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SEE ALSO betaincbtdtrx=btdtri(a,b,p) returns the pth quantile of the beta distribution. It is effectively the inverse of btdtr returning the value of x for which btdtr(a,b,x) = p. SEE ALSO betaincinvbtdtriy=fdtrc(dfn,dfd,x) returns the complemented F distribution function.fdtrcy=fdtr(dfn,dfd,x) returns the area from zero to x under the F density function (also known as Snedcor's density or the variance ratio density). This is the density of X = (unum/dfn)/(uden/dfd), where unum and uden are random variables having Chi square distributions with dfn and dfd degrees of freedom, respectively.fdtrx=fdtri(dfn,dfd,p) finds the F density argument x such that fdtr(dfn,dfd,x)=p.fdtriy=gdtrc(a,b,x) returns the integral from x to infinity of the gamma probability density function. SEE gdtr, gdtrigdtrcy=gdtr(a,b,x) returns the integral from zero to x of the gamma probability density function: a**b / gamma(b) * integral(t**(b-1) exp(-at),t=0..x). The arguments a and b are used differently here than in other definitions.gdtry=hyp2f1(a,b,c,z) returns the gauss hypergeometric function ( 2F1(a,b;c;z) ).hyp2f1y=hyp1f1(a,b,x) returns the confluent hypergeometeric function ( 1F1(a,b;x) ) evaluated at the values a, b, and x.hyp1f1y=hyperu(a,b,x) returns the confluent hypergeometric function of the second kind U(a,b,x).hyperu(y,err)=hyp2f0(a,b,x,type) returns (y,err) with the hypergeometric function 2F0 in y and an error estimate in err. The input type determines a convergence factor and can be either 1 or 2.hyp2f0(y,err)=hyp1f2(a,b,c,x) returns (y,err) with the hypergeometric function 1F2 in y and an error estimate in err.hyp1f2(y,err)=hyp3f0(a,b,c,x) returns (y,err) with the hypergeometric function 3F0 in y and an error estimate in err.hyp3f0y=betainc(a,b,x) returns the incomplete beta integral of the arguments, evaluated from zero to x: gamma(a+b) / (gamma(a)*gamma(b)) * integral(t**(a-1) (1-t)**(b-1), t=0..x).betaincx=betaincinv(a,b,y) returns x such that betainc(a,b,x) = y.betaincinvy=nbdtrc(k,n,p) returns the sum of the terms k+1 to infinity of the negative binomial distribution.nbdtrcy=nbdtr(k,n,p) returns the sum of the terms 0 through k of the negative binomial distribution: sum((n+j-1)Cj p**n (1-p)**j,j=0..k). In a sequence of Bernoulli trials this is the probability that k or fewer failures precede the nth success.nbdtrp=nbdtri(k,n,y) finds the argument p such that nbdtr(k,n,p)=y.nbdtriy=beta(a,b) returns gamma(a) * gamma(b) / gamma(a+b)betay=betaln(a,b) returns the natural logarithm of the absolute value of beta: ln(|beta(x)|).betalny=cbrt(x) returns the real cube root of x.cbrtp=chdtrc(v,x) returns the area under the right hand tail (from x to infinity) of the Chi square probability density function with v degrees of freedom: 1/(2**(v/2) * gamma(v/2)) * integral(t**(v/2-1) * exp(-t/2), t=x..inf)chdtrcp=chdtr(v,x) Returns the area under the left hand tail (from 0 to x) of the Chi square probability density function with v degrees of freedom: 1/(2**(v/2) * gamma(v/2)) * integral(t**(v/2-1) * exp(-t/2), t=0..x)chdtrx=chdtri(v,p) returns the argument x such that chdtrc(v,x) is equal to p.chdtriy=dawsn(x) returns dawson's integral: exp(-x**2) * integral(exp(t**2),t=0..x).dawsny=ellipeinc(phi,m) returns the incomplete elliptic integral of the second kind: integral(sqrt(1-m*sin(t)**2),t=0..phi)ellipeincy=ellipkinc(phi,m) returns the incomplete elliptic integral of the first kind: integral(1/sqrt(1-m*sin(t)**2),t=0..phi)ellipkincy=ellipe(m) returns the complete integral of the second kind: integral(sqrt(1-m*sin(t)**2),t=0..pi/2)ellipey=ellipk(m) returns the complete integral of the first kind: integral(1/sqrt(1-m*sin(t)**2),t=0..pi/2)ellipky=exp10(x) returns 10 raised to the x power.exp10y=exp2(x) returns 2 raised to the x power.exp2y=gamma(z) returns the gamma function of the argument. The gamma function is often referred to as the generalized factorial since z*gamma(z) = gamma(z+1) and gamma(n+1) = n! for natural number n.gammay=gammaln(z) returns the base e logarithm of the absolute value of the gamma function of z: ln(|gamma(z)|)gammalny=i0(x) returns the modified Bessel function of order 0 at x.i0y=i0e(x) returns the exponentially scaled modified Bessel function of order 0 at x. i0e(x) = exp(-|x|) * i0(x).i0ey=i1(x) returns the modified Bessel function of order 1 at x.i1y=i1e(x) returns the exponentially scaled modified Bessel function of order 0 at x. i1e(x) = exp(-|x|) * i1(x).i1ey=gammaincc(a,x) returns the complemented incomplete gamma integral defined as 1 / gamma(a) * integral(exp(-t) * t**(a-1), t=x..inf) = 1 - gammainc(a,x). Both arguments must be positive.gammainccy=gammainc(a,x) returns the incomplete gamma integral defined as 1 / gamma(a) * integral(exp(-t) * t**(a-1), t=0..x). Both arguments must be positive.gammaincx=gammainccinv(a,y) returns x such that gammaincc(a,x) = y.gammainccinvy=iv(v,z) returns the modified Bessel function of real order v of z. If z is of real type and negative, v must be integer valued.ivy=ive(v,z) returns the exponentially scaled modified Bessel function of real order v and complex z: ive(v,z) = iv(v,z) * exp(-abs(z.real))ive(sn,cn,dn,ph)=ellipj(u,m) calculates the Jacobian elliptic functions of parameter m between 0 and 1, and real u. The returned functions are often written sn(u|m), cn(u|m), and dn(u|m). The value of ph is such that if u = ellik(ph,m), then sn(u|m) = sin(ph) and cn(u|m) = cos(ph).ellipjy=expn(n,x) returns the exponential integral for integer n and non-negative x and n: integral(exp(-x*t) / t**n, t=1..inf).expny=exp1(z) returns the exponential integral (n=1) of complex argument z: integral(exp(-z*t)/t,t=1..inf).exp1y=expi(x) returns an exponential integral of argument x defined as integral(exp(t)/t,t=-inf..x). See expn for a different exponential integral.expiy=kn(n,x) returns the modified Bessel function of the third kind for integer order n at x.kny=pdtrc(k,m) returns the sum of the terms from k+1 to infinity of the Poisson distribution: sum(exp(-m) * m**j / j!, j=k+1..inf) = gammainc( k+1, m). Arguments