104 Pages

BayesLike

Course: STAT 494, Fall 2009
School: Washington
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%%Creator: %!PS-Adobe-2.0 dvips(k) 5.86e Copyright 2001 Radical Eye Software %%Title: BayesLike.dvi %%Pages: 15 %%PageOrder: Ascend %%BoundingBox: 0 0 596 842 %%DocumentFonts: Helvetica Helvetica-Bold Helvetica-Oblique %%+ Helvetica-BoldOblique Symbol %%EndComments %DVIPSWebPage: (www.radicaleye.com) %DVIPSCommandLine: dvips BayesLike.dvi -o BayesLike.ps -K -O 0.0in,0.5in %DVIPSParameters: dpi=600, compressed,...

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%%Creator: %!PS-Adobe-2.0 dvips(k) 5.86e Copyright 2001 Radical Eye Software %%Title: BayesLike.dvi %%Pages: 15 %%PageOrder: Ascend %%BoundingBox: 0 0 596 842 %%DocumentFonts: Helvetica Helvetica-Bold Helvetica-Oblique %%+ Helvetica-BoldOblique Symbol %%EndComments %DVIPSWebPage: (www.radicaleye.com) %DVIPSCommandLine: dvips BayesLike.dvi -o BayesLike.ps -K -O 0.0in,0.5in %DVIPSParameters: dpi=600, compressed, comments removed %DVIPSSource: TeX output 2002.04.22:1359 %%BeginProcSet: texc.pro /TeXDict 300 dict def TeXDict begin/N{def}def/B{bind def}N/S{exch}N/X{S N}B/A{dup}B/TR{translate}N/isls false N/vsize 11 72 mul N/hsize 8.5 72 mul N/landplus90{false}def/@rigin{isls{[0 landplus90{1 -1}{-1 1}ifelse 0 0 0]concat}if 72 Resolution div 72 VResolution div neg scale isls{ landplus90{VResolution 72 div vsize mul 0 exch}{Resolution -72 div hsize mul 0}ifelse TR}if Resolution VResolution vsize -72 div 1 add mul TR[ matrix currentmatrix{A A round sub abs 0.00001 lt{round}if}forall round exch round exch]setmatrix}N/@landscape{/isls true N}B/@manualfeed{ statusdict/manualfeed true put}B/@copies{/#copies X}B/FMat[1 0 0 -1 0 0] N/FBB[0 0 0 0]N/nn 0 N/IEn 0 N/ctr 0 N/df-tail{/nn 8 dict N nn begin /FontType 3 N/FontMatrix fntrx N/FontBBox FBB N string/base X array /BitMaps X/BuildChar{CharBuilder}N/Encoding IEn N end A{/foo setfont}2 array copy cvx N load 0 nn put/ctr 0 N[}B/sf 0 N/df{/sf 1 N/fntrx FMat N df-tail}B/dfs{div/sf X/fntrx[sf 0 0 sf neg 0 0]N df-tail}B/E{pop nn A definefont setfont}B/Cw{Cd A length 5 sub get}B/Ch{Cd A length 4 sub get }B/Cx{128 Cd A length 3 sub get sub}B/Cy{Cd A length 2 sub get 127 sub} B/Cdx{Cd A length 1 sub get}B/Ci{Cd A type/stringtype ne{ctr get/ctr ctr 1 add N}if}B/id 0 N/rw 0 N/rc 0 N/gp 0 N/cp 0 N/G 0 N/CharBuilder{save 3 1 roll S A/base get 2 index get S/BitMaps get S get/Cd X pop/ctr 0 N Cdx 0 Cx Cy Ch sub Cx Cw add Cy setcachedevice Cw Ch true[1 0 0 -1 -.1 Cx sub Cy .1 sub]/id Ci N/rw Cw 7 add 8 idiv string N/rc 0 N/gp 0 N/cp 0 N{ rc 0 ne{rc 1 sub/rc X rw}{G}ifelse}imagemask restore}B/G{{id gp get/gp gp 1 add N A 18 mod S 18 idiv pl S get exec}loop}B/adv{cp add/cp X}B /chg{rw cp id gp 4 index getinterval putinterval A gp add/gp X adv}B/nd{ /cp 0 N rw exit}B/lsh{rw cp 2 copy get A 0 eq{pop 1}{A 255 eq{pop 254}{ A A add 255 and S 1 and or}ifelse}ifelse put 1 adv}B/rsh{rw cp 2 copy get A 0 eq{pop 128}{A 255 eq{pop 127}{A 2 idiv S 128 and or}ifelse} ifelse put 1 adv}B/clr{rw cp 2 index string putinterval adv}B/set{rw cp fillstr 0 4 index getinterval putinterval adv}B/fillstr 18 string 0 1 17 {2 copy 255 put pop}for N/pl[{adv 1 chg}{adv 1 chg nd}{1 add chg}{1 add chg nd}{adv lsh}{adv lsh nd}{adv rsh}{adv rsh nd}{1 add adv}{/rc X nd}{ 1 add set}{1 add clr}{adv 2 chg}{adv 2 chg nd}{pop nd}]A{bind pop} forall N/D{/cc X A type/stringtype ne{]}if nn/base get cc ctr put nn /BitMaps get S ctr S sf 1 ne{A A length 1 sub A 2 index S get sf div put }if put/ctr ctr 1 add N}B/I{cc 1 add D}B/bop{userdict/bop-hook known{ bop-hook}if/SI save N @rigin 0 0 moveto/V matrix currentmatrix A 1 get A mul exch 0 get A mul add .99 lt{/QV}{/RV}ifelse load def pop pop}N/eop{ SI restore userdict/eop-hook known{eop-hook}if showpage}N/@start{ userdict/start-hook known{start-hook}if pop/VResolution X/Resolution X 1000 div/DVImag X/IEn 256 array N 2 string 0 1 255{IEn S A 360 add 36 4 index cvrs cvn put}for pop 65781.76 div/vsize X 65781.76 div/hsize X}N /p{show}N/RMat[1 0 0 -1 0 0]N/BDot 260 string N/Rx 0 N/Ry 0 N/V{}B/RV/v{ /Ry X/Rx X V}B statusdict begin/product where{pop false[(Display)(NeXT) (LaserWriter 16/600)]{A length product length le{A length product exch 0 exch getinterval eq{pop true exit}if}{pop}ifelse}forall}{false}ifelse end{{gsave TR -.1 .1 TR 1 1 scale Rx Ry false