Recent content by Chase

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    Why does the melting point of graphite is higher than diamond?

    Diamond doesn't even melt, it burns. Even still the "melting" point of diamond is 4300K whereas graphite is 3948K
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    Problem on Heisenberg's Uncertainty Principle

    But is it the act of observing it that creates the uncertainty or is the uncertainty always there, regardless of whether we're observing it or not?
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    What defines a point in space?

    It doesn't seem accurate to just say "if I want..." What I want is irrelevant, I just wanted to know what science says it is. I think I got my answer though.
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    What defines a point in space?

    As far as I know a point in space is shown by it's t,x,y and z coordinates? Anyway it isn't so much how it's defined that I'm interested in, it's more about what a point of space is. Let's say we took a 1cm^2 region of space, how many unique points of space does this region have? What...
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    An infinite universe with shape?

    I used a circle as an example simply because it's easiest to draw on a piece of paper. A circle and a sphere hold the same principle that I was trying to explain. Doesn't matter now though because I understand what marcus, bapowell and viper were saying so it cleared up any confusion.
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    An infinite universe with shape?

    Now this makes sense and I remember a previous statement saying that a finite object cannot become infinite and vice versa. Also I am not familiar with limits but I was thinking about this as a physical idea, not so much a mathematical concept.
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    An infinite universe with shape?

    But that's the point... If it has an infinite diametre then its curvature must be 0.
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    An infinite universe with shape?

    So why does the curvature never actually reach 0 if the size of the circle is infinitely large? Because by saying that the curve never reaches 0 implies that you could, with enough time travel around the circumference of the circle and get back to where you started which would mean the circle is...
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    An infinite universe with shape?

    I'm confused, I thought this was the whole idea of infinity. ##\frac{1}{2}+\frac{1}{4}+\frac{1}{8}+\frac{1}{16}\cdots=1## but the only reason it equals 1 is because it goes on for infinite. So if you're saying that a circle never becomes a straight line, is that not the same as saying that the...
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    An infinite universe with shape?

    Please excuse my ignorance on the topic but I just thought of something which seems to make sense to me but then again I have no experience in cosmology. Just some points I want to clarify. Because the universe had a starting point, can it's size be infinite? If so could the universe be a...
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    Can Quantum Suicide and Being in Two Places at Once Coexist?

    That's true it's sort of like a catch 22. However hopefully if we detect another universe and conclude that the MW theory is correct, could we then somehow indirectly prove / disprove quantum suicide?
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    Can Quantum Suicide and Being in Two Places at Once Coexist?

    I just stumbled across this paper and I'd like someone to translate it for a layman. Just a paragraph or so if that's possible? Basically I just want to know how true quantum suicide is. http://xxx.lanl.gov/PS_cache/quant-ph/pdf/9709/9709032v1.pdf Also can you explain what this video...
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    System of linear equations with fractions

    Yes, to clear the fractions. When I multiply each equation as you said I'll end up with \begin{array}{cc} 2x+4y-3z=4 \\ 2x-y+3z=6 \\ 5x-y+10z=5 \end{array} ?
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    System of linear equations with fractions

    In my book it suggests to try clearing the denominators first to make it easier. To do this do you just multiply each term by the lowest commom number? So in my case I would multiply the first term by 2 to clear the 2, the second term by 4 giving 4y, leaving the third term as it is and then...
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    System of linear equations with fractions

    Homework Statement Solve the following system of linear equations. ##\begin{array}{cc} \frac{1}{2}x+y-\frac{3}{4}z=1 \\ \frac{2}{3}x-\frac{1}{3}y+z=2 \\ x-\frac{1}{5}y+2z=1 \end{array}## The Attempt at a Solution Can I just do elimination by addition? So if I multiple the first equation by...
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