must both be positive and k an integer.pdtrcy=pdtr(k,m) returns the sum of the first k terms of the Poisson distribution: sum(exp(-m) * m**j / j!, j=0..k) = gammaincc( k+1, m). Arguments must both be positive and k an integer.pdtrm=pdtri(k,y) returns the Poisson variable m such that the sum from 0 to k of the Poisson density is equal to the given probability y: calculated by gammaincinv( k+1, y). k must be a nonnegative integer and y between 0 and 1.pdtriy=yn(n,x) returns the Bessel function of the second kind of integer order n at x.yny=smirnov(n,e) returns the exact Kolmogorov-Smirnov complementary cumulative distribution function (Dn+ or Dn-) for a one-sided test of equality between an empirical and a theoretical distribution. It is equal to the probability that the maximum difference between a theoretical distribution and an empirical one based on n samples is greater than e.smirnove=smirnovi(n,y) returns e such that smirnov(n,e) = y.smirnovi(Ai,Aip,Bi,Bip)=airy(z) calculates the Airy functions and their derivatives evaluated at real or complex number z. The Airy functions Ai and Bi are two independent solutions of y''(x)=xy. Aip and Bip are the first derivatives evaluated at x of Ai and Bi respectively.airy(Apt,Bpt,Ant,Bnt)=itairy(x) calculates the integral of Airy functions from 0 to x for positive (Apt, Bpt) and negative (Ant, Bnt) arguments.itairy(Aie,Aipe,Bie,Bipe)=airye(z) calculates the exponentially scaled Airy functions and their derivatives evaluated at real or complex number z. airye(z)[0:1] = airy(z)[0:1] * exp(2.0/3.0*z*sqrt(z)) airye(z)[2:3] = airy(z)[2:3] * exp(-abs((2.0/3.0*z*sqrt(z)).real))airye(ssa,cca)=fresnel(z) returns the fresnel sin and cos integrals: integral(sin(pi/2 * t**2),t=0..z) and integral(cos(pi/2 * t**2),t=0..z) for real or complex z.fresnel(shi,chi)=shichi(x) returns the hyperbolic sine and cosine integrals: integral(sinh(t)/t,t=0..x) and eul + ln x + integral((cosh(t)-1)/t,t=0..x) where eul is Euler's Constant.shichi(si,ci)=sici(x) returns in si the integral of the sinc function from 0 to x: integral(sin(t)/t,t=0..x). It returns in ci the cosine integral: eul + ln x + integral((cos(t) - 1)/t,t=0..x).sici(ij0,iy0)=itj0y0(x) returns simple integrals from 0 to x of the zeroth order bessel functions j0 and y0.itj0y0(ij0,iy0)=it2j0y0(x) returns the integrals int((1-j0(t))/t,t=0..x) and int(y0(t)/t,t=x..infinitity).it2j0y0(ii0,ik0)=iti0k0(x) returns simple integrals from 0 to x of the zeroth order modified bessel functions i0 and k0.iti0k0(ii0,ik0)=it2i0k0(x) returns the integrals int((i0(t)-1)/t,t=0..x) and int(k0(t)/t,t=x..infinitity).it2i0k0y=j0(x) returns the Bessel function of order 0 at x.j0y=y0(x) returns the Bessel function of the second kind of order 0 at x.y0y=j1(x) returns the Bessel function of order 1 at x.j1y=y1(x) returns the Bessel function of the second kind of order 1 at x.y1y=jv(v,z) returns the Bessel function of real order v at complex z.jvjny=jve(v,z) returns the exponentially scaled Bessel function of real order v at complex z: jve(v,z) = jv(v,z) * exp(-abs(z.imag))jvey=yv(v,z) returns the Bessel function of the second kind of real order v at complex z.yvy=yve(v,z) returns the exponentially scaled Bessel function of the second kind of real order v at complex z: yve(v,z) = yv(v,z) * exp(-abs(z.imag))yvey=i0(x) returns the modified Bessel function of the third kind of order 0 at x.k0y=k0e(x) returns the exponentially scaled modified Bessel function of the third kind of order 0 at x. k0e(x) = exp(x) * k0(x).k0ey=i1(x) returns the modified Bessel function of the third kind of order 1 at x.k1y=k1e(x) returns the exponentially scaled modified Bessel function of the third kind of order 1 at x. k1e(x) = exp(x) * k1(x)k1ey=kv(v,z) returns the modified Bessel function of the third kind for real order v at complex z.kvy=kve(v,z) returns the exponentially scaled, modified Bessel function of the third kind for real order v at complex z: kve(v,z) = kv(v,z) * exp(z)kvey=hankel1(v,z) returns the Hankel function of the first kind for real order v and complex argument z.hankel1y=hankel1e(v,z) returns the exponentially scaled Hankel function of the first kind for real order v and complex argument z: hankel1e(v,z) = hankel1(v,z) * exp(-1j * z)hankel1ey=hankel2(v,z) returns the Hankel function of the second kind for real order v and complex argument z.hankel2y=hankel2e(v,z) returns the exponentially scaled Hankel function of the second kind for real order v and complex argument z: hankel1e(v,z) = hankel1(v,z) * exp(1j * z)hankel2ey=ndtr(x) returns the area under the standard Gaussian probability density function, integrated from minus infinity to x: 1/sqrt(2*pi) * integral(exp(-t**2 / 2),t=-inf..x)ndtry=erfc(x) returns 1 - erf(x).erfcy=erf(z) returns the error function of complex argument defined as as 2/sqrt(pi)*integral(exp(-t**2),t=0..z)erfx=ndtri(y) returns the argument x for which the area udnder the Gaussian probability density function (integrated from minus infinity to x) is equal to y.ndtriy=psi(z) is the derivative of the logarithm of the gamma function evaluated at z (also called the digamma function).psiy=rgamma(z) returns one divided by the gamma function of x.rgammay=Returns the nearest integer to x as a double precision floating point result. If x ends in 0.5 exactly, the nearest even integer is chosen.roundy=sindg(x) calculates the sine of the angle x given in degrees.sindgy=cosdg(x) calculates the cosine of the angle x given in degrees.cosdgy=radian(d,m,s) returns the angle given in (d)egrees, (m)inutes, and (s)econds in radians.radiany=tandg(x) calculates the tangent of the angle x given in degrees.tandgy=cotdg(x) calculates the cotangent of the angle x given in degrees.cotdgy=log1p(x) calculates log(1+x) for use when x is near zero.log1py=expm1(x) calculates exp(x) - 1 for use when x is near zero.expm1y=calculates cos(x) - 1 for use when x is near zero.cosm1y=spence(x) returns the dilogarithm integral: -integral(log t / (t-1),t=1..x)spencey=zetac(x) returns 1.0 - the Riemann zeta function: sum(k**(-x), k=2..inf)zetacy=struve(v,x) returns the