Compare commits
1
Commits
graphs
..
3cabf3c229
| Author | SHA1 | Date | |
|---|---|---|---|
|
|
3cabf3c229
|
No files matched your search
@@ -28,6 +28,6 @@ jobs:
|
||||
go-version: 1.21.3
|
||||
|
||||
- name: Test
|
||||
run: go test -timeout 240s -race -cover ./...
|
||||
run: go test --race -cover ./...
|
||||
|
||||
- run: echo "🍏 This job's status is ${{ job.status }}."
|
||||
-377
@@ -1,377 +0,0 @@
|
||||
package aoc_test
|
||||
|
||||
import (
|
||||
"fmt"
|
||||
"sort"
|
||||
"testing"
|
||||
|
||||
"github.com/matryer/is"
|
||||
aoc "go.sour.is/advent-of-code"
|
||||
)
|
||||
|
||||
func TestReverse(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
is.Equal(aoc.Reverse([]int{1, 2, 3, 4}), []int{4, 3, 2, 1})
|
||||
}
|
||||
|
||||
func TestLCM(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
is.Equal(aoc.LCM([]int{}...), 0)
|
||||
is.Equal(aoc.LCM(5), 5)
|
||||
is.Equal(aoc.LCM(5, 3), 15)
|
||||
is.Equal(aoc.LCM(5, 3, 2), 30)
|
||||
}
|
||||
|
||||
func TestReadStringToInts(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
is.Equal(aoc.ReadStringToInts([]string{"1", "2", "3"}), []int{1, 2, 3})
|
||||
}
|
||||
|
||||
func TestRepeat(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
is.Equal(aoc.Repeat(5, 3), []int{5, 5, 5})
|
||||
}
|
||||
|
||||
func TestPower2(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
is.Equal(aoc.Power2(0), 1)
|
||||
is.Equal(aoc.Power2(1), 2)
|
||||
is.Equal(aoc.Power2(2), 4)
|
||||
}
|
||||
|
||||
func TestABS(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
is.Equal(aoc.ABS(1), 1)
|
||||
is.Equal(aoc.ABS(0), 0)
|
||||
is.Equal(aoc.ABS(-1), 1)
|
||||
}
|
||||
|
||||
func TestTranspose(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
is.Equal(
|
||||
aoc.Transpose(
|
||||
[][]int{
|
||||
{1, 1},
|
||||
{0, 0},
|
||||
{1, 1},
|
||||
},
|
||||
),
|
||||
[][]int{
|
||||
{1, 0, 1},
|
||||
{1, 0, 1},
|
||||
},
|
||||
)
|
||||
}
|
||||
|
||||
func TestList(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
lis := aoc.NewList[int](nil)
|
||||
lis.Add(5, 0)
|
||||
|
||||
a, _ := lis.Head().Value()
|
||||
|
||||
is.Equal(a, 5)
|
||||
}
|
||||
|
||||
func TestPriorityQueue(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
type elem [2]int
|
||||
less := func(b, a *elem) bool {
|
||||
return (*a)[0] < (*b)[0]
|
||||
}
|
||||
|
||||
pq := aoc.PriorityQueue(less)
|
||||
|
||||
pq.Insert(&elem{1, 4})
|
||||
pq.Insert(&elem{3, 2})
|
||||
pq.Insert(&elem{2, 3})
|
||||
pq.Insert(&elem{4, 1})
|
||||
|
||||
v := pq.ExtractMin()
|
||||
is.True(v != nil)
|
||||
is.Equal(v, &elem{4, 1})
|
||||
|
||||
v = pq.ExtractMin()
|
||||
is.True(v != nil)
|
||||
is.Equal(v, &elem{3, 2})
|
||||
|
||||
v = pq.ExtractMin()
|
||||
is.True(v != nil)
|
||||
is.Equal(v, &elem{2, 3})
|
||||
|
||||
v = pq.ExtractMin()
|
||||
is.True(v != nil)
|
||||
is.Equal(v, &elem{1, 4})
|
||||
|
||||
v = pq.ExtractMin()
|
||||
is.True(v == nil)
|
||||
}
|
||||
|
||||
func TestSet(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
s := aoc.Set(1, 2, 3)
|
||||
is.True(!s.Has(0))
|
||||
is.True(s.Has(1))
|
||||
is.True(s.Has(2))
|
||||
is.True(s.Has(3))
|
||||
is.True(!s.Has(4))
|
||||
|
||||
s.Add(4)
|
||||
is.True(s.Has(4))
|
||||
|
||||
items := s.Items()
|
||||
sort.Ints(items)
|
||||
is.Equal(items, []int{1, 2, 3, 4})
|
||||
}
|
||||
|
||||
func ExamplePriorityQueue() {
|
||||
type memo struct {
|
||||
pt int
|
||||
score int
|
||||
}
|
||||
less := func(a, b *memo) bool { return a.score < b.score }
|
||||
|
||||
adj := map[int][][2]int{
|
||||
0: {{1, 2}, {2, 6}},
|
||||
1: {{3, 5}},
|
||||
2: {{3, 8}},
|
||||
3: {{4, 10}, {5, 15}},
|
||||
4: {{6, 2}},
|
||||
5: {{6, 6}},
|
||||
}
|
||||
|
||||
pq := aoc.PriorityQueue(less)
|
||||
visited := aoc.Set([]int{}...)
|
||||
dist := aoc.DefaultMap[int](int(^uint(0) >> 1))
|
||||
|
||||
dist.Set(0, 0)
|
||||
pq.Insert(&memo{0, 0})
|
||||
|
||||
for !pq.IsEmpty() {
|
||||
m := pq.ExtractMin()
|
||||
|
||||
u := m.pt
|
||||
if visited.Has(u) {
|
||||
continue
|
||||
}
|
||||
visited.Add(u)
|
||||
|
||||
du, _ := dist.Get(u)
|
||||
|
||||
for _, edge := range adj[u] {
|
||||
v, w := edge[0], edge[1]
|
||||
dv, _ := dist.Get(v)
|
||||
|
||||
if !visited.Has(v) && du+w < dv {
|
||||
dist.Set(v, du+w)
|
||||
pq.Insert(&memo{v, du + w})
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
items := dist.Items()
|
||||
sort.Slice(items, func(i, j int) bool { return items[i].K < items[j].K })
|
||||
for _, v := range items {
|
||||
fmt.Printf("point %d is %d steps away.\n", v.K, v.V)
|
||||
}
|
||||
|
||||
// Output:
|
||||
// point 0 is 0 steps away.
|
||||
// point 1 is 2 steps away.
|
||||
// point 2 is 6 steps away.
|
||||
// point 3 is 7 steps away.
|
||||
// point 4 is 17 steps away.
|
||||
// point 5 is 22 steps away.
|
||||
// point 6 is 19 steps away.
|
||||
}
|
||||
|
||||
func TestStack(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
s := aoc.Stack(1, 2, 3, 4)
|
||||
is.True(!s.IsEmpty())
|
||||
is.Equal(s.Pop(), 4)
|
||||
is.Equal(s.Pop(), 3)
|
||||
is.Equal(s.Pop(), 2)
|
||||
is.Equal(s.Pop(), 1)
|
||||
is.True(s.IsEmpty())
|
||||
s.Push(4, 3, 2, 1)
|
||||
is.True(!s.IsEmpty())
|
||||
is.Equal(s.Pop(), 1)
|
||||
is.Equal(s.Pop(), 2)
|
||||
is.Equal(s.Pop(), 3)
|
||||
is.Equal(s.Pop(), 4)
|
||||
is.True(s.IsEmpty())
|
||||
}
|
||||
|
||||
func TestGraph(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
var adjacencyList = map[int][]int{
|
||||
2: {3, 5, 1},
|
||||
1: {2, 4},
|
||||
3: {6, 2},
|
||||
4: {1, 5, 7},
|
||||
5: {2, 6, 8, 4},
|
||||
6: {3, 0, 9, 5},
|
||||
7: {4, 8},
|
||||
8: {5, 9, 7},
|
||||
9: {6, 0, 8},
|
||||
}
|
||||
|
||||
g := aoc.Graph(aoc.WithAdjacencyList[int, int](adjacencyList))
|
||||
is.Equal(g.Neighbors(1), []int{2, 4})
|
||||
is.Equal(map[int][]int(g.AdjacencyList()), adjacencyList)
|
||||
}
|
||||
|
||||
func ExampleFibHeap() {
|
||||
type memo struct {
|
||||
pt int
|
||||
score int
|
||||
}
|
||||
less := func(a, b *memo) bool { return (*a).score < (*b).score }
|
||||
|
||||
adj := map[int][][2]int{
|
||||
0: {{1, 2}, {2, 6}},
|
||||
1: {{3, 5}},
|
||||
2: {{3, 8}},
|
||||
3: {{4, 10}, {5, 15}},
|
||||
4: {{6, 2}},
|
||||
5: {{6, 6}},
|
||||
}
|
||||
|
||||
pq := aoc.FibHeap(less)
|
||||
visited := aoc.Set([]int{}...)
|
||||
dist := aoc.DefaultMap[int](int(^uint(0) >> 1))
|
||||
|
||||
dist.Set(0, 0)
|
||||
pq.Insert(&memo{0, 0})
|
||||
|
||||
for !pq.IsEmpty() {
|
||||
m := pq.ExtractMin()
|
||||
|
||||
u := m.pt
|
||||
if visited.Has(u) {
|
||||
continue
|
||||
}
|
||||
visited.Add(u)
|
||||
|
||||
du, _ := dist.Get(u)
|
||||
|
||||
for _, edge := range adj[u] {
|
||||
v, w := edge[0], edge[1]
|
||||
dv, _ := dist.Get(v)
|
||||
|
||||
if !visited.Has(v) && du+w < dv {
|
||||
dist.Set(v, du+w)
|
||||
pq.Insert(&memo{v, du + w})
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
items := dist.Items()
|
||||
sort.Slice(items, func(i, j int) bool { return items[i].K < items[j].K })
|
||||
for _, v := range items {
|
||||
fmt.Printf("point %d is %d steps away.\n", v.K, v.V)
|
||||
}
|
||||
|
||||
// Output:
|
||||
// point 0 is 0 steps away.
|
||||
// point 1 is 2 steps away.
|
||||
// point 2 is 6 steps away.
|
||||
// point 3 is 7 steps away.
|
||||
// point 4 is 17 steps away.
|
||||
// point 5 is 22 steps away.
|
||||
// point 6 is 19 steps away.
|
||||
}
|
||||
|
||||
func TestFibHeap(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
type elem [2]int
|
||||
less := func(a, b *elem) bool {
|
||||
return (*a)[0] < (*b)[0]
|
||||
}
|
||||
|
||||
pq := aoc.FibHeap(less)
|
||||
|
||||
pq.Insert(&elem{1, 4})
|
||||
pq.Insert(&elem{3, 2})
|
||||
pq.Insert(&elem{2, 3})
|
||||
pq.Insert(&elem{4, 1})
|
||||
|
||||
v := pq.ExtractMin()
|
||||
is.True(v != nil)
|
||||
is.Equal(v, &elem{1, 4})
|
||||
|
||||
pq.Insert(&elem{5, 8})
|
||||
pq.Insert(&elem{6, 7})
|
||||
pq.Insert(&elem{7, 6})
|
||||
pq.Insert(&elem{8, 5})
|
||||
|
||||
v = pq.ExtractMin()
|
||||
is.True(v != nil)
|
||||
is.Equal(v, &elem{2, 3})
|
||||
|
||||
v = pq.ExtractMin()
|
||||
is.True(v != nil)
|
||||
is.Equal(v, &elem{3, 2})
|
||||
|
||||
v = pq.ExtractMin()
|
||||
is.True(v != nil)
|
||||
is.Equal(v, &elem{4, 1})
|
||||
|
||||
v = pq.ExtractMin()
|
||||
is.True(v != nil)
|
||||
is.Equal(v, &elem{5, 8})
|
||||
|
||||
m := aoc.FibHeap(less)
|
||||
m.Insert(&elem{1, 99})
|
||||
m.Insert(&elem{12, 9})
|
||||
m.Insert(&elem{11, 10})
|
||||
m.Insert(&elem{10, 11})
|
||||
m.Insert(&elem{9, 12})
|
||||
|
||||
pq.Merge(m)
|
||||
|
||||
v = pq.Find(func(t *elem) bool {
|
||||
return (*t)[0] == 6
|
||||
})
|
||||
is.Equal(v, &elem{6, 7})
|
||||
|
||||
v = pq.Find(func(t *elem) bool {
|
||||
return (*t)[0] == 12
|
||||
})
|
||||
is.Equal(v, &elem{12, 9})
|
||||
|
||||
v = pq.ExtractMin()
|
||||
is.True(v != nil)
|
||||
is.Equal(v, &elem{1, 99})
|
||||
|
||||
pq.DecreaseKey(
|
||||
func(t *elem) bool { return t[0] == 12 },
|
||||
func(t *elem) { t[0] = 3 },
|
||||
)
|
||||
|
||||
v = pq.ExtractMin()
|
||||
is.True(v != nil)
|
||||
is.Equal(v, &elem{3, 9})
|
||||
|
||||
var keys []int
|
||||
for !pq.IsEmpty() {
|
||||
v := pq.ExtractMin()
|
||||
fmt.Println(v)
|
||||
keys = append(keys, v[0])
|
||||
}
|
||||
is.Equal(keys, []int{6, 7, 8, 9, 10, 11})
|
||||
}
|
||||
@@ -30,6 +30,7 @@ func TestExample1(t *testing.T) {
|
||||
is.Equal(result.sum, 142)
|
||||
}
|
||||
|
||||
|
||||
func TestExample2(t *testing.T) {
|
||||
is := is.New(t)
|
||||
scan := bufio.NewScanner(bytes.NewReader(example2))
|
||||
|
||||
-1000
@@ -1,1000 +0,0 @@
|
||||
TQA26 14
|
||||
66656 612
|
||||
JK3JT 442
|
||||
A6QQA 214
|
||||
Q3777 131
|
||||
J2K8J 180
|
||||
J56KK 578
|
||||
33699 532
|
||||
999K4 605
|
||||
4J445 884
|
||||
59A5A 381
|
||||
86686 419
|
||||
7T5KJ 92
|
||||
47883 178
|
||||
749K3 2
|
||||
7K6J3 675
|
||||
8J22J 869
|
||||
47463 168
|
||||
2A5K3 597
|
||||
27332 465
|
||||
4AQ9K 236
|
||||
59TJ5 883
|
||||
5TTTQ 333
|
||||
A8QAJ 208
|
||||
JAJ95 380
|
||||
8688A 265
|
||||
34K62 525
|
||||
KT7J7 709
|
||||
A5A5A 890
|
||||
7347J 935
|
||||
6TQ57 973
|
||||
888K8 345
|
||||
J5456 33
|
||||
8T8T4 456
|
||||
3J942 88
|
||||
QJJJA 727
|
||||
75333 479
|
||||
K6622 369
|
||||
T468J 608
|
||||
835A7 107
|
||||
67AA7 390
|
||||
QTJ9Q 25
|
||||
Q56Q3 579
|
||||
7K245 227
|
||||
36857 327
|
||||
8J7K9 524
|
||||
7AAAJ 277
|
||||
JKK4K 352
|
||||
43974 576
|
||||
2QJ22 482
|
||||
99JJ9 484
|
||||
AJAQQ 341
|
||||
8222K 976
|
||||
JA57Q 84
|
||||
A593T 725
|
||||
9T494 581
|
||||
TKTTT 941
|
||||
KJ55A 439
|
||||
9444J 137
|
||||
4423T 504
|
||||
K9J96 944
|
||||
6K9JQ 656
|
||||
2Q34J 48
|
||||
8T87Q 679
|
||||
5J955 27
|
||||
Q3T4T 416
|
||||
J8888 972
|
||||
5Q298 257
|
||||
64463 937
|
||||
44K4J 708
|
||||
KQQQQ 622
|
||||
TJKTT 800
|
||||
9394J 63
|
||||
TJ639 660
|
||||
K4JAQ 119
|
||||
9838Q 788
|
||||
76K4A 38
|
||||
J86KA 768
|
||||
3AQ3A 617
|
||||
J2592 40
|
||||
QAK68 761
|
||||
98999 620
|
||||
J4T34 963
|
||||
2A979 483
|
||||
95JA8 336
|
||||
A33AA 54
|
||||
TTT33 518
|
||||
QT759 212
|
||||
A7A3A 999
|
||||
KJ6AK 485
|
||||
99339 921
|
||||
TJ3A4 968
|
||||
2TKTT 573
|
||||
28626 844
|
||||
9KK8K 79
|
||||
7QT7A 57
|
||||
66777 493
|
||||
JJ355 676
|
||||
AJAAA 176
|
||||
AAQA3 522
|
||||
T4KJ4 308
|
||||
375K3 658
|
||||
J7K75 864
|
||||
JA275 669
|
||||
76T45 507
|
||||
AJT92 975
|
||||
K5434 346
|
||||
942Q2 598
|
||||
JA33A 495
|
||||
3JKK4 39
|
||||
2AAJA 399
|
||||
6555T 296
|
||||
7962T 787
|
||||
KJK2K 764
|
||||
684JJ 998
|
||||
6JJ36 52
|
||||
64K66 838
|
||||
JA8K3 901
|
||||
3Q7Q3 774
|
||||
9JK99 666
|
||||
3TK6J 355
|
||||
KKJ25 503
|
||||
86658 584
|
||||
T4T42 268
|
||||
Q4238 530
|
||||
T632K 700
|
||||
TJTTJ 571
|
||||
T7Q38 747
|
||||
AJ6KQ 150
|
||||
2QT22 885
|
||||
KJA4A 784
|
||||
87667 859
|
||||
63994 570
|
||||
Q82A6 331
|
||||
TK9T6 124
|
||||
J5K5K 140
|
||||
TKAJA 211
|
||||
59AAA 683
|
||||
89J57 694
|
||||
TQTT9 122
|
||||
59996 715
|
||||
73TQA 397
|
||||
AJT3T 420
|
||||
85882 777
|
||||
AA4AT 175
|
||||
4K4K7 670
|
||||
8JA79 19
|
||||
QKKJ8 340
|
||||
9TTTA 243
|
||||
77QQ7 314
|
||||
22237 22
|
||||
656QK 911
|
||||
8K79A 847
|
||||
4K466 734
|
||||
77979 924
|
||||
4J848 949
|
||||
J72K4 388
|
||||
77JJ7 741
|
||||
77477 724
|
||||
8558K 444
|
||||
668K9 441
|
||||
448T4 820
|
||||
AQA7A 629
|
||||
Q93J3 732
|
||||
4344J 582
|
||||
JA2JA 623
|
||||
44422 735
|
||||
3444Q 652
|
||||
5TQQQ 929
|
||||
A5T6J 216
|
||||
855JK 808
|
||||
Q7QKK 887
|
||||
3J433 297
|
||||
QJQ77 742
|
||||
6JJ99 492
|
||||
2QA2J 717
|
||||
326AA 704
|
||||
JJJJJ 194
|
||||
3QQQJ 550
|
||||
4J424 445
|
||||
64A53 201
|
||||
9J5AA 718
|
||||
A8747 438
|
||||
33788 989
|
||||
3K399 255
|
||||
T4343 400
|
||||
444J4 382
|
||||
3J3J3 12
|
||||
J7552 228
|
||||
352Q8 812
|
||||
8A833 762
|
||||
89638 940
|
||||
42AQK 577
|
||||
6TT68 326
|
||||
AAQAA 102
|
||||
4A37A 647
|
||||
TAJQ7 991
|
||||
85585 395
|
||||
66366 406
|
||||
9Q9AQ 177
|
||||
K6K6K 785
|
||||
2T228 143
|
||||
K9Q4Q 109
|
||||
T7999 462
|
||||
28294 978
|
||||
2T3J7 515
|
||||
A2AJ6 886
|
||||
AATAA 508
|
||||
KJ73J 86
|
||||
7AQ26 376
|
||||
6K97T 163
|
||||
A4AA6 537
|
||||
JK555 726
|
||||
2TTK5 356
|
||||
98AQ8 601
|
||||
2JJ4K 771
|
||||
K2386 791
|
||||
55888 254
|
||||
555JJ 690
|
||||
799KK 378
|
||||
44A62 786
|
||||
4338K 246
|
||||
338J3 688
|
||||
Q39J2 139
|
||||
22J52 338
|
||||
6KAJ5 933
|
||||
95J98 332
|
||||
67K4J 317
|
||||
4K545 592
|
||||
9Q929 852
|
||||
68872 157
|
||||
59535 548
|
||||
AAKJK 615
|
||||
36K97 758
|
||||
TQQTT 394
|
||||
QQ8QQ 926
|
||||
Q5K9Q 75
|
||||
JJAQ6 637
|
||||
JTJ32 275
|
||||
22TQA 729
|
||||
KQK3K 203
|
||||
43J86 104
|
||||
A6663 11
|
||||
9QJT6 908
|
||||
AT3A6 430
|
||||
56245 827
|
||||
6Q334 604
|
||||
77T7T 841
|
||||
TQK68 668
|
||||
22A2A 773
|
||||
62TK6 892
|
||||
8K898 912
|
||||
Q3Q26 411
|
||||
59678 26
|
||||
43924 451
|
||||
AT3K3 952
|
||||
78788 16
|
||||
24229 71
|
||||
J947T 849
|
||||
5K5Q2 897
|
||||
92332 42
|
||||
TT3T4 32
|
||||
47995 686
|
||||
99T99 749
|
||||
K8QQQ 408
|
||||
82889 846
|
||||
A6A22 93
|
||||
4A76J 590
|
||||
62222 795
|
||||
TTTT8 316
|
||||
7QJ68 696
|
||||
K9J9J 913
|
||||
944JJ 135
|
||||
77757 722
|
||||
65J66 707
|
||||
J7838 4
|
||||
2T895 802
|
||||
2AAAA 325
|
||||
Q855Q 619
|
||||
95223 148
|
||||
87989 706
|
||||
K4A79 96
|
||||
22T86 60
|
||||
A5AAA 43
|
||||
Q6666 339
|
||||
54445 320
|
||||
88JJ8 262
|
||||
36AA9 461
|
||||
6J6JQ 121
|
||||
8K7T6 114
|
||||
9A863 377
|
||||
T7TA8 126
|
||||
JJJTT 415
|
||||
64JTK 289
|
||||
K39K3 757
|
||||
54K89 737
|
||||
73377 372
|
||||
T5389 365
|
||||
4949K 304
|
||||
87787 763
|
||||
KQ33K 367
|
||||
Q75TK 721
|
||||
999QQ 934
|
||||
46647 433
|
||||
88886 803
|
||||
7J2AK 888
|
||||
KKTKT 10
|
||||
222T2 440
|
||||
JA78A 239
|
||||
J6KKK 610
|
||||
AAA8A 166
|
||||
65J62 545
|
||||
57355 455
|
||||
5AQ43 240
|
||||
KKTKJ 59
|
||||
3J337 170
|
||||
J5AK4 872
|
||||
TTQQJ 811
|
||||
TTT7T 627
|
||||
Q8877 588
|
||||
T5368 337
|
||||
A4K3T 662
|
||||
9AAAT 136
|
||||
TJ5K5 402
|
||||
332A8 89
|
||||
T6T6T 280
|
||||
T6985 603
|
||||
966Q9 681
|
||||
88444 458
|
||||
27JJ8 473
|
||||
66669 5
|
||||
4JJ48 881
|
||||
44426 335
|
||||
88A8A 85
|
||||
A5A36 323
|
||||
7QQ57 984
|
||||
464T6 745
|
||||
636QA 155
|
||||
88TAQ 879
|
||||
62874 421
|
||||
535T5 50
|
||||
4Q444 470
|
||||
83432 501
|
||||
24444 586
|
||||
47774 539
|
||||
KJKJ9 53
|
||||
A4355 920
|
||||
QTKKK 290
|
||||
333A3 540
|
||||
TTTAT 965
|
||||
28622 611
|
||||
35QA9 387
|
||||
94J48 797
|
||||
699T8 123
|
||||
66266 422
|
||||
QQ44Q 919
|
||||
8J9KK 974
|
||||
Q9Q76 685
|
||||
66J66 945
|
||||
7ATTJ 334
|
||||
66KTK 904
|
||||
TT484 932
|
||||
52557 792
|
||||
2828J 995
|
||||
JJ9JK 635
|
||||
9745J 55
|
||||
22299 549
|
||||
92QJK 222
|
||||
QAA7J 531
|
||||
7A5J8 358
|
||||
22KK2 544
|
||||
27Q23 273
|
||||
AJ88A 602
|
||||
33A6A 459
|
||||
22T26 232
|
||||
4AATT 174
|
||||
T5342 743
|
||||
55255 979
|
||||
Q88QQ 284
|
||||
222A2 680
|
||||
3QQ33 554
|
||||
K2KQ2 950
|
||||
AAA6J 650
|
||||
5Q333 62
|
||||
7J574 37
|
||||
38KK8 360
|
||||
K2K2K 760
|
||||
4T9TK 463
|
||||
6Q67J 472
|
||||
66686 778
|
||||
44J4J 990
|
||||
Q3993 655
|
||||
77J27 389
|
||||
TTQ27 35
|
||||
277K8 446
|
||||
27J42 428
|
||||
KK4J4 798
|
||||
QTK6J 199
|
||||
4344A 457
|
||||
TQTKQ 977
|
||||
8833J 237
|
||||
99TJK 147
|
||||
6Q9Q4 313
|
||||
TTJKK 98
|
||||
33833 460
|
||||
83T3A 805
|
||||
TJJ22 754
|
||||
5TAJK 632
|
||||
T293Q 191
|
||||
55757 70
|
||||
2TT8T 851
|
||||
7Q575 61
|
||||
22K4K 828
|
||||
8T288 204
|
||||
A8AA8 928
|
||||
KJ68J 697
|
||||
45AAJ 213
|
||||
8QJ75 693
|
||||
23KKK 319
|
||||
Q2Q22 969
|
||||
224J4 821
|
||||
44Q33 583
|
||||
34KJ3 342
|
||||
4JA57 687
|
||||
88T2Q 354
|
||||
989A6 51
|
||||
AAQA9 631
|
||||
5A57J 311
|
||||
62266 77
|
||||
2A84A 132
|
||||
99JKK 234
|
||||
88899 776
|
||||
K3395 6
|
||||
968JA 830
|
||||
6J444 282
|
||||
QA55Q 251
|
||||
39K99 209
|
||||
4A69Q 790
|
||||
77K57 562
|
||||
T5QT5 115
|
||||
56455 134
|
||||
T3TQQ 283
|
||||
46A6A 413
|
||||
62T67 626
|
||||
5757A 371
|
||||
98A47 642
|
||||
2T653 813
|
||||
2888A 322
|
||||
TTQ8T 454
|
||||
93333 876
|
||||
28AAA 580
|
||||
QA63Q 196
|
||||
2Q5QK 184
|
||||
48TTJ 300
|
||||
9JT79 306
|
||||
77T77 930
|
||||
6K666 957
|
||||
6J696 417
|
||||
8J588 703
|
||||
666TJ 673
|
||||
QKKJ7 233
|
||||
577AA 286
|
||||
8J775 781
|
||||
939KK 866
|
||||
34444 558
|
||||
4A4AA 221
|
||||
523QT 630
|
||||
8K259 651
|
||||
2T34K 716
|
||||
6K2T5 8
|
||||
88T83 551
|
||||
Q34AK 142
|
||||
4444T 7
|
||||
JTKT2 621
|
||||
JQJJQ 288
|
||||
38344 599
|
||||
99292 74
|
||||
Q36AA 206
|
||||
52255 871
|
||||
33J92 188
|
||||
K27QA 318
|
||||
66268 513
|
||||
29QA6 613
|
||||
74J74 815
|
||||
5KK6K 895
|
||||
Q9J9Q 511
|
||||
6J33J 158
|
||||
QAQQA 903
|
||||
KTQQQ 305
|
||||
2T759 958
|
||||
A796K 108
|
||||
63266 568
|
||||
KTT7K 691
|
||||
Q5A5A 186
|
||||
47787 267
|
||||
6T6TQ 58
|
||||
56472 891
|
||||
K7953 648
|
||||
99A9A 486
|
||||
Q78K2 249
|
||||
99799 705
|
||||
2K62A 671
|
||||
6TTJT 392
|
||||
4T44T 878
|
||||
44KKK 410
|
||||
KTAQ7 423
|
||||
222Q2 244
|
||||
4J324 401
|
||||
63636 575
|
||||
9K54J 856
|
||||
K7K77 755
|
||||
2K222 160
|
||||
3J644 711
|
||||
3355J 259
|
||||
A9995 664
|
||||
43586 909
|
||||
A4744 574
|
||||
Q7337 309
|
||||
7QQ27 161
|
||||
J8575 374
|
||||
9K99K 636
|
||||
7TJT4 674
|
||||
79888 505
|
||||
K3AJ5 730
|
||||
K4QJK 427
|
||||
99TJ9 263
|
||||
6963T 905
|
||||
3K3J5 474
|
||||
TJ4J8 806
|
||||
5TA38 437
|
||||
866J6 807
|
||||
2T454 44
|
||||
63A4J 865
|
||||
879T8 527
|
||||
A5282 217
|
||||
53737 951
|
||||
44Q9Q 634
|
||||
TTJT9 210
|
||||
QK67K 192
|
||||
33A3A 915
|
||||
88Q8J 125
|
||||
QJ2QQ 256
|
||||
2888J 20
|
||||
2786T 391
|
||||
J27J7 938
|
||||
2AAT5 521
|
||||
544Q4 528
|
||||
A4645 30
|
||||
AKAA2 526
|
||||
44535 835
|
||||
KQ33Q 585
|
||||
66JJ6 818
|
||||
9979J 138
|
||||
TKKKK 661
|
||||
KA225 278
|
||||
Q8888 794
|
||||
K27QK 916
|
||||
83323 494
|
||||
39969 684
|
||||
53359 986
|
||||
