From: Intransition Date: 2012-01-27T00:15:42+09:00 Subject: Re: Microrant on Ruy's Math Skills ------=_Part_3739_23307028.1327590940468 Content-Type: multipart/alternative; boundary="----=_Part_3740_6790064.1327590940468" ------=_Part_3740_6790064.1327590940468 Content-Type: text/plain; charset=UTF-8 Content-Transfer-Encoding: 7bit Taking a step back, I find myself a bit confused. Trying to best implement close?/approx? methods I start withe the premise: |a - b| <= x Where a and b are the two values being compared and x is the delta or epsilon. So I am wonder how you came up with your ratio formula. If we divide both sides by b then: |a/b - b/b| <= x/b |a/b - 1| <= x/b In your formula it is the same except x is not divided by b. What am I missing? ------=_Part_3740_6790064.1327590940468 Content-Type: text/html; charset=UTF-8 Content-Transfer-Encoding: 7bit Taking a step back, I find myself a bit confused. Trying to best implement close?/approx? methods I start withe the premise:

    |a - b| <= x

Where a and b are the two values being compared and x is the delta or epsilon. So I am wonder how you came up with your ratio formula. If we divide both sides by b then:

    |a/b - b/b| <= x/b

    |a/b - 1| <= x/b

In your formula it is the same except x is not divided by b. What am I missing?

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