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Subnet deduplication: fix interpretation of price premium
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Monero-Peer-Subnet-Deduplication/pdf
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@ -90,9 +90,9 @@
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\begin{document}
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\title{Subnet Deduplication for Monero Node Peer Selection\\\vspace{.3cm}
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\large Draft v0.1\vspace{-.715cm}}
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\large Draft v0.2\vspace{-.715cm}}
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\author{Rucknium\orcidlink{0000-0001-5999-8950} }
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\date{February 12, 2025}
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\date{February 14, 2025}
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\maketitle
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\begin{abstract}
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Spying adversaries can set up nodes on the Monero network to try to
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@ -472,19 +472,19 @@ $p_{s,s}>p_{d,d}$ if and only if $w_{s}h_{s}<w_{d}h_{d}$. Rearranging,
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we have this condition:
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\begin{equation}
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\dfrac{w_{s}}{w_{d}}<\dfrac{h_{d}}{h_{s}}
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\dfrac{w_{d}}{w_{s}}>\dfrac{h_{s}}{h_{d}}
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\end{equation}
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This inequality says that subnet deduplication is a better strategy
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for the honest node if the price premium of leasing subnet-distinct
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IP addresses is less than the ratio of the number of distinct subnets
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with at least one honest node to the total number of honest nodes.
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IP addresses is more than the ratio of the total number of honest
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nodes to the number of distinct subnets with at least one honest node.
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Note that this condition does not depend on the adversary's budget.
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At any given moment, $h_{d}/h_{s}$ can be computed by performing
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At any given moment, $h_{s}/h_{d}$ can be computed by performing
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a network scan, assuming we can determine which nodes are honest.
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Using the network scan and list of suspected spy nodes from the previous
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section, we have $h_{d}/h_{s}=1.38$. That means that the subnet deduplication
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section, we have $h_{s}/h_{d}=1.38$. That means that the subnet deduplication
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algorithm is better than the status quo if the price premium to lease
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subnet-distinct IP addreses is 38 percent or greater. Of course, the
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subnet concentration of honest nodes can change over time.
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