RMat{BDot}imagemask grestore}}{{gsave TR -.1 .1 TR Rx Ry scale 1 1 false RMat{BDot} imagemask grestore}}ifelse B/QV{gsave newpath transform round exch round exch itransform moveto Rx 0 rlineto 0 Ry neg rlineto Rx neg 0 rlineto fill grestore}B/a{moveto}B/delta 0 N/tail{A/delta X 0 rmoveto}B/M{S p delta add tail}B/b{S p tail}B/c{-4 M}B/d{-3 M}B/e{-2 M}B/f{-1 M}B/g{0 M} B/h{1 M}B/i{2 M}B/j{3 M}B/k{4 M}B/w{0 rmoveto}B/l{p -4 w}B/m{p -3 w}B/n{ p -2 w}B/o{p -1 w}B/q{p 1 w}B/r{p 2 w}B/s{p 3 w}B/t{p 4 w}B/x{0 S rmoveto}B/y{3 2 roll p a}B/bos{/SS save N}B/eos{SS restore}B end %%EndProcSet %%BeginProcSet: texnansi.enc % @psencodingfile{ % author = "Y&Y, Inc.", % version = "1.1", % date = "1 December 1996", % filename = "texnansi.enc", % email = "help@YandY.com", % address = "45 Walden Street // Concord, MA 01742, USA", % codetable = "ISO/ASCII", % checksum = "xx", % docstring = "Encoding for fonts in Adobe Type 1 format for use with TeX." % } % % The idea is to have all 228 characters normally included in Type 1 text % fonts (plus a few more) available for typesetting. 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b(us)g(the)h(probabilit)m(y)c(of)k(parameter)g(v)-5 b(alues)27 b(or)i(sets)f(of)h(param-)227 1077 y(eter)i(v)-5 b(alues)30 b(conditional)f(on)h(the)h(observ)m(ed)f(data)330 1258 y Fo({)45 b Fq(W)-8 b(e'll)31 b(see)g(wh)m(y)e(this)h(is)f(the)i(case)g (when)f(w)m(e)g(talk)h(ab)s(out)f(Ba)m(y)m(esian)h(inference)136 1439 y Fp(\017)46 b Fq(the)d(lik)m(eliho)s(o)s(d)d(function)h(do)s(es)i (giv)m(e)g(us)f(information)f(ab)s(out)i(the)g Fj(r)-5 b(elative)50 b Fq(plausibilit)m(y)39 b(of)k(v)-5 b(arious)227 1552 y(parameter)31 b(v)-5 b(alues)30 b(conditional)f(on)h(the)g(same)h (observ)m(ed)g(data)136 1733 y Fp(\017)46 b Fq(if)36 b Fl(L)p Fq(\()p Fk(\022)468 1747 y Fn(1)507 1733 y Fp(j)p Fo(y)q Fq(\))h Fl(>)e(L)p Fq(\()p Fk(\022)917 1747 y Fn(2)957 1733 y Fp(j)p Fo(y)q Fq(\))j(w)m(e)e(can)h(sa)m(y)g(that)h Fk(\022)1844 1747 y Fn(1)1919 1733 y Fq(is)e(more)h(lik)m(ely)e(than)h Fk(\022)2769 1747 y Fn(2)2845 1733 y Fq(to)h(b)s(e)f(the)g(parameter)h (v)-5 b(alue)227 1846 y(that)31 b(generated)h(the)e(observ)m(ed)h(data) 330 2028 y Fo({)45 b Fq(Note)32 b(w)m(ell)d(that)i(suc)m(h)f (comparisons)f(are)i(alw)m(a)m(ys)g(conditional)e(on)h(the)g(same)h (observ)m(ed)g(data)g(and)427 2141 y(the)g(same)g(family)d(of)j (sampling)d(densit)m(y)330 2280 y Fo({)45 b Fq(it)33 b(is)e(not)j(meaningful)c(to)k(compare)f(the)g Fl(L)p Fq(\()p Fk(\022)2038 2294 y Fn(1)2078 2280 y Fp(j)p Fo(y)q Fq(\))h(and)e Fl(L)p Fq(\()p Fk(\022)2558 2294 y Fn(2)2597 2280 y Fp(j)p Fo(y)2678 2247 y Fd(0)2703 2280 y Fq(\))h(where)f Fo(y)i Fq(and)f Fo(y)3361 2247 y Fd(0)3417 2280 y Fq(are)g(di\013eren)m (t)427 2393 y(datasets.)0 2634 y Fg(3.1)112 b(P)m(oin)m(t)36 b(Estimates)136 2805 y Fp(\017)46 b Fq(Often)30 b(w)m(e)h(are)g(in)m (terested)f(in)f(obtaining)g(a)i(p)s(oin)m(t)f(estimate)h(of)f(the)h (parameter)g(v)m(ector)h Fk(\022)136 2986 y Fp(\017)46 b Fq(Suc)m(h)30 b(a)h(p)s(oin)m(t)e(estimate)i(is)f(the)g Fm(Maximum)38 b(Likeliho)-5 b(o)g(d)37 b(Estimate)i Fq(or)30 b Fm(MLE)10 b Fq(.)136 3168 y Fp(\017)46 b Fq(The)30 b(MLE)g(of)h Fk(\022)i Fq(is)d(denoted)g(b)m(y)1400 3144 y(^)1395 3168 y Fk(\022)136 3349 y Fp(\017)232 3325 y Fq(^)227 3349 y Fk(\022)k Fq(is)29 b(the)i(v)-5 b(alue)29 b(of)i Fk(\022)i Fq(that)e(results)e(in)g Fl(L)p Fq(\()p Fk(\022)t Fp(j)p Fo(y)q Fq(\))i(ac)m(hieving)f(its)g(maxim)m(um)f(v)-5 b(alue.)136 3530 y Fp(\017)46 b Fq(Often)35 b(it)g(is)g(useful)e(to)j (w)m(ork)g(with)e(the)h(natural)g(logarithm)f(of)i(the)f(lik)m(eliho)s (o)s(d)e(function)h(whic)m(h)g(w)m(e'll)227 3643 y(denote)d Fl(`)p Fq(\()p Fk(\022)s Fp(j)p Fo(y)q Fq(\))h(and)e(call)f(the)i (log-lik)m(eliho)s(o)s(d)d(function)136 3824 y Fp(\017)46 b Fq(Since)28 b(the)g(MLE)h(maximizes)e(b)s(oth)h(the)g(lik)m(eliho)s (o)s(d)d(function)j(and)f(the)i(log-lik)m(eliho)s(o)s(d)d(function)h (this)g(is)227 3937 y(harmless)136 4119 y Fp(\017)46 b Fq(W)-8 b(orking)26 b(with)e(the)h(log-lik)m(eliho)s(o)s(d)d (function)i(is)h(useful)e(for)i(computational)g(reasons)h(and)e(is)g (also)i(useful)227 4231 y(for)k(calculating)g(appro)m(ximate)h (standard)e(errors)h(and)g(con\014dence)g(in)m(terv)-5 b(als)0 4472 y Fg(3.2)112 b(The)38 b(Sampling)e(Distribution)f(of)j (the)f(MLE)136 4643 y Fp(\017)46 b Fq(F)-8 b(reqen)m(tist)24 