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Given a subspace A of a space X and a map from A to a space Y, is it possible to extend that map to a map from X to Y?
The point of coincidence of P and P^' in Fagnano's theorem.
A fixed point which has one zero eigenvector.
If (1+xsin^2alpha)sinbeta=(1+x)sinalpha, then (1+x)int_0^alpha(dphi)/(sqrt(1-x^2sin^2phi))=int_0^beta(dphi)/(sqrt(1-(4x)/((1+x)^2)sin^2phi)).
If f:(X,A)->(Y,B) is homotopic to g:(X,A)->(Y,B), then f_*:H_n(X,A)->H_n(Y,B) and g_*:H_n(X,A)->H_n(Y,B) are said to be the induced maps.
Always increasing; never remaining constant or decreasing. Also called strictly increasing.
In the American system, 10^(30).
In the American system, 10^(60).
A measure that takes on real values.
B_(p+k)=B_k+B_(k+1) (mod p), when p is prime and B_n is a Bell number.
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