Count up in a somewhat complex way

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FourTael
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Re: Count up in a somewhat complex way

Postby FourTael » Thu Jan 20, 2011 6:14 pm UTC

2010 (50)

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Sean Quixote
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Re: Count up in a somewhat complex way

Postby Sean Quixote » Fri Jan 21, 2011 12:33 am UTC

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FourTael
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Re: Count up in a somewhat complex way

Postby FourTael » Fri Jan 21, 2011 1:07 am UTC

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Sean Quixote
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Re: Count up in a somewhat complex way

Postby Sean Quixote » Fri Jan 21, 2011 1:19 am UTC

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FourTael
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Re: Count up in a somewhat complex way

Postby FourTael » Fri Jan 21, 2011 4:21 am UTC

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Sean Quixote
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Re: Count up in a somewhat complex way

Postby Sean Quixote » Fri Jan 21, 2011 4:30 am UTC

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FourTael
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Re: Count up in a somewhat complex way

Postby FourTael » Fri Jan 21, 2011 7:16 am UTC

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Sean Quixote
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Re: Count up in a somewhat complex way

Postby Sean Quixote » Fri Jan 21, 2011 3:29 pm UTC

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FourTael
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Re: Count up in a somewhat complex way

Postby FourTael » Fri Jan 21, 2011 10:26 pm UTC

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Sean Quixote
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Re: Count up in a somewhat complex way

Postby Sean Quixote » Sat Jan 22, 2011 1:28 am UTC

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FourTael
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Re: Count up in a somewhat complex way

Postby FourTael » Sat Jan 22, 2011 3:14 am UTC

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Sean Quixote
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Re: Count up in a somewhat complex way

Postby Sean Quixote » Sat Jan 22, 2011 10:26 pm UTC

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FourTael
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Re: Count up in a somewhat complex way

Postby FourTael » Sat Jan 22, 2011 11:07 pm UTC

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Mazuku
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Re: Count up in a somewhat complex way

Postby Mazuku » Sun Jan 23, 2011 6:02 am UTC

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Allmächtige Exzentrikerin3

...................................

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Sean Quixote
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Re: Count up in a somewhat complex way

Postby Sean Quixote » Sun Jan 23, 2011 7:27 am UTC

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Mazuku
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Re: Count up in a somewhat complex way

Postby Mazuku » Sun Jan 23, 2011 12:24 pm UTC

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Allmächtige Exzentrikerin3

...................................

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John Citizen
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Re: Count up in a somewhat complex way

Postby John Citizen » Sun Jan 23, 2011 12:35 pm UTC

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Sean Quixote
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Re: Count up in a somewhat complex way

Postby Sean Quixote » Mon Jan 24, 2011 6:29 pm UTC

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Edit:

Hey, guys! Guess what? I shared this little gem with some guys over at another forum, and one of them found a formula to convert this base system back into decimal!

Pizza wrote:to find the value of an xkcd number in base-10, take the leftmost digit and multiply it by the factorial of its place (ones=1, tens =2, hundreds =3, etc), then add that to each of the other digits multiplied by the value of their place. example:

321 base xkcd = 3*(3*2*1) + 2*2 + 1*1 = 23 base 10

1000 base xkcd = 1*(4*3*2*1) + 0*3 + 0*2 + 0*1 = 24 base 10

3310 base xkcd = 3*(4*3*2*1) + 3*3 + 1*2 + 0*1 = 83 base 10

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John Citizen
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Re: Count up in a somewhat complex way

Postby John Citizen » Tue Mar 15, 2011 11:25 am UTC

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Sean Quixote
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Re: Count up in a somewhat complex way

Postby Sean Quixote » Mon Apr 11, 2011 10:50 pm UTC

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John Citizen
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Re: Count up in a somewhat complex way

Postby John Citizen » Mon Apr 11, 2011 10:52 pm UTC

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"Yields falsehood when preceded by its quotation"
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Sean Quixote
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Re: Count up in a somewhat complex way

Postby Sean Quixote » Mon Apr 11, 2011 10:54 pm UTC

2321 (71)

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John Citizen
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Re: Count up in a somewhat complex way

Postby John Citizen » Mon Apr 11, 2011 10:56 pm UTC

3000 (72)
"Yields falsehood when preceded by its quotation"
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Sean Quixote
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Re: Count up in a somewhat complex way

Postby Sean Quixote » Mon Apr 11, 2011 10:57 pm UTC

3001 (72)

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John Citizen
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Re: Count up in a somewhat complex way

Postby John Citizen » Mon Apr 11, 2011 11:02 pm UTC

3010 (74)
"Yields falsehood when preceded by its quotation"
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Sean Quixote
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Re: Count up in a somewhat complex way

Postby Sean Quixote » Mon Apr 11, 2011 11:44 pm UTC

3011 (75)

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John Citizen
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Re: Count up in a somewhat complex way

Postby John Citizen » Tue Apr 12, 2011 3:44 am UTC

3020 (76)
"Yields falsehood when preceded by its quotation"
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Nautilus
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Re: Count up in a somewhat complex way

Postby Nautilus » Mon Apr 18, 2011 6:32 pm UTC

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Sean Quixote
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Re: Count up in a somewhat complex way

Postby Sean Quixote » Wed Apr 20, 2011 2:32 am UTC

3100 (78)

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John Citizen
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Re: Count up in a somewhat complex way

Postby John Citizen » Wed Apr 20, 2011 6:59 am UTC

3101 (79)
"Yields falsehood when preceded by its quotation"
yields falsehood when preceded by its quotation.

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Sean Quixote
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Re: Count up in a somewhat complex way

Postby Sean Quixote » Wed Apr 20, 2011 5:56 pm UTC

3110 (80)

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John Citizen
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Re: Count up in a somewhat complex way

Postby John Citizen » Wed Apr 20, 2011 9:23 pm UTC

3111 (81)
"Yields falsehood when preceded by its quotation"
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Sean Quixote
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Re: Count up in a somewhat complex way

Postby Sean Quixote » Thu Apr 21, 2011 7:27 pm UTC

3120 (82)

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John Citizen
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Re: Count up in a somewhat complex way

Postby John Citizen » Thu Apr 21, 2011 9:42 pm UTC

3121 (83)
"Yields falsehood when preceded by its quotation"
yields falsehood when preceded by its quotation.

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Sean Quixote
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Re: Count up in a somewhat complex way

Postby Sean Quixote » Fri Apr 22, 2011 5:02 am UTC

3200 (84)

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John Citizen
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Re: Count up in a somewhat complex way

Postby John Citizen » Fri Apr 22, 2011 5:34 am UTC

3201 (85)
"Yields falsehood when preceded by its quotation"
yields falsehood when preceded by its quotation.

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Sean Quixote
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Re: Count up in a somewhat complex way

Postby Sean Quixote » Fri Apr 22, 2011 8:04 pm UTC

3210 (86)

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John Citizen
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Re: Count up in a somewhat complex way

Postby John Citizen » Fri Apr 22, 2011 11:15 pm UTC

3211 (87)
"Yields falsehood when preceded by its quotation"
yields falsehood when preceded by its quotation.

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Sean Quixote
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Re: Count up in a somewhat complex way

Postby Sean Quixote » Fri Apr 22, 2011 11:29 pm UTC

3220 (88)

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John Citizen
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Re: Count up in a somewhat complex way

Postby John Citizen » Fri Apr 22, 2011 11:42 pm UTC

3221 (89)
"Yields falsehood when preceded by its quotation"
yields falsehood when preceded by its quotation.


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