Element 118,
oganesson, is the heaviest element that has been synthesized. The next two elements,
elements 119 and
120, should form an 8s series and be an
alkali and
alkaline earth metal, respectively. Beyond element 120, the
superactinide series is expected to begin, when the 8s electrons and the filling of the 8p1/2, 7d3/2, 6f, and 5g subshells determine the chemistry of these elements. Complete and accurate
CCSD calculations are not available for elements beyond 122 because of the extreme complexity of the situation: the 5g, 6f, and 7d orbitals should have about the same energy level, and in the region of element 160, the 9s, 8p3/2, and 9p1/2 orbitals should also be about equal in energy. This will cause the electron shells to mix so that the
block concept no longer applies very well, and will also result in novel chemical properties that will make positioning some of these elements in a periodic table very difficult.
Superactinides The superactinides may range from elements 121 through 157, which can be classified as the 5g and 6f elements of the eighth period, together with the first 7d element. its main oxidation state should be +3, although the closeness of the valence subshells' energy levels may permit higher oxidation states, just as in elements 119 and 120. Its first
ionization energy is predicted to be 429.4 kJ/mol, which would be lower than those of all known elements except for the
alkali metals potassium,
rubidium,
caesium, and
francium: this value is even lower than that of the period 8 alkali metal ununennium (463.1 kJ/mol). Similarly, the next superactinide,
unbibium or eka-thorium (element 122), may be similar to
cerium and
thorium, with a main oxidation state of +4, but would have a ground-state 7d8s8p or 8s8p valence electron configuration, unlike thorium's 6d7s configuration. Hence, its first
ionization energy would be smaller than thorium's (Th: 6.3
eV; element 122: 5.6 eV) because of the greater ease of ionizing unbibium's 8p electron than thorium's 6d electron. Other predicted oxidation states include +2, +4, and +6; +4 is expected to be the most usual oxidation state of unbihexium. The
bond dissociation energies are expected to greatly increase at element 127 and even more so at element 129. This suggests a shift from strong ionic character in fluorides of element 125 to more covalent character, involving the 8p orbital, in fluorides of element 129. The bonding in these superactinide hexafluorides is mostly between the highest 8p subshell of the superactinide and the 2p subshell of fluorine, unlike how uranium uses its 5f and 6d orbitals for bonding in
uranium hexafluoride. Calculations predict that the 7d electrons of element 164 (unhexquadium) should participate very readily in chemical reactions, so that it should be able to show stable +6 and +4 oxidation states in addition to the normal +2 state in
aqueous solutions with strong
ligands. Element 164 should thus be able to form compounds like 164(
CO)4, 164(
PF3)4 (both
tetrahedral like the corresponding palladium compounds), and (
linear), which is very different behavior from that of
lead, which element 164 would be a heavier
homologue of if not for relativistic effects. Nevertheless, the divalent state would be the main one in aqueous solution (although the +4 and +6 states would be possible with stronger ligands), and unhexquadium(II) should behave more similarly to lead than unhexquadium(IV) and unhexquadium(VI). Element 164 is expected to be a soft
Lewis acid and have Ahrlands softness parameter close to 4
eV. It should be at most moderately reactive, having a first ionization energy that should be around 685 kJ/mol, comparable to that of
molybdenum. the calculated ionisation energy for element 173 is 3.070 eV,
End of the periodic table The number of physically possible elements is unknown. A low estimate is that the periodic table may end soon after the island of stability, which is expected to center on
Z = 126, as the extension of the periodic and
nuclide tables is restricted by the proton and the neutron
drip lines and stability toward alpha decay and spontaneous fission. One calculation by Y. Gambhir
et al., analyzing
nuclear binding energy and stability in various decay channels, suggests a limit to the existence of bound nuclei at
Z = 146. Other predictions of an end to the periodic table include
Z = 128 (
John Emsley) and
Z = 155 (Albert Khazan).
Bohr model The
Bohr model exhibits difficulty for atoms with atomic number greater than 137, for the speed of an electron in a
1s electron orbital,
v, is given by :v = Z \alpha c \approx \frac{Z c}{137.04} where
Z is the
atomic number, and
α is the
fine-structure constant, a measure of the strength of electromagnetic interactions. Under this approximation, any element with an atomic number of greater than 137 would require 1s electrons to be traveling faster than
c, the
speed of light. Hence, the non-relativistic Bohr model is inaccurate when applied to such an element.
Relativistic Dirac equation (taking into account the finite size of the nucleus) for
Z = 135–175 (–·–), for the Thomas-Fermi potential (—) and for
Z = 160–170 with the self-consistent potential (---) For
Z > 137, the wave function of the Dirac ground state is oscillatory, rather than bound, and there is no gap between the positive and negative energy spectra, as in the
Klein paradox. More accurate calculations taking into account the effects of the finite size of the nucleus indicate that the binding energy first exceeds 2
mc2 for
Z >
Zcr probably between 168 and 172. This diving of the 1s subshell into the negative continuum has often been taken to constitute an "end" to the periodic table, but in fact it does not impose such a limit, as such resonances can be interpreted as
Gamow states. Nonetheless, the accurate description of such states in a multi-electron system, needed to extend calculations and the periodic table past
Zcr ≈ 172, are still open problems. Atoms with atomic numbers above
Zcr ≈ 172 have been termed
supercritical atoms. Supercritical atoms cannot be totally ionised because their 1s subshell would be filled by spontaneous pair creation in which an electron-positron pair is created from the negative continuum, with the electron being bound and the positron escaping. However, the strong field around the atomic nucleus is restricted to a very small region of space, so that the
Pauli exclusion principle forbids further spontaneous pair creation once the subshells that have dived into the negative continuum are filled. Elements 173–184 have been termed
weakly supercritical atoms as for them only the 1s shell has dived into the negative continuum; the 2p1/2 shell is expected to join around element 185 and the 2s shell around element 245. Experiments have so far not succeeded in detecting spontaneous pair creation from assembling supercritical charges through the collision of heavy nuclei (e.g. colliding lead with uranium to momentarily give an effective
Z of 174; uranium with uranium gives effective
Z = 184 and uranium with californium gives effective
Z = 190). Even though passing
Zcr does not mean elements can no longer exist, the increasing concentration of the 1s density close to the nucleus would likely make these electrons more vulnerable to
K electron capture as
Zcr is approached. For such heavy elements, these 1s electrons would likely spend a significant fraction of time so close to the nucleus that they are actually inside it. This may pose another limit to the periodic table. Because of the factor of
m,
muonic atoms become supercritical at a much larger atomic number of around 2200, as
muons are about 207 times as heavy as electrons. Calculations published in 2020, suggest stability of up-down quark matter (udQM) nuggets against conventional nuclei beyond
A ~ 266, and also show that udQM nuggets become supercritical earlier (
Zcr ~ 163,
A ~ 609) than conventional nuclei (
Zcr ~ 177,
A ~ 480).