Struve function Hv(x) of order v at x, x must be positive unless v is an integer.struvey=modstruve(v,x) returns the modified Struve function Lv(x) of order v at x, x must be positive unless v is an integer and it is recommended that |v|<=20.modstruvey=itstruve0(x) returns the integral of the Struve function of order 0 from 0 to x: integral(H0(t), t=0..x).itstruve0y=it2struve0(x) returns the integral of the Struve function of order 0 divided by t from x to infinity: integral(H0(t)/t, t=x..inf).it2struve0y=itmodstruve0(x) returns the integral of the modified Struve function of order 0 from 0 to x: integral(L0(t), t=0..x).itmodstruve0(Be, Ke, Bep, Kep)=kelvin(x) returns the tuple (Be, Ke, Bep, Kep) which containes complex numbers representing the real and imaginary Kelvin functions and their derivatives evaluated at x. For example, kelvin(x)[0].real = ber x and kelvin(x)[0].imag = bei x with similar relationships for ker and kei.kelviny=ber(x) returns the Kelvin function ber xbery=bei(x) returns the Kelvin function bei xbeiy=ker(x) returns the Kelvin function ker xkery=kei(x) returns the Kelvin function ker xkeiy=berp(x) returns the derivative of the Kelvin function ber xberpy=beip(x) returns the derivative of the Kelvin function bei xbeipy=kerp(x) returns the derivative of the Kelvin function ker xkerpy=keip(x) returns the derivative of the Kelvin function kei xkeipy=zeta(x,q) returns the Riemann zeta function of two arguments: sum((k+q)**(-x),k=0..inf)zetap=kolmogorov(y) returns the complementary cumulative distribution function of Kolmogorov's limiting distribution (Kn* for large n) of a two-sided test for equality between an empirical and a theoretical distribution. It is equal to the (limit as n->infinity of the) probability that sqrt(n) * max absolute deviation > y.kolmogorovy=kolmogi(p) returns y such that kolmogorov(y) = pkolmogiy=wofz(z) returns the value of the fadeeva function for complex argument z: exp(-z**2)*erfc(-i*z)wofzy=besselpoly(a,lam,nu) returns the value of the integral: integral(x**lam * jv(nu,2*a*x),x=0..1).besselpolybtdtriabtdtribbdtrikbdtrinchdtrivchndtrchndtrixchndtridfchndtrincfdtridfdncfdtrncfdtrincfdtridfnncfdtridfdncfdtrincgdtrixgdtribgdtrianbdtriknbdtrinnrdtrimnnrdtrisdpdtrikp=stdtr(df,t) returns the integral from minus infinity to t of the Student t distribution with df > 0 degrees of freedom: gamma((df+1)/2)/(sqrt(df*pi)*gamma(df/2)) * integral((1+x**2/df)**(-df/2-1/2), x=-inf..t)stdtrt=stdtrit(df,p) returns the argument t such that stdtr(df,t) is equal to p.stdtritt=stdtridf(p,t) returns the argument df such that stdtr(df,t) is equal to p.stdtridfnctdtrnctdtritnctdtridfnctdtrinctklmbdalmbda=mathieu_a(m,q) returns the characteristic value for the even solution, ce_m(z,q), of Mathieu's equationmathieu_almbda=mathieu_b(m,q) returns the characteristic value for the odd solution, se_m(z,q), of Mathieu's equationmathieu_b(y,yp)=mathieu_cem(m,q,x) returns the even Mathieu function, ce_m(x,q), of order m and parameter q evaluated at x (given in degrees). Also returns the derivative with respect to x of ce_m(x,q)mathieu_cem(y,yp)=mathieu_sem(m,q,x) returns the odd Mathieu function, se_m(x,q), of order m and parameter q evaluated at x (given in degrees). Also returns the derivative with respect to x (given in degrees) of se_m(x,q)mathieu_sem(y,yp)=mathieu_modcem1(m,q,x) evaluates the even modified Matheiu function of the first kind, Mc1m(x,q), and its derivative at x (given in degrees) for order m and parameter qmathieu_modcem1(y,yp)=mathieu_modcem2(m,q,x) evaluates the even modified Matheiu function of the second kind, Mc2m(x,q), and its derivative at x (given in degrees) for order m and parameter qmathieu_modcem2(y,yp)=mathieu_modsem1(m,q,x) evaluates the odd modified Matheiu function of the first kind, Ms1m(x,q), and its derivative at x (given in degrees) for order m and parameter qmathieu_modsem1(y,yp)=mathieu_modsem2(m,q,x) evaluates the odd modified Matheiu function of the second kind, Ms2m(x,q), and its derivative at x (given in degrees) for order m and parameter qmathieu_modsem2y=lpmv(m,v,x) returns the associated legendre function of integer order m and nonnegative degree v: |x|<=1.lpmv(w,wp)=pbwa(a,x) returns (w,wp) with the parabolic cylinder function W(a,x) in w and the derivative, W'(a,x) in wp. May not be accurate for large (>5) arguments in a and/or x.pbwa(d,dp)=pbdv(v,x) returns (d,dp) with the parabolic cylinder function Dv(x) in d and the derivative, Dv'(x) in dp.pbdv(v,vp)=pbvv(v,x) returns (v,vp) with the parabolic cylinder function Vv(x) in v and the derivative, Vv'(x) in vp.pbvvcv=pro_cv(m,n,c) computes the characteristic value of prolate spheroidal wave functions of order m,n (n>=m) and spheroidal parameter c.pro_cvcv=obl_cv(m,n,c) computes the characteristic value of oblate spheroidal wave functions of order m,n (n>=m) and spheroidal parameter c.obl_cv(s,sp)=pro_ang1_cv(m,n,c,cv,x) computes the prolate sheroidal angular function of the first kind and its derivative (with respect to x) for mode paramters m>=0 and n>=m, spheroidal parameter c and |x|<1.0. Requires pre-computed characteristic value.pro_ang1_cv(s,sp)=pro_rad1_cv(m,n,c,cv,x) computes the prolate sheroidal radial function of the first kind and its derivative (with respect to x) for mode paramters m>=0 and n>=m, spheroidal parameter c and |x|<1.0. Requires pre-computed characteristic value.pro_rad1_cv(s,sp)=pro_rad2_cv(m,n,c,cv,x) computes the prolate sheroidal radial function of the second kind and its derivative (with respect to x) for mode paramters m>=0 and n>=m, spheroidal parameter c and |x|<1.0. Requires pre-computed characteristic value.pro_rad2_cv(s,sp)=obl_ang1_cv(m,n,c,cv,x) computes the oblate sheroidal angular function of the first kind and its derivative (with respect to x) for mode paramters m>=0 and n>=m, spheroidal parameter c and |x|<1.0. Requires pre-computed characteristic value.obl_ang1_cv(s,sp)=obl_rad1_cv(m,n,c,cv,x) computes the oblate sheroidal radial function of the first kind and its derivative (with respect to x) for mode paramters m>=0 and n>=m, spheroidal parameter c