Dieudonné module

Template:Tnavbar-header		Symbol	Value (SI units)	Relative Standard Uncertainty
Atomic mass constant		$m_{\mathrm {u} }=1\,\mathrm {u} \,$	1.660 538 921(73) × 10−27 kg	4.4 × 10−8
Avogadro's number		$N_{\mathrm {A} },L\,$	6.022 141 29(27) × 1023 mol−1	4.4 × 10−8
Boltzmann constant		$k=k_{\mathrm {B} }=R/N_{\mathrm {A} }\,$	1.380 6488(13) × 10−23 J·K−1	9.1 × 10−7
Faraday constant		$F=N_{\mathrm {A} }e\,$	96 485.3365(21)C·mol−1	2.2 × 10−8
first radiation constant		$c_{1}=2\pi hc^{2}\,$	3.741 771 53(17) × 10−16 W·m²	4.4 × 10−8
	for spectral radiance	$c_{\mathrm {1L} }\,$	1.191 042 869(53) × 10−16 W·m² sr−1	4.4 × 10−8
Loschmidt constant	at $T$=273.15 K and $p$=101.325 kPa	$n_{0}=N_{\mathrm {A} }/V_{\mathrm {m} }\,$	2.686 7805(24) × 1025 m−3	9.1 × 10−7
gas constant		$R\,$	8.314 4621(75) J·K−1·mol−1	9.1 × 10−7
molar Planck constant		$N_{\mathrm {A} }h\,$	3.990 312 7176(28) × 10−10 J·s·mol−1	7.0 × 10−10
molar volume of an ideal gas	at $T$=273.15 K and $p$=100 kPa	$V_{\mathrm {m} }=RT/p\,$	2.271 0953(21) × 10−2 m³·mol−1	9.1 × 10−7
	at $T$=273.15 K and $p$=101.325 kPa		2.241 3968(20) × 10−2 m³·mol−1	9.1 × 10−7
Sackur-Tetrode constant	at $T$=1 K and $p$=100 kPa	$S_{0}/R={\frac {5}{2}}$ $+\ln \left[(2\pi m_{\mathrm {u} }kT/h^{2})^{3/2}kT/p\right]$	−1.151 7078(23)	2.0 × 10−6
	at $T$=1 K and $p$=101.325 kPa		−1.164 8708(23)	1.9 × 10−6
second radiation constant		$c_{2}=hc/k\,$	1.438 7770(13) × 10−2 m·K	9.1 × 10−7
Stefan–Boltzmann constant		$\sigma =\pi ^{2}k^{4}/60\hbar ^{3}c^{2}$	5.670 373(21) × 10−8 W·m−2·K−4	3.6 × 10−6
Wien displacement law constant		$b=hck^{-1}/\,$ 4.965 114 231...	2.897 7721(26) × 10−3 m·K	9.1 × 10−7