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authorFerenc Szabo <frncmx@gmail.com>2018-10-27 22:18:42 +0800
committerAnton Evangelatov <anton.evangelatov@gmail.com>2018-10-27 22:18:42 +0800
commit54f650a3be2ccf7cd44e9929e3e132ef93f101ad (patch)
tree7e9a4db7c61b5b3009c4b01ad06b0de0a66f941f /swarm/pot
parent8ed4739176f435d09dfa36d8b2e2a3c8c6f407dd (diff)
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swarm: clean up unused private types and functions (#17989)
* swarm: clean up unused private types and functions Those that were identified by code inspection tool. * swarm/storage: move/add Proximity GoDoc from deleted private function The mentioned proximity() private function was deleted in: 1ca8fc1e6fa0ab4ab1aaca06d6fb32e173cd5f2f
Diffstat (limited to 'swarm/pot')
-rw-r--r--swarm/pot/address.go40
1 files changed, 0 insertions, 40 deletions
diff --git a/swarm/pot/address.go b/swarm/pot/address.go
index 3974ebcaa..728dac14e 100644
--- a/swarm/pot/address.go
+++ b/swarm/pot/address.go
@@ -79,46 +79,6 @@ func (a Address) Bytes() []byte {
return a[:]
}
-/*
-Proximity(x, y) returns the proximity order of the MSB distance between x and y
-
-The distance metric MSB(x, y) of two equal length byte sequences x an y is the
-value of the binary integer cast of the x^y, ie., x and y bitwise xor-ed.
-the binary cast is big endian: most significant bit first (=MSB).
-
-Proximity(x, y) is a discrete logarithmic scaling of the MSB distance.
-It is defined as the reverse rank of the integer part of the base 2
-logarithm of the distance.
-It is calculated by counting the number of common leading zeros in the (MSB)
-binary representation of the x^y.
-
-(0 farthest, 255 closest, 256 self)
-*/
-func proximity(one, other Address) (ret int, eq bool) {
- return posProximity(one, other, 0)
-}
-
-// posProximity(a, b, pos) returns proximity order of b wrt a (symmetric) pretending
-// the first pos bits match, checking only bits index >= pos
-func posProximity(one, other Address, pos int) (ret int, eq bool) {
- for i := pos / 8; i < len(one); i++ {
- if one[i] == other[i] {
- continue
- }
- oxo := one[i] ^ other[i]
- start := 0
- if i == pos/8 {
- start = pos % 8
- }
- for j := start; j < 8; j++ {
- if (oxo>>uint8(7-j))&0x01 != 0 {
- return i*8 + j, false
- }
- }
- }
- return len(one) * 8, true
-}
-
// ProxCmp compares the distances a->target and b->target.
// Returns -1 if a is closer to target, 1 if b is closer to target
// and 0 if they are equal.