and |x|<1.0. Requires pre-computed characteristic value.obl_rad1_cv(s,sp)=obl_rad2_cv(m,n,c,cv,x) computes the oblate sheroidal radial function of the second kind and its derivative (with respect to x) for mode paramters m>=0 and n>=m, spheroidal parameter c and |x|<1.0. Requires pre-computed characteristic value.obl_rad2_cv(s,sp)=pro_ang1(m,n,c,x) computes the prolate sheroidal angular function of the first kind and its derivative (with respect to x) for mode paramters m>=0 and n>=m, spheroidal parameter c and |x|<1.0.pro_ang1(s,sp)=pro_rad1(m,n,c,x) computes the prolate sheroidal radial function of the first kind and its derivative (with respect to x) for mode paramters m>=0 and n>=m, spheroidal parameter c and |x|<1.0.pro_rad1(s,sp)=pro_rad2(m,n,c,x) computes the prolate sheroidal radial function of the second kind and its derivative (with respect to x) for mode paramters m>=0 and n>=m, spheroidal parameter c and |x|<1.0.pro_rad2(s,sp)=obl_ang1(m,n,c,x) computes the oblate sheroidal angular function of the first kind and its derivative (with respect to x) for mode paramters m>=0 and n>=m, spheroidal parameter c and |x|<1.0.obl_ang1(s,sp)=obl_rad1(m,n,c,x) computes the oblate sheroidal radial function of the first kind and its derivative (with respect to x) for mode paramters m>=0 and n>=m, spheroidal parameter c and |x|<1.0.obl_rad1(s,sp)=obl_rad2(m,n,c,x) computes the oblate sheroidal radial function of the second kind and its derivative (with respect to x) for mode paramters m>=0 and n>=m, spheroidal parameter c and |x|<1.0.obl_rad2(fp,kp)=modfresnelp(x) returns the modified fresnel integrals F_+(x) and K_+(x) as fp=integral(exp(1j*t*t),t=x..inf) and kp=1/sqrt(pi)*exp(-1j*(x*x+pi/4))*fpmodfresnelp(fm,km)=modfresnelp(x) returns the modified fresnel integrals F_-(x) amd K_-(x) as fp=integral(exp(-1j*t*t),t=x..inf) and kp=1/sqrt(pi)*exp(1j*(x*x+pi/4))*fpmodfresnelmcan't initialize module _cephes|b|b|b}b|b|b-DT! @airy:airye:iv:ive:jv:jve:yv:yve:kv:kve:hankel1:hankel1e:hankel2:hankel2e:V瞯?@2@C]r2<@@@@AAAACl@D333333?? >zD@2@lV}?zDzD???>&[ O @@ApB@@@ffffff-@AMb? ףp= ???@lV}?>zD?@>??@>zD?zD>?zD??BC]r"<A@@???zD>?zDlV}?zDzD??zDA@? @zD?@zD>zD??FFg<?@unknowndomainsingularityoverflowunderflowtotal loss of precisionpartial loss of precisiontoo many iterations %s %s error -C6-C6??+=??Od@<?smirnovi|=kolmogiؗҜ<?@|=zetacǘ>?B A@HB?zetaA?spence@@???;f?;f?????cotdgtandgB4Bf@sindg?F@cosdg?F@pB?lA@1ZA@@?psi?ox?؅W4vC?$@ndtriWU?́R??Aerfc@Aerfndtr??k1?@Ak1e@?Ak0@?Ak0e@?A|FHC*G*G|FHC?@>?A*GA??jv@>?Jv>?GaSe@?@A*G@?>@8F? @ACA@A@B@@>ASt$? ףp= ?)@?333333?ffffff?@??@y1@?@h㈵>>Ay0@Aiv???igami@A=??igamc@?igamA?@BA?@BA?@BA?@BGase@C4a@?>GammaB?@@& .@& .>ox??lgam?PA@@@%m]LW LzDJ?llf?UUUUUU??D??exp10??ellpk?ellpeellik??$@??$@?P@@?(knNchdtrc?chdtr?chdtri?o8>?UUUUUU?MbP?HCV瞯<A-q=vIh%<=??vIh%<=-q=@?hyp2f1vIh%<=0D?v??-q=@?gdtrgdtrcgdtrifdtrc?fdtr?fdtri?MbP?incbiư>-C6??@??@?CC?@@bdtrc{Gz?bdtrbdtri??yn(knN@ox?A?A@ADPB ABETCBox?$@nG?pdtrcpdtrpdtrikn#@>@ox?@A?expn@Aox?ellpj& .>>?A?? +Y@Q@@>Q@:  @@??777I1MACH(I): I = is out of bounds.8@? 779778D1MACH(I): I = is out of bounds.@0BqىE] _?? ?Y ?:0yE>Jz5@?}Ô%IT}Ô%I@0.++@@?:0yE>Jz5@?}Ô%IT}Ô%I _B0.++@@?:0yE>Jz5@?}Ô%IT?@@?@@:0yE>Jz5@?}Ô%IT??@@?:0yE>Jz5@?}Ô%IT0.++?:0yE>Jz5@?}Ô%IT0.++@?@@:0yE>Jz5@?}Ô%IT0.++?:0yE>Jz5@?}Ô%IT0.++@@@??:0yE>Jz5@?}Ô%IT0.++?@@:0yE>Jz5@?}Ô%IT0.++??@@:0yE>Jz5?@?}Ô%IT0.++ SMALL, X, BIG not monotone in INVR|=?Hz>?@?? 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BHBA>V瞯<?̌?Aox-DT!@@-DT!?i@??+=-DT! @? @@@@@0.++@-DT!?@п@V瞯<-DT! @ @@@@?(B0.++-DT!@@@@"@*@&@1@.@5@3@9@7@=@;@@@?@B@A@D@C@F@E@H@G@?@0.++?̌?@@@i@\(\?k+ݓV瞯<"ﴑ[ @}ﴑ[?@@ @-DT! @?u<7u<7~@> ken@@r?%yE)(?F*S^p?Vq?@c@l" X<b?;"H:?~ˡ?ȼq?(UU@M@A?/ Y.L?.m?6ɳ?:nF?P ?yp3@&9? 铄?@jE?('?r?`B?[sU @@t+di@k+?m0_?&Eخx㾾0F?nX9 ?9by} ??gD櫓,?e!vR?w?g L>Qg ?Nm#?u /QUB?9w}??7+<㾘>Q?9]N2?H}1?N>Z?$:??m0_?-DT!?!3|@u<7~BГ ?Is?>@@Ww'&l7Q63E?@@??qh?̌?ff?@@|=?+=KH9@@@-DT! @ox?0.++??̌?AABHC@i@@?0.++?̌??@i@+=ff`B@3CffBffF@A%>{r;?-DT! @u<7~u<7A>V瞯< BHBAox?-DT!@?-DT! @u<7~??-DT!? @&y3u<7~-DT! @Hz>@4C??-DT! @?u<7~@A-q=>@?m0_?jﴑ[??@ @@@@@!@#@%@'@)@@"@@9@H@@@T@@^@.@ e@ l@<@r@v@$@F@5@{@@P@@Ȇ@V@H@@^@B@$@ c@d@ė@g@D@@l@@B@@q@K@S@@Z@a@`e@@j@o@¢@r@@???jﴑ[?@???>@A@@hBA??̌?Q@?(\?+=A?Au<7~`Gr?ms)?}a?tᄌ?;B.?@xr?5 ?>9* ?K{s ??(M%ȑ?)X[? ?%vo.;^?R 3}9u?I];֤?,$n?A\w?&y3u<7~??@:0yE>&y3u<7~-DT!?list output startSTOP statement executed startiosfewrite startstartio{Gz??@?error in formatillegal unit numberformatted io not allowedunformatted io not alloweddirect io not allowedsequential io not allowedcan't backspace filenull file namecan't stat fileunit not connectedoff end of recordtruncation failed in endfileincomprehensible list inputout of free spaceread unexpected characterbad logical input fieldbad variable typebad namelist namevariable not in namelistno end recordvariable count incorrectsubscript for scalar variableinvalid array sectionsubstring out of boundssubscript out of boundscan't read filecan't write file'new' file existscan't append to filenon-positive record numberI/O started while already doing I/OTemporary file name (TMPDIR?) too long%s: %s apparent state: unit %d named %s (unnamed) last format: %.*s %s: illegal error number %d apparent state: internal I/O externalinternalformattedunformattedsequentialdirectreadingwritinglately %s %s %s %s IO%s: end of file (libf2c f__fatal already called, aborting.)I/O recursionbad repetition countinvalid integere%ldexponent fieldinvalid numberlist iostlerliono spacecomplex formatlist inundelimited character stringlogicalno starno commano imaginary partlreadno )no real partbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbPbPb0b0bzbzbbb5bAbPb0b5b5bbbbbbbbbbbgbb7b7bbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbObObbbbbbbbbbbbbbbbbbbbbbObbbbbbbbbbbbObbbObread start%.9Gunknown type in lio@b@bbbbbbbbb@bUbbbbwbwr+br+rbrmalloc failurefort.