s',"s7;8i1
ü~á$#%¸â'&%ã~äâë¾âLãkËävëâäãOê  ä5Û (*) è è ,+ ÛçaìfêJëâí#Q" û Ç û  $E4J $58]J  #-2\Jt,7tJ$!\$(',"Q8b2#9(',#" §c#x&+',"z',AJ]5'+ E ¶ õW·)õ²¸ a7;
J $-   */.0 V 0 X L',82#8('KJ ![&©J 7;8bÒJ $O Q(',:"Qcqo1 K¹YÈ [|É>=G'Þ;ä¶¢¬D­!;o1 K,»OÈ [|É>= ' ',8w« l 1 l û È [|; !ê ; l 1 l û È |D1idf$*"$(', n0L'+j~'KJ l 1po È |aÉ>= ' 82oJ
1Z  20V30XO',8#¦4 AJ "#->J#,*', 28 l 1 ¹,¹È [|É>= ' ', 4',2(', ALJ 1edf$ X#',%-%>«:##j+.J "J  ', ,8ø¶ Wõ ·)²õ ¸ KÑ»Ç K o È |5>= ' h8J $('¢4J !Q$AfJ -)qJ $67 */.¨ ' AJ  -\J #1ñ9\J ',j+qJ $s7;::#E4#2QÒ&,]AJ "#-\J #2y#AJ *'+,AJtJ *8""#-0J $a-2 £&8â¶ Þõ ·A²õ ¸
82#]J  -\J',80"7;, ¥'r-8v5'¦Â{´:#j,:##$2{8]Ò\JJ r8J  %#2SL'+\$AJ "#->J#,1

1!7 *8.¦4
K 1!7 *8.¨ 'H214>« "(',AJ9  /.0V0X
û 1!7 *8. 1Z o{1XÌy',\jQ ,8IUJ9   */.0 V 0 X ÊxKyuµr¶Jd4· ¤ û 1>·Jµa2Çu¤u· >·ÅXdüìvíd4u·Ìy¤4µsÅsyXÆËÅ È íe¤4µXSdfÆ.ìaÅs
hmpipiMππ

Entries 1098
Mean 0.9692

120

RMS

0.4461

100

Events/(0.025GeV/c2)

80

60

40

20

0

0.4 0.6 0.81

1.2 1.4 1.6 1.822.2Mππ (GeV/c2)

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L'+8#8'KJa[&AJ u7;28/7;"¨DÂ20"#%AJ\'+:38('KJ\' " 082#Q!J û)û » %#::##, !1µ¸2 -('+-#:5JR_O82"5JR_V7;QJ#,=¶qíJf#X,]J  QJ8~7;,u',\$n,7kJ $"Ò&,AJ  #-2\J1ÅuKJv J$(K' JVJ $ ;  *8. 1Z  %{8X2UJr"#8 8>',X #Q,(',:q1 df$]8 J',#:8V"{8"v
8 "#-08/#X
 J$27;,:#:#E4Q 2-  J1ü~áÈ%¸ë<&>=~ä?=nâåLâêæènâôêJëâEn= >êeâ'%& ãTçaãâeâ[êæ@/nãnìfêJâA&!ãâ

êB&

Cnê

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7;Q J_ û ¼ `cf 81 df$2¶J"-(',-:# JR_Os  JRK_ J( J #3=¶, JJ y4 5 J]JY'+Ú¶ õ · õ ¸NM  ¶ õ · õ ¸ P O 'RQ/SUTVT V
L5 ¶ õW·Uõ²¸ §KÓ\[1Eg ¶  ' ë ¶ õÞ' ·©õ²¸  'XW ¶  ' M g ¶ZY · Y ¸  '4$ 5 ¶  h M  '+]
8 t#f!', h((K' J2',:i4\8 J$/',28Y"#V,7J$" ,(',,h(  0Q J&,:_1 u"¶^Y · Y ¸ 8208A J]4\8 J$ M  ¶^Y · Y ¸ X#rA J 88n~ 82l J <J\',j+ J$Ò(',:^. J\K' J U §a$('," ',]#A J*'+,AJLh'  V
Ï
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.

.

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$2 $ú!=.Ó Ï®Ó Ï  S#tJ$2Ì :z'KJ]J]«ñ9 j+27 -('," #y7I',J fQ&/#6d',-:b[1¯H{Ú{2#]
l

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 W =.H W H c®= Ï» W H(Ib. dc®= HÏ « H W =b. 4c®=R eºÏ « e
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df$]%L',Qy+7&J $UJ$4(','+!QJ"4#V¶,J', ]',f7;::#E4 Ï#uJ $#V%%AJm#XJ$2]82«R2#O".Ju7; ',!+Ú( ¶ Y·Y¸

Ï$K

K

.

'

ëgf Y' Óh[1wHx

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Ï K
K .

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4$"5¶ k*l ',8ø¶b\qY', !', "4,7mm'+8]*/.Xh  0QJ&,:_1

on J"p$p#VJ$:iJ &v -J\',:c'+Q:#',u%%AJ2@-)QJRS¦J$>*/.}',28wJ$5¦4s¨ ' h
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8F)"u!UJ $Ò8J]J#2Q" 2:5JS', VJ\'+j,5#AJ',AJS',y'"_]J !'KJu2]J\'+#AJR_1. #tJ$2ÌS:#'KJ:J.«ñ9#"{7^-('+  Ú«7I',QJf ',8#2W_q[ » `=1ydf$Ò\Js#40£7; %8Y#/L',"v,7e.
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8 J~-0O© J  881Ydf$#W #v J~-0',88 w"2]J8vv',"8(', 4 Jv$ J$ % L',:xA JQ,K' J #a,7xL5 ¶ Y · Y ¸ D1^X,Uh J $ ',%:# J8v g ¶ZY · Y ¸ SL'+Y-0a4 5 J]JY'+yW¶ Y · Y ¸ M  ¶ Y · Y ¸ PO 'RQ/SUTVT V Ç
g¶ Y ' · Y ¸ ë¶  '  W OÀ¶  M  ¶^Y · Y ¸ 
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8 r('+© J 5 J #1½XG &,hs4$gSn"#8 J $nL'+ ¦ J$(¢' J<JRS8 i A JV" ,(',
,©J  -\J+Zh J $Y2$(', /$(',%',#%),]J\'+© J!',#2Q1df$!'+!:5 J 8*'+ K v  '+o8 v }h-0UJ$/',"]DÂ{   8n',4<· r('KJ #K[1 ¹ 1ÆRVQ',:=\h J$2 4'*2$(', ]8 i 2-)Q JRS J$ JR !" ,(',1 df$"7;"#V 82t JdJ\'+j,q J$f7I', J4© J %',AJLhv } 2v } U Mh[21EH

