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- c-o2
- Scratcher
13 posts
Lets try and solve really hard maths problems
Like goldenbach conjecture or stuff . Ideas put in the comments. It isn't a maths club we try to solve things that have NEVER been solved before.
- liam48D
- Scratcher
1000+ posts
Lets try and solve really hard maths problems
Possibly even more interesting is discovering new math patterns and such!
202e-202e-202e-202e-202e UNI-CODE~~~~~
- Jonathan50
- Scratcher
1000+ posts
Lets try and solve really hard maths problems
∞-∞= a funny face
Not yet a Knight of the Mu Calculus.
- MrFlash67
- Scratcher
500+ posts
Lets try and solve really hard maths problems
∞-∞Wouldn't that be 0 (unless you're faffing around with countable and uncountable infinities)?
edit: half of my post was lost.
edit 2: wow this really hates unicode x. x - x == 0, should be true for all values of x even ∞
Last edited by MrFlash67 (Sept. 20, 2016 06:21:22)
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(2012 - 2022 - 20XX)
- scratchisthebest
- Scratcher
1000+ posts
Lets try and solve really hard maths problems
^ Mathologer has a nice vidya on this: http://m.youtube.com/watch?v=-EtHF5ND3_s
TL;DW infinity-infinity = literally anything
Edit: When googling for that I found this http://www.philforhumanity.com/Infinity_Minus_Infinity.html which is simpler.
TL;DW infinity-infinity = literally anything
Edit: When googling for that I found this http://www.philforhumanity.com/Infinity_Minus_Infinity.html which is simpler.
Last edited by scratchisthebest (Sept. 20, 2016 15:00:45)
I am a Lava Expert
- CodeLegend
- Scratcher
500+ posts
Lets try and solve really hard maths problems
Subtraction isn't formally defined for infinite quantities. So, no. x - x == 0, should be true for all values of x even ∞
- c-o2
- Scratcher
13 posts
Lets try and solve really hard maths problems
Also is x/x=1 when x=0 so we shouldn't always make x/x 0 same with x0 / x 0 supposed to be x the power of 0Subtraction isn't formally defined for infinite quantities. So, no. x - x == 0, should be true for all values of x even ∞
- MegaApuTurkUltra
- Scratcher
1000+ posts
Lets try and solve really hard maths problems
∞-∞there's no such thing as subtraction for infinity. Infinity is not a number that you can drop anywhere you want.
Infinity is x - x == 0, should be true for all values of x even ∞not a number
$(".box-head")[0].textContent = "committing AT crimes since $whenever"
- TheMonsterOfTheDeep
- Scratcher
1000+ posts
Lets try and solve really hard maths problems
Infinity, is, in fact, a process - it's the process of growing without bound.
Infinity is the process of approaching 1/x from the right at zero.
It's also the process of approaching x as x becomes arbitrarily large.
This is why infinity - infinity does not make sense - it is not the subtraction of two numbers, it is the subtraction of two processes of growing. If they are growing at the same rate, it will equal zero - but if they are growing at different rates, it will equal something else.
It is possible that one infinity is growing so much faster that infinity - infinity comes out to just be another infinity - another process of growth.
Infinity is the process of approaching 1/x from the right at zero.
It's also the process of approaching x as x becomes arbitrarily large.
This is why infinity - infinity does not make sense - it is not the subtraction of two numbers, it is the subtraction of two processes of growing. If they are growing at the same rate, it will equal zero - but if they are growing at different rates, it will equal something else.
It is possible that one infinity is growing so much faster that infinity - infinity comes out to just be another infinity - another process of growth.
my latest extension: 2d vector math
- -ScratchOs
- Scratcher
71 posts
Lets try and solve really hard maths problems
∞ * 2 ≡ ∞
∞ + 2 ≡ ∞
∞ - 2 ≡ ∞
∞ / 2 ≡ ∞
All of these rules cannot apply to any real or not real number therefore ∞ is not a number
∞ + 2 ≡ ∞
∞ - 2 ≡ ∞
∞ / 2 ≡ ∞
All of these rules cannot apply to any real or not real number therefore ∞ is not a number
- jokebookservice1
- Scratcher
1000+ posts
Lets try and solve really hard maths problems
Which therefore means you cannot do those operations on it xD ∞ * 2 ≡ ∞
∞ + 2 ≡ ∞
∞ - 2 ≡ ∞
∞ / 2 ≡ ∞
All of these rules cannot apply to any real or not real number therefore ∞ is not a number
- -ScratchOs
- Scratcher
71 posts
Lets try and solve really hard maths problems
Which therefore means you cannot do those operations on it xD ∞ * 2 ≡ ∞
∞ + 2 ≡ ∞
∞ - 2 ≡ ∞
∞ / 2 ≡ ∞
All of these rules cannot apply to any real or not real number therefore ∞ is not a number
exactly
- c-o2
- Scratcher
13 posts
Lets try and solve really hard maths problems
Yeah but what is 1/0 google says it's infinity ;( I thought it was undefinedWhich therefore means you cannot do those operations on it xD ∞ * 2 ≡ ∞
∞ + 2 ≡ ∞
∞ - 2 ≡ ∞
∞ / 2 ≡ ∞
All of these rules cannot apply to any real or not real number therefore ∞ is not a number
exactly
- TheMonsterOfTheDeep
- Scratcher
1000+ posts
Lets try and solve really hard maths problems
1/0 is undefined, in general, because infinity is a process and not a number. 1/x gets closer and closer to infinity as x gets closer to zero, but at zero 1/x is undefined because infinity is not a real number. There's also another reason it is undefined in this particular case - although 1/x approaches infinity from the right (i.e. as a positive number gets closer and closer to zero) it approaches negative infinity from the left (i.e. as a negative number gets closer and closer to zero) and thus doesn't have a consistent sign.Yeah but what is 1/0 google says it's infinity ;( I thought it was undefinedWhich therefore means you cannot do those operations on it xD ∞ * 2 ≡ ∞
∞ + 2 ≡ ∞
∞ - 2 ≡ ∞
∞ / 2 ≡ ∞
All of these rules cannot apply to any real or not real number therefore ∞ is not a number
exactly
my latest extension: 2d vector math
- jokebookservice1
- Scratcher
1000+ posts
Lets try and solve really hard maths problems
No.. my point is that now the proof is invalid because you just did some operations that you couldn'tWhich therefore means you cannot do those operations on it xD ∞ * 2 ≡ ∞
∞ + 2 ≡ ∞
∞ - 2 ≡ ∞
∞ / 2 ≡ ∞
All of these rules cannot apply to any real or not real number therefore ∞ is not a number
exactly
- explodingtoilet
- Scratcher
100+ posts
Lets try and solve really hard maths problems
258 x 2 = 516
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last edited by explodingtoilet, 3/20/2015
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- Firedrake969
- Scratcher
1000+ posts
Lets try and solve really hard maths problems
I'm fairly sure it's valid because it's proving a point by starting with assuming the opposite… I could be wrong thoughNo.. my point is that now the proof is invalid because you just did some operations that you couldn'tWhich therefore means you cannot do those operations on it xD ∞ * 2 ≡ ∞
∞ + 2 ≡ ∞
∞ - 2 ≡ ∞
∞ / 2 ≡ ∞
All of these rules cannot apply to any real or not real number therefore ∞ is not a number
exactly
'17 rickoid
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