On Sat, Jan 19, 2013 at 9:18 AM, ianG wrote:
> On 19/01/13 06:36 AM, Elias Yarrkov wrote:
>>
>> I was thinking of the problem of high-AT proof-of-work at some point,
>
>
> AT is?
Area-time complexity. Just google that, or see "Non-uniform cracks in the
concrete" for some basic information.
The a
A naive implementation has a cost of 2^b: Using memory m it takes time
(2^b)/m keeping the product constant. These trade-offs are harmless.
A more sophisticated implementation is:
1. Run the sequential squaring algo, but only store every 2^{b/4} value.
This takes around 2^{b/2} time and 2^{b/4} m
On 19/01/13 12:36 PM, Elias Yarrkov wrote:
On Sat, Jan 19, 2013 at 9:18 AM, ianG wrote:
On 19/01/13 06:36 AM, Elias Yarrkov wrote:
I was thinking of the problem of high-AT proof-of-work at some point,
AT is?
Area-time complexity. Just google that, or see "Non-uniform cracks in the
concre
On Sat, Jan 19, 2013 at 12:20 PM, CodesInChaos wrote:
> 1. Run the sequential squaring algo, but only store every 2^{b/4} value.
> This takes around 2^{b/2} time and 2^{b/4} memory (product 2^{b*3/4}
> 2. Run parallel squaring from all checkpoints stored in step 1. Use 2^{b/4}
> small cores, takin
On 19 January 2013 07:45, James A. Donald wrote:
> On 2013-01-19 2:14 AM, ianG wrote:
>>
>> Also, the confounded users tend to lose their phones or have them stolen.
>> And then they demand their 'identities' back, as if nothing has happened.
>> So the keys need to be agile, in some sense. Which
On Sat, Jan 19, 2013 at 2:01 PM, Ben Laurie wrote:
> On 19 January 2013 07:45, James A. Donald wrote:
>> On 2013-01-19 2:14 AM, ianG wrote:
>>>
>>> Also, the confounded users tend to lose their phones or have them stolen.
>>> And then they demand their 'identities' back, as if nothing has happene
On Sat, Jan 19, 2013 at 1:28 PM, Elias Yarrkov wrote:
> On Sat, Jan 19, 2013 at 12:20 PM, CodesInChaos wrote:
>> 1. Run the sequential squaring algo, but only store every 2^{b/4} value.
>> This takes around 2^{b/2} time and 2^{b/4} memory (product 2^{b*3/4}
>> 2. Run parallel squaring from all ch