77J73 299
|
||||
5TK9J 782
|
||||
222JJ 713
|
||||
3Q383 753
|
||||
46466 298
|
||||
QQQJJ 875
|
||||
Q2394 860
|
||||
QA5QA 988
|
||||
8K5K9 877
|
||||
7Q78Q 68
|
||||
AA6A6 923
|
||||
J565K 29
|
||||
52766 301
|
||||
8598Q 159
|
||||
KKK8K 824
|
||||
8KTQ5 49
|
||||
66486 41
|
||||
45459 842
|
||||
67676 223
|
||||
44283 971
|
||||
22T5T 836
|
||||
88857 164
|
||||
8K492 250
|
||||
939J9 900
|
||||
K5J9K 779
|
||||
5Q692 145
|
||||
8T88T 907
|
||||
55535 31
|
||||
8K822 609
|
||||
9TQK9 67
|
||||
6762J 435
|
||||
T5T5T 780
|
||||
4K442 152
|
||||
657J6 202
|
||||
44494 349
|
||||
78377 925
|
||||
32858 882
|
||||
276Q5 359
|
||||
49526 509
|
||||
2J623 918
|
||||
4222A 914
|
||||
TTTTJ 939
|
||||
255TQ 179
|
||||
KJ42T 898
|
||||
79268 404
|
||||
648K7 189
|
||||
6T7J7 488
|
||||
37Q63 538
|
||||
K366J 469
|
||||
KKK67 156
|
||||
998K6 242
|
||||
QQQ7Q 560
|
||||
33223 231
|
||||
9A999 167
|
||||
28228 961
|
||||
JJK2K 141
|
||||
KKK46 633
|
||||
KT3KA 845
|
||||
A2Q2A 667
|
||||
AA9AA 471
|
||||
A663A 76
|
||||
J966Q 996
|
||||
77J76 127
|
||||
74JJ7 748
|
||||
6QQQ7 303
|
||||
8AJ44 18
|
||||
J2J34 480
|
||||
A289Q 195
|
||||
8335Q 266
|
||||
QQ2Q2 385
|
||||
45K4J 870
|
||||
48JK6 1000
|
||||
T9949 294
|
||||
2585K 272
|
||||
7J77K 809
|
||||
J53KK 657
|
||||
AAAT5 347
|
||||
72J8K 476
|
||||
TQ77T 910
|
||||
29Q7T 767
|
||||
4TTTT 663
|
||||
642AA 292
|
||||
37QQQ 171
|
||||
86Q74 97
|
||||
96J88 34
|
||||
QQ7QJ 618
|
||||
77772 546
|
||||
99559 23
|
||||
AJ666 295
|
||||
AAKAK 964
|
||||
K8Q32 120
|
||||
8QAK5 563
|
||||
A9K9K 45
|
||||
3475K 362
|
||||
95999 739
|
||||
482TQ 36
|
||||
5Q555 452
|
||||
854Q3 894
|
||||
QTQQQ 561
|
||||
55755 99
|
||||
899AJ 235
|
||||
QAQ22 502
|
||||
75353 638
|
||||
K6A87 572
|
||||
J2KT7 366
|
||||
KA39K 144
|
||||
8AAAJ 409
|
||||
66753 766
|
||||
TT626 510
|
||||
AJ999 418
|
||||
42222 983
|
||||
5J577 994
|
||||
262KK 330
|
||||
99992 701
|
||||
4K334 825
|
||||
96J96 536
|
||||
774K7 229
|
||||
A9362 351
|
||||
KA8KJ 982
|
||||
J2552 594
|
||||
TTT2T 810
|
||||
KK24K 640
|
||||
23222 162
|
||||
K36Q7 321
|
||||
QQJTJ 519
|
||||
33384 606
|
||||
5A834 500
|
||||
Q35Q2 379
|
||||
A7888 434
|
||||
595J2 47
|
||||
2K7AA 728
|
||||
AA66J 9
|
||||
AKKKA 373
|
||||
53335 328
|
||||
447J4 514
|
||||
KT7K7 21
|
||||
785TT 253
|
||||
3J783 720
|
||||
7J2AQ 405
|
||||
56Q5Q 447
|
||||
Q647K 94
|
||||
28488 207
|
||||
694T2 714
|
||||
KJKKK 78
|
||||
8T866 130
|
||||
274Q5 672
|
||||
89992 312
|
||||
J2242 350
|
||||
QQ988 899
|
||||
3T3T3 464
|
||||
Q2226 752
|
||||
55222 639
|
||||
7T9T9 271
|
||||
Q8884 832
|
||||
2Q92Q 516
|
||||
46886 817
|
||||
77J7T 829
|
||||
AAA9J 80
|
||||
35J97 555
|
||||
358K7 692
|
||||
ATT6T 678
|
||||
K2465 698
|
||||
A2A59 46
|
||||
58T24 956
|
||||
8ATA2 804
|
||||
AAK3K 751
|
||||
28897 649
|
||||
QAQKQ 854
|
||||
7T776 353
|
||||
26226 426
|
||||
5566T 13
|
||||
8KKTK 857
|
||||
TT44J 512
|
||||
QA29K 172
|
||||
A3AAA 28
|
||||
6TTQT 993
|
||||
8TTJT 922
|
||||
44TT5 942
|
||||
K67QT 699
|
||||
AA77J 927
|
||||
J8JJJ 153
|
||||
4T474 73
|
||||
4QJ8T 475
|
||||
86386 796
|
||||
AA2QK 218
|
||||
86A4K 205
|
||||
78J84 481
|
||||
27K3T 260
|
||||
AAKTQ 641
|
||||
6QQ33 467
|
||||
3K333 279
|
||||
62888 889
|
||||
8Q388 185
|
||||
Q88QK 490
|
||||
9494J 24
|
||||
5T888 783
|
||||
36633 769
|
||||
8T484 258
|
||||
82878 987
|
||||
J3336 643
|
||||
TKKAK 276
|
||||
822AJ 429
|
||||
72727 917
|
||||
254JK 113
|
||||
58888 843
|
||||
AK537 624
|
||||
QQQJ8 659
|
||||
J3366 274
|
||||
ATTJK 468
|
||||
5KKK2 72
|
||||
AAAKA 533
|
||||
5525J 962
|
||||
Q6QJ6 165
|
||||
5K424 607
|
||||
94KK9 66
|
||||
43544 487
|
||||
JJ38T 712
|
||||
6K6KJ 90
|
||||
J7788 936
|
||||
75522 625
|
||||
K6KK9 955
|
||||
AJ7J7 765
|
||||
K7QTQ 407
|
||||
37333 837
|
||||
82J83 523
|
||||
2A526 543
|
||||
99TJJ 238
|
||||
33343 997
|
||||
44446 361
|
||||
8868K 432
|
||||
9J989 82
|
||||
49999 65
|
||||
5TQ78 966
|
||||
AAA48 534
|
||||
76J5J 946
|
||||
J9J25 187
|
||||
5T973 744
|
||||
KK562 816
|
||||
486A4 324
|
||||
569TQ 269
|
||||
3AAT4 343
|
||||
TQTTT 386
|
||||
T56A9 449
|
||||
Q844Q 535
|
||||
T8T25 281
|
||||
QJ5J5 858
|
||||
AKTK8 364
|
||||
33532 315
|
||||
92959 943
|
||||
999A2 198
|
||||
TAQ6J 770
|
||||
29295 616
|
||||
AKA7Q 833
|
||||
55A5A 896
|
||||
KK49A 396
|
||||
ATJ84 197
|
||||
73K87 383
|
||||
6A56A 478
|
||||
7KQT3 775
|
||||
49A93 110
|
||||
2928A 736
|
||||
5JK35 95
|
||||
53JQA 261
|
||||
TT399 443
|
||||
57779 287
|
||||
77296 220
|
||||
3T334 436
|
||||
54K87 756
|
||||
45455 393
|
||||
647J4 868
|
||||
5555J 498
|
||||
K877K 173
|
||||
646JJ 589
|
||||
2JJAJ 960
|
||||
7T5T6 293
|
||||
T3K3T 118
|
||||
TJA63 855
|
||||
7K7AK 403
|
||||
68754 614
|
||||
J5628 822
|
||||
J93TT 245
|
||||
JQJQ9 874
|
||||
32JT2 823
|
||||
7AA77 948
|
||||
AQTQA 56
|
||||
48986 252
|
||||
9K382 116
|
||||
TJ9T9 230
|
||||
Q7632 193
|
||||
998K9 750
|
||||
KK99K 491
|
||||
Q57J2 219
|
||||
T58T9 596
|
||||
66T6T 424
|
||||
QK354 953
|
||||
66652 863
|
||||
23J33 151
|
||||
7J337 653
|
||||
3J247 215
|
||||
A7KJ5 302
|
||||
A555K 654
|
||||
KQ9TT 363
|
||||
99Q49 370
|
||||
2JJ65 587
|
||||
7TAAJ 553
|
||||
KKK68 826
|
||||
77755 850
|
||||
J74T2 959
|
||||
2TQ2Q 954
|
||||
ATJ3Q 344
|
||||
45448 557
|
||||
5JJ5J 738
|
||||
T3278 595
|
||||
465AQ 520
|
||||
97Q82 665
|
||||
99779 183
|
||||
KQJAA 91
|
||||
KQTJT 746
|
||||
Q2542 453
|
||||
99J99 414
|
||||
39T99 368
|
||||
AA4AJ 906
|
||||
8TK28 529
|
||||
5A55J 819
|
||||
TT4T4 853
|
||||
JQAQQ 100
|
||||
57T4A 970
|
||||
AJAA3 834
|
||||
9JTT7 291
|
||||
9AK6A 902
|
||||
96J94 181
|
||||
3J944 593
|
||||
94KQ4 375
|
||||
KKKK2 556
|
||||
88J99 567
|
||||
JAAAJ 840
|
||||
9J9Q9 128
|
||||
74447 81
|
||||
28288 719
|
||||
32K88 225
|
||||
53535 87
|
||||
74555 224
|
||||
6972Q 628
|
||||
7JQJ8 893
|
||||
2T25J 190
|
||||
92226 552
|
||||
Q3QTQ 591
|
||||
A666A 814
|
||||
26247 103
|
||||
4KTKK 981
|
||||
J22K2 133
|
||||
3KKKK 873
|
||||
KJK7K 689
|
||||
6A6K2 985
|
||||
3AAAT 425
|
||||
22J27 839
|
||||
8888T 677
|
||||
6A666 569
|
||||
8887Q 497
|
||||
696Q3 799
|
||||
99646 695
|
||||
KKK5K 69
|
||||
3A332 106
|
||||
Q7TTT 831
|
||||
96622 566
|
||||
4JAA6 564
|
||||
22572 600
|
||||
92AKJ 931
|
||||
TA8AA 848
|
||||
73373 112
|
||||
6666T 182
|
||||
AJKJ7 645
|
||||
7A7AA 496
|
||||
T5555 740
|
||||
J22JJ 967
|
||||
24AAA 146
|
||||
956AQ 412
|
||||
66A9J 329
|
||||
46644 477
|
||||
A9939 105
|
||||
Q5Q5Q 702
|
||||
588Q5 384
|
||||
63AAJ 466
|
||||
254KA 947
|
||||
8KK88 565
|
||||
KQ29T 541
|
||||
36K66 759
|
||||
7JAQQ 431
|
||||
8QTT4 992
|
||||
3333J 731
|
||||
44447 793
|
||||
T355T 489
|
||||
39723 862
|
||||
828QQ 270
|
||||
96999 15
|
||||
333Q2 733
|
||||
T774T 559
|
||||
55K55 1
|
||||
9J955 264
|
||||
K2KQK 682
|
||||
QKQKQ 801
|
||||
222J2 247
|
||||
97J79 3
|
||||
42TT3 499
|
||||
2KQ69 129
|
||||
4764T 450
|
||||
72K2K 83
|
||||
3Q334 644
|
||||
TTT88 348
|
||||
2Q223 310
|
||||
J43A3 880
|
||||
J4229 64
|
||||
4QJ8A 17
|
||||
43434 285
|
||||
92222 772
|
||||
T59K6 448
|
||||
66674 248
|
||||
34334 241
|
||||
JK529 547
|
||||
T7TT3 517
|
||||
22QJQ 117
|
||||
96J6J 861
|
||||
QTJT4 101
|
||||
Q444J 307
|
||||
T2Q8K 357
|
||||
93T24 789
|
||||
T7K57 398
|
||||
2K94A 111
|
||||
9J942 200
|
||||
T7J8K 646
|
||||
55665 980
|
||||
56555 169
|
||||
79777 149
|
||||
82A93 710
|
||||
Q989Q 226
|
||||
J2T55 542
|
||||
763K2 723
|
||||
QQQJQ 867
|
||||
QQQQA 506
|
||||
J7777 154
|
||||
+4
-3
@@ -36,10 +36,11 @@ func TestSolution(t *testing.T) {
|
||||
is.NoErr(err)
|
||||
|
||||
t.Log(result)
|
||||
is.True(result.valuePT2 < 87286) // first submission
|
||||
is.True(result.valuePT2 < 87292) // second submission
|
||||
is.True(result.valuePT2 < 87287) // third submission
|
||||
is.True(result.valuePT2 < 87286) // first submission
|
||||
is.True(result.valuePT2 < 87292) // second submission
|
||||
is.True(result.valuePT2 < 87287) // third submission
|
||||
|
||||
is.Equal(result.valuePT1, 110407)
|
||||
is.Equal(result.valuePT2, 87273)
|
||||
}
|
||||
|
||||
+6
-5
@@ -32,15 +32,15 @@ func run(scan *bufio.Scanner) (*result, error) {
|
||||
|
||||
options := make([]int, 2*(rows+cols)+2)
|
||||
i := 0
|
||||
for j := 0; j <= rows-1; j++ {
|
||||
for j:=0; j<=rows-1; j++ {
|
||||
options[i+0] = runCycle(m, ray{[2]int{j, -1}, RT})
|
||||
options[i+1] = runCycle(m, ray{[2]int{j, cols}, LF})
|
||||
i += 2
|
||||
i+=2
|
||||
}
|
||||
for j := 0; j <= cols-1; j++ {
|
||||
for j:=0; j<=cols-1; j++ {
|
||||
options[i+0] = runCycle(m, ray{[2]int{-1, j}, DN})
|
||||
options[i+1] = runCycle(m, ray{[2]int{rows, j}, UP})
|
||||
i += 2
|
||||
i+=2
|
||||
}
|
||||
|
||||
// fmt.Println(options)
|
||||
@@ -96,6 +96,7 @@ func (m *Map) Get(p [2]int) rune {
|
||||
return (*m)[p[0]][p[1]]
|
||||
}
|
||||
|
||||
|
||||
func runCycle(m Map, r ray) int {
|
||||
current := r
|
||||
|
||||
@@ -185,4 +186,4 @@ func runCycle(m Map, r ray) int {
|
||||
// }
|
||||
|
||||
return len(energized)
|
||||
}
|
||||
}
|
||||
+1
-1
@@ -47,4 +47,4 @@ func TestStack(t *testing.T) {
|
||||
s := stack[int]{}
|
||||
s.Push(5)
|
||||
is.Equal(s.Pop(), 5)
|
||||
}
|
||||
}
|
||||
@@ -1,13 +0,0 @@
|
||||
2413432311323
|
||||
3215453535623
|
||||
3255245654254
|
||||
3446585845452
|
||||
4546657867536
|
||||
1438598798454
|
||||
4457876987766
|
||||
3637877979653
|
||||
4654967986887
|
||||
4564679986453
|
||||
1224686865563
|
||||
2546548887735
|
||||
4322674655533
|
||||
-141
@@ -1,141 +0,0 @@
|
||||
222343122415245553243251316124223234134666332224124211645376775672443247264263475261513546522316162532215534453661231232515522214351143451211
|
||||
422125443253354142511545636246664666565355152246453231651172747635424163415626462753445445312334225221624336126244661514234445544425223533122
|
||||
131212112421423414125516356342555542626661163526211536677376523712262371162153644117776261645533664544366146314432523222515425314231311544521
|
||||
131334344235153415214541223454455223563154114267331524774136127715554416125273543276346471735741663351266324144422511534542234341513351345352
|
||||
314541545523112111131565114333211153312641614321771374726154434476767125613311254537363422511721275135434164664442151263234241114111121141334
|
||||
435153335153513534132112326653656626231351436457153446433363235565156156723233715473535244413451723176561153261562445512312413413513135513241
|
||||
235243535523134543445216214455445352435554624255171271225755313626173154112144673146273747537614771377613244145436355342536323123434425211113
|
||||
132552152551514515631323412533333446136243376366556365574745474652757277632216317677316551253673465513776336664225626313216456312542531241352
|
||||
311415311541314143614162642634556464574541744355655753776632763662153656721435137347422375344242225276244673434333351454464536453212424421425
|
||||
453351344131342126143165264626543453632747531417235617257564537542611276314542732241535726557435722271523761452243145343543365433423153132344
|
||||
424354321333252642533513531241416236636427325176724425161362563217173773414665312244155777552374513335344162564462411154332652126231133233331
|
||||
433224533551436134314641523151361154615353522622137441214134673454347752343853221756746664765556521762762464233333523123643145626644231443435
|
||||
243311313556533564523443331214721572253144611715156456321767676655457736255732864573164467712433421256325731135656541255561161224441152415141
|
||||
511211214252345356344156642436611545463224342452742717585325436325574336455336582448256836717741726221177352616311422112513255165441212221131
|
||||
244253443163544142511413446172632624762126756145146775348573476557644782564438437852836725866452746165474553473737534665123425113435563332453
|
||||
232155346345514313654314235557517112176174776332136456448427547478426265844263882743533766568854547675464477171376662424251312612162632514355
|
||||
424114441642564135264345176163444365144163124128832285838626688224834432458556377773645427653638562736676174576737574642156232566466636441124
|
||||
543244331213246512421551417132132647763461226245235583478358556478588445828784366325778587856624776125647332126411416416253326543252561355453
|
||||
513411632124243263566153173255453461117356682265475822242236525286334354628536868726586284535383867467645552277715213631624352612331534144225
|
||||
234513324414264131211345613416736552211115685767773523645885727834464346536233245827443237753783724626566246761647646475456131431415434413214
|
||||
132312323255146664114745115275443572754326543474673247542856435836784453584863735676475556838547655484787272216413226712176641452341133361621
|
||||
324445311115236332563161165371142354332783687877726543524347444677384655338335874866474624655543543466338566764524432633543363631622335214314
|
||||
452146561262254136627644671525514257523265444635773245326674352228844844533536247443486645863647324742823822411266212747246263222143515531123
|
||||
323443456261326564347757145611113632534754323645837762327643383533554795688333775647234446628482555868382485343642524356327477353226234131236
|
||||
323566623463524644662155345214734554448367587534458465333783778836737748873896436675564776876254472473382773351746477537426351164321556552155
|
||||
411624314463555226413151162214157826642348553426375774773937688356445778864665387877397647688288645648488526683635462551221145364643422311353
|
||||
632541423444624336526576464457777686224586376437338832948677343497666833369685846994446858346385546773453274862246234173462724342631561154224
|
||||
353552612514333121215745416727247272652423544685753368594647394695658845883548858535734584333432476287445274435882257755366724515216151451335
|
||||
532166314441574113623175262414284358754786632434337878589943898388748395969493754638344944356356855723827482463322173565111471477266643531656
|
||||
116644351623354144151425116542234543365536844644456554366885339853375594997998864974865377578863643354482658652565456654732562467462642222633
|
||||
425265565534525427323521564886284475834357765873953575557676864375449896735695696945686539933897587748627756658646775714547636543542445454453
|
||||
535223341313647443711526456446656284686644344893747447894898636684595668686646634379736944587367734766868686525582828566224141647377452234555
|
||||
363661154543263115262561162483434662346246798873478436638737549697754638834495375733735333645433574877375276735684662372751455123234415466135
|
||||
233425541263155564422777566657463284532222644739657858356574964435535676435594635788954898867344838753677578547362236357265747553176223645334
|
||||
516113313346251471245336736766463235445577574763999559496983357388779634999695985559489635746544658453383775634426265623615715313624324613363
|
||||
325162436525537742416463226466422582452664444569687695737766869564846698477563438574369658749388443473974527623665566388541124766765465414216
|
||||
246532424466452274271137247462733834328375758733755764656833968984956876697799766884997394499744585594587876625677723447244217267426213343664
|
||||
164356325132241765153442235356485242287535595375398869579646888545895757975449659944533834737579865398575662388572336243423321763313272155166
|
||||
563615555622724634724833866443433524894838958833799835363644977657658578544664475868679458747866349983337933858733558557637772576116524351364
|
||||
415635136113175137578553536586564768643559866697595733497557879468449998976698759797676436636689587877974934738258785642847435574452213713115
|
||||
611145153512463742256332755487858466583796497738685664885658748948569545664445888744947857868589779795933867483673776857358564657524755764663
|
||||
235565633417713142257732254688636564985938796475899556649457697557496557466787887559566976984578789695478656638728764846466352277661663613361
|
||||
621414363456434251274757622526573747939964946885796964745598945469487687577499977988878866574434454755956575894225366755752223145132155653231
|
||||
345131227736331632753528624737877993467633874573544566489488585879587798745544677645759486797999989373758553748378762622865225676664655255241
|
||||
211147374365347566347683538644229836375367399779966469889799674657475784657559849567645885568589949973844765649576234674566626355732735375222
|
||||
123377577423217135757464227844458664877347575684876765589445958984848645558957589999985649678755757487567997496322362828232445742466637677526
|
||||
664165716524474573468574845478963396633746335989586478477469677874488696466969855457589699479795777786993453995866655558838835473455711456363
|
||||
645354217411347423778226725287476938984748595969986859957845897656645797969945967774756979786597495489759753559534884668577746471267563715146
|
||||
641123731653617153523878786635997676839634584755798896844786989789997886975976877949768456676679545757849946967975863276534664727276625714772
|
||||
115172313432542554343534322666684547383747359496846665858866986576677885977798965677465955688547658777937483437698822255673227856674321437423
|
||||
412316124234335666538374784464654983653484498444688865778477997658875656978599866558669858496479969969883747883595375635748886535531163731666
|
||||
126215534552633672772444476653659865338587448788645985679486758768567978966789759768556688875958549895757653789978826784367383554244325537527
|
||||
252471722164728674273366346869733763887789597776444684764998985757556667899857586887855996664484555498483585754587755247628423684671244526734
|
||||
616643241174113524686752733973994433637977478579974486858559967566675596878985789668957757945476696698659695977366876442282382768473657366141
|
||||
433715625621658365787576378559966694694594565764577974766866977599956779776859687775695787565694987685963787977966448785772368444344613132341
|
||||
542654365337336826434765643879738646353964647955974749776876686976656857777555965796959755779797949695874357763646457888473355582731254116326
|
||||
461216754736354442526774233456439439344649448885449769679668978899596596779679669865776767595846454969558697477357393642534444663773547743151
|
||||
242515737157657333842228548349875463457585648494866999577597668698587656558567788999587689857767876885764484449548964773473277753231345166735
|
||||
654521345226446835568566235799768737539786475876888887965595966585598966967969975867759665599758868667576445864433979732538253832712175534524
|
||||
115512724255847238822523769738898864344596868468594857859588665686578579798878998656799555798598889485694534558457599364226342568753677472213
|
||||
111524524557584843753648338688446565566879945758747566968678858898688798787995576956865896565768766698768659698554344826255288878683415552615
|
||||
775523534424885336584535598468769386864885649976596679699998877966986778776767559667869889767766556949956568378399476985828735885425764761532
|
||||
617234235723887272453554398456849533986998847969886896697596899979688786876777696866697569685659688446949473894494359678374775655237573674227
|
||||
731315731775542663287374348536374735499748575465485866966768699899697997797776666566989778755777686999847946948853933693544267753841326646546
