How to pronounce“lobashevsky”in English
infinities respectively and in fact there are many more uncountable infinities which are even larger now Cantor's work was just the latest blow to mathematics for 2000 years Euclid's elements
were considered the bedrock of the discipline but at the turn of the 19th century Lobashevsky and gauss discovered non-Euclidean geometries and this prompted mathematicians to examine more
closely the foundations of their field and they did not like what they saw the idea of a limit at the heart of calculus turned out to be poorly defined and now Cantor was showing that infinity
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