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Luminosity L=200 fb-1, Efficiency E=0.2 Observe 100 events. Error 100=10 s=N/LE s=25.0 2.5 ab Also applies to contents of histogram binsx+H. 2,{DSummary: 3 problemsNumber of events small (including 0) Number of events Background Uncertainties in background and acceptance"on69!1. What do you do with zero?Observe 0 events. (Many searches do) s=00 is obviously wrong We know s is small. But not that it s exactly 0. Combination of small source+bad luck can give 0 events Need to go back two steps to consider what we mean by measurement errors what we mean by probabilityLA&A " Probability Limit of frequency P(A)= Limit N N(A)/N Standard (frequentist) definition. 2 tricky features P(A) depends not just on A but on the ensemble. Several ensembles may be possible If you cannot define an Ensemble there is no such thing as probability +Z#ZZnZZ H<5 # There can be many Ensembles  Probabilities belong to the event and the ensemble Insurance company data shows P(death) for 40 year old male clients = 1.4% (Classic example due to von Mises) Does this mean a particular 40 year old German has a 98.6% chance of reaching his 41st Birthday? No. He belongs to many ensembles German insured males German males Insured nonsmoking vegetarians German insured male racing drivers & Each of these gives a different number. All equally valid.`#0Tf0T;0T -f;  $,A limitation: Unique events have no ensemble - Some events are unique. Consider  It will probably rain tomorrow. There is only one tomorrow (Tuesday). There is NO ensemble. P(rain) is either 0/1 =0 or 1/1 = 1 Strict frequentists cannot say 'It will probably rain tomorrow'. This presents severe social problems.j!"&!"  % Circumventing the limitation  4A frequentist can say:  The statement  It will rain tomorrow has a 70% probability of being true. by assembling an ensemble of statements and ascertaining that 70% are true. (E.g. Weather forecasts with a verified track record) Say  It will rain tomorrow with 70% confidence (ZM  & What is a measurement?tMT=1745 GeV For true value m and standard deviation s the probability (density) for a result x is (for the usual Gaussian error) P(x; m, s)=(1/ s2p)exp-[(x -m)2/2s2] Does this mean that there is a 68% probability that MT lies between 169 and 179 GeV? No. MT is unique. It is either in that range or outside it. (Soon we will know.) P(x; m, s) cannot be used as a probability for m. (It is called the likelihood function for m given x.)  ZZJB' 6J$JLBaP xsUf* What a measurement error saysA Gaussian measurement gives a result within 1s of the true value in 68% of all cases. The statement  m [x - s, x + s] has a 68% probability of being true, using the ensemble of all such statements. We say  m [x - s, x + s] , or  MT lies between 169 and 179 GeV with 68% confidence. Can also say  m [x - 2s, x + 2s] @ 95% or  m [- , x + s] @ 84% or whatevervpZ-9\  HA    g+  Extension beyond simple GaussianbChoose construction (functions x1(m), x2(m)) for which P(x [x1(m), x2(m)]) CL for all m Given a measurement X, make statement m [mLO, mHI]@ CL Where X=x2(mLO), X=x1(mHI) &8%'-., Confidence Belt -Use for small numbersCan choose CL Just use one curve to give upper limit Discrete observable makes smooth curves into ugly staircases Observe n. Quote upper limit as mHI from solving S0n P(r, mHI)=S0n e-mHI mHI r/r!= 1-CL English translation. If the true value is mHI (or higher) then the chance of a result this small (or smaller) is only (1-CL) (or less) V(6\,. Poisson table  Upper limits n 90% 95% 99% 0 2.30 3.00 4.61 1 3.89 4.74 6.64 2 5.32 6.30 8.41 3 6.68 7.75 10.05 4 7.99 9.15 11.60 5 9.27 10.51 13.11 .....: ZZ   /!Bayesian (Subjective) Probability""P(A) is a number describing my degree of belief in A 1=certain belief. 0=total disbelief Intermediate beliefs can be calibrated against simple frequentist probabilities. P(A)=0.5 means: I would be indifferent given the choice of betting on A or betting on a coin toss. A can be anything. Measurements, true values, rain, MT, MH, horse races, existence of God, name of the current king of France& FCJJE 2Bayes Theorem General (uncontroversial) form P(A|B)=P(B|A) P(A) P(B)  Bayesian form P(Theory|Data)=P(Data|Theory) P(Theory) P(Data) p6&@0@PM  3 Bayes at work Prior and Posterior can be numbers Successful predictions boost belief in theory Several experiments modify belief cumulatively Prior and Posterior can be distributions P(m|x) P(x|m) P(m) Ignore normalisation problems #P]P)PPPPP$>  5Example: Poisson  P(r,m)=exp(- m) m r/r! With uniform prior this gives posterior for m Shown for various small r results Read off intervals...P~-94   i 6Upper and lower limits  Upper limit 0mHI exp(- m) mn/n! dm = CL Repeated integration by parts: S0n exp(- mHI) mHIr/r!