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  2. Cancellation property - Wikipedia

    en.wikipedia.org/wiki/Cancellation_property

    If a × b = a × c, then it does not follow that b = c even if a ≠ 0 (take c = b + a for example) Matrix multiplication also does not necessarily obey the cancellation law. If AB = AC and A ≠ 0, then one must show that matrix A is invertible (i.e. has det(A) ≠ 0) before one can conclude that B = C. If det(A) = 0, then B might not equal C ...

  3. Gamma matrices - Wikipedia

    en.wikipedia.org/wiki/Gamma_matrices

    The defining property for the gamma matrices to generate a Clifford algebra is the anticommutation relation {,} = + = ,where the curly brackets {,} represent the anticommutator, is the Minkowski metric with signature (+ − − −), and is the 4 × 4 identity matrix.

  4. Cancellative semigroup - Wikipedia

    en.wikipedia.org/wiki/Cancellative_semigroup

    In mathematics, a cancellative semigroup (also called a cancellation semigroup) is a semigroup having the cancellation property. [1] In intuitive terms, the cancellation property asserts that from an equality of the form a·b = a·c, where · is a binary operation, one can cancel the element a and deduce the equality b = c.

  5. Matrix theory (physics) - Wikipedia

    en.wikipedia.org/wiki/Matrix_theory_(physics)

    The BFSS matrix model can therefore be used as a prototype for a correct formulation of M-theory and a tool for investigating the properties of M-theory in a relatively simple setting. The BFSS matrix model is also considered the worldvolume theory of a large number of D0- branes in Type IIA string theory.

  6. Raising and lowering indices - Wikipedia

    en.wikipedia.org/wiki/Raising_and_lowering_indices

    where is the Kronecker delta or identity matrix. Finite-dimensional real vector spaces with (pseudo-)metrics are classified up to signature, a coordinate-free property which is well-defined by Sylvester's law of inertia. Possible metrics on real space are indexed by signature (,).

  7. GIM mechanism - Wikipedia

    en.wikipedia.org/wiki/GIM_mechanism

    In particle physics, the Glashow–Iliopoulos–Maiani (GIM) mechanism is allegedly the mechanism through which flavour-changing neutral currents (FCNCs) are suppressed in loop diagrams. It also explains why weak interactions that change strangeness by 2 (Δ S = 2 transitions) are suppressed, while those that change strangeness by 1 (Δ S = 1 ...

  8. Cabibbo–Kobayashi–Maskawa matrix - Wikipedia

    en.wikipedia.org/wiki/Cabibbo–Kobayashi...

    An N × N unitary matrix (that is, a matrix V such that VV = I, where V † is the conjugate transpose of V and I is the identity matrix) requires N 2 real parameters to be specified. 2 N − 1 of these parameters are not physically significant, because one phase can be absorbed into each quark field (both of the mass eigenstates, and of ...

  9. Mathematical formulation of the Standard Model - Wikipedia

    en.wikipedia.org/wiki/Mathematical_formulation...

    An important definition is the barred fermion field ¯, which is defined to be †, where † denotes the Hermitian adjoint of ψ, and γ 0 is the zeroth gamma matrix. If ψ is thought of as an n × 1 matrix then ¯ should be thought of as a 1 × n matrix.