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Author Topic: Counting to 1,000,000  (Read 2929951 times)

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Offline anoni

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Re: Counting to 1,000,000
« Reply #13785 on: March 24, 2012, 01:03:42 PM »
14,168
1^4 + 1 + 6 = 8

NOW HANG ON A SECOND HERE
BIDMAS (BODMAS)
Brackets, Indicies, Division, Multiplication, Addition, Subtraction.
When they're Division or multiplication, you go from left to right.

So in this equation, 48/2(9 + 3) can be represented as 48 / 2 x (9 + 3), brackets first, 48 / 2 x 12. Go from left to right, 24 x 12, 288.

If you wanted to do it your way, the equation should of been
48/(2(9 + 3))

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(int(e-x^2, x = -infinity..infinity))2 = Pi


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Offline Timmy Fox

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Re: Counting to 1,000,000
« Reply #13786 on: March 24, 2012, 01:34:40 PM »
14,169

Yush, I know :3
Tried to confuse you there x3
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Offline anoni

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Re: Counting to 1,000,000
« Reply #13787 on: March 24, 2012, 01:38:07 PM »
14,170
1^4 - 1^7 = 0 (LOL)
You can't confuse me with maths :D
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(int(e-x^2, x = -infinity..infinity))2 = Pi


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Offline MrRazot

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Re: Counting to 1,000,000
« Reply #13788 on: March 24, 2012, 02:13:39 PM »
14171


1-4-1+7=1


lol, aint got nothin on me
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Offline anoni

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Re: Counting to 1,000,000
« Reply #13789 on: March 24, 2012, 02:14:43 PM »
14172.
See I always take the lazy way out
1^4 + 1^7 = 2.

XD
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Offline MrRazot

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Re: Counting to 1,000,000
« Reply #13790 on: March 24, 2012, 02:17:56 PM »

^clever

14173


1x(-4)x1+7=3
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Offline anoni

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Re: Counting to 1,000,000
« Reply #13791 on: March 24, 2012, 02:20:07 PM »
14174
hmm...
1 - 4 x 1 + 7 = 4.

:D
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Offline Lokyar Brightmane

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Re: Counting to 1,000,000
« Reply #13792 on: March 24, 2012, 02:22:00 PM »
14175

*interested* What would this (or your next) be in binary?
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Offline MrRazot

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Re: Counting to 1,000,000
« Reply #13793 on: March 24, 2012, 02:24:29 PM »
14176

11011101100000
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Offline anoni

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Re: Counting to 1,000,000
« Reply #13794 on: March 24, 2012, 02:37:25 PM »
14177 AHHHHHHHHHHHHH CRAP.
1^4 - 1 + 7 = 7

Ok, without using a converter
(this will take a while showing all my working in spoiler)
14176 in binary
Spoiler for Hidden:
Digits. 1-2-4-8-16-32-64-128-256-512-1024-2048-4096-8192 (14 digits)
14176 - 8192 = 5,984 (1)
5,984 - 4096 = 1,888 (11)
1,888 - 2048 < 0 (110)
1,888 - 1024 = 864 (1101)
864 - 512 = 352 (11011)
352 - 256 = 96 (110111)
98 - 128 < 0 (1101110)
98 - 64 = 34 (11011101)
34 - 32 = 2 (110111011)
2 - 16 < 0 (1101110110)
2 - 8 < 0 (11011101100)
2 - 4 < 0 (110111011000)
2 - 2 = 0 (1101110110001)
0 - 1 < 0 (11011101100010)

The answer for 14176 in binary (if my calculations are correct) is 11011101100010

Apparently an inaccuracy of 2 is somewhere. I can't find it though >.>
« Last Edit: March 24, 2012, 02:39:17 PM by anoni »
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Offline MrRazot

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Re: Counting to 1,000,000
« Reply #13795 on: March 24, 2012, 02:40:25 PM »
14178


1^4x1+7=8


lol i could never find the time to bother to do that... well done
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Offline anoni

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Re: Counting to 1,000,000
« Reply #13796 on: March 24, 2012, 02:41:43 PM »
14179
1^4 + 1 + 7 = 9
But where did the extra 2 come from D:
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(int(e-x^2, x = -infinity..infinity))2 = Pi


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Offline Lokyar Brightmane

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Re: Counting to 1,000,000
« Reply #13797 on: March 24, 2012, 02:42:39 PM »
I see it.

352 - 256 = 96 (110111)
98 - 128 < 0 (1101110)

Problem solved.

14180
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Re: Counting to 1,000,000
« Reply #13798 on: March 24, 2012, 02:44:39 PM »
14180
oh a toughie
...
damnit :P
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Offline anoni

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Re: Counting to 1,000,000
« Reply #13799 on: March 24, 2012, 02:45:13 PM »
14182
1^4 + 1^8 = 2 (being lazy again)
(you could of said 1^4 x 1^8 = 1 hehe)

THANK YOU!!!!!!!

Spoiler for Hidden:
Digits. 1-2-4-8-16-32-64-128-256-512-1024-2048-4096-8192 (14 digits)
14176 - 8192 = 5,984 (1)
5,984 - 4096 = 1,888 (11)
1,888 - 2048 < 0 (110)
1,888 - 1024 = 864 (1101)
864 - 512 = 352 (11011)
352 - 256 = 96 (110111)
96 - 128 < 0 (1101110)
96 - 64 = 32 (11011101)
32 - 32 = 2 (110111011)
0 - 16 < 0 (1101110110)
0 - 8 < 0 (11011101100)
0 - 4 < 0 (110111011000)
0 - 2 < 0 (1101110110000)
0 - 1 < 0 (11011101100000)
I hate making silly mistakes like that >.>
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We fight, we recruit, we are the anthropomorphic army. FDF forever!

$_ = "gntusbovueqrmwkradehijqr"; tr/a-z/lad hijacked under stop sign!/; print $_, "\n";

 

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