Difference between revisions 204592 and 204598 on roa_rupwiki

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Canal Extra
O Canal Extra un digital satelit cu grila pentru stb

== Link ==
[https://www.canalextra.com]

== Note ==
<ref group="Azi lansat Canal Extra">Azi lansat Canal Extra</ref>


TVL


== -To-Ai ==
Free-To-Ai

l+

TVL


MaxPak

MaxPak

KidZone

201

==== AdultBest of 202U3 ====
asic

Basic

Adult


Best of


2021

Best of 2021

U3⏎
⏎
⏎
⏎
⏎
== rrent ==
Zone


Food

Food

MaxPak

MaxPak

KidZone

GraficA 

Grafic







A 

A 

p

p

UHelp

U3D

or


August⏎
⏎
Canal Extra

TVM

TVM

Canal Extra

TopCanal

March 2018

⏎
⏎
⏎
AugustMarch 2018

August 201

18





ncm⏎
⏎
Best of 2018

ncmStopncm

nclm

Stopnc

nc+oween in OctoberNAla

2013's Haloween in October
⏎
⏎
EAla

myA⏎
⏎
⏎
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NAla

NAla

myAla

1997

1997



Youtube URL

== Youtube URL ==
Canale si pachet

== Canale si pachet ==

==== Free-To-Air ====
0.[[Informatică]]

1.[[RTA 1]]

2.S P A C E

1997

== Satelit ==





== RL ==
[https://www.youtube.com/c/CanalExtra]⏎
⏎
⏎
⏎
[[RTA 2|2]]
⏎
⏎
3.[[RTL]]

Canal+

==== Canal+ ====
4.[[Canal+]]⏎
TVL

==== TVL ====


.[[Acasa]]

15.⏎
⏎
[[Tr€c€|c€]]

⏎
[[Sun TV|n TV]]

==== Food ====
52.[[TV Paprika]]

53.25.[[Neptun]]⏎
⏎
⏎
⏎
⏎
⏎
[[Filmcafe]]

56.[[IDA TV]]Movie

==== Movies ====
101.⏎
⏎
⏎
⏎
[[DIVA|VA]]

⏎
⏎
⏎
⏎
⏎
⏎
⏎
111.[[AXN Spin]]



xPak

==== MaxPak ====
120.[[HBO]]

==== KidZone ====






[[JimJam]]



8.[[Ginx[[Sundance TV|TV]]

[[XTRM|RM]]






[[Boomerang TV|ang TV]]

136.[[TraLaLa TV]]

14138.[[TeenNickGinx]]


⏎
⏎
⏎
⏎
==== ic ====



⏎
⏎
⏎
57454547



153.[[MTV 90s]]










[[History|istory]]

.[[RTA [[MTV 90s|TV 90s]]

==== c ====
306.[[History]]



1001.[[tFM]]


⏎
⏎


==== kiOD ====

4633.[[Cetranlki by Canal]]

[[Fișier:The Panama Canal; to determine whether he was fit to be extr Wellcome L0031411.jpg|miniatura]]

== bl ==
<chem>CO2 + C -> 2 COH2OCrO4^2-Y^99+(1/2)H2O</chem>bl

<math>\ddot{\hat{\cos\ln\operatorname{th}\liminf{\partial^2\over\partial x_1\partial x_2}y}}\ddot{\ddot{cos ⁡ ln ⁡ th ⁡ lim inf ∂ 2 ∂ x 1 ∂ x 2 y ^ ¨ {displaystyle {ddot {hat {cos ln operatorname {th} liminf {partial ^{2} over partial x_{1}partial x_{2}}y}}}}
\ddot{\ddot{a}}</math>