=1-CL Same as frequentist limit This is a coincidence! Lower Limit formula is not the same 6 SS SS[S <    [@  ;  b 70Example: Poisson with no events 90% Upper Limit?11 1 FPrior flat in m Prior flat in mJf $ <!Health WarningResults using Bayesian Statistics will depend on the prior Choice of prior is arbitrary (almost always).  Uniform is not the answer Serious analyses will try several priors and check how much the result shifts (robustness)8 '2. Next problem: add a background N=S+b((&$Frequentist Approach: Find range for N Subtract b to get range for S Examples: See 5 events, background 1.2 95% Upper limit: 10.5 9.3 4 See 5 events, background 5.1 95% Upper limit: 10.5 5.2 ? See 5 events, background 10.6 95% Upper limit: 10.5 -0.1 6 <Z/nZ)nZnZnZ nZnZnZnZn4= ="4S< -0.1? What s going on?If N<b we know that there is a downward fluctuation in the background. (Which happens& ) But there is no way of incorporating this information without messing up the ensemble Really strict frequentist procedure is to go ahead and publish. We know that 5% of 95%CL statements are wrong  this is one of them Suppressing this publication will bias the global results  p >#N=S+b for Bayesians~No problem! Prior for N is uniform for Sb Multiply and normalise as before Posterior Likelihood Prior Read off Confidence Levels by integrating posterior,Pp(,' ?$PFeldman Cousins Method Works by attacking what looks like a different problem...Q; Q  O4HFeldman Cousins: N=s+b b is known. N is measured. s is what we're afterI1 I This is called 'flip-flopping' and BAD because is wrecks the whole design of the Confidence Belt Suggested solution: 1) Construct belts at chosen CL as before 2) Find new ranking strategy to determine what's inside and what's outside   D)Feldman Cousins: Ranking  First idea (almost right) Sum/integrate over outcomes with highest probabilities (advantage that this is the shortest interval) Glitch: Suppose N small. (low fluctuation) P(N;s+b) will be small for any s and never get counted Instead: compare to 'best' probability for this N, at s=N-b or s=0 and rank on that number N~b single sided limit (upper bound) for s N>>b 2 sided limits for s   H- How it works  Has to be computed for the appropriate value of background b. (Sounds complicated, but there is lots of software around) As n increases, flips from 1-sided to 2-sided limits  but in such a way that the probability of being in the belt is preserved  R7)Arguments against using Feldman Cousins **& * 4Argument 1 It takes control out of hands of physicist. You might want to quote a 2 sided limit for an expected process, an upper limit for something weird Counter argument: This is the virtue of the method. This control invalidates the conventional technique. The physicist can use their discretion over the CL. In rare cases it is permissible to say  We set a 2 sided limit, but we're not claiming a signal 6   S8Feldman Cousins: Argument 2  yArgument 2 If zero events are observed by two experiments, the one with the higher background b will quote the lower limit. This is unfair to hardworking physicists Counterargument An experiment with higher background has to be lucky to get zero events. Luckier experiments will always quote better limits. Averaging over luck, lower values of b get lower limits to report. L x z w@3. Including Systematic Errors N=aS+b N is observed number of events S is (unknown) signal source strength. Probably a cross section or branching ratio or decay rate a is an acceptance/luminosity factor known with some (systematic) error b is the background rate, known with some (systematic) error&ZZ xA3.1 Full BayesianAssume priors for S (uniform?) For a (Gaussian?) For b (Poisson or Gaussian?) Write down the posterior P(S,a,b). Integrate over all a,b to get marginalised P(s) Read off desired limits by integration*@{Ph )yB3.2 Hybrid BayesianAssume priors For a (Gaussian?) For b (Poisson or Gaussian?) Integrate over all a,b to get marginalised P(r,S) Read off desired limits by S0nP(r,S) =CL etc Done approximately for small errors (Cousins and Highand). Shows that limits pretty insensitive to sa , sb Numerically for general errors (RB: java applet on SLAC web page). Includes 3 priors for a that give slightly different results Z/ZMZsPQ azC3.3-3.9|Extend Feldman Cousins Profile Likelihood: Use P(S)=P(n,S,amax,bmax) where amax,bmax give maximum for this S,n Empirical Bayes And more& Results being compared as outcome from Banff workshopp6;HH HHj@P4  AZ?Summary  JStraight Frequentist approach is objective and clean but sometimes gives  crazy results Bayesian approach is valuable but has problems. Check for robustness under choice of prior Feldman-Cousins deserves more widespread adoption Lots of work still going on This will all be needed at the LHC&     /'()0 9 :;[`dk"n%o&v-  ` 3333ff3` 3333f33ff3` "3333̙ff3` Kf3̙` &e̙3g3f` f333̙po7` ___f3̙;/f9` ff3Lm` ff3LmNLm>?" dd@*?nAd@q<nAqFLK#M n?" dd@   @@``PR    M`2p>> jb (      Hত? ?"ZT`/  X Click to edit Master title style!!  @   Hx? ?" `  RClick to edit Master text styles Second level Third level Fourth level Fifth level!    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S  6 _P   P*    6\ _   R*  H  0޽h ? 3380___PPT10.>YG `8(    0DL8 P   8 >*   0*   6|Y8 _  8 @* H  0޽h ? 3380___PPT10.>"hG}  p$(  r  S 0:$@ : r  S :$  : H  0޽h ? ___f3̙;/f9___PPT10i.+D=' = @B +  *(  x  c $3> ZT`/  > r  S $A>  ` > H  0޽h ? ___f3̙;/f9___PPT10i. +D=' = @B +:  :(  r  S  ZT`/  >   S P>  ` > "hu=H  0޽h ? ___f3̙;/f980___PPT10.PW}  $(  r  S V> ZT`/  > r  S W>  ` > H  0޽h ? ___f3̙;/f9___PPT10i.pR+D=' = @B +   (  r  S _> ZT`/  >   S `>  ` > "hu=42  Zm>_ж_ж$?<pl  Ensemble of Everything".]$  8 @ @ @2  Z>_ж_ж$?jcV A".]$  8 @ @ @H  0޽h ? ___f3̙;/f9___PPT10i. V?+D=' = @B + K0 -  (     f4>_ж_ж ? ,`  > L8 @ @ @  # l>_ж_ж ?  a > ZF >~> ~ >~ @`^  6A ? <  c $޽h ? ̙33ZR___PPT102.]0G+D' = @B D' = @BA?%,( < +O%,( < ++ K0 -  (     f>_ж_ж ? T`  > L8 @ @ @  # lܤ_ж_ж ?  a > ZF >~> ~ >~ @`^  6A ?C<  c $޽h ? ̙33ZR___PPT102.]0G+D' = @B D' = @BA?%,( < +O%,( < ++ K0 -  P(    # lD>_ж_ж ? ZTa0  > L8 @ @ @   ft#9_ж_ж ?   C > ZF >~> ~ >~ @`^  6A ?FL<  c $޽h ? ̙33ZR___PPT102.]0G+D' = @B D' = @BA?%,( < +O%,( < ++}  p $(   r   S > ZT`/  > r   S 8>  ` > H   0޽h ? ___f3̙;/f9___PPT10i.ze+D=' = @B +}  $(  r  S P0: ZT`/  : r  S 0:  ` : H  0޽h ? ___f3̙;/f9___PPT10i.5 p+D=' = @B +}  $(  r  S 4K ZT`/   r  S K  `  H  0޽h ? ___f3̙;/f9___PPT10i.6[_+D=' = @B +  # (  r  S T ZT`/      fA ? MM s   0$V  ?x"0 2C  0TZ " =m 0 2C  s *:9"`%  DExample: proportional Gaussian s= 0.1 m Measures with 10% accuracy Result (say) 100.0 mLO=90.91 mHI= 111.1Tk0 28  0a Constructed Horizontally such that the probability of a result lying inside the belt is 68%(or whatever) Read Vertically using that0 2B   c $DM)),$D  0B  @ c $D,$D 0B  @ c $D!,$@ 0   0|ŒF 9X0(2H  0޽h ? ___f3̙;/f9 ___PPT10 .8zT+tD ' = @B Ds ' = @BA?%,( < +O%,( < +Dn' =%(D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+#.<* %(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<* D' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<* D4' =%(D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+#.<* %(D' =+4 8?dCB0-#ppt_w/2BCB#ppt_xB*Y3>B ppt_x<* D' =+4 8?\CB#ppt_yBCB#ppt_yB*Y3>B ppt_y<* D' =4@BBBB%(D' =1:Bvisible*o3>+#.<* %(D' =+4 8?dCB0-#ppt_w/2BCB#ppt_xB*Y3>B ppt_x<* D' =+4 8?\CB#ppt_yBCB#ppt_yB*Y3>B ppt_y<* +}  $(  r  S k ZT`/   r  S l  `  H  0޽h ? ___f3̙;/f9___PPT10i.;j2+D=' = @B +  K0 - @ @H(  @ @ # l~ ? ZTa1   L8 @ @ @ @  fl ? @ZV  ZF >~> ~ >~ @`< @ c $޽h ? ̙33ZR___PPT102.]0G+D' = @B D' = @BA?%,( < +O%,( < ++}  `H$(  Hr H S ` ZT`/   r H S    `  H H 0޽h ? ___f3̙;/f9___PPT10i.N`I\+D=' = @B +  &pL(  Lr L S $ ZT`/   r L S   `  \ L C 4ABayes-mugshot22 L 6ԝ"` Y ?Prior0B2 L 6"` T C Posterior 0 BRB L s *D *V RB L s *D VV H L 0޽h ? ___f3̙;/f9___PPT10i.O+D=' = @B +  P`(  Pr P S Ԫ ZT`/   r P S   `  J P C "A flat%  L P C $A gauss%  L P C $A gauss% d  P 06 w  9=0(2 P 0c ` J  9X0(2H P 0޽h ? ___f3̙;/f9___PPT10i.P0;+D=' = @B +t  K0 -   p 2 (    # l ? ZTa1   L8 @ @ @  # l ?     ZF >~> ~ >~ @`^  6A  ? ^  6A ?ZHCM ^  6A ? HC^  6A ?    <_ȯ_ȯ ? }C  r=6 .]$  8 @ @ @   <8_ȯ_ȯ ?8   r=2 .]$  8 @ @ @   <9_ȯ_ȯ ?  r=1 .]$  8 @ @ @   <8_ȯ_ȯ ?v Q r=0 .]$  8 @ @ @(   <_ȯ_ȯ ?T P(m)D.]&  &   8 @ @ @<  c $޽h ? ̙33ZR___PPT102.]0G+D' = @B D' = @BA?%,( < +O%,( < ++  K0 - dH(  d d # l  ? ZTa1   L8 @ @ @ d  f ?  `  ZF >~> ~ >~ @`< d c $޽h ? ̙33ZR___PPT102.]0G+D' = @B D' = @BA?%,( < +O%,( < ++P K0 - r j t (  t t  f: ? q%  : L8 @ @ @ t # l 3 ?  a : ZF >~> ~ >~ @`^ t 6A  ? j ^ t 6A  ?}^ t 6A  ? 3^ t 6A  ?Y3M  t <6_ȯ_ȯ ? k  X .]$  8 @ @ @^  t 6A  ?Y3M   t <C_ȯ_ȯ ?3k X .]$  8 @ @ @  t <lL_ȯ_ȯ ?, = .]$  8 @ @ @  t <R_ȯ_ȯ ?g ,B  = .]$  8 @ @ @^  t 6A  ? }^ t 6A  ?j @B t C D?  N @B t C D? @B t C D?  N  t <pf_ȯ_ȯ ? F}  1.65 .]$  8 @ @ @ t <p_ȯ_ȯ ? 2.30 .]$  8 @ @ @< t c $޽h ? ̙33ZR___PPT102.]0G+D' = @B D' = @BA?%,( < +O%,( < ++}  $(  r  S z ZT`/   r  S d{  `  H  0޽h ? ___f3̙;/f9___PPT10i.yQ+D=' = @B +  :(  r  S  ZT`/     S @  `  "hu=H  0޽h ? ___f3̙;/f9___PPT10i.\0Ʃ+D=' = @B +}  $(  r  S \9 ZT`/  9 r  S 9 ` 9 H  0޽h ? ___f3̙;/f9___PPT10i.z j+D=' = @B +   `(  r  S  ZT`/   r  S Ч  `  L  C $A  step1| J  C "A step6P L  C $A step3 ^ Q   0ԭ   9=0(2  00 C%  9X0(2H  0޽h ? ___f3̙;/f9___PPT10i.{@+D=' = @B +j K0 - ((     f_ж_ж ? q `}   L8 @ @ @^  6A ? ^  6A ?)"  B_ȯ_ȯ ?5   * by Feldman and Cousins, mostly !.]!$ ! 8 @ @ @<  c $޽h ? ̙33ZR___PPT102.]0G+D' = @B D' = @BA?%,( < +O%,( < ++  "K0 - 4r(  4 4 # l ? ZTa1   L8 @ @ @ 4  fP: ?  F  ZF >~> ~ >~ @`@B 4 C D?cd@B 4 C D?34Xb 4@ 0##?S=@B 4 C D?cdM @B 4 C D?`Xb  4 0==?cR`b  4 s *?"`c)  4 <_ȯ_ȯ ? &[  1 sided 90% .] $  8 @ @ @  4 <_ȯ_ȯ ? &   2 sided 90% .] $  8 @ @ @FB  4 S D?6 @B 4 C D?0 cd @B 4 C D?   4  B}CDE$F,3ff̙? ||@ cB < 4 c $޽h ? ̙33ZR___PPT102.]0G+D' = @B D' = @BA?%,( < +O%,( < ++ K0 -  (    # l_ж_ж ? ZTa0   L8 @ @ @   f@_ж_ж ? C  ZF >~> ~ >~ @`^  6A ?[<  c $޽h ? ̙33ZR___PPT102.]0G+D' = @B D' = @BA?