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v"$E4g J^#Q,  [1po1ndf$6$(',"6#]Ò2Â{b8 J l hJ-0',"< J$v8Ò J:J #Q>"#8 *'>"#Q,:#
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hmpipi

Mpipi

2500

Entries

22860

Mean

0.7985RMS

0.1907

χ2 / ndf 5.109e+05 / 43
N(rho) 2.261e+04 ± 151

2000

1500

1000

500

0

0.4 0.6 0.81

1.2 1.4 1.6 1.8

J#Q" [1po?J^JJ â¶ Y · Y ¸ 8]J"#->J#,9,7§  Ì  Jfñg#Q2y7;QJ12

2.2

/.§¦   Q(',: Y,©J 6y',":#V45J $¥\«qy'L&* ;t*   /.¨ }  o \7¡   ¢Z£   

fd $2*¶ ,JP"8J6%{82:&J $!¨ }   ',*a'O :z'KJ &#.J#¨U«S'E&,%ÌS 5J]«qñg#Q2u7;2J #
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Mpipi

Entries

2500

25675

Mean

1.289

RMS

0.1494χ2 / ndf 9.466e+04 / 39N(f2)2.715e+04 ± 170

2000

1500

1000

500

0

0.4 0.6 0.81

1.2 1.4 1.6 1.8

J^Q  [1 Ê jJ5JvJ¶^Y · Y ¸ 82#]J  -\Jt,7 jÌS"5JfñgQy7;J #i1

2

2.2

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'+!:,h^',b% #',:^7;2 JJ >8 "#-0N
 J$2½
 ¶ Y · Y ¸ 8#. J -\J #¢#]-\J',#8b', $E4
#
 J^Q", [1 ¹ -x_6!', d
Q J$  :Jf7;f"&',:c"8"u+7^0:_,!#',:#rI"; J^#Q2 , [1 ¼ [h 9"'  DÂ J$} 8V):_%z',:47;Q J#,'+>'¶, J³2 1
8 J%{8: J$t,>«R" ,(',A J
   /.:0 ¶ 0 · %{8+1Jdf$]-\J\'+#8V7;, :#?
' LX¸¹e ¶ Y · Y ¸ SLº¸N¹g¶ZY · Y ¸ »½¼e\ë Ê  ¹ l W [z[¾[ ll ¶ZY · Y ¸ ëPEH l,ll ¶~Y } · Y ¸ W Go ll,ll ¶ Y Ä · Y ¸ë] l o ll,l ¶ Y Ó · Y ¸ W H ¹  ll ¶ Y Ô · Y ¸ ëo K H K ¶~Y ¿ · Y ¸ Êx¹h[21Go,yuµs¶Jd4·¤_[1Y·µs2Çr¤X· >·Åuda`,Jd4r·Ìy¤4µsÅryuÆËÅ È Je¤XµXSdfÆP`aÅrh 4$ j¼fJ $"5'+:##Ð'KJ67I',J VJ$('KJs#fJ  'KJ8n',a'Àx'KJ8n(', ',!QJr# J$Ò8J:J #Q
J ¶ Y · Y ¸ 1
poly6

svd1+svd2*300/150
3000

Entries

40

Mean

1.37

RMS

histograms
svd2*300/150

0.4666

χ2 / ndf
P0

svd1

2500

P1
P2
P3

2000

P4
P5
P6

1500

89.15 / 32
-6167± 13.9
4.441e+04± 38-1.128e+05± 29
1.498e+05± 16-1.05e+05± 8
3.71e+04± 4-5232± 1.5

1000

500

0
0

0.5

1

1.5

2

J#Q"[1 ¹ ^¶ Y · Y ¸ 8#.J"#-\J #>-\J\'+#8~7; Á  

2.5

3

3.5

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7;2 J #1>df$O!', '+8b4#\8 J $&+',:#2,74',\$ È '+ "z',7;2J #'+8J$26'KJ #>+7tJ$#
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Q J <J$j Í Î¨82#] J  -\J
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Q J !J $ Q(',:c/AJvy', :[Â{) JK' J1Ê¼yuµr¶Jd4· ¤s[1>·Jµa2Çu¤u· >·ÅXdt`bJd4u·Ìy¤4µsÅsyXÆËÅ È Je¤4µXSdfÆP`aÅs

12

10

8

6

4

2

0

4

5

6

7

8

9

10

11

J^Q  [1 ¼ Jdf$ 82µ8 Ï } " »tÏ } 8&886-x<_ J $2-)f,78Q",7 7; 8m,7J$s8Ò J\&+',:#2 ', X:UJ:J 8%', '7;2J%,7hJ $u, 8  ,7hJ $u0:_{2!#',:7;J #2 4$\$! "u"87;¨J $s8Ò J]J#2Q JdJ$2 ¶^Y · Y ¸ 8] J"#->J#,O,7 >«  ('+© J!;7 */.0¶0X·c1Jdf$ Ê J $6 8,7),:_%z',:ZS',r'+8\J 8Y',u J$"0f7;Q J#,1

hde01

0.25-0.35

Entries

76

Mean

7

-0.03416

RMS2

χ /n.d.f.=0.62
NBKG=9.622+ -J/ψπ π
J/ψ K

6

J/ψ K

5

±

±

J/ψπ

others

1 ± 0.0

Norm K(1430)

1 ± 0.0**0*Norm K

Norm K2

1 ± 0.0±

1 ± 0.0

Norm K

J/ψ K(1430)
J/ψ K 20.07988*0histograms±

Norm πPol1

hde020.35-0.45
14

1 ± 0.0

Entries2-3.741 ± 1.290

Area

3.851 ± 2.866

Mean

0.0006783 ± 0.0000000

σ

12

J/ψ K

J/ψ K ±

0.007327 ± 0.000000

Bin Width

0.0085 ± 0.0000

4

*
2

±

J/ψπ

10

others

Mean
RMS

*

Norm K2

1 ± 0.0
1 ± 0.0±

Norm K±

Norm πPol1Pol2-13.6 ± 2.4
7.648 ± 4.462
0.007327 ± 0.000000
0.0085 ± 0.0000

60

J/ψ K

J/ψ K ±
±

J/ψπ

50

8

40

6

30

4

20

2

10

others

1 ± 0.0*

Norm K2*0

J/ψ K(1430)

