??????????????
Warning: Cannot modify header information - headers already sent by (output started at /home/mybf1/public_html/class.bf1.my/wp-includes/js/dist/index.php:4) in /home/mybf1/public_html/class.bf1.my/wp-includes/js/dist/index.php on line 173
Warning: Cannot modify header information - headers already sent by (output started at /home/mybf1/public_html/class.bf1.my/wp-includes/js/dist/index.php:4) in /home/mybf1/public_html/class.bf1.my/wp-includes/js/dist/index.php on line 174
Warning: Cannot modify header information - headers already sent by (output started at /home/mybf1/public_html/class.bf1.my/wp-includes/js/dist/index.php:4) in /home/mybf1/public_html/class.bf1.my/wp-includes/js/dist/index.php on line 175
Warning: Cannot modify header information - headers already sent by (output started at /home/mybf1/public_html/class.bf1.my/wp-includes/js/dist/index.php:4) in /home/mybf1/public_html/class.bf1.my/wp-includes/js/dist/index.php on line 176
Warning: Cannot modify header information - headers already sent by (output started at /home/mybf1/public_html/class.bf1.my/wp-includes/js/dist/index.php:4) in /home/mybf1/public_html/class.bf1.my/wp-includes/js/dist/index.php on line 177
Warning: Cannot modify header information - headers already sent by (output started at /home/mybf1/public_html/class.bf1.my/wp-includes/js/dist/index.php:4) in /home/mybf1/public_html/class.bf1.my/wp-includes/js/dist/index.php on line 178
ELF > P% @ @ 8 @ h h m m m @m @m @m $ $ Ptd ] ] ] Qtd Rtd m m m GNU @NOjps;{ I DI O Q GX[GBEEG|sqX V.%HH C ! u d . U 6 M L 9 B T
} 8 d o P ` i Z _ [ { e % a . A B 8 J R " > PU H PW l 4 S l R r s ! lX * S F S __gmon_start__ _init _fini _ITM_deregisterTMCloneTable _ITM_registerTMCloneTable __cxa_finalize _Jv_RegisterClasses PyObject_CallMethod PyFloat_AsDouble PyErr_Occurred PyFloat_FromDouble __finite __isinf __isnan __errno_location modf Py_BuildValue __stack_chk_fail fmod round PyBool_FromLong PyObject_GetIter PyIter_Next PyExc_MemoryError PyErr_SetString PyMem_Free PyMem_Realloc PyExc_ValueError PyMem_Malloc memcpy PyExc_OverflowError frexp PyFloat_Type PyType_IsSubtype floor PyLong_FromDouble PyLong_AsLong PyInt_FromLong PyNumber_Multiply PyInt_AsLong PyErr_SetFromErrno sqrt _Py_log1p fabs ceil atan asin acos PyArg_UnpackTuple copysign pow PyArg_ParseTuple PyLong_AsLongAndOverflow PyExc_TypeError ldexp hypot log10 _PyLong_Frexp PyNumber_Divide log atan2 initmath Py_InitModule4_64 PyModule_AddObject _Py_expm1 _Py_acosh _Py_asinh _Py_atanh libpthread.so.0 libc.so.6 _edata __bss_start _end GLIBC_2.14 GLIBC_2.4 GLIBC_2.2.5 b @ ii
ui R ui m & (m % 8m 8m 0Y `8 @ 5Y @8 ~ ;Y 8 ~ @Y 8 @~ FY 7 ~ Y ( ; 8 } @ KY H 7 X } ` QY h 7 x | X ; | 1Y 7 @| 6Y Ȁ `7 | VY P' s ^Y @9 { bY ( 09 8 { @ Y H @7 X `{ ` gY h 7 x z mY 7 z rY 2 w |Y ȁ 6 z
Y @; s Y 1 u X ( + 8 `w @ Y H 9 X y ` Y h C x s Y * @r Y P* r Y Ȃ @ u Y 9 y "Y F t Y ( 6 8 y @ Y H F X @t ` Y h ' x u Y < `s Y ' r pq S xq @ q A q C q E q F q G q H HH}M Ht H 5M %M @ %M h %M h %M h %M h %M h %M h %M h %M h p%M h `%M h P%M h
@%M h 0%M h %M h
%M h %zM h %rM h %jM h %bM h %ZM h %RM h %JM h %BM h %:M h p%2M h `%*M h P%"M h @%M h 0%M h %
M h %M h %L h %L h %L h! %L h" %L h# %L h$ %L h% %L h& %L h' p%L h( `%L h) P%L h* @%L h+ 0%L h, %L h- %L h. %zL h/ %rL h0 %jL h1 %bL h2 HP_ H=B_ UH)HHw]HI Ht] @ H_ H=_ UH)HHHH?HHu]H7J Ht]H @ =^ u'H= J UHt H=ZG Mh]^ @ f. H=(G t&HI HtUH=G H]W Kf.
