Topic: Area of a spherical triangle?
Re: Area of a spherical triangle?
Topic: The difference betwen "find", "state", "give", etc.
Re: The difference betwen "find", "state", "give", etc.
Wait, weren't n qubits equivalent to 2n classical bits? That would mean 2*1025 bits!?
Or am I wrong in my first statement?
Wow. I have been away for something like 100 newpix, and there are 80 new pages to this thread. I will never be able to read it all... Can someone enlighten me on the current topics of discussion?
My hypothesis on what happens next: Godzilla comes out of the water. Or Chtulhu. Or both.
tomandlu wrote: Just out of curiosity, how much damage would DA14 do if it hit water rather than land? Would the damage be 'different'?
I've read somewhere that it would be like a little atomic bomb (around 3 megaton, maybe?), but I don't have the source, I'm sorry.
Ok, maybe I got something. Does any of you know if the weak* topology is at least T3 (regular)? If it is, probably I can make the separation theorem work. If anyone is interested in the details write down here or PM me, and I will elaborate on what is going on.
Well, you can always write an integer greater than 810 in a base such that you have n10 = 14b. If I come up with something better I'll let you know.
Assume A is non-zero, then without loss of generality (dividing by A if necessary) we may assume A = 1. Let z = x + By/2, then z2 = x2 + Bxy + y2B2/4 and we can write the conic equation as z2 + (C - B2/4)y2 + Dz + (E - B/2)y + F = 0.
ConMan wrote: The question is worded enough that it mentions the "members" of the club, implying more than one. In the absense of any information to the contrary, I think you have to take that as your hint.
We are royality, we do not need other members than ourselves in our exclusive King's club.
An easier way is to calculate it as the limit of (sin(x+h) - sin(x-h))/h for h->0. Trigonometric identities give you what you want (also using sin(h)/h=1 for h->1).
Topic: Lunar soil as growth medium?
Re: Lunar soil as growth medium?
If really the Moon is a solidified glob of lava which separated from Earth in an early stage, I don't see why it shouldn't be (potentially) fertile. But maybe I'm overlooking some important factor. Any opinion?
It should, I haven't calculated the bounds. Pay attention that the integral goes to 0 because the bound for |f(z)| on the contour goes down faster than 1/N, while the length of the contour increases linearly with N. This is important.
1. Wait for the ebook version.
2. Order it from Amazon, but have to find something else to read for the next 2 days.
3. Just go buy it at Barnes & Noble and start reading tonight.
emceng wrote: It was out for delivery a few hours ago! I should have it waiting for me when I get home.
I don't know whether I should be happy or not... I have finals in 2 weeks.
I'm excited! Just need to check my Amazon order and make sure it is being delivered tomorrow!
I bought it! Ah, the smell of freshly printed pages!
Topic: Proof that int y' dx = int y dy ?
Re: Proof that int y' dx = int y dy ?
Lopsidation wrote: Is f(x)=x3 a counterexample at x=0, or am I missing something?