b(inference)e(is)g(concerned)h(with)f(the)h(p)s(erformance)f(of)h(an)g (estimator)g(o)m(v)m(er)h(rep)s(eated)f(sampling)136 4825 y Fp(\017)46 b Fq(In)28 b(other)h(w)m(ords,)g(if)f(w)m(e)h(w)m (ere)g(to)h(dra)m(w)e(a)h(large)g(n)m(um)m(b)s(er)e(of)i(random)f (samples)g(from)g(a)h(p)s(opulation)e(and)227 4938 y(calculate)k(the)g (MLE)f(for)g(eac)m(h)i(sample,)d(what)i(w)m(ould)e(the)h(distribution)d (of)k(these)f(MLEs)h(lo)s(ok)f(lik)m(e?)136 5119 y Fp(\017)46 b Fq(Often)30 b(not)h(p)s(ossible)d(to)j(calculate)g(this)e(sampling)f (distribution)f(of)k(the)f(MLE)h(analytically)136 5300 y Fp(\017)46 b Fq(Ho)m(w)m(ev)m(er,)33 b(as)e(the)f(sample)g(size)g (gets)h(large)g(w)m(e)g(can)f(rely)g(on)g(asymptotic)h(appro)m (ximations)136 5481 y Fp(\017)46 b Fq(F)-8 b(or)37 b(large)f(sample)f (sizes)g(the)h(sampling)e(distribution)e(of)k(the)h(MLE)e(is)g(appro)m (ximately)g(normal)g(with)227 5594 y(mean)43 b Fk(\022)j Fq(and)d(v)-5 b(ariance)43 b(equal)f(to)i(-1)g(times)e(the)h(in)m(v)m (erse)g(Hessian)g(of)g(the)g(log-lik)m(eliho)s(o)s(d)d(function)227 5707 y(ev)-5 b(aluated)31 b(at)749 5683 y(^)745 5707 y Fk(\022)s Fq(.)1927 5956 y(5)p eop %%Page: 6 6 6 5 bop 0 399 a Fg(3.3)112 b(Example)37 b(3:)50 b(Lik)m(eliho)s(o)s(d) 36 b(Inference)i(for)f(a)h(Binomial)d(Prop)s(ortion)136 570 y Fp(\017)46 b Fq(Consider)27 b(the)j(situation)e(in)f(whic)m(h)h (a)h(\(p)s(ossibly)e(biased\))h(coin)h(is)f(tossed)h(100)h(times)f(and) f(43)i(heads)f(are)227 683 y(observ)m(ed.)41 b(Let)31 b Fl(n)f Fq(denote)h(the)f(sample)g(size)g(and)g(let)g Fl(y)j Fq(denote)e(the)g(n)m(um)m(b)s(er)e(of)h(heads)g(in)g Fl(n)f Fq(tosses)136 862 y Fp(\017)46 b Fq(W)-8 b(e)32 b(w)m(ould)d(lik)m(e)h(to)h(estimate)g(the)f(true)h(underlying)c (probabilit)m(y)h(of)i(the)h(coin)f(coming)g(up)f(heads)136 1041 y Fp(\017)46 b Fq(W)-8 b(e)32 b(assume)e(that)h(eac)m(h)g(toss)g (is)f(a)g(Bernoulli)e(trial)i(and)f(that)i(all)f(tosses)h(are)g(indep)s (enden)m(t)136 1221 y Fp(\017)46 b Fq(This)29 b(implies)e(that)k(the)g (sampling)d(densit)m(y)i(for)g(this)f(problem)g(is)h(a)g(binomial)e (sampling)g(densit)m(y)1500 1445 y Fl(p)p Fq(\()p Fl(y)s Fp(j)p Fl(\031)s Fq(\))e(=)1866 1316 y Fe(\022)1933 1383 y Fl(n)1936 1507 y(y)1987 1316 y Fe(\023)2054 1445 y Fl(\031)2109 1407 y Ff(y)2151 1445 y Fq(\(1)21 b Fp(\000)f Fl(\031)s Fq(\))2433 1407 y Fn(\()p Ff(n)p Fd(\000)p Ff(y)r Fn(\))136 1707 y Fp(\017)46 b Fq(Remem)m(b)s(ering)32 b(that)i(the)f(lik)m(eliho)s(o)s(d)d(function)h(is)h(an)m(y)h(function) f(prop)s(ortional)f(to)j Fl(p)p Fq(\()p Fl(y)s Fp(j)p Fl(\031)s Fq(\))f(considered)227 1819 y(as)e(a)g(function)e(of)h Fl(\031)k Fq(for)c(\014xed)f Fl(y)s Fq(,)i(w)m(e)g(can)f(write)1586 1998 y Fl(L)p Fq(\()p Fl(\031)s Fp(j)p Fl(y)s Fq(\))c(=)f Fl(\031)2023 1961 y Ff(y)2065 1998 y Fq(\(1)c Fp(\000)f Fl(\031)s Fq(\))2347 1961 y Fn(\()p Ff(n)p Fd(\000)p Ff(y)r Fn(\))136 2211 y Fp(\017)46 b Fq(the)31 b(log-lik)m(eliho)s(o)s (d)c(function)j(is)1368 2390 y Fl(`)p Fq(\()p Fl(\031)s Fp(j)p Fl(y)s Fq(\))c(=)f Fl(y)18 b Fq(ln)o(\()p Fl(\031)s Fq(\))j(+)f(\()p Fl(n)g Fp(\000)g Fl(y)s Fq(\))15 b(ln)o(\(1)21 b Fp(\000)f Fl(\031)s Fq(\))136 2602 y Fp(\017)46 b Fq(after)38 b(a)f(bit)f(a)i(calculus)d(w)m(e)j(can)f(see)h(that)f(the)h(the)f(v)-5 b(alue)36 b(of)i Fl(\031)i Fq(that)d(maximizes)f(the)i(log-lik)m(eliho) s(o)s(d)227 2715 y(function)29 b(is)35 b(^)-50 b Fl(\031)28 b Fq(=)864 2674 y Ff(y)p 861 2694 43 4 v 861 2746 a(n)939 2715 y Fq(=)1063 2679 y Fn(43)p 1045 2694 106 4 v 1045 2746 a(100)1186 2715 y Fq(=)d(0)p Fl(:)p Fq(43)136 2894 y Fp(\017)46 b Fq(to)30 b(\014nd)d(the)i(asymptotic)g(v)-5 b(ariance)29 b(of)g(the)g(MLE)f(w)m(e)i(need)e(to)i(calculate)f(the)g (second)g(deriv)-5 b(ativ)m(e)28 b(of)h(the)227 3007 y(log-lik)m(eliho)s(o)s(d)36 b(function)h(with)g(resp)s(ect)h(to)h Fl(\031)s Fq(,)i(ev)-5 b(aluate)39 b(this)e(at)i(the)g(MLE,)f(tak)m(e)i (the)f(recipro)s(cal)e(of)227 3120 y(this,)30 b(and)g(then)g(m)m (ultiply)d(this)j(b)m(y)g(-1.)330 3320 y Fo({)45 b Fq(the)31 b(second)f(deriv)-5 b(ativ)m(e)30 b(of)h(the)f(log-lik)m(eliho)s(o)s(d) e(function)h(with)g(resp)s(ect)h(to)i Fl(\031)h Fq(is)1644 3541 y Fl(`)1682 3504 y Fd(00)1725 3541 y Fq(\()p Fl(\031)s Fp(j)p Fl(y)s Fq(\))26 b(=)f Fp(\000)2149 3480 y Fl(y)p 2126 3520 95 4 v 2126 3604 a(\031)2181 3577 y Fn(2)2250 3541 y Fp(\000)2370 3480 y Fq(\()p Fl(n)20 b Fp(\000)g Fl(y)s Fq(\))p 2351 3520 322 