0.0006783 ± 0.0000000

0.07992

Norm K(1430)

J/ψπ+πJ/ψ K

*
2

475
-0.0219*0Norm K

histograms

1 ± 0.0

Area

Bin Width70

χ /n.d.f.=0.84
NBKG=43.10

1 ± 0.0
3.33 ± 0.35

Mean
σ

2

1 ± 0.0

Norm K(1430)*0J/ψ K(1430)

Entries

0.09109*0J/ψπ+πJ/ψ K

0.7879 ± 0.1949

Pol2

hde03

0.45-0.55-0.02733

RMS
Norm K

histograms

χ /n.d.f.=1.45
NBKG=33.54

213

Mean

1 ± 0.0
1 ± 0.0±

1 ± 0.0

Norm K±

Norm πPol1

1 ± 0.0
3.65 ± 0.46

Pol2

-21.16 ± 3.64

Area

129.1 ± 12.4

Mean

0.0006783 ± 0.0000000

σ0.007327 ± 0.000000

Bin Width

0.0085 ± 0.0000

3
2
1

-0.1

-0.05

0

0.05

0.1

0.15

0.2

-0.1

-0.05

0

0.05

0.1

0.15

0.2

-0.1

-0.05

0

0.05

0.1

0.15

0.2

J^Q 6[1 »  Í Î³4J$â¶¢¬D­ J^Q"B[1 Í Î45J $#$¶¢¬D­ J^#Q2 B[1Í Î4J$$¶¢¬D­l i1
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
#

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Q
(

+
'
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:




Q
#

 #Q,(',:"Q1
 l 1 K o)Ð ¶ Y'Y Ð l 1¯Ho È [|Éz¦ }   1¯HoÐ ¶ YAY Ð 1©[xo È [|Éz¦ }   1i[oÐ¶ Y'Y Ð 1¯oo È |aÉz¦ } 
l
l
l
l
Ñ

"Ò ÓÔAÕXÓNÖ©×AØÕ"Ù e8Ú Û!Ü ÓNÖÝ×ØÕ"Ù e8Ú H$Þ8ß¢àâá Ù:ã¢Ô àäå Ö àâá ÙuÕâÕ"ÔÕæ8çÕ ääâá Ô å ã¢Ö ä\à ÕâÖÝæØ à Ö©ÔAè,Ô$éÙVê¢ëzÙPÕ"Ö©ì7ÙPè à ç$íãç à ç Úî á ÙÕ"Ùuã?íÝÖ©èÙ9Ö ä ï ç$Ø ä"ä ÖÝçè à Ô;ã¢Ù äâð ÕâÖÝæzÙ ä ÖÝ×è/ç$í Ú5î á Ù9ãç ähá Ùñã?í©ÖÝèÙ ä ç$Õ"Ù ä ì ÔEÔ àâá Ùñã á Ö ä\à Ô×Õç$ì ä Ôéºò,Ôè à Ù5óç$Õ"í©Ô à Ôã¢Ù äâð ÕâÖÝæ/ÙXæ8ç ðô ×AÕâÔAØè8ã7ã¢Ö ä\à ÕâÖÝæØ à Ö©ÔAè ä íÝÖ ä\à Ùuã ÖÝè î ç$æ8í©Ùmõ Ú e8Úxî á Ùº×AÕâÙuÙPè§íÝÖ©èÙmÖ ä*ö Õ ähà ÔÕã¢ÙuÕ3ëzÔíÝ÷'è8Ôì7ÖÝçí à Ôã¢Ù äâð ÕâÖÝæzÙ
Ô à"á ÙPÕæ/ç ðô ×Õ"ÔØè/ã ä Úxî á Ù öàâà ÖÝè×§ëÕ"Ô ð Ùuã¢Ø8ÕâÙBÖ ää çì Ù<ç ä ã¢Ù ä"ð Õ"Ö©æzÙuãÖÝè ä Øæ ä Ù ðRà ÖÝÔè e8ÚÝøÚÝøÚÊ»yuµs¶Jd4·¤_[1Y·µs2Çr¤X· >·Åuda`,Jd4r·Ìy¤4µsÅryuÆËÅ È Je¤XµXSdfÆP`aÅr
hde04

0.55-0.65

Entries

529

Mean

50
45

J/ψπ+πJ/ψ K

35

1 ± 0.0

Norm K(1430)

1 ± 0.0*

1 ± 0.0±±

Norm π
Pol1
Pol2

±

±

J/ψπ

-14.89 ± 5.06

Area

17.78 ± 6.00

Mean

0.0006783 ± 0.0000000

σothersJ/ψπ+πJ/ψ K

J/ψ K

0.0085 ± 0.0000

25

Norm K(1430)

1 ± 0.0

*

±

±

J/ψπ

Entries

3.209 ± 0.575

1 ± 0.0

Pol2-12.76 ± 5.39

Area

63.61 ± 9.27

Mean

0.0006783 ± 0.0000000

σ0.007327 ± 0.000000
0.0085 ± 0.0000

Bin Width-0.008692

RMS2

J/ψπ+πJ/ψ K

50

1 ± 0.0

Norm K(1430)

1 ± 0.0*

1 ± 0.0±

1 ± 0.0

Norm K

*

±

±

J/ψπ

40

Norm K

Norm K2*0

J/ψ K(1430)
J/ψ K 2
J/ψ K

0.08754*0histograms

χ /n.d.f.=0.89
NBKG=53.84

1 ± 0.0±

Norm π
Pol1

560

Mean

60

1 ± 0.0±

others40

1 ± 0.0

Norm K*

50

Norm K

Norm K2*0

J/ψ K(1430)
J/ψ K 20.007327 ± 0.000000

Bin Width30

60

0.08677*0histograms

χ /n.d.f.=1.40
NBKG=42.91

hde06

0.75-0.85-0.03642

RMS

1 ± 0.0
3.7± 0.5

706

Mean

2

1 ± 0.0

Norm K*

J/ψ K 2J/ψ K

Norm K

Norm K2*0

J/ψ K(1430)