|
||||
722426246522232587267567746363433367778759685487558796666966958776698867986668698666876866775886659846776955633755765593638285378256357434712
|
||||
174725351666826552875547497865663863549888789874668876958895676696978768897788786788566955869997548858768874638777786742243328886625132571731
|
||||
611354237262464432722652894576534365759676599966965877965957687768769888968769696957679665987557457444944459839769348686383583662783465636276
|
||||
435775645554577458385385799454458446877466964957585556758766679978876698869886969697899756896864788684659949467367797467452464686586746747527
|
||||
326715157438852348356648795697795987947557758498877979757678677886679987996677668886868888557795864545877549896579885386328386465786533157726
|
||||
453273273424255488663856445483976736667859995777897779896656697978997888787987898778776958957796758748894869487957534497554376546868722122324
|
||||
224573216435873475783673336556553645879964994546857977556976898696968678989979687688777875655579994576659674597887987885384834758677414425113
|
||||
356241135726344637684746374354974769468887978766569659956588999669799779786678667886579699675678884889486587434679643859352582448655434457222
|
||||
466565323122567376356874397989745956794895966548765989989778688799697678896789997978696969665976575677558444868875986457762338452225134143337
|
||||
362264215456463347238855743779549969969487765646768855768895876877976886666866799968989767688568764586578687569679978449782326532643416155546
|
||||
671362724447463788282378857469553747694544454845755975585656699878677799678797776968799697957896898878765444867363549353272748888443452166364
|
||||
632542654733754847425787585687488755596748847964799999775985798869786789699666867675565568797969676665954954838875438688564548862244145146171
|
||||
333723417316447367476286584684499973896998895898557855668598997699996977697796768788767776689759949696664864687338847464274357245662617625121
|
||||
732722335132788573566373398994377893654688989578766978658865988697879899789898877758688978567997675756877983739477395738266566365866553224517
|
||||
147177514747474242267782783587784747967985778647866665897959877679967669667689876857669669767556998597597497483549887695587764775634662343617
|
||||
152744472376652374322667687839455953897495766449899756875956679668789688868676978978876787578985556849965685833354883453248267842384616432657
|
||||
217227543612352346346455856939488455758985798868598588765697888677977868879697796686766696678556576857569777547694747435272652536672167123712
|
||||
744625215616674868776537785459394998859647888485449778786556769796876987889777989756758976977758496584958578978633843394583557326773745211217
|
||||
353354332722486863626455784779737558677796677557648786868756998567779997999757769989968679778794444858495938377534839655447657354377534537617
|
||||
351162251452745473452566496983484689397949849568679798775655588857855767769795678968695766898846549555848585493436735966444566758545364773274
|
||||
546334341147183722785558798496869978864895677895756565879578585766957665575757696669676677769768545948765446463585354842584745473612425647573
|
||||
235615763364478535767825263879546994497978874484569465769576969857869669765659777668868977865946966479776587987999955433355672374557554754214
|
||||
162177325222163583735436483646438894396659587698644456886655596959879587966867768858997789444759867989565846639353845278562446263633245724416
|
||||
324535255452483383635664425784958857579867676497445879975595969977679879855779697798889657664476857564676937793853344868547244368834643131142
|
||||
121347276513238722442368557665693779499584456766988769868757758795788956896585869778678687556788794995887699638544336543625582864246234111541
|
||||
357771157266317334828437783465549356369747964978875778866775965679685977988796799568586768676664767564576835757749675276226376757244531177246
|
||||
336664616327762746632336856333359783983467896468668468658857596888666655696975568657694759566847599666396674475446532283582787232143364371132
|
||||
644533212754142233635788744897443835653636699755644785889878558985567878858696858779788657475547995487649399794638387758824355331366214575725
|
||||
222217676717612667687783367437478679946969645869469768494864887557985785659965856994457654994548995554598868743539788752855264561637271324324
|
||||
356452154463414577848785374339498366535638544946846765677495769785557579699659788879447959897745467466459849543743454246822537753427335371562
|
||||
343351256333451586862433643627656985753774749546555768998795848687576559887698545798748988498774696693748665338953758884323743215516455337651
|
||||
511156433162323673647444877388393898578477588665844949845684789786485757669794987664595874795599974455755347864958728824643583546532455523751
|
||||
156124537652656126446766564883685565845949468648655489495444579455874554846945778967786444756587898964737436487344256846452377111452125151424
|
||||
515264356113762652852852632686537484556764597765774578755556886965448899978985694964457598494775673883444869546887836668355228143455736361562
|
||||
263512646525146141226625365446528679473694599878945468469659775468694555669548954648468546665655847884688365888823562232347546127534712221733
|
||||
631415241711525626678448673422265459959576695493999586674865475767744965494946497644686744965594334353963643655244478563353652375272512755651
|
||||
233341711151632262167275682837682337594668593834657957999678754665457846558698875995554875885564465558544593484682334467458266753354353656363
|
||||
222614621174264456548568855775763264556684446457483755666594465554896878549965797747587445795345639937745754468637877328233727712145444373316
|
||||
551136576466563613374865837744634548656596546959875864946578986489646467467887584454698786369755639588797883757583882864432762672266561742114
|
||||
311433545766254471655428367633528758869667674337353886355568568977559794557448545869856978986385835684993879575657778365536445625371464633155
|
||||
223612464456771261577683747465843843667648368983574634838577897765496687876598844667977633334687854753563787465237347324763236171472235426346
|
||||
411245121677351625555347323585443444334598696449339998397379788744556985684748696646376458494657966586849537253887746577841254462522431254352
|
||||
344346233632636772414765673728476885836598589955558748979779588656646877576889768598337348786569379345443684386546372358847445714773517622512
|
||||
155323536362462251246768675874228887274856495665585569666835536867574987794867838438565638693854398377677783434776265675564455312663443423541
|
||||
331566446775752674417132753235465665833378447847639386878845593445734945386694688999635777683567968539426228468486664337643254264256612362121
|
||||
243564654224225645722672382353864676463257496747548887493585987546678658735985743376384577953533946647357564447863573451724364472125432653566
|
||||
342315614225414552353574355435638346877654437484463854837898965395385547754648364866393337683989446882326338262227448314144441743477561422165
|
||||
513316635431624236671443348277886572254832458877847668477593794644585888563857755634797589885668862754772785358487877315135613177367144545513
|
||||
463143244643262172563515774358878556748352525757567987986693359853994963575439443448643467386743366524235883462535432614464455735443452664134
|
||||
365641135114444646623465131227245648484522527682468766639838853356859443957586854538395483886846572325432336737857272623363152162131551135414
|
||||
416313341334271754356764361744638674522648825426627539586358437534848469663986377869797354638474474353788632454247175546246417444136416435644
|
||||
224353155431264253763746646441542886447853826453463553364576374757797585985553484899859547773742768633328427884282476754133441524461616242643
|
||||
141663652631255115673535171111246265842334873322667887864398959494389595436394448689564435578232373254536888873517235136312276614212451451513
|
||||
124131511566566612435515461237554545678463532355284383577958338477334574565899548354995646534573786226335788675417311262514713363312364535154
|
||||
423124641651141434731445642547213258886735546328578275442562699767675575457466479427885838355373878586875834224154546773247146645646322335264
|
||||
412644326632526437735316412561445417468882886666655743427476665574794946797787288666754744722668682487625266217525212752446411411125122652443
|
||||
533453646465125514654252753512273714342227373732733663723654553522224855828427587263828376724486786422622551345652174733731235533661345526462
|
||||
431416626556561415256423726364711356216462533453778624228776264745488556248346558664685886255267664468734267241413666377354236365315112133322
|
||||
115242144546551242654657115464153653733572255453735867582743877872748475375858445224247557346684865447435434415136572343667245436453541641214
|
||||
211445545143351463615353774344215444543156828652686467572385233427763332873666832447256386848435536242337137777716372765516254142315334335233
|
||||
345124663224645321264314114673647256557756426376735374628552375257437773764536467386624358238642865332573246663566211211655655563524242452555
|
||||
314351264524343426135362454521352527263736457447533445374485277766767738682474542365754582457568722614424111744153725635141565436222616112315
|
||||
525142531331665442641251651451342365334554162254374267466577736465886625773232626738363773743786773241666727445735231415436342625513255235151
|
||||
543245142256442454155334231734217734761146755176638778856523266374354672783363252424683478557527343237227211135754547531342136551132351221533
|
||||
241355115114515145351235241342577311663523713245571552423844478483444456674576776374774635321762611146175633416417526461446534624524525232351
|
||||
413212231435125464562416642131514721163172662635774761555772466528432746222877628357558463622434577676277711461224526611415645224221334321153
|
||||
424114552242412235261232556412366663124614547557116436567672766285253724382874567666431356536715216512355113511563132462412461555112225422135
|
||||
322324544333135432235125224253374616723165212337472223432464246434784434268261665524555163346167575177573432151165141342526636661664333152245
|
||||
533322454514225135644666511564116113743567665217446774461763723457213436114546254524754413534661176555531123216654634336153535555615455221351
|
||||
345114245113253556125335351622625171466165175642167753751336711273734343723253343654164414153211641676412352766561245653215262351455523141451
|
||||
142421541514212154334545211465656444644552463442357616615277117635256363621723512341776351424463622726131565431516465664346151153212233245553
|
||||
444314343434312135211364665242441535527647475416223551347736416724264751235567161762631557147415445546211321423221136662344161541525343455425
|
||||
513343214231252255165411335621632642146147645756642561211667322537371252122672641421372561555336143123644446534414131135624333443543522413531
|
||||
151133414553422411155141354122545416221132657162133367556711163132611352466177573117122527412137673543111622364234433423115531533515415532534
|
||||
344341433553215433332561124312211661162315615567541645475225431414323527474442612165214546553775576346352241352363416414626442233143123431324
|
||||
312334123334252355135521123323245125516132154636463653576675247514555746177477533534522123547665145656414436131454466514531422525141331441324
|
||||
221234522113214232242154165523542235561622643243233434644217742623556626525264626677654256257462621433131425222466152534235213545112335523443
|
||||
-225
@@ -1,225 +0,0 @@
|
||||
package main
|
||||
|
||||
import (
|
||||
"bufio"
|
||||
_ "embed"
|
||||
"fmt"
|
||||
|
||||
aoc "go.sour.is/advent-of-code"
|
||||
)
|
||||
|
||||
var log = aoc.Log
|
||||
|
||||
func main() { aoc.MustResult(aoc.Runner(run)) }
|
||||
|
||||
type result struct {
|
||||
valuePT1 int
|
||||
valuePT2 int
|
||||
}
|
||||
|
||||
func (r result) String() string { return fmt.Sprintf("%#v", r) }
|
||||
|
||||
func run(scan *bufio.Scanner) (*result, error) {
|
||||
var m aoc.Map[int16, rune]
|
||||
|
||||
for scan.Scan() {
|
||||
text := scan.Text()
|
||||
m = append(m, []rune(text))
|
||||
}
|
||||
log("start day 17")
|
||||
|
||||
result := result{}
|
||||
result.valuePT1 = search(m, 1, 3, seenFn)
|
||||
log("result from part 1 = ", result.valuePT1)
|
||||
|
||||
result.valuePT2 = search(m, 4, 10, nil)
|
||||
log("result from part 2 = ", result.valuePT2)
|
||||
|
||||
return &result, nil
|
||||
}
|
||||
|
||||
type Point = aoc.Point[int16]
|
||||
type Map = aoc.Map[int16, rune]
|
||||
|
||||
// rotate for changing direction
|
||||
type rotate int8
|
||||
|
||||
const (
|
||||
CW rotate = 1
|
||||
CCW rotate = -1
|
||||
)
|
||||
|
||||
// diretion of path steps
|
||||
type direction int8
|
||||
|
||||
var (
|
||||
U = Point{-1, 0}
|
||||
R = Point{0, 1}
|
||||
D = Point{1, 0}
|
||||
L = Point{0, -1}
|
||||
)
|
||||
|
||||
var directions = []Point{U, R, D, L}
|
||||
|
||||
var directionIDX = func() map[Point]direction {
|
||||
m := make(map[Point]direction, len(directions))
|
||||
for k, v := range directions {
|
||||
m[v] = direction(k)
|
||||
}
|
||||
return m
|
||||
}()
|
||||
|
||||
// position on the map
|
||||
type position struct {
|
||||
loc Point
|
||||
direction Point
|
||||
steps int8
|
||||
}
|
||||
|
||||
func (p position) step() position {
|
||||
return position{p.loc.Add(p.direction), p.direction, p.steps + 1}
|
||||
}
|
||||
func (p position) rotateAndStep(towards rotate) position {
|
||||
d := directions[(int8(directionIDX[p.direction])+int8(towards)+4)%4]
|
||||
return position{p.loc.Add(d), d, 1}
|
||||
}
|
||||
|
||||
// implements FindPath graph interface
|
||||
type graph struct {
|
||||
min, max int8
|
||||
m Map
|
||||
target Point
|
||||
reads int
|
||||
seenFn func(a position) position
|
||||
}
|
||||
|
||||
// Neighbors returns valid steps from given position. if at target returns none.
|
||||
func (g *graph) Neighbors(current position) []position {
|
||||
var nbs []position
|
||||
|
||||
if current.steps == 0 {
|
||||
return []position{
|
||||
{R, R, 1},
|
||||
{D, D, 1},
|
||||
}
|
||||
}
|
||||
|
||||
if current.loc == g.target {
|
||||
return nil
|
||||
}
|
||||
|
||||
if left := current.rotateAndStep(CCW); current.steps >= g.min && g.m.Valid(left.loc) {
|
||||
nbs = append(nbs, left)
|
||||
}
|
||||
|
||||
if right := current.rotateAndStep(CW); current.steps >= g.min && g.m.Valid(right.loc) {
|
||||
nbs = append(nbs, right)
|
||||
}
|
||||
|
||||
if forward := current.step(); current.steps < g.max && g.m.Valid(forward.loc) {
|
||||
nbs = append(nbs, forward)
|
||||
}
|
||||
|
||||
return nbs
|
||||
}
|
||||
|
||||
// Cost calculates heat cost to neighbor from map
|
||||
func (g *graph) Cost(a, b position) int16 {
|
||||
g.reads++
|
||||
_, r, _ := g.m.Get(b.loc)
|
||||
return int16(r - '0')
|
||||
}
|
||||
|
||||
// Potential calculates distance to target
|
||||
// func (g *graph) Potential(a position) int16 {
|
||||
// return aoc.ManhattanDistance(a.loc, g.target)
|
||||
// }
|
||||
|
||||
// Target returns true when target reached. receives node and cost.
|
||||
func (g *graph) Target(a position, c int16) bool {
|
||||
if a.loc == g.target && a.steps >= g.min && a.steps <= g.max {
|
||||
return true
|
||||
}
|
||||
return false
|
||||
}
|
||||
|
||||
// Seen attempt at simplifying the seen to use horizontal/vertical and no steps.
|
||||
// It returns correct for part1 but not part 2..
|
||||
func (g *graph) Seen(a position) position {
|
||||
if g.seenFn != nil {
|
||||
return g.seenFn(a)
|
||||
}
|
||||
return a
|
||||
}
|
||||
|
||||
func seenFn(a position) position {
|
||||
if a.direction == U {
|
||||
a.direction = D
|
||||
}
|
||||
if a.direction == L {
|
||||
a.direction = R
|
||||
}
|
||||
// a.steps = 0
|
||||
return a
|
||||
}
|
||||
|
||||
func search(m Map, minSteps, maxSteps int8, seenFn func(position) position) int {
|
||||
rows, cols := m.Size()
|
||||
start := Point{}
|
||||
target := Point{rows - 1, cols - 1}
|
||||
|
||||
g := graph{min: minSteps, max: maxSteps, m: m, target: target, seenFn: seenFn}
|
||||
|
||||
cost, path, closed := aoc.FindPath[int16, position](&g, position{loc: start}, position{loc: target})
|
||||
|
||||
log("total map reads = ", g.reads, "cost = ", cost)
|
||||
printGraph(m, path, closed, g.seenFn)
|
||||
|
||||
return int(cost)
|
||||
}
|
||||
|
||||
// printGraph with the path/cost overlay
|
||||
func printGraph(m Map, path []position, closed map[position]int16, seenFn func(a position) position) {
|
||||
pts := make(map[Point]position, len(path))
|
||||
for _, pt := range path {
|
||||
pts[pt.loc] = pt
|
||||
}
|
||||
|
||||
clpt := make(map[position]position, len(closed))
|
||||
for pt := range closed {
|
||||
clpt[position{loc: pt.loc, steps: pt.steps}] = pt
|
||||
}
|
||||
|
||||
for r, row := range m {
|
||||
// if r == 0 {
|
||||
// for c := range row {
|
||||
// if c == 0 {
|
||||
// fmt.Print(" ")
|
||||
// }
|
||||
// fmt.Printf("% 5d", c)
|
||||
// }
|
||||
// fmt.Println("")
|
||||
// }
|
||||
for c := range row {
|
||||
// if c == 0 {
|
||||
// fmt.Printf("% 5d", r)
|
||||
// }
|
||||
|
||||
if pt, ok := pts[Point{int16(r), int16(c)}]; ok {
|
||||
if seenFn != nil {
|
||||
pt = seenFn(pt)
|
||||
}
|
||||
_ = pt
|
||||
// fmt.Printf("% 5d", closed[pt])
|
||||
fmt.Print("*")
|
||||
|
||||
continue
|
||||
}
|
||||
|
||||
// fmt.Print(" ....")
|
||||
fmt.Print(" ")
|
||||
}
|
||||
fmt.Println("")
|
||||
}
|
||||
fmt.Println("")
|
||||
}
|
||||
@@ -1,41 +0,0 @@
|
||||
package main
|
||||
|
||||
import (
|
||||
"bufio"
|
||||
"bytes"
|
||||
"testing"
|
||||
|
||||
_ "embed"
|
||||
|
||||
"github.com/matryer/is"
|
||||
)
|
||||
|
||||
//go:embed example.txt
|
||||
var example []byte
|
||||
|
||||
//go:embed input.txt
|
||||
var input []byte
|
||||
|
||||
func TestExample(t *testing.T) {
|
||||
is := is.New(t)
|
||||
scan := bufio.NewScanner(bytes.NewReader(example))
|
||||
|
||||
result, err := run(scan)
|
||||
is.NoErr(err)
|
||||
|
||||
t.Log(result)
|
||||
is.Equal(result.valuePT1, 102)
|
||||
is.Equal(result.valuePT2, 94)
|
||||
}
|
||||
|
||||
func TestSolution(t *testing.T) {
|
||||
is := is.New(t)
|
||||
scan := bufio.NewScanner(bytes.NewReader(input))
|
||||
|
||||
result, err := run(scan)
|
||||
is.NoErr(err)
|
||||
|
||||
t.Log(result)
|
||||
is.Equal(result.valuePT1, 843)
|
||||
is.Equal(result.valuePT2, 1017)
|
||||
}
|
||||
@@ -1,14 +0,0 @@
|
||||
R 6 (#70c710)
|
||||
D 5 (#0dc571)
|
||||
L 2 (#5713f0)
|
||||
D 2 (#d2c081)
|
||||
R 2 (#59c680)
|
||||
D 2 (#411b91)
|
||||
L 5 (#8ceee2)
|
||||
U 2 (#caa173)
|
||||
L 1 (#1b58a2)
|
||||
U 2 (#caa171)
|
||||
R 2 (#7807d2)
|
||||
U 3 (#a77fa3)
|
||||
L 2 (#015232)
|
||||
U 2 (#7a21e3)
|
||||
-766
@@ -1,766 +0,0 @@
|
||||
R 4 (#0a7a60)
|
||||
U 8 (#4453b3)
|
||||
R 6 (#8e4f70)
|
||||
U 2 (#4453b1)
|
||||
R 4 (#0feb00)
|
||||
U 4 (#355591)
|
||||
R 8 (#2a09c0)
|
||||
U 4 (#544c71)
|
||||
R 4 (#472930)
|
||||
U 2 (#199e33)
|
||||
R 3 (#3d8df0)