4 v 2351 3604 a(\(1)h Fp(\000)f Fl(\031)s Fq(\))2633 3577 y Fn(2)330 3776 y Fo({)45 b Fq(the)31 b(in)m(v)m(erse)f(of)h(this)e(times)h(-1)h(ev)-5 b(aluated)30 b(at)i(the)e(MLE)g(is)1667 4040 y(\()p Fp(\000)p Fl(`)1811 4002 y Fd(00)1853 4040 y Fq(\()p Fl(\031)s Fp(j)p Fl(y)s Fq(\)\))2086 4002 y Fd(\000)p Fn(1)2207 4040 y Fq(=)2318 3978 y(^)-50 b Fl(\031)s Fq(\(1)21 b Fp(\000)k Fq(^)-50 b Fl(\031)s Fq(\))p 2313 4019 338 4 v 2454 4102 a Fl(n)427 4215 y Fq(whic)m(h)29 b(is)h(the)g (large-sample)g(v)-5 b(ariance)31 b(of)k(^)-50 b Fl(\031)330 4352 y Fo({)45 b Fq(to)31 b(get)h(the)e(standard)g(error)g(of)35 b(^)-49 b Fl(\031)33 b Fq(w)m(e)e(tak)m(e)h(the)e(square)g(ro)s(ot)1229 4641 y Fl(S)5 b(E)g Fq(\()g(^)-50 b Fl(\031)t Fq(\))26 b(=)1610 4493 y Fe(r)p 1701 4493 358 4 v 1716 4579 a Fq(^)-50 b Fl(\031)s Fq(\(1)21 b Fp(\000)j Fq(^)-50 b Fl(\031)t Fq(\))p 1711 4620 338 4 v 1852 4703 a Fl(n)2083 4641 y Fq(=)2179 4498 y Fe(r)p 2270 4498 455 4 v 2280 4579 a Fq(0)p Fl(:)p Fq(43)22 b Fp(\002)e Fq(0)p Fl(:)p Fq(57)p 2280 4620 435 4 v 2429 4703 a(100)2750 4641 y Fp(\031)k Fq(0)p Fl(:)p Fq(0495)330 4843 y Fo({)45 b Fq(to)27 b(calculate)g(a)f(\(1)12 b Fp(\000)g Fl(\013)p Fq(\))g Fp(\002)g Fq(100\045)26 b(con\014dence)g(in)m(terv)-5 b(al)26 b(for)f Fl(\031)k Fq(w)m(e)e(subtract)f(and)f(add)h Fl(z)3427 4861 y Ff(\013=)p Fn(2)3559 4843 y Fp(\002)12 b Fl(S)5 b(E)g Fq(\()g(^)-50 b Fl(\031)s Fq(\))427 4956 y(from)35 b(^)-50 b Fl(\031)s Fq(,)31 b(where)f Fl(z)1058 4974 y Ff(\013=)p Fn(2)1208 4956 y Fq(is)g(the)g(\(1)21 b Fp(\000)f Fl(\013=)p Fq(2\))32 b(quan)m(tile)e(of)g(the)h(standard)e (normal)h(distribution)330 5093 y Fo({)45 b Fq(in)29 b(this)h(case)h(the)g(95\045)g(con\014dence)f(in)m(terv)-5 b(al)29 b(for)i Fl(\031)i Fq(is)1366 5398 y(\()5 b(^)-50 b Fl(\031)23 b Fp(\000)d Fl(z)1609 5412 y Ff(:)p Fn(975)1759 5398 y Fp(\002)g Fl(S)5 b(E)g Fq(\()g(^)-50 b Fl(\031)t Fq(\))p Fl(;)81 b Fq(^)-50 b Fl(\031)24 b Fq(+)c Fl(z)2419 5412 y Ff(:)p Fn(975)2569 5398 y Fp(\002)g Fl(S)5 b(E)g Fq(\()g(^)-50 b Fl(\031)s Fq(\)\))26 b(=)1277 5535 y(\(0)p Fl(:)p Fq(43)c Fp(\000)e Fq(1)p Fl(:)p Fq(96)i Fp(\002)e Fl(:)p Fq(0495)p Fl(;)78 b Fq(0)p Fl(:)p Fq(43)22 b(+)e(1)p Fl(:)p Fq(96)i Fp(\002)e Fl(:)p Fq(0495\))27 b(=)2464 5673 y(\(0)p Fl(:)p Fq(333)p Fl(;)79 b Fq(0)p Fl(:)p Fq(527\))1927 5956 y(6)p eop %%Page: 7 7 7 6 bop 330 399 a Fo({)45 b Fq(It)29 b(is)g(not)g(correct)h(to)g(in)m (terpret)f(this)f(con\014dence)h(in)m(terv)-5 b(al)28 b(to)i(mean)f(that)h(there)f(is)f(a)h(95\045)h(proba-)427 511 y(bilit)m(y)f(that)i(the)f(true)g(parameter)h(v)-5 b(alue)30 b Fl(\031)j Fq(lies)d(in)f(this)g(in)m(terv)-5 b(al)330 658 y Fo({)45 b Fq(the)31 b(probabilit)m(y)d(of)i(this)g(is)f (either)h(0)h(or)f(1)h(but)e(unkno)m(wn)330 804 y Fo({)45 b Fq(Instead,)j(w)m(e)c(exp)s(ect)h(that)g(if)e(a)h(large)g(n)m(um)m(b) s(er)f(of)i(samples)e(of)h(size)g Fl(n)f Fq(are)i(dra)m(wn)e(from)h (the)427 917 y(p)s(opulation)35 b(and)h(MLEs)g(and)h(con\014dence)f(in) m(terv)-5 b(als)36 b(are)h(constructed)g(then,)i(on)d(a)m(v)m(erage,)42 b(o)m(v)m(er)427 1029 y(these)36 b(n)m(umerous)f(samples)f(w)m(e)i(w)m (ould)e(exp)s(ect)i(that)g(the)g(prop)s(ortion)d(of)j(times)f(that)h Fl(\031)i Fq(will)33 b(fall)427 1142 y(within)28 b(the)j(random,)f (sample-dep)s(enden)m(t)e(con\014dence)j(in)m(terv)-5 b(als)29 b(will)f(b)s(e)i(ab)s(out)g(1)20 b Fp(\000)g Fl(\013)p Fq(.)1927 5956 y(7)p eop %%Page: 8 8 8 7 bop 0 399 a Fr(4)135 b(Ba)l(y)l(esian)46 b(Inference)136 601 y Fp(\017)g Fq(The)29 b(goal)h(of)f(Ba)m(y)m(esian)i(inference)d (is)g(to)i(mak)m(e)g(probabilit)m(y)d(statemen)m(ts)k(ab)s(out)e(mo)s (del)f(parameters)i Fk(\022)s Fq(,)227 714 y(or)h(functions)e(of)h(mo)s (del)f(parameters)i Fl(g)s Fq(\()p Fk(\022)t Fq(\),)g(giv)m(en)f(a)h (probabilit)m(y)d(mo)s(del)h(and)h(observ)m(ed)g(data)3577 681 y Fn(2)3618 714 y Fq(.)136 902 y Fp(\017)46 b Fq(In)29 b(other)g(w)m(ords,)g(w)m(e)h(w)m(ould)d(lik)m(e)i(to)h(kno)m(w)f(the)g (conditional)e(densit)m(y)i(of)g Fk(\022)j Fq(giv)m(en)d(our)f(observ)m (ed)i(v)-5 b(alues)227 1015 y(of)31 b Fo(y)q Fq(.)136 1203 y Fp(\017)46 b Fq(W)-8 b(e)32 b(can)f(denote)f(this)g(conditional) e(densit)m(y)i(as)h Fl(p)p Fq(\()p Fk(\022)s Fp(j)p Fo(y)q Fq(\).)136 1390 y Fp(\017)46 b Fq(Ho)m(w)m(ev)m(er,)39 b(note)d(that)g(our)f(probabilit)m(y)e(mo)s(del)i(as)g(de\014ned)f(b)m (y)i(the)f(sampling)f(densit)m(y)g(treats)j