%,( < +O%,( < ++  K0 - 0 d(    # lH ? ZTa1   L8 @ @ @   f[: ?   g  ZF >~> ~ >~ @`@B  C D?@B  C D?`   BC DEF f3?   @n`  <|!_ȯ_ȯ ?d s .]$  8 @ @ @  Bl,_ȯ_ȯ ?\ n .]$  8 @ @ @R   <7_ȯ_ȯ ?M  TMeans that sensible 1-sided limits are quoted instead of nonsensical 2-sided limits!"U.]U& U 8 @ @ @L   c $ ? <  c $޽h ? ̙33ZR___PPT102.]0G+D' = @B D' = @BA?%,( < +O%,( < ++ %K0 - pLH(  L L  f J_ж_ж ?  `   L8 @ @ @ L # lDU_ж_ж ?  a  ZF >~> ~ >~ @`< L c $޽h ? ̙33ZR___PPT102.]0G+D' = @B D' = @BA?%,( < +O%,( < ++  &K0 -  T(  T T # l\ ? ZTa1   L8 @ @ @ T  fdg ?    ZF >~> ~ >~ @`L T c $ ?Fg W T <s_ȯ_ȯ ?W7J  ^Example: you reward a good student with a lottery ticket which has a 10% chance of winning $10. A moderate student gets a ticket with a 1% chance of winning $20. They both win. Were you unfair?& ]&  < W  WWL T c $ ?jQ{  T <x_ȯ_ȯ ?  ^Example: you reward a good student with a lottery ticket which has a 10% chance of winning $10. A moderate student gets a ticket with a 1% chance of winning $20. They both win. Were you unfair?& ]&  < W  WW^ T 6A ?! eL  T c $ ? ,  L  T c $ ?g c x < T c $޽h ? ̙33ZR___PPT102.]0G+D' = @B D' = @BA?%,( < +O%,( < ++$  $(  r  S ̔ ZT`/   r  S t  `  H  0޽h ? ___f3̙;/f980___PPT10.V`$  $(  r  S  ZT`/   r  S   `  H  0޽h ? ___f3̙;/f980___PPT10.0  0(  x  c $  ZT`/   x  c $    H  0޽h ? ___f3̙;/f980___PPT10.$  $(  r  S  ZT`/   r  S D  `  H  0޽h ? ___f3̙;/f980___PPT10.`t -K0 - pN(    # l_ж_ж ? ZTa0   L8 @ @ @  # lq: ?  a  ZF >~> ~ >~ @`<  c $޽h ? ̙33ZR___PPT102.]0G+D' = @B D' = @BA?%,( < +O%,( < ++ 0 d(  v  6?     H ? 0    B  s *޽h ? ̙33 0 d(  v  6?     Hd ? 0    B  s *޽h ? ̙33  0 `d(  v  6?   8  H8 ? 0  8  B  s *޽h ? ̙33 0 PDd(  Dv D 6?   8 D H 8 ? 0  8  B D s *޽h ? ̙33 0 hd(  hv h 6?   8 h H8 ? 0  8  B h s *޽h ? ̙33 0  xd(  xv x 6?   8 x H\8 ? 0  8  B x s *޽h ? ̙33 0 d(  v  6?   8  H@8 ? 0  8  B  s *޽h ? ̙33$ 0  d(  v  6?   8  H"8 ? 0  8  B  s *޽h ? ̙33) 0 d(  v  6?   8  H'8 ? 0  8  B  s *޽h ? ̙33- 0 @d(  v  6?   8  H-8 ? 0  8  B  s *޽h ? ̙334 0  8d(  8v 8 6?   8 8 H38 ? 0  8  B 8 s *޽h ? ̙337 0 Pd(  Pv P 6?   8 P H98 ? 0  8  B P s *޽h ? ̙338 0 Xd(  Xv X 6?   8 X Hp?8 ? 0  8  B X s *޽h ? ̙33? 0 d(  v  6?   8  HE8 ? 0  8  B  s *޽h ? ̙33r z@ΎДuBǢçMOQ0:NS2 e|5=K( VX3Z H D7#H/(O{R 1o6Z II\`_^du`kbn dfv`h[@BDF?? j{(   |OpenOffice.org 6opendocument.MathDocument.10(OpenDocument Formula/ 0DArialngba(,0z[ 0"DGaramonda(,0z[ 0 DTiniversitys " $A -Arial GaramondTimes New Roman WingdingsSymbolLucida Sans Unicode ZapfDingbatsEdgeOpenDocument FormulaResults from Small Numbers$Particle Physics is about counting Summary: 3 problems1. What do you do with zero?(Probability (conventional definition) ' Feature 1:There can be many Ensembles*Feature 2: Unique events have no ensembleCircumventing the limitationWhat is a measurement?What a measurement error says!Extension beyond simple GaussianConfidence BeltUse for small numbersPoisson table"Bayesian (Subjective) ProbabilityBayes TheoremBayes at workExample: PoissonUpper limitsResult depends on Prior Health Warning(2. Next problem: add a background m=S+bS< -0.1? Whats going on?m=S+b for Bayesians#Incorporating Constraints: PoissonQFeldman Cousins Method Works by attacking what looks like a different problem...IFeldman Cousins: m=s+b b is known. N is measured. s is what we're afterFeldman Cousins: Ranking How it works*Arguments against using Feldman Cousins Feldman Cousins: Argument 23. Including Systematic Errors3.1 Full Bayesian3.2 Hybrid Bayesian3.3-3.9Summary  Fonts UsedDesign TemplateEmbedded OLE Servers Slide Titles$D 4<Version$_! Roger BarlowRoger Barlow2 L! October 2006  .-DArialngba(,0z[ 0"DGaramonda(,0z[ 0 DTimes New Roman0z[ 00DWingdingsRoman0z[ 0@DSymbolgsRoman0z[ 0PDLucida Sans Unicode0z[ 0"`DZapfDingbatsnicode0z[ 0@0.  @n?" dd@  @@`` h l 7****21// ..5              $ %&' ( -.1278=>?@ ABKLS T ab ghi j  wxyz{|}~ b$Fe:(Ϝ"@';pR$RvD!X5pR$A'gtx GR$·AQ8R$Abp1!t46`R$yv#k r6;"b$q|RR_,\nb$i SLi$Lx b$J5J<b$bdv4AC5b$OZ'!)F4^b$¨Ta)5+b$4 64\:b$L N@9/: b$.Atjq`ez3 b$F54} b$UXRD25 ab$bea4C y""$=tuR' +"$#[!%2t6 r`/"$VV R$p >2$7k.M R$5վʽ ?^Rؽ 0AA@8 Iʚ;ʚ;g4KdKd z[ 0ppp@  <4ddddL< 0<4BdBdL< 0 0___PPT10 pp___PPT9D,  ?H-4Results from Small NumbersO  =~lResults from Small Numbers"Roger Barlow QMUL 2nd October 2006$# #Particle Physics is about counting $$Pretty much everything is Poisson Statistics sN Numbers of events give cross sections, branching ratios& E.g. Have T=200M B mesons, Efficiency E=0.02 Observe 100 events. Error 100=10 BR=N/TE BR=(25.0 2.5) 10-6 -- J{DSummary: 3 problemsNumber of events small (including 0) Number of events Background Uncertainties in background and efficiency"on69!1. What do you do with zero?Observe 0 events. (Many searches do) BR=00 is obviously wrong We know BR is small. But not that it s exactly 0. Combination of small value+bad luck can give 0 events Need to go back two steps to consider what we mean by measurement errors what we mean by probabilityLA& A "'Probability (conventional definition) ((&Limit of frequency P(A)= Limit N N(A)/N Standard (frequentist) definition. 