What is the difference between a Supremum and a Maximum of a sequence?
A supremum is a number such that it is larger than all numbers in the given sequence. Although this is true for a maximum, the maximum has an additional property that it must be a member of the sequence so although each maximum is a supremum this is how they differ.
BR
Related Maths University answers
All answers ▸Let n be a positive integer. Find the continuous functions f:ℝ->ℝ with the property that integral from 1 to x of f(ln(t)) dt=x^n ln(x) for all positive real numbers x.
Find the cross product between two unit vectors a and b.
Is there any rational number whose square is 2?
What does it mean for a matrix to be singular?