|
||||
U 5 (#199e31)
|
||||
R 7 (#45de50)
|
||||
U 4 (#57a941)
|
||||
L 7 (#671c70)
|
||||
U 5 (#5e5e81)
|
||||
R 4 (#2e9b60)
|
||||
U 8 (#490881)
|
||||
L 7 (#1846f0)
|
||||
U 3 (#304101)
|
||||
L 4 (#1846f2)
|
||||
D 2 (#58f3f1)
|
||||
L 9 (#2e9b62)
|
||||
D 2 (#56dcd1)
|
||||
L 2 (#671c72)
|
||||
D 9 (#275fd1)
|
||||
L 4 (#76b7b2)
|
||||
U 9 (#5b9641)
|
||||
L 4 (#1d3212)
|
||||
U 10 (#3d1841)
|
||||
L 3 (#5ad5e2)
|
||||
D 6 (#010211)
|
||||
L 5 (#13ec52)
|
||||
D 8 (#166471)
|
||||
L 3 (#53ebc0)
|
||||
D 5 (#0fdba1)
|
||||
L 4 (#54e450)
|
||||
D 9 (#440a21)
|
||||
L 3 (#49b242)
|
||||
D 5 (#2f0171)
|
||||
L 6 (#447332)
|
||||
D 4 (#182561)
|
||||
L 8 (#1aaaa2)
|
||||
D 6 (#0996a1)
|
||||
L 4 (#1c1212)
|
||||
D 6 (#5780d1)
|
||||
L 7 (#0fc1d2)
|
||||
D 7 (#36cb41)
|
||||
L 3 (#505552)
|
||||
D 7 (#8d8b81)
|
||||
R 4 (#2bf742)
|
||||
D 7 (#152791)
|
||||
R 5 (#760492)
|
||||
D 3 (#11a991)
|
||||
R 3 (#5debc0)
|
||||
D 10 (#59f211)
|
||||
L 4 (#66d342)
|
||||
D 8 (#1fc6b1)
|
||||
R 4 (#66d340)
|
||||
D 6 (#72dff1)
|
||||
L 2 (#3f1b10)
|
||||
D 4 (#2fca13)
|
||||
L 10 (#2d0162)
|
||||
D 5 (#8b5e53)
|
||||
L 6 (#2d0160)
|
||||
U 2 (#317053)
|
||||
L 2 (#650c20)
|
||||
U 7 (#2bed01)
|
||||
R 10 (#409ed0)
|
||||
U 2 (#166713)
|
||||
L 10 (#939350)
|
||||
U 6 (#166711)
|
||||
L 4 (#38a180)
|
||||
D 3 (#1d95f1)
|
||||
L 6 (#11ea60)
|
||||
D 5 (#931dc1)
|
||||
R 6 (#11bf70)
|
||||
D 7 (#536051)
|
||||
L 3 (#995b60)
|
||||
D 2 (#254e91)
|
||||
L 3 (#332fd2)
|
||||
U 6 (#7669f1)
|
||||
L 3 (#574642)
|
||||
U 6 (#1778a1)
|
||||
L 3 (#1a00c2)
|
||||
U 5 (#2eaa81)
|
||||
L 3 (#1cf8e2)
|
||||
U 6 (#0c71a1)
|
||||
L 6 (#868472)
|
||||
U 3 (#0a9fd1)
|
||||
R 9 (#104c02)
|
||||
U 4 (#082451)
|
||||
L 7 (#850d02)
|
||||
U 6 (#082453)
|
||||
L 7 (#322552)
|
||||
U 3 (#1339d1)
|
||||
L 6 (#8e11d2)
|
||||
U 4 (#6c5691)
|
||||
R 6 (#1dda10)
|
||||
U 3 (#25e5c3)
|
||||
R 7 (#370670)
|
||||
U 4 (#9324f1)
|
||||
L 3 (#451030)
|
||||
U 7 (#1f1021)
|
||||
L 7 (#0ba3c0)
|
||||
U 5 (#8a10a3)
|
||||
L 8 (#67db30)
|
||||
U 5 (#282473)
|
||||
L 4 (#0cd350)
|
||||
U 4 (#25e5c1)
|
||||
R 3 (#6b4ee0)
|
||||
U 4 (#333cf1)
|
||||
R 5 (#02b610)
|
||||
D 4 (#4e7cc1)
|
||||
R 3 (#92abb0)
|
||||
U 5 (#2f6ff1)
|
||||
R 5 (#483360)
|
||||
U 5 (#7b1cd1)
|
||||
L 8 (#3a5d50)
|
||||
U 3 (#1d2461)
|
||||
R 8 (#3b2fd0)
|
||||
U 5 (#630763)
|
||||
R 6 (#5033c0)
|
||||
U 3 (#252523)
|
||||
R 7 (#08eeb0)
|
||||
U 8 (#516633)
|
||||
L 7 (#156240)
|
||||
U 4 (#2db063)
|
||||
L 3 (#791070)
|
||||
D 5 (#2920a3)
|
||||
L 3 (#0dafe0)
|
||||
U 5 (#4185b3)
|
||||
L 5 (#7ac0e0)
|
||||
U 2 (#5a6cd3)
|
||||
L 2 (#3ca790)
|
||||
U 7 (#755403)
|
||||
L 4 (#3b0740)
|
||||
U 5 (#2004a3)
|
||||
L 3 (#2db4f0)
|
||||
U 6 (#602a23)
|
||||
R 5 (#32c1c0)
|
||||
D 2 (#000f53)
|
||||
R 5 (#388360)
|
||||
D 7 (#24d9e3)
|
||||
R 4 (#4703a0)
|
||||
D 3 (#2f1133)
|
||||
R 3 (#4703a2)
|
||||
U 11 (#52e853)
|
||||
R 5 (#278132)
|
||||
D 11 (#0665e3)
|
||||
R 3 (#239112)
|
||||
U 6 (#8f0ad1)
|
||||
R 5 (#447de2)
|
||||
U 6 (#8f0ad3)
|
||||
R 6 (#636122)
|
||||
U 2 (#187283)
|
||||
R 3 (#5aae62)
|
||||
U 10 (#1d8833)
|
||||
L 5 (#476db0)
|
||||
U 5 (#136393)
|
||||
L 7 (#29e6b0)
|
||||
U 5 (#136391)
|
||||
R 7 (#3ba060)
|
||||
U 3 (#635e23)
|
||||
L 5 (#2042f0)
|
||||
U 3 (#181643)
|
||||
L 6 (#5af952)
|
||||
U 8 (#28d0b1)
|
||||
L 2 (#4a98f2)
|
||||
U 9 (#28d0b3)
|
||||
L 6 (#27a572)
|
||||
D 3 (#3d7213)
|
||||
L 4 (#516842)
|
||||
D 11 (#21ef63)
|
||||
L 5 (#38e342)
|
||||
D 2 (#1118b3)
|
||||
L 3 (#560502)
|
||||
D 9 (#1118b1)
|
||||
R 2 (#1c39a2)
|
||||
D 2 (#303ab3)
|
||||
R 6 (#716ba0)
|
||||
D 6 (#780a93)
|
||||
L 8 (#77ec30)
|
||||
U 2 (#780a91)
|
||||
L 3 (#271100)
|
||||
U 10 (#5882f3)
|
||||
L 4 (#2050c2)
|
||||
D 3 (#434843)
|
||||
L 3 (#7d9572)
|
||||
D 2 (#3129b3)
|
||||
L 5 (#21fb12)
|
||||
D 5 (#8c2c33)
|
||||
L 4 (#57bf92)
|
||||
D 6 (#2730b3)
|
||||
L 4 (#6a3902)
|
||||
D 8 (#4656a3)
|
||||
L 5 (#60ac80)
|
||||
D 4 (#43b863)
|
||||
R 9 (#3d69a0)
|
||||
D 8 (#3ca913)
|
||||
L 2 (#411d80)
|
||||
D 3 (#725383)
|
||||
L 8 (#4a98d0)
|
||||
D 9 (#274553)
|
||||
L 5 (#580d60)
|
||||
U 5 (#568223)
|
||||
L 6 (#473af0)
|
||||
U 5 (#827593)
|
||||
L 7 (#251dc2)
|
||||
U 5 (#0fcea3)
|
||||
L 8 (#5ae3d2)
|
||||
U 3 (#4efa11)
|
||||
R 9 (#389852)
|
||||
U 2 (#7f7f91)
|
||||
R 6 (#618342)
|
||||
U 3 (#441143)
|
||||
L 7 (#886df2)
|
||||
U 3 (#26a093)
|
||||
L 8 (#886df0)
|
||||
U 4 (#63c7d3)
|
||||
L 3 (#04f842)
|
||||
D 10 (#0fcea1)
|
||||
L 6 (#388e62)
|
||||
U 10 (#3ae7f3)
|
||||
L 3 (#2a6880)
|
||||
U 6 (#3bfd53)
|
||||
L 6 (#73a0c0)
|
||||
U 5 (#3bfd51)
|
||||
L 4 (#0d18a0)
|
||||
U 2 (#19da93)
|
||||
L 6 (#120600)
|
||||
U 8 (#233b53)
|
||||
L 6 (#2e1050)
|
||||
U 3 (#4b2aa3)
|
||||
L 4 (#5f9930)
|
||||
U 10 (#6e65f1)
|
||||
R 6 (#1eefa0)
|
||||
U 9 (#50b9d3)
|
||||
R 2 (#548ed0)
|
||||
U 9 (#50b9d1)
|
||||
R 7 (#8bd9f0)
|
||||
U 4 (#5ae473)
|
||||
R 6 (#0b0490)
|
||||
U 10 (#186891)
|
||||
R 4 (#764830)
|
||||
U 7 (#33b0e1)
|
||||
R 5 (#363c90)
|
||||
U 8 (#7bd631)
|
||||
R 7 (#031e30)
|
||||
U 7 (#095881)
|
||||
R 3 (#640e50)
|
||||
D 5 (#02e7f3)
|
||||
R 7 (#0922f0)
|
||||
D 7 (#6b7af3)
|
||||
R 9 (#0922f2)
|
||||
D 3 (#62e543)
|
||||
R 3 (#21e320)
|
||||
U 9 (#5ead81)
|
||||
R 7 (#01fd70)
|
||||
D 9 (#3b0cf1)
|
||||
R 2 (#2758a0)
|
||||
D 5 (#7279b1)
|
||||
R 8 (#5c7dc0)
|
||||
D 7 (#3c8db1)
|
||||
R 4 (#3c3740)
|
||||
U 2 (#26b151)
|
||||
R 6 (#11eb12)
|
||||
U 4 (#587921)
|
||||
R 6 (#11eb10)
|
||||
U 4 (#320051)
|
||||
R 4 (#038630)
|
||||
U 3 (#6a2e61)
|
||||
R 2 (#4ff680)
|
||||
U 5 (#3c57f1)
|
||||
R 9 (#0b2440)
|
||||
U 8 (#497533)
|
||||
L 6 (#704680)
|
||||
U 11 (#549113)
|
||||
R 6 (#23b470)
|
||||
U 4 (#9e0641)
|
||||
R 7 (#1aeec0)
|
||||
D 7 (#4a6331)
|
||||
R 2 (#547d80)
|
||||
D 5 (#457a71)
|
||||
R 9 (#7daa90)
|
||||
D 4 (#16d7b1)
|
||||
L 6 (#266810)
|
||||
D 3 (#363561)
|
||||
L 5 (#5312b2)
|
||||
D 4 (#42c301)
|
||||
R 5 (#9a0952)
|
||||
D 7 (#42c303)
|
||||
R 7 (#7d1df2)
|
||||
D 4 (#51e321)
|
||||
R 5 (#609422)
|
||||
D 4 (#3b8f01)
|
||||
R 6 (#644792)
|
||||
U 4 (#2d8b11)
|
||||
R 7 (#22bbc2)
|
||||
D 7 (#6b39b1)
|
||||
R 5 (#680e72)
|
||||
U 2 (#7f9f31)
|
||||
R 3 (#0e9b52)
|
||||
U 3 (#3086c1)
|
||||
R 3 (#5a60c0)
|
||||
U 6 (#53b6e3)
|
||||
R 7 (#8117d0)
|
||||
U 7 (#53b6e1)
|
||||
R 3 (#2cb930)
|
||||
U 3 (#1bffd1)
|
||||
R 6 (#4539f0)
|
||||
U 8 (#680411)
|
||||
R 4 (#6032c0)
|
||||
U 6 (#255061)
|
||||
R 3 (#5562a0)
|
||||
U 6 (#088071)
|
||||
R 3 (#3bf2f0)
|
||||
U 5 (#52bdb1)
|
||||
L 6 (#070500)
|
||||
U 5 (#69e001)
|
||||
R 6 (#070502)
|
||||
U 3 (#071051)
|
||||
R 2 (#036000)
|
||||
U 4 (#0ea8a1)
|
||||
R 5 (#05e4d0)
|
||||
U 3 (#674de1)
|
||||
R 3 (#804250)
|
||||
D 6 (#3ffca1)
|
||||
R 4 (#23dcb2)
|
||||
D 6 (#9f9841)
|
||||
L 5 (#45f210)
|
||||
D 9 (#15efc1)
|
||||
R 5 (#45f212)
|
||||
D 4 (#969551)
|
||||
L 9 (#23dcb0)
|
||||
D 2 (#41bea1)
|
||||
L 4 (#2f2a32)
|
||||
D 4 (#71ffd1)
|
||||
R 3 (#5c0bb2)
|
||||
D 7 (#6f3501)
|
||||
R 4 (#2b0a72)
|
||||
D 4 (#7b3571)
|
||||
R 3 (#1c67d2)
|
||||
U 11 (#42f011)
|
||||
R 3 (#51ae62)
|
||||
D 3 (#75fcf1)
|
||||
R 3 (#1f4742)
|
||||
D 4 (#2813f1)
|
||||
R 4 (#3d1812)
|
||||
D 2 (#2b1d01)
|
||||
R 11 (#1eb302)
|
||||
U 3 (#27b0a1)
|
||||
R 4 (#227b20)
|
||||
U 5 (#34b7e1)
|
||||
R 10 (#201220)
|
||||
U 7 (#0502f3)
|
||||
R 4 (#5ab7f0)
|
||||
U 4 (#0502f1)
|
||||
R 4 (#5d09b0)
|
||||
U 7 (#504a81)
|
||||
R 7 (#1e8250)
|
||||
U 3 (#715aa1)
|
||||
R 6 (#26d290)
|
||||
U 6 (#9a12f1)
|
||||
L 3 (#18be90)
|
||||
U 8 (#037d11)
|
||||
L 5 (#647600)
|
||||
U 3 (#40b983)
|
||||
L 5 (#04e450)
|
||||
U 3 (#9a9a43)
|
||||
L 8 (#04e452)
|
||||
U 6 (#8af153)
|
||||
R 8 (#6cbc90)
|
||||
U 4 (#04d121)
|
||||
L 4 (#285292)
|
||||
U 3 (#688d51)
|
||||
L 6 (#176332)
|
||||
U 4 (#400a91)
|
||||
L 5 (#176330)
|
||||
U 5 (#43def1)
|
||||
R 2 (#285290)
|
||||
U 2 (#3e0711)
|
||||
R 3 (#7eb9c0)
|
||||
U 7 (#36f611)
|
||||
R 7 (#666af0)
|
||||
D 7 (#381b31)
|
||||
R 3 (#298922)
|
||||
U 3 (#475671)
|
||||
R 6 (#977c12)
|
||||
D 4 (#602d01)
|
||||
R 6 (#25b0c2)
|
||||
D 6 (#7ede81)
|
||||
R 3 (#1d58c2)
|
||||
D 8 (#873523)
|
||||
L 9 (#265ae2)
|
||||
D 3 (#57d663)
|
||||
R 7 (#1565c2)
|
||||
D 8 (#06ed11)
|
||||
R 4 (#a348c2)
|
||||
D 2 (#06ed13)
|
||||
R 8 (#12d052)
|
||||
D 4 (#2d3741)
|
||||
L 7 (#0ccfd2)
|
||||
D 3 (#1fcd61)
|
||||
R 4 (#39a4c2)
|
||||
D 3 (#44f7f1)
|
||||
R 6 (#5c3202)
|
||||
D 8 (#2625c1)
|
||||
L 8 (#2b08c2)
|
||||
D 2 (#20d7e1)
|
||||
L 2 (#67b892)
|
||||
D 10 (#546471)
|
||||
R 7 (#484ef2)
|
||||
D 7 (#49bc91)
|
||||
R 4 (#91aa72)
|
||||
U 11 (#499591)
|
||||
R 3 (#0048b2)
|
||||
U 7 (#34a7a1)
|
||||
R 7 (#514600)
|
||||
U 8 (#1cdc43)
|
||||
L 7 (#471470)
|
||||
U 3 (#8c8393)
|
||||
R 3 (#18a780)
|
||||
U 5 (#8c8391)
|
||||
R 3 (#4e6f80)
|
||||
U 3 (#1cdc41)
|
||||
R 8 (#428930)
|
||||
U 5 (#5dcb51)
|
||||
R 3 (#4b21e2)
|
||||
U 4 (#0464b1)
|
||||
R 9 (#850552)
|
||||
D 8 (#464881)
|
||||
R 7 (#543852)
|
||||
D 3 (#2d3a11)
|
||||
R 3 (#081b22)
|
||||
D 5 (#0cc731)
|
||||
R 7 (#6990e0)
|
||||
D 3 (#79d7b1)
|
||||
R 3 (#509520)
|
||||
D 5 (#438571)
|
||||
R 3 (#27d510)
|
||||
D 3 (#30d2d3)
|
||||
L 8 (#1b7a00)
|
||||
D 5 (#8a0da3)
|
||||
L 8 (#1b7a02)
|
||||
U 5 (#027cb3)
|
||||
L 7 (#350130)
|
||||
D 8 (#2ff771)
|
||||
R 7 (#16dc02)
|
||||
D 2 (#68f1c1)
|
||||
R 5 (#02f782)
|
||||
D 6 (#4e2a41)
|
||||
R 11 (#448e32)
|
||||
D 5 (#2cfac1)
|
||||
L 11 (#417502)
|
||||
D 5 (#2cfac3)
|
||||
L 4 (#22f022)
|
||||
U 9 (#1e9f01)
|
||||
L 5 (#543572)
|
||||
U 3 (#076e31)
|
||||
L 6 (#081b20)
|
||||
U 5 (#1ae851)
|
||||
L 3 (#823132)
|
||||
U 9 (#2d7993)
|
||||
L 4 (#5738f2)
|
||||
D 8 (#79e273)
|
||||
L 4 (#5c9ad2)
|
||||
D 8 (#4ed1b3)
|
||||
L 3 (#311722)
|
||||
D 4 (#0d5493)
|
||||
L 6 (#5d63e0)
|
||||
D 6 (#178cf3)
|
||||
L 5 (#75b1b0)
|
||||
D 5 (#178cf1)
|
||||
L 6 (#11d550)
|
||||
D 6 (#44ed03)
|
||||
L 3 (#76a842)
|
||||
U 6 (#3b6993)
|
||||
L 5 (#184892)
|
||||
D 4 (#5c8163)
|
||||
L 3 (#14d872)
|
||||
U 2 (#261a01)
|
||||
L 5 (#2d01e2)
|
||||
U 9 (#326ca3)
|
||||
L 4 (#59ad32)
|
||||
U 8 (#326ca1)
|
||||
R 4 (#389ab2)
|
||||
U 9 (#261a03)
|
||||
L 4 (#50cb42)
|
||||
D 4 (#2f8263)
|
||||
L 5 (#9f3752)
|
||||
D 6 (#4bb383)
|
||||
L 4 (#2693f2)
|
||||
D 4 (#19dca3)
|
||||
R 4 (#475bc2)
|
||||
D 6 (#960e13)
|
||||
L 7 (#0c90a2)
|
||||
D 8 (#3463d3)
|
||||
L 6 (#5a82e2)
|
||||
D 3 (#5a5c43)
|
||||
R 7 (#120bf2)
|
||||
D 3 (#5069e3)
|
||||
R 3 (#4b47a2)
|
||||
D 6 (#635b63)
|
||||
R 4 (#66ca10)
|
||||
U 4 (#1418f1)
|
||||
R 7 (#1d5470)
|
||||
D 4 (#1418f3)
|
||||
R 8 (#66d4f0)
|
||||
D 5 (#3c5533)
|
||||
R 4 (#2f6e02)
|
||||
D 3 (#2cf5e3)
|
||||
R 4 (#633ec2)
|
||||
D 7 (#2cf5e1)
|
||||
R 7 (#5846b2)
|
||||
D 3 (#4f9d63)
|
||||
R 4 (#533380)
|
||||
D 11 (#13c7e3)
|
||||
R 2 (#222b62)
|
||||
D 3 (#928ab3)
|
||||
R 5 (#222b60)
|
||||
U 5 (#0a4793)
|
||||
R 5 (#15d3b0)
|
||||
U 8 (#363fe1)
|
||||
R 4 (#2feb30)
|
||||
U 5 (#05d8b1)
|
||||
R 3 (#39e030)
|
||||
U 3 (#05d8b3)
|
||||
R 2 (#3cd780)
|
||||
U 8 (#02c781)
|
||||
R 5 (#186452)
|
||||
D 3 (#37bba1)
|
||||
R 5 (#9e1232)
|
||||
D 5 (#58e6f1)
|
||||
R 5 (#182c30)
|
||||
D 5 (#072db1)
|
||||
R 5 (#85e600)
|
||||
D 4 (#607651)
|
||||
R 5 (#186450)
|
||||
D 3 (#0aca91)
|
||||
L 5 (#0ceb10)
|
||||
D 5 (#860001)
|
||||
L 6 (#54c8b0)
|
||||
U 5 (#393971)
|
||||
L 4 (#37c390)
|
||||
D 3 (#1f1433)
|
||||
L 5 (#3d8790)
|
||||
D 6 (#353623)
|
||||
R 4 (#78c830)
|
||||
D 4 (#6fafa3)
|
||||
R 6 (#2b0612)
|
||||
D 5 (#31fff3)
|
||||
R 7 (#8b49b2)
|
||||
D 9 (#6f0ee3)
|
||||
R 5 (#4212e0)
|
||||
D 6 (#5d11f3)
|
||||
R 6 (#648340)
|
||||
D 8 (#393743)
|
||||
R 6 (#34ddd0)
|
||||
U 8 (#346fb3)
|
||||
R 5 (#34fc22)
|
||||
D 4 (#71c453)
|
||||
R 6 (#5048f2)
|
||||
D 4 (#0bb993)
|
||||
R 4 (#42b9f0)
|
||||
D 9 (#5cdf83)
|
||||
R 5 (#42b9f2)
|
||||
D 3 (#6f3f93)
|
||||
R 3 (#3dbae2)
|
||||
D 8 (#495363)
|
||||
R 9 (#328ba2)
|
||||
D 3 (#77afa1)
|
||||
R 5 (#575710)
|
||||
D 2 (#10d861)
|
||||
R 4 (#257822)
|
||||
D 4 (#6efe61)
|
||||
R 9 (#257820)
|
||||
D 5 (#521d01)
|
||||
R 5 (#575712)
|
||||
D 6 (#494cf1)
|
||||
L 5 (#683ab2)
|
||||
D 4 (#5e79c3)
|
||||
L 3 (#4242a2)
|
||||
D 4 (#5e79c1)
|
||||
L 7 (#2c3442)
|
||||
D 8 (#2fbd23)
|
||||
L 5 (#636fb2)
|
||||
D 5 (#63bd53)
|
||||
L 2 (#299960)
|
||||
D 6 (#31ea33)
|
||||
R 3 (#51dfb0)
|
||||
D 7 (#4e4ec3)
|
||||
R 4 (#7b7912)
|
||||
D 5 (#4b4bf3)
|
||||
R 4 (#54e882)
|
||||
D 5 (#7d2193)
|
||||
R 3 (#3b77d2)
|
||||
D 3 (#826973)
|
||||
R 8 (#646ec2)
|
||||
D 4 (#076c63)
|
||||
L 10 (#674052)
|
||||
D 6 (#3676b1)
|
||||
L 9 (#3bd890)
|
||||
D 4 (#7feb71)
|
||||
L 3 (#3bd892)
|
||||
D 3 (#27fc21)
|
||||
R 8 (#66bba2)
|
||||
D 8 (#645c73)
|
||||
R 5 (#43e132)
|
||||
D 5 (#51d9e3)
|
||||
R 8 (#43e130)
|
||||
D 6 (#2827f3)
|
||||
R 4 (#412c92)
|
||||
D 5 (#7e7f63)
|
||||
L 4 (#218122)
|
||||
D 4 (#546e83)
|
||||
L 9 (#82f672)
|
||||
D 8 (#6ed383)
|
||||
L 3 (#701412)
|
||||
D 7 (#47de23)
|
||||
L 5 (#46f912)
|
||||
D 7 (#0d9ec3)
|
||||
L 4 (#515142)
|
||||
D 3 (#4699e3)
|
||||
L 9 (#2ed562)
|
||||
U 6 (#00a273)
|
||||
L 9 (#8d7d12)
|
||||
U 2 (#6c3a83)
|
||||
L 7 (#318fa2)
|
||||
U 7 (#0bd473)
|
||||
L 2 (#6d5050)
|
||||
U 10 (#415673)
|
||||
R 3 (#9e8420)
|
||||
U 6 (#1ff213)
|
||||
R 5 (#0c8bf0)
|
||||
U 2 (#479a11)
|
||||
R 6 (#977360)
|
||||
U 5 (#479a13)
|
||||
L 8 (#250680)
|
||||
U 2 (#1ff211)
|
||||
L 3 (#216630)
|
||||
U 3 (#22d143)
|
||||
L 3 (#3b4342)
|
||||
U 7 (#9d4ff3)
|
||||
L 5 (#43aca2)
|
||||
U 6 (#29efd3)
|
||||
L 3 (#5c6a12)
|
||||
D 11 (#134a73)
|
||||
L 6 (#2a0982)
|
||||
U 11 (#444723)
|
||||
L 4 (#47e2e2)
|
||||
U 4 (#6855c3)
|
||||
L 4 (#06a382)
|
||||
U 4 (#2222e3)
|
||||
R 3 (#4edc62)
|
||||
U 6 (#9a2683)
|
||||
R 6 (#131872)
|
||||
U 10 (#4f5a23)
|
||||
R 4 (#858f70)
|
||||
U 5 (#4d4823)
|
||||
L 9 (#3f73f0)
|
||||
U 3 (#46f5a3)
|
||||
L 4 (#935370)
|
||||
U 4 (#46f5a1)
|
||||
L 5 (#3ca140)
|
||||
U 6 (#07b1e3)
|
||||
L 5 (#61ecd0)
|
||||
U 5 (#654743)
|
||||
L 5 (#3cec42)
|
||||
U 6 (#30bb83)
|
||||
R 3 (#920782)
|
||||
U 6 (#1f9323)
|
||||
R 8 (#3d8aa2)
|
||||
U 8 (#7492c3)
|
||||
R 3 (#301cd2)
|
||||
U 3 (#32e2f1)
|
||||
R 4 (#6936f2)
|
||||
U 6 (#32e2f3)
|
||||
R 6 (#5112c2)
|
||||
U 7 (#535b53)
|
||||
L 10 (#61f4d0)
|
||||
U 3 (#915863)
|
||||
L 2 (#51d540)
|
||||
U 5 (#32dee1)
|
||||
L 10 (#4ec320)
|
||||
U 5 (#406bc1)
|
||||
L 2 (#1b3890)
|
||||
U 3 (#681181)
|
||||
L 6 (#35ed60)
|
||||
D 9 (#153fd3)
|
||||
L 5 (#323e30)
|
||||
U 5 (#381ad3)
|
||||
L 3 (#69a550)
|
||||
U 3 (#310f63)
|
||||
L 4 (#2cbb80)
|
||||
U 5 (#3448a3)
|
||||
R 6 (#206282)
|
||||
U 5 (#202ab1)
|
||||
L 6 (#83af82)
|
||||
U 4 (#202ab3)
|
||||
L 4 (#248d02)
|
||||
D 9 (#28a983)
|
||||
L 4 (#32cf10)
|
||||
D 7 (#249d73)
|
||||
R 4 (#2f5c70)
|
||||
D 6 (#021c93)
|
||||
L 7 (#957782)
|
||||
D 6 (#550e53)
|
||||
R 5 (#957780)
|
||||
D 6 (#50bb13)
|
||||
R 9 (#49b7f2)
|
||||
U 6 (#096e93)
|
||||
R 4 (#769452)
|
||||
D 3 (#6dc543)
|
||||
R 5 (#2ad352)
|
||||
D 7 (#167963)
|
||||
L 10 (#673682)
|
||||
D 5 (#152883)
|
||||
L 10 (#13f332)
|
||||
D 3 (#996721)
|
||||
L 4 (#4be2a2)
|
||||
D 4 (#9c2443)
|
||||
L 4 (#2b83b0)
|
||||
D 3 (#5d63b3)
|
||||
L 9 (#9cfd40)
|
||||
D 7 (#49e793)
|
||||
L 7 (#0b5422)
|
||||
D 8 (#5c51b3)
|
||||
L 2 (#6db152)
|
||||
D 4 (#215b53)
|
||||
L 3 (#38dc12)
|
||||
D 8 (#7dad01)
|
||||
L 6 (#559e22)
|
||||
D 3 (#929d23)
|
||||
L 2 (#0f7560)
|
||||
D 6 (#448d13)
|
||||
L 7 (#73a972)
|
||||
D 2 (#2221c3)
|
||||
L 3 (#73a970)
|
||||
D 5 (#53b553)
|
||||
R 10 (#513590)
|
||||
D 3 (#293c83)
|
||||
L 10 (#58e2e0)
|
||||
D 4 (#54dd21)
|
||||
L 5 (#1bcdf2)
|
||||
D 5 (#4b0b71)
|
||||
L 5 (#1bcdf0)
|
||||
U 6 (#43b811)
|
||||
L 5 (#4df1d0)
|
||||
U 6 (#36d6a3)
|
||||
R 5 (#3bfb20)
|
||||
U 5 (#75de61)
|
||||
L 5 (#1e0ec2)
|
||||
U 4 (#30b571)
|
||||
L 7 (#2dfd20)
|
||||
D 5 (#49ad61)
|
||||
L 2 (#2dfd22)
|
||||
D 11 (#715d41)
|
||||
L 3 (#1e0ec0)
|
||||
U 4 (#0f2091)
|
||||
L 4 (#9d29c0)
|
||||
U 9 (#475a73)
|
||||
L 2 (#108610)
|
||||
U 3 (#1e5423)
|
||||
L 8 (#394192)
|
||||
U 3 (#0274b3)
|
||||
@@ -1,89 +0,0 @@
|
||||
package main
|
||||
|
||||
import (
|
||||
"bufio"
|
||||
_ "embed"
|
||||
"fmt"
|
||||
"strconv"
|
||||
"strings"
|
||||
|
||||
aoc "go.sour.is/advent-of-code"
|
||||
"golang.org/x/exp/maps"
|
||||
)
|
||||
|
||||
// var log = aoc.Log
|
||||
|
||||
func main() { aoc.MustResult(aoc.Runner(run)) }
|
||||
|
||||
type result struct {
|
||||
valuePT1 int
|
||||
valuePT2 int
|
||||
}
|
||||
|
||||
func (r result) String() string { return fmt.Sprintf("%#v", r) }
|
||||
|
||||
func run(scan *bufio.Scanner) (*result, error) {
|
||||
|
||||
var vecsPT1 []aoc.Vector
|
||||
var vecsPT2 []aoc.Vector
|
||||
|
||||
for scan.Scan() {
|
||||
text := scan.Text()
|
||||
|
||||
if len(text) == 0 {
|
||||
continue
|
||||
}
|
||||
|
||||
v, color := fromLine(text)
|
||||
|
||||
vecsPT1 = append(vecsPT1, v)
|
||||
vecsPT2 = append(vecsPT2, fromColor(color))
|
||||
}
|
||||
return &result{
|
||||
valuePT1: findArea(vecsPT1),
|
||||
valuePT2: findArea(vecsPT2),
|
||||
}, nil
|
||||
}
|
||||
|
||||
var OFFSET = map[string]aoc.Point[int]{
|
||||
"R": {0, 1},
|
||||
"D": {1, 0},
|
||||
"L": {0, -1},
|
||||
"U": {-1, 0},
|
||||
}
|
||||
var OFFSET_INDEXES = maps.Values(OFFSET)
|
||||
|
||||
func fromLine(text string) (aoc.Vector, string) {
|
||||
v := aoc.Vector{}
|
||||
s, text, _ := strings.Cut(text, " ")
|
||||
v.Offset = OFFSET[s]
|
||||
|
||||
s, text, _ = strings.Cut(text, " ")
|
||||
v.Scale = aoc.Atoi(s)
|
||||
|
||||
_, text, _ = strings.Cut(text, "(#")
|
||||
s, _, _ = strings.Cut(text, ")")
|
||||
return v, s
|
||||
}
|
||||
|
||||
func fromColor(c string) aoc.Vector {
|
||||
scale, _ := strconv.ParseInt(c[:5], 16, 64)
|
||||
offset := OFFSET_INDEXES[c[5]-'0']
|
||||
|
||||
return aoc.Vector{
|
||||
Offset: offset,
|
||||
Scale: int(scale),
|
||||
}
|
||||
}
|
||||
|
||||
func findArea(vecs []aoc.Vector) int {
|
||||
shoelace := []aoc.Point[int]{{0, 0}}
|
||||
borderLength := 0
|
||||
|
||||
for _, vec := range vecs {
|
||||
shoelace = append(shoelace, shoelace[len(shoelace)-1].Add(vec.Point()))
|
||||
borderLength += vec.Scale
|
||||
}
|
||||
|
||||
return aoc.NumPoints(shoelace, borderLength)
|
||||
}
|
||||
@@ -1,42 +0,0 @@
|
||||
package main
|
||||
|
||||
import (
|
||||
"bufio"
|
||||
"bytes"
|
||||
"testing"
|
||||
|
||||
_ "embed"
|
||||
|
||||
"github.com/matryer/is"
|
||||
)
|
||||
|
||||
//go:embed example.txt
|
||||
var example []byte
|
||||
|
||||
//go:embed input.txt
|
||||
var input []byte
|
||||
|
||||
func TestExample(t *testing.T) {
|
||||
is := is.New(t)
|
||||
scan := bufio.NewScanner(bytes.NewReader(example))
|
||||
|
||||
result, err := run(scan)
|
||||
is.NoErr(err)
|
||||
|
||||
t.Log(result)
|
||||
is.Equal(result.valuePT1, 62)
|
||||
is.Equal(result.valuePT2, 952408144115)
|
||||
}
|
||||
|
||||
func TestSolution(t *testing.T) {
|
||||
is := is.New(t)
|
||||
scan := bufio.NewScanner(bytes.NewReader(input))
|
||||
|
||||
result, err := run(scan)
|
||||
is.NoErr(err)
|
||||
|
||||
t.Log(result)
|
||||
is.True(result.valuePT1 < 68834) // first attempt too high.
