Mathematics
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OpenStudy (unklerhaukus):
What does/can this mean \[b|a\]
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OpenStudy (anonymous):
conditional probability?
hartnn (hartnn):
b divides a
hartnn (hartnn):
3|24
hartnn (hartnn):
a is the multiple of b
ganeshie8 (ganeshie8):
also, bitwise or
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OpenStudy (anonymous):
"b given a" or "b such that a . . ."
OpenStudy (swissgirl):
hmmm it has a diff meaning. I forgot what it was though. Something confusing that is forsure
OpenStudy (anonymous):
Might be part of a Bra-Ket as well...
OpenStudy (anonymous):
i.e. <a | b >
OpenStudy (swissgirl):
hahahahah ok gonna go get my book.
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OpenStudy (swissgirl):
I messed up. I got it confused with \(A|_B\)
OpenStudy (anonymous):
By itself like that, I am more inclined to go with 'a divides b.'
OpenStudy (swissgirl):
and now that I think abt it if its referring to numbers then hartnn's explanation is correct
OpenStudy (anonymous):
er, right 'b divides a'
forgot the order for a sec..
OpenStudy (swissgirl):
I have a feeling that the topic is Relations so ya it wld be referring to the dividing
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OpenStudy (anonymous):
Who knows. Unkle is the kind of guy who will try to tell you that 0×∞ = -1, so it could mean anything to him.
OpenStudy (swissgirl):
hahahah true but I know he is taking some course similar to discrete math so that one of the topics covered
OpenStudy (anonymous):
i love that sign
OpenStudy (unklerhaukus):
according to course im taking \(b|a\) means
\(a\) is divisible by \(b\)
which is values of either true, or false
OpenStudy (anonymous):
Ok, that's pretty standard then.
Here's a fun fact, in typology, the '|' symbol is called the "pipe."
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OpenStudy (unklerhaukus):
hey i knew that
OpenStudy (swissgirl):
Oh That is an awesome fun fact :P
OpenStudy (anonymous):
I kinda made up that word, "typology," though; apparently that already means something else.
What I meant was "type-setting."
OpenStudy (swissgirl):
I misread that as topology -_-
OpenStudy (unklerhaukus):
study of typing
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OpenStudy (swissgirl):
They should totally create a study group for typology
OpenStudy (unklerhaukus):
is seven divisible by zero \[0|7=\]
OpenStudy (unklerhaukus):
false?
OpenStudy (swissgirl):
U cant divide by 0
OpenStudy (swissgirl):
Like it will just go to infinity
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OpenStudy (anonymous):
@swissgirl positive infinity or negative infinity?
OpenStudy (anonymous):
Zero doesn't divide anything.
OpenStudy (swissgirl):
good question @CliffSedge lol
OpenStudy (unklerhaukus):
is zero divisible by nine
9|0=
OpenStudy (anonymous):
One also doesn't divide anything since it leaves the dividend unchanged.
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OpenStudy (swissgirl):
yes it equals 0
OpenStudy (unklerhaukus):
so true?
OpenStudy (swissgirl):
Well I would say its true but I am not the kind of person u can rely on
OpenStudy (unklerhaukus):
and \[1|1\]is false @CliffSedge ?
OpenStudy (anonymous):
Zero is divisible by everything, but I wouldn't say that zero is *divided* by anything.
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OpenStudy (swissgirl):
Nope that would be true 1|1 is true
OpenStudy (swissgirl):
1/1=1
OpenStudy (unklerhaukus):
but...
OpenStudy (anonymous):
There is a difference between "divides" and "is divisible by."
hartnn (hartnn):
i would say , just do a/b
if that comes out to be integer , then true, else false
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OpenStudy (anonymous):
^ that's a good computer-science algorithm
OpenStudy (unklerhaukus):
so
0|7 F
9|0 T
0|0 F
1|1 T
7|44 F
7|-42 T
-7|49 T
-7|-56 T
OpenStudy (swissgirl):
Correct
OpenStudy (unklerhaukus):
b|a
is b a factor of a
OpenStudy (swissgirl):
Yes I would say sooo
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hartnn (hartnn):
yes
OpenStudy (swissgirl):
hmmm the only one which seems like it isnt is 9|0
OpenStudy (swissgirl):
How can 9 be a factor of 0 unless anything can be a factor of 0
OpenStudy (anonymous):
Being a factor and being a divisor are two different things (but that distinction might not matter in the application you are using).
OpenStudy (swissgirl):
Can 9 be a factor of 0 @CliffSedge
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OpenStudy (anonymous):
Yes. 9 × 0 = 0.
OpenStudy (swissgirl):
Gotcha
OpenStudy (unklerhaukus):
thanks everyone
OpenStudy (swissgirl):
Nicht kein problema