%ldopenno space|b.bbbbbbbbbbbbbbbbbbbbbbbbbbbbbbb|b.bbbbbsdfuformat too complicated: bad string b bXb b b b b b b b b b b b b b b b b b b b b b b b b b b b b b b bXb bb b bXb b b b b b b b b b b b b b b b b b b b b b b b b b bt b b b b b b b b b b b b b bV b b b bb b b b b b b b b b b b b bt b b b b b b b b b b b b b bV b b b bb b b b bk b b bbb;bb bb b bAb b b5b b b b b b b b b b bb b b b b b bk b b bbb;bb bb b bAb b b5b b b b b b b b b b bbgb b b b b b b bb b b b b b b bb b b b b b b b b b b b b b b bgb b b b b b b bb b b b b b b bbunknown code in do_fio: %d %.*s do_fiofmtbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbbxbGbbbbbbb0bbbbb}blbbbbbbbbbbbUbrecendleft offw_ed, unexpected code: %d ? Abbb=bbbbbbbbbbbbb b b b b8 b8 b bbbbbbbnbw_ned, unexpected code: %d "b!b!b!b!b!b!b"bU"b{"b"b!b?%s read startstartioI/O recursion%#.*E%+.2d%#.*f A?rd_ed, unexpected code: %d 0123456789ABCDEFfmte%ld4b3b3b4b3b3b3b3b3b3b3b3b3b3b3b3b#6b#6b#6b#6b#6b#6b5b5bB5b15b3b15bq4bq4bb`>b`>b`>b`>b>b>b?b,?b7?bendfileI/O recursionfort.%ld-LIBGCCW32-EH-3-SJLJ-GTHR-MINGW32w32_sharedptr->size == sizeof(W32_EH_SHARED)../../gcc-3.4.5/gcc/config/i386/w32-shared-ptr.cGetAtomNameA (atom, s, sizeof(s)) != 0vG2(,00>_cephes.pydinit_cephesh<|XDx,8DT`lx $,8@HPXdpx$0<HPXdlx(8L`x ,8DT`lx $,8@HPXdpx$0<HPXdlx(8L`x AddAtomAFindAtomAGetAtomNameA_access*_isatty\_tempnam$__dllonexit0__mb_cur_maxo_assert_chsize_errno_filbuf_flsbuf_iob_isctypeg_pctypeabortacosasinatanatan2atofatoi#clearerr%cos&cosh*exit+exp-fclose0fflush6floor8fopen9fprintf;fputs?free@freopenAfrexpCfseekEftellGfwritekldexpologplog10rmalloczmemset}perror~powprintfputsreallocremovesignalsinsinhsprintfsqrtstrcpystrlenstrncmptantanhungetcPyArg_ParseTuplePyCObject_AsVoidPtr$PyCObject_Type_PyDict_SetItemStringlPyErr_FormatqPyErr_OccurredrPyErr_PrintPyErr_SetStringPyExc_ImportErrorPyExc_RuntimeError PyImport_ImportModulePyInt_FromLongUPyMem_FreeVPyMem_MallocePyModule_GetDictPyObject_GetAttrString2PyString_FromStringPy_FatalErrorPy_InitModule4KERNEL32.dllmsvcrt.dll((((((((((((((((((((((((((((((((((((((((((((((((((((((((msvcrt.dll<<<<<<<<<<<<<<<<<<<python25.dll`C0M0q0000001,1b1l11122333C3Z3`3g3o3}3333333333344'4n4t444444444444 55)5.53595>5G5O5T5Y5^5c5h5m5r5w5|55555555555555555555555556 6666 6%6+60666;6A6F6L6Q6V6[6`6e6j6o6t6y6~6666666666666666666666666677 7777 7%7*72777=7B7H7M7V7\7a7g7l7r7w777777777788 8.8<8E8f8p88888888899$929@9I9j9t999999999 ::(:6:D:M:n:x:::::::::;;,;:;H;Q;r;|;;;;;;;;;<"<0<>>*>8>F>T>]>~>>>>>>>>? 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EF@-79EF@-?BEF@-E$dӘbwofz.fE:/var/pisi/scipy-0.6.0-1/work/scipy-0.6.0/scipy/special/toms/wofz.fgcc2_compiled.__g77_f2c_ftnint:t(0,1)=r(0,1);-2147483648;2147483647;__g77_f2c_ftnlen:t(0,2)=r(0,2);-2147483648;2147483647;__g77_f2c_flag:t(0,3)=r(0,3);-2147483648;2147483647;__g77_f2c_logical:t(0,4)=r(0,4);-2147483648;2147483647;__g77_f2c_longint:t(0,5)=@s64;r(0,5);01000000000000000000000;0777777777777777777777;__g77_f2c_doublecomplex:t(0,6)=R3;16;0;__g77_f2c_complex:t(0,7)=R3;8;0;__g77_f2c_doublereal:t(0,8)=r(0,0);8;0;__g77_f2c_real:t(0,9)=r(0,0);4;0;__g77_f2c_address:t(0,10)=*(0,11)=@s8;r(0,11);-128;127;__g77_f2c_integer:t(0,12)=r(0,12);-2147483648;2147483647;double complex:t(0,13)=R3;16;0;complex:t(0,14)=R3;8;0;double precision:t(0,15)=r(0,0);8;0;real:t(0,16)=r(0,0);4;0;logical4:t(0,17)=@s64;r(0,17);01000000000000000000000;0777777777777777777777;logical3:t(0,18)=@s16;r(0,18);-32768;32767;logical2:t(0,19)=@s8;r(0,19);-128;127;logical:t(0,20)=r(0,20);-2147483648;2147483647;unsigned4:t(0,21)=@s64;r(0,21);0000000000000;01777777777777777777777;integer4:t(0,22)=@s64;r(0,22);01000000000000000000000;0777777777777777777777;unsigned word:t(0,23)=@s16;r(0,23);0;65535;word:t(0,24)=@s16;r(0,24);-32768;32767;unsigned byte:t(0,25)=@s8;r(0,25);0;255;byte:t(0,26)=@s8;r(0,26);-128;127;unsigned:t(0,27)=r(0,27);0000000000000;0037777777777;integer:t(0,28)=r(0,28);-2147483648;2147483647;void:t(0,29)=(0,29)complex long double:t(0,30)=R3;24;0;complex double:t(0,31)=R3;16;0;complex float:t(0,32)=R3;8;0;complex int:t(0,33)=s8real:(0,34)=r(0,34);-2147483648;2147483647;,0,32;imag:(0,34),32,32;;long double:t(0,35)=r(0,34);12;0;double:t(0,36)=r(0,34);8;0;float:t(0,37)=r(0,34);4;0;unsigned char:t(0,38)=@s8;r(0,38);0;255;signed char:t(0,11)short unsigned int:t(0,39)=@s16;r(0,39);0;65535;short int:t(0,40)=@s16;r(0,40);-32768;32767;long long unsigned int:t(0,41)=@s64;r(0,41);0000000000000;01777777777777777777777;long long int:t(0,42)=@s64;r(0,42);01000000000000000000000;0777777777777777777777;long unsigned int:t(0,43)=r(0,43);0000000000000;0037777777777;unsigned int:t(0,44)=r(0,44);0000000000000;0037777777777;long int:t(0,45)=r(0,45);-2147483648;2147483647;char:t(0,46)=@s8;r(0,46);0;255;int:t(0,34)wofz_:F(0,29)xi:p(0,47)=*(0,15)yi:p(0,47)u:p(0,47)v:p(0,47)flag:p(0,48)=*(0,20)xi:r(0,47)yi:r(0,47)u:(0,47)v:(0,47)flag:(0,48)a:(0,20)b:r(0,20)xabs:r(0,15)yabs:(0,15)x:r(0,15)y:r(0,15)qrho:r(0,15)xquad:(0,15)yquad:(0,15)n:r(0,28)j:r(0,28)xsum:r(0,15)ysum:r(0,15)u1:(0,15)v1:(0,15)u2:(0,15)v2:(0,15)h:(0,15)kapn:(0,28)nu:r(0,28)h2:(0,15)qlambda:(0,15)rx:r(0,15)ry:r(0,15)sx:r(0,15)sy:r(0,15)tx:r(0,15)ty:r(0,15)c:r(0,15)w1:(0,15)__g77_do_2:r(0,28)__g77_power_r_5:r(0,28)__g77_power_l_6:r(0,15)__g77_power_res_7:r(0,15)scipy/special/amos/zbesh.fzbesh_:F(0,29)zr:p(0,47)=*(0,15)zi:p(0,47)fnu:p(0,47)kode:p(0,48)=*(0,28)m:p(0,48)n:p(0,48)cyr:p(0,49)=*(0,50)=ar(0,28);1;-1;(0,15)cyi:p(0,51)=*(0,52)=ar(0,28);1;-1;(0,15)nz:p(0,48)ierr:p(0,48)zr:r(0,47)zi:(0,47)fnu:(0,47)kode:(0,48)m:(0,48)n:r(0,48)cyr:(0,49)cyi:(0,51)nz:(0,48)ierr:(0,48)aa:r(0,15)alim:(0,15)az:(0,15)elim:(0,15)fmm:(0,15)fn:(0,15)fnul:(0,15)hpi:V(0,15)rhpi:(0,15)rl:(0,15)r1m5:(0,15)tol:(0,15)ufl:(0,15)zni:(0,15)znr:(0,15)zti:r(0,15)bb:r(0,15)ascle:r(0,15)rtol:(0,15)atol:r(0,15)csgnr:r(0,15)csgni:r(0,15)inu:r(0,28)inuh:r(0,28)k1:r(0,28)k2:r(0,28)mm:r(0,28)mr:(0,28)nn:(0,28)nuf:(0,28)nw:(0,28)scipy/special/amos/zbesk.fzbesk_:F(0,29)zr:(0,47)fnu:r(0,47)scipy/special/amos/zbesy.fzbesy_:F(0,29)cwrkr:p(0,53)=*(0,54)=ar(0,28);1;-1;(0,15)cwrki:p(0,55)=*(0,56)=ar(0,28);1;-1;(0,15)kode:r(0,48)n:(0,48)cwrkr:(0,53)cwrki:(0,55)ierr:r(0,48)c1i:(0,15)c1r:(0,15)c2i:r(0,15)c2r:(0,15)exi:(0,15)exr:(0,15)ey:r(0,15)sti:r(0,15)str:r(0,15)tay:r(0,15)tol:r(0,15)nz1:(0,28)nz2:(0,28)r1m5:r(0,16)scipy/special/amos/zbesj.fzbesj_:F(0,29)arg:r(0,15)cii:(0,15)csgni:(0,15)csgnr:(0,15)fn:r(0,15)nl:r(0,28)__g77_do_12:r(0,28)scipy/