|
||||
is.Equal(result.valuePT1, 46334)
|
||||
is.Equal(result.valuePT2, 102000662718092)
|
||||
}
|
||||
@@ -1,17 +0,0 @@
|
||||
px{a<2006:qkq,m>2090:A,rfg}
|
||||
pv{a>1716:R,A}
|
||||
lnx{m>1548:A,A}
|
||||
rfg{s<537:gd,x>2440:R,A}
|
||||
qs{s>3448:A,lnx}
|
||||
qkq{x<1416:A,crn}
|
||||
crn{x>2662:A,R}
|
||||
in{s<1351:px,qqz}
|
||||
qqz{s>2770:qs,m<1801:hdj,R}
|
||||
gd{a>3333:R,R}
|
||||
hdj{m>838:A,pv}
|
||||
|
||||
{x=787,m=2655,a=1222,s=2876}
|
||||
{x=1679,m=44,a=2067,s=496}
|
||||
{x=2036,m=264,a=79,s=2244}
|
||||
{x=2461,m=1339,a=466,s=291}
|
||||
{x=2127,m=1623,a=2188,s=1013}
|
||||
-780
@@ -1,780 +0,0 @@
|
||||
ztj{s<2703:A,m<1025:vk,ztl}
|
||||
nqt{a>3513:R,s>2424:R,m>929:R,A}
|
||||
mr{s>2281:R,A}
|
||||
gf{x>2746:R,a<3379:jcl,R}
|
||||
gkv{x>2579:qlx,s>322:rxv,R}
|
||||
gdl{x<2917:A,s>82:A,s<54:R,R}
|
||||
hzc{m<1277:R,m>1355:A,x>953:A,R}
|
||||
xs{x>2337:ft,m>1444:A,R}
|
||||
hs{m<235:A,a<2424:A,x<3026:pvh,hqk}
|
||||
cls{a<1361:zch,s<3630:tnh,a<2359:px,spb}
|
||||
gq{m<1157:A,R}
|
||||
hc{m<2726:A,s>1302:A,R}
|
||||
lt{x>3157:A,a<3669:R,R}
|
||||
sf{x<3199:R,s>2680:jrl,x>3718:jh,R}
|
||||
hr{m>1737:A,A}
|
||||
bgg{x<171:A,x<283:R,R}
|
||||
pgb{m<1624:ksc,x>2675:bzc,bzn}
|
||||
zm{m<2599:sjc,m>3497:A,m<2946:A,A}
|
||||
gbb{x>860:bxv,a<2306:br,msc}
|
||||
gsl{x>53:A,A}
|
||||
zs{x<1669:kp,x<2690:ns,s>2951:cls,tvv}
|
||||
qhq{x<1264:A,m<1728:A,R}
|
||||
gg{s<239:A,s>340:R,x>3642:A,R}
|
||||
ktx{m>2620:R,m>2073:R,a<3539:R,R}
|
||||
xg{x<3497:fp,sgc}
|
||||
pms{m<3366:R,x>3570:A,R}
|
||||
gsb{x>2077:A,A}
|
||||
xf{s>3779:A,R}
|
||||
tfs{s>3844:rb,s<3703:scg,bk}
|
||||
bgb{a>2837:R,a>2812:A,A}
|
||||
nvk{s<2358:mr,x>2818:nqt,x<2757:lf,R}
|
||||
fg{a>1961:A,x<68:R,R}
|
||||
cfz{x>1567:A,m>951:A,a<2959:R,A}
|
||||
ljt{m>950:A,m<557:R,m<745:A,R}
|
||||
zcq{m>1403:th,fd}
|
||||
tbv{a>1532:R,R}
|
||||
dq{m>960:R,csz}
|
||||
tvv{a<2619:zh,m>1623:kb,vh}
|
||||
dzz{s>3136:R,s<2702:A,a>2889:R,R}
|
||||
lg{a<66:A,s>784:A,s>263:A,A}
|
||||
zfk{s<463:R,x>3180:A,R}
|
||||
bdh{s>356:A,s>193:A,m>482:R,R}
|
||||
tc{m>3454:R,x>3211:A,A}
|
||||
tz{x>3191:R,a<1319:R,R}
|
||||
cpn{m<2478:A,a<2228:A,a>3262:A,A}
|
||||
qmt{x<2144:R,flt}
|
||||
nsp{m<379:R,R}
|
||||
sxt{s<1011:A,a>1135:A,rl}
|
||||
bjg{m>973:lz,x>243:hh,a>1789:xl,xmg}
|
||||
cj{x>2137:nst,m<3002:A,s>3193:jc,pfr}
|
||||
lmc{a>2967:A,A}
|
||||
tv{m>1493:A,m<769:A,R}
|
||||
khc{m>2346:mbr,s>596:kvr,a<274:fzh,tb}
|
||||
zbk{s>1140:qrt,x>1818:pv,a>540:gt,gxc}
|
||||
kk{s>3728:R,s>3683:R,m<562:A,A}
|
||||
jv{m<848:zpq,a>1225:fsv,ztj}
|
||||
shb{a<242:A,m>2625:R,R}
|
||||
fhg{m>1372:R,A}
|
||||
dg{x>1246:qd,s<3289:lbf,a<1032:zzp,ks}
|
||||
cfq{s>2689:A,s>2613:R,A}
|
||||
gl{m>2798:cqm,s>3029:cnl,m>2233:A,qc}
|
||||
tkv{m<1884:A,A}
|
||||
fdm{m<1549:tgt,x<2498:kdf,s>528:jz,lt}
|
||||
vx{x<2948:xc,mgp}
|
||||
bs{m<687:A,R}
|
||||
kp{x>609:dkr,tqc}
|
||||
xpj{x<934:A,a>1772:A,A}
|
||||
rhd{x>956:A,a<2471:A,a<3414:A,A}
|
||||
srg{m>1381:A,s<264:A,A}
|
||||
szv{s>453:mff,nzj}
|
||||
ldl{a>3906:A,A}
|
||||
rxv{m<1632:R,m>1700:R,R}
|
||||
ch{s<3588:A,a<639:A,R}
|
||||
sc{s>2789:A,a<1419:R,R}
|
||||
gk{m>415:R,x>508:A,a<3053:R,R}
|
||||
rs{s<1893:R,m>2997:R,x<2049:R,R}
|
||||
ncn{s<722:R,m>3562:A,s>773:jm,vr}
|
||||
kz{x>3160:A,A}
|
||||
xxt{s>1035:R,a<942:R,R}
|
||||
pfr{m<3520:A,A}
|
||||
nh{a<638:mv,s>865:vm,nrf}
|
||||
sg{s>3051:vps,m>2918:A,zhs}
|
||||
xnj{x>3494:A,m>584:A,a<1897:A,R}
|
||||
jg{s<2380:R,a<2211:A,A}
|
||||
cqm{s<3107:R,a>3295:R,m>3224:R,A}
|
||||
hgv{m<203:A,s>107:R,A}
|
||||
vqt{x<2609:xkn,bnt}
|
||||
ft{s>3154:A,m>1087:R,A}
|
||||
qv{a>621:A,a>259:xp,m<2439:fbv,kpq}
|
||||
lzv{x<2186:gpt,lsb}
|
||||
lx{x>3655:A,s>2359:A,s>2271:R,R}
|
||||
xfj{s<407:sxx,R}
|
||||
tnh{x<3164:vx,js}
|
||||
mbr{s<671:A,R}
|
||||
tbn{m<2151:A,x<3001:R,R}
|
||||
zhp{m<3768:fgp,x>3307:rv,kj}
|
||||
qd{s<3201:A,s>3491:hgt,x>1468:A,R}
|
||||
qdk{s<1950:R,R}
|
||||
vn{s>2814:A,m>386:A,A}
|
||||
lv{x>3090:A,s>2406:znh,R}
|
||||
km{m>2029:A,m>1871:A,s<2456:A,R}
|
||||
ppc{m>2718:R,x<2889:A,x>3361:A,R}
|
||||
bk{a<3189:A,m>846:R,R}
|
||||
ht{s>2582:jts,x<3333:hx,rgx}
|
||||
bb{x<3122:A,x>3258:R,m>3625:A,A}
|
||||
fd{m>650:R,x<450:A,a<2254:gb,gk}
|
||||
dcf{s>1084:tzp,gbb}
|
||||
pm{x>3659:A,m<3539:R,A}
|
||||
hj{a>3260:hrn,A}
|
||||
ds{m>767:A,m>718:A,R}
|
||||
ccv{a<2781:R,a<2905:hd,s<1781:A,qdk}
|
||||
vh{s<2473:lpg,m>643:cmn,s>2647:vkk,ht}
|
||||
zld{x<3737:A,xst}
|
||||
djf{x<748:R,R}
|
||||
jfx{m>1768:gz,m>802:jfs,m<437:cl,snl}
|
||||
vft{x<2121:dn,m<2486:kf,x<2180:qmt,vsj}
|
||||
bc{m<369:hs,a<2050:dfd,m>584:mx,vqt}
|
||||
dn{a<799:vbr,m<1868:A,s<1387:skb,rs}
|
||||
kxl{a<1795:A,s>3664:A,s<3514:R,R}
|
||||
bh{x>3971:A,R}
|
||||
pv{x>1877:R,s<517:R,m>2313:R,A}
|
||||
vzj{s<1879:cth,vc}
|
||||
fc{a<2156:ths,zbc}
|
||||
cs{a>2745:A,x>2067:A,s>2357:R,A}
|
||||
nsj{a>2800:A,m<2010:R,R}
|
||||
lsb{a>2810:R,x>2463:A,m>2877:R,bz}
|
||||
nl{x<2336:A,x>2529:A,A}
|
||||
pk{m<2800:A,s>3027:R,x<487:A,A}
|
||||
bzn{m<1838:R,A}
|
||||
qrt{s>1765:R,s>1529:A,s>1302:zdc,kzp}
|
||||
srn{m<3131:zbr,a>3269:phc,x<2610:R,xd}
|
||||
lz{m<1282:pzk,s>1085:gld,A}
|
||||
spb{x<3144:krj,sx}
|
||||
mqz{m>467:sm,m<282:R,s<969:hhs,jfp}
|
||||
mff{s<632:A,x>625:R,dzt}
|
||||
hgt{m<2577:A,s<3667:A,s>3805:R,R}
|
||||
xpv{a<3077:R,R}
|
||||
rf{m>3497:gv,a>334:vhk,A}
|
||||
rsc{s>1811:A,jk}
|
||||
vkl{a>1095:A,a<912:R,R}
|
||||
mpn{a>3161:pdk,x>3461:zld,ff}
|
||||
pzk{s>1180:R,m>1114:R,x>299:A,R}
|
||||
vf{x<492:R,s<3334:R,R}
|
||||
kjv{m<719:bc,vhc}
|
||||
ks{m>2088:kxl,a>1906:ll,gq}
|
||||
vm{m>1632:vb,qcr}
|
||||
ph{a<2292:qzf,A}
|
||||
xn{x<2461:qln,R}
|
||||
px{a<1762:xg,x>3186:jfx,fc}
|
||||
fzz{x<3174:mq,a>1103:nn,m<533:bgn,mdq}
|
||||
xl{x>116:lmr,m<712:nvq,a>2807:jmf,R}
|
||||
br{s>958:xxt,x<537:bnn,a<1228:R,ssr}
|
||||
mcl{x>3441:R,s<2530:R,R}
|
||||
gn{a<3598:R,a>3777:A,x>861:A,R}
|
||||
scg{a>3029:A,s>3661:A,R}
|
||||
kr{m<471:R,hz}
|
||||
xfc{s>3354:R,R}
|
||||
th{a>1860:vf,a>789:pk,mt}
|
||||
nm{s<2242:A,x>3062:kz,R}
|
||||
xp{m<2732:R,a<441:R,A}
|
||||
fzh{a>101:A,x>3191:R,A}
|
||||
bn{x<3725:R,a>499:R,R}
|
||||
kmh{s>1727:A,a>1678:A,a<1550:A,A}
|
||||
dj{m<2927:R,m>3578:A,x>1056:R,A}
|
||||
jz{x>3123:A,a>3678:A,x>2902:R,R}
|
||||
qq{m<3557:A,m>3852:A,a<1950:R,A}
|
||||
nrv{m>1238:qcd,mqz}
|
||||
pmd{x>3502:R,gdl}
|
||||
ll{s>3570:A,s<3419:R,x>946:A,R}
|
||||
td{x<1875:A,a>1161:A,A}
|
||||
jt{m>1937:A,s<430:tkv,R}
|
||||
pp{s<1233:mzr,m>2932:vsl,ccv}
|
||||
ssr{s<903:R,R}
|
||||
qcd{m>1677:R,R}
|
||||
sv{x<3042:fv,s<3775:tc,m<3706:ct,dm}
|
||||
qsg{x>3287:vvt,dbq}
|
||||
cdt{x<3342:kx,a>1677:btj,nth}
|
||||
jrl{m>1242:A,m>940:R,m<793:R,R}
|
||||
dzt{s<732:A,A}
|
||||
dk{m>1342:rmq,hdt}
|
||||
rn{x<3645:A,R}
|
||||
fx{s>1211:jpn,s>785:nrv,m<1357:pd,dcg}
|
||||
nvh{a<2086:kmh,x<2940:A,m<2730:R,pms}
|
||||
cb{x<581:sd,psf}
|
||||
mq{m>678:A,x>2970:qf,a<881:A,ck}
|
||||
qfn{s>298:A,R}
|
||||
rss{s>1618:rsl,frj}
|
||||
sp{x<3759:R,a>512:A,m>3807:R,R}
|
||||
dns{m>270:A,x<2335:R,s>3567:R,R}
|
||||
dsr{x<2503:R,m>969:A,x>3358:R,A}
|
||||
jfs{s>3760:R,R}
|
||||
zpq{x<2139:td,s>2466:nl,A}
|
||||
vk{s<2893:A,a<803:A,s>2986:R,A}
|
||||
rbn{a>3902:zp,m>472:A,R}
|
||||
tvn{m<2544:R,A}
|
||||
lqf{a<3601:rnx,a<3691:A,fz}
|
||||
ls{m<1384:A,R}
|
||||
rnk{a>3786:R,m<2367:A,zl}
|
||||
pdk{x>3398:R,s>2636:tnq,a>3510:xt,km}
|
||||
gm{x>1475:sg,zdv}
|
||||
ps{s>2886:A,A}
|
||||
ndh{a<979:fkj,a>1636:A,s>2743:tz,nf}
|
||||
zhs{s>2501:R,a<3309:A,s>2306:A,R}
|
||||
zht{a>1418:A,A}
|
||||
fn{x>3198:A,a>3957:R,m>3278:A,A}
|
||||
xc{m>1714:xfc,a>2574:cmr,A}
|
||||
gld{m<1414:R,x<381:A,m<1444:A,R}
|
||||
pz{m>3006:R,A}
|
||||
fkp{a>3424:R,m<3526:A,A}
|
||||
fqc{a<2473:tv,m>2350:cj,a<2565:xs,vv}
|
||||
bnt{s>1011:R,x>3453:A,R}
|
||||
xzq{a<3766:lqf,a<3888:kgd,s<1399:zmt,lp}
|
||||
clh{a<1003:A,s>3818:A,ntv}
|
||||
rq{s>2799:R,m<1088:A,A}
|
||||
jfp{s<1113:A,R}
|
||||
hh{x<466:A,R}
|
||||
md{s>1194:R,R}
|
||||
hm{a>1759:gsb,R}
|
||||
vb{s>1454:A,s<1082:kxs,a>1134:A,hc}
|
||||
rsl{a<3803:gh,st}
|
||||
tjb{x>2545:A,x>1949:A,R}
|
||||
zsp{s<3356:R,A}
|
||||
bg{x>1362:A,R}
|
||||
lbf{m>1460:A,mnr}
|
||||
bt{s<856:R,s>1189:ppc,x>2845:R,R}
|
||||
ct{a<1119:A,x>3291:A,m<3487:A,A}
|
||||
drn{s>2455:R,x>3658:A,x>3401:R,A}
|
||||
xst{m>2109:R,a>2952:A,a<2839:R,R}
|
||||
pr{a>3195:xxm,R}
|
||||
rnx{s<926:A,a>3544:R,A}
|
||||
ngl{a<2849:kzb,x>1007:R,vq}
|
||||
fhq{m<1694:R,m>3210:A,a>1513:A,A}
|
||||
ttd{x>952:R,m>216:R,m>132:R,A}
|
||||
tg{a>447:R,m<3009:R,s<3685:R,A}
|
||||
cgl{x>2271:A,s>3239:R,s<2541:cs,A}
|
||||
jh{a>3871:R,s<2611:A,R}
|
||||
vlx{m>2576:A,a<3152:R,m>1231:A,R}
|
||||
fh{s>1137:R,s<937:R,djf}
|
||||
xz{x<2419:sl,x<3456:rt,m>3040:fs,crn}
|
||||
pj{a<887:sq,s<3315:A,R}
|
||||
kjt{m<990:hqc,nkr}
|
||||
tb{m>1009:A,A}
|
||||
ppm{a<1310:R,a<1850:R,a<2261:R,R}
|
||||
jm{x<1054:R,a<579:R,A}
|
||||
fsf{x<3020:R,R}
|
||||
xxm{a<3299:R,R}
|
||||
pvh{s>929:A,R}
|
||||
bfx{a<3017:A,a>3351:gn,grz}
|
||||
fp{x<2966:tbv,x<3308:R,R}
|
||||
krr{x<677:tvn,A}
|
||||
vdz{m<3388:R,x<844:A,R}
|
||||
hzf{s>385:R,s<196:A,A}
|
||||
jjf{x>3217:A,m<616:qfn,dr}
|
||||
nq{x>2432:lg,m<1705:A,R}
|
||||
cmn{a<3539:rtg,a>3754:sf,dv}
|
||||
sq{a>365:R,m>2615:A,s>3324:A,A}
|
||||
xqf{x<554:A,m>1924:A,x>1244:A,R}
|
||||
gxc{a<350:A,s>506:fhg,vl}
|
||||
qx{a<3727:A,R}
|
||||
nzq{m<1027:R,s>1843:R,A}
|
||||
rv{a<3212:R,x>3734:R,m>3888:tq,tn}
|
||||
lrn{m>1353:kq,s<3039:jv,gx}
|
||||
nf{m>2662:A,x<3529:A,m>2179:A,R}
|
||||
zlz{a<750:mc,clh}
|
||||
kf{a>756:A,R}
|
||||
gj{m<1030:A,a>1937:R,R}
|
||||
gb{s<3174:A,s<3470:A,A}
|
||||
tnq{x>3001:A,R}
|
||||
zqv{m>691:A,R}
|
||||
kj{x<2954:psp,x>3147:mg,a>3127:mjb,A}
|
||||
tgn{a>1711:lkc,s>541:qt,R}
|
||||
npt{x<772:R,x>900:R,s<1084:R,A}
|
||||
cx{x>3400:lxp,lbv}
|
||||
vvt{s>278:R,A}
|
||||
vqq{x<3192:R,A}
|
||||
tq{s>2456:R,s<2301:R,x>3451:A,A}
|
||||
xxx{m<2342:R,A}
|
||||
dkr{a<2409:dg,m<1437:lvf,x>1274:gm,qdc}
|
||||
fs{s>1657:pbv,m<3482:A,m>3677:R,R}
|
||||
tpg{m<1159:A,x>3135:R,gmf}
|
||||
qln{a<2906:A,a>2928:R,a<2918:R,A}
|
||||
lvf{x<1270:bfx,x<1455:bzz,qk}
|
||||
xlq{m<334:A,s>1515:A,A}
|
||||
sx{m<1833:tfs,hf}
|
||||
gpt{a>2836:zxd,a>2730:R,A}
|
||||
krn{x>1155:ckd,s<1260:A,m>2770:A,zht}
|
||||
sk{m>348:R,x>1377:A,m>153:A,R}
|
||||
rl{a<984:R,R}
|
||||
ntd{a<819:dns,qnm}
|
||||
grz{x>890:A,a<3172:A,A}
|
||||
kt{x>967:A,R}
|
||||
qs{m<1546:A,R}
|
||||
js{x>3672:qmv,a>2929:hdn,hcs}
|
||||
bzz{m<647:sk,bg}
|
||||
vv{s>2934:sj,R}
|
||||
lbp{s>2775:R,R}
|
||||
zxd{x>1854:A,R}
|
||||
crn{s>1724:R,rn}
|
||||
jc{x>1851:R,s<3672:A,m<3477:A,R}
|
||||
xxh{m>1324:qqn,qm}
|
||||
pn{s<976:A,m<2297:R,A}
|
||||
fv{s>3818:A,s<3658:R,s<3743:R,A}
|
||||
ck{x>2824:R,m<316:R,A}
|
||||
vdp{x<3490:A,A}
|
||||
xq{m>184:A,x>3334:A,A}
|
||||
fz{m>3339:R,m>2690:R,x>2493:R,R}
|
||||
jf{m<1773:R,x>659:R,A}
|
||||
xd{a<3143:A,R}
|
||||
svq{a<3528:A,R}
|
||||
cl{x>3473:A,R}
|
||||
qf{x>3076:A,R}
|
||||
ktb{m<3197:A,s<704:R,s>1154:A,A}
|
||||
gbj{m<158:R,m<302:R,m>336:R,R}
|
||||
ff{s<2459:lmc,s>2743:R,nsj}
|
||||
rcn{s>3821:R,x>2847:A,a<2261:R,A}
|
||||
xkn{x>2134:R,x>1785:A,A}
|
||||
pf{a>3576:A,s>3815:A,s>3737:R,R}
|
||||
ntv{s<3659:R,A}
|
||||
psf{m>575:R,a<2611:A,m>319:R,R}
|
||||
fqz{a>3321:bx,vdp}
|
||||
tzp{x<554:ph,a>2615:lm,krn}
|
||||
pht{s>625:fh,x>606:ffn,sxb}
|
||||
zz{m<1836:ql,s>1299:hp,m<3200:shb,A}
|
||||
snl{s>3863:R,a<2001:xnj,kk}
|
||||
qdc{a<3128:ngl,a>3442:rnk,x<874:zm,gl}
|
||||
rsz{m>1017:R,x<2038:A,m<443:R,dzz}
|
||||
frj{m>1063:md,a>3826:rbn,s>1317:lb,zkk}
|
||||
bbt{a>3364:A,a<3152:R,R}
|
||||
lpg{x>3231:fqz,x<2909:nvk,s<2283:nm,lv}
|
||||
sd{s<1984:R,a>1624:A,m<729:A,A}
|
||||
spq{x<3000:A,s>148:A,R}
|
||||
fsv{s<2728:gj,m<1078:fpf,s>2917:R,R}
|
||||
rmq{s<3098:A,x<182:fg,cpn}
|
||||
msc{x>326:A,xxx}
|
||||
drg{a>1618:hzf,s>486:zjl,a>619:hzc,A}
|
||||
hx{x>3100:R,m<249:hnq,R}
|
||||
ksc{a>3214:A,x>2913:R,R}
|
||||
kxs{x<3497:R,s>949:A,A}
|
||||
xv{s>311:A,R}
|
||||
kd{x<3492:A,ppm}
|
||||
st{s<1839:R,m>810:R,pgj}
|
||||
ntb{m>3358:spq,m>2731:zhg,s<116:R,A}
|
||||
lqz{a>3814:A,A}
|
||||
fb{x>2177:tg,bjd}
|
||||
dcg{a<3359:pgb,rch}
|
||||
khp{a<2918:A,x>3796:R,m>378:R,A}
|
||||
hhs{x<3165:A,R}
|
||||
bnn{a<1158:R,x<228:A,A}
|
||||
nx{m>469:R,x>3876:R,x<3760:A,A}
|
||||
vl{m>1539:A,a>468:A,s>326:R,A}
|
||||
qmv{s<3328:R,A}
|
||||
rt{m<2818:fbx,R}
|
||||
hcs{x<3425:zsp,mk}
|
||||
mn{m<2363:A,R}
|
||||
sm{m<839:A,x>2835:A,s>1035:A,A}
|
||||
zn{x<2270:R,a>798:R,s>3678:R,A}
|
||||
qqn{m>1794:jt,a<3748:fdm,gkv}
|
||||
hdn{s>3198:A,s>3046:R,ngq}
|
||||
mg{x>3205:R,s<2688:R,A}
|
||||
sgc{x<3807:fhq,x<3919:A,bh}
|
||||
qhl{m>2988:A,x>3259:drn,xpv}
|
||||
zbr{x<2841:R,m>2724:R,R}
|
||||
rjb{x>2706:R,R}
|
||||
qp{m>1140:drg,tgn}
|
||||
kkk{s>1408:vzj,m<1501:dnp,s<833:dmc,dcf}
|
||||
cmr{a>3290:R,m>1084:R,m>506:R,A}
|
||||
lbv{m<3300:R,a<923:A,s<2435:bb,qq}
|
||||
mjb{m<3900:R,a>3686:A,R}
|
||||
clg{s>1434:nvh,m>3229:rsh,bt}
|
||||
hrn{a>3478:R,a>3380:R,m>1194:R,A}
|
||||
zhd{s>1275:R,m>3076:R,m<2721:A,R}
|
||||
hnq{x>2834:A,R}
|
||||
tbt{x>3131:A,m<3435:R,A}
|
||||
phc{a>3375:A,a<3306:R,A}
|
||||
vq{x<800:R,s>2917:R,x<922:R,R}
|
||||
kq{s<3392:sc,a>1260:hm,m>2319:fb,htk}
|
||||
fbx{a>3317:A,m<2345:A,R}
|
||||
cm{m<2219:R,m>2264:R,R}
|
||||
csz{s>3528:R,A}
|
||||
nst{x>2459:A,A}
|
||||
lf{a<3121:R,x<2716:R,m<818:R,A}
|
||||
xsp{x<2980:R,a>2817:A,A}
|
||||
qm{x<2949:kr,x<3428:jjf,s<456:jtt,jqn}
|
||||
qt{s<744:A,x<1059:R,s>816:R,A}
|
||||
zc{x>3545:qx,a>3625:vn,A}
|
||||
cxk{a>1449:ntt,s>1617:xbr,s>1504:R,xqf}
|
||||
cg{x>2245:zx,x<1956:zbk,vft}
|
||||
zkk{m<649:A,a>3680:R,R}
|
||||
bx{a<3661:A,x<3529:A,a>3778:R,R}
|
||||
mv{s>1300:rsc,khc}
|
||||
qjt{x<3376:A,R}
|
||||
mgp{x>3029:zq,A}
|
||||
fpf{a>1769:R,x>2049:A,s<2923:A,R}
|
||||
lhc{s>1662:A,m>1543:A,a<3599:tl,vfn}
|
||||
mzr{a<2819:R,R}
|
||||
psp{s<2611:A,a>3354:A,a>3056:A,A}
|
||||
vc{m<1333:cb,mp}
|
||||
bzc{m<1850:R,m<1953:A,R}
|
||||
kb{m<2614:mpn,m>3380:zhp,gqd}
|
||||
dv{a<3677:cfq,x<3383:R,s<2710:R,rq}
|
||||
xh{s<2524:A,R}
|
||||
vr{s>754:A,x<643:A,A}
|
||||
sj{s<3498:R,s<3711:R,m<1518:A,R}
|
||||
bq{a<1413:R,m>3189:A,a<1750:R,R}
|
||||
bgn{m<197:A,m<353:gbq,xh}
|
||||
jl{x>2858:R,m<476:R,R}
|
||||
vbr{x<2055:R,m>2096:A,R}
|
||||
ngq{a>3426:R,s<3009:A,a<3210:A,R}
|
||||
krj{x>2852:pjd,gf}
|
||||
dp{m>1430:A,A}
|
||||
xkm{m<1913:kjv,vz}
|
||||
vg{x>224:R,a>1513:A,m<323:A,R}
|
||||
jmf{s<1182:A,a>3547:A,A}
|
||||
vqr{a>3441:ljt,A}
|
||||
ckd{m>3131:R,a<1567:R,m>2271:R,A}
|
||||
bp{s>3270:A,s>3133:R,R}
|
||||
pc{x>3663:A,m<491:R,A}
|
||||
mx{m>663:bs,m<622:tjb,gkn}
|
||||
qhh{x<1947:A,m>3589:A,R}
|
||||
ths{a>2010:dp,R}
|
||||
znh{m>662:A,x>2990:R,R}
|
||||
fph{a>2941:R,s<1649:R,R}
|
||||
nkr{x<1012:npt,m>1326:A,s>1224:R,R}
|
||||
zbc{x>2881:R,x>2784:rcn,x>2722:xf,rjb}
|
||||
hp{s>1600:R,s>1465:R,a>263:R,R}
|
||||
kdf{s>420:R,m>1639:R,x>2176:A,R}
|
||||
hkl{s<3823:bn,m>3668:sp,s>3936:A,A}
|
||||
lp{m>3026:tbt,s>1876:R,bj}
|
||||
zmt{a>3930:fn,a<3915:bcz,ktb}
|
||||
jqn{a<3862:pc,m<761:R,a<3938:ldl,A}
|
||||
hms{x>3072:A,s<1921:R,A}
|
||||
sn{s>774:A,s>753:R,x>547:A,A}
|
||||
kx{m>1998:tbn,A}
|
||||
mqc{m<2308:A,m>3052:A,m>2635:R,A}
|
||||
qdj{a>2946:zgm,a<2669:fqc,m>2271:lzv,ndr}
|
||||
xt{a>3826:A,x<3063:A,A}
|
||||
kvr{m>1390:R,x>3294:A,R}
|
||||
hz{x>2278:A,x<1949:A,A}
|
||||
fkj{x<3168:A,s<2741:R,R}
|
||||
tn{m<3831:R,s>2560:R,A}
|
||||
zjl{s>694:R,R}
|
||||
ndr{a<2827:cgl,x<2240:rsz,xn}
|
||||
btj{m<1813:qs,m<2042:jg,cm}
|
||||
bjd{x<1891:A,s>3600:A,A}
|
||||
gjg{m>2075:rjd,a<3588:fx,s<809:xxh,rss}
|
||||
zch{s<3538:hl,m<2003:zlz,dz}
|
||||
nrf{s>428:vkl,s>146:qsg,a>957:pmd,dxn}
|
||||
vhc{s>1085:tpg,jxf}
|
||||
