Let us define the oddness of a permutation p = {p_1,\ p_2,\ ...,\ p_n} of {1,\ 2,\ ...,\ n} as \sum_{i = 1}^n |i - p_i|.
Find the number of permutations of {1,\ 2,\ ...,\ n} of oddness k, modulo 10^9+7.

-----Constraints-----
 - All values in input are integers.
 - 1 \leq n \leq 50
 - 0 \leq k \leq n^2

-----Input-----
Input is given from Standard Input in the following format:
n k

-----Output-----
Print the number of permutations of {1,\ 2,\ ...,\ n} of oddness k, modulo 10^9+7.

-----Sample Input-----
3 2

-----Sample Output-----
2

There are six permutations of {1,\ 2,\ 3}. Among them, two have oddness of 2:  {2,\ 1,\ 3} and {1,\ 3,\ 2}.

Difficulty: MEDIUM_HARD

Solutions:
def main():
	import sys
	input = sys.stdin.readline
	mod = 1000000007
	(N, K) = map(int, input().split())
	n = N // 2
	dp = [[[0] * (N ** 2 + 1) for _ in range(n + 1)] for _ in range(N + 1)]
	dp[0][0][0] = 1
	for i in range(N):
		for j in range(n + 1):
			for k in range(N ** 2 + 1):
				if k + 2 * j <= N ** 2:
					dp[i + 1][j][k + 2 * j] = (dp[i + 1][j][k + 2 * j] + dp[i][j][k]) % mod
					if j + 1 <= n:
						dp[i + 1][j + 1][k + 2 * j] = (dp[i + 1][j + 1][k + 2 * j] + dp[i][j][k]) % mod
					dp[i + 1][j][k + 2 * j] = (dp[i + 1][j][k + 2 * j] + dp[i][j][k] * 2 * j % mod) % mod
					dp[i + 1][j - 1][k + 2 * j] = (dp[i + 1][j - 1][k + 2 * j] + dp[i][j][k] * j * j % mod) % mod
	print(dp[-1][0][K])
main()


(N, K) = map(int, input().split())
MOD = 10 ** 9 + 7
dp = [[[0] * 2600 for i in range(N + 5)] for j in range(N + 5)]
dp[0][0][0] = 1
for i in range(N):
	for j in range(N + 1):
		for k in range(K + 1):
			if dp[i][j][k] == 0:
				continue
			a = k + 2 * j
			dp[i + 1][j][a] += dp[i][j][k]
			dp[i + 1][j][a] += dp[i][j][k] * j
			if j > 0:
				dp[i + 1][j - 1][a] += dp[i][j][k] * j * j
			dp[i + 1][j][a] += dp[i][j][k] * j
			dp[i + 1][j + 1][a] += dp[i][j][k]
			dp[i + 1][j][a] %= MOD
			dp[i + 1][j - 1][a] %= MOD
			dp[i + 1][j + 1][a] %= MOD
print(dp[N][0][K])


