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30 bytes added ,  04:41, April 11, 2017
improved; but will redo definitions better
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''See [[Math and the Bible]]''.
 
''See [[Math and the Bible]]''.
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<br>'''Infinity''' is an "unlimited extent of time, space, or quantity ... an indefinitely great number or amount."<ref>[http://www.merriam-webster.com/dictionary/infinity Merriam-Webster dictionary]</ref>
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<br>'''Infinity''' is an "unlimited extent of time, space, or quantity ... an indefinitely great number or amount."<ref>[http://www.merriam-webster.com/dictionary/infinity Merriam-Webster dictionary]</ref> Put another way, infinity is something which "goes on without end."
    
'''[[Jesus]] proclaimed the existence of infinity in connection with [[God]] in multiple ways'''.  The greatest Greek mathematician and philosopher, [[Pythagoras]] and [[Aristotle]], had both incorrectly rejected that infinity could exist.<ref>See [[Math and the Bible]].</ref>  The [[Old Testament]] has only indirect references to infinity.
 
'''[[Jesus]] proclaimed the existence of infinity in connection with [[God]] in multiple ways'''.  The greatest Greek mathematician and philosopher, [[Pythagoras]] and [[Aristotle]], had both incorrectly rejected that infinity could exist.<ref>See [[Math and the Bible]].</ref>  The [[Old Testament]] has only indirect references to infinity.
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That is, it is something which "goes on without end". Infinity is denoted by this symbol:<math>\infty\,</math>, looking like an 8 on its side.
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Infinity is denoted in mathematics by this symbol:<math>\infty\,</math>, looking like an 8 on its side.
    
Infinity comes up in many aspects of mathematical discourse and is often treated as a number, but it is not a [[real number]]. In mathematical contexts, infinity often appears as a limit, as an integral, as the measure (size) of a set in Euclidean space, and as the cardinality (size) of sets in general.
 
Infinity comes up in many aspects of mathematical discourse and is often treated as a number, but it is not a [[real number]]. In mathematical contexts, infinity often appears as a limit, as an integral, as the measure (size) of a set in Euclidean space, and as the cardinality (size) of sets in general.
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