power

By definition, A0 =  I. Moreover, if A is invertible, then A2, A3,…are invertible, and it can be shown that (A−1)^p is the inverse of A^p, so that (A−1)^p =  (A^p)−1. So either of these is denoted by A^−p. Thus, when A is invertible, A^p has been defined for all integers and properties (i) and (ii) above hold for all integers p and q.

• TeX
• t-formulae
• Thales of Miletus
• theorem
• Theorema Egregium
• theorem proving
• there exists
• theta function
• Thom, René Frédéric
• Thomson, William
• three-body problem
• three-door problem
• thrust
• tie
• tiling
• time
• time dilation
• time series
• Tn
• Tonelli's theorem
• tonne
• topological data analysis
• topological group
• topologically distinguishable
• topological space