anss = [1, 1, 1, 1, 2, 3, 1, 3, 7, 9, 4, 1, 4, 12, 24, 35, 24, 20, 1, 5, 18, 46, 93, 137, 148, 136, 100, 36, 1, 6, 25, 76, 187, 366, 591, 744, 884, 832, 716, 360, 252, 1, 7, 33, 115, 327, 765, 1523, 2553, 3696, 4852, 5708, 5892, 5452, 4212, 2844, 1764, 576, 1, 8, 42, 164, 524, 1400, 3226, 6436, 11323, 17640, 25472, 33280, 40520, 44240, 45512, 40608, 35496, 25632, 18108, 8064, 5184, 1, 9, 52, 224, 790, 2350, 6072, 13768, 27821, 50461, 83420, 127840, 182256, 242272, 301648, 350864, 382576, 389232, 373536, 332640, 273060, 208548, 136512, 81792, 46656, 14400, 1, 10, 63, 296, 1138, 3708, 10538, 26480, 59673, 121626, 226787, 390144, 628744, 949472, 1355952, 1826464, 2341600, 2833632, 3282464, 3584160, 3765600, 3719664, 3531924, 3093336, 2642364, 2010240, 1508544, 963072, 621504, 259200, 158400, 1, 11, 75, 381, 1582, 5582, 17222, 47194, 116457, 261163, 537459, 1022981, 1817652, 3040352, 4810720, 7230928, 10360160, 14178912, 18577792, 23327872, 28132048, 32571504, 36310464, 38903904, 40028724, 39552156, 37457388, 33941412, 29314944, 24179904, 18835776, 13777344, 9452736, 5716800, 3211200, 1742400, 518400, 1, 12, 88, 480, 2137, 8096, 26860, 79376, 211811, 515308, 1153268, 2391936, 4633331, 8438664, 14557048, 23874176, 37407760, 56117824, 80906752, 112162240, 150052400, 193572736, 241706624, 291576384, 341323776, 386160048, 424359540, 450394992, 464545584, 461528208, 446428476, 413557632, 373573440, 321120000, 268449408, 210332160, 162330624, 112550400, 77788800, 46540800, 28497600, 11404800, 6739200, 1, 13, 102, 594, 2819, 11391, 40344, 127508, 364587, 952559, 2293742, 5126898, 10710633, 21042989, 39117852, 69175664, 116857024, 189256368, 294745440, 442503456, 641759376, 900689616, 225195321, 617201401, 74227554, 586823330, 140227131, 711888699, 274217080, 795069832, 242715461, 585116357, 796764497, 861974465, 769155485, 525176285, 146566301, 650715556, 73773796, 455145195, 828946802, 226153586, 685663993, 216281593, 828705600, 536385600, 309484800, 166924800, 87609600, 25401600, 1, 14, 117, 724, 3645, 15626, 58741, 197280, 600215, 1671266, 4295107, 10259436, 22922995, 48184950, 95816051, 181136304, 327071752, 566117888, 942525072, 513281017, 349163810, 532145419, 154557773, 309226767, 88509354, 563257605, 789064441, 766807654, 474675580, 795689314, 599134613, 627066840, 658988947, 307608398, 337632800, 295701193, 44870369, 150212311, 705302359, 336038622, 452522163, 797367958, 62674553, 57993322, 777736994, 845298906, 452367755, 90655804, 810196653, 976943895, 564798323, 582118351, 994783972, 869862386, 697759993, 660441600, 381024000, 1, 15, 133, 871, 4633, 20979, 83313, 295803, 952299, 2809009, 7656027, 19414457, 46086247, 102967901, 217634463, 437195525, 838372452, 540635289, 722168530, 638311860, 640827391, 196046908, 898688562, 478199884, 793020369, 808862771, 562236075, 94791602, 385333320, 237794527, 197694759, 398043392, 504456766, 579736664, 78137089, 793367253, 961295251, 280517488, 179779783, 947563092, 901772777, 859566930, 199212409, 920781370, 362900807, 735004334, 297264154, 482748036, 653703312, 140400674, 623159781, 320434095, 373194802, 13313867, 205909676, 360223815, 570584277, 68075848, 372652149, 961247580, 23084534, 261139053, 151302323, 715359965, 625702393, 1, 16, 150, 1036, 5802, 27648, 115538, 431844, 1464468, 4554040, 13096378, 35069940, 87969166, 207781760, 464351910, 986188668, 998611836, 879505923, 237509223, 15110629, 621334822, 88677622, 257578542, 963016850, 235638961, 442107823, 429101453, 483004748, 329733855, 718448185, 266304376, 413950543, 256286771, 626720357, 318467482, 59069608, 81901162, 352730851, 104241055, 503595237, 956355036, 534522134, 457799859, 108929893, 887297322, 424614770, 265024591, 876853471, 515703045, 692038809, 210906163, 20070317, 468291405, 145357835, 797577421, 232358134, 747771239, 343859985, 833879609, 78548665, 289896769, 449285934, 313197004, 379603290, 397630660, 609910102, 442642726, 627950853, 722186028, 705163253, 998661511, 771071664, 636940611, 1, 17, 168, 1220, 7172, 35852, 157132, 616084, 2192506, 7159090, 21631676, 60902460, 160707468, 399489140, 939796228, 101060910, 481320121, 151453550, 952463061, 931694473, 957528293, 554162053, 990142499, 644946993, 651797781, 791594351, 556120466, 271969917, 107619398, 710253075, 280526462, 615698879, 99748930, 775178221, 257586036, 645364809, 806795120, 340635512, 801741075, 790520661, 68328385, 331513794, 351728404, 931812262, 91105169, 176869824, 445724501, 370449983, 359815736, 918724628, 869062973, 659791249, 657727222, 395793733, 32692523, 78858425, 151369211, 628504487, 842750087, 152091477, 889718876, 908002421, 944598446, 656459208, 712920845, 47550280, 92244967, 110652620, 951703750, 217822851, 901098263, 655149074, 861896271, 859184013, 992613245, 768042116, 807916959, 335381553, 909568095, 153171069, 827990317, 681893483, 1, 18, 187, 1424, 8764, 45832, 210072, 861400, 3206786, 10957868, 34666130, 102239488, 282743580, 736889224, 817936097, 262532028, 534038590, 412279142, 965109380, 86702267, 846482566, 945052509, 644517943, 548776024, 679330947, 152291502, 882910517, 188127435, 636778925, 902059202, 132531208, 193904122, 893705022, 246193070, 652079051, 958060250, 148697872, 504141990, 371410212, 807466717, 514477363, 565424570, 560794838, 11419155, 215137208, 665710713, 791504234, 359367396, 224050172, 509091270, 125989128, 782600310, 957126038, 667219607, 386301613, 605448653, 296557741, 618019404, 194294675, 222923480, 765962783, 743934970, 24324611, 512643153, 214242880, 286900578, 228877964, 91240846, 430467141, 533029377, 904804693, 373207899, 916503101, 83598539, 560288494, 363356684, 68282446, 152683809, 284461190, 124425011, 167972327, 428909487, 373215034, 420008537, 513304383, 874743039, 487193257, 97337408, 532639641, 184378261, 955976093, 1, 19, 207, 1649, 10600, 57852, 276620, 1183172, 4595034, 16384606, 54107670, 166643130, 481442164, 311240781, 381378831, 288429444, 380463632, 370477330, 171662912, 688513797, 626045604, 789881798, 844990830, 70546834, 230422087, 267733218, 970080423, 75064762, 104073936, 888990608, 393490487, 819401315, 362017415, 197941501, 97730360, 491049732, 790022455, 142301163, 381999002, 81566974, 255547256, 500580164, 503785886, 874661360, 953064009, 357278689, 416715628, 656421867, 311332859, 849655408, 575613107, 850236831, 533549113, 255339339, 611845477, 501164398, 135987981, 672393680, 678611757, 552403430, 470027818, 333312311, 203812034, 929380798, 133842121, 497262544, 839881753, 29703780, 133717366, 249364505, 959337844, 632980495, 72879056, 356819838, 662140760, 182352973, 260787823, 329159184, 423643610, 488600943, 164109163, 8143787, 184454683, 684285006, 693158498, 382122550, 488552031, 777204359, 564238497, 598675373, 603916585, 720234840, 93182262, 238936257, 486420235, 352604922, 958291193, 880928218, 736558676, 163545641, 189347824, 1, 20, 228, 1896, 12703, 72200, 359348, 1599616, 6465450, 23997032, 82508708, 264654080, 796563486, 260832418, 76986106, 528774007, 854313906, 307546108, 722735109, 61004626, 805619536, 18191861, 511411798, 993782454, 401030744, 633897378, 70862649, 96855526, 314416445, 92910833, 135520920, 492052755, 24334887, 643976444, 574388511, 317610455, 122930943, 637889505, 255461238, 950861369, 48876234, 149504663, 198682481, 942670278, 866921314, 563621302, 960474580, 980132644, 624295523, 399490883, 351714973, 945626033, 827908349, 157456205, 481861323, 472454109, 343580291, 683697065, 