keepcalculator

06 Numbers and Powers

Oganesson Electron Shells: Fact or Fiction?

Card No. 06·38804 · Updated · Standard formula, shown below

Approximate shells present 3
Number of electrons
118 electrons
You entered
Principal quantum number (n)
7
You entered
You enter
Number of electrons, Principal quantum number (n)
You get
Approximate shells present
Rounding
0 dp

Oganesson, element 118, does have electron shells, but they are not arranged like those of lighter elements. Its electrons occupy a set of diffuse, smeared-out orbitals that blur the traditional shell structure, so while the concept of a shell still applies in a quantum-mechanical sense, the neat, well-separated shells you learn about in introductory chemistry do not exist for this element.

What Are Electron Shells?

In chemistry, electron shells are the main energy levels around an atom’s nucleus. Each shell corresponds to a principal quantum number (n = 1, 2, 3, …), and each shell can hold a maximum number of electrons given by 2n². For example, the first shell (n=1) holds 2 electrons, the second holds 8, and the third holds 18. These shells are further divided into subshells (s, p, d, f) and orbitals, which are regions of space where electrons are most likely to be found.

For most elements, especially those in the first five periods, this shell model works well. Electrons fill lower-energy shells first, and the outermost shell—the valence shell—determines how the atom reacts chemically. The periodic table is organized by these shells: each row (period) corresponds to filling a new shell.

Why Oganesson Is Different

Oganesson is the heaviest element ever synthesized, with 118 protons and 118 electrons. It sits at the bottom of group 18 (the noble gases), but it is far from a typical noble gas. Relativistic effects—phenomena that arise because electrons move at a significant fraction of the speed of light—become dominant in such heavy atoms. These effects cause the electron orbitals to contract and shift in energy in ways that are not seen in lighter elements.

Specifically, the 7s and 7p orbitals in oganesson are strongly stabilized (lowered in energy) and contracted, while the 6d and 5f orbitals are destabilized and expanded. This leads to an unusual energy ordering, and the electrons no longer occupy distinct, well-separated shells. Instead, the valence electrons (the outermost ones) are spread out over a broad range of energies, effectively making the shell structure “dissolve.”

What Do the Calculations Show?

Quantum mechanical calculations, such as relativistic Dirac-Fock and multi-configurational methods, have been used to predict oganesson’s electron configuration. The results are striking:

  • The 7s orbital is so contracted that it behaves almost like a core orbital, not a valence orbital.
  • The 7p orbitals are split into two groups: 7p1/2 (stabilized) and 7p3/2 (destabilized). This splitting is a direct consequence of spin-orbit coupling, a relativistic effect.
  • The energy gap between the 7p1/2 and 7p3/2 subshells is predicted to be around 8 eV, which is huge compared to lighter elements—for example, the 6p splitting in radon is only about 1.5 eV.
  • As a result, the electrons in oganesson are not arranged in a simple 1s² 2s² 2p� … 7s² 7p� pattern. Instead, the configuration is better described as a mixture of several configurations, with the 7p3/2 electrons being so loosely bound that they might even be considered “free.”

In essence, the concept of a “shell” as a discrete energy level becomes fuzzy. The electrons occupy a continuous band of energies, and the atom behaves more like a homogeneous blob of charge than a layered structure.

How to Read the Result

So what does this mean for the periodic table? For oganesson, the traditional shell model fails. The outermost electrons are not confined to a specific shell; they are delocalized across the atom. This has profound implications for its chemistry:

  • Oganesson may not be a gas at room temperature. Some calculations suggest it could be a solid, due to strong van der Waals interactions and relativistic stabilization of its electron cloud.
  • It may be more reactive than other noble gases. The loosely bound 7p3/2 electrons could participate in chemical bonding, making oganesson potentially reactive with electronegative elements like fluorine.
  • It might even form compounds with unusual stoichiometries, such as OgF4 or OgO3, which would be unheard of for a noble gas.

However, all of this is theoretical. Oganesson is extremely radioactive and has a half-life of less than a millisecond, so experimental verification is nearly impossible with current technology. Only a few atoms have ever been produced, and they decay almost instantly.

Common Misconceptions

One common misconception is that oganesson has no electrons at all, because it is so unstable. That is false—it has 118 electrons, just like any neutral atom of element 118. The instability comes from the nucleus, not the electron cloud. The nucleus is so large and proton-rich that it undergoes alpha decay very quickly.

Another misconception is that the electron shells “disappear” entirely. In reality, the shells still exist mathematically—they are just not well-separated. The electrons are still organized by quantum numbers, but the energy differences between shells become so small that they overlap, making the shell structure less meaningful.

Finally, some people think that oganesson’s electron configuration is simply [Rn] 5f¹� 6d¹� 7s² 7p�, as predicted by the Aufbau principle. But this is an oversimplification. The actual ground state configuration is a superposition of multiple configurations, and the Aufbau principle fails for such heavy elements.

Why Does This Matter?

Understanding oganesson’s electron structure is not just an academic curiosity. It tests the limits of our fundamental theories of matter. The periodic table is a cornerstone of chemistry, and if one element breaks the pattern, it forces us to refine our models. Relativistic quantum chemistry is now a standard tool for predicting the properties of heavy elements, and oganesson is the ultimate test case.

Moreover, the study of superheavy elements (Z > 103) has practical applications in nuclear physics, such as understanding the island of stability—a hypothetical region where superheavy nuclei might have longer half-lives. While oganesson itself is too short-lived to be useful, the methods used to study it are invaluable.

Frequently Asked Questions

Does oganesson have a full outer shell?

Not in the traditional sense. The outermost electrons (7p) are so spread out in energy that they do not form a distinct, filled shell. The atom is technically “closed-shell” in that all subshells are filled, but the energy gap between the highest occupied and lowest unoccupied orbitals is very small, making the electron cloud behave more like a metal than a noble gas.

Is oganesson a gas?

Probably not. Despite being in the noble gas group, relativistic effects make its electrons more tightly bound to the nucleus, increasing interatomic interactions. Most calculations suggest it is a solid at room temperature, possibly even a semiconductor.

Can we ever observe oganesson’s electron shells?

Direct observation is impossible with current technology. Oganesson’s half-life is less than a millisecond, and only a few atoms have been produced. Any measurement would require trapping the atom and probing it before it decays, which is beyond our current experimental capabilities.

Why is oganesson so unstable?

The nucleus contains 118 protons and 176 neutrons, making it extremely heavy. The strong nuclear force barely holds it together against the electrostatic repulsion of the protons. It decays by alpha emission, and the half-life is estimated to be around 0.7 milliseconds.

Could oganesson break the periodic table?

No, the periodic table itself remains valid—oganesson is still placed under radon. But it shows that the simple rules we use for lighter elements (like the Aufbau principle) have limits. The periodic table is a classification system, not a law of nature, and it can accommodate such exceptions.

Related

Formula used
in t | Number of electrons | electrons | 118 | 1 | 118
in n | Principal quantum number (n) | - | 7 | 1 | 7
out shells | Approximate shells present | - | floor(sqrt(2 * n)) | 0

Each line is one input (in, sel, list) or one result (out: label, unit, formula, decimals). How the calculators work

Method: the standard formula for this calculation, rounded as each result states. See how the calculators work or report an error.

More cards in this drawer

The whole Numbers and Powers drawer →