I calculate the tangential velocity v to be 134.874 km/s from v = √(ra), where the radius of the orbital r = 1.854338x10^9 m (half the diameter) and the centripetal acceleration a is 9.81 m/s² . Perhaps you used the diameter instead of the radius and neglected to divide the result by 1,000 to obtain km/s from m/s?I think the ultimate goal for us as people / species / or even Sci-Fi / or Star Trek is to make a "Banks Orbital".
That's the right size of Mega Structure IMO.
Not too crazy like a "Dyson Sphere" or "Dyson Ring".
Far more grand than a "Halo Ring".
Definitely achievable with Star Trek level tech.
The Overview Effect shows how large of a "Banks Orbital" we would need to construct to mirror Earth's characteristics.
For a Earth-Type Banks Orbital, you would need to meet this criteria:
For 1 Rotation in 24 hours:
- Your Inner Diameter needs to be: 3,708,676 km
- Spin Gravity will be = 1.0g
- Your Tangential Velocity would be = 485,611 kph
Tilt the Earth-Type Banks Orbital 1-2 degrees off the ecliptic plane and you have yourself a natural shadow for half the ring to produce a Day/Night cycle.
I was using the original YT video author's numbers, I didn't double check his math.I calculate the tangential velocity v to be 134.874 km/s from v = √(ra), where the radius of the orbital r = 1.854338x10^9 m (half the diameter) and the centripetal acceleration a is 9.81 m/s² . Perhaps you used the diameter instead of the radius and neglected to divide the result by 1,000 to obtain km/s from m/s?
Of course we go with small steps, but as a end goal, the Banks Orbital should be a "Long Term Aspirational Target".Anyway, we should perhaps try building a Bishop ring first. As originally proposed, such a habitat would have a radius of 1,000 km and a width of 500 km, providing an inner surface area of π million km²- just less than the area of India (3.287 million km²). The tangential velocity for 1g acceleration would be 3.13 km/s.
I don't disagree on the "thousands of O'Neill Cylinders" being more redundant.The tensional stress σ in a rotating thin ring is given by σ = v²ρ, where ρ is the density of the ring material.
For a Banks orbital with density of 1.4, 2 or 8 kg/m³ (equivalent to Kevlar, carbon fibre and steel respectively), the stress in the ring is 2.5, 3.6 and 14.4 GPa respectively. Those materials will fail beyond 1.0, 0.75 and 0.9 GPa respectively, so it's a similar problem to a space elevator, which requires a tensile strength of 50 GPa. Carbon nanotubes, which have a tensile strength of about 60 GPa and a density similar to Kevlar, would do the trick, but you're going to need a lot of carbon, and mass production of vast sheets of it that are potentially millions of kilometres long, not to mention finding a way to wrangle and bind them without losing strength.
For a 1,000 km radius Bishop ring, the stress in the ring to provide 1g centripetal acceleration is about 43 times less than for a Banks orbital, so the choice of construction material can be more varied, but it's still a heck of an engineering challenge. Such a ring would rotate once in 33 minutes, so you'd lose the Earth-equivalent day-night cycle.
It's probably much easier to build thousands of O'Neill habitats than a single huge ring, and these would also provide more redundancy against failure.
Mea culpa. Both figures are correct. I misread kph as kps. My excuse is that such things are usually written in SI units and an hour is not an SI unit.I was using the original YT video author's numbers, I didn't double check his math.
We can make small quantities of carbon nanotubes and graphene, so we have a strong enough material. Sourcing enough carbon, scaling up production and engineering its deployment are the main difficulties if one ignores the elephant in the room - that the political will to build even such structures as O'Neill cylinders will likely never exist.Of course we go with small steps, but as a end goal, the Banks Orbital should be a "Long Term Aspirational Target".
I don't disagree on the "thousands of O'Neill Cylinders" being more redundant.
So we'll have to wait until the Star Trek level Material science exists with far superior materials until we can achieve such feats.
KPH isn't a SI unit?Mea culpa. Both figures are correct. I misread kph as kps. My excuse is that such things are usually written in SI units and an hour is not an SI unit.
Different futures with different worlds & different political needs.We can make small quantities of carbon nanotubes and graphene, so we have a strong enough material. Sourcing enough carbon, scaling up production and engineering its deployment are the main difficulties if one ignores the elephant in the room - that the political will to build even such structures as O'Neill cylinders will likely never exist.
You're right.The SI states explicitly that unit symbols are not abbreviations, so a correct usage would be km/s. The use of h for hour is allowed by the CIPM (International Committee for Weights and Measures), but it is not an SI unit per se.
km/h is SI Derived Unit AdjacentSI derived unit
Some other units such as the hour, litre, tonne, bar, and electronvolt are not SI units, but are widely used in conjunction with SI units.
Depends on the field and where you're at.That's true, you're quite likely to see litre (L) and particularly electronvolt (eV) used in scientific literature. Pascals are generally preferred to bars as units of pressure, I would think, and I don't recall ever seeing hour or tonne used. However, provided people don't use furlongs per fortnight, a small set of derived units seems harmless enough.
Intel & TSMC have their latest Process Nodes for Semiconductors named after Angstroms.While we're on about non-standard units, I haven't seen barns and angstroms used much recently.
Intel & TSMC have their latest Process Nodes for Semiconductors named after Angstroms.
Intel's will be 14A
TSMC will be A16
As for the Metric Prefix, I do want to help expand the # of Prefixes available.
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I don't expect anybody to memorize it, there's no point in memorizing that far down, just let it be there so they don't have to come up with the Prefixes later on.Good luck, future science students memorising that. However, it'd be a breeze for AI.
Storing more bits than there are atoms in the observable universe (10^82 by one estimate)? Good luck with that.When you have aspirational Data Storage goals, you need a mountain to climb.
Maybe somebody one day will figure out "Sub-Atomic Storage".Storing more bits than there are atoms in the observable universe (10^82 by one estimate)? Good luck with that.![]()
If so, I'm guessing that nuclear and electronic energy levels won't allow more than a few additional orders of magnitude. Spontaneous de-excitation would be particularly problematic. Now if we could exploit parallel universes, that might allow more room to stuff our bits.Maybe somebody one day will figure out "Sub-Atomic Storage".
=D
Who knows, that's somebody else's problem in the future =D.If so, I'm guessing that nuclear and electronic energy levels won't allow more than a few additional orders of magnitude. Spontaneous de-excitation would be particularly problematic. Now if we could exploit parallel universes, that might allow more room to stuff our bits.
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