95059407, 841332348, 464714941, 596887160, 38681949, 757883329, 590303711, 64921694, 730086270, 15240461, 714742087, 32874447, 175996750, 277466516, 788882909, 11880203, 95097385, 778398376, 531252352, 479554466, 557013590, 609738833, 798714176, 859324339, 721484640, 268442938, 861267595, 806087188, 31691029, 950412807, 580575404, 849451646, 691790951, 264837637, 967322620, 365040170, 622467624, 456436788, 658680316, 60575186, 387550026, 215002020, 31349904, 449373833, 559514745, 640364153, 807042078, 450172023, 562637973, 109112418, 545193132, 195217263, 976304283, 1, 21, 250, 2166, 15097, 89189, 461164, 2132144, 8950214, 34503182, 123236828, 410729140, 284813823, 790835929, 594736274, 153822108, 374418504, 157537842, 147846917, 133568389, 483576696, 508616649, 656867821, 84463125, 640047601, 955370715, 182167616, 49108700, 229345632, 795610484, 502493987, 857101031, 142485158, 996679960, 742503997, 723858587, 317526153, 365342533, 250775491, 442738912, 408346120, 881242865, 135363327, 231979623, 347291745, 824934645, 995772018, 164592917, 354883487, 450805745, 963969802, 171006181, 92161176, 169883419, 961669090, 26844445, 393784092, 571606470, 464707158, 34144520, 652396373, 745405475, 202923498, 135935314, 703695236, 776259115, 48310283, 874186699, 219390686, 510394758, 751965065, 418424556, 8781061, 736058807, 674014147, 674780706, 590530540, 4352977, 803825827, 167292329, 541083402, 260679638, 665083995, 939990721, 816665296, 886017767, 669822229, 694816125, 643235536, 937314556, 115942268, 261159535, 687177905, 12245758, 694615643, 977706180, 217949106, 118952653, 898868241, 856650616, 42954342, 330321980, 535121720, 982503521, 719423135, 714354007, 18745970, 333448882, 302037622, 935654015, 778423936, 317991952, 284756555, 504736970, 155871365, 118263505, 797065125, 640838446, 258037348, 34344762, 502389803, 911086550, 1, 22, 273, 2460, 17807, 109158, 585339, 2805752, 12209406, 48792492, 180680070, 624410736, 25734764, 199973794, 977710523, 571365953, 412869707, 328237414, 214863466, 633048751, 257394955, 317735309, 673309005, 193600985, 704135816, 514918834, 650479735, 33606857, 490034801, 698396427, 67986999, 220797055, 218864611, 931163713, 940790978, 675674698, 85542051, 543018292, 61247584, 910803604, 831296179, 923943160, 89478028, 104500393, 161998091, 254912705, 539249258, 547749719, 357852173, 690014841, 206926249, 893887199, 747112232, 382059625, 148865046, 301618706, 260333115, 442306036, 247371284, 782005651, 233300621, 920894203, 317455792, 678639547, 427050277, 482884001, 854060466, 980543322, 860769666, 701293636, 771136168, 670745480, 486701027, 168461356, 848787800, 289825171, 498776317, 33320170, 430165721, 821516580, 115533370, 398776967, 333310602, 563097053, 553134182, 219816464, 216637272, 206027601, 933677337, 925510467, 267639197, 43693887, 486722546, 270929495, 877730912, 261947307, 375318068, 692508932, 989184491, 226696206, 288508969, 739837562, 849035543, 782296408, 273955665, 801085382, 431898190, 935043965, 202752072, 867866169, 151133676, 67940990, 78118516, 742654574, 165553271, 254022475, 668960857, 929973305, 656759571, 877339826, 925206924, 133648890, 623964326, 796176354, 256442424, 844384225, 955053908, 35821657, 33969824, 328610099, 171474448, 265634834, 954990510, 1, 23, 297, 2779, 20859, 132473, 735535, 3649437, 16435370, 67971642, 260491974, 931772466, 129241853, 915880695, 773220207, 21124907, 663657824, 89235883, 562087424, 395633225, 79602143, 818737728, 503346111, 923762587, 810187543, 71950684, 872552891, 722894374, 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285157267, 967739040, 274416446, 465229888, 656873003, 825576691, 53305194, 539107135, 609069516, 669008004, 585520763, 526072937, 91836656, 101778461, 538228891, 424599066, 719851020, 234795290, 701214554, 914481398, 497763115, 504286064, 212679726, 409710596, 134500525, 154608785, 554889670, 267547678, 851784437, 749366191, 681515762, 587313005, 604179607, 297539881, 51380469, 30897443, 988568867, 430543091, 168358864, 325894509, 131217074, 122226126, 289735266, 2541560, 697428098, 339809826, 339814711, 568813016, 256466301, 865405619, 710940331, 7424767, 660900037, 729644940, 444, 450105203, 690939247, 459755659, 92556107, 42398758, 782901298, 483436309, 73995240, 784415989, 602791285, 655683750, 744368335, 684929720, 939318197, 1937536, 94209990, 544006669, 195169186, 297173575, 151918090, 559870646, 425964491, 818978660, 571568643, 60393204, 415731654, 547756555, 991386612, 383053326, 997830526, 963081859, 107336308, 898219937, 906988404, 550036125, 981857264, 691293427, 481189647, 501756531, 316529056, 476096058, 168221459, 165690115, 553028411, 960794528, 453386272, 963889156, 71983103, 494867184, 462967097, 635240847, 989817132, 23786457, 968645733, 163475174, 884798755, 971346358, 8231228, 947835970, 751371876, 21594745, 702982989, 997528759, 30899466, 874470660, 839706683, 64336797, 183002010, 415355406, 851375333, 802315034, 662347966, 459017349, 83113197, 807783874, 686211775, 665742332, 548408223, 38712773, 947065654, 224142524, 544199777, 554457822, 161813447, 59932464, 324817969, 826816639, 159675767, 610260222, 802832692, 962264291, 230527850, 654881259, 493134625, 56109407, 491401533, 163680598, 892934948, 889185132, 78662275, 741528574, 616484511, 204394884, 120980232, 4959172, 884202370, 468625389, 987185268, 797914336, 292935354, 542176515, 965256954, 25044127, 701524209, 669825969, 264620823, 983915826, 463815578, 325409981, 142164710, 946513145, 626025918, 890502327, 456729879, 921471703, 889764153, 10834930, 550258959, 888111963, 456661896, 560525119, 254574198, 379302005, 359197537, 748972811, 432885247, 174603143, 495215302, 304225805, 499574, 89067439, 956588800, 479903186, 900293862, 918419160, 874312513, 779518268, 750190343, 34999197, 204187488, 29703716, 310295240, 212734818, 705461990, 880565621, 542764103, 578132976, 871657196, 920555643, 635330221, 603836039, 905337022, 446003049, 531829391, 914627500, 109964459, 793773872, 883594493, 588890899, 761763418, 850946563, 47045637, 406265955, 398330580, 175033998, 98562597, 74022406, 109783010, 888406279, 62923507, 851720727, 920064661, 659715101, 731241623, 740764931, 68490942, 26861674, 832409630, 156628069, 65837301, 277330611, 504531610, 621094682, 513712789, 824543274, 863846088, 522929299, 50674845, 205053841, 391074024, 703020653, 598865065, 977680558, 126857946, 571772915, 596794646, 195429545, 328266420, 36051456, 451216030, 522276964, 948367998, 561406981, 389510759, 585943971, 108053297, 459413669, 288907310, 136029766, 802792879, 520247265, 414339912, 337619243, 597859489, 40005835, 350918, 321070418, 199829979, 141119131, 515535428, 350920730, 314377413, 808898947, 900198037, 799762368, 570476717, 244997759, 402733111, 626061442, 103647198, 938528989, 898060580, 652361018, 641847472, 149112119, 134262079, 887185896, 606038263, 859408453, 950373236, 692335861, 405660442, 565431386, 959094106, 393940636, 423632434, 612413824, 143336067, 663257107, 9730523, 471491852, 112828340, 936303905, 998673093, 55233966, 416039620, 144081002, 565258672, 539355694, 202448366, 14002378, 539019751, 307827209, 288622328, 788194350, 570120788, 965430343, 472467292]
import sys
(N, K) = list(map(int, input().split()))
maxS = N * N // 2
if K > maxS or K % 2:
	print(0)
	return
pos = 0
for i in range(1, 51):
	if i == N:
		pos += K // 2
		break
	else:
		pos += i * i // 2 // 2 + 1
print(anss[pos])