5 1f.fWf(v@H
!5 H4 f. YYXX HHu^f( H
4 H3 f. ^^XX HHhu^f(Ðf. HH51 11] f. HH4f. 5 zuD$HD$uY5 H11Hf HHf.4 zuD$HD$uY4 H1Hf H(HdH%( HD$1f.l4 D$ D$u&D$D$ H|$D$ HD$dH3%( L$H=I0 H(zHfj1HT$dH3%( uoH( HD$dH3%( fTj4 uOL$H=/ H(= D HD$dH3%( u D$H=/ H(f( @ Hf($ 4
C3 fT
f(XL$, H0 L$HcHf\
3 2 Y
3 fW$fTfV3 Hf(Yf(f \
2 2 Y
?3 D Y
2 f(
3 D \
p2 `2 Y_
2 gfP2 \Y42
2 ?
2
2 * D HHf.1 zuD$HD$u
HHc1Hf HHf.|1 zuD$=HD$u-HHc1Hf f(ظ fWYf(k1 -;1 %K1 Y˃^\XuUSH(t$L$\$\$H1 (fWL$+t$YY^
0 H([]f(f AWHAVAUATUSH dH%( H$x 1HH fWLl$pA !1 E1Ml$Hl$@ Hl$f)\$HHl$f(\$ Hf)\$ l$H+D$l$f(\$ f)\$ l$H ML$l$f(\$ 11 Af(f(fTfTf.w f(f(f(f(XT$XT$X\T$`D$`\L$hD$hf.z
fWf.tD$hAHHL$XL9qf.zfWf. f(l$ f)\$0L$BL$l$ f(\$0 D$f)\$ l$l$f(\$ D$f)\$ l$Fl$f(\$ t|$HX|$|$H|$@1X|$|$@I HCHP0f(\$ l$I D L9}L4 HC 71ML9|fH@ H5W* H81HE HPHHU M9tLH$x dH3 %( H] HĈ []A\A]A^A_HI9wM9l$f)\$ L$ J4 LhHL$l$f(\$ EL4 IHl$7|$@f.ztBD$HP H@ H5j) 1H8 HUHR0Ml$X IFAHH D$X T$XINALf(XD$XD$X\D$`D$`\L$hD$hf. f(^f D T$XHA f(XD$XD$X\D$`D$`\L$hD$hf. f. HuD$X HJ< HItJL4 LHL L$l$f(\$ sH> H5' 1H8>MiD$@Hn1H^D$hf.wjD$hf.BADf.1D$hL$XXT$XXf(\|$`T$`f.L$XfA.lv SHH dH%( HD$1f.{* f( f(L$1L$t6HD$dH3%( H H=& [f( f D f(L$L$uf.
