A Conversation for Games Room
Numberwang
- Posted Mar 26, 2007
The only number which has the same number as its letters (F O U R = 4)
That's useless-information-wang!
7.23169876972816198647896329869 x 10^34567853560000
Numberwang
Terliwig Renfrew Hidalgo worship mina here A39119024 go on you know you want to Posted Mar 26, 2007
that is unecessary multiplacation go straght to jal do not pass go do not collect £200
2 hotels on park lane
Numberwang
- Posted Mar 26, 2007
95893727863831634890621985643189634986518367812657498674837293838658618964084456715326758261786356978152637845675842367834267881362736578642736579832786456357834657836576327657632756327645786357483674837328568327436475896798237438658362748637528679589372786383163489062198564318963498651836781265749867483729383865861896408445671532675826178635697815263784567584236783426788136273657864273657983278645635783465783657632765763275632764578635748367483732856832743647589679823743865836274863752867958937278638316348906219856431896349865183678126574986748372938386586189640844567153267582617863569781526378456758423678342678813627365786427365798327864563578346578365763276576327563276457863574836748373285683274364758967982374386583627486375286762378492164578613478964785268634289563492 + 1
Numberwang
Primeval Mudd (formerly Roymondo) Posted Mar 26, 2007
Yeah, it's the pot and the kettle!
36.295 with a hint of paprika.
Numberwang
Uncle Ghengis Posted Mar 27, 2007
1/36
Being the [im]probability of getting a double-six on two standard cubic dice.
Numberwang
Geggs Posted Mar 27, 2007
Sorry, but I'm just trying to work out what a non-standard Monopoly board would look like. And anyway, I'd say there were only 4 squares on a Monopoly board. The rest of the spaces are rectangles. Of which there are 36. Well, 72 if you include the colour strips on the inside edge of each rectangle. And 74 if you include the spaces for the Chance and Community Chest cards.
Anyway, 225. That's the number squares on a Scrabble board.
Geggs
Numberwang
boredlaura Posted Mar 27, 2007
9 (or really just 1) squares on a noughts and crosses board.
Numberwang
Uncle Ghengis Posted Mar 27, 2007
Forty-two!
Being the sum total of the number of spots on a pair of standard cubic dice...
(I don't know whether this property has anything at all to do with the Question to the Answer to Life the Universe & Everything - despite being a late-generation human-being from the 'planet' known as Earth.)
Also: please don't "dice" my brain!
Numberwang
Geggs Posted Mar 27, 2007
204 - the number of squares on a chess board.
Of course, to get this you have to consider the 64 1x1 squares,
and the 49 2x2 squares, and the 36 3x3 squares, all the way up
to the 1 8x8 square.
Geggs
Numberwang
- Posted Mar 27, 2007
256378
The number of squares on an imaginary chess board for people who have strange number powers...
Numberwang
Yael Smith Posted Mar 28, 2007
And that's a numberwang!
My mum has 4 kids, my dad has 5 kids, but in total we're 7 people (without mum and dad). How come?
Numberwang
Geggs Posted Mar 28, 2007
Two of your mum's children, and two of your dad's children, are the same two children.
The other two of your mum's were not with your dad, as the other three
of your dad's were not with your mum.
And my number is: 2.0
Geggs
Key: Complain about this post
Numberwang
- 481: - (Mar 26, 2007)
- 482: Terliwig Renfrew Hidalgo worship mina here A39119024 go on you know you want to (Mar 26, 2007)
- 483: - (Mar 26, 2007)
- 484: Primeval Mudd (formerly Roymondo) (Mar 26, 2007)
- 485: - (Mar 26, 2007)
- 486: Primeval Mudd (formerly Roymondo) (Mar 26, 2007)
- 487: - (Mar 26, 2007)
- 488: Primeval Mudd (formerly Roymondo) (Mar 26, 2007)
- 489: - (Mar 26, 2007)
- 490: Uncle Ghengis (Mar 27, 2007)
- 491: boredlaura (Mar 27, 2007)
- 492: Geggs (Mar 27, 2007)
- 493: boredlaura (Mar 27, 2007)
- 494: Uncle Ghengis (Mar 27, 2007)
- 495: Geggs (Mar 27, 2007)
- 496: - (Mar 27, 2007)
- 497: Dr E Vibenstein (You know it is, it really is.) (Mar 27, 2007)
- 498: boredlaura (Mar 28, 2007)
- 499: Yael Smith (Mar 28, 2007)
- 500: Geggs (Mar 28, 2007)
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