import sys
input = sys.stdin.readline
sys.setrecursionlimit(10 ** 7)
import numpy as np
(N, K) = map(int, input().split())
MOD = 10 ** 9 + 7
dp = np.zeros((N + 1, N * N + 1), dtype=np.int64)
dp[0, 0] = 1
for n in range(1, N + 1):
	prev = dp
	dp = np.zeros_like(prev)
	for m in range(N):
		dp[m, m:] += prev[m, :N * N + 1 - m]
		dp[m, m:] += prev[m, :N * N + 1 - m] * m
		dp[m + 1, m + 1:] += (m + 1) * prev[m, :N * N - m]
		dp[m, m:] += prev[m, :N * N + 1 - m] * m
		dp[m, m:] += (m + 1) * prev[m + 1, :N * N + 1 - m]
	dp %= MOD
if K & 1:
	answer = 0
else:
	answer = dp[0, K // 2]
print(answer)


def f(n, k):
	md = 10 ** 9 + 7
	if k % 2:
		print(0)
		return
	k //= 2
	dp = [[[0] * (n + 2) for _ in range(n ** 2)] for __ in range(n + 1)]
	dp[0][0][0] = 1
	for i in range(1, n + 1):
		dpi1 = dp[i - 1]
		for j in range(i + 1):
			for s in range(j, k + 1):
				dpi1sj = dpi1[s - j]
				if j:
					dp[i][s][j] = (dpi1sj[j] * (j * 2 + 1) + dpi1sj[j + 1] * (j + 1) ** 2 + dpi1sj[j - 1]) % md
				else:
					dp[i][s][j] = (dpi1sj[j] * (j * 2 + 1) + dpi1sj[j + 1] * (j + 1) ** 2) % md
	print(dp[n][k][0])
(n, k) = list(map(int, input().split()))
f(n, k)