Fo(y)g Fq(as)f(a)227 1503 y(function)29 b(of)i(\014xed)f(v)-5 b(alues)29 b(of)i Fk(\022)i Fq(whic)m(h)c(is)h(not)g(quite)g(what)g(w)m(e)h(w)m(an)m(t.) 136 1691 y Fp(\017)46 b Fq(Ho)m(w)31 b(do)g(w)m(e)f(get)i(from)e Fl(p)p Fq(\()p Fo(y)q Fp(j)p Fk(\022)t Fq(\))g(to)i Fl(p)p Fq(\()p Fk(\022)s Fp(j)p Fo(y)q Fq(\))f(?)136 1878 y Fp(\017)46 b Fq(Recall)25 b(from)g(elemen)m(tary)h(probabilit)m(y)d (that)j(a)f(conditional)f(probabilit)m(y)f(is)h(simply)f(the)j(ratio)f (of)g(a)h(join)m(t)227 1991 y(probabilit)m(y)i(to)j(a)g(marginal)e (probabilit)m(y)-8 b(.)39 b(This)28 b(giv)m(es)j(us:)1733 2279 y Fl(p)p Fq(\()p Fk(\022)s Fp(j)p Fo(y)q Fq(\))c(=)2117 2218 y Fl(p)p Fq(\()p Fk(\022)s Fl(;)15 b Fo(y)q Fq(\))p 2117 2259 268 4 v 2164 2342 a Fl(p)p Fq(\()p Fo(y)q Fq(\))3784 2279 y(\(1\))136 2527 y Fp(\017)46 b Fq(Realizing)30 b(that)i(a)f(join)m(t)g(densit)m(y)f(can)i(b)s(e)e(written)g(as)h(the)h (pro)s(duct)d(of)j(a)f(conditional)e(and)i(a)g(marginal)227 2640 y(densit)m(y)-8 b(,)23 b(and)c(that)i(a)g(marginal)e(densit)m(y)g (can)i(b)s(e)f(formed)g(from)f(a)i(join)m(t)f(densit)m(y)g(b)m(y)g(in)m (tegrating)g(v)-5 b(ariables)227 2753 y(out)21 b(of)g(the)g(join)m(t)g (densit)m(y)f(equation)g(1)h(can)g(b)s(e)f(reexpressed)h(in)e(terms)i (of)g(our)f(original)f(probabilit)m(y)f(mo)s(del)227 2866 y(as:)1534 3246 y Fl(p)p Fq(\()p Fk(\022)s Fp(j)p Fo(y)q Fq(\))26 b(=)1917 3184 y Fl(p)p Fq(\()p Fo(y)q Fp(j)p Fk(\022)t Fq(\))p Fl(p)p Fq(\()p Fk(\022)t Fq(\))p 1917 3225 423 4 v 2042 3308 a Fl(p)p Fq(\()p Fo(y)q Fq(\))1811 3494 y(=)2026 3432 y Fl(p)p Fq(\()p Fo(y)q Fp(j)p Fk(\022)t Fq(\))p Fl(p)p Fq(\()p Fk(\022)t Fq(\))p 1917 3473 642 4 v 1917 3484 a Fe(R)1960 3589 y Fn(\002)2034 3557 y Fl(p)p Fq(\()p Fo(y)q Fp(j)p Fk(\022)t Fq(\))p Fl(p)p Fq(\()p Fk(\022)t Fq(\))p Fl(d)p Fk(\022)2568 3494 y Fl(:)3784 3376 y Fq(\(2\))136 3794 y Fp(\017)46 b Fl(p)p Fq(\()p Fk(\022)s Fp(j)p Fo(y)q Fq(\))32 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411.43 411.89 412.34 412.79 413.24 413.69 414.14 414.59 415.04 415.49 415.94 416.39 416.84 417.29 180.65 180.47 180.29 180.13 179.98 179.83 179.70 179.57 179.45 179.34 179.24 179.14 179.05 178.96 178.88 178.81 178.74 178.67 178.61 178.56 178.50 178.46 178.41 178.37 178.33 178.29 178.26 178.23 178.20 178.17 178.15 178.12 178.10 178.08 178.06 178.05 178.03 178.02 178.01 177.99 177.98 177.97 177.96 177.95 177.95 177.94 177.93 177.93 177.92 177.92 177.91 177.91 177.90 177.90 177.90 177.89 177.89 177.89 177.89 l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l 417.74 418.19 418.65 419.10 419.55 420.00 420.45 420.90 421.35 421.80 422.25 422.70 423.15 423.60 424.05 424.50 424.95 425.41 425.86 426.31 426.76 427.21 427.66 428.11 428.56 429.01 429.46 429.91 430.36 430.81 431.26 431.71 432.17 432.62 433.07 433.52 433.97 434.42 434.87 435.32 435.77 436.22 436.67 437.12 437.57 438.02 438.47 438.93 439.38 439.83 440.28 440.73 441.18 441.63 442.08 442.53 442.98 443.43 443.88 177.88 177.88 177.88 177.88 177.88 177.88 177.88 177.88 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l 444.33 444.78 445.23 445.69 446.14 446.59 447.04 447.49 447.94 448.39 448.84 449.29 449.74 450.19 450.64 451.09 451.54 451.99 452.45 452.90 453.35 453.80 454.25 454.70 455.15 455.60 456.05 456.50 456.95 457.40 457.85 458.30 458.75 459.21 459.66 460.11 460.56 461.01 461.46 461.91 462.36 462.81 463.26 463.71 464.16 464.61 465.06 465.51 465.97 466.42 466.87 467.32 467.77 468.22 468.67 469.12 469.57 470.02 470.47 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l 470.92 471.37 471.82 472.27 472.73 473.18 473.63 474.08 474.53 474.98 475.43 475.88 476.33 476.78 477.23 477.68 478.13 478.58 479.03 479.49 479.94 480.39 480.84 481.29 481.74 482.19 482.64 483.09 483.54 483.99 484.44 484.89 485.34 485.79 486.25 486.70 487.15 487.60 488.05 488.50 488.95 489.40 489.85 490.30 490.75 491.20 491.65 492.10 492.55 493.01 493.46 493.91 494.36 494.81 495.26 495.71 496.16 496.61 497.06 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 177.87 l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l 497.51 497.96 498.41 498.86 499.31 499.77 500.22 500.67 501.12 501.57 502.02 502.47 502.92 503.37 503.82 504.27 504.72 505.17 505.62 506.07 506.53 506.98 507.43 507.88 508.33 508.78 509.23 509.68 510.13 510.58 511.03 511.48 511.93 512.38 512.83 513.29 513.74 514.19 514.64 515.09 ...

