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deviantART

 
About Me Member Art Student Nik Ahmad Rasyidi (Idi)22/Male/Malaysia Recent Activity Deviant for 3 Years
Needs Premium Membership
Statistics 16 Deviations
89 Comments
956 Pageviews

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Devious Info

  • Current Residence: Kuala Lumpur
  • Interests: Digital Art, Animations
  • Favourite movie: Lord of the Rings Trilogy, Star Wars Trilogies, Final Fantasy VII: Advent Children, Dark Knight
  • Favourite band or musician: Greenday, Gorillaz, Avril Lavigne, Metallica
  • Favourite genre of music: Soundtrack
  • Favourite artist: William Turner, Tetsuya Nomura, Ryan Church
  • Favourite poet or writer: Shakespear, JRR Tolkien
  • Favourite style of art: CG, manga
  • Operating System: XP
  • MP3 player of choice: jetAudio
  • Favourite game: Kingdom Hearts Series, Final Fantasy Series
  • Favourite gaming platform: PSP, PS2, Computer
  • Favourite cartoon character: Sponge Bob
  • Personal Quote: ...(silence is virtue)...

deviantART Community Board

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Comments


:icondarkkenjie:
Thanks for the watch! I really appreciate it! 8D
:iconheuif:
yoyoyoy edi !!!! foong here XD

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heui foong
:iconkonglomo87:
ya ya c u ther! wat up?!

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...snoozing in the dilemma of eternal slumber...
:icontotmoartsstudio2:
ei thanks for the watch. nice works you got here.

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:fart:
OPENING COMMISSION SOON:D
LEAVE ME NOTE IF YOU ARE INTERESTED TO GET ONE:D

visit [link] for more info:D
:iconporkbun:
thank you so much for the watch! @3@!!!
:iconshiningcin:
thx for the watch

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Ecole du Ciel
:icon1alpha1:
:+devwatch: thnx :).

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"you fight great but i'm a great fighter"
Apollo Creed
:iconconcept-on-mac:
Thanks for the :+devwatch:

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....(\ /)
<-( O.o)-<<
...c('')('')
HELLO!!

AFF [link]
Wretched Abandon [link]
:iconyume-rie:
Hihi~ welcome to dA i hope u'll enjoy ur stay here! Ooo, a malaysian... im a malaysian too..XDD and thx 4 watchin me! Jumpa lagi^^

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:damphyr: ゆめ-ちゃん*
:iconthe-final-i:
Hello and welcome to :devart:.
Thanks too for your comment on the 'meltwaters' image.
If you have any questions about this place, feel free to ask those around you. They're a helpful bunch, really.

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Did you know that:
E^2 = p^2c^2)+([<delta>m^2]c^4.
which implies that:
E= [mc^2]/[<sq. root> 1-(v^2/c")].
when p=0 (in eq 1, or 2, whichever you find simpler)
E=mc^2........
(In reality, p can never=0, so E should, realistically not be =mc^2, )

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