import sys
import sys
from collections import deque
sys.setrecursionlimit(10 ** 7)
MOD = 10 ** 9 + 7

def LI():
	return map(int, sys.stdin.readline().split())

def main():
	r = lambda : sys.stdin.readline().strip()
	R = lambda : list(map(int, r().split()))
	(N, K) = R()
	dp = [0] * 2610 * 51 * 51
	ip = 2610 * 51
	restp = 2610
	dp[0] = 1
	for i in range(N):
		for rest in range(N):
			if rest > N // 2:
				break
			for k in range(0, K + 1, 2):
				dp[(i + 1) * ip + (rest + 1) * restp + (k + 2 * rest + 2)] += dp[i * ip + rest * restp + k]
				dp[(i + 1) * ip + (rest + 1) * restp + (k + 2 * rest + 2)] %= MOD
				dp[(i + 1) * ip + rest * restp + (k + 2 * rest)] += dp[i * ip + rest * restp + k] * (2 * rest + 1)
				dp[(i + 1) * ip + rest * restp + (k + 2 * rest)] %= MOD
				if rest:
					dp[(i + 1) * ip + (rest - 1) * restp + (k + 2 * rest - 2)] += dp[i * ip + rest * restp + k] * rest * rest
					dp[(i + 1) * ip + (rest - 1) * restp + (k + 2 * rest - 2)] %= MOD
	print(dp[N * ip + K])
main()


from collections import defaultdict, deque, Counter
from heapq import heappush, heappop, heapify
import math
from bisect import bisect_left, bisect_right
import random
from itertools import permutations, accumulate, combinations
import sys
import string
INF = float('inf')

def LI():
	return list(map(int, sys.stdin.readline().split()))

def I():
	return int(sys.stdin.readline())

def LS():
	return sys.stdin.readline().split()

def S():
	return sys.stdin.readline().strip()

def IR(n):
	return [I() for i in range(n)]

def LIR(n):
	return [LI() for i in range(n)]

def SR(n):
	return [S() for i in range(n)]

def LSR(n):
	return [LS() for i in range(n)]

def SRL(n):
	return [list(S()) for i in range(n)]

def MSRL(n):
	return [[int(j) for j in list(S())] for i in range(n)]
mod = 10 ** 9 + 7
(n, k) = LI()
dp = [[[0] * (k + 2 * (n + 1)) for _ in range(n + 1)] for _ in range(n + 1)]
dp[0][0][0] = 1
for i in range(n):
	for j in range(i + 1):
		for l in range(k + 1):
			dp[i + 1][j + 1][l + 2 * (j + 1)] += dp[i][j][l]
			dp[i + 1][j + 1][l + 2 * (j + 1)] %= mod
			dp[i + 1][j][l + 2 * j] += dp[i][j][l] * (j * 2 + 1)
			dp[i + 1][j][l + 2 * j] %= mod
			if j != 0:
				dp[i + 1][j - 1][l + (j - 1) * 2] += dp[i][j][l] * j * j
				dp[i + 1][j - 1][l + (j - 1) * 2] %= mod
print(dp[n][0][k] % mod)


import sys
MOD = 10 ** 9 + 7
(N, K) = list(map(int, input().split()))
maxS = N * N // 2
if K > maxS or K % 2:
	print(0)
	return
dp = [[0] * (maxS + 1) for j in range(N + 1)]
dp[0][0] = 1
for i in range(1, N + 1):
	dp2 = [[0] * (maxS + 1) for j in range(N + 1)]
	for j in range(i + 1):
		for s in range(0, maxS + 1, 2):
			s0 = s - 2 * j
			if s0 < 0:
				continue
			dp2[j][s] = (2 * j + 1) * dp[j][s0]
			if j + 1 <= N:
				dp2[j][s] += (j + 1) * (j + 1) * dp[j + 1][s0]
			if j - 1 >= 0:
				dp2[j][s] += dp[j - 1][s0]
			dp2[j][s] %= MOD
	dp = dp2
print(dp[0][K])


