A symbol that, following SI specifications, describe the physical dimensionality of a physical quantity and the exponents of the base units in a measurement unit.
PhysicalDimension
[2,"smw-datavalue-wikipage-property-invalid-title","HasComment","All physical quantities, with the exception of counts, are derived quantities, which may be written in terms of base quantities according to the equations of physics. The dimensions of the derived quantities are written as products of powers of the dimensions of the base quantities using the equations that relate the derived quantities to the base quantities.\nIn general the dimension of any quantity Q is written in the form of a dimensional product,\n\ndim Q = T^\u03b1 L^\u03b2 M^\u03b3 I^\u03b4 \u0398^\u03b5 N^\u03b6 J^\u03b7\n\nwhere the exponents \u03b1, \u03b2, \u03b3, \u03b4, \u03b5, \u03b6 and \u03b7, which are generally small integers, which can be positive, negative, or zero, are called the dimensional exponents.\n(SI brochure)@en"]
[2,"smw-datavalue-wikipage-property-invalid-title","HasComment","The conventional symbolic representation of the dimension of a base quantity is a single upper case letter in roman (upright) type. The conventional symbolic representation of the dimension of a derived quantity is the product of powers of the dimensions of the base quantities according to the definition of the derived quantity. The dimension of a quantity Q is denoted by dim Q.\nISO 80000-1@en"]
[2,"smw-datavalue-wikipage-property-invalid-title","HasComment","The expression used by the EMMO for physical dimensions is a metrological symbol (but a string at meta level, i.e. the ontologist level) like this:\n\nTa Lb Mc Id \u0398e Nf Jg\n\nwhere a, b, c, d, e, f and g are 0 or signed integers.\n\nRegex for the physical dimension symbol for the EMMO is:\n^T([+-][1-9]|0) L([+-][1-9]|0) M([+-][1-9]|0) I([+-][1-9]|0) \u0398([+-][1-9]|0) N([+-][1-9]|0) J([+-][1-9]|0)$\n\nExamples of correspondance between base units and physical dimensions are:\nmol -> T0 L0 M0 I0 \u03980 N+1 J0\ns -> T+1 L0 M0 I0 \u03980 N0 J0\nA\/m2 -> T0 L0 M-2 I+1 \u03980 N0 J0@en"]