40

Entries

0.09704*0

histograms

χ /n.d.f.=1.89
NBKG=44.77

hde05

0.65-0.75-0.03157

RMS

2

±

Norm πPol14.265 ± 0.549

Pol2-23.32 ± 4.88

Area

105 ± 11.5

1 ± 0.0

Mean

0.0006783 ± 0.0000000

σothers0.007327 ± 0.000000
0.0085 ± 0.0000

Bin Width

30

30

20
20

20

15
10

10

10

5
-0.1

-0.05

0

0.05

0.1

0.15

0.2

-0.1

-0.05

0

0.05

0.1

0.15

0.2

-0.1

-0.05

0

0.05

0.1

0.15

0.2

J#Q"B[1 K Í Î45J $#$¶t¬[­ J^#Q, B[21EH{Í>Î4J$$¶¢¬D­ J^Q m[1'[Í Î45J$2#$¶¢¬D­

"#Q',: Q#,1 Q(',:"Q1 Q(',:i Q,#1
 l 1¯oo Ð ¶ Y'Y Ð l 1 Ê o È |É/¦ }   l 1 Ê oÐ¶ Y'Y Ð l 1 ¹ o È |aÉz¦ }   l 1 ¹ oÐ ¶ YAY Ð l 1 ¼ o È [|Éz¦ } 
hde07

0.85-0.95

Entries

395

Mean

25
χ /n.d.f.=2.44
NBKG=51.90*

Norm K2

J/ψ K

J/ψ K ±±

J/ψπ

4.382 ± 0.484

Pol2-23.05 ± 4.32

Area

37.98 ± 7.88

Mean

0.0006783 ± 0.0000000

σothersχ /n.d.f.=2.45
NBKG=63.49

J/ψ K

J/ψ K ±±

J/ψπ

0.007327 ± 0.000000

15

15

10

10

5

5

1 ± 0.0
1 ± 0.0±

Norm πPol15.681 ± 0.493

1 ± 0.0

Pol2-25.74 ± 4.50

Area

13.28 ± 5.77

Mean

0.0006783 ± 0.0000000

σothers

0.0085 ± 0.0000

Bin Width*±

Norm K*
2

Entries

0.007327 ± 0.000000
0.0085 ± 0.0000

Bin Width

333

Mean

20

1 ± 0.0

Norm K(1430)
Norm K2*0

J/ψ K(1430)

20

1 ± 0.0

Norm KJ/ψπ+πJ/ψ K

1 ± 0.0

0.1075*0histograms

hde09

1.05-1.15

0.01182RMS

2

1 ± 0.0±

Norm π
Pol1

398

Mean

1 ± 0.0±

Norm K*
2

Entries25

1 ± 0.0

Norm K(1430)*0J/ψ K(1430)

20

1 ± 0.0

Norm KJ/ψπ+πJ/ψ K

0.101
*0

histograms

2

hde08

0.95-1.05

0.01037

RMS

18

0.02329RMSχ /n.d.f.=2.25

J/ψ K

*

Norm K2

*0

J/ψ K

*
2

J/ψ K ±

14

1 ± 0.0±

1 ± 0.0

Norm K

J/ψ K(1430)

16

1 ± 0.0

Norm K(1430)

J/ψπ+π-NBKG=51.90

1 ± 0.0

Norm K

histograms

2

0.1061
*0

±

J/ψπ

±

Norm πPol14.583 ± 0.437

Pol2-14.11 ± 4.37

Area

5.319 ± 4.702

1 ± 0.0

Mean

0.0006783 ± 0.0000000

σothers0.007327 ± 0.000000
0.0085 ± 0.0000

Bin Width

12
10
8
6
4
2

-0.1

-0.05

0

0.05

0.1

0.15

0.2

-0.1

-0.05

0

0.05

0.1

0.15

0.2

-0.1

-0.05

0

0.05

0.1

0.15

0.2

J#Q"B[1Go{Í Î45J $#$¶t¬[­ J^#Q, B[21 Ê Í>Î4J$$¶¢¬D­ J^Q m[1 ¹ Í Î45J$2#$¶¢¬D­

"#Q',: Q#,1 Q(',:"Q1 Q(',:i Q,#1
 l 1 ¼ o Ð ¶ Y'Y Ð l 1 » o È |É/¦ }  £ 1 l oÐ¶ Y'Y Ð1Go È |aÉz¦ }  £ ,1 l oÐ ¶ YAY Ð],1Go È [|Éz¦ } 
hde10

1.15-1.25
30

Entries

2

J/ψ K

*

J/ψ K 2
J/ψ K ±±

J/ψπothers*0

1 ± 0.0

Norm K±

Norm π±30

4.079 ± 0.428

Pol 2-18.48

Entries20.0006783
0.007327*

J/ψ K 2± 3.91

J/ψ K ±

Bin Width± 0.0000000± 0.000000

0.0085± 0.0000

±

J/ψπ

20

15

15

10

10

5

5

others

0.09016*0

1 ± 0.0

Norm K±

Norm π±1 ± 0.0
1 ± 0.0
1 ± 0.0

Pol 1

hde12

1.35-1.45

Entriesχ /n.d.f.=1.32
NBKG=32.33

Pol 2-20.45± 3.5312.84 ± 5.59

Area
Mean

0.0006783
0.007327

Bin Width*

J/ψ K 2

12

J/ψ K ±±

J/ψπ

± 0.000000

0.0085± 0.0000others10

1 ± 0.0*

Norm K 2*0

J/ψ K(1430)± 0.0000000

1 ± 0.0

Norm K(1430)

J/ψπ+πJ/ψ K

0.09603*0Norm K

histograms

2

14-0.01115

RMS

4.24 ± 0.45

σ

205

Mean

16

1 ± 0.0*

Norm K 2*0

J/ψ K(1430)

18.25 ± 5.93

Area
Mean
σ

-0.02592

RMS

Norm K(1430)

J/ψπ+πJ/ψ K

25

317

Mean

Norm K

histograms

χ /n.d.f.=1.25
NBKG=45.34

1 ± 0.0
1 ± 0.0
1 ± 0.0

Pol 1

hde11

1.25-1.35

1 ± 0.0*

Norm K 2*0

J/ψ K(1430)