special/amos/zbesi.fzbesi_:F(0,29)conei:V(0,15)coner:V(0,15)pi:V(0,15)nn:r(0,28)__g77_do_14:r(0,28)scipy/special/amos/zbiry.fzbiry_:F(0,29)id:p(0,48)=*(0,28)kode:p(0,48)bir:p(0,47)bii:p(0,47)id:(0,48)bir:(0,47)bii:(0,47)ad:r(0,15)az3:(0,15)cc:r(0,15)coef:V(0,15)csqi:(0,15)csqr:(0,15)cyi:(0,49)=ar(0,28);1;2;(0,15)c1:V(0,15)c2:V(0,15)d1:r(0,15)d2:r(0,15)eaa:r(0,15)fid:(0,15)fmr:r(0,15)fnu:(0,15)sfac:(0,15)sti:(0,15)str:(0,15)s1i:(0,15)s1r:(0,15)s2i:(0,15)s2r:(0,15)trm1i:r(0,15)trm1r:r(0,15)tth:V(0,15)ztai:(0,15)ztar:(0,15)z3i:(0,15)z3r:(0,15)nz:(0,28)cyi:(0,49)scipy/special/amos/zairy.fzairy_:F(0,29)air:p(0,47)aii:p(0,47)air:(0,47)aii:(0,47)nz:r(0,48)cyi:(0,49)=ar(0,28);1;1;(0,15)sfac:r(0,15)zeroi:V(0,15)zeror:V(0,15)alaz:(0,15)iflag:r(0,28)k2:(0,28)scipy/special/amos/zbunk.fzbunk_:F(0,29)mr:p(0,48)yr:p(0,49)=*(0,50)=ar(0,28);1;-1;(0,15)yi:p(0,51)=*(0,52)=ar(0,28);1;-1;(0,15)tol:p(0,47)elim:p(0,47)alim:p(0,47)zi:r(0,47)mr:(0,48)yr:(0,49)yi:(0,51)tol:r(0,47)elim:r(0,47)alim:r(0,47)scipy/special/amos/zacon.fzacon_:F(0,29)rl:p(0,47)fnul:p(0,47)mr:r(0,48)rl:r(0,47)fnul:r(0,47)alim:(0,47)ascle:(0,15)as2:r(0,15)azn:r(0,15)bry:(0,53)=ar(0,28);1;3;(0,15)bscle:(0,15)cki:(0,15)ckr:(0,15)cpn:(0,15)cscl:r(0,15)cspni:(0,15)cspnr:(0,15)csr:(0,15)csrr:(0,53)cssr:(0,53)cyi:(0,54)=ar(0,28);1;2;(0,15)cyr:(0,54)c2i:(0,15)pti:(0,15)ptr:(0,15)razn:r(0,15)rzi:(0,15)rzr:(0,15)sc1i:r(0,15)sc1r:r(0,15)sc2i:(0,15)sc2r:(0,15)spn:(0,15)yy:r(0,15)i:r(0,28)iuf:(0,28)kflag:r(0,28)bry:(0,53)cyi:(0,54)__g77_do_10:r(0,28)scipy/special/amos/zbknu.fzbknu_:F(0,29)tol:(0,47)elim:(0,47)a1:(0,15)a2:(0,15)bb:(0,15)bk:(0,15)caz:(0,15)cbi:r(0,15)cc:V(0,54)=ar(0,28);1;8;(0,15)cchi:(0,15)cchr:(0,15)cki:r(0,15)coefi:(0,15)coefr:(0,15)csclr:r(0,15)cshi:(0,15)cshr:(0,15)csi:(0,15)ctwor:V(0,15)czeroi:V(0,15)czeror:V(0,15)czi:(0,15)czr:(0,15)dnu:(0,15)dnu2:(0,15)dpi:V(0,15)etest:r(0,15)fc:(0,15)fhs:(0,15)fi:(0,15)fk:r(0,15)fks:(0,15)fmui:(0,15)fmur:(0,15)fpi:V(0,15)fr:(0,15)g1:r(0,15)g2:r(0,15)pi:(0,15)pr:(0,15)p1i:(0,15)p1r:(0,15)p2i:(0,15)p2r:(0,15)qi:(0,15)qr:(0,15)rak:r(0,15)rcaz:r(0,15)rthpi:V(0,15)r1:V(0,15)smui:(0,15)smur:(0,15)spi:V(0,15)tm:r(0,15)t1:(0,15)t2:r(0,15)zdr:(0,15)zdi:(0,15)as:r(0,15)alas:(0,15)helim:(0,15)cyr:(0,55)=ar(0,28);1;2;(0,15)cyi:(0,55)iflag:(0,28)inu:(0,28)kk:r(0,28)kmax:V(0,28)koded:r(0,28)idum:(0,28)j:(0,28)ic:(0,28)inub:r(0,28)cc:V(0,54)cyr:(0,55)__g77_do_33:r(0,28)__g77_do_43:r(0,28)__g77_do_40:r(0,28)__g77_do_25:r(0,28)scipy/special/amos/zuoik.fzuoik_:F(0,29)ikflg:p(0,48)nuf:p(0,48)ikflg:(0,48)nuf:(0,48)aarg:(0,15)aic:V(0,15)aphi:r(0,15)argi:(0,15)argr:(0,15)asumi:(0,15)asumr:(0,15)ay:r(0,15)bsumi:(0,15)bsumr:(0,15)cwrki:(0,53)=ar(0,28);1;16;(0,15)gnn:r(0,15)gnu:(0,15)phii:(0,15)phir:(0,15)rcz:(0,15)sumi:(0,15)sumr:(0,15)zeta1i:(0,15)zeta1r:(0,15)zeta2i:(0,15)zeta2r:(0,15)zri:(0,15)zrr:(0,15)iform:r(0,28)init:(0,28)cwrki:(0,53)__g77_do_15:r(0,28)scipy/special/amos/zabs.fazabs_:F(0,15)u:r(0,15)v:r(0,15)s:r(0,15)scipy/special/amos/zbinu.fzbinu_:F(0,29)rl:(0,47)fnul:(0,47)cwi:(0,53)=ar(0,28);1;2;(0,15)cwr:(0,53)dfnu:r(0,15)nlast:(0,28)nui:(0,28)cwi:(0,53)__g77_do_16:r(0,28)scipy/special/amos/zdiv.fzdiv_:F(0,29)ar:p(0,47)=*(0,15)ai:p(0,47)br:p(0,47)bi:p(0,47)cr:p(0,47)ci:p(0,47)ar:r(0,47)ai:r(0,47)br:r(0,47)bi:r(0,47)cr:r(0,47)ci:r(0,47)bm:r(0,15)cd:r(0,15)scipy/special/amos/zsqrt.fazsqrt_:F(0,29)bi:(0,47)dtheta:r(0,15)drt:V(0,15)scipy/special/amos/zacai.fzacai_:F(0,29)az:r(0,15)cyr:(0,53)=ar(0,28);1;2;(0,15)cyi:(0,53)cyr:(0,53)scipy/special/amos/zexp.fazexp_:F(0,29)ca:(0,15)scipy/special/amos/zunk2.fzunk2_:F(0,29)aii:(0,15)air:(0,15)ang:r(0,15)aphi:(0,15)argdi:(0,15)argdr:(0,15)argi:(0,53)=ar(0,28);1;2;(0,15)argr:(0,53)asc:(0,15)asumdi:(0,15)asumdr:(0,15)asumi:(0,53)asumr:(0,53)bry:(0,54)=ar(0,28);1;3;(0,15)bsumdi:(0,15)bsumdr:(0,15)bsumi:(0,53)bsumr:(0,53)car:(0,15)cipi:V(0,55)=ar(0,28);1;4;(0,15)cipr:V(0,55)cr1i:V(0,15)cr1r:V(0,15)cr2i:V(0,15)cr2r:V(0,15)csrr:(0,54)cssr:(0,54)daii:(0,15)dair:(0,15)fnf:(0,15)phidi:(0,15)phidr:(0,15)phii:(0,53)phir:(0,53)rast:r(0,15)razr:r(0,15)rs1:(0,15)sar:(0,15)zbi:(0,15)zeta1i:(0,53)zeta1r:(0,53)zeta2i:(0,53)zeta2r:(0,53)zet1di:(0,15)zet1dr:(0,15)zet2di:(0,15)zet2dr:(0,15)i:(0,28)ib:(0,28)ifn:r(0,28)il:r(0,28)in:r(0,28)k:(0,28)kdflg:(0,28)kflag:(0,28)nai:(0,28)ndai:(0,28)ipard:(0,28)argi:(0,53)bry:(0,54)cipi:V(0,55)__g77_do_2:(0,28)__g77_do_28:r(0,28)__g77_do_34:r(0,28)__g77_do_27:r(0,28)__g77_do_54:r(0,28)scipy/special/amos/zunk1.fzunk1_:F(0,29)ang:(0,15)cwrki:(0,54)=ar(0,28);1;3;(0,55)=ar(0,28);1;16;(0,15)cwrkr:(0,54)cyi:(0,56)=ar(0,28);1;2;(0,15)cyr:(0,56)c2m:r(0,15)phii:(0,56)phir:(0,56)sumdi:(0,15)sumdr:(0,15)sumi:(0,56)sumr:(0,56)zeta1i:(0,56)zeta1r:(0,56)zeta2i:(0,56)zeta2r:(0,56)init:(0,57)=ar(0,28);1;2;(0,28)initd:(0,28)m:r(0,28)cwrki:(0,54)cyi:(0,56)init:(0,57)__g77_do_1:(0,28)__g77_do_26:(0,28)__g77_do_31:(0,28)__g77_do_50:r(0,28)scipy/special/amos/zs1s2.fzs1s2_:F(0,29)zrr:p(0,47)=*(0,15)zri:p(0,47)s1r:p(0,47)s1i:p(0,47)s2r:p(0,47)s2i:p(0,47)nz:p(0,48)=*(0,28)ascle:p(0,47)iuf:p(0,48)zrr:(0,47)zri:r(0,47)s1r:r(0,47)s1i:r(0,47)s2r:(0,47)s2i:(0,47)ascle:r(0,47)iuf:r(0,48)as1:r(0,15)as2:(0,15)s1di:(0,15)s1dr:(0,15)scipy/special/amos/zmlt.fzmlt_:F(0,29)scipy/special/amos/zkscl.fzkscl_:F(0,29)n:p(0,48)=*(0,28)rzr:p(0,47)rzi:p(0,47)zri:(0,47)rzr:(0,47)rzi:(0,47)ascle:(0,47)cyi:(0,53)=ar(0,28);1;2;(0,15)__g77_do_0:r(0,28)__g77_do_7:(0,28)__g77_do_13:r(0,28)scipy/special/amos/zuchk.fzuchk_:F(0,29)yr:p(0,47)=*(0,15)yr:r(0,47)st:r(0,15)wr:r(0,15)wi:r(0,15)scipy/special/amos/dgamln.fdgamln_:F(0,15)z:p(0,47)=*(0,15)ierr:p(0,48)=*(0,28)z:r(0,47)dgamln:r(0,15)cf:V(0,49)=ar(0,28);1;22;(0,15)con:V(0,15)fln:r(0,15)gln:V(0,50)=ar(0,28);1;100;(0,15)tlg:r(0,15)trm:r(0,15)tst:r(0,15)wdtol:r(0,15)zdmy:(0,15)zinc:r(0,15)zmin:r(0,15)zp:r(0,15)zsq:r(0,15)i1m:r(0,28)mz:r(0,28)nz:r(0,28)cf:V(0,49)gln:V(0,50)__g77_do_6:r(0,28)__g77_do_9:r(0,28)scipy/special/amos/zshch.fzshch_:F(0,29)cshr:p(0,47)cshi:p(0,47)cchr:p(0,47)cchi:p(0,47)cshr:r(0,47)cshi:r(0,47)cchr:r(0,47)cchi:r(0,47)scipy/special/amos/zlog.fazlog_:F(0,29)zm:r(0,15)dtheta:(0,15)dhpi:V(0,15)scipy/special/amos/zunhj.fzunhj_:F(0,29)ipmtr:p(0,