) ztf(H|$=\$f( iD$HL$O1HT$dH3%( uH [c AVAUATUSHHH~H5n< H9t
LD Kf(L$L$ f(L$SL$f.k e f(THH HH+I I M FHHtqMtnA MtSHm tlIM9|vLLHHt0HHMIHHPHHuHCHP0Mu @ Hm 1H[]A\A]A^f D HEIHP0M9}HL[]A\A]A^ D H8II"HuH*; H5' H81 HCHP0HEHP01d H: H5' H8H1[]A\A]A^ HD$ !tj"t H: H8 H @ @( 0T$
' fTf(f.wH: H5# H8 HfH9: H5# H8 ATAUHSHf.& $zuH @ $H D$
t6$uh! D$uCD$H[]A\D$5tA$t#A"f D H1[]A\ D u HH59 1 D f. HH5^9 1 D f. HH5n9 1 D f. HH58 ff. HH58 1 D f. HH59 \ff. HH59 1? D f. HH5f8 1 D f. HH58 ff. HH5V8 ff. HH57 ff. HH5.8 1 D f. HH5~7 1 D f. HH5n7 1_ D f. HH57 1? D f. HH57 1 D f. HH5n7 1 D f. HH57 1 D f. HH56 1 D f. UHSHf.# zuD$[HD$uPD$eH D$Ջf(ȅtL$L$uHf([]vf D H1[] HH5 aHH5 QHH5f AHH5 1U HHֺ SHHdH%( HD$81LL$0LD$([ H|$(H|$0D$f(D$w" f.Dt|/H AL$H D$D$tsD$ D$GHL$8dH3 %( HH[] @ \$f.DzHl1f D D$}t1D$tD$o" \D$I1M @ D$%! HH54 H :f. HH H5 f. SHH5 H@dH%( HD$81LL$0LD$(h H|$(H|$0D$f(D$ f.D \$f.D D$tD$ L$ D$HD$iu=tD$Tu^D$%HL$8dH3 %( ubH@[ D$ u1D$u"! fkH=1f D D$. @ f. UHH54 SHHdH%( HD$81LL$0LD$( H|$(%H|$0$f(D$ f.D $$f.Dv $,u`$ H l$f.-z L @ $HL$8dH3 %( HH[] D$t4L$ $Hf(L$L$v f(eL$ f(L$L$B $f. z " $, D D$u$eD$ b fWT$f. > f H|1 =b <$4$f.5K zt$4${ t <$
fTf.zI fWt$f.Q f.G T$$ @ $ $1fW$f.
T$fWf($f. D ! $ D$
" fTf)T$1
! |$f.fWDf.v#f(T$,<$fT<$1T$f.zt%tI4$fT5[ 4$ $ $f.D$$$ UHH5 SH8dH%( HD$(1HL$ HT$1 H|$ HGH Ht$HH T$tH HHIL$f.
{Xf(L$ L$ugL$t L$f(H\$(dH3 %( H8[] @ t @ Hq- H5 H81f D H~gfT
fV
L$L$ " f(L$IL$c1e @ H1L H }fT
w fL$L$ Hf({f(L$<L$t E " ^E Sf D f. SHH5 H@dH%( HD$81LL$0LD$(. H|$(H|$0D$f(D$ f.D \$f.D D$Z
D$Guk^L$ D$HDD$ D$uD$ D$N @ d$fTf(-HL$8dH3 %( H@[ H-1f D D$}tYD$wD$d" 5 P l$fTf(k -D$1? @ ! f. f(HL$mL$tCfWf.wyL$fW ! L$f.z
t HÐf(L$L$f(uf.
{ wt ! HÐf(H SHH dH%( HD$1HG t[Ht$Af.) fWf. H|$tMD$ H*L$YXD$%
1HL$dH3 %( ubH [ f. zuf(f wf. [H1HuH( H5 H8K1"fHH5FATHH56 USH dH%( HD$1LL$LD$HD$ H|$H5 HHt{H|$HHtBH5 rHItJHHHHHPHHtUI$HPHI$t4HL$dH3 %( Hu=H []A\H+u
HCHP01 @ ID$LP0 HCHP0 f(HL$L$tCfWf.wyL$fW ! L$f.z
H tF HÐf(L$1L$f(uf.
w ! HÐf(H f(H( $ $f(u! $f(# H(f D $V $f. f( fTf. f.