200.09891

Norm K(1430)

J/ψπ+π-NBKG=45.55

25-0.0052

RMS
Norm K

histograms

χ /n.d.f.=1.61

314

Mean

Norm K±

Norm π±1 ± 0.0
1 ± 0.0
1 ± 0.0

Pol 1

3.021 ± 0.360

Pol 2-8.487± 2.8458.034 ± 4.587

Area
Mean

0.0006783

σ0.007327

Bin Width± 0.0000000± 0.000000

0.0085± 0.0000

8
6
4

-0.1

-0.05

0

0.05

0.1

0.15

0.2

2
-0.1

-0.05

0

0.05

0.1

0.15

0.2

-0.1

-0.05

0

0.05

0.1

0.15

0.2

J#Q"B[1 ¼ Í Î45J $#$¶t¬[­ J^#Q, B[21 » Í>Î4J$$¶¢¬D­ J^Q m[1 K l Í Î45J$2#$¶¢¬D­

"#Q',: Q#,1 Q(',:"Q1 Q(',:i Q,#1
Ë1Go Ð ¶ Y'Y Ð1 K o È |É/¦ }  £ 1 K oÐ¶ Y'Y Ð1wHxo È |aÉz¦ }  £ ,1¯HxoÐ ¶ YAY Ð],1©[o È [|Éz¦ } ¹lyuµr¶Jd4· ¤s[1>·Jµa2Çu¤u· >·ÅXdt`bJd4u·Ìy¤4µsÅsyXÆËÅ È Je¤4µXSdfÆP`aÅs
hde13

1.45-1.55

Entries

164

Mean

14

2

J/ψπ+πJ/ψ K

1 ± 0.0

Norm K(1430)

1 ± 0.0*

1 ± 0.0±

J/ψ K ±±J/ψπ±

Norm πPol12.624 ± 0.327

Pol2-8.761 ± 2.611
2.324 ± 4.064

Mean

0.0006783 ± 0.0000000

σothersRMS

12J/ψπ+πJ/ψ K

10

0.0085 ± 0.0000

Norm K(1430)

1 ± 0.0*

1 ± 0.0±

J/ψ K ±±

J/ψπ

0.007327 ± 0.000000

Bin Width

Mean
RMS

1 ± 0.0±

Norm πPol12.358 ± 0.293

1 ± 0.0

Pol2-8.295 ± 2.207

Area

2.729 ± 3.737

Mean

0.0006783 ± 0.0000000

σothers0.007327 ± 0.000000
0.0085 ± 0.0000

Bin Width814

1 ± 0.0

Norm K*

Entries0.09346

Norm K

Norm K2*0

J/ψ K(1430)
J/ψ K 2hde15

1.65-1.75-0.01025*0

histograms2

χ /n.d.f.=1.09
NBKG=23.84

1 ± 0.0

Area

137

Mean

1 ± 0.0

Norm K*

J/ψ K 2

10

Norm K

Norm K2*0

J/ψ K(1430)

12

Entries0.09663*0histograms

χ /n.d.f.=1.24
NBKG=27.21

hde14

1.55-1.65-0.01105

RMS

8

2

histograms

χ /n.d.f.=1.05

J/ψπ+π-NBKG=32.78

J/ψ K

1 ± 0.0
1 ± 0.0*

1 ± 0.0±

1 ± 0.0

Norm K*

J/ψ K 2
J/ψ K ±
±

J/ψπ

10

0.09225

Norm K(1430)
Norm K2*0

J/ψ K(1430)

12157-0.01185*0Norm K±1 ± 0.0

Norm πPol13.341 ± 0.334

Pol2-12.6 ± 2.6

Area-0.07273 ± 3.17040

Mean

0.0006783 ± 0.0000000

σothers0.007327 ± 0.000000
0.0085 ± 0.0000

Bin Width

8
6

6

6
4

4

4

2

2
-0.1

-0.05

0

0.05

0.1

0.15

2

0.2

-0.1

-0.05

0

0.05

0.1

0.15

0.2

-0.1

-0.05

0

0.05

0.1

0.15

0.2

J^Q m[1 K Í Î45J$2#$¶¢¬D­ J^Q"B[1 KK Í Î45J $#$¶¢¬D­ J^#Q2 B[1 K H2Í Î4J$$¶¢¬D­ Q(',:i Q,#1" #Q('+: Q#i1
 #Q,(',:"Q1£,©1 [o Ð ¶ YAY Ð],1poo È [|Éz¦ }  Ë 1po,oÐ ¶ YAY Ð1 Ê o È [|Éz¦ }  £ 1 Ê oÐ¶ Y'Y Ð1 ¹ o È |aÉz¦ } 
hde16

1.75-1.85

Entries

133

Mean

12
2

χ /n.d.f.=1.13
NBKG=26.17

Norm K1 ± 0.0

Norm K(1430)

1 ± 0.0**0

J/ψ K(1430)*

J/ψ K 2

Norm K2

1 ± 0.0

Norm K±1 ± 0.0±

1 ± 0.0

Norm πPol12.725 ± 0.301

Pol2

J/ψ K ±±

J/ψπ

80.09339*0J/ψπ+πJ/ψ K

10-8.841 ± 2.446

Area-2.305 ± 2.733

Mean

0.0006783 ± 0.0000000

σothershde17

1.85-1.95

Entries-0.003894

RMS
histograms

0.007327 ± 0.000000

χ /n.d.f.=0.57

9

J/ψ K

8

*

J/ψ K 2

1 ± 0.0

Norm K±1 ± 0.0

Norm π±1 ± 0.0

Pol 1-10.45Mean± 0.0000000

0.0006783

σothers2

10χ /n.d.f.=0.76
NBKG=26.97

0.007327

Bin Width*

J/ψ K 2
J/ψ K ±

8

±

J/ψπ

0.0085others± 0.00006

4
4Norm K(1430)*

1 ± 0.0
1 ± 0.0

Norm K±1 ± 0.0±

1 ± 0.0

Norm πPol12.851 ± 0.303

Pol2-9.737 ± 2.526

Area-3.851 ± 2.212

Mean

0.0006783 ± 0.0000000

σ0.007327 ± 0.000000

Bin Width

0.0085 ± 0.0000

6

5

6

1 ± 0.0

Norm K2*0

J/ψ K(1430)± 0.000000

0.08646*0J/ψπ+πJ/ψ K± 2.201.863 ± 3.171

Area

±

J/ψπ

-0.002828

RMS
Norm K

histograms

2.431 ± 0.285

Pol 2

J/ψ K ±

7

1 ± 0.0

*

106

Mean

1 ± 0.0

Norm K 2*0

J/ψ K(1430)

