# Re: If we could factor large numbers quickly, how exactly does everything break?

*From*: Pubkeybreaker <pubkeybreaker@xxxxxxx>*Date*: Fri, 9 Apr 2010 11:10:25 -0700 (PDT)

On Apr 5, 3:10 pm, "Joseph Ashwood" <ashw...@xxxxxxx> wrote:

"Pubkeybreaker" <pubkeybrea...@xxxxxxx> wrote in message

You can continue with your statements, your inability to extrapolate, your

inability to understand the impact of your life's work, I will choose a

different path.

Your path is one of ignorance.

I note that you still have not replied to my request for you to

show how a P-time oracle for IFP can be used for prime order group

DLP. You

continue to assert that it can.

What? No pithy comeback?

.

**Follow-Ups**:**Re: If we could factor large numbers quickly, how exactly does everything break?***From:*Joseph Ashwood

**References**:**Re: If we could factor large numbers quickly, how exactly does everything break?***From:*Joseph Ashwood

**Re: If we could factor large numbers quickly, how exactly does everything break?***From:*Pubkeybreaker

**Re: If we could factor large numbers quickly, how exactly does everything break?***From:*Joseph Ashwood

**Re: If we could factor large numbers quickly, how exactly does everything break?***From:*Pubkeybreaker

**Re: If we could factor large numbers quickly, how exactly does everything break?***From:*Joseph Ashwood

**Re: If we could factor large numbers quickly, how exactly does everything break?***From:*Pubkeybreaker

**Re: If we could factor large numbers quickly, how exactly does everything break?***From:*Joseph Ashwood

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