lb{m<643:xlq,a>3717:svn,m>911:dsr,ds}
|
||||
zdc{x>1803:R,A}
|
||||
bzj{s>3689:A,m<2560:R,R}
|
||||
flt{s>1360:A,x>2163:A,A}
|
||||
qg{s>1039:A,A}
|
||||
dm{m<3816:A,s<3853:R,A}
|
||||
xmg{m>752:A,x>137:jzj,gsl}
|
||||
bcz{a<3903:R,R}
|
||||
lkc{a>3188:A,m<900:A,m>1018:A,R}
|
||||
jxf{s<527:srg,A}
|
||||
gx{m>486:dq,ntd}
|
||||
bd{s>2400:A,x>3671:A,s>2281:R,A}
|
||||
qc{s<2673:R,A}
|
||||
lm{a<3182:dj,a>3635:lqz,a>3407:R,R}
|
||||
qnm{m<247:R,a>1687:R,m>389:A,A}
|
||||
zq{s>3263:R,s>3111:R,R}
|
||||
mk{s>3246:A,m>2016:R,s<3088:A,R}
|
||||
rql{a<3077:xsp,s>2761:jl,s>2722:R,A}
|
||||
vj{s<2785:ndh,kd}
|
||||
in{s>2178:zs,skv}
|
||||
xrc{s>712:sn,A}
|
||||
jp{a<2589:R,A}
|
||||
pgj{a>3929:R,x>2479:A,A}
|
||||
jts{x>3530:R,A}
|
||||
gv{s>3739:A,R}
|
||||
mnr{s>2737:R,A}
|
||||
tgt{m>1439:R,s>292:R,A}
|
||||
xvs{a<2848:A,A}
|
||||
vps{a>3227:A,x<1588:R,A}
|
||||
jzj{m<672:A,s<1122:R,R}
|
||||
zzp{x<901:ch,R}
|
||||
sl{s>1542:A,s>1296:R,x>1931:A,zxz}
|
||||
rjd{a>3500:xzq,s<1086:qj,xz}
|
||||
kgd{s>1426:A,a>3812:A,R}
|
||||
dmc{m<2947:szv,kqx}
|
||||
hbk{m<3419:A,R}
|
||||
htk{a<729:R,a>1042:A,a>861:R,zn}
|
||||
zp{s<1255:A,A}
|
||||
qlx{m>1631:R,x>3329:R,R}
|
||||
skv{x<1606:kkk,a<1440:ggv,a<3018:xkm,gjg}
|
||||
zl{m>3149:A,a>3596:A,R}
|
||||
sjc{m>2149:A,A}
|
||||
ggv{x>2600:nh,cg}
|
||||
pd{a<3356:pr,x<2700:xfj,a<3465:zbd,xv}
|
||||
vhk{a<614:A,a>735:A,m>3340:A,R}
|
||||
bz{x<2317:R,s<3304:A,A}
|
||||
zbd{m>889:zfk,bdh}
|
||||
vsj{a<598:zhd,R}
|
||||
qzf{a>1455:R,x>340:A,s<1196:R,R}
|
||||
dz{m<3157:qv,x>3473:hkl,a>877:sv,rf}
|
||||
rtg{a>2957:R,A}
|
||||
qk{a>3252:svq,s>3213:R,m>548:cfz,R}
|
||||
zx{a>871:sxt,a>314:mn,a>186:zz,nq}
|
||||
kcd{x<2880:R,s>94:R,R}
|
||||
hqc{m<796:R,m>890:rhd,a<2192:A,xvs}
|
||||
ffn{m>350:jp,a<2088:ttd,a>2817:R,R}
|
||||
sz{m<1599:R,x>2121:ktx,m<3075:bbt,qhh}
|
||||
jtt{a<3836:zqv,m<876:gg,A}
|
||||
lmr{a<2718:A,a<3149:R,R}
|
||||
zdv{s>3010:R,lr}
|
||||
jcl{m<1659:A,R}
|
||||
mdq{a<479:R,A}
|
||||
dnp{m<537:pht,s<885:qp,x<582:bjg,kjt}
|
||||
lxp{m>2932:A,lx}
|
||||
kqx{s<513:hbk,a<1592:ncn,a>3119:xrc,kt}
|
||||
cnl{x<1035:R,m<2338:A,R}
|
||||
mp{m<2347:xpj,a>2221:vdz,bq}
|
||||
rgx{s<2542:R,R}
|
||||
rb{s<3903:A,A}
|
||||
jk{m>2376:R,x>3391:R,m<1198:R,R}
|
||||
zgm{s>3092:bzj,sz}
|
||||
gt{a>1014:R,m<2365:ls,R}
|
||||
jpn{s>1819:hj,a>3326:vqr,ljm}
|
||||
nzj{s>254:R,m>2156:R,x<991:jf,qhq}
|
||||
gh{m>856:A,nsp}
|
||||
kpq{a<110:A,x>3312:R,x<3090:R,R}
|
||||
hl{x<3177:pj,bp}
|
||||
gs{a<180:R,s>3703:R,R}
|
||||
gz{m>3188:R,R}
|
||||
lft{s>2829:ps,gbj}
|
||||
kzb{m>2754:A,a<2674:A,A}
|
||||
vz{a>2453:pp,clg}
|
||||
tqc{x<360:dk,zcq}
|
||||
bxv{a<2317:A,m<2884:pn,fkp}
|
||||
ztl{a<590:R,x<2295:R,x>2529:R,R}
|
||||
vkk{a>3382:zc,x>3140:xrl,m<384:lft,rql}
|
||||
fbv{s<3805:R,s>3881:R,a>172:R,R}
|
||||
gbq{m>279:A,x<3717:R,x<3898:A,R}
|
||||
svn{s<1485:R,A}
|
||||
skb{s>589:R,s>295:R,x>2063:A,A}
|
||||
mc{a>272:A,x>3488:gs,s>3786:A,fsf}
|
||||
pbv{x<3811:R,a>3290:A,m<3444:R,A}
|
||||
gkn{s<1377:A,A}
|
||||
nth{a<1084:bd,A}
|
||||
vsl{a<2799:A,a<2901:bgb,fph}
|
||||
lr{x<1407:A,s>2654:R,s<2373:A,R}
|
||||
dbq{m<1824:R,s>291:R,A}
|
||||
hdt{s>3011:R,s>2681:A,bgg}
|
||||
nvq{m>597:R,x>47:R,A}
|
||||
qj{s>674:pz,s>313:srn,ntb}
|
||||
fgp{a>3257:R,mcl}
|
||||
pjd{s<3848:vlx,A}
|
||||
gmf{s<1729:A,A}
|
||||
kzp{x>1746:A,x>1670:A,m>2460:A,A}
|
||||
tl{m<888:A,m<1289:A,R}
|
||||
zh{m<1334:fzz,s>2674:vj,m<2347:cdt,cx}
|
||||
ql{s<1432:A,a>258:R,A}
|
||||
rch{s<485:R,vqq}
|
||||
hf{a<3208:R,pf}
|
||||
bj{x<2870:R,m<2489:A,R}
|
||||
zhg{x>3190:A,s>144:R,m<2941:A,R}
|
||||
rsh{x<3060:R,a<1833:pm,R}
|
||||
ntt{a>1930:R,a<1611:A,A}
|
||||
hd{s>1811:A,R}
|
||||
dfd{x<2726:A,qg}
|
||||
gqd{a>3471:qjt,qhl}
|
||||
xrl{x>3598:khp,m>284:lbp,m<100:R,xq}
|
||||
zxz{m<2818:A,R}
|
||||
vfn{s>1502:R,x>955:R,s>1440:A,R}
|
||||
dr{s<370:A,x>3070:R,R}
|
||||
cth{a<2210:cxk,a>3174:lhc,krr}
|
||||
xbr{m<1775:R,m>3200:A,A}
|
||||
nn{m>718:R,x>3641:nx,A}
|
||||
dxn{s<55:hr,x>3309:A,a<824:kcd,mqc}
|
||||
mt{a<423:R,a>555:R,R}
|
||||
hqk{a>2663:A,s<888:R,a<2564:R,A}
|
||||
ns{a<2307:lrn,qdj}
|
||||
sxb{s>318:vg,hgv}
|
||||
ljm{s<1457:A,m>763:A,s>1648:R,A}
|
||||
qcr{s<1460:R,m<548:hms,a>1054:A,nzq}
|
||||
sxx{a>3455:A,R}
|
||||
|
||||
{x=378,m=450,a=211,s=36}
|
||||
{x=220,m=1090,a=338,s=879}
|
||||
{x=117,m=124,a=2136,s=128}
|
||||
{x=1392,m=1408,a=126,s=16}
|
||||
{x=2038,m=278,a=901,s=1801}
|
||||
{x=323,m=1703,a=964,s=571}
|
||||
{x=265,m=358,a=456,s=34}
|
||||
{x=1513,m=144,a=525,s=1341}
|
||||
{x=355,m=2036,a=814,s=1179}
|
||||
{x=937,m=701,a=2026,s=1349}
|
||||
{x=1292,m=766,a=2805,s=16}
|
||||
{x=319,m=26,a=83,s=1193}
|
||||
{x=600,m=5,a=242,s=76}
|
||||
{x=117,m=1415,a=1636,s=1057}
|
||||
{x=87,m=1530,a=1686,s=386}
|
||||
{x=36,m=957,a=1712,s=300}
|
||||
{x=2570,m=49,a=661,s=442}
|
||||
{x=643,m=698,a=1593,s=854}
|
||||
{x=1450,m=1410,a=289,s=1342}
|
||||
{x=1690,m=376,a=584,s=3715}
|
||||
{x=1942,m=570,a=1726,s=1192}
|
||||
{x=420,m=475,a=1410,s=863}
|
||||
{x=550,m=662,a=2140,s=105}
|
||||
{x=241,m=2370,a=756,s=26}
|
||||
{x=705,m=425,a=1000,s=160}
|
||||
{x=1763,m=914,a=197,s=555}
|
||||
{x=2267,m=323,a=70,s=147}
|
||||
{x=497,m=392,a=1959,s=360}
|
||||
{x=428,m=1375,a=415,s=236}
|
||||
{x=1800,m=96,a=403,s=1227}
|
||||
{x=216,m=381,a=1217,s=1031}
|
||||
{x=3129,m=304,a=811,s=1753}
|
||||
{x=555,m=59,a=3254,s=2896}
|
||||
{x=397,m=1518,a=740,s=496}
|
||||
{x=905,m=217,a=1234,s=2319}
|
||||
{x=283,m=2490,a=309,s=1156}
|
||||
{x=1777,m=624,a=96,s=2053}
|
||||
{x=1031,m=481,a=1014,s=198}
|
||||
{x=155,m=205,a=2460,s=832}
|
||||
{x=123,m=25,a=3962,s=3662}
|
||||
{x=3242,m=396,a=519,s=150}
|
||||
{x=2632,m=1307,a=3594,s=1714}
|
||||
{x=147,m=285,a=1020,s=40}
|
||||
{x=1498,m=1133,a=241,s=1263}
|
||||
{x=1977,m=323,a=1594,s=241}
|
||||
{x=807,m=1042,a=702,s=295}
|
||||
{x=70,m=455,a=1328,s=108}
|
||||
{x=2392,m=27,a=158,s=44}
|
||||
{x=528,m=671,a=2003,s=935}
|
||||
{x=1539,m=2002,a=168,s=479}
|
||||
{x=2121,m=195,a=901,s=1116}
|
||||
{x=251,m=51,a=380,s=745}
|
||||
{x=793,m=1959,a=598,s=605}
|
||||
{x=137,m=261,a=714,s=1548}
|
||||
{x=2783,m=486,a=2065,s=914}
|
||||
{x=574,m=387,a=250,s=28}
|
||||
{x=3,m=829,a=1862,s=2}
|
||||
{x=846,m=2476,a=841,s=1810}
|
||||
{x=1020,m=114,a=463,s=323}
|
||||
{x=4,m=970,a=192,s=142}
|
||||
{x=942,m=2297,a=125,s=1638}
|
||||
{x=1664,m=2275,a=2086,s=290}
|
||||
{x=682,m=93,a=143,s=2033}
|
||||
{x=1613,m=356,a=463,s=632}
|
||||
{x=633,m=268,a=150,s=798}
|
||||
{x=1743,m=1455,a=56,s=487}
|
||||
{x=2774,m=103,a=739,s=77}
|
||||
{x=1760,m=2631,a=81,s=138}
|
||||
{x=461,m=1688,a=1543,s=1712}
|
||||
{x=1182,m=14,a=566,s=3270}
|
||||
{x=680,m=467,a=1920,s=297}
|
||||
{x=1281,m=2355,a=704,s=1340}
|
||||
{x=142,m=65,a=589,s=20}
|
||||
{x=1412,m=559,a=677,s=2106}
|
||||
{x=905,m=2761,a=1526,s=648}
|
||||
{x=399,m=667,a=1901,s=27}
|
||||
{x=2241,m=3411,a=1786,s=321}
|
||||
{x=1395,m=1278,a=508,s=1112}
|
||||
{x=363,m=35,a=218,s=1280}
|
||||
{x=829,m=115,a=304,s=192}
|
||||
{x=1397,m=599,a=861,s=838}
|
||||
{x=824,m=2140,a=88,s=1736}
|
||||
{x=661,m=276,a=502,s=731}
|
||||
{x=585,m=14,a=705,s=473}
|
||||
{x=747,m=95,a=829,s=805}
|
||||
{x=2006,m=323,a=982,s=168}
|
||||
{x=795,m=193,a=473,s=1531}
|
||||
{x=687,m=428,a=972,s=1154}
|
||||
{x=254,m=426,a=281,s=552}
|
||||
{x=171,m=369,a=382,s=1369}
|
||||
{x=964,m=10,a=322,s=2007}
|
||||
{x=1960,m=183,a=2153,s=1967}
|
||||
{x=2315,m=170,a=41,s=727}
|
||||
{x=189,m=901,a=307,s=3026}
|
||||
{x=757,m=1235,a=1316,s=335}
|
||||
{x=836,m=3023,a=453,s=2355}
|
||||
{x=2187,m=2140,a=683,s=2560}
|
||||
{x=1772,m=468,a=1812,s=1329}
|
||||
{x=783,m=601,a=1339,s=3291}
|
||||
{x=570,m=172,a=1794,s=120}
|
||||
{x=1207,m=1572,a=700,s=758}
|
||||
{x=1961,m=3652,a=702,s=153}
|
||||
{x=1094,m=435,a=19,s=938}
|
||||
{x=3328,m=166,a=247,s=216}
|
||||
{x=1500,m=2012,a=1561,s=59}
|
||||
{x=12,m=2269,a=8,s=796}
|
||||
{x=193,m=1137,a=328,s=13}
|
||||
{x=120,m=1179,a=59,s=1829}
|
||||
{x=499,m=650,a=1049,s=1803}
|
||||
{x=2761,m=1431,a=389,s=1322}
|
||||
{x=456,m=2766,a=2165,s=348}
|
||||
{x=2387,m=12,a=2140,s=556}
|
||||
{x=387,m=7,a=1514,s=1137}
|
||||
{x=1111,m=608,a=581,s=965}
|
||||
{x=1055,m=181,a=754,s=67}
|
||||
{x=74,m=2582,a=66,s=546}
|
||||
{x=5,m=956,a=1013,s=657}
|
||||
{x=262,m=189,a=2496,s=233}
|
||||
{x=518,m=2821,a=851,s=825}
|
||||
{x=351,m=1981,a=221,s=34}
|
||||
{x=995,m=165,a=36,s=2286}
|
||||
{x=1636,m=335,a=936,s=447}
|
||||
{x=763,m=692,a=1527,s=210}
|
||||
{x=301,m=559,a=1815,s=2640}
|
||||
{x=959,m=2852,a=232,s=53}
|
||||
{x=136,m=153,a=206,s=11}
|
||||
{x=1533,m=42,a=2014,s=136}
|
||||
{x=341,m=378,a=37,s=577}
|
||||
{x=220,m=1451,a=185,s=421}
|
||||
{x=1086,m=3265,a=1184,s=2960}
|
||||
{x=143,m=2701,a=602,s=173}
|
||||
{x=628,m=1016,a=1642,s=223}
|
||||
{x=597,m=641,a=1331,s=651}
|
||||
{x=809,m=1843,a=1111,s=2189}
|
||||
{x=1385,m=1352,a=238,s=1969}
|
||||
{x=515,m=1374,a=125,s=913}
|
||||
{x=798,m=2743,a=1798,s=1045}
|
||||
{x=2999,m=1787,a=1168,s=188}
|
||||
{x=57,m=77,a=2652,s=56}
|
||||
{x=1231,m=304,a=1288,s=523}
|
||||
{x=1031,m=381,a=558,s=267}
|
||||
{x=721,m=883,a=2995,s=22}
|
||||
{x=304,m=846,a=1525,s=30}
|
||||
{x=446,m=2969,a=412,s=674}
|
||||
{x=187,m=418,a=1187,s=571}
|
||||
{x=810,m=515,a=819,s=1393}
|
||||
{x=740,m=3392,a=1128,s=1114}
|
||||
{x=137,m=631,a=1208,s=1707}
|
||||
{x=653,m=2468,a=952,s=811}
|
||||
{x=33,m=70,a=518,s=464}
|
||||
{x=3318,m=2,a=3661,s=64}
|
||||
{x=50,m=548,a=1657,s=704}
|
||||
{x=2272,m=2684,a=1597,s=2220}
|
||||
{x=185,m=339,a=460,s=517}
|
||||
{x=8,m=1651,a=1810,s=354}
|
||||
{x=548,m=833,a=1703,s=759}
|
||||
{x=551,m=358,a=390,s=468}
|
||||
{x=202,m=2260,a=597,s=632}
|
||||
{x=453,m=1811,a=754,s=2449}
|
||||
{x=353,m=101,a=1835,s=72}
|
||||
{x=1451,m=453,a=162,s=13}
|
||||
{x=125,m=2120,a=627,s=981}
|
||||
{x=5,m=283,a=1755,s=194}
|
||||
{x=973,m=835,a=62,s=1184}
|
||||
{x=346,m=1348,a=442,s=210}
|
||||
{x=4,m=1242,a=136,s=196}
|
||||
{x=2388,m=1336,a=1991,s=2873}
|
||||
{x=561,m=2335,a=1059,s=627}
|
||||
{x=838,m=3226,a=159,s=1053}
|
||||
{x=2578,m=49,a=1920,s=2432}
|
||||
{x=710,m=342,a=182,s=534}
|
||||
{x=1997,m=1509,a=946,s=1849}
|
||||
{x=810,m=249,a=495,s=257}
|
||||
{x=363,m=274,a=2742,s=25}
|
||||
{x=506,m=565,a=2584,s=731}
|
||||
{x=508,m=2073,a=21,s=1826}
|
||||
{x=1413,m=780,a=779,s=378}
|
||||
{x=1097,m=47,a=98,s=402}
|
||||
{x=536,m=2,a=2710,s=1499}
|
||||
{x=548,m=2845,a=2095,s=555}
|
||||
{x=2963,m=2206,a=1920,s=875}
|
||||
{x=1783,m=367,a=1245,s=594}
|
||||
{x=409,m=18,a=408,s=119}
|
||||
{x=1554,m=3613,a=3002,s=87}
|
||||
{x=232,m=197,a=63,s=1372}
|
||||
{x=412,m=1355,a=1673,s=1667}
|
||||
{x=261,m=142,a=123,s=1187}
|
||||
{x=1396,m=779,a=287,s=60}
|
||||
{x=28,m=1350,a=585,s=861}
|
||||
{x=1123,m=329,a=1166,s=62}
|
||||
{x=2292,m=73,a=123,s=596}
|
||||
{x=2400,m=1430,a=390,s=1313}
|
||||
{x=638,m=2856,a=44,s=488}
|
||||
{x=294,m=1534,a=1075,s=1914}
|
||||
{x=1233,m=71,a=253,s=3058}
|
||||
{x=1536,m=805,a=158,s=738}
|
||||
{x=2903,m=119,a=2344,s=2387}
|
||||
{x=142,m=1768,a=940,s=881}
|
||||
{x=301,m=2748,a=739,s=766}
|
||||
{x=127,m=18,a=141,s=1398}
|
||||
-255
@@ -1,255 +0,0 @@
|
||||
package main
|
||||
|
||||
import (
|
||||
"bufio"
|
||||
_ "embed"
|
||||
"fmt"
|
||||
"strings"
|
||||
|
||||
aoc "go.sour.is/advent-of-code"
|
||||
)
|
||||
|
||||
// var log = aoc.Log
|
||||
|
||||
func main() { aoc.MustResult(aoc.Runner(run)) }
|
||||
|
||||
type result struct {
|
||||
valuePT1 int
|
||||
valuePT2 uint
|
||||
}
|
||||
|
||||
func (r result) String() string { return fmt.Sprintf("%#v", r) }
|
||||
|
||||
func run(scan *bufio.Scanner) (*result, error) {
|
||||
|
||||
var workflows = make(map[string][]rule)
|
||||
var parts []part
|
||||
|
||||
for scan.Scan() {
|
||||
text := strings.TrimSuffix(scan.Text(), "}")
|
||||
if len(text) == 0 {
|
||||
continue
|
||||
}
|
||||
|
||||
// Is Part
|
||||
if p, ok := scanPart(text); ok {
|
||||
parts = append(parts, p)
|
||||
continue
|
||||
}
|
||||
|
||||
if name, r, ok := scanRule(text); ok {
|
||||
workflows[name] = r
|
||||
}
|
||||
}
|
||||
|
||||
var result result
|
||||
result.valuePT1 = solveWorkflow(parts, workflows)
|
||||
result.valuePT2 = solveRanges(workflows)
|
||||
|
||||
return &result, nil
|
||||
}
|
||||
|
||||
type part struct {
|
||||
x, m, a, s int
|
||||
}
|
||||
|
||||
func (p part) String() string {
|
||||
return fmt.Sprintf("{x:%v m:%v a:%v s:%v}", p.x, p.m, p.a, p.s)
|
||||
}
|
||||
func scanPart(text string) (part, bool) {
|
||||
var p part
|
||||
|
||||
// Is Part
|
||||
if text[0] == '{' {
|
||||
for _, s := range strings.Split(text[1:], ",") {
|
||||
a, b, _ := strings.Cut(s, "=")
|
||||
i := aoc.Atoi(b)
|
||||
switch a {
|
||||
case "x":
|
||||
p.x = i
|
||||
case "m":
|
||||
p.m = i
|
||||
case "a":
|
||||
p.a = i
|
||||
case "s":
|
||||
p.s = i
|
||||
}
|
||||
}
|
||||
return p, true
|
||||
}
|
||||
return p, false
|
||||
}
|
||||
|
||||
type rule struct {
|
||||
match string
|
||||
op string
|
||||
value int
|
||||
queue string
|
||||
}
|
||||
|
||||
func scanRule(text string) (string, []rule, bool) {
|
||||
name, text, _ := strings.Cut(text, "{")
|
||||
var r []rule
|
||||
for _, s := range strings.Split(text, ",") {
|
||||
if a, b, ok := strings.Cut(s, "<"); ok {
|
||||
b, c, _ := strings.Cut(b, ":")
|
||||
r = append(r, rule{
|
||||
match: a,
|
||||
op: "<",
|
||||
value: aoc.Atoi(b),
|
||||
queue: c,
|
||||
})
|
||||
|
||||
continue
|
||||
}
|
||||
if a, b, ok := strings.Cut(s, ">"); ok {
|
||||
b, c, _ := strings.Cut(b, ":")
|
||||
r = append(r, rule{
|
||||
match: a,
|
||||
op: ">",
|
||||
value: aoc.Atoi(b),
|
||||
queue: c,
|
||||
})
|
||||
continue
|
||||
}
|
||||
|
||||
// default queue comes last
|
||||
r = append(r, rule{queue: s})
|
||||
break
|
||||
}
|
||||
return name, r, len(r) > 0
|
||||
}
|
||||
func (r rule) Match(p part) bool {
|
||||
var value int
|
||||
|
||||
switch r.match {
|
||||
case "x":
|
||||
value = p.x
|
||||
case "m":
|
||||
value = p.m
|
||||
case "a":
|
||||
value = p.a
|
||||
case "s":
|
||||
value = p.s
|
||||
default:
|
||||
return true // default to new queue
|
||||
}
|
||||
|
||||
if r.op == ">" && value > r.value {
|
||||
return true
|
||||
} else if r.op == "<" && value < r.value {
|
||||
return true
|
||||
}
|
||||
return false // no match
|
||||
}
|
||||
|
||||
func solveWorkflow(parts []part, workflows map[string][]rule) int {
|
||||
// var rejected []part
|
||||
var accepted []part
|
||||
|
||||
for _, p := range parts {
|
||||
workflow := "in"
|
||||
|
||||
nextStep:
|
||||
for workflow != "" {
|
||||
for _, r := range workflows[workflow] {
|
||||
if !r.Match(p) {
|
||||
continue
|
||||
}
|
||||
workflow = r.queue
|
||||
|
||||
if workflow == "A" {
|
||||
accepted = append(accepted, p)
|
||||
workflow = ""
|
||||
break nextStep
|
||||
}
|
||||
if workflow == "R" {
|
||||
// rejected = append(rejected, p)
|
||||
workflow = ""
|
||||
break nextStep
|
||||
}
|
||||
|
||||
continue nextStep
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
sum := 0
|
||||
for _, p := range accepted {
|
||||
sum += p.x
|
||||
sum += p.m
|
||||
sum += p.a
|
||||
sum += p.s
|
||||
}
|
||||
return sum
|
||||
}
|
||||
|
||||
func solveRanges(workflows map[string][]rule) uint {
|
||||
|
||||
pq := aoc.PriorityQueue(func(a, b *queue) bool { return false })
|
||||
pq.Insert(&queue{
|
||||
"in",
|
||||
block{
|
||||
ranger{1, 4000},
|
||||
ranger{1, 4000},
|
||||
ranger{1, 4000},
|
||||
ranger{1, 4000},
|
||||
}})
|
||||
|
||||
var accepted []block
|
||||
// var rejected []block
|
||||
|
||||
for !pq.IsEmpty() {
|
||||
current := pq.ExtractMin()
|
||||
for _, rule := range workflows[current.name] {
