Linked from

The 16 pages that link to Rydberg formula, each with the reason it gives.

• Bohr modelRelated: Bohr’s energy levels reproduce this formula for hydrogen’s spectral lines.

• Hydrogen atomRelated: It compactly expresses the wavelengths produced by hydrogen’s electronic transitions.

• Electron shellRelated: Hydrogen’s simple shell energies produce the regular pattern captured by this formula.

• Atomic spectrumRelated: It compactly describes series of atomic lines through integer-valued transitions.

• Atomic emission spectrumRelated: It connects hydrogen's line positions to differences between quantized energy levels.

• Principal quantum numberRelated: For hydrogen, its level energies are indexed by the principal quantum number.

• Balmer seriesRelated: Setting the lower level to two gives the wavelengths of Balmer-series lines.

• Hydrogen spectral seriesRelated: It predicts the wavelengths grouped into each hydrogen series.

• Hydrogen spectrumRelated: It calculates line positions from integer level numbers without modeling each transition’s details.

• Reduced massRelated: Using the electron–nucleus reduced mass accounts for the isotope-dependent spectral scale.

• Rydberg constantRelated: It uses the Rydberg constant as the scale factor for transitions between bound states.

• Hydrogen-alphaRelated: It calculates the wavelength associated with the transition that emits this line.

• Lyman seriesRelated: It calculates each Lyman wavelength from the initial and final principal quantum numbers.

• Rydberg atomRelated: Its converging spectral series reveal transitions involving high-lying atomic states.