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Online Calculator: Atoms

{CalQlata © 01/01/20}

Atoms

This calculator identifies the properties of any atom and its proton-electron pairs based solely on its atomic number and temperature.
Refer to our webpage for the atom for a detailed description of its structure and behaviour.

ZsymnameRAM
1HHydrogen2.00794
2HeHelium4.002602
3LiLithium6.941
4BeBeryllium9.012182
5BBoron10.8111
6CCarbon12.0107
7NNitrogen14.0067
8OOxygen15.9999
9FFluorine18.998403
10NeNeon20.1797
11NaSodium22.98977
12MgMagnesium24.305
13AlAluminium26.981538
14SiSilicon28.0855
15PPhosphorus30.973761
16SSulphur32.065
17ClChlorine35.453
18ArArgon39.948
19KPotassium39.0983
20CaCalcium40.078
21ScScandium44.95591
22TiTitanium47.867
23VVanadium50.9415
24CrChromium51.9961
25MnManganese54.938049
26FeIron55.847
27CoCobalt58.9332
28NiNickel58.6934
29CuCopper63.546
30ZnZinc65.385
31GaGallium69.723
32GeGermanium72.61
33AsArsenic74.9216
34SeSelenium78.96
35BrBromine79.904
36KrKrypton83.798
37RbRubidium85.4678
38SrStrontium87.62
39YYttrium88.90585
40ZrZirconium91.224
41NbNiobium92.90638
42MoMolybdenum95.94
43TcTechnetium98.9062
44RuRuthenium101.07
45RhRhodium102.9055
46PdPalladium106.42
47AgSilver107.8682
48CdCadmium112.411
49InIndium114.818
50SnTin118.69
51SbAntimony121.75
52TeTellurium127.6
53IIodine126.90447
54XeXenon131.904
55CsCaesium132.90454
56BaBarium137.327
57LaLanthanum138.9055
58CeCerium140.116
59PrPraseodymium140.90765
60NdNeodymium144.24
61PmPromethium145
62SmSamarium150.36
63EuEuropium151.964
64GdGadolinium157.25
65TbTerbium158.92534
66DyDysprosium162.5
67HoHolmium164.93032
68ErErbium167.259
69TmThulium168.93421
70YbYtterbium173.04
71LuLutetium174.967
72HfHafnium178.49
73TaTantalum180.9479
74WTungsten183.85
75ReRhenium186.207
76OsOsmium190.23
77IrIridium192.217
78PtPlatinum195.078
79AuGold196.96655
80HgMercury200.59
81TlThallium204.3833
82PbLead207.2
83BiBismuth208.98038
84PoPolonium208.982
85AtAstatine209.987
86RnRadon220.011
87FrFrancium223.02
88RaRadium226.025
89AcActinium227.028
90ThThorium232.0381
91PaProtactinium234
92UUranium238.02891

The Atomic Calculator

the structure of the true atom

Enter known properties:

temperature (Ṯ): Kelvin
atomic number (Z):
relative atomic mass (RAM):


Calculation results for the outermost electron-shell (n):

property: value units:
temperature (Ṯₙ): K
orbital constant of proportionality (K): s²/m³
electron orbital radius (Rₙ): m
electron orbital velocity (vₙ): m/s
gravitational acceleration (gₙ): m/s²
electron orbital period (pₙ): s
electron kinetic energy (KEₙ): J
potential energy (PEₙ): J
electrical potential force (Feₙ): N
magnetic potential force (Fmₙ): N
orbital constant of motion (hₙ): m²/s
EME radiation frequency (ƒₙ): /s
EME radiation amplitude (Aₙ): m
EME radiation wavelength (λₙ): m
EME electrical charge (e'ₙ): C
total kinetic energy in all electrons (KEₜ) #: J
total potential energy in all electrons (PEₜ) #: J
atomic mass (m) #: kg
neutronic ratio (ψ) #:

Help

This Atomic calculator is accessible from anywhere in the website using the shortcut key; "Alt" + "z".
The "Reset" button clears all calculations on the page and reinstalls default values (this button may not respond in the FireFox browser).
Reset can also be achieved by pressing the "F5" key.
Hover your cursor over the symbols for an associated description.

The calculated properties tagged with '#' are for the atom in total. The other calculated properties are for the proton-electron pair(s) in the atom's outermost shell.

Note: the temperature you enter (Ṯ), is that which we measure and is the temperature of the atom's proton-electron pairs in shell-1, which is the highest temperature of all of its proton-electron pairs.
The total heat radiated by any atom is that radiated by all of its proton-electron pairs. This is why the magnitude of heat energy radiated by a kilogram of boron @ 300K will be greater than that radiated by a kilogram of uranium at the same temperature.

The Atom

Atoms are collections of proton-electron pairs that were fused together under enormous pressure in the core of the universe's massive cold bodies during previous universal periods.
They were not fused in stars. We know this because atomic theory and core pressure theory have together demonstrated that atomic fusion is impossible under such temperatures and stars are insufficiently massive.

All atoms comprise collections of tritium and deuterium atoms giving them a theoretical neutronic ratio between one and two. However, at values greater than 1.6, atoms naturally split apart due to the excessive magnetic energy in their neutrons.
The practical range is; 1 < ψ < 1.6 and any value above ≈1.5 will spontaneously and continuously split two of its neutrons into their component parts; a proton and an electron for each neutron split;
if the freed proton(s) escapes its nucleus, it will be ejected as an alpha particle and its electron partner will be released as a beta particle.
if the freed proton(s) is retained within its nucleus, its neutronic energy will be released as EME (heat) and its proton-electron partnership will be restored.

Shells

Electron shells are circular and evenly spaced. Each shell contains two electrons, except the outermost shell - which may contain one or two - dependent upon the atomic number (odd or even).
Each electron is exactly the same as all the other electrons in the universe, and those removed from any atom by electrical current will always be removed from the outer shells first. Any shell valency caused by an electron being removed from an inner shell due to impact, will immediately be filled by the relocation of an outer electron. All other electrons will then migrate inwards until all valences are filled. There are no electron shell valences in any atom; all electrical charges - negative and positive - must balance.

The properties (calculations above) of any electron in any shell of any atom at the same temperature will always be identical. Therefore, if you wish to know the performance of, say an electron in the third shell of an iron atom at 300K;
simply calculate the properties of a carbon or boron atom, both of which have outer electrons orbiting in shell-3.
But if you want the properties of the iron atom, then you must modify the input data for iron atom. The calculation results will be for the iron-atom's outer shell and the atom in total (#).

Note: Newton's constant of proportionality (K) is identical for all proton-electron pairs irrespective of shell number.

Nucleus

The nucleus is a collection of the proton-electron partner force-centres (protons) and their neutron partners. The electrical charge generated by the proton-electron pair (e'ₙ) is discharged in the radiated EME.

Downloadable Version

Full downloadable versions of this calculator is available from this website at; Atoms.

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