48)=*(0,28)phir:p(0,47)phii:p(0,47)argr:p(0,47)argi:p(0,47)zeta1r:p(0,47)zeta1i:p(0,47)zeta2r:p(0,47)zeta2i:p(0,47)asumr:p(0,47)asumi:p(0,47)bsumr:p(0,47)bsumi:p(0,47)ipmtr:(0,48)phir:(0,47)phii:(0,47)argr:r(0,47)argi:(0,47)zeta1r:(0,47)zeta1i:(0,47)zeta2r:(0,47)zeta2i:(0,47)asumr:(0,47)asumi:(0,47)bsumr:(0,47)bsumi:(0,47)alfa:V(0,49)=ar(0,28);1;180;(0,15)ap:(0,50)=ar(0,28);1;30;(0,15)ar:V(0,51)=ar(0,28);1;14;(0,15)aw2:(0,15)azth:(0,15)beta:V(0,52)=ar(0,28);1;210;(0,15)br:V(0,51)btol:(0,15)c:V(0,53)=ar(0,28);1;105;(0,15)cri:(0,51)crr:(0,51)dri:(0,51)drr:(0,51)ex1:V(0,15)ex2:V(0,15)fn23:(0,15)gama:V(0,50)gpi:V(0,15)pi:(0,50)pp:r(0,15)pr:(0,50)przthi:(0,15)przthr:(0,15)ptfni:(0,15)ptfnr:(0,15)raw:r(0,15)raw2:r(0,15)razth:r(0,15)rfnu:(0,15)rfnu2:(0,15)rfn13:(0,15)rtzti:(0,15)rtztr:(0,15)rzthi:(0,15)rzthr:(0,15)sumai:(0,15)sumar:(0,15)sumbi:r(0,15)sumbr:r(0,15)test:r(0,15)tfni:(0,15)tfnr:(0,15)thpi:V(0,15)tzai:(0,15)tzar:(0,15)t2i:(0,15)t2r:(0,15)upi:(0,51)upr:(0,51)wi:(0,15)wr:(0,15)w2i:(0,15)w2r:(0,15)zai:(0,15)zar:(0,15)zbr:(0,15)zci:(0,15)zcr:(0,15)zetai:(0,15)zetar:(0,15)zthi:(0,15)zthr:(0,15)ac:r(0,15)ias:(0,28)ibs:r(0,28)kp1:(0,28)l:(0,28)lr:(0,28)alfa:V(0,49)ap:(0,50)ar:V(0,51)beta:V(0,52)c:V(0,53)__g77_do_8:(0,28)__g77_do_29:(0,28)__g77_do_30:(0,28)__g77_do_31:r(0,28)__g77_do_36:r(0,28)scipy/special/amos/zunik.fzunik_:F(0,29)ikflg:p(0,48)=*(0,28)ipmtr:p(0,48)init:p(0,48)sumr:p(0,47)sumi:p(0,47)cwrkr:p(0,49)=*(0,50)=ar(0,28);1;16;(0,15)cwrki:p(0,49)zrr:r(0,47)ipmtr:r(0,48)init:(0,48)sumr:(0,47)sumi:(0,47)cwrkr:(0,49)cwrki:(0,49)c:V(0,51)=ar(0,28);1;120;(0,15)con:V(0,52)=ar(0,28);1;2;(0,15)crfni:r(0,15)crfnr:(0,15)rfn:(0,15)si:(0,15)sr:(0,15)sri:(0,15)srr:(0,15)ti:(0,15)tr:(0,15)k:r(0,28)c:V(0,51)con:V(0,52)__g77_do_7:r(0,28)__g77_do_8:r(0,28)__g77_do_3:(0,28)__g77_do_4:r(0,28)scipy/special/amos/zbuni.fzbuni_:F(0,29)nui:p(0,48)nlast:p(0,48)nui:(0,48)nlast:(0,48)csclr:(0,15)cscrr:(0,15)dfnu:(0,15)fnui:(0,15)raz:r(0,15)s2i:r(0,15)s2r:r(0,15)c1r:r(0,15)c1i:r(0,15)__g77_do_11:r(0,28)scipy/special/amos/zwrsk.fzwrsk_:F(0,29)cwr:p(0,53)=*(0,54)=ar(0,28);1;2;(0,15)cwi:p(0,53)cwr:r(0,53)act:r(0,15)acw:(0,15)cinui:(0,15)cinur:(0,15)cti:(0,15)ctr:(0,15)c2r:r(0,15)ract:r(0,15)__g77_do_5:r(0,28)scipy/special/amos/zmlri.fzmlri_:F(0,29)ack:r(0,15)ak:r(0,15)ap:r(0,15)at:(0,15)cnormi:(0,15)cnormr:(0,15)fkap:r(0,15)fkk:(0,15)flam:r(0,15)raz:(0,15)rho:r(0,15)rho2:r(0,15)scle:(0,15)tfnf:(0,15)iaz:(0,28)ifnu:(0,28)itime:r(0,28)__g77_do_3:r(0,28)scipy/special/amos/zasyi.fzasyi_:F(0,29)aez:(0,15)ak:(0,15)ak1i:(0,15)ak1r:(0,15)atol:(0,15)bk:r(0,15)cs1i:r(0,15)cs1r:r(0,15)cs2i:(0,15)cs2r:(0,15)dki:(0,15)dkr:(0,15)ezi:(0,15)ezr:(0,15)fdn:(0,15)rtpi:V(0,15)rtr1:(0,15)rzi:r(0,15)s:(0,15)sgn:r(0,15)sqk:r(0,15)il:(0,28)jl:r(0,28)koded:(0,28)scipy/special/amos/zseri.fzseri_:F(0,29)aa:(0,15)acz:(0,15)arm:(0,15)crscr:(0,15)fnup:(0,15)hzi:(0,15)hzr:(0,15)rs:r(0,15)ss:(0,15)s1i:r(0,15)wi:(0,53)=ar(0,28);1;2;(0,15)wr:(0,53)ib:r(0,28)wi:(0,53)__g77_do_24:r(0,28)__g77_do_9:(0,28)__g77_do_17:r(0,28)__g77_do_18:r(0,28)scipy/special/amos/zuni2.fzuni2_:F(0,29)cidi:(0,15)cipi:V(0,54)=ar(0,28);1;4;(0,15)cipr:V(0,54)s1r:r(0,15)nd:(0,28)cipi:V(0,54)__g77_do_26:r(0,28)__g77_do_16:(0,28)scipy/special/amos/zuni1.fzuni1_:F(0,29)cwrki:(0,54)=ar(0,28);1;16;(0,15)__g77_do_23:r(0,28)__g77_do_14:(0,28)scipy/special/amos/zrati.fzrati_:F(0,29)ap1:r(0,15)ap2:(0,15)cdfnui:(0,15)cdfnur:(0,15)fnup:r(0,15)rap1:r(0,15)rt2:V(0,15)test:(0,15)test1:(0,15)tti:r(0,15)ttr:r(0,15)t1i:(0,15)t1r:(0,15)id:r(0,28)idnu:r(0,28)itime:(0,28)magz:r(0,28)scipy/integrate/mach/i1mach.fi1mach_:F(0,28)i:p(0,47)=*(0,28)i1mach:(0,28)__g77_equiv_imach:V(0,48)=ar(0,28);0;63;(0,46)imach:V(0,49)=ar(0,28);1;16;(0,28)output:V(0,28)sc:V(0,28)__g77_equiv_rmach:(0,50)=ar(0,28);0;7;(0,46)rmach:(0,16)small:(0,51)=ar(0,28);1;2;(0,28)i3:(0,28)t3e:V(0,52)=ar(0,28);1;3;(0,28)__g77_cilist_0:V(0,53)=s20err:(0,3),0,32;unit:(0,1),32,32;end:(0,3),64,32;format:(0,54)=*(0,46),96,32;rec:(0,1),128,32;;__g77_cilist_1:V(0,53)__g77_cilist_2:V(0,53)i1mcr1_:F(0,29)a:p(0,47)a1:p(0,47)b:p(0,47)c:p(0,47)d:p(0,47)scipy/integrate/mach/d1mach.fd1mach_:F(0,15)d1mach:(0,15)__g77_equiv_dmach:V(0,48)=ar(0,28);0;39;(0,46)dmach:V(0,49)=ar(0,28);1;5;(0,15)log10:V(0,50)=ar(0,28);1;2;(0,28)diver:V(0,50)right:V(0,50)large:V(0,50)small:V(0,50)cray1:V(0,51)=ar(0,28);1;38;(0,28)__g77_cilist_0:V(0,52)=s20err:(0,3),0,32;unit:(0,1),32,32;end:(0,3),64,32;format:(0,53)=*(0,46),96,32;rec:(0,1),128,32;;__g77_cilist_1:V(0,52)__g77_cilist_2:V(0,52)i1mcry_:F(0,29)d9mach_:G(0,54)=ar(0,34);0;151;(0,46)scipy/special/cdflib/cdftnc.fcdftnc_:F(0,29)which:p(0,47)=*(0,28)p:p(0,48)=*(0,15)q:p(0,48)t:p(0,48)df:p(0,48)pnonc:p(0,48)status:p(0,47)bound:p(0,48)which:r(0,47)p:(0,48)q:r(0,48)t:r(0,48)df:r(0,48)pnonc:(0,48)status:r(0,47)bound:(0,48)ccum:(0,15)cum:(0,15)fx:(0,15)qhi:(0,20)qleft:(0,20)scipy/special/cdflib/cdft.fcdft_:F(0,29)p:r(0,48)q:(0,48)t:(0,48)df:(0,48)pq:r(0,15)qporq:(0,20)scipy/special/cdflib/cdfpoi.fcdfpoi_:F(0,29)s:p(0,48)xlam:p(0,48)s:(0,48)xlam:(0,48)bound:r(0,48)qporq:r(0,20)scipy/special/cdflib/cdfnor.fcdfnor_:F(0,29)x:p(0,48)mean:p(0,48)sd:p(0,48)x:(0,48)mean:(0,48)sd:(0,48)z:(0,15)scipy/special/cdflib/cdfnbn.fcdfnbn_:F(0,29)xn:p(0,48)pr:p(0,48)ompr:p(0,48)xn:(0,48)pr:(0,48)ompr:(0,48)prompr:r(0,15)xhi:(0,15)xlo:(0,15)scipy/special/cdflib/cdfgam.fcdfgam_:F(0,29)shape:p(0,48)scale:p(0,48)shape:(0,48)scale:(0,48)xscale:(0,15)xx:(0,15)ierr:(0,28)scipy/special/cdflib/cdffnc.fcdffnc_:F(0,29)f:p(0,48)dfn:p(0,48)dfd:p(0,48)phonc:p(0,48)f:r(0,48)dfn:(0,48)dfd:(0,48)phonc:(0,48)scipy/special/cdflib/cdff.fcdff_:F(0,29)f:(0,48)scipy/special/cdflib/cdfchn.fcdfchn_:F(0,29)x:r(0,48)scipy/special/cdflib/cdfchi.fcdfchi_:F(0,29)porq:(0,15)scipy/special/cdflib/cdfbin.fcdfbin_:F(0,29)scipy/special/cdflib/cdfbet.fcdfbet_:F(0,29)y:p(0,48)a:p(0,48)b:p(0,48)y:(0,48)a:(0,48)b:(0,48)xy:r(0,15)scipy/special/cdflib/dinvr.f__g77_masterfun_dinvr:f(0,29)__g77_which_entrypoint:p(0,34)status:p(0,47)=*(0,28)x:p(0,48)=*(0,15)fx:p(0,48)qleft:p(0,49)=*(0,20)qhi:p(0,49)zsmall:p(0,48)zbig:p(0,48)zabsst:p(0,48)zrelst:p(0,48)zstpmu:p(0,48)zabsto:p(0,48)zrelto:p(0,48