day 8 part 2 solution
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792c9b5e23
commit
1c770538b7
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@ -0,0 +1,10 @@
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LR
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11A = (11B, XXX)
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11B = (XXX, 11Z)
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11Z = (11B, XXX)
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22A = (22B, XXX)
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22B = (22C, 22C)
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22C = (22Z, 22Z)
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22Z = (22B, 22B)
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XXX = (XXX, XXX)
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@ -41,28 +41,52 @@ proc ghost-solve {dirs graph} {
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}
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set end($node) [string match "*Z" $node]
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}
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set node $start
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set steps 0
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puts "start: $node"
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while {1} {
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set done 1
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foreach n $node {
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if {! $end($n)} {
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set done 0
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break
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set lengths {}
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foreach node $start {
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array set seen {}
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set node0 $node
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set path $node
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set steps 0
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# we make a couple simplifying assumptions:
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# first, that there is only one exit node on each cycle
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# and two, that the exits do not line up before the first cycle
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#
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# find how long it takes to get to the exit the first time
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# then find the first cycle
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set initial -1
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set sanity -1
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set cycle {}
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while {1} {
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set i [expr {$steps % [llength $dirs]}]
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if {$end($node)} {
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if {$initial < 0} {
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set initial $steps
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set sanity $i
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} else {
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set cycle $steps
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if {$i != $sanity} { error "exit cycle desync" }
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break
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}
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}
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set d [expr {[lindex $dirs $i] eq "L" ? 0 : 1}]
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set node [lindex $G($node) $d]
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#lappend path $node
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#puts "$d -> $node"
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incr steps
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}
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if {$done} break
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set d [lindex $dirs [expr {$steps % [llength $dirs]}]]
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set i [expr {$d eq "L" ? 0 : 1}]
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set node [lmap n $node {lindex $G($n) $i}]
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#puts "$d -> $node"
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incr steps
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set len [expr {$cycle - $initial}]
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puts "$node0: found cycle of $len steps after $initial steps at node $node"
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# assumption #3: len == initial
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lappend lengths $len
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}
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puts "$steps"
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# i'm too tired to code up a LCM function in tcl
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puts $lengths
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puts [exec python -c "import numpy; print(numpy.lcm.reduce(\[[join $lengths ","]\]))"]
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#puts "$steps"
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}
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set data [read-input stdin]
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#solve {*}$data
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solve {*}$data
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ghost-solve {*}$data
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