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Texas A&M - PUBS - 101
TEXAS AGRICULTURE BY CONGRESSIONAL DISTRICT: 1993-1996AFPC Working Paper 97-10 September 1997AFPCAGRICULTURAL &amp; FOOD POLICY CENTER TEXAS A&amp;M UNIVERSITY SYSTEMDepartment of Agricultural Economics Texas Agricultural Experiment Station Texas Agric
Texas A&M - PUBS - 100
EVALUATION OF &quot;FINAL&quot; FOUR BASIC FORMULA PRICE OPTIONSAFPC Working Paper 97-9 August 1997AGRICULTURAL &amp; FOOD POLICY CENTERAFPCDepartment of Agricultural Economics Texas Agricultural Experiment Station Texas Agricultural Extension Service Texa
Texas A&M - PUBS - 396
Agricultural &amp; Food Policy Centerat Texas A&amp;M UniversityRepresentative Farms Economic Outlook for the January 2003 FAPRI/AFPC BaselineAFPC Briefing Paper 03-1 March 2003Department of Agricultural Economics Texas Agricultural Experiment Station
Texas A&M - PUBS - 414
REPRESENTATIVE FARMS ECONOMIC OUTLOOK FOR THE DECEMBER 2004 FAPRI/AFPC BASELINEAFPC Working Paper 04-5Joe L. Outlaw James W. Richardson Brian K. Herbst David P. Anderson James D. Sartwelle, III J. Marc Raulston Paul Feldman Keith Schumann Steven
Texas A&M - PUBS - 122
REPRESENTATIVE FARMS ECONOMIC OUTLOOK FOR THE NOVEMBER 1999 FAPRI/AFPC BASELINEAFPC Working Paper 99-11James W. Richardson David P. Anderson Edward G. Smith Ronald D. Knutson Paul Feldman Keith Schumann Joe L. Outlaw Steven L. Klose Robert B. Sch
Washington - STAT - 494
%!PS-Adobe-3.0 %Pages: (atend) %BoundingBox: 71 46 541 725 %HiResBoundingBox: 71.500000 46.000000 540.600000 724.300000 %. %Creator: GNU Ghostscript 550 (pswrite) %CreationDate: 2002/05/08 17:27:13 %DocumentData: Clean7Bit %LanguageLevel: 2 %EndComme
Washington - STAT - 494
1POLS 494 Lecture 7: Review of the Linear Regression Model (Part I)Kevin Quinn University of Washington2Outline Least Squares as a Fit Criterion Sampling Properties of the OLS estimator Importance of Assumptions The Least Squares Estimat
Washington - STAT - 494
1POLS 494 Lecture 7: Review of the Linear Regression Model (Part I)Kevin Quinn University of Washington2Outline Least Squares as a Fit Criterion Sampling Properties of the OLS estimator Importance of Assumptions The Least Squares Estimat
Washington - STAT - 494
1POLS Lecture 8: Review of the Linear Regression Model (Part II)Kevin Quinn University of Washington2Outline Residual Diagnostics Leverage and Influence Example3Residual Diagnostics In deriving the sampling properties of the OLS esti
Washington - STAT - 494
1POLS Lecture 8: Review of the Linear Regression Model (Part II)Kevin Quinn University of Washington2Outline Residual Diagnostics Leverage and Influence Example3Residual Diagnostics In deriving the sampling properties of the OLS esti
Washington - STAT - 494
%!PS-Adobe-2.0 %Creator: dvips(k) 5.86 Copyright 1999 Radical Eye Software %Title: LogitMotiv.dvi %Pages: 11 %PageOrder: Ascend %BoundingBox: 0 0 612 792 %DocumentFonts: Helvetica Helvetica-Bold Helvetica-Oblique %+ Helvetica-BoldOblique Symbol %EndC
Washington - STAT - 494
Homework Assignment 1 CSSS/POLS 494 Advanced Quantitative Political MethodologyProfessor: Kevin Quinn, Political Science and CSSS Spring Quarter 2002 Due before class on April 16Problem 1Consider two random variables X and Y . X can take values e
Washington - STAT - 494
%!PS-Adobe-2.0 %Creator: dvips(k) 5.86 Copyright 1999 Radical Eye Software %Title: 494hw1.dvi %Pages: 3 %PageOrder: Ascend %BoundingBox: 0 0 596 842 %EndComments %DVIPSWebPage: (www.radicaleye.com) %DVIPSCommandLine: dvips 494hw1.dvi -O 0.0in0.75in,
Washington - STAT - 494
Homework Assignment 2 CSSS/POLS 494 Advanced Quantitative Political MethodologyProfessor: Kevin Quinn, Political Science and CSSS Spring Quarter 2002 Due before class on April 23Problem 1Calculate the rst derivatives of the following functions wi
Washington - STAT - 494
Homework Assignment 3 CSSS/POLS 494 Advanced Quantitative Political MethodologyProfessor: Kevin Quinn, Political Science and CSSS Spring Quarter 2002 Due before class on April 30Problem 1Consider the following dataset: y = (0, 0, 0, 1, 0) that is
Washington - STAT - 494
Homework Assignment 4 CSSS/POLS 494 Advanced Quantitative Political MethodologyProfessor: Kevin Quinn, Political Science and CSSS Spring Quarter 2002 Due before class on May 14Problem 1Let 3 1 4 1 2 -3 2 0 9 10 1 0.5 e= f = 4 A= B= C= D= 5 0 1
Washington - STAT - 494
%!PS-Adobe-2.0 %Creator: dvips(k) 5.86e Copyright 2001 Radical Eye Software %Title: 494hw4.dvi %Pages: 1 %PageOrder: Ascend %BoundingBox: 0 0 596 842 %EndComments %DVIPSWebPage: (www.radicaleye.com) %DVIPSCommandLine: dvips -o 494hw4.ps -O 0.0in,0.5i
Washington - STAT - 494
Homework Assignment 5 CSSS/POLS 494 Advanced Quantitative Political MethodologyProfessor: Kevin Quinn, Political Science and CSSS Spring Quarter 2002 Due before class on May 21Problem 1Part a) Using the data in the file hw5.dat available on the c
Washington - STAT - 494
popul: population of respondent's location in 1000s of peopleTVnews: days in the past week spent watching news on TVselfLR: Left-Right self-placement of respondent: 1. Extremely liberal
Pittsburgh - ISAD - 011
InfSci 2511 Information System Analysis and DesignLecture 7 10/23/2000An Agenda Review of Mid-Term Test Term Projects (introducing people) What is OO Programming? OO Analysis and Design Introduction to UML1Mid-Term Review: Q.1Acco un t N
