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  • [Discussion] Transformice Enigmas
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[Discussion] Transformice Enigmas
Shockraver
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#21
  0
tigrounette is an enigma
Fierying
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#22
  0
Credits to Firebluestar and Safwanrockz for the 2014 Halloween enigma guide o/

Dernière modification le 1446661680000
Techtriostep
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#23
  0
this thread has really added in a lot since the last time I visited here.
Great job Fier!
Hmiida
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#24
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What Lua MEAN ?
Fierying
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#25
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Hmiida a dit :
What Lua MEAN ?

LUA is a type of computer language. In transformice people that learnt LUA can make the modules we know today. People in the LUAteam also gets to make events. In this case for my thread, I am just featuring of of the events made by them which has puzzles in it

Added in a few more decorations into the thread
http://i.imgur.com/3rU7BzF.pnghttp://i.imgur.com/myHTr1A.gifhttp://i.imgur.com/l3hY2uh.pnghttp://i.imgur.com/JDC1zhj.png

Also added a "Workbench" tab, where I would update Hypothesis and confirmed actions on any ongoing enigmas and piecing Engima Pieces if there are any.

Dernière modification le 1447856280000
Angelgps
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#26
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This thread is sooooooo good O.O
~Angel
Tomni
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#27
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I missed this since 2013
http://i.imgur.com/l3hY2uh.png
Fierying
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#28
  0

1st Enigma for the year 2016: Chinese New Year



Latest Engima piece can be found at the Workbench!
Dea_bu
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#29
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My guess is that, we need to climb up on the dragons head to say the answer in order to receive the title? Don't know..
Insoholic
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#30
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I have a missing piece for ye', Fierying

Edit: http://i67.tinypic.com/2196ir7.png

Dernière modification le 1454763780000
Fierying
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#31
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Latest Pieces so far (hd)
http://imgur.com/Gmvl82Q.png

Dernière modification le 1454763540000
Hmiida
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#32
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Sxilver a dit :
I have a missing piece for ye', Fierying

click http://i.imgur.com/7TTSk.png

Please u can put the image in the forum it something easier for me and someone else
http://imgur.com/AgKHLXg.png
Fierying
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#33
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Hmiida a dit :
,

thanks! updated
http://imgur.com/BP2XUob.png

Dernière modification le 1454764380000
Kaysha
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#34
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http://i.imgur.com/dTMLoUJ.png
Fierying
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#35
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latest piece!
http://imgur.com/0UuCbAc.png

Dernière modification le 1454771400000
Mumich
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#36
  0
the value is 1/8

Integral of sin(t)/t dt as t goes from 0 to infinity = pi/2
Sum (n=0 to infinty) i^(2*n)/(2n+1) = pi/4

pi/2 / pi/4 = 1/8
Mitchthebite
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#37
  0
okay Wolframalpha said the solution is
2π / (π-4)
Mitchthebite
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#38
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what are we gonna do with it? btw the lower part of the solution: https://www.wolframalpha.com/input/?i=sum+(i%5E(2j)%2F(2j%2B1)),+j%3D1+to+infinite
Ash
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#39
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Kaysha a dit :
http://i.imgur.com/dTMLoUJ.png

oh look that's mine
Mitchthebite
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#40
  0
btw here the total solution https://www.wolframalpha.com/input/?i=(int(sin+x+%2Fx,0,infinite))%2Fsum+(i%5E(2j)%2F(2j%2B1)),+j%3D1+to+infinite
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