Have we discovered any natural satellites of natural satellites of planets or dwarf planets? Even very small, or relatively short-lived - e.g. ringlets around Saturn's moons, some meteorites orbiting Jupiter moons, or something to orbit Charon? Or is the Star-Planets-Moons the deepest naturally ocurring orbital recursion level?

  • $\begingroup$ I don't have any hard evidence but I think a moon is defined partly by orbiting a planet and might otherwise just be a natural satellite. That's assuming the object isn't pulled into the planets orbit by it's much stronger pull. $\endgroup$
    – user96
    Commented Nov 4, 2013 at 13:14
  • $\begingroup$ I tend to use titles that are more descriptive than factually accurate; I tend to explain more and stick to proper nomenclature in the actual question body. As for "assuming", well, that's what this question is asking about! $\endgroup$
    – SF.
    Commented Nov 4, 2013 at 13:34
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    $\begingroup$ Hmmm at what level do you want us to stop? Because I don't think there's any proper size limit or a limit of how many iterations of smaller objects orbiting slightly bigger one there can be. Case in point, Rhea might have its own ring system, which, if true, would mean it has tiny moonlets then. I also remember that antenna cover floating around the ISS, although that's already a dual artificial satellite system LOL. There are also some wacky orbits possible, like the horseshoe orbits that can trap asteroids between two bodies. ;) $\endgroup$
    – TildalWave
    Commented Nov 4, 2013 at 15:47
  • $\begingroup$ @TildalWave: If there is any level for natural satellites, I'd like to know it. (artificial satellites like that antenna cover don't count). If Rhea has a ring, that would be what I seek. Any periodic orbit would work, but please no cheats like two overlapping minimally elliptical orbits that make the bodies move in circular path relative to each other despite not really interacting gravitationally with each other, just following independent path around their planet.) $\endgroup$
    – SF.
    Commented Nov 4, 2013 at 16:44
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    $\begingroup$ Well frankly I don't know where to start answering it. It's a bit like asking how many cogs can be in a clockwork and still make it show true time. Planetary systems can be as complex in theory as we are capable of imagining, and as complex in reality as we're able to observe. $\endgroup$
    – TildalWave
    Commented Nov 4, 2013 at 18:59

3 Answers 3


I don't think there are any in the Solar system. We do have around 250 asteroids with moons. Rhea's ring seems to be the only exception.

Edit: Originally I said "a moon with a moon would be an unstable system, due to the gravitational influence of the planet." @Florian disagrees with this. However, the answer is more complex than the Hill sphere alone.

At first approximation, the Hill sphere gives a radius in which orbits around a moon could be stable. Our Moon's Hill radius is 64000 km.

For our own Moon, we know that most low orbits are unstable due to mascons: mass concentrations below the surface which make the Moon's gravitational field noticeably uneven. There are only four inclinations where an object orbiting the Moon avoids all mascons and would be stable: 27º, 50º, 76º, and 86º.

High orbits above the Moon aren't all safe either: above 1200 km and inclinations of more than 39.6º, Earth's gravity disrupts the satellite's orbit. Note that these orbits are comfortably within the Moon's Hill sphere.

There are stable orbits at high inclinations and high eccentricity:
Stable moon orbit

As for other moons in the solar system: most of them are smaller and orbit around larger planets, so their Hill spheres are small, and the planet's gravity will disrupt much of the volume inside the Hill sphere too.

Moons below the limit where their gravity is strong enough to make them spherical, will have problems with uneven gravitational fields. Mascons may also be present.

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    $\begingroup$ "a moon with a moon would be an unstable system" - this is incorrect. Orbits are stable within the Hill sphere. BTW, please don't use popsci.com articles as "supporting evidence". $\endgroup$ Commented May 1, 2014 at 16:51
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    $\begingroup$ Feel free to write a better answer. $\endgroup$
    – Hobbes
    Commented May 1, 2014 at 16:56
  • $\begingroup$ Anyway, the article doesn't mention "unstable systems" :) $\endgroup$
    – Py-ser
    Commented May 2, 2014 at 1:33
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    $\begingroup$ Well, 'boulders up to several decimeters in size' within Rhea's ring aren't exactly 'moons' but I wouldn't hesitate to call them 'natural satellites', so, yes, this is clearly a case of a planet's satellite with own natural satellites. $\endgroup$
    – SF.
    Commented May 4, 2014 at 15:52

There is a prior answer here claiming that "a moon with a moon would be an unstable system". That is incorrect.

Intuitively: Of course satellites can have satellites with long-term stable orbits. Think of the Earth orbiting the Sun, and the Moon orbiting the Earth. The orbit of the Moon (a satellite's satellite) is long-term stable.

More rigorously:

The orbit of a satellite's satellite will be stable if it's deep enough inside the Hill sphere, within the so-called true region of stability. The limits are a bit fuzzy, but the true region of stability is typically the lower 1/3 to 1/2 of the Hill sphere.