Washington - STAT - 536
Homework Assignment 2 CSSS 536: Logistic Regression and Log-Linear Modeling for the Social SciencesProfessor: Kevin Quinn, Political Science and CSSS Autumn Quarter 2002 Due before class on October 25Problem 1Using the Hosmer and Lemeshow low bir
Washington - STAT - 536
%!PS-Adobe-2.0 %Creator: dvips(k) 5.86e Copyright 2001 Radical Eye Software %Title: 536hw2.dvi %Pages: 1 %PageOrder: Ascend %BoundingBox: 0 0 596 842 %EndComments %DVIPSWebPage: (www.radicaleye.com) %DVIPSCommandLine: dvips -o 536hw2.ps -O 0.0in,0.5i
Acton School of Business - COMP - 412
COMP 412 FALL 2008Context-sensitive Analysis or Semantic Elaboration Comp 412Copyright 2008, Keith D. Cooper &amp; Linda Torczon, all rights reserved. Students enrolled in Comp 412 at Rice University have explicit permission to make copies of these m
Wisconsin - PHYS - 201
Physics 201 : Discussion 1318. A car traveling on a flat (unbanked) circular track accelerates uniformly from rest with a tangential acceleration of 1.70 m/s2. The car makes it one-quarter of the way around the circle before it skids off the track.
Wisconsin - ENGR - 201
Texas A&M - MATH - 151
LIMIT LAWSSCOTT ZREBIEC1. Limit Laws The following fun facts is not just fun facts, they are the law! Theorem 1.1. If limxx0 f (x) = F , if c is a number, if n is an integer and if limxx0 g(x) = G then 1) limxx0 (f (x) + g(x) = F + G 2) limxx0 (f
Texas A&M - MATH - 151
LIMIT LAWSSCOTT ZREBIEC1. The computation of a CengageNOW Limit, with a subtle complication. In one of the CengageNow questions, a very subtle complication exists. The problem is to compute one of the following limits, either: lim -x + x2 - 2axx
Texas A&M - MATH - 151
Bonus Problem 4 Find each limit: xx x ; x1 ln x x + 1 lim1 2 lim ( cos1 x) x . x0 This problem is due Thursday, November 11.
Texas A&M - MATH - 142
Math142, Limit Practice Problems-copyright Maggie Arnold1Limit Practice ProblemsMATH 142Summer 011. lim 2. lim 3. lim4 4x = x 5 2x 4 4x = x 5 2x ex = x0 2x 1 ex = x 2x 1 x2 x 6 = x3 x2 5x + 10 7x2 x 6 = x x2 5x + 10 x2 8x + 12
Texas A&M - MATH - 151
MATH 151 Lecture #4 (Inverse Functions: Section 4.8)Wednesday, July 12 by X Chen4 Inverse Functions4.8 Indeterminate Forms and LHospitals Rule Warm-up exercises: (a) lim x2 x x1 x2 1 Summary. (b) lim x2 x x 2x2 + 1 x1 (c) lim ( x + 1 x) (d)
Wisconsin - SOC - 357
Does only &quot;The Oz&quot; himself know who wrote The Royal Book of Oz?Who Wrote the 15th Book of Oz? An Application of Multivariate Analysis to Authorship AttributionJos Nilo G. Binongosisting of 14 books. He consequently earned the title, &quot;The Royal Hi
Wisconsin - BME - 300
Brain Cooling DeviceClient Dr. Ugo Faraguna Team Members Jay Sekhon(Leader) David Leinweber(BSAC) Jon Seaton(Communicator) Mark Reagan(BWIG) Progress Report 3 February 20 to February 25, 2009 Problem Statement: Sleep is homeostatically regulated; th
Texas A&M - PEOPLE - 434
Data- ow analysisData- ow analysiscompile-time reasoning about the run-time ow of values in the program represent facts about run-time behavior represent e ect of executing each basic block propagate facts around control ow graphFormulated as a s
Texas A&M - PEOPLE - 434
The procedure abstractionSeparate compilation:allows us to build large programs keeps compile times reasonable requires independent proceduresThe linkage convention:a social contract machine dependent division of responsibility The linkage conv
Texas A&M - PEOPLE - 434
LRparsingThere are three commonly used algorithms to build tables for an \LR&quot; parser: 1. SLR(1) = LR(0) + FOLLOW smallest class of grammars smallest tables (number of states) simple, fast construction 2. LR(1) full set of LR(1) grammars largest t
Wisconsin - BME - 200
Progress Report February 2, 2007 Project Title: Animal Ventilator Team Members: Chris Wegener, Team Leader 608-469-3961 Ashley Anderson, Communicator 608-212-3462 Matt Smith, BWIG 414-640-3088 Micah Brown, BSAC Client: Sean Fain, Ph.D. Dept. of Medic
Wisconsin - BME - 200
Progress Report September 27, 2006 Project Title: Animal Ventilator Team Members: Chris Wegener, Team Leader 608-469-3961 Ashley Anderson, Communicator 608-212-3462 Matt Smith, BWIG 414-640-3088 Micah Brown, BSAC Client: Sean Fain, Ph.D. Dept. of Med
Wisconsin - MATH - 221
MATH 221: Calculus and Analytic Geometry Prof. Ram, Fall 2004 HOMEWORK 1 DUE September 13, 2004Problem A. Numbers (1) What are the positive integers and why do we care? (2) What are the nonnegative integers and why do we care? (3) What are the rati
Wisconsin - MATH - 221
MATH 221: Calculus and Analytic Geometry Prof. Ram, Fall 2004 HOMEWORK 7 DUE October 25, 2004 For each of the following graphing problems also determine (a) where f (x) is defined, (b) where f (x) is continuous, (c) where f (x) is differentiable, (d)
Wisconsin - M - 321
c F. Waleffe, UW Math 321, 2009/04/08Biot-SavartThe Biot-Savart law stated at http:/en.wikipedia.org/wiki/Biot-Savart_law reads 0 I d r ^ 0 I d r = (1) 2 4 r 4 r3 where 0 is the magnetic constant and I is constant by conservation of charge. Equ
Wisconsin - M - 321
Exam 3, Math 321, Spring 2007 32.5avg = 16.52# of students1.510.50051015202530grade /30
Wisconsin - M - 321