|
||||
next := &queue{name: rule.queue, block: current.block}
|
||||
|
||||
switch rule.match {
|
||||
case "x":
|
||||
current.x, next.x = split(current.x, rule.value, rule.op == ">")
|
||||
case "m":
|
||||
current.m, next.m = split(current.m, rule.value, rule.op == ">")
|
||||
case "a":
|
||||
current.a, next.a = split(current.a, rule.value, rule.op == ">")
|
||||
case "s":
|
||||
current.s, next.s = split(current.s, rule.value, rule.op == ">")
|
||||
}
|
||||
|
||||
switch next.name {
|
||||
case "R":
|
||||
// rejected = append(rejected, next.block)
|
||||
|
||||
case "A":
|
||||
accepted = append(accepted, next.block)
|
||||
|
||||
default:
|
||||
pq.Insert(next)
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
var sum uint
|
||||
for _, a := range accepted {
|
||||
sum += uint((a.x[1] - a.x[0] + 1) * (a.m[1] - a.m[0] + 1) * (a.a[1] - a.a[0] + 1) * (a.s[1] - a.s[0] + 1))
|
||||
}
|
||||
|
||||
return sum
|
||||
}
|
||||
|
||||
type ranger [2]int
|
||||
type block struct {
|
||||
x, m, a, s ranger
|
||||
}
|
||||
type queue struct {
|
||||
name string
|
||||
block
|
||||
}
|
||||
|
||||
func split(a ranger, n int, gt bool) (current ranger, next ranger) {
|
||||
if gt { // x > N => [0,N] [N++,inf]
|
||||
return ranger{a[0], n}, ranger{n + 1, a[1]}
|
||||
}
|
||||
|
||||
// x < N => [N,inf] [0,N--]
|
||||
return ranger{n, a[1]}, ranger{a[0], n - 1}
|
||||
}
|
||||
@@ -1,41 +0,0 @@
|
||||
package main
|
||||
|
||||
import (
|
||||
"bufio"
|
||||
"bytes"
|
||||
"testing"
|
||||
|
||||
_ "embed"
|
||||
|
||||
"github.com/matryer/is"
|
||||
)
|
||||
|
||||
//go:embed example.txt
|
||||
var example []byte
|
||||
|
||||
//go:embed input.txt
|
||||
var input []byte
|
||||
|
||||
func TestExample(t *testing.T) {
|
||||
is := is.New(t)
|
||||
scan := bufio.NewScanner(bytes.NewReader(example))
|
||||
|
||||
result, err := run(scan)
|
||||
is.NoErr(err)
|
||||
|
||||
t.Log(result)
|
||||
is.Equal(result.valuePT1, 19114)
|
||||
is.Equal(result.valuePT2, uint(167409079868000))
|
||||
}
|
||||
|
||||
func TestSolution(t *testing.T) {
|
||||
is := is.New(t)
|
||||
scan := bufio.NewScanner(bytes.NewReader(input))
|
||||
|
||||
result, err := run(scan)
|
||||
is.NoErr(err)
|
||||
|
||||
t.Log(result)
|
||||
is.Equal(result.valuePT1, 377025)
|
||||
is.Equal(result.valuePT2, uint(135506683246673))
|
||||
}
|
||||
+6
-2
@@ -65,9 +65,13 @@ func run(scan *bufio.Scanner) (*result, error) {
|
||||
|
||||
// rx is present.. perform part 2.
|
||||
if rx, ok := receivers["rx"]; ok {
|
||||
tip := m.m[rx[0]].(*conjunction) // panic if missing!
|
||||
|
||||
var tip *conjunction
|
||||
var lvalues []int
|
||||
|
||||
if p, ok := m.m[rx[0]].(*conjunction); ok {
|
||||
tip = p
|
||||
}
|
||||
|
||||
for k, v := range tip.pushes {
|
||||
for i, h := range makeHistory(v) {
|
||||
if i == 1 && len(h) > 0 && h[0] > 0 {
|
||||
|
||||
@@ -1,174 +0,0 @@
|
||||
package aoc
|
||||
|
||||
import (
|
||||
"cmp"
|
||||
"sort"
|
||||
)
|
||||
|
||||
type Vector struct {
|
||||
Offset Point[int]
|
||||
Scale int
|
||||
}
|
||||
|
||||
func (v Vector) Point() Point[int] {
|
||||
return v.Offset.Scale(v.Scale)
|
||||
}
|
||||
|
||||
type Point[T integer] [2]T
|
||||
|
||||
func (p Point[T]) Add(a Point[T]) Point[T] {
|
||||
return Point[T]{p[0] + a[0], p[1] + a[1]}
|
||||
}
|
||||
func (p Point[T]) Scale(m T) Point[T] {
|
||||
return Point[T]{p[0] * m, p[1] * m}
|
||||
}
|
||||
func (p Point[T]) Less(b Point[T]) bool {
|
||||
if p[0] != b[0] {
|
||||
return p[0] < b[0]
|
||||
}
|
||||
return p[1] < b[1]
|
||||
}
|
||||
|
||||
func Transpose[T any](matrix [][]T) [][]T {
|
||||
rows, cols := len(matrix), len(matrix[0])
|
||||
|
||||
m := make([][]T, cols)
|
||||
for i := range m {
|
||||
m[i] = make([]T, rows)
|
||||
}
|
||||
|
||||
for i := 0; i < cols; i++ {
|
||||
for j := 0; j < rows; j++ {
|
||||
m[i][j] = matrix[j][i]
|
||||
}
|
||||
}
|
||||
return m
|
||||
}
|
||||
|
||||
// NumPoints the number of the points inside an outline plus the number of points in the outline
|
||||
func NumPoints(outline []Point[int], borderLength int) int {
|
||||
// shoelace - find the float area in a shape
|
||||
sum := 0
|
||||
for _, p := range Pairwise(outline) {
|
||||
row1, col1 := p[0][0], p[0][1]
|
||||
row2, col2 := p[1][0], p[1][1]
|
||||
|
||||
sum += row1*col2 - row2*col1
|
||||
}
|
||||
area := sum / 2
|
||||
|
||||
// pick's theorem - find the number of points in a shape given its area
|
||||
return (ABS(area) - borderLength/2 + 1) + borderLength
|
||||
}
|
||||
|
||||
type Map[I integer, T any] [][]T
|
||||
|
||||
func (m *Map[I, T]) Get(p Point[I]) (Point[I], T, bool) {
|
||||
var zero T
|
||||
if !m.Valid(p) {
|
||||
return [2]I{0, 0}, zero, false
|
||||
}
|
||||
|
||||
return p, (*m)[p[0]][p[1]], true
|
||||
}
|
||||
func (m *Map[I, T]) Size() (I, I) {
|
||||
if m == nil || len(*m) == 0 {
|
||||
return 0, 0
|
||||
}
|
||||
return I(len(*m)), I(len((*m)[0]))
|
||||
}
|
||||
func (m *Map[I, T]) Valid(p Point[I]) bool {
|
||||
rows, cols := m.Size()
|
||||
return p[0] >= 0 && p[0] < rows && p[1] >= 0 && p[1] < cols
|
||||
}
|
||||
|
||||
type adjacencyList[V any, C comparable] map[C][]V
|
||||
type graph[V any, W cmp.Ordered, C comparable] map[C]*vertex[V, W]
|
||||
type graphOption[V any, W cmp.Ordered, C comparable] func(g *graph[V, W, C])
|
||||
type vertex[V any, W cmp.Ordered] struct {
|
||||
Value V
|
||||
Edges edges[V, W]
|
||||
}
|
||||
|
||||
func (v *vertex[V, W]) Neighbors() []V {
|
||||
var nbs []V
|
||||
sort.Sort(v.Edges)
|
||||
for _, e := range v.Edges {
|
||||
nbs = append(nbs, e.Vertex.Value)
|
||||
}
|
||||
return nbs
|
||||
}
|
||||
|
||||
type edge[V any, W cmp.Ordered] struct {
|
||||
Vertex *vertex[V, W]
|
||||
Weight W
|
||||
}
|
||||
type edges[V any, W cmp.Ordered] []edge[V, W]
|
||||
|
||||
func (e edges[V, W]) Len() int { return len(e) }
|
||||
func (e edges[V, W]) Less(i, j int) bool { return e[i].Weight < e[j].Weight }
|
||||
func (e edges[V, W]) Swap(i, j int) { e[i], e[j] = e[j], e[i] }
|
||||
|
||||
func Graph[V any, W cmp.Ordered, C comparable](opts ...graphOption[V, W, C]) *graph[V, W, C] {
|
||||
g := make(graph[V, W, C])
|
||||
for _, opt := range opts {
|
||||
opt(&g)
|
||||
}
|
||||
return &g
|
||||
}
|
||||
func (g *graph[V, W, C]) AddVertex(id C, value V) {
|
||||
(*g)[id] = &vertex[V,W]{Value: value}
|
||||
}
|
||||
func (g *graph[V, W, C]) AddEdge(from, to C, w W) {
|
||||
if g == nil {
|
||||
return
|
||||
}
|
||||
if _, ok := (*g)[from]; !ok {
|
||||
return
|
||||
}
|
||||
if _, ok := (*g)[to]; !ok {
|
||||
return
|
||||
}
|
||||
|
||||
(*g)[from].Edges = append((*g)[from].Edges, edge[V,W]{(*g)[to], w})
|
||||
}
|
||||
func (g *graph[V, W, C]) Neighbors(v C) []V {
|
||||
if g == nil {
|
||||
return nil
|
||||
}
|
||||
|
||||
return (*g)[v].Neighbors()
|
||||
}
|
||||
func (g *graph[V, W, C]) AdjacencyList() adjacencyList[V, C] {
|
||||
m := make(map[C][]V)
|
||||
for id, v := range *g {
|
||||
if len(v.Edges) == 0 {
|
||||
continue
|
||||
}
|
||||
m[id] = v.Neighbors()
|
||||
}
|
||||
return m
|
||||
}
|
||||
|
||||
func WithAdjacencyList[W cmp.Ordered, C comparable](list adjacencyList[C, C]) graphOption[C, W, C] {
|
||||
var zeroW W
|
||||
return func(g *graph[C, W, C]) {
|
||||
for vertex, edges := range list {
|
||||
if _, ok := (*g)[vertex]; !ok {
|
||||
g.AddVertex(vertex, vertex)
|
||||
}
|
||||
|
||||
// add edges to vertex
|
||||
for _, edge := range edges {
|
||||
// add edge as vertex, if not added
|
||||
if _, ok := (*g)[edge]; !ok {
|
||||
g.AddVertex(edge, edge)
|
||||
}
|
||||
|
||||
g.AddEdge(vertex, edge, zeroW) // no weights in this adjacency list
|
||||
}
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// func GraphFromMap()
|
||||
@@ -1,56 +0,0 @@
|
||||
package aoc
|
||||
|
||||
import (
|
||||
"strconv"
|
||||
)
|
||||
|
||||
func Atoi(s string) int {
|
||||
i, _ := strconv.Atoi(s)
|
||||
return i
|
||||
}
|
||||
|
||||
func Repeat[T any](s T, i int) []T {
|
||||
lis := make([]T, i)
|
||||
for i := range lis {
|
||||
lis[i] = s
|
||||
}
|
||||
return lis
|
||||
}
|
||||
|
||||
func Reduce[T, U any](fn func(int, T, U) U, u U, list ...T) U {
|
||||
for i, t := range list {
|
||||
u = fn(i, t, u)
|
||||
}
|
||||
return u
|
||||
}
|
||||
|
||||
func Reverse[T any](arr []T) []T {
|
||||
for i := 0; i < len(arr)/2; i++ {
|
||||
arr[i], arr[len(arr)-i-1] = arr[len(arr)-i-1], arr[i]
|
||||
}
|
||||
return arr
|
||||
}
|
||||
|
||||
func SliceMap[T, U any](fn func(T) U, in ...T) []U {
|
||||
lis := make([]U, len(in))
|
||||
for i := range lis {
|
||||
lis[i] = fn(in[i])
|
||||
}
|
||||
return lis
|
||||
}
|
||||
func SliceIMap[T, U any](fn func(int, T) U, in ...T) []U {
|
||||
lis := make([]U, len(in))
|
||||
for i := range lis {
|
||||
lis[i] = fn(i, in[i])
|
||||
}
|
||||
return lis
|
||||
}
|
||||
|
||||
// Pairwise iterates over a list pairing i, i+1
|
||||
func Pairwise[T any](arr []T) [][2]T {
|
||||
var pairs [][2]T
|
||||
for i := range arr[:len(arr)-1] {
|
||||
pairs = append(pairs, [2]T{arr[i], arr[i+1]})
|
||||
}
|
||||
return pairs
|
||||
}
|
||||
@@ -1,100 +0,0 @@
|
||||
package aoc
|
||||
|
||||
import "fmt"
|
||||
|
||||
type Node[T any] struct {
|
||||
value T
|
||||
pos int
|
||||
left *Node[T]
|
||||
}
|
||||
|
||||
func (n *Node[T]) add(a *Node[T]) *Node[T] {
|
||||
if a == nil {
|
||||
return n
|
||||
}
|
||||
|
||||
if n == nil {
|
||||
return a
|
||||
}
|
||||
|
||||
n.left = a
|
||||
return a
|
||||
}
|
||||
|
||||
func (n *Node[T]) Value() (value T, ok bool) {
|
||||
if n == nil {
|
||||
return
|
||||
}
|
||||
return n.value, true
|
||||
}
|
||||
|
||||
func (n *Node[T]) Position() int {
|
||||
if n == nil {
|
||||
return -1
|
||||
}
|
||||
return n.pos
|
||||
}
|
||||
func (n *Node[T]) SetPosition(i int) {
|
||||
if n == nil {
|
||||
return
|
||||
}
|
||||
n.pos = i
|
||||
}
|
||||
func (n *Node[T]) Next() *Node[T] {
|
||||
if n == nil {
|
||||
return nil
|
||||
}
|
||||
return n.left
|
||||
}
|
||||
|
||||
func (n *Node[T]) String() string {
|
||||
if n == nil {
|
||||
return "EOL"
|
||||
}
|
||||
return fmt.Sprintf("node %v", n.value)
|
||||
}
|
||||
|
||||
type List[T any] struct {
|
||||
head *Node[T]
|
||||
n *Node[T]
|
||||
p map[int]*Node[T]
|
||||
}
|
||||
|
||||
func NewList[T any](a *Node[T]) *List[T] {
|
||||
lis := &List[T]{
|
||||
head: a,
|
||||
n: a,
|
||||
p: make(map[int]*Node[T]),
|
||||
}
|
||||
lis.add(a)
|
||||
|
||||
return lis
|
||||
}
|
||||
func (l *List[T]) Add(value T, pos int) {
|
||||
a := &Node[T]{value: value, pos: pos}
|
||||
l.add(a)
|
||||
}
|
||||
func (l *List[T]) add(a *Node[T]) {
|
||||
if l.head == nil {
|
||||
l.head = a
|
||||
}
|
||||
if a == nil {
|
||||
return
|
||||
}
|
||||
|
||||
l.n = l.n.add(a)
|
||||
l.p[a.pos] = a
|
||||
}
|
||||
func (l *List[T]) Get(pos int) *Node[T] {
|
||||
return l.p[pos]
|
||||
}
|
||||
func (l *List[T]) GetN(pos ...int) []*Node[T] {
|
||||
lis := make([]*Node[T], len(pos))
|
||||
for i, p := range pos {
|
||||
lis[i] = l.p[p]
|
||||
}
|
||||
return lis
|
||||
}
|
||||
func (l *List[T]) Head() *Node[T] {
|
||||
return l.head
|
||||
}
|
||||
@@ -1,96 +0,0 @@
|
||||
package aoc
|
||||
|
||||
import "cmp"
|
||||
|
||||
type uinteger interface {
|
||||
~uint | ~uint8 | ~uint16 | ~uint32 | ~uint64
|
||||
}
|
||||
type sinteger interface {
|
||||
~int | ~int8 | ~int16 | ~int32 | ~int64
|
||||
}
|
||||
type integer interface {
|
||||
sinteger | uinteger
|
||||
}
|
||||
|
||||
type float interface {
|
||||
complex64 | complex128 | float32 | float64
|
||||
}
|
||||
type number interface{ integer | float }
|
||||
|
||||
// greatest common divisor (GCD) via Euclidean algorithm
|
||||
func GCD[T integer](a, b T) T {
|
||||
for b != 0 {
|
||||
t := b
|
||||
b = a % b
|
||||
a = t
|
||||
}
|
||||
return a
|
||||
}
|
||||
|
||||
// find Least Common Multiple (LCM) via GCD
|
||||
func LCM[T integer](integers ...T) T {
|
||||
if len(integers) == 0 {
|
||||
return 0
|
||||
}
|
||||
if len(integers) == 1 {
|
||||
return integers[0]
|
||||
}
|
||||
|
||||
a, b := integers[0], integers[1]
|
||||
result := a * b / GCD(a, b)
|
||||
|
||||
for _, c := range integers[2:] {
|
||||
result = LCM(result, c)
|
||||
}
|
||||
|
||||
return result
|
||||
}
|
||||
|
||||
func Sum[T number](arr ...T) T {
|
||||
var acc T
|
||||
for _, a := range arr {
|
||||
acc += a
|
||||
}
|
||||
return acc
|
||||
}
|
||||
func SumFunc[T any, U number](fn func(T) U, input ...T) U {
|
||||
return Sum(SliceMap(fn, input...)...)
|
||||
}
|
||||
func SumIFunc[T any, U number](fn func(int, T) U, input ...T) U {
|
||||
return Sum(SliceIMap(fn, input...)...)
|
||||
}
|
||||
|
||||
func Power2(n int) int {
|
||||
if n == 0 {
|
||||
return 1
|
||||
}
|
||||
p := 2
|
||||
for ; n > 1; n-- {
|
||||
p *= 2
|
||||
}
|
||||
return p
|
||||
}
|
||||
|
||||
func ABS[I integer](i I) I {
|
||||
if i < 0 {
|
||||
return -i
|
||||
}
|
||||
return i
|
||||
}
|
||||
|
||||
func Max[T cmp.Ordered](a T, v ...T) T {
|
||||
for _, b := range v {
|
||||
if b > a {
|
||||
a = b
|
||||
}
|
||||
}
|
||||
return a
|
||||
}
|
||||
func Min[T cmp.Ordered](a T, v ...T) T {
|
||||
for _, b := range v {
|
||||
if b < a {
|
||||
a = b
|
||||
}
|
||||
}
|
||||
return a
|
||||
}
|
||||
@@ -1,94 +0,0 @@
|
||||
package aoc
|
||||
|
||||
import (
|
||||
"bufio"
|
||||
"flag"
|
||||
"fmt"
|
||||
"log"
|
||||
"os"
|
||||
"path/filepath"
|
||||
"runtime"
|
||||
"runtime/pprof"
|
||||
"strings"
|
||||
"time"
|
||||
)
|
||||
|
||||
var cpuprofile = flag.String("cpuprofile", "", "write cpu profile to `file`")
|
||||
var memprofile = flag.String("memprofile", "", "write memory profile to `file`")
|
||||
|
||||
func Runner[R any, F func(*bufio.Scanner) (R, error)](run F) (R, error) {
|
||||
if len(os.Args) < 2 {
|
||||
Log("Usage:", filepath.Base(os.Args[0]), "FILE")
|
||||
os.Exit(22)
|
||||
}
|
||||
|
||||
inputFilename := os.Args[1]
|
||||
os.Args = append(os.Args[:1], os.Args[2:]...)
|
||||
|
||||
flag.Parse()
|
||||
Log(cpuprofile, memprofile, *cpuprofile, *memprofile)
|
||||
if *cpuprofile != "" {
|
||||
Log("enabled cpu profile")
|
||||
f, err := os.Create(*cpuprofile)
|
||||
if err != nil {
|
||||
log.Fatal("could not create CPU profile: ", err)
|
||||
}
|
||||
defer f.Close() // error handling omitted for example
|
||||
Log("write cpu profile to", f.Name())
|
||||
if err := pprof.StartCPUProfile(f); err != nil {
|
||||
log.Fatal("could not start CPU profile: ", err)
|
||||
}
|
||||
defer pprof.StopCPUProfile()
|
||||
}
|
||||
|
||||
if *memprofile != "" {
|
||||
Log("enabled mem profile")
|
||||
defer func() {
|
||||
f, err := os.Create(*memprofile)
|
||||
if err != nil {
|
||||
log.Fatal("could not create memory profile: ", err)
|
||||
}
|
||||
Log("write mem profile to", f.Name())
|
||||
defer f.Close() // error handling omitted for example
|
||||
runtime.GC() // get up-to-date statistics
|
||||
if err := pprof.WriteHeapProfile(f); err != nil {
|
||||
log.Fatal("could not write memory profile: ", err)
|
||||
}
|
||||
}()
|
||||
}
|
||||
|
||||
|
||||
input, err := os.Open(inputFilename)
|
||||
if err != nil {
|
||||
Log(err)
|
||||
os.Exit(1)
|
||||
}
|
||||
|
||||
scan := bufio.NewScanner(input)
|
||||
|
||||
return run(scan)
|
||||
}
|
||||
|
||||
func MustResult[T any](result T, err error) {
|
||||
if err != nil {
|
||||
fmt.Println("ERR", err)
|
||||
os.Exit(1)
|
||||
}
|
||||
|
||||
Log("result", result)
|
||||
}
|
||||
|
||||
func Log(v ...any) {
|
||||
fmt.Fprint(os.Stderr, time.Now(), ": ")
|
||||
fmt.Fprintln(os.Stderr, v...)