If you look at the gravitational potential, the Hill sphere is the area where contours become circular. Deep into that zone, orbits are long-term stable:

enter image description here

Bottom line is: A moon can have its own moons if it's big enough, and far enough from the planet, and if the secondary moons are close enough to the primary moon.

One way to calculate the Hill sphere is given on the wiki page linked above. Some more math can be found here:


A few extra articles about the issue of long-term stability of satellite orbits:




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    $\begingroup$ -1, this is answer is incorrect. The Hill sphere is just an approximation, and for a moon, it is not a good approximation of the region of stability. The Hill sphere ignores perturbations such as non-spherical gravity, other gravitating bodies (e.g., the Sun in the case of the Hill sphere of a Moon), effects such as the Kozai mechanism, and non-gravitational forces. $\endgroup$ Commented Feb 28, 2015 at 16:38

It's theoretically possible for moons of moons to exist in stable orbits, gravitationally speaking. However, as far as I'm aware, no natural moons of moons have ever been observed as of yet. (Incidentally, there's a list of proposed terms for moons of moons, the most popular of which seem to be "submoon" and "moonmoon".)

There's a 2018 paper that explores this topic. Their calculations show that several moons in the solar system are actually theoretically capable of hosting long-lived moons of moons, including Saturn's Titan and Iapetus, Jupiter's Callisto, and Earth's Moon.

This article has a good summary of the paper.

It's true that the Hill sphere is an approximation, and that perturbations from other gravitational bodies and radiation can destabilize an orbit even within a body's Hill sphere. However, it's a decent estimate that if an orbit is within half of the Hill sphere's radius, then that orbit would be stable for on the order of billions of years.

The paper has some graphs showing that there are a few moons in the solar system that can have 10 km-scale submoons that are stable for at least the age of the solar system, under the influence of planet-moon-submoon tides:

Figure 1. Moons of Moons – The parameter space in which the moon of a specified planet could host a long-lived submoon under the action of planet-moon-submoon tides

The authors of the paper note however, that the above graphs do not take into account dynamic instabilities such as the Moon's unusual mass distributions, Sun-Earth perturbations, dynamical interactions between moons in multiple-moon systems, and dynamical scattering events between planets.

Iapetus's equatorial ridge might hint at the existence of a past submoon, though. Levison et al. (2011) theorized that this ridge is from a submoon-generating collision, where the submoon was tidally pushed outwards and the debris belt was tidally pushed inward to create the ridge. Alternatively, Dombard et al. (2012) theorized that the belt was caused by a submoon spirally inwards and being tidally shredded apart.

Iapetus, with a ridge of mountains going around its equator

Why haven't we actually seen any submoons directly? One reason might be that they're too small to be seen. It'd be pretty difficult to spot something 10 metres wide orbiting the Moon, let alone Titan.

Though the fact that we haven't seen any of these theoretically possible larger ones suggests that there may be some other reason why they're not commonplace.

For example, it may be just too difficult for them to form in the first place, in the chaos of gas and dust circling a baby star. Tides also make the orbits of moons expand over time, so what is comfortable submoon real estate right now would not have been billions of years ago. For example, the Moon likely formed within several Earth radii from our planet, which would have been way too close to the planet for a submoon to be feasible. And perhaps it's just too rare and unlikely for a moon to capture an asteroid and have it become a submoon.

  • $\begingroup$ Well done on giving some consideration to the only fact that exists in this context: that there is no extant observation of this phenomenon. The source you mention is certainly a heavyweight theory, but - in the complete absence of observational evidence - is it really a credible one? If, perhaps, its focus was placed on the reasons why no such object has been found. What we can say with some certainty is that the theorised object is presumably impossible because none actually exist. It is less reasonable for it to imply that even though they don't exist they might. Is that really science? $\endgroup$
    – Ed999
    Commented May 6, 2020 at 15:23
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    $\begingroup$ @Ed999 It's hard to prove a negative. I wouldn't say the lack of observational evidence necessarily rules out the possibility of submoons; it just puts an upper bound on the prevalence/size of submoons based on our current observation limits. As sort of an analogy, compare interstellar objects—supposedly several of these pass inside the Earth's orbit every year, but we only detected the first one in 2017, and the second one in 2019. It definitely could be the case that submoons don't occur naturally, but the theory might still be helpful for knowing where to look to rule that out. $\endgroup$
    – ahiijny
    Commented May 7, 2020 at 4:13
  • $\begingroup$ Your explanation makes more sense than the original paper did, which was for sure based on a number of unstated assumptions. It was particularly indigestible in consequence. If one of those assumptions was that it can only occur by capture, it would have helped greatly if it had said so. Objects might pass closer to the Sun than we are, perhaps without even being in the same orbital plane; but neither Mercury nor Venus nor Earth nor our Moon ever captured one, according to existing observations. And the theory only really suggests orbital distances at which it can't occur. $\endgroup$
    – Ed999
    Commented May 22, 2020 at 13:08

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