Hillel Furstenerg used a topological proof to show that a certain group of numbers have this property.
Hillel Furstenerg used a topological proof to show that a certain group of numbers have this property. A proof technique named after this property can be used to show that the square root of 2 is irrational and is known as this kind of "descent". In set theory, aleph numbers are used to describe the cardinality of sets with this property, which may be countable or uncountable. The continuum hypothesis states that there are no sets with a cardinality between that of two different sets that with this property: the (*) integers and reals. L'Hopital's rule is applied to indeterminate forms, which can contain zero or this quantity. For 10 points, name this mathematical property of having no limit that is represented with a leminscate symbol.
Hillel Furstenerg used a topological proof to show that a certain group of numbers have this property.
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