)fx:r(0,48)qleft:(0,49)qhi:(0,49)zsmall:r(0,48)zbig:r(0,48)zabsst:r(0,48)zrelst:r(0,48)zstpmu:r(0,48)zabsto:r(0,48)zrelto:r(0,48)absstp:V(0,15)abstol:V(0,15)big:V(0,15)fbig:V(0,15)fsmall:V(0,15)relstp:V(0,15)reltol:V(0,15)small:V(0,15)step:V(0,15)stpmul:V(0,15)xhi:V(0,15)xlb:V(0,15)xlo:V(0,15)xsave:V(0,15)xub:V(0,15)yy:V(0,15)zx:V(0,15)zy:V(0,15)zz:V(0,15)__g77_ASSIGN_i99999:V(0,50)=*(0,29)i99999:V(0,28)qbdd:V(0,20)qcond:V(0,20)qdum1:V(0,20)qdum2:V(0,20)qincr:V(0,20)qlim:V(0,20)qok:V(0,20)qup:V(0,20)__g77_ASSIGN_i99999:V(0,50)dinvr_:F(0,29)qleft:p(0,49)qleft:r(0,49)qhi:r(0,49)dstinv_:F(0,29)scipy/special/cdflib/cumtnc.fcumtnc_:F(0,29)t:p(0,47)=*(0,15)df:p(0,47)pnonc:p(0,47)cum:p(0,47)ccum:p(0,47)t:r(0,47)df:(0,47)pnonc:(0,47)cum:(0,47)ccum:(0,47)alghdf:(0,15)b:(0,15)bbcent:(0,15)bcent:(0,15)cent:r(0,15)d:(0,15)dcent:(0,15)dpnonc:(0,15)dum1:(0,15)dum2:(0,15)e:(0,15)ecent:r(0,15)halfdf:(0,15)lambda:(0,15)lnomx:(0,15)lnx:(0,15)omx:(0,15)pnonc2:r(0,15)ss:r(0,15)term:r(0,15)tt:r(0,15)twoi:r(0,15)x:(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)=ar(0,28);0;-1;(0,15)bi:(0,193)di:(0,195)bk:(0,197)dk:(0,199)bi0:(0,15)di0:(0,15)bi1:(0,15)di1:(0,15)bk0:(0,15)dk0:(0,15)bk1:(0,15)dk1:(0,15)__g77_do_1481:(0,28)__g77_do_1484:r(0,28)__g77_do_1489:r(0,28)__g77_do_1490:(0,28)__g77_do_1488:r(0,28)cjyna_:F(0,29)cbj:p(0,201)=*(0,202)=ar(0,28);0;-1;(0,13)cdj:p(0,203)=*(0,204)=ar(0,28);0;-1;(0,13)cby:p(0,205)=*(0,206)=ar(0,28);0;-1;(0,13)cdy:p(0,207)=*(0,208)=ar(0,28);0;-1;(0,13)cbj:(0,201)cdj:(0,203)cdy:(0,207)cbj0:(0,13)cdj0:(0,13)cbj1:(0,13)cdj1:(0,13)cby0:(0,13)cdy0:(0,13)cby1:(0,13)cdy1:(0,13)cj0$real:(0,15)cj0$imag:(0,15)cj1$real:(0,15)cj1$imag:r(0,15)cs$real:r(0,15)cs$imag:r(0,15)__g77_do_1495:r(0,28)__g77_do_1505:r(0,28)__g77_do_1507:r(0,28)__g77_do_1513:r(0,28)__g77_do_1515:r(0,28)__g77_do_1528:r(0,28)__g77_do_1530:r(0,28)__g77_do_1532:r(0,28)__g77_do_1534:r(0,28)cjynb_:F(0,29)cbj:p(0,209)=*(0,210)=ar(0,28);0;-1;(0,13)cdj:p(0,211)=*(0,212)=ar(0,28);0;-1;(0,13)cby:p(0,213)=*(0,214)=ar(0,28);0;-1;(0,13)cdy:p(0,215)=*(0,216)=ar(0,28);0;-1;(0,13)cdj:(0,211)cby:(0,213)cdy:(0,215)a:V(0,217)=ar(0,28);1;4;(0,15)b:V(0,217)a1:V(0,217)b1:V(0,217)cbs$real:(0,15)cbs$imag:(0,15)csu$real:(0,15)csu$imag:(0,15)csv$real:(0,15)csv$imag:(0,15)cf2$imag:(0,15)cbj0$real:(0,15)cbj0$imag:(0,15)cbj1$real:(0,15)cbj1$imag:r(0,15)cyy$real:r(0,15)cyy$imag:r(0,15)a:V(0,217)__g77_power_r_1550:r(0,28)__g77_power_l_1551:r(0,28)__g77_power_res_1552:r(0,28)__g77_do_1560:r(0,28)__g77_complex_1562:(0,13)__g77_do_1605:r(0,28)__g77_do_1610:(0,28)__g77_do_1567:r(0,28)__g77_power_r_1569:r(0,28)__g77_power_l_1570$real:r(0,15)__g77_power_l_1570$imag:r(0,15)__g77_power_res_1571$real:r(0,15)__g77_power_res_1571$imag:r(0,15)__g77_do_1574:r(0,28)__g77_power_r_1576:r(0,28)__g77_power_l_1577$real:r(0,15)__g77_power_l_1577$imag:r(0,15)__g77_power_res_1578$real:r(0,15)__g77_power_res_1578$imag:r(0,15)__g77_complex_1580:(0,13)__g77_complex_1582:(0,13)__g77_complex_1583:(0,13)__g77_complex_1584:(0,13)__g77_complex_1585:(0,13)__g77_do_1586:r(0,28)__g77_power_r_1588:r(0,28)__g77_power_l_1589$real:r(0,15)__g77_power_l_1589$imag:r(0,15)__g77_power_res_1590$real:r(0,15)__g77_power_res_1590$imag:r(0,15)__g77_do_1593:r(0,28)__g77_power_r_1595:r(0,28)__g77_power_l_1596$real:r(0,15)__g77_power_l_1596$imag:r(0,15)__g77_power_res_1597$real:r(0,15)__g77_power_res_1597$imag:r(0,15)__g77_complex_1599:(0,13)__g77_complex_1600:(0,13)__g77_complex_1601:(0,13)__g77_complex_1602:(0,13)__g77_do_1603:r(0,28)__g77_power_r_1554:r(0,28)__g77_power_l_1555:r(0,28)__g77_power_res_1556:r(0,28)__g77_power_r_1546:r(0,28)__g77_power_l_1547:r(0,28)__g77_power_res_1548:r(0,28)__g77_complex_1559:(0,13)__g77_do_1616:r(0,28)iknb_:F(0,29)bi:p(0,218)=*(0,219)=ar(0,28);0;-1;(0,15)di:p(0,220)=*(0,221)=ar(0,28);0;-1;(0,15)bk:p(0,222)=*(0,223)=ar(0,28);0;-1;(0,15)dk:p(0,224)=*(0,225)=ar(0,28);0;-1;(0,15)bi:(0,218)di:(0,220)bk:(0,222)dk:(0,224)sk0:(0,15)bkl:r(0,15)__g77_do_1619:(0,28)__g77_do_1632:r(0,28)__g77_do_1633:(0,28)__g77_do_1630:(0,28)lpmn_:F(0,29)pm:p(0,226)=*(0,227)=ar(0,28);0;-1;(0,228)=ar(0,28);0;-1;(0,15)pd:p(0,229)=*(0,230)=ar(0,28);0;-1;(0,231)=ar(0,28);0;-1;(0,15)pm:(0,226)pd:(0,229)__g77_do_1634:(0,28)__g77_do_1638:r(0,28)__g77_power_r_1639:r(0,28)__g77_power_l_1640:r(0,15)__g77_power_res_1641:r(0,15)__g77_power_r_1642:r(0,28)__g77_power_l_1643:r(0,15)__g77_power_res_1644:r(0,15)__g77_do_1645:(0,28)__g77_do_1646:r(0,28)__g77_do_1653:r(0,28)__g77_do_1655:(0,28)__g77_do_1657:r(0,28)__g77_do_1658:(0,28)__g77_power_r_1649:r(0,28)__g77_power_l_1650:r(0,15)__g77_power_res_1651:r(0,15)mtu0_:F(0,29)csf:p(0,49)csd:p(0,49)csf:r(0,49)csd:r(0,49)fg:(0,232)=ar(0,28);1;251;(0,15)kd:(0,28)qm:r(0,15)xr:(0,15)fg:(0,232)__g77_do_1665:r(0,28)__g77_do_1671:(0,28)cy01_:F(0,29)zd:(0,48)cby0$real:(0,15)cby0$imag:(0,15)cby1$real:(0,15)cby1$imag:(0,15)cdy0$real:(0,15)cdy0$imag:r(0,15)cdy1$real:r(0,15)cdy1$imag:r(0,15)__g77_do_1699:r(0,28)__g77_power_r_1701:r(0,28)__g77_power_l_1702$real:r(0,15)__g77_power_l_1702$imag:r(0,15)__g77_power_res_1703$real:r(0,15)__g77_power_res_1703$imag:r(0,15)__g77_do_1680:r(0,28)__g77_do_1706:r(0,28)__g77_power_r_1708:r(0,28)__g77_power_l_1709$real:r(0,15)__g77_power_l_1709$imag:r(0,15)__g77_power_res_1710$real:r(0,15)__g77_power_res_1710$imag:r(0,15)__g77_complex_1712:(0,13)__g77_complex_1714:(0,13)__g77_complex_1715:(0,13)__g77_complex_1716:(0,13)__g77_complex_1717:(0,13)__g77_do_1718:r(0,28)__g77_power_r_1720:r(0,28)__g77_power_l_1721$real:r(0,15)__g77_power_l_1721$imag:r(0,15)__g77_power_res_1722$real:r(0,15)__g77_power_res_1722$imag:r(0,15)__g77_do_1725:r(0,28)__g77_power_r_1727:r(0,28)__g77_power_l_1728$real:r(0,15)__g77_power_l_1728$imag:r(0,15)__g77_power_res_1729$real:r(0,15)__g77_power_res_1729$imag:r(0,15)__g77_complex_1731:(0,13)__g77_complex_1732:(0,13)__g77_complex_1733:(0,13)__g77_complex_1734:(0,13)__g77_do_1683:r(0,28)__g77_do_1686:r(0,28)__g77_complex_1689:(0,13)__g77_do_1691:r(0,28)__g77_complex_1694:(0,13)ffk_:F(0,29)ks:p(0,47)fr:p(0,49)fi:p(0,49)fm:p(0,49)fa:p(0,49)gr:p(0,49)gi:p(0,49)gm:p(0,49)ks:r(0,47)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