[Bloat] MiM attacks in the L4S low latency networking environment

[Bloat] MiM attacks in the L4S low latency networking environment

[Douglas Goncz A.A.S. M.E.T. 1990]

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Theorem:

If N bots cooperate in

A man in the middle attack or a denial of service attack in an L4S
environment, with 1 point of entry into each susceptible buffer,

WITH

A generalized fixed estimated probability of success 0 < P.S.1 < 1 = (1 -
P.F.1)

THEN including interactions between the bots the

Generalized probability of success is (about):

P.S.N ~= 1 - ( (1-P.S.1) ^ (N^2 - N) ).

Reframed for sci-fi physics research:

If 1 atom fissions in a specific amount of time with probability P.S.1
above,

Do N tightly coupled atoms fission with probability P.S.N in the same
amount of time?

Douglas
REPLIKON Research 783774974

BCC:
Lynch PhD,
Teri,
Jason, and
MIT81

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Re: [Bloat] MiM attacks in the L4S low latency networking environment

[Douglas Goncz A.A.S. M.E.T. 1990]

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Moderators please note the most recent digest contained some information
about l4s testing.

I was stimulated by progress in the l4s area to consider whether reduction
in latency would affect susceptibility of buffers to MIM and other attacks

I received a note from automatic robot somewhere saying that I posted to a
members only list using an unsubscribed address

I repeat the address used for this communication

dgoncz@replikon.net

Is it possible that a capitalization error has caused the robot to think
this is an unsubscribed address?

For example using various email clients the mail might be sent from

DGoncz@Replikon.net


....,

Douglas

On Thu, Jun 22, 2023, 6:57 AM Douglas Goncz A.A.S. M.E.T. 1990 <
DGoncz@replikon.net> wrote:

> Theorem:
>
> If N bots cooperate in
>
> A man in the middle attack or a denial of service attack in an L4S
> environment, with 1 point of entry into each susceptible buffer,
>
> WITH
>
> A generalized fixed estimated probability of success 0 < P.S.1 < 1 = (1 -
> P.F.1)
>
> THEN including interactions between the bots the
>
> Generalized probability of success is (about):
>
> P.S.N ~= 1 - ( (1-P.S.1) ^ (N^2 - N) ).
>
> Reframed for sci-fi physics research:
>
> If 1 atom fissions in a specific amount of time with probability P.S.1
> above,
>
> Do N tightly coupled atoms fission with probability P.S.N in the same
> amount of time?
>
> Douglas
> REPLIKON Research 783774974
>
> BCC:
> Lynch PhD,
> Teri,
> Jason, and
> MIT81
>

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