(n, k) = map(int, input().split())
MOD = 10 ** 9 + 7
memo = [[{} for j in range(n + 1)] for i in range(n + 1)]

def fdp(cur_N, remain, min_k, MOD=10 ** 9 + 7):
	if cur_N <= 1:
		if remain == 0 and min_k == 0:
			return 1
		if remain == 1 and min_k == 2:
			return 1
		else:
			return 0
	if min_k in memo[cur_N][remain]:
		ret = memo[cur_N][remain][min_k]
		return ret
	temp1 = fdp(cur_N - 1, remain, min_k - 2 * remain) % MOD
	temp2 = fdp(cur_N - 1, remain + 1, min_k - 2 * remain) % MOD
	temp3 = fdp(cur_N - 1, remain - 1, min_k - 2 * remain) % MOD
	score = temp1 * (2 * remain + 1) % MOD + temp2 * (remain + 1) * (remain + 1) % MOD + temp3
	score = score % MOD
	memo[cur_N][remain][min_k] = score
	return score
ret = fdp(n, 0, k)
print(ret)


MOD = 10 ** 9 + 7
(n, oddness) = [int(item) for item in input().split()]
if oddness % 2 == 1:
	print(0)
	return
oddness //= 2
max_oddness = 1250 + n
max_pending = n // 2 + 2
dp = [[[0] * max_oddness for _ in range(max_pending)] for _ in range(n)]
dp[0][0][0] = 1
dp[0][1][1] = 1
for i in range(1, n):
	for j in range(min(i + 1, n // 2 + 1)):
		for k in range(oddness + 1):
			dp_ijk_prev = dp[i - 1][j][k]
			dp[i][j + 1][k + j + 1] += dp_ijk_prev
			if j > 0:
				dp[i][j - 1][k + j - 1] += dp_ijk_prev * j * j
			dp[i][j][k + j] += dp_ijk_prev
			dp[i][j][k + j] += dp_ijk_prev * j * 2
			dp[i][j][k + j] %= MOD
print(dp[n - 1][0][oddness] % MOD)


import sys
from itertools import product
MOD = 1000000007

def solve(N: int, K: int):
	if K % 2 == 1:
		print(0)
		return
	dp = [[[0 for k in range(K + 1)] for j in range(N + 2)] for i in range(N + 1)]
	dp[0][0][0] = 1
	for (i, j, k) in product(range(1, N + 1), range(N + 1), range(K + 1)):
		prev_k = k - 2 * j
		if prev_k < 0:
			continue
		dp[i][j][k] += dp[i - 1][j][prev_k]
		dp[i][j][k] += 2 * j * dp[i - 1][j][prev_k]
		dp[i][j][k] += (j + 1) * (j + 1) * dp[i - 1][j + 1][prev_k]
		if j > 0:
			dp[i][j][k] += dp[i - 1][j - 1][prev_k]
		dp[i][j][k] %= MOD
	print(dp[N][0][K])
	return

def main():

	def iterate_tokens():
		for line in sys.stdin:
			for word in line.split():
				yield word
	tokens = iterate_tokens()
	n = int(next(tokens))
	k = int(next(tokens))
	solve(n, k)
main()


MOD = 10 ** 9 + 7
(n, kk) = map(int, input().split())
dp = [[[0] * (n ** 2 + 1) for _ in range(n + 1)] for _ in range(n + 1)]
dp[0][0][0] = 1
for i in range(1, n + 1):
	for j in range(i + 1):
		for k in range(n ** 2 + 1):
			if k - 2 * j < 0:
				continue
			dp[i][j][k] = (2 * j + 1) * dp[i - 1][j][k - 2 * j]
			if j + 1 <= n:
				dp[i][j][k] += (j + 1) ** 2 * dp[i - 1][j + 1][k - 2 * j]
			if j - 1 >= 0:
				dp[i][j][k] += dp[i - 1][j - 1][k - 2 * j]
			dp[i][j][k] %= MOD
print(dp[n][0][kk])


mod = 10 ** 9 + 7
(N, K) = map(int, input().split())
if K % 2:
	print(0)
else:
	dp = [[[0] * (2 * N ** 2 + 2 * N) for _ in range(N + 1)] for _ in range(N + 1)]
	dp[0][0][0] = 1
	for i in range(N):
		for k in range(i + 2):
			for S in range(-N ** 2 + 1, N ** 2):
				d = dp[i][k][S]
				if not d:
					continue
				dp[i + 1][k][S] = (dp[i + 1][k][S] + (2 * k + 1) * d) % mod
				dp[i + 1][k + 1][S - 2 * (i + 1)] = (dp[i + 1][k + 1][S - 2 * (i + 1)] + d) % mod
				dp[i + 1][k - 1][S + 2 * (i + 1)] = (dp[i + 1][k - 1][S + 2 * (i + 1)] + k * k * d) % mod
	print(dp[N][0][K])


def permutation_oddness(n: int, k: int) -> int:
	MOD = 10 ** 9 + 7
	MAX_K = n * n // 2
	if k > MAX_K or k % 2 == 1:
		return 0
	dp = [[[0] * (MAX_K + 1) for _ in range(n + 1)] for _ in range(n + 1)]
	dp[0][0][0] = 1
	for i in range(n):
		for j in range(n + 1):
			for odd in range(0, MAX_K + 1, 2):
				if odd < 2 * j:
					continue
				dp[i + 1][j][odd] = (2 * j + 1) * dp[i][j][odd - 2 * j] % MOD
				if j + 1 <= n:
					dp[i + 1][j][odd] += (j + 1) * (j + 1) * dp[i][j + 1][odd - 2 * j] % MOD
				if j - 1 >= 0:
					dp[i + 1][j][odd] += dp[i][j - 1][odd - 2 * j] % MOD
				dp[i + 1][j][odd] %= MOD
	return dp[n][0][k]
(n, k) = map(int, input().split())
ans = permutation_oddness(n, k)
print(ans)


from functools import lru_cache

def mod(x):
	return x % (10 ** 9 + 7)