Nuclear properties Magic numbers and the island of stability The stability of nuclei decreases greatly with the increase in atomic number after
curium, element 96, so that all isotopes with an atomic number above
101 decay radioactively with a
half-life under a day. No elements with
atomic numbers above 82 (after
lead) have stable isotopes. Nevertheless, because of
reasons not very well understood yet, there is a slight increased nuclear stability around atomic numbers
110–
114, which leads to the appearance of what is known in nuclear physics as the "island of stability". This concept, proposed by
University of California professor
Glenn Seaborg, explains why
superheavy elements last longer than predicted. Calculations according to the
Hartree–Fock–Bogoliubov method using the non-relativistic
Skyrme interaction have proposed
Z = 126 as a
closed proton shell. In this region of the periodic table,
N = 184,
N = 196, and
N = 228 have been suggested as closed neutron shells. Therefore, the isotopes of most interest are 310126, 322126, and 354126, for these might be considerably longer-lived than other isotopes. Element 126, having a
magic number of
protons, is predicted to be more stable than other elements in this region, and may have
nuclear isomers with very long
half-lives. Therefore, in addition to the island of stability centered at 291Cn, 293Cn, On the other hand, the same analysis suggests that proton shell closures may be relatively weak or even nonexistent in some cases such as 354126, meaning that such nuclei might not be doubly magic and stability will instead be primarily determined by strong neutron shell closures. it is possible that nuclei around this region only exist as
resonances and cannot stay together for a meaningful amount of time. It is also possible that some of the superactinides between these series may not actually exist because they are too far from both islands, with two beta-stable doubly magic nuclei found at 616210 and 798274; the same calculation method reproduced the predictions for 298Fl and 472164. (The doubly magic nuclei predicted for
Z = 354 are beta-unstable, with 998354 being neutron-deficient and 1126354 being neutron-rich.) Although additional stability toward alpha decay and fission are predicted for 616210 and 798274, with half-lives up to hundreds of microseconds for 616210, In some regions of the table of nuclides, there are expected to be additional regions of stability due to non-spherical nuclei that have different magic numbers than spherical nuclei do; the egg-shaped 270
Hs is one such deformed doubly magic nucleus. In the superheavy region, the strong Coulomb repulsion of protons may cause some nuclei, including isotopes of oganesson, to assume a bubble shape in the ground state with a reduced central density of protons, unlike the roughly uniform distribution inside most smaller nuclei. Such a shape would have a very low fission barrier, however. Even heavier nuclei in some regions, such as 342136 and 466156, may instead become
toroidal or
red blood cell-like in shape, with their own magic numbers and islands of stability, but they would also fragment easily.
Predicted decay properties of undiscovered elements As the main island of stability is thought to lie around 291Cn and 293Cn, undiscovered elements beyond
oganesson may be very unstable and undergo
alpha decay or
spontaneous fission in microseconds or less. The exact region in which half-lives exceed one microsecond is unknown, though various models suggest that isotopes of elements heavier than
unbinilium that may be produced in fusion reactions with available targets and projectiles will have half-lives under one microsecond and therefore may not be detected. Outside these regions of enhanced stability,
fission barriers are expected to drop significantly due to loss of stabilization effects, resulting in fission half-lives below
10−18 seconds, especially in
even–even nuclei for which hindrance is even lower due to
nucleon pairing. posing yet another hurdle to identification of these elements.
Electron configurations The following are expected electron configurations of elements 119–174 and 184. The symbol [Og] indicates the probable electron configuration of oganesson (Z = 118), which is currently the last known element. The configurations of the elements in this table are written starting with [Og] because oganesson is expected to be the last prior element with a closed-shell (inert gas) configuration, 1s2 2s2 2p6 3s2 3p6 4s2 3d10 4p6 5s2 4d10 5p6 6s2 4f14 5d10 6p6 7s2 5f14 6d10 7p6. Similarly, the [172] in the configurations for elements 173, 174, and 184 denotes the likely closed-shell configuration of element 172. Beyond element 123, no complete calculations are available and hence the data in this table must be taken as
tentative. In the case of element 123, and perhaps also heavier elements, several possible electron configurations are predicted to have very similar energy levels, such that it is very difficult to predict the
ground state. All configurations that have been proposed (since it was understood that the Madelung rule probably stops working here) are included. The predicted block assignments up to 172 are Kulsha's, following the expected available valence orbitals. There is, however, not a consensus in the literature as to how the blocks should work after element 138. : ==See also==