2 tricky features P(A) depends not just on A but on the ensemble. Several ensembles may be possible If you cannot define an Ensemble there is no such thing as probability +#n J<5 #& Feature 1:There can be many Ensembles''& ' Probabilities belong to the event and the ensemble Insurance company data shows P(death) for 40 year old male clients = 1.4% (Classic example due to von Mises) Does this mean a particular 40 year old German has a 98.6% chance of reaching his 41st Birthday? No. He belongs to many ensembles German insured males German males Insured nonsmoking vegetarians German insured male racing drivers & Each of these gives a different number. All equally valid.`#0Tf0T;0T -f;  $)Feature 2: Unique events have no ensemble** * 4Some events are unique. Consider  It will probably rain tomorrow. There is only one tomorrow (Tuesday 3rd October). There is NO ensemble. 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Luminosity L=200 fb-1, Efficiency E=0.2 Observe 100 events. Error 100=10 s=N/LE s=25.0 2.5 ab Also applies to contents of histogram bins-+- QJ. 2,{DSummary: 3 problemsNumber of events small (including 0) Number of events Background Uncertainties in background and efficiency"on69!1. What do you do with zero?Observe 0 events. (Many searches do) s=00 is obviously wrong We know s is small. But not that it s exactly 0. Combination of small source+bad luck can give 0 events Need to go back two steps to consider what we mean by measurement errors what we mean by probabilityLA&A " Probability (usual definition) !!&Limit of frequency P(A)= Limit N N(A)/N Standard (frequentist) definition. 2 tricky features P(A) depends not just on A but on the ensemble. Several ensembles may be possible If you cannot define an Ensemble there is no such thing as probability +#n J<5 #& Feature 1:There can be many Ensembles''& ' Probabilities belong to the event and the ensemble Insurance company data shows P(death) for 40 year old male clients = 1.4% (Classic example due to von Mises) Does this mean a particular 40 year old German has a 98.6% chance of reaching his 41st Birthday? No. He belongs to many ensembles German insured males German males Insured nonsmoking vegetarians German insured male racing drivers & Each of these gives a different number. All equally valid.`#0Tf0T;0T -f;  $)Feature 2: Unique events have no ensemble** * 4Some events are unique. Consider  It will probably rain tomorrow. There is only one tomorrow (Tuesday 3rd October). There is NO ensemble. P(rain) is either 0/1 =0 or 1/1 = 1 Strict frequentists cannot say 'It will probably rain tomorrow'. This presents severe social problems.""&""%   % Circumventing the limitation  @A frequentist can say:  The statement  It will rain tomorrow has a 70% probability of being true. by assembling an ensemble of statements and ascertaining that 70% (say) are true. (E.g. Weather forecasts with a verified track record) Say  It will rain tomorrow with 70% confidence (!ZM ! & What is a measurement?MT=1745 GeV What does it mean? For true value m and standard deviation s the probability (density) for a result x is (for the usual Gaussian error) P(x; m, s)=(1/ s2p)exp-[(x -m)2/2s2] Does this mean that there is a 68% probability that MT lies between 169 and 179 GeV? No. MT is unique. It is either in that range or outside it. (Soon we will know.) P(x; m, s) cannot be used as a probability for m. (It is called the likelihood function for m given x.)  PPJB' 6J$JLBaP sUf* What a measurement error saysA Gaussian measurement gives a result within 1s of the true value in 68% of all cases. The statement  m [x - s, x + s] has a 68% probability of being true, using the ensemble of all such statements. We say  m [x - s, x + s] , or  MT lies between 169 and 179 GeV with 68% confidence. Can also say  m [x - 2s, x + 2s] @ 95% or  m [- , x + s] @ 84% or whatevervpZ-9\  HA    g+  Extension beyond simple GaussianbChoose construction (functions x1(m), x2(m)) for which P(x [x1(m), x2(m)]) CL for all m Given a measurement X, make statement m [mLO, mHI]@ CL Where X=x2(mLO), X=x1(mHI) &8%'-., Confidence Belt -Use for small numbersCan choose CL Just use one curve to give upper limit Discrete observable makes smooth curves into ugly staircases Observe n. Quote upper limit as mHI from solving S0n P(r, mHI)=S0n e-mHI mHI r/r!= 1-CL English translation. n is small. m can t be very large. If the true value is mHI (or higher) then the chance of a result this small (or smaller) is only (1-CL) (or less) V(X\,. Poisson table  Upper limits n 90% 95% 99% 0 2.30 3.00 4.61 1 3.89 4.74 6.64 2 5.32 6.30 8.41 3 6.68 7.75 10.05 4 7.99 9.15 11.60 5 9.27 10.51 13.11 .....: ZZ   /!Bayesian (Subjective) Probability""P(A) is a number describing my degree of belief in A 1=certain belief. 