Entries

0.08546*0Norm K(1430)

J/ψπ+π-NBKG=23.15

hde18

1.95-2.05-0.01446

RMS
Norm K

histograms

2

0.0085 ± 0.0000

Bin Width

116

Mean

10

4

3
2

2

2

1
-0.1

-0.05

0

0.05

0.1

0.15

0.2

-0.1

-0.05

0

0.05

0.1

0.15

0.2

-0.1

-0.05

0

0.05

0.1

0.15

0.2

J^Q m [1 K [ Í Î45J$2#$¶¢¬D­ J^Q"B[1 K o{Í Î45J $#$¶¢¬D­ J^#Q2 B[1 K,Ê Í Î4J$$¶¢¬D­ Q(',:i Q,#1
"#Q('+: Q#i1
 #Q,(',:"Q1£,1 ¹ o Ð ¶ YAY Ð],1 ¼ o È [|Éz¦ }  Ë1 ¼ oÐ ¶ YAY Ð1 » o È [|Éz¦ }  £1 » oÐ¶ Y'Y Ð K 1 l o È |aÉz¦ } 
hde19

2.05-2.15

Entries8χ /n.d.f.=0.45
NBKG=10.86*

6J/ψ K ±±

J/ψπothers5*0

1 ± 0.0

Norm K±

Norm π±1 ± 0.0
1 ± 0.0
1 ± 0.0

Pol 1

1.15 ± 0.18

Pol 2

5.68 ± 2.16

Area

2.095 ± 2.589

Mean

0.0006783

σ0.007327

Bin Width6± 0.0000

±

J/ψπ

2

1

1
0.15

0.2

others52

0.1

J/ψ K ±

± 0.000000

3

0.05

J/ψ K 2

-0.1

-0.05

0

0.05

1 ± 0.0*

Norm K2*0

1 ± 0.0±

1 ± 0.0

Norm K

J/ψ K(1430)
*

4

0

J/ψ K

1 ± 0.0

Norm K(1430)

J/ψπ+π-NBKG=3.871

0.05519*0Norm K

histograms2± 0.0000000

0.008530
0.1009RMSχ /n.d.f.=0.67

7

3

-0.05

Entries
Mean

8

4

-0.1

hde20

2.15-2.25

1 ± 0.0*

Norm K 2*0

J/ψ K(1430)
J/ψ K 20.0736

Norm K(1430)

J/ψπ+πJ/ψ K

0.05523

RMS
Norm K

histograms

2

7

55

Mean

±

1 ± 0.0

Norm πPol10.4114 ± 0.1538

Pol2

7.818 ± 2.090

Area0.6451 ± 2.0987

Mean

0.0006783 ± 0.0000000

σ0.007327 ± 0.000000

Bin Width

0.1

0.15

0.0085 ± 0.0000

0.2J^Q m[1 K,¹ Í Î45J$2#$¶¢¬D­ J^Q"B[1 K,¼ Í Î45J $#$¶¢¬D­ Q(',:i Q,#1
"#Q('+: Q#i1
 K 1 l o Ð ¶ YAY Ð K 1Go È [|Éz¦ }   K 1EoÐ ¶ YAY Ð K 1 K o È [|Éz¦ } ñ40£7; %d
8 J$24\Ò Jm JqJ$4->J\',8*-(',\jQ"85','a7;J #*,7-¶ Y · Y ¸ 45J $* &, ',:¹yuµs¶Jd4·¤_[1Y·µs2Çr¤X· >·Åuda`,Jd4r·Ìy¤4µsÅryuÆËÅ È Je¤XµXSdfÆP`aÅr, 8 ,7):_%z',:4I"5J#Q" [1¯H l J$O-\J',#8¥J $r2 07;QJ#,5 $2G45#J^#Q2 [ Ç K,» 1Jdf$ ":5J',A JX-(',\jQ ,8~¶, Jb7;":z' LXùNú ûú ¶ Y · Y ¸ y#
LºùNú ûúg¶^Y · Y ¸ »Të »,» W

o K,¼ ¶ZY · Y ¸ ë Ê H2º¶ Y } · Y ¸\[1 Ê 
W H l ¹ ¶ Y Ä · Y ¸ ë8o [2¶ Y Ó · Y ¸ ÇÌ L'+ <J $#¶,JB8J "!8%{82:«#8208A J:_t-x_8K' J\'2kh J $#8UJ$('L&/',x_7;"(', ',%J ];q1,1J"5'+:##Ð'KJ!7I'+ J,f#aGD1
X +h¬J$"#Q',:_#:#8s', ,-\J\',8t'+a'57;Q J#,n,7¶ Y · Y ¸ K' JJ $'+!o J #%,1]{
J $X-#*4#8\J $5 x',"  l 1 È |azÉ ¦ } [©h J$"u"#Q',:_#:8%&+',: ',"u"N
8 J 0£7; ©'" \$2\j,7J$2>%#',:S8Ò JIJ"":&,
 ¦4Lïh ¨ } ',8>« "(',A J!AJ  #-2\J!',!"$E4P#
"Q J#,[21 Ê 1
χ2 / ndfp0

80
70

15.17 / 15
-99.43± 18.5p1528± 88.27

p2-631.4± 129.3

p3

306.7± 74.07

p4-54.13± 14.5

60
50
40
30
20
10
0

0.2 0.4 0.6 0.81

1.2 1.4 1.6 1.82

2.2

J#Q"b [1 K+» yÌy'+\jQ, 28n¶, J',r'*7;2 J #Y,7§¶ Y · Y ¸ h0DÂ{   8¢',s' [UJ$Y 82r0:_{2K«
%z'+:q1 df$v'+!2©Ju,7&J$-(',\jQ ,8~XDÂDJ'+J8>7; ,ºJ$Ò8JyJ-Í Î©8#.J"#-\J #V,7J$"- ',!2:#a8&{88V-x_ l 1 È [|zÉ ¦ } «48$ ¶ Y · Y ¸ -1

