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author | Mike Perry <mikeperry-git@fscked.org> | 2010-09-25 06:56:01 -0700 |
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committer | Mike Perry <mikeperry-git@fscked.org> | 2010-09-27 09:11:55 -0700 |
commit | 7af0aa25d8ed4a47065124f5e71c92a735701e6d (patch) | |
tree | 510b568df8e5525512582e188f3830ea5388354d /doc | |
parent | 0ff86042ac165109421089f9777de76ca7824dac (diff) | |
download | tor-7af0aa25d8ed4a47065124f5e71c92a735701e6d.tar tor-7af0aa25d8ed4a47065124f5e71c92a735701e6d.tar.gz |
Update dir-spec.txt with new weight constraints.
Diffstat (limited to 'doc')
-rw-r--r-- | doc/spec/dir-spec.txt | 120 |
1 files changed, 71 insertions, 49 deletions
diff --git a/doc/spec/dir-spec.txt b/doc/spec/dir-spec.txt index e2ad056d4..585ae5a23 100644 --- a/doc/spec/dir-spec.txt +++ b/doc/spec/dir-spec.txt @@ -1632,6 +1632,7 @@ "7" -- Provides keyword=integer pairs of consensus parameters "8" -- Provides microdescriptor summaries "9" -- Provides weights for selecting flagged routers in paths + "10" -- Fixes edge case bugs in router flag selection weights Before generating a consensus, an authority must decide which consensus method to use. To do this, it looks for the highest version number @@ -1694,22 +1695,25 @@ Wme*E + Wee*E == E (aka: Wee = 1-Wme) We are short 2 constraints with the above set. The remaining constraints - come from examining different cases of network load. + come from examining different cases of network load. The following + constraints are used in consensus method 10 and above. There are another + incorrect and obsolete set of constraints used for these same cases in + consensus method 9. For those, see dir-spec.txt in Tor 0.2.2.10-alpha + to 0.2.2.16-alpha. Case 1: E >= T/3 && G >= T/3 (Neither Exit nor Guard Scarce) - In this case, the additional two constraints are: Wme*E == Wmd*D and - Wgd == 0, which maximizes Exit-flagged bandwidth in the middle position. + In this case, the additional two constraints are: Wmg == Wmd, + Wed == 1/3. This leads to the solution: - - Wgg = (weight_scale*(D+E+G+M))/(3*G) - Wmd = (weight_scale*(2*D + 2*E - G - M))/(6*D) - Wme = (weight_scale*(2*D + 2*E - G - M))/(6*E) - Wee = (weight_scale*(-2*D + 4*E + G + M))/(6*E) - Wmg = weight_scale - Wgg - Wed = weight_scale - Wmd - Wgd = 0 + Wgd = weight_scale/3 + Wed = weight_scale/3 + Wmd = weight_scale/3 + Wee = (weight_scale*(E+G+M))/(3*E) + Wme = weight_scale - Wee + Wmg = (weight_scale*(2*G-E-M))/(3*G) + Wgg = weight_scale - Wmg Case 2: E < T/3 && G < T/3 (Both are scarce) @@ -1733,25 +1737,35 @@ Subcase b: R+D >= S In this case, if M <= T/3, we have enough bandwidth to try to achieve - a balancing condition, and add the constraints Wgg == 1 and - Wme*E == Wmd*D: + a balancing condition. - Wgg = weight_scale - Wgd = (weight_scale*(D + E - 2*G + M))/(3*D) (T/3 >= G (Ok)) - Wmd = (weight_scale*(D + E + G - 2*M))/(6*D) (T/3 >= M) - Wme = (weight_scale*(D + E + G - 2*M))/(6*E) - Wee = (weight_scale*(-D + 5*E - G + 2*M))/(6*E) (2E+M >= T/3) - Wmg = 0; - Wed = weight_scale - Wgd - Wmd + Add constraints Wgg = 1, Wmd == Wgd to maximize bandwidth in the guard + position while