top | item 42423517 (no title) ujikoluk | 1 year ago That seems to show that there exist a and b such that the equality holds. But not that it holds for all a and b. discuss order hn newest wrsh07|1 year ago Which constraints on a,b (besides positive) does this proof require? xigoi|1 year ago a and b have to be real numbers, whereas the identity works for any commutative ring. load replies (1) phoe-krk|1 year ago > (besides positive)You can chart a and b on a 2D coordinate system, where they're allowed to be negative. Even positivity is not strictly required here. load replies (1) davrosthedalek|1 year ago b<a Edit: and b,a element of R, but ok... unknown|1 year ago [deleted] notorandit|1 year ago Really? It even holds true for either a=0 or b=0. Scarblac|1 year ago But not for b > a. load replies (3)
wrsh07|1 year ago Which constraints on a,b (besides positive) does this proof require? xigoi|1 year ago a and b have to be real numbers, whereas the identity works for any commutative ring. load replies (1) phoe-krk|1 year ago > (besides positive)You can chart a and b on a 2D coordinate system, where they're allowed to be negative. Even positivity is not strictly required here. load replies (1) davrosthedalek|1 year ago b<a Edit: and b,a element of R, but ok...
xigoi|1 year ago a and b have to be real numbers, whereas the identity works for any commutative ring. load replies (1)
phoe-krk|1 year ago > (besides positive)You can chart a and b on a 2D coordinate system, where they're allowed to be negative. Even positivity is not strictly required here. load replies (1)
notorandit|1 year ago Really? It even holds true for either a=0 or b=0. Scarblac|1 year ago But not for b > a. load replies (3)
wrsh07|1 year ago
xigoi|1 year ago
phoe-krk|1 year ago
You can chart a and b on a 2D coordinate system, where they're allowed to be negative. Even positivity is not strictly required here.
davrosthedalek|1 year ago
unknown|1 year ago
[deleted]
notorandit|1 year ago
Scarblac|1 year ago