This is just some scalings/calculations I did in the past. Not as good as, say l33telboi's C-14 Gauss Rifle, but still some hopefully informative.
"Baneling Explosiveness"
Now, a fingertip sized pustule here is compared to a grenade. It blows out all four walls and knocks a person in power armor into the next room. IIRC, a megajoule is roughly the amount of energy a modern day hand grenade has. While a fingertip depends upon who the person is to get an exact estimate (the end of my finger is about 1 cm wide ), I'll go with two centimers wide, basing it roughly off my father's finger. Assuming it's spherical and not oddly shaped you have a volume of 4.19 cm^3. Now a Zergling is described to be in the RPG one meter long. While some show Zerglings being much bigger (bigger than a man in power armour in some cases), we will use this number since its a stated figure. Assuming this length carries over to a Baneling, we can use that figure to get somewhere.Originally Posted by Broken Wide
I'm using this model since it is the nicest one for Paint figuring. Here, I'm assuming each "bubble" is it's own bubble and not part of one large sack inside of the Baneling. I'm assuming the large one to the far left, and the two smaller one's to the far right are perfect spheres. I know there is some irregularities, but it's the closest I can get to it. The four in the middle, I assume are Ellipsoids. For sake of simplicity, I assume the height is one-third of the width. I'll try getting it later if I get to play with the 3d model hopefully in December.
The formulas I'm using are volume for spheres and ellipsoids:
V=4/3*pi*r^3
V=4/3*pi*r of width*r of length*r of height
For the big bubble to the far left, I get 24,429 cm^3. For the two smaller bubbles to the far right, I get the combined volume of 34 cm^3.
For the middle set of ellipsoids, I get a combined volume of 22,278 cm^3.
Overall, that's a volume of 46,741 cm^3. One megajoule is equivalent to a pustule with 4.19 cm^3, so handy dandy cross multiplication gives 11,155.4 megajoules (11.1554 gigajoules) per Baneling. That is equivalent to 2.67 tons of TNT, which means five banelings have more explosive power than a single MOAB. This is the low-end as some of these creatures are much larger than one meter, and that assumes the first pustule was one megajoule.
Terran Battlecruiser scaling
Okay, the Battlecruiser is the main Terran capital ship seen in the series, and there are different sources of info on this. First, there is the most ridiculous quote.
A league is generally about five kilometers. So that would make Battlecruisers over 10 kms in length.Originally Posted by Uprising
Now that the insanity is over, here is the scaling of a Behemoth from Starcraft 1, set in the year 2500:
So about a kilometer in length. Which makes the Carrier also around a kilometer in length due to the "Return to Auir" cinematic.
In Starcraft 2, we are given a stated figure in a cinematic:
It states the length is 650 meters (thought it looked like 550 meters, but I looked closer and it looks like a six, someone else's opinion?). This is the Bucephalus, and while it looks like the Hyperion, which is a Behemoth, the Minotaur is the main class of Battlecruiser in 2504. So, I'm assuming it means the Minotaur.
I did some rough calculating and it does fit with the new design given, so yay for them doing their math.
"Protoss High End Purification Calculation"
So, everyone remembers this image, right?
Well, see how some of the beams seem to penetrate from one side to the other? I've decided to make a calculation based on that. Note, that is taking some assumptions and is meant to be a high end only and not a standard. This is not wank, as it is a calculation on material going off of a high end interpretation. I already did a low end one earlier so either are valid.
I assume the planet is the size of Earth and that the material in question is completely silicon dioxide with the whole mass at a combined temperature of 25 C and I will only do a calculation pertaining to the mantle, not the core. This way I don't have to worry about calculating the melting or vaporization of materials already molten and other things such as percentage of materials that will get in the way.
So, after creating a Frustum from the image and getting some numbers for scaling, I have this:
Now here are some important figures:
Volume of the Frustum: 6.13 × 10+17
Silicon Dioxide's
Density: 2.6*106 g/m3
Molar Mass: 60.09 g
Molar heat capacity: 44 J/Kmol
Melting point: 1700 degrees C
After doing the math with these figures (6.13e17 times 2.6e6, taking that answer divided by 60.09 and multiplying it with 1675 K and 44 J/Kmol) I get a yield in joules:
1.95e27 joules.
Convert it into gigajoules you get: 1.95e18
Convert that into TNT and you get: 466,061,115,000,000,000 tons, or 466 petatons worth of TNT for a single shot.
Now, lets add the Wank factor and assume it is vaporization.
Boiling Point: 2,230° C
So, the redone math gives you:
2.569e27 joules.
Convert it you get: 2.569e18 gigajoules.
Convert it one more time for: 614 petatons.
So, there's a high end only calculation for ya. Now, I will try to redo it later trying my best to take everything into consideration, such as the core and what not, but so many variables enters in at that point, well, it becomes way too muddled to do it."
Other Firepower images:
Just some estimates and math for fun.
















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