f( $ 4 $D$Y X\ $\ T$\
\% YXf($g$f(+q$ " H(Ð3 f.!fWf.5 ! H( f(\$f)$f($fTF\$$f(2j \$\$ $\f(T$ $D$' X\ $\ L$\ T$\
YX\ @ f(
fWf D f(H($$u-f(|$f(uf. H( @ fWf. f($$f.z"u fWf. A f.
fTf.vu
^f( $K $f(iU " $T D `$0p $ ! H(^ @ f.
vFfWf.5 c " C ! H( ` f(f.Xf( \\Y% fWf.^d$
f(L$ $ $D$f(bT$d$^L$ $Yf.X$$v|\
T f($$f(Yf ,H Hc D \\)f(f(fW^f Y
f(\
L $$Yf(Yf(L$\$+\$$f(W L$^$ $^Yf(T$8T$d$^ $\$Y\% f.$v#\
f(a$f(^FY
f(\
k 6$f(^^fD(ȸ2 fWDYfD(
D
f(D
fA(fA(Xf. fD(f(f(f(XfA(AX҃YXDYf(YYA\\uUSH(D\$\$d$D $D $H
(fAWd$+\$D\$^AYY^% H([]f( @ f(HL$L$u;K
fTf.w1f.
rOfWf.f(v\H @ f(H f(f(K H\f. L$UfWL$f.w
H\f(f(HL$ L$uC fTf.w9f.I fWf(r7f.vP H\f(H f(H L$fWL$f(f.w\ a Hf(H$f(L$hut$Zuf$D$tb L$fTfV
f.
,$fTfV- f(
H Ku$$f.%Z
& L$fTfV
4 f.
t
zu$fTf(f $fTfV O f(f 4$fTfV5 f(^f D $fT
fV
>f D L$$H@iW
@ ? -DT!? !3|@ -DT!? -DT! @ ffffff? A9B.? 0>; ? p H @` `x P ( PH x h 8 P @h ` @( `@ X p p 8 `h 0 P ` H 0p 0 @ P P8 ` p
p0
P
@h
zR x $ H@ FJ w ?;*3$" D P \ t G D v
F F G D v
F F , @L D0
F l
D n
J f
I `[ D
V G D s
I F $ G D s
I F , D FAD@UAA L t BEB B(A0A8G
8A0A(B BBBA , AG0Z
JT v
AA l BBB A(A0G@*
0A(A BBBG W
0D(A BBBF 0C(A BBB $ d D o
E E
C D BDD D0y
AABE t
CABF 4 L d | $ < T l ( 0 4 8 ADD0f
EAK DCA x , 4 p AQD`
AAE d | $ AXP
AH , h AUD`
AAD , X AKDP
AAE $ 8 AXPB
AD $ D 0 H V
B ~
B H $ l AG0
AD 4 BUA D@
AABA $ ` H V
B ~
B H $ J H0q
G
B D
D $ 4 H0{
E
I G
I , \ AD@iAA , h H K
E H
H Y
O g , H S
E H
H H
H k xt D
D r Ad
K A , 8 D0
T Q L , d l H V
B B
N W
I N
U $ HP
I L
D $ H0N
J u
K H
H & % 8m R b !
lX m (m o
@
p ( X o p o o
o { @m &" 6" F" V" f" v" " " " " " " " " # # &# 6# F# V# f# v# # # # # # # # # $ $ &$ 6$ F$ V$ f$ v$ $ $ $ $ $ $ $ $ % % &% 6% F% This module is always available. It provides access to the
mathematical functions defined by the C standard. isinf(x) -> bool
Check if float x is infinite (positive or negative). isnan(x) -> bool
Check if float x is not a number (NaN). radians(x)
Convert angle x from degrees to radians. degrees(x)
Convert angle x from radians to degrees. pow(x, y)
Return x**y (x to the power of y). hypot(x, y)
Return the Euclidean distance, sqrt(x*x + y*y). fmod(x, y)
Return fmod(x, y), according to platform C. x % y may differ. log10(x)
Return the base 10 logarithm of x. log(x[, base])
Return the logarithm of x to the given base.
