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As a solution Incremental Eigentrust++ with custom `s` s
function, which will take account of several things like:
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Network locality
1. Take P as ping time between 2 peers and MinPingTime as minimal ping time possible (something like 1ms or 0.03ms)
2. Let Max = -log(MinPingTime)
, as log(MinPingTime)
is supposed to be very big negative number
3. log(P) / Max
should normalize P and make its value between [-1; 1], and as P will decrease value will increase
4. log(P) / (2 * Max)
is supposed to be between [-0.5; 0.5]
4. Now locality(P) = log(P) / (2 * log(MinPingTime)) + 0.5
, and its value is in range [0; 1]
Computation power
May be calculated with something like this:
1. sending transaction with instruction count equal to N
2. taking time for peer to respond as T and P as ping time and PF as Ping factor (how many RTTs needed to send data to deliver response)
3. (T - P * PF) / N
(Should be normalized by some amount of predefined computation score maximum)
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(via sending transactions with some number of instruction count and calculating
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aggregated time spent on them)
Version test
Send all types of messages to peer and determine version of peer. Equation can look like this (taking V and Vp as our version and peer version):
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1. version(V, Vp) = (V - Vp) / V
Data consistency
Should be checked within block synchronization.
Success rate
It is pretty straightforward as in Eigentrust papers:
1. success_rate(i, j) = success(i, j) / (success(i, j) + failed(i, j))
S function
s
`s` function itself will share same properties as in eigentrust: it will be bound in `[0; 1]
` and priorities of several parameters can be easily configured.
s
looks like this (w_* is just weights such that: sum(w) = 1.0):
s(i, j) = if interacted(i, j) {
w_network * network_locality(i, j) +
w_comp * comp(i, j) +
w_version * version(i, j) +
w_data * data_consistency(i, j) +
w_success * success_rate(i, j)
} else {
p(i, j) // initial trust
}
Comparison of proposal Pseudocode with comparison to eigentrust and eigentrust++ (with no without incremental part). There is some pseudocode of `s`:
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