of Infinity
Source: Webster's dictionaryAccording to Rosenblum, "Rothko, like Friedrich and Turner, places us on the threshold of those shapeless infinities discussed by the aestheticians of the Sublime. Source: Internet
As in the case for sequences, the limit inferior and limit superior are always well-defined if we allow the values +∞ and −∞; in fact, if both agree then the limit exists and is equal to their common value (again possibly including the infinities). Source: Internet
A problem for Aristotelian realism is what account to give of higher infinities, which may not be realizable in the physical world. Source: Internet
For example, a bit-wise IEEE floating-point standard single precision (32-bit) NaN would be: s111 1111 1xxx xxxx xxxx xxxx xxxx xxxx where s is the sign (most often ignored in applications) and x is non-zero (the value zero encodes infinities). Source: Internet
For Kronecker, Cantor's hierarchy of infinities was inadmissible, since accepting the concept of actual infinity would open the door to paradoxes which would challenge the validity of mathematics as a whole. Source: Internet
But Plato has two infinities, the Great and the Small. Source: Internet