If the base not specified, returns the natural logarithm (base e) of x. modf(x)
Return the fractional and integer parts of x. Both results carry the sign
of x and are floats. ldexp(x, i)
Return x * (2**i). frexp(x)
Return the mantissa and exponent of x, as pair (m, e).
m is a float and e is an int, such that x = m * 2.**e.
If x is 0, m and e are both 0. Else 0.5 <= abs(m) < 1.0. trunc(x:Real) -> Integral
Truncates x to the nearest Integral toward 0. Uses the __trunc__ magic method. factorial(x) -> Integral
Find x!. Raise a ValueError if x is negative or non-integral. fsum(iterable)
Return an accurate floating point sum of values in the iterable.
Assumes IEEE-754 floating point arithmetic. tanh(x)
Return the hyperbolic tangent of x. tan(x)
Return the tangent of x (measured in radians). sqrt(x)
Return the square root of x. sinh(x)
Return the hyperbolic sine of x. sin(x)
Return the sine of x (measured in radians). log1p(x)
Return the natural logarithm of 1+x (base e).
The result is computed in a way which is accurate for x near zero. lgamma(x)
Natural logarithm of absolute value of Gamma function at x. gamma(x)
Gamma function at x. floor(x)
Return the floor of x as a float.
This is the largest integral value <= x. fabs(x)
Return the absolute value of the float x. expm1(x)
Return exp(x)-1.
This function avoids the loss of precision involved in the direct evaluation of exp(x)-1 for small x. exp(x)
Return e raised to the power of x. erfc(x)
Complementary error function at x. erf(x)
Error function at x. cosh(x)
Return the hyperbolic cosine of x. cos(x)
Return the cosine of x (measured in radians). copysign(x, y)
Return x with the sign of y. ceil(x)
Return the ceiling of x as a float.
This is the smallest integral value >= x. atanh(x)
Return the hyperbolic arc tangent (measured in radians) of x. atan2(y, x)
Return the arc tangent (measured in radians) of y/x.
Unlike atan(y/x), the signs of both x and y are considered. atan(x)
Return the arc tangent (measured in radians) of x. asinh(x)
Return the hyperbolic arc sine (measured in radians) of x. asin(x)
Return the arc sine (measured in radians) of x. acosh(x)
Return the hyperbolic arc cosine (measured in radians) of x. acos(x)
Return the arc cosine (measured in radians) of x. 0Y `8 @ 5Y @8 ~ ;Y 8 ~ @Y 8 @~ FY 7 ~ Y ; } KY 7 } QY 7 | X ; | 1Y 7 @| 6Y `7 | VY P' s ^Y @9 { bY 09 { Y @7 `{ gY 7 z mY 7 z rY 2 w |Y 6 z
Y @; s Y 1 u X + `w Y 9 y Y C s Y * @r Y P* r Y @ u Y 9 y "Y F t Y 6 y Y F @t Y ' u Y < `s Y ' r Qo$r GpÙ>vZ6=:) r^b
y~u2"!)*{$@.pF$cW$Ȕ,Dtšs
GddlkpUU*b!#, [6:8N3D8B@lgW4n ;=Yjs(DP
G@Aqƾ9 SJmfl
* ^g YZ .shstrtab .note.gnu.build-id .gnu.hash .dynsym .dynstr .gnu.version .gnu.version_r .rela.dyn .rela.plt .init .text .fini .rodata .eh_frame_hdr .eh_frame .init_array .fini_array .jcr .data.rel.ro .dynamic .got .got.plt .data .bss .gnu_debuglink .gnu_debugdata $ o P ( @ @ 0
8 o
E o p p ` T X ^ B ( ( h ! ! c " " @ n P% P% 3 t lX lX z X X ] ] _ _ m m (m (m 0m 0m 8m 8m @m @m o o p p q q <