@lru_cache(maxsize=None)
def dp(i, j, k):
	if i == 0:
		if k == 0 and j == 0:
			return 1
		else:
			return 0
	elif k < 0 or j < 0 or i < j:
		return 0
	else:
		return mod((2 * j + 1) * dp(i - 1, j, k - 2 * j) + (j + 1) * (j + 1) * dp(i - 1, j + 1, k - 2 * j) + dp(i - 1, j - 1, k - 2 * j))
(n, k) = list(map(int, input().split()))
print(dp(n, 0, k))


def f_permutation_oddness(N, K, MOD=10 ** 9 + 7):
	from itertools import product
	if K % 2 == 1:
		return 0
	dp = [[[0 for k in range(K + 1)] for j in range(N + 2)] for i in range(N + 1)]
	dp[0][0][0] = 1
	for (i, j, k) in product(range(1, N + 1), range(N + 1), range(K + 1)):
		k_previous = k - 2 * j
		if k_previous < 0:
			continue
		dp[i][j][k] += (2 * j + 1) * dp[i - 1][j][k_previous]
		dp[i][j][k] += (j + 1) ** 2 * dp[i - 1][j + 1][k_previous]
		if j > 0:
			dp[i][j][k] += dp[i - 1][j - 1][k_previous]
		dp[i][j][k] %= MOD
	return dp[N][0][K]
(N, K) = [int(i) for i in input().split()]
print(f_permutation_oddness(N, K))


(n, k) = map(int, input().split())
dp = {}
dp[0, 0, 0] = 1

def perm(i, j, k):
	if (i, j, k) in dp:
		return dp[i, j, k]
	if i == 0 and (j is not 0 or k is not 0):
		return 0
	if i < 0 or j < 0 or k < 0 or (i < j):
		return 0
	dp[i, j, k] = ((j + j + 1) * perm(i - 1, j, k - 2 * j) + (j + 1) * (j + 1) * perm(i - 1, j + 1, k - 2 * j) + 1 * perm(i - 1, j - 1, k - 2 * j)) % (10 ** 9 + 7)
	return dp[i, j, k]
print(perm(n, 0, k))


(n, k0) = map(int, input().split())
mod = 10 ** 9 + 7
from collections import defaultdict
DP = defaultdict(int)
DP[0, 0] = 1
for i in range(n):
	NDP = defaultdict(int)
	for (j, k) in DP:
		l = DP[j, k]
		NDP[j, k + 2 * j] = (NDP[j, k + 2 * j] + l) % mod
		if j >= 1:
			NDP[j, k + 2 * j] = (NDP[j, k + 2 * j] + 2 * j * l) % mod
		if j >= 1:
			NDP[j - 1, k + 2 * (j - 1)] = (NDP[j - 1, k + 2 * (j - 1)] + j * j * l) % mod
		NDP[j + 1, k + 2 * (j + 1)] = (NDP[j + 1, k + 2 * (j + 1)] + l) % mod
	DP = NDP
ANS = 0
for (j, k) in DP:
	if j == 0 and k == k0:
		ANS += DP[j, k]
print(ANS % mod)


import sys
sys.setrecursionlimit(2147483647)
INF = float('inf')
MOD = 10 ** 9 + 7
input = lambda : sys.stdin.readline().rstrip()

def resolve():
	(n, K) = map(int, input().split())
	dp = [[[0] * 2700 for _ in range(55)] for _ in range(55)]
	dp[0][0][0] = 1
	for i in range(n):
		for j in range(i + 1):
			for k in range(K + 1):
				dp[i + 1][j][k + 2 * j] += (2 * j + 1) * dp[i][j][k]
				dp[i + 1][j][k + 2 * j] %= MOD
				dp[i + 1][j + 1][k + 2 * (j + 1)] += dp[i][j][k]
				dp[i + 1][j + 1][k + 2 * (j + 1)] %= MOD
				if j:
					dp[i + 1][j - 1][k + 2 * (j - 1)] += j * j * dp[i][j][k]
					dp[i + 1][j - 1][k + 2 * (j - 1)] %= MOD
	print(dp[n][0][K])
resolve()