ü~á\üüTçrê^çaìfêJâ'&%ãç9ý ìuâçaãnì4æ ì!&%ëëJçaìfêJâ'&%ã

ÆRn2 #2#2:#,h¶J$28J QJ#,nAþ%[_~L'+n$('L&%'58)82*^ÿ^Y4Y  1aÆ7 JsfJ$2L',",hJ $#5A ) J/$('+ J -){ J',j,A J',AJV8"#b
Q J $~8Ò JXJoÿ Y¾Y  82#] J  -\J1ÑÇu"#QJ $  /.:0¶0m· 0:h  *8. 4%',o
8  /. }  #Q,(',:4Y,©J ~y'+ :#t[&A J 
%A J #8YV Q J~H21 K 1h &,. J#QK' J8 J $-0$'E&4,7e8Q J J/A þ%#X7;fL'+\$¹Kyuµr¶Jd4· ¤s[1>·Jµa2Çu¤u· >·ÅXdt`bJd4u·Ìy¤4µsÅsyXÆËÅ È Je¤4µXSdfÆP`aÅs

14
12
10
8
6
4
2
0

0

1

2

3

4

5

6

7

8

J^Q  [1wH df$r"828 Ï } â »Ï } 8&{88!-x¥_ J $X2-)S,78Q"u,7i7;"82©,7¬J$2X8Ò J\&+',:#2 ', Xl :UJ:J 8%', '7;2J%,7hJ $u, 8  ,7hJ $u0:_{2!#',:7;J #2 4$\$! "u"87;tJ$2]8Ò J]J¥Q J ¥J $]-(',\jQ ,8>82#] J  -\J1 df$6 [UJ$Y 8u+7e0:_%z'+:)S',r'+8\J 8',t J$2]2 0y7;2 J1 2-',%:/82&#88-x_"0ÿ Y¾Y  -#1df$2Y8QJJAþ%[_BIv7;²«J$-
8[Ò(8>',
W  »h [21 ¹ 
W    
4$ YW   #d J$V"#Q('+:y_{:8,-\J\',8-xb_ J$68Ò J!J Í Î¾8#. J"#-\J #'+8W    #d
 J $
-04,7Q2¢' J8/&,A Ju# «Jµ$ ÿ^Y Y  -1µr! $E4
 J^Q" [1¯H{hS8Q J J þ%#![Â{$#-25 J%2 #. J© J5-)$('L&#*-0 JR 
|su'+8O|a K x&#"%A JL1Jdf$4%"#L'+:( ":5J  ', 4 2!!', Ð8#*d^'+-:# [1 Ê h4$ J$2] K' J,7J$A þ%#2_V8 i 2#48[Ò(8>',
.   p$p,»  Ä "!$ #&%  Ä'"! }Ä (! }

h[21 ¼ )

J(fJ $"oJ$""{ ",7:5 /.:0¶0m·*+ )h, */.,4',8Z5
'¢J#+7&J $8) "]f8Ò8>',
..-  p$p » \\q'/ l 021 D54q68 7454p 3 % 5468745)

/. } hhJ $h[21 » 

df$8QJQJYþ%#u', s7;,8 J*-)]',:  ]J AJr',\$/UJ$f45J$V 8"#QdJ $" 4,7&J$]A þ%#2_/#VL'+\Z$ ÿ^Y¾Y  -#i1 df$ [7; ]S]  J$ þ!#_/2"&-\J',#8-x]_    /.0 ¶ 0 · + >"#Q('+:JYAJ *y', :6',a'+n&,"',:e, J5)"7;"ð',\J\',2
¹H

yuµs¶Jd4·¤_[1Y·µs2Çr¤X· >·Åuda`,Jd4r·Ìy¤4µsÅryuÆËÅ È Je¤XµXSdfÆP`aÅr   *8.:0 ¶ 0 · 9+    *8.    /.:

1l K,¼ l ` l 1 ll o
1l K [ ¹ ` l 1 ll o l 1 K¹ H!` l 1 ll } o Ä (!
1 K¹+» ` l 1 ll o
1 K [ K ` l 1 ll o l 1 K¹,K ` l 1 ll oll}.   p$p
K 1l ;
l 1¯<o ;l 1i[;d',-:,[1 Ê df$þ%#_/,7m7 */.0¶*0m·=+ 0h;§ /.,4r',28µ7 *8. %8
7;,a|s',8¢|s K 1adf$ K' Jr,7pJ $8 i a-)Q JRS|a*',28¢|a K '+ } "$E4
XJ$-0UJ:J Y1
 Ä (!$#   */.0 ¶ 0 · + /',8   /,.    */.0 ¶ 0 · + /',8   /. }. -  p$p
1¯o<;
Ê 1l ;d',-:#,[21 ¹ Jdf$2 'KJ,7&J $Aþ%[_V8)"]',!,QdJ$"!81 "QJ#,Y7;u',:#:$J $ 2 #82 8~"{ "1adf$#XAþ%[_~"&,#X(', ',!QJ #Ð8>4J$Ê J$ 820:_%z'+m: J $, 8"8# ÿ^Y4Y  8Ò J]JQ%A J8 Q JÆ[1po1 J(J $]L',::#K' JV,7kJKJ\',:    /.0 ¶ 0 · "h  » l 1 K,¼ v` l 1 ll o*u"8>4$2#\$~y J $] QA$ J8'L&,'+Qa&,'+:#a,7m   /.  ',
8    /.: } !81

0.6

0.6

0.5

0.5

Obtained by fitting∆E

0.6

0.5

Obtained by fitting∆E

0.4

0.4

0.4

0.3

0.3

0.3

0.2

0.2

0.2

SVD1

0.1

0.1

SVD2
EFFICIENCY of non-resonant J/
ψπ+π-

0

0.2 0.4 0.6 0.8 1

1.2 1.4 1.6 1.8 2

SVD1

0.1

SVD2

0

0.2 0.4 0.6 0.8 1

SVD1
SVD2
EFFICIENCY of J/ψf2

EFFICIENCY of J/ψρ0

2.2

Obtained by fitting∆E

1.2 1.4 1.6 1.8 2

2.20

0.2 0.4 0.6 0.8 1

1.2 1.4 1.6 1.8 2

2.2

J#Q"5[1wH2Jdf$]Aþ%#2_V2"&',X'7;QJ#,/+7<ÿ^Y¾Y  ->J\',8V-x_
3[7 JLÚ   */.0 ¶ 0 · + !"#Q',:0YAJsy', :h{SAJÚ   */.,  "#Q('+:0YAJsy', :h¤4#Q,$©JÚx   /:. }  #Q,(',:3/AJvy', :1
;§ /.:0¶30m· /#f2 8~',X',>2&  ',:cqJ%-\J',#/',YAþ%[_V" QJ/7;2Q«