0=total disbelief Intermediate beliefs can be calibrated against simple frequentist probabilities. P(A)=0.5 means: I would be indifferent given the choice of betting on A or betting on a coin toss. A can be anything. Measurements, true values, rain, MT, MH, horse races, existence of God, name of the current king of France& Very adaptable. But no guarantee my P(A) is the same as your P(A). Subjective = unscientific?HZEJJ S2Bayes Theorem General (uncontroversial) form P(A|B)=P(B|A) P(A) P(B)  Bayesian form P(Theory|Data)=P(Data|Theory) P(Theory) P(Data) p6&@0@PM  3 Bayes at work Prior and Posterior can be numbers Successful predictions boost belief in theory Several experiments modify belief cumulatively Prior and Posterior can be distributions P(m|x) P(x|m) P(m) Ignore normalisation problems #P]P)PPPPP$>  5Example: Poisson  P(r,m)=exp(- m) m r/r! With uniform prior this gives posterior for m Shown for various small r results Read off intervals...P~-94   i 6 Upper limits  Upper limit from n events 0mHI exp(- m) mn/n! dm = CL Repeated integration by parts: S0n exp(- mHI) mHIr/r!=1-CL Same as frequentist limit This is a coincidence! Lower Limit formula is not the same 6SS SS[S<    [@*  ;  b 7Result depends on Prior   Example: 90% CL Limit from 0 events Prior flat in m Prior flat in mJ4f2 H <!Health Warning8Results using Bayesian Statistics will depend on the prior Choice of prior is arbitrary (almost always).  Uniform is not the answer. Uniform in what? Serious statistical analyses will try several priors and check how much the result shifts (robustness) Many physicists don t bother8 '2. Next problem: add a background m=S+b.("&C&&$Frequentist Approach: Find range for m Subtract b to get range for S Examples: See 5 events, background 1.2 95% Upper limit: 10.5 9.3 4 See 5 events, background 5.1 95% Upper limit: 10.5 5.2 ? See 5 events, background 10.6 95% Upper limit: 10.5 -0.1 6 XZ/nZ)nZnZnZ nZnZnZnZC^4= ="4S< -0.1? What s going on?If N<b we know that there is a downward fluctuation in the background. (Which happens& ) But there is no way of incorporating this information without messing up the ensemble Really strict frequentist procedure is to go ahead and publish. We know that 5% of 95%CL statements are wrong  this is one of them Suppressing this publication will bias the global results  p >#m=S+b for Bayesians A~No problem! Prior for m is uniform for Sb Multiply and normalise as before Posterior Likelihood Prior Read off Confidence Levels by integrating posteriorDPpC,' }E"Incorporating Constraints: Poisson # Work with total source strength (s+b) you know is greater than the background b Need to solve Formula not as obvious as it looks.   ?$PFeldman Cousins Method Works by attacking what looks like a different problem...Q; Q  O4HFeldman Cousins: N=s+b b is known. N is measured. s is what we're afterI1 I This is called 'flip-flopping' and BAD because is wrecks the whole design of the Confidence Belt Suggested solution: 1) Construct belts at chosen CL as before 2) Find new ranking strategy to determine what's inside and what's outside   D)Feldman Cousins: Ranking  nFirst idea (almost right) Sum/integrate over outcomes with highest probabilities (advantage that this is the shortest interval) Glitch: Suppose N small. (low fluctuation) P(N;s+b) will be small for any s and never get counted Instead: compare to 'best' probability for this N, at s=N-b or s=0 and rank on that number Such a plot does an automatic  flip-flop N~b single sided limit (upper bound) for s N>>b 2 sided limits for s   H- How it works  Has to be computed for the appropriate value of background b. (Sounds complicated, but there is lots of software around) As n increases, flips from 1-sided to 2-sided limits  but in such a way that the probability of being in the belt is preserved  R7)Arguments against using Feldman Cousins **& * 4Argument 1 It takes control out of hands of physicist. You might want to quote a 2 sided limit for an expected process, an upper limit for something weird Counter argument: This is the virtue of the method. This control invalidates the conventional technique. The physicist can use their discretion over the CL. In rare cases it is permissible to say  We set a 2 sided limit, but we're not claiming a signal 6   S8Feldman Cousins: Argument 2  Argument 2 If zero events are observed by two experiments, the one with the higher background b will quote the lower limit. This is unfair to hardworking physicists Counterargument An experiment with higher background has to be  lucky to get zero events. Luckier experiments will always quote better limits. Averaging over luck, lower values of b get lower limits to report. L z | w@3. Including Systematic Errors m=aS+b m is predicted number of events S is (unknown) signal source strength. Probably a cross