still allowing exits to be used as middle nodes: - If M >= T/3, the above solution will not be valid (one of the weights - will be < 0 or > 1). In this case, we use: + Wee = (weight_scale*(E - G + M))/E + Wed = (weight_scale*(D - 2*E + 4*G - 2*M))/(3*D) + Wme = (weight_scale*(G-M))/E + Wmg = 0 + Wgg = weight_scale + Wmd = (weight_scale - Wed)/2 + Wgd = (weight_scale - Wed)/2 + + If this system ends up with any values out of range (ie negative, or + above weight_scale), use the constraints Wgg == 1 and Wee == 1, since + both those positions are scarce: Wgg = weight_scale Wee = weight_scale - Wmg = Wme = Wmd = 0 - Wgd = (weight_scale*(D+E-G))/(2*D) - Wed = weight_scale - Wgd + Wed = (weight_scale*(D - 2*E + G + M))/(3*D) + Wmd = (weight_Scale*(D - 2*M + G + E))/(3*D) + Wme = 0 + Wmg = 0 + Wgd = weight_scale - Wed - Wmd + + If M > T/3, then the Wmd weight above will become negative. Set it to 0 + in this case: + Wmd = 0 + Wgd = weight_scale - Wed Case 3: One of E < T/3 or G < T/3 @@ -1759,36 +1773,44 @@ Subcase a: (S+D) < T/3: if G=S: - Wgg = Wgd = weight_scale; - Wmd = Wed = Wmg = 0; - Wme = (weight_scale*(E-M))/(2*E); - Wee = weight_scale-Wme; + Wgg = Wgd = weight_scale; + Wmd = Wed = Wmg = 0; + // Minor subcase, if E is more scarce than M, + // keep its bandwidth in place. + if (E < M) Wme = 0; + else Wme = (weight_scale*(E-M))/(2*E); + Wee = weight_scale-Wme; if E=S: - Wee = Wed = weight_scale; - Wmd = Wgd = Wmg = 0; - Wmg = (weight_scale*(G-M))/(2*G); - Wgg = weight_scale-Wmg; + Wee = Wed = weight_scale; + Wmd = Wgd = Wme = 0; + // Minor subcase, if G is more scarce than M, + // keep its bandwidth in place. + if (G < M) Wmg = 0; + else Wmg = (weight_scale*(G-M))/(2*G); + Wgg = weight_scale-Wmg; Subcase b: (S+D) >= T/3 if G=S: - Add constraints Wmg = 0, Wme*E == Wmd*D to maximize exit bandwidth - in the middle position: - Wgd = (weight_scale*(D + E - 2*G + M))/(3*D); - Wmd = (weight_scale*(D + E + G - 2*M))/(6*D); - Wme = (weight_scale*(D + E + G - 2*M))/(6*E); - Wee = (weight_scale*(-D + 5*E - G + 2*M))/(6*E); - Wgg = weight_scale; - Wmg = 0; - Wed = weight_scale - Wgd - Wmd; + Add constraints Wgg = 1, Wmd == Wed to maximize bandwidth + in the guard position, while still allowing exits to be + used as middle nodes: + Wgg = weight_scale + Wgd = (weight_scale*(D - 2*G + E + M))/(3*D) + Wmg = 0 + Wee = (weight_scale*(E+M))/(2*E) + Wme = weight_scale - Wee + Wmd = (weight_scale - Wgd)/2 + Wed = (weight_scale - Wgd)/2 if E=S: - Add constraints Wgd = 0, Wme*E == Wmd*D: - Wgg = (weight_scale*(D + E + G + M))/(3*G); - Wmd = (weight_scale*(2*D + 2*E - G - M))/(6*D); - Wme = (weight_scale*(2*D + 2*E - G - M))/(6*E); - Wee = (weight_scale*(-2*D + 4*E + G + M))/(6*E); - Wgd = 0; + Add constraints Wee == 1, Wmd == Wgd to maximize bandwidth + in the exit position: + Wee = weight_scale; + Wed = (weight_scale*(D - 2*E + G + M))/(3*D); + Wme = 0; + Wgg = (weight_scale*(G+M))/(2*G); Wmg = weight_scale - Wgg; - Wed = weight_scale - Wmd; + Wmd = (weight_scale - Wed)/2; + Wgd = (weight_scale - Wed)/2; To ensure consensus, all calculations are performed using integer math with a fixed precision determined by the bwweightscale consensus |