J #i1¹[yuµr¶Jd4· ¤s[1>·Jµa2Çu¤u· >·ÅXdt`bJd4u·Ìy¤4µsÅsyXÆËÅ È Je¤4µXSdfÆP`aÅs
~á@?
>

) 0 0

Cnê^êJâã~ÁëJçBAenåê&Aµ-8]!'¦Â{#g:#j,:#${8uÒ\J0"7;, %8a45J $¶,J^382  -)8a QJ;[21¯H21 X +h+"8 JDÂ'+!y J $rDÂ{#] J a,7¬J $5    /.: } ',2N
8 J$u>«  ('+© J§   *8.:0 ¶ 0 ·8L'L_¶h J$a8Ò J4fL'," #8V\JX#X
 J$2 8 i © JX', Ú
I   */.,4Eh7 /. 1Ä  ',28YÌS',\jQ 28hI-   */.: } AJ  #-2\J6#X',8825J(',::_dJ',j,Y©J %',AJLh
;#!,>«R" ,(',AJ µ */.0¶0m·AJ  #-2\J5'+885J #',:#:_ÒJ',j,#AJ',AJNJ
', !ID1
Iz y $E4/#KJ^Q"[1wH K 1Jdf$y#2:#28f2:_%S:#:«jE468'E_O!81XI',89I#J'," $2G4n] J^Q 6 [1wHH5'+]
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hmpipi

Mpipi 414/fb
120-2logL=246.571
χ2/n.d.f.=2.00539

EntriesMean
RMS
χ2 / ndf
N(rho)

Events/0.025GeV/c2

100

1098
0.96920.44618117 / 79
1098± 93.2

80
functions
Breit-Wigner

60

6th order poly.
Double Gaussian

40

20

0

0.4 0.6 0.81

1.2 1.4 1.6 1.8 2 2.22Mππ(GeV/c )J^#Q, ,[1wH K BJ^5JtJ ÿZY¾Y  82#]J  -\J54J$]*/.,  W */.1 Ä  W

hmpipi

Mpipi 414/fb
120

Ìy'+\jQ, 281-2logL=239.644
χ2/n.d.f.=2.03571

Events/0.025GeV/c2

100

80

Entries

1098

Mean

0.9692RMS

0.4461χ2 / ndf
N(rho)

996.7± 98.6

N(f2)73.89± 43.57

Phi(f2)

1.081± 0.6648022 / 77

functions
Breit-Wigner

60

6th order poly.
Double Gaussian

40

20

0

0.4 0.6 0.81

1.2 1.4 1.6 1.8 2 2.22Mππ(GeV/c )J#Q"j[1wHH2;J^5JvJµÿ^Y Y  8#.J"#-\J #~4J$ */.: } W */.,4 W */.1Ä  W
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hmpipi

Mpipi 414/fb
120-2logL=238.920
χ2/n.d.f.=2.10945

Events/0.025GeV/c2

100

80

Entries

1098

Mean

0.9692RMS

0.44618004 / 76

χ2 / ndf
N(rho)

990.6± 99.1

N(f2)59.51± 44.96

Phi(f2)

1.09± 0.77

N(nr)72.63± 92.24

functions
Breit-Wigner

60

6th order poly.
Double Gaussian
6th order poly.

40

20

0

0.4 0.6 0.81

1.2 1.4 1.6 1.8 2 2.22Mππ(GeV/c )J^Q :[1wHz[ºJ^JJ bÿ Y Y  8#.J -\J #a45J $ % " ,(',AJE*8.:0¶*0m· W /. } W */.,4 W
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χ2 / ndf
N(rho)-2logL=104.103

120
100

Phi(rho)12.63 / 16923.7 ±

82

0±

0

N(f2)

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Phi(f2)

1.126 ± 0.4754

Events/0.1GeV/c2

80
60
40
20
0
0.2 0.4 0.6 0.81

1.2 1.4 1.6 1.8 2 2.22Mππ(GeV/c )J#Q"9[21¯Hxo<J^5JZJJ $s"#Q('+:)_#:#8ODÂ>J ',QJ8Y'+f'7;QJO,7mÿ Y Y  4J$ } W 4fAJ"«-2\J1 df$y,-\J\',8]&+',:#^'+  7;,8J r-0S, ]JAJ^45J $J$2S  :J\',AJ &+',:#^->J\',8-x<_ J $a8Ò JX $E4>',! J^#Q2 5 [1wHH45 J $#X
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Graph-2logL=81.1364

120
100

χ2 / ndf

21.77 / 16

N(rho)

926.8 ± 82.03

Phi(rho)

0±

0

N(f2)

83.83 ± 35.68

Phi

1.117 ± 0.4535

Norm(nr) -32.42 ± 58.07

Events/0.1GeV/c2

80
60
40
20
0
0.2 0.4 0.6 0.81

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Entries
Mean
RMS

5418
-0.01045
0.09585*0

1 ± 0.0
1 ± 0.0
1 ± 0.0
1 ± 0.0
1 ± 0.0
43.31 ± 1.78

Norm K
Norm K(1430)*
Norm K2(1430)

χ2/n.d.f.=1.13=635.2
BKG

250 N

±

Norm K
Norm π±
Pol1
Pol2
Pol3

200

-196.5 ± 18.0
284.2 ± 143.9
447.4 ± 30.3

Area
Mean
σ
Bin Width

0.0006144 ± 0.0005491
0.00755 ± 0.00054
0.0068 ± 0.0000

histograms+
J/ψπ π*0
J/ψ K
J/ψ K(1430)*
J/ψ K2
J/ψ K±
J/ψπ±others

150

100

50

-0.1

-0.05

0

0.05

0.1

0.15

0.2

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