section or branching ratio or decay rate a is an acceptance/luminosity factor known with some (systematic) error b is the background rate, known with some (systematic) errorFZZAAxA3.1 Full BayesianAssume priors for S (uniform?) For a (Gaussian?) For b (Poisson or Gaussian?) Write down the posterior P(S,a,b). Integrate over all a,b to get marginalised P(s) Read off desired limits by integration*@{Ph )yB3.2 Hybrid BayesianAssume priors For a (Gaussian?) For b (Poisson or Gaussian?) Integrate over all a,b to get marginalised P(r,S) Read off desired limits by S0nP(r,S) =1-CL etc Done approximately for small errors (Cousins and Highand). Shows that limits pretty insensitive to sa , sb Numerically for general errors (RB: java applet on SLAC web page). 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October 2006  .-՜.+,D՜.+,    3On-screen ShowManchester Uain tomorrow'. This presents severe social problems.""&""%   % Circumventing the limitation  @A frequentist can say:  The statement  It will rain tomorrow has a 70% probability of being true. by assembling an ensemble of statements and ascertaining that 70% (say) are true. (E.g. Weather forecasts with a verified track record) Say  It will rain tomorrow with 70% confidence (!ZM ! & What is a measurement?MT=1745 GeV What does it mean? For true value m and standard deviation s the probability (density) for a result x is (for the usual Gaussian measurement) P(x ; m, s)=(1/ s2p) exp-[(x -m)2/2s2] So is there a 68% probability that MT lies between 169 and 179 GeV? No. MT is unique. It is either in that range or outside. (Soon we will know.) For a given m, the probability that x lies within s is 68% This does not mean that for a given x, the  inverse probability that m lies within s is 68% P(x; m, s) cannot be used as a probability for m. (It is called the likelihood function for m given x.)  Z<ZJB- %J$JHB$:<aP df* What a measurement error saysA Gaussian measurement gives a result within 1s of the true value in 68% of all cases. The statement  m [x - s, x + s] has a 68% probability of being true, using the ensemble of all such statements. We say  m [x - s, x + s] , or  MT lies between 169 and 179 GeV with 68% confidence. Can also say  m [x - 2s, x + 2s] @ 95% or  m [- , x + s] @ 84% or whatevervpZ-9\  HA    g+  Extension beyond simple GaussianbChoose construction (functions x1(m), x2(m)) for which P(x [x1(m), x2(m)]) CL for all m Given a measurement X, make statement m [mLO, mHI]@ CL Where X=x2(mLO), X=x1(mHI) &8%'-., Confidence Belt -Use for small numbersCan choose CL Just use one curve to give upper limit Discrete observable makes smooth curves into ugly staircases Observe n. Quote upper limit as mHI from solving S0n P(r, mHI)=S0n e-mHI mHI r/r!= 1-CL English translation. n is small. m can t be very large. If the true value is mHI (or higher) then the chance of a result this small (or smaller) is only (1-CL) (or less) V(X\,. Poisson table  Upper limits n 90% 95% 99% 0 2.30 3.00 4.61 1 3.89 4.74 6.64 2 5.32 6.30 8.41 3 6.68 7.75 10.05 4 7.99 9.15 11.60 5 9.27 10.51 13.11 .....: ZZ   /!Bayesian (Subjective) Probability""P(A) is a number describing my degree of belief in A 1=certain belief. 0=total disbelief Intermediate beliefs can be calibrated against simple frequentist probabilities. P(A)=0.5 means: I would be indifferent given the choice of betting on A or betting on a coin toss. A can be anything. Measurements, true values, rain, MT, MH, horse races, existence of God, age of the current king of France& Very adaptable. But no guarantee my P(A) is the same as your P(A). Subjective = unscientific?HZEJJ R2Bayes Theorem General (uncontroversial) form P(A|B)=P(B|A) P(A) P(B)  Bayesian form P(Theory|Data)=P(Data|Theory) P(Theory) P(Data) p6&@0@PM  3 Bayes at work Prior and Posterior can be numbers Successful predictions boost belief in theory Several experiments modify belief cumulatively Prior and Posterior can be distributions P(m|x) P(x|m) P(m) Ignore normalisation problems #P]P)PPPPP$>  5Example: Poisson  P(r,m)=exp(- m) m r/r! With uniform prior this gives posterior for m Shown for various small r results Read off intervals...P~-94   i 6 Upper limits  Upper limit from n events 0mHI exp(- m) mn/n! dm = CL Repeated integration by parts: S0n exp(- mHI) mHIr/r!=1-CL Same as frequentist limit This is a coincidence! Lower Limit formula is not the same 6SS SS[S<    [@*  ;  b 7Result depends on Prior   Example: 90% CL Limit from 0 events Prior flat in m Prior flat in mJ4f2 H <!Health Warning8Results using Bayesian Statistics will depend on the prior Choice of prior is arbitrary (almost always).  Uniform is not the answer. Uniform in what? Serious statistical analyses will try several priors and check how much the result shifts (robustness) Many physicists don t bother8 '2. Next problem: add a background m=S+b.