Chris asked about this post, "hah! I want to see the calculation for your whole body quantum tunneling partway through a wall"
I think that one actually came from an example problem in the quantum mechanics text I used. I just adapted it for a whole person, instead of whatever small particle it was actually about. The main calculation I did for the shirt was for the raptor. I decided to have it condense out of air molecules that collide to form the necessary proteins and other biological chemicals. I collected all the info I needed in a big spreadsheet, which I still have, so I can show you a couple bits of it.
Here's the chemical makeup of the raptor:
Ingredients
|
Fraction by Mass
|
H
|
O
|
C
|
K
|
Na
|
Water
|
0.71
|
2
|
1
|
0
|
0
|
0
|
Fat
|
0.116
|
98
|
6
|
55
|
0
|
0
|
Cholesterol
|
0.00075
|
46
|
1
|
27
|
0
|
0
|
K
|
0.0019
|
0
|
0
|
0
|
1
|
0
|
Na
|
0.00154
|
0
|
0
|
0
|
0
|
1
|
Proteins
|
0.232
|
5
|
2
|
2
|
0
|
0
|
Meat Density
|
1042 kg/m^3
|
Raptor Mass
|
15 kg
|
Raptor Volume
|
14.4 liters
|
Air Density
|
1.2 kg/m^3
|
Air Volume
|
12500 liters
|
Change in Entropy
|
-28566 J/K
|
Probability of Compression
|
1 in 10^(10^27)
|
Area of Swat
|
3.6 km^2
|
Area of Globe
|
510072000 km^2
|
Fraction of Globe
|
10^-8
|
Energy to Split N
|
2863.417 keV
|
Energy to Split O
|
−4737.0014 keV
|
Energy to Split C
|
0
|
Speed to Split N
|
6282376 m/s
|
Probability of Finding Speed
|
1 in 10^(10^54)
|
Moles of N Needed
|
1253
|
Particles of N Needed
|
10^27
|
Probability of Finding Speed Repeatedly
|
1 in 10^(10^81)
|
Now on to the old questions...
Nate asked about this post, "How about maximum pressure? It might be cheapest to manufacture the container out of a single material, rather than making some parts of it stronger than other"
I'm not an engineer, so I'm not too clear on the details of material strength, but if you were looking for smallest maximum pressure, you'd simply want the shortest container. In this case, that would be the rectangle, but I assume that's a bad idea, based on the fact that you don't see any on the road.
Kevin asked about the same post, "I was watching a passing train the other day, and I noticed that the "cylindrical" cars were actually slightly pinched toward the middle (of smaller radius about the same axis). Got any ideas why that might be a good design?"
Off the top of my head, my guess would be for draining it. With a "flat" bottom, defects could trap the liquid, but by intentionally sloping it, that's much less likely.
Thanks for the questions, guys! Please keep them coming, or I might get lazy...
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