Conclusion: √2 can be exactly measure by a ruler (we can make p
close to 0 to any degree we want except p≠0)
Corollary: √2(and π) is a ration number (decimal cannot be
infinitely long, no such number exists)
Don't complain, this is your math !!!
√2 are pi are _not_ rational numbers. They can be approximated with infinite convergents of continued fractions.
On 1/14/2024 1:51 PM, Sesario Demetrious Grammatakakis wrote:
Don't complain, this is your math !!!
√2 are pi are _not_ rational numbers. They can be approximated with
infinite convergents of continued fractions.
as infinite, it can't be convergent. Oxymoronic what you just said. And
it would be a lie for you to say you don't like to fart.
infinite convergents of continued fractions can be used to approximate a
real number up to a given point of precision.
On 1/15/2024 11:47 AM, Dirk Schoorel Reijnder wrote:
Chris M. Thomasson wrote:
On 1/14/2024 1:51 PM, Sesario Demetrious Grammatakakis wrote:you got me. A 𝗴𝗶𝘃𝗲𝗻_𝗽𝗼𝗶𝗻𝘁_𝗼𝗳_𝗽𝗿𝗲𝗰𝗶𝘀𝗶𝗼n is NOT infinite, dear friend. My
infinite convergents of continued fractions can be used to approximateas infinite, it can't be convergent. Oxymoronic what you just said.Don't complain, this is your math !!!√2 are pi are _not_ rational numbers. They can be approximated with >>>>> infinite convergents of continued fractions.
And it would be a lie for you to say you don't like to fart.
a real number up to a given point of precision.
friend??
Right, however w̶e̶ c̶a̶n̶ t̶a̶k̶e̶ t̶h̶e̶ i̶n̶f̶i̶n̶i̶t̶e̶ c̶o̶n̶v̶e̶r̶g̶e̶n̶t̶s̶ t̶o̶ i̶n̶f̶i̶n̶i̶t̶y̶ s̶u̶c̶h̶
t̶h̶a̶t̶ i̶t̶ c̶a̶n̶ c̶o̶v̶e̶r̶ a̶n̶y̶ p̶r̶e̶c̶i̶s̶i̶o̶n̶ t̶h̶r̶o̶w̶n̶ a̶t̶ i̶t̶. Fair enough?
On 1/16/2024 7:52 AM, Steve Banos Calogerakis wrote:
𝗨𝗸𝗿𝗮𝗶𝗻𝗶𝗮𝗻𝘀_‘𝘄𝗼𝘂𝗹𝗱_𝗳𝗶𝗴𝗵𝘁_𝘄𝗶𝘁𝗵_𝘀𝗵𝗼𝘃𝗲𝗹𝘀’_–_𝗳𝗼𝗿𝗲𝗶𝗴𝗻_𝗺𝗶𝗻𝗶𝘀𝘁𝗲𝗿
T̶h̶a̶t̶'s̶ o̶n̶e̶ o̶f̶ t̶h̶e̶ r̶e̶a̶s̶o̶n̶s̶ c̶r̶o̶-m̶a̶g̶n̶o̶n̶s̶ w̶i̶l̶l̶ d̶i̶e̶ o̶u̶t̶. S̶t̶u̶p̶i̶d̶i̶t̶y̶ d̶o̶w̶n̶ y̶o̶u̶r̶
g̶e̶n̶e̶s̶ w̶i̶l̶l̶ c̶o̶s̶t̶ y̶o̶u̶ l̶i̶f̶e̶ o̶n̶ t̶h̶e̶ p̶l̶a̶n̶e̶t̶ E̶a̶r̶t̶h̶.
G̶o̶ j̶o̶i̶n̶ t̶h̶o̶s̶e̶ N̶e̶a̶n̶d̶e̶r̶t̶h̶a̶l̶s̶ w̶h̶o̶ m̶o̶t̶h̶e̶r̶e̶d̶ y̶o̶u̶.
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