("&C&&$Frequentist Approach: Find range for m Subtract b to get range for S Examples: See 5 events, background 1.2 95% Upper limit: 10.5 9.3 4 See 5 events, background 5.1 95% Upper limit: 10.5 5.2 ? See 5 events, background 10.6 95% Upper limit: 10.5 -0.1 6 XZ/nZ)nZnZnZ nZnZnZnZC^4= ="4S< -0.1? What s going on?If N<b we know that there is a downward fluctuation in the background. (Which happens& ) But there is no way of incorporating this information without messing up the ensemble Really strict frequentist procedure is to go ahead and publish. We know that 5% of 95%CL statements are wrong  this is one of them Suppressing this publication will bias the global results  p >#m=S+b for Bayesians A~No problem! Prior for m is uniform for Sb Multiply and normalise as before Posterior Likelihood Prior Read off Confidence Levels by integrating posteriorDPpC,' }E"Incorporating Constraints: Poisson # Work with total source strength (s+b) you know is greater than the background b Need to solve Formula not as obvious as it looks.   ?$PFeldman Cousins Method Works by attacking what looks like a different problem...Q; Q  O4HFeldman Cousins: m=s+b b is known. N is measured. s is what we're after2IA1&  2 This is called 'flip-flopping' and BAD because is wrecks the whole design of the Confidence Belt Suggested solution: 1) Construct belts at chosen CL as before 2) Find new ranking strategy to determine what's inside and what's outside   D)Feldman Cousins: Ranking  nFirst idea (almost right) Sum/integrate over outcomes with highest probabilities (advantage that this is the shortest interval) Glitch: Suppose N small. (low fluctuation) P(N;s+b) will be small for any s and never get counted Instead: compare to 'best' probability for this N, at s=N-b or s=0 and rank on that number Such a plot does an automatic  flip-flop N~b single sided limit (upper bound) for s N>>b 2 sided limits for s   H- How it works  Has to be computed for the appropriate value of background b. (Sounds complicated, but there is lots of software around) As n increases, flips from 1-sided to 2-sided limits  but in such a way that the probability of being in the belt is preserved  R7)Arguments against using Feldman Cousins **& * 4Argument 1 It takes control out of hands of physicist. You might want to quote a 2 sided limit for an expected process, an upper limit for something weird Counter argument: This is the virtue of the method. This control invalidates the conventional technique. The physicist can use their discretion over the CL. In rare cases it is permissible to say  We set a 2 sided limit, but we're not claiming a signal 6   S8Feldman Cousins: Argument 2  Argument 2 If zero events are observed by two experiments, the one with the higher background b will quote the lower limit. This is unfair to hardworking physicists Counterargument An experiment with higher background has to be  lucky to get zero events. Luckier experiments will always quote better limits. Averaging over luck, lower values of b get lower limits to report. L z | w@3. Including Systematic Errors m=aS+b m is predicted number of events S is (unknown) signal source strength. Probably a cross section or branching ratio or decay rate a is an acceptance/luminosity factor known with some (systematic) error b is the background rate, known with some (systematic) errorFZZAAxA3.1 Full BayesianAssume priors for S (uniform?) For a (Gaussian?) For b (Poisson or Gaussian?) Write down the posterior P(S,a,b). Integrate over all a,b to get marginalised P(s) Read off desired limits by integration*@{Ph )yB3.2 Hybrid BayesianAssume priors For a (Gaussian?) For b (Poisson or Gaussian?) Integrate over all a,b to get marginalised P(r,S) Read off desired limits by S0nP(r,S) =1-CL etc Done approximately for small errors (Cousins and Highand). Shows that limits pretty insensitive to sa , sb Numerically for general errors (RB: java applet on SLAC web page). Includes 3 priors for a that give slightly different results Z/ZOZuPQ czC3.3-3.9|Extend Feldman Cousins Profile Likelihood: Use P(S)=P(n,S,amax,bmax) where amax,bmax give maximum for this S,n Empirical Bayes And more& Results being compared as outcome from Banff workshopp6;HH HHj@P4  AZ?Summary  JStraight Frequentist approach is objective and clean but sometimes gives  crazy results Bayesian approach is valuable but has problems. Check for robustness under choice of prior Feldman-Cousins deserves more widespread adoption Lots of work still going on This will all be needed at the LHC&     /'()0 9 :;[`dk"n%o&v-~.  *(  x  c $D> ZT`/  > r  S E>  ` > H  0޽h ? ___f3̙;/f9___PPT10i. +D=' = @B +}  $(  r  S b> ZT`/  > r  S c>  ` > H  0޽h ? ___f3̙;/f9___PPT10i.pR+D=' = @B +   (  r  S \i> ZTp/  >   S q>  ` > "hu=42  Z<:_ж_ж$?<pl  Ensemble of Everything".]$  8 @ @ @2  Z>_ж_ж$?jcV A".]$  8 @ @ @H  0޽h ? ___f3̙;/f9___PPT10i. 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