This never had any meaningful consequences because people kept arguing that infinity was an epic concept.
(1+1)/♾️ differs from (1/♾️)+(1/♾️) Part 2
Sort:
2/♾️ is +positive x/♾️ while ♾️/♾️ is still any positive divided by ♾️
So they are technically same.
Well 2/♾️ is any positive infinitesimal, only.
While ♾️/♾️ is any finite positive too.
1/♾️=0
Re: #5
Re read #1, carefully.
BatemanWayne_Freud wrote:
1/♾️=0
Demolishes the above post. Every real number divided into infinity parts equals 0. Therefore, the above post is wrong.
#7
Nope, #1 demonstrates that 1/♾️ and -1/♾️ differ so much
For
(1+1)/♾️ shall equal 2/♾️ equals 1/♾️
While (1/♾️)+(1/♾️) is (♾️+♾️)/♾️ is ♾️/♾️