c F. Walee, Math 321 Notes, UW 2007/04/221w = z2 In cartesian forms w = u + iv, z = x + iy so u = x2 y 2 and v = 2xy, with x, y, u and v all real. First view: what do the u(x, y) and v(x, y) isocurves look like? u = x2 y 2 = u0 , xed, is a (blu
Acton School of Business - MECH - 211
Nnme'PaeeIts E RICI MECH 211Sections and2Fall 2000 TestI' Due October9, 2000 at the startof class. on must alsobe denoted an appropriate Show all work. Any force existingin an equation free body diagram. Clearly indicatefinal answers. This tes
Wisconsin - STAT - 710
Stat 710: Mathematical Statistics Lecture 6Jun ShaoDepartment of Statistics University of Wisconsin Madison, WI 53706, USAlogoJun Shao (UW-Madison)Stat 710, Lecture 6Feb 2, 20091 / 10Lecture 6: Minimax estimatorsConsider estimators of
Texas A&M - ECEN - 303
ECEN 303- Random Signals and Systems Solutions to Problem Set #12 b 2. f Z ( z ) = - exp ( b z ) 2 1 (z 3 )2 3. f Z ( z ) = - exp - . 146 146 z2 z2 4. f Z ( z ) = 2z exp - 1 exp - u ( z ) , f W ( w ) = 2w exp ( w 2 )u ( w ) . 2 2 1
Texas A&M - ECEN - 303
ECEN 303- Random Signals and Systems Problem Set #8 (MATLAB mini-project) 10/15/08 There will be no in-class quiz on 10/22. Instead, your quiz grade for that week will be based entirely on the following MATLAB mini-project which is due at the beginni
Wilfrid Laurier - LECTURE - 401
SENG 401 Analysis and Design of Large-Scale Software IILecture 13Perspective on Software ScienceYingxu Wang, Prof., PhD, PEng, FWIF, SMIEEE, SMACMDirector, Theoretical &amp; Empirical Software Eng. Research Centre (TESERC) Dept. of Electrical and C
Pittsburgh - IS - 3966
Energy-Aware TDMA-Based MAC for Sensor NetworksKhaled A. Arisha Honeywell International Inc. Advanced Systems Tech. Group 7000 Columbia Gateway Drive Columbia, MD 21046 Moustafa A. Youssef* Department of Computer Science Univ. of Maryland at College
Wilfrid Laurier - GOPH - 359
Id 218573 230039 239231 241608 241792 253843 256190 258828 259221 262699 263006 263254 267398 271656 271729 272353 276133 276486 278105 280024 282080 286882 290829 291387 292504 294482 295476 295915 296142 298280 298324 298515 299832 300640 301450 30
Wilfrid Laurier - GOPH - 547
Id Final Grade 203386 C+ 213114 C 215915 C 222275 C 223128 B 224935 A 228883 D+ 229323 C+ 231048 C 238649 B+ 241528 B 242977 A242983 A246434 C250395 A 255945 C+ 256168 D+ 258704 B 258828 B261132 C+ 263254 B+ 264015 C265220 C 267015 W 268183 A+ 273090
Wilfrid Laurier - GOPH - 457
ID 203386 215915 222275 223128 241576 241792 242410 254916 255945 256168 257048 261132 261282 262944 263254 267015 267230 269440 271689 272508 274009 274747 276767 277840 278760 281015 286803 289495 290649 291662 291996 295499 296018 315011 316496 99
Texas A&M - MATH - 407
Math 407 1. (12) Dene the following: (a)Solutions to Exam 3April 24, 2003f (z) dz, where is a smooth curve with nite length. Let f = u + iv, and let be parmetrized by = (x (t) , y (t) = x (t) + iy (t) for a t b. Thenbf (z) dz = adx
LSU - NR - 56774
2009 Louisiana Suggested Weed Management GuideHOME GARDENS Active Ingredient Product Rate per 1000 sq ft/1 gal1 PREPLANT/PREPLANT INCORPORATED: glyphosate1 Roundup Ultra/others @ 0.5-1oz/1000 sq ft. Several brands available; consult labels for prop
LSU - E - 56848
LOUISIANA RECOMMENDATIONS FOR CONTROL OF SUGARCANE INSECTSThe sugarcane borer is the most destructive insect attacking the Louisiana sugarcane crop. Wireworms, the sugarcane aphid, sugarcane beetle, sugarcane mealybug, root stock weevils, and spring
LSU - D - 18569
INSECT REPELLENTSPeople who work or play outdoors are often attacked by numerous species of insects, ticks and mites. Mosquitoes, ticks, chiggers, fleas, biting flies and gnats are just some of the creatures that irritate and annoy people and disrup
St. Mary NE - EDU - 552
Chapter 1: Entering the Middle School as a Professional I feel I have a fairly good grasp on what to expect from teaching in a middle school. Being a non-traditional student and earning my teaching degree after two of my own children have graduated h
St. Mary NE - EDU - 552
Melissa Stone4/29/2009EDU 552A Teaching Language Arts: Middle Level Instructor: Claudia Wickham Overview of Lesson Plans click on lesson plan number to go to lesson plan.Lesson 1: PE Health Twelve Days of Winter Break Lesson 2: PE Heal
University of Dayton - ACADEMIC - 304
Please rate the applicant on the qualities you feel you can judge on the grid below. Indicate your perception of the student's readiness to function in a dietetic internship program at this time. Provide comments of ratings and your signature on next
University of Dayton - CPS - 444
signature Tiger_TOKENS = sig type linenum (* = int *) type token val TYPE: linenum * linenum -&gt; token val VAR: linenum * linenum -&gt; token val FUNCTION: linenum * linenum -&gt; token val BREAK: linenum * linenum -&gt; token val OF
Pittsburgh - CS - 131
The magazine Cricket has 176 dollars in current subscriptions.The magazine Electronic Gaming Monthly has 72 dollars in current subscriptions.The magazine Highlights has 156 dollars in current subscriptions.The magazine National Geographic has 2
University of Dayton - CPS - 346
/* * A test harness for Banker's algorithm. * * Usage: java TestHarness &lt;one or more resources&gt;, * e.g., java TestHarness &lt;input file&gt; 10 5 7 * * Once this is entered, the user enters &quot;*&quot; to output the state of the bank. */import java