|
||||
}
|
||||
func Logf(format string, v ...any) {
|
||||
if !strings.HasSuffix(format, "\n") {
|
||||
format += "\n"
|
||||
}
|
||||
fmt.Fprintf(os.Stderr, format, v...)
|
||||
}
|
||||
|
||||
func ReadStringToInts(fields []string) []int {
|
||||
return SliceMap(Atoi, fields...)
|
||||
}
|
||||
@@ -1,348 +0,0 @@
|
||||
package aoc
|
||||
|
||||
import (
|
||||
"math/bits"
|
||||
"sort"
|
||||
)
|
||||
|
||||
type priorityQueue[T any] struct {
|
||||
elems []*T
|
||||
less func(a, b *T) bool
|
||||
maxDepth int
|
||||
totalEnqueue int
|
||||
totalDequeue int
|
||||
}
|
||||
|
||||
// PriorityQueue implements a simple slice based queue.
|
||||
// less is the function for sorting. reverse a and b to reverse the sort.
|
||||
// T is the item
|
||||
// U is a slice of T
|
||||
func PriorityQueue[T any](less func(a, b *T) bool) *priorityQueue[T] {
|
||||
return &priorityQueue[T]{less: less}
|
||||
}
|
||||
func (pq *priorityQueue[T]) Insert(elem *T) {
|
||||
pq.totalEnqueue++
|
||||
|
||||
pq.elems = append(pq.elems, elem)
|
||||
pq.maxDepth = max(pq.maxDepth, len(pq.elems))
|
||||
}
|
||||
func (pq *priorityQueue[T]) IsEmpty() bool {
|
||||
return len(pq.elems) == 0
|
||||
}
|
||||
func (pq *priorityQueue[T]) ExtractMin() *T {
|
||||
pq.totalDequeue++
|
||||
|
||||
var elem *T
|
||||
if pq.IsEmpty() {
|
||||
return elem
|
||||
}
|
||||
|
||||
sort.Slice(pq.elems, func(i, j int) bool { return pq.less(pq.elems[j], pq.elems[i]) })
|
||||
pq.elems, elem = pq.elems[:len(pq.elems)-1], pq.elems[len(pq.elems)-1]
|
||||
return elem
|
||||
}
|
||||
|
||||
type stack[T any] []T
|
||||
|
||||
func Stack[T any](a ...T) *stack[T] {
|
||||
var s stack[T] = a
|
||||
return &s
|
||||
}
|
||||
func (s *stack[T]) Push(a ...T) {
|
||||
if s == nil {
|
||||
return
|
||||
}
|
||||
*s = append(*s, a...)
|
||||
}
|
||||
func (s *stack[T]) IsEmpty() bool {
|
||||
return s == nil || len(*s) == 0
|
||||
}
|
||||
func (s *stack[T]) Pop() T {
|
||||
var a T
|
||||
if s.IsEmpty() {
|
||||
return a
|
||||
}
|
||||
a, *s = (*s)[len(*s)-1], (*s)[:len(*s)-1]
|
||||
return a
|
||||
}
|
||||
|
||||
// ManhattanDistance the distance between two points measured along axes at right angles.
|
||||
func ManhattanDistance[T integer](a, b Point[T]) T {
|
||||
return ABS(a[0]-b[0]) + ABS(a[1]-b[1])
|
||||
}
|
||||
|
||||
type pather[C number, N comparable] interface {
|
||||
// Neighbors returns all neighbors to node N that should be considered next.
|
||||
Neighbors(N) []N
|
||||
|
||||
// Cost returns
|
||||
Cost(a, b N) C
|
||||
|
||||
// Target returns true when target reached. receives node and cost.
|
||||
Target(N, C) bool
|
||||
|
||||
// OPTIONAL:
|
||||
// Add heuristic for running as A* search.
|
||||
// Potential(N) C
|
||||
|
||||
// Seen modify value used by seen pruning.
|
||||
// Seen(N) N
|
||||
|
||||
}
|
||||
|
||||
// FindPath uses the A* path finding algorithem.
|
||||
// g is the graph source that implements the pather interface.
|
||||
//
|
||||
// C is an numeric type for calculating cost/potential
|
||||
// N is the node values. is comparable for storing in visited table for pruning.
|
||||
//
|
||||
// start, end are nodes that dileniate the start and end of the search path.
|
||||
// The returned values are the calculated cost and the path taken from start to end.
|
||||
func FindPath[C integer, N comparable](g pather[C, N], start, end N) (C, []N, map[N]C) {
|
||||
var zero C
|
||||
|
||||
var seenFn = func(a N) N { return a }
|
||||
if s, ok := g.(interface{ Seen(N) N }); ok {
|
||||
seenFn = s.Seen
|
||||
}
|
||||
|
||||
var potentialFn = func(N) C { var zero C; return zero }
|
||||
if p, ok := g.(interface{ Potential(N) C }); ok {
|
||||
potentialFn = p.Potential
|
||||
}
|
||||
|
||||
type node struct {
|
||||
cost C
|
||||
potential C
|
||||
parent *node
|
||||
position N
|
||||
}
|
||||
|
||||
newPath := func(n *node) []N {
|
||||
var path []N
|
||||
for n.parent != nil {
|
||||
path = append(path, n.position)
|
||||
n = n.parent
|
||||
}
|
||||
path = append(path, n.position)
|
||||
|
||||
Reverse(path)
|
||||
return path
|
||||
}
|
||||
|
||||
less := func(a, b *node) bool {
|
||||
return a.cost+a.potential < b.cost+b.potential
|
||||
}
|
||||
|
||||
closed := make(map[N]C)
|
||||
open := FibHeap(less)
|
||||
|
||||
open.Insert(&node{position: start, potential: potentialFn(start)})
|
||||
closed[start] = zero
|
||||
|
||||
for !open.IsEmpty() {
|
||||
current := open.ExtractMin()
|
||||
for _, nb := range g.Neighbors(current.position) {
|
||||
next := &node{
|
||||
position: nb,
|
||||
parent: current,
|
||||
cost: g.Cost(current.position, nb) + current.cost,
|
||||
potential: potentialFn(nb),
|
||||
}
|
||||
|
||||
seen := seenFn(nb)
|
||||
cost, ok := closed[seen]
|
||||
if !ok || next.cost < cost {
|
||||
open.Insert(next)
|
||||
closed[seen] = next.cost
|
||||
}
|
||||
|
||||
if next.potential == zero && g.Target(next.position, next.cost) {
|
||||
return next.cost, newPath(next), closed
|
||||
}
|
||||
}
|
||||
}
|
||||
return zero, nil, closed
|
||||
}
|
||||
|
||||
type fibTree[T any] struct {
|
||||
value *T
|
||||
parent *fibTree[T]
|
||||
child []*fibTree[T]
|
||||
mark bool
|
||||
}
|
||||
|
||||
func (t *fibTree[T]) Value() *T { return t.value }
|
||||
func (t *fibTree[T]) addAtEnd(n *fibTree[T]) {
|
||||
n.parent = t
|
||||
t.child = append(t.child, n)
|
||||
}
|
||||
|
||||
type fibHeap[T any] struct {
|
||||
trees []*fibTree[T]
|
||||
least *fibTree[T]
|
||||
count uint
|
||||
less func(a, b *T) bool
|
||||
}
|
||||
|
||||
func FibHeap[T any](less func(a, b *T) bool) *fibHeap[T] {
|
||||
return &fibHeap[T]{less: less}
|
||||
}
|
||||
|
||||
func (h *fibHeap[T]) GetMin() *T {
|
||||
return h.least.value
|
||||
}
|
||||
|
||||
func (h *fibHeap[T]) IsEmpty() bool { return h.least == nil }
|
||||
|
||||
func (h *fibHeap[T]) Insert(v *T) {
|
||||
ntree := &fibTree[T]{value: v}
|
||||
h.trees = append(h.trees, ntree)
|
||||
if h.least == nil || h.less(v, h.least.value) {
|
||||
h.least = ntree
|
||||
}
|
||||
h.count++
|
||||
}
|
||||
|
||||
func (h *fibHeap[T]) ExtractMin() *T {
|
||||
smallest := h.least
|
||||
if smallest != nil {
|
||||
// Remove smallest from root trees.
|
||||
for i := range h.trees {
|
||||
pos := h.trees[i]
|
||||
if pos == smallest {
|
||||
h.trees[i] = h.trees[len(h.trees)-1]
|
||||
h.trees = h.trees[:len(h.trees)-1]
|
||||
break
|
||||
}
|
||||
}
|
||||
|
||||
// Add children to root
|
||||
h.trees = append(h.trees, smallest.child...)
|
||||
smallest.child = smallest.child[:0]
|
||||
|
||||
h.least = nil
|
||||
if len(h.trees) > 0 {
|
||||
h.consolidate()
|
||||
}
|
||||
|
||||
h.count--
|
||||
return smallest.value
|
||||
}
|
||||
return nil
|
||||
}
|
||||
|
||||
func (h *fibHeap[T]) consolidate() {
|
||||
aux := make([]*fibTree[T], bits.Len(h.count)+1)
|
||||
for _, x := range h.trees {
|
||||
order := len(x.child)
|
||||
|
||||
// consolidate the larger roots under smaller roots of same order until we have at most one tree per order.
|
||||
for aux[order] != nil {
|
||||
y := aux[order]
|
||||
if h.less(y.value, x.value) {
|
||||
x, y = y, x
|
||||
}
|
||||
x.addAtEnd(y)
|
||||
aux[order] = nil
|
||||
order++
|
||||
}
|
||||
aux[order] = x
|
||||
}
|
||||
|
||||
h.trees = h.trees[:0]
|
||||
// move ordered trees to root and find least node.
|
||||
for _, k := range aux {
|
||||
if k != nil {
|
||||
k.parent = nil
|
||||
h.trees = append(h.trees, k)
|
||||
if h.least == nil || h.less(k.value, h.least.value) {
|
||||
h.least = k
|
||||
}
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
func (h *fibHeap[T]) Merge(a *fibHeap[T]) {
|
||||
h.trees = append(h.trees, a.trees...)
|
||||
h.count += a.count
|
||||
if h.least == nil || a.least != nil && h.less(a.least.value, h.least.value) {
|
||||
h.least = a.least
|
||||
}
|
||||
}
|
||||
|
||||
func (h *fibHeap[T]) find(fn func(*T) bool) *fibTree[T] {
|
||||
var st []*fibTree[T]
|
||||
st = append(st, h.trees...)
|
||||
var tr *fibTree[T]
|
||||
|
||||
for len(st) > 0 {
|
||||
tr, st = st[0], st[1:]
|
||||
ro := *tr.value
|
||||
if fn(&ro) {
|
||||
break
|
||||
}
|
||||
st = append(st, tr.child...)
|
||||
}
|
||||
|
||||
return tr
|
||||
}
|
||||
|
||||
func (h *fibHeap[T]) Find(fn func(*T) bool) *T {
|
||||
if needle := h.find(fn); needle != nil {
|
||||
return needle.value
|
||||
}
|
||||
|
||||
return nil
|
||||
}
|
||||
|
||||
func (h *fibHeap[T]) DecreaseKey(find func(*T) bool, decrease func(*T)) {
|
||||
needle := h.find(find)
|
||||
if needle == nil {
|
||||
return
|
||||
}
|
||||
decrease(needle.value)
|
||||
|
||||
if h.less(needle.value, h.least.value) {
|
||||
h.least = needle
|
||||
}
|
||||
|
||||
if parent := needle.parent; parent != nil {
|
||||
if h.less(needle.value, parent.value) {
|
||||
h.cut(needle)
|
||||
h.cascadingCut(parent)
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
func (h *fibHeap[T]) cut(x *fibTree[T]) {
|
||||
parent := x.parent
|
||||
for i := range parent.child {
|
||||
pos := parent.child[i]
|
||||
if pos == x {
|
||||
parent.child[i] = parent.child[len(parent.child)-1]
|
||||
parent.child = parent.child[:len(parent.child)-1]
|
||||
break
|
||||
}
|
||||
}
|
||||
|
||||
x.parent = nil
|
||||
x.mark = false
|
||||
h.trees = append(h.trees, x)
|
||||
|
||||
if h.less(x.value, h.least.value) {
|
||||
h.least = x
|
||||
}
|
||||
}
|
||||
|
||||
func (h *fibHeap[T]) cascadingCut(y *fibTree[T]) {
|
||||
if y.parent != nil {
|
||||
if !y.mark {
|
||||
y.mark = true
|
||||
return
|
||||
}
|
||||
|
||||
h.cut(y)
|
||||
h.cascadingCut(y.parent)
|
||||
}
|
||||
}
|
||||
@@ -1,68 +0,0 @@
|
||||
package aoc
|
||||
|
||||
import "golang.org/x/exp/maps"
|
||||
|
||||
type set[T comparable] map[T]struct{}
|
||||
|
||||
func Set[T comparable](arr ...T) set[T] {
|
||||
m := make(set[T], len(arr))
|
||||
for _, a := range arr {
|
||||
m[a] = struct{}{}
|
||||
}
|
||||
return m
|
||||
}
|
||||
func (m *set[T]) Add(a T) {
|
||||
(*m)[a] = struct{}{}
|
||||
}
|
||||
func (m *set[T]) Items() []T {
|
||||
return maps.Keys(*m)
|
||||
}
|
||||
func (m *set[T]) Has(a T) bool {
|
||||
var ok bool
|
||||
_, ok = (*m)[a]
|
||||
return ok
|
||||
}
|
||||
|
||||
type defaultMap[K comparable, V any] struct {
|
||||
m map[K]V
|
||||
d V
|
||||
}
|
||||
|
||||
func DefaultMap[K comparable, V any](d V) *defaultMap[K, V] {
|
||||
return &defaultMap[K, V]{
|
||||
make(map[K]V),
|
||||
d,
|
||||
}
|
||||
}
|
||||
|
||||
func (m *defaultMap[K, V]) Set(k K, v V) {
|
||||
m.m[k] = v
|
||||
}
|
||||
func (m *defaultMap[K, V]) Get(k K) (V, bool) {
|
||||
if v, ok := m.m[k]; ok {
|
||||
return v, true
|
||||
}
|
||||
return m.d, false
|
||||
}
|
||||
|
||||
type pair[K, V any] struct {
|
||||
K K
|
||||
V V
|
||||
}
|
||||
|
||||
func (m *defaultMap[K, V]) Items() []pair[K, V] {
|
||||
var items = make([]pair[K, V], 0, len(m.m))
|
||||
for k, v := range m.m {
|
||||
items = append(items, pair[K, V]{k, v})
|
||||
}
|
||||
return items
|
||||
}
|
||||
|
||||
func In[C comparable](n C, haystack ...C) bool {
|
||||
for _, h := range haystack {
|
||||
if n == h {
|
||||
return true
|
||||
}
|
||||
}
|
||||
return false
|
||||
}
|
||||
@@ -0,0 +1,290 @@
|
||||
package aoc
|
||||
|
||||
import (
|
||||
"bufio"
|
||||
"cmp"
|
||||
"fmt"
|
||||
"os"
|
||||
"path/filepath"
|
||||
"strconv"
|
||||
"strings"
|
||||
)
|
||||
|
||||
func Runner[R any, F func(*bufio.Scanner) (R, error)](run F) (R, error) {
|
||||
if len(os.Args) != 2 {
|
||||
Log("Usage:", filepath.Base(os.Args[0]), "FILE")
|
||||
os.Exit(22)
|
||||
}
|
||||
|
||||
input, err := os.Open(os.Args[1])
|
||||
if err != nil {
|
||||
Log(err)
|
||||
os.Exit(1)
|
||||
}
|
||||
|
||||
scan := bufio.NewScanner(input)
|
||||
return run(scan)
|
||||
}
|
||||
|
||||
func MustResult[T any](result T, err error) {
|
||||
if err != nil {
|
||||
fmt.Println("ERR", err)
|
||||
os.Exit(1)
|
||||
}
|
||||
|
||||
Log("result", result)
|
||||
}
|
||||
|
||||
func Log(v ...any) { fmt.Fprintln(os.Stderr, v...) }
|
||||
func Logf(format string, v ...any) {
|
||||
if !strings.HasSuffix(format, "\n") {
|
||||
format += "\n"
|
||||
}
|
||||
fmt.Fprintf(os.Stderr, format, v...)
|
||||
}
|
||||
|
||||
func Reverse[T any](arr []T) []T {
|
||||
for i := 0; i < len(arr)/2; i++ {
|
||||
arr[i], arr[len(arr)-i-1] = arr[len(arr)-i-1], arr[i]
|
||||
}
|
||||
return arr
|
||||
}
|
||||
|
||||
type integer interface {
|
||||
int | int8 | int16 | int32 | int64 | uint | uint8 | uint16 | uint32 | uint64
|
||||
}
|
||||
|
||||
// type float interface {
|
||||
// complex64 | complex128 | float32 | float64
|
||||
// }
|
||||
// type number interface{ integer | float }
|
||||
|
||||
// greatest common divisor (GCD) via Euclidean algorithm
|
||||
func GCD[T integer](a, b T) T {
|
||||
for b != 0 {
|
||||
t := b
|
||||
b = a % b
|
||||
a = t
|
||||
}
|
||||
return a
|
||||
}
|
||||
|
||||
// find Least Common Multiple (LCM) via GCD
|
||||
func LCM[T integer](integers ...T) T {
|
||||
if len(integers) == 0 {
|
||||
return 0
|
||||
}
|
||||
if len(integers) == 1 {
|
||||
return integers[0]
|
||||
}
|
||||
|
||||
a, b := integers[0], integers[1]
|
||||
result := a * b / GCD(a, b)
|
||||
|
||||
for _, c := range integers[2:] {
|
||||
result = LCM(result, c)
|
||||
}
|
||||
|
||||
return result
|
||||
}
|
||||
|
||||
func ReadStringToInts(fields []string) []int {
|
||||
return SliceMap(Atoi, fields...)
|
||||
}
|
||||
|
||||
type Node[T any] struct {
|
||||
value T
|
||||
pos int
|
||||
left *Node[T]
|
||||
}
|
||||
|
||||
func (n *Node[T]) add(a *Node[T]) *Node[T] {
|
||||
if a == nil {
|
||||
return n
|
||||
}
|
||||
|
||||
if n == nil {
|
||||
return a
|
||||
}
|
||||
|
||||
n.left = a
|
||||
return a
|
||||
}
|
||||
|
||||
func (n *Node[T]) Value() (value T, ok bool) {
|
||||
if n == nil {
|
||||
return
|
||||
}
|
||||
return n.value, true
|
||||
}
|
||||
|
||||
func (n *Node[T]) Position() int {
|
||||
if n == nil {
|
||||
return -1
|
||||
}
|
||||
return n.pos
|
||||
}
|
||||
func (n *Node[T]) SetPosition(i int) {
|
||||
if n == nil {
|
||||
return
|
||||
}
|
||||
n.pos = i
|
||||
}
|
||||
func (n *Node[T]) Next() *Node[T] {
|
||||
if n == nil {
|
||||
return nil
|
||||
}
|
||||
return n.left
|
||||
}
|
||||
|
||||
func (n *Node[T]) String() string {
|
||||
if n == nil {
|
||||
return "EOL"
|
||||
}
|
||||
return fmt.Sprintf("node %v", n.value)
|
||||
}
|
||||
|
||||
type List[T any] struct {
|
||||
head *Node[T]
|
||||
n *Node[T]
|
||||
p map[int]*Node[T]
|
||||
}
|
||||
|
||||
func NewList[T any](a *Node[T]) *List[T] {
|
||||
lis := &List[T]{
|
||||
head: a,
|
||||
n: a,
|
||||
p: make(map[int]*Node[T]),
|
||||
}
|
||||
lis.add(a)
|
||||
|
||||
return lis
|
||||
}
|
||||
func (l *List[T]) Add(value T, pos int) {
|
||||
a := &Node[T]{value: value, pos: pos}
|
||||
l.add(a)
|
||||
}
|
||||
func (l *List[T]) add(a *Node[T]) {
|
||||
if l.head == nil {
|
||||
l.head = a
|
||||
}
|
||||
if a == nil {
|
||||
return
|
||||
}
|
||||
|
||||
l.n = l.n.add(a)
|
||||
l.p[a.pos] = a
|
||||
}
|
||||
func (l *List[T]) Get(pos int) *Node[T] {
|
||||
return l.p[pos]
|
||||
}
|
||||
func (l *List[T]) GetN(pos ...int) []*Node[T] {
|
||||
lis := make([]*Node[T], len(pos))
|
||||
for i, p := range pos {
|
||||
lis[i] = l.p[p]
|
||||
}
|
||||
return lis
|
||||
}
|
||||
func (l *List[T]) Head() *Node[T] {
|
||||
return l.head
|
||||
}
|
||||
|
||||
func SliceMap[T, U any](fn func(T) U, in ...T) []U {
|
||||
lis := make([]U, len(in))
|
||||
for i := range lis {
|
||||
lis[i] = fn(in[i])
|
||||
}
|
||||
return lis
|
||||
}
|
||||
func SliceIMap[T, U any](fn func(int, T) U, in ...T) []U {
|
||||
lis := make([]U, len(in))
|
||||
for i := range lis {
|
||||
lis[i] = fn(i, in[i])
|
||||
}
|
||||
return lis
|
||||
}
|
||||
|
||||
func Atoi(s string) int {
|
||||
i, _ := strconv.Atoi(s)
|
||||
return i
|
||||
}
|
||||
|
||||
func Repeat[T any](s T, i int) []T {
|
||||
lis := make([]T, i)
|
||||
for i := range lis {
|
||||
lis[i] = s
|
||||
}
|
||||
return lis
|
||||
}
|
||||
|
||||
func Sum[T integer](arr ...T) T {
|
||||
var acc T
|
||||
for _, a := range arr {
|
||||
acc += a
|
||||
}
|
||||
return acc
|
||||
}
|
||||
func SumFunc[T any, U integer](fn func(T) U, input ...T) U {
|
||||
return Sum(SliceMap(fn, input...)...)
|
||||
}
|
||||
func SumIFunc[T any, U integer](fn func(int, T) U, input ...T) U {
|
||||
return Sum(SliceIMap(fn, input...)...)
|
||||
}
|
||||
|
||||
func Power2(n int) int {
|
||||
if n == 0 {
|
||||
return 1
|
||||
}
|
||||
p := 2
|
||||
for ; n > 1; n-- {
|
||||
p *= 2
|
||||
}
|
||||
return p
|
||||
}
|
||||
|
||||
func ABS(i int) int {
|
||||
if i < 0 {
|
||||
return -i
|
||||
}
|
||||
return i
|
||||
}
|
||||
|
||||
func Transpose[T any](matrix [][]T) [][]T {
|
||||
rows, cols := len(matrix), len(matrix[0])
|
||||
|
||||
m := make([][]T, cols)
|
||||
for i := range m {
|
||||
m[i] = make([]T, rows)
|
||||
}
|
||||
|
||||
for i := 0; i < cols; i++ {
|
||||
for j := 0; j < rows; j++ {
|
||||
m[i][j] = matrix[j][i]
|
||||
}
|
||||
}
|
||||
return m
|
||||
}
|
||||
|
||||
func Reduce[T, U any](fn func(int, T, U) U, u U, list ...T) U {
|
||||
for i, t := range list {
|
||||
u = fn(i, t, u)
|
||||
}
|
||||
return u
|
||||
}
|
||||
|
||||
func Max[T cmp.Ordered](a T, v ...T) T {
|
||||
for _, b := range v {
|
||||
if b > a {
|
||||
a = b
|
||||
}
|
||||
}
|
||||
return a
|
||||
}
|
||||
func Min[T cmp.Ordered](a T, v ...T) T {
|
||||
for _, b := range v {
|
||||
if b < a {
|
||||
a = b
|
||||
}
|
||||
}
|
||||
return a
|
||||
}
|
||||
@@ -0,0 +1,80 @@
|
||||
package aoc_test
|
||||
|
||||
import (
|
||||
"testing"
|
||||
|
||||
"github.com/matryer/is"
|
||||
aoc "go.sour.is/advent-of-code"
|
||||
)
|
||||
|
||||
func TestReverse(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
is.Equal(aoc.Reverse([]int{1, 2, 3, 4}), []int{4, 3, 2, 1})
|
||||
}
|
||||
|
||||
func TestLCM(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
is.Equal(aoc.LCM([]int{}...), 0)
|
||||
is.Equal(aoc.LCM(5), 5)
|
||||
is.Equal(aoc.LCM(5, 3), 15)
|
||||
is.Equal(aoc.LCM(5, 3, 2), 30)
|
||||
}
|
||||
|
||||
func TestReadStringToInts(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
is.Equal(aoc.ReadStringToInts([]string{"1", "2", "3"}), []int{1, 2, 3})
|
||||
}
|
||||
|
||||
func TestRepeat(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
is.Equal(aoc.Repeat(5, 3), []int{5, 5, 5})
|
||||
}
|
||||
|
||||
func TestPower2(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
is.Equal(aoc.Power2(0), 1)
|
||||
is.Equal(aoc.Power2(1), 2)
|
||||
is.Equal(aoc.Power2(2), 4)
|
||||
}
|
||||
|
||||
func TestABS(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
is.Equal(aoc.ABS(1), 1)
|
||||
is.Equal(aoc.ABS(0), 0)
|
||||
is.Equal(aoc.ABS(-1), 1)
|
||||
}
|
||||
|
||||
func TestTranspose(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
is.Equal(
|
||||
aoc.Transpose(
|
||||
[][]int{
|
||||
{1, 1},
|
||||
{0, 0},
|
||||
{1, 1},
|
||||
},
|
||||
),
|
||||
[][]int{
|
||||
{1, 0, 1},
|
||||
{1, 0, 1},
|
||||
},
|
||||
)
|
||||
}
|
||||
|
||||
func TestList(t *testing.T) {
|
||||
is := is.New(t)
|
||||
|
||||
lis := aoc.NewList[int](nil)
|
||||
lis.Add(5, 0)
|
||||
|
||||
a, _ := lis.Head().Value()
|
||||
|
||||
is.Equal(a, 5)
|
||||
}
|
||||
Reference in new issue
Block a user