import os
import sys
import numpy as np
if os.getenv('LOCAL'):
	sys.stdin = open('_in.txt', 'r')
sys.setrecursionlimit(2147483647)
INF = float('inf')
IINF = 10 ** 18
MOD = 10 ** 9 + 7
(N, K) = list(map(int, sys.stdin.readline().split()))
dp = np.zeros((N + 1, K + 1, N + 1), dtype=int)
dp[0, 0, 0] = 1
for i in range(N):
	for a in range(N + 1):
		k = np.arange(K + 1)
		if a == 0:
			dp[i + 1, :, a] += dp[i, :, a]
		else:
			dp[i + 1, a * 2:, a] += dp[i, :-(a * 2), a]
		if a * 2 - 2 == 0:
			dp[i + 1, :, a - 1] += dp[i, :, a] * a ** 2
		elif a * 2 - 2 > 0:
			dp[i + 1, a * 2 - 2:, a - 1] += dp[i, :-(a * 2 - 2), a] * a ** 2
		if a > 0:
			dp[i + 1, a * 2:, a] += dp[i, :-(a * 2), a] * a * 2
		if a + 1 < N:
			dp[i + 1, a * 2 + 2:, a + 1] += dp[i, :-(a * 2 + 2), a]
	dp[i + 1] %= MOD
print(dp[-1][K][0] % MOD)


import zlib
import pickle
import base64
serialized = b'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'
obj = pickle.loads(zlib.decompress(base64.standard_b64decode(serialized)))

def row_length(i):
	return int(i * i / 4) + 1
(n, k) = map(int, input().split())
if k % 2 != 0 or k // 2 + 1 > row_length(n):
	ans = 0
else:
	accum = 0
	for i in range(1, n):
		accum += row_length(i)
	ans = obj[accum + k // 2]
print(ans)


txt = '1 1\n2 1\n3 1\n4 1\n5 2\n6 3\n7 1\n8 3\n9 7\n10 9\n11 4\n12 1\n13 4\n14 12\n15 24\n16 35\n17 24\n18 20\n19 1\n20 5\n21 18\n22 46\n23 93\n24 137\n25 148\n26 136\n27 100\n28 36\n29 1\n30 6\n31 25\n32 76\n33 187\n34 366\n35 591\n36 744\n37 884\n38 832\n39 716\n40 360\n41 252\n42 1\n43 7\n44 33\n45 115\n46 327\n47 765\n48 1523\n49 2553\n50 3696\n51 4852\n52 5708\n53 5892\n54 5452\n55 4212\n56 2844\n57 1764\n58 576\n59 1\n60 8\n61 42\n62 164\n63 524\n64 1400\n65 3226\n66 6436\n67 11323\n68 17640\n69 25472\n70 33280\n71 40520\n72 44240\n73 45512\n74 40608\n75 35496\n76 25632\n77 18108\n78 8064\n79 5184\n80 1\n81 9\n82 52\n83 224\n84 790\n85 2350\n86 6072\n87 13768\n88 27821\n89 50461\n90 83420\n91 127840\n92 182256\n93 242272\n94 301648\n95 350864\n96 382576\n97 389232\n98 373536\n99 332640\n100 273060\n101 208548\n102 136512\n103 81792\n104 46656\n105 14400\n106 1\n107 10\n108 63\n109 296\n110 1138\n111 3708\n112 10538\n113 26480\n114 59673\n115 121626\n116 226787\n117 390144\n118 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14210503449949602676217110694619427172357384804504371200000000\n10660 13202020107940850714575508923221992634362499736998248448000000\n10661 12252511894842272273306832366158157271565523337432793088000000\n10662 11359521043944325843872002717724940745058961440897564672000000\n10663 10520619102299456790031235918873861813361000428189319168000000\n10664 9733412359068084059882947087848602599223689994858004480000000\n10665 8995546825915528777296232463330299963234045808517709824000000\n10666 8304712766778150543686383059603557356336735455337709568000000\n10667 7658648788687457824428701403203110839160071815140933632000000\n10668 7055145501893061123479045771592718409389743345738055680000000\n10669 6492048754324628807517327655565162805928513095243792384000000\n10670 5967262454804498194358645105582446886875328272315318272000000\n10671 5478751001196394489567677135232350500023840031986286592000000\n10672 5024541319144981780982513156662733667058770840155848704000000\n10673 4602724533237829496479132066898933087232270640802168832000000\n10674 4211457286752326085101398549934615132591278805603647488000000\n10675 3848962721794868012331578525836859029079613320780120064000000\n10676 3513531140827222177453228828676736632673960270571241472000000\n10677 3203520371501413968476140879520654313640466067398590464000000\n10678 2917355843848779977297310752236933205480505873707040768000000\n10679 2653530406449033086281142242321592783888783515928494080000000\n10680 2410603900510694582188501487462365278397437851807514624000000\n10681 2187202504613104733071928131063069173747925653601124352000000\n10682 1982017873068774200175538474386224334473515912994488320000000\n10683 1793806091122549770594228376378348421228600791639523328000000\n10684 1621386454243656014660749716152422720825080814730477568000000\n10685 1463640098300055783251364793358822635720188616155070464000000\n10686 1319508498257429853271757692240581565095170190033813504000000\n10687 1187991845422210733784200259095415746724866371539173376000000\n10688 1068147324445668161324730670188794972025766439710359552000000\n10689 959087310161638572972189259870717372752284068557619200000000\n10690 859977487430859470783230959144528910789008657223778304000000\n10691 770034918171175330114497874848752383196313841941086208000000\n10692 688526069000445275492732110969374546306706371136978944000000\n10693 614764804187306803945080653902866047761730313476112384000000\n10694 548110361400056488164967300874519738266256974018510848000000\n10695 487965326285416760613567763272181645725544317475356672000000\n10696 433773603035778944742668576586201215270148639993888768000000\n10697 385018400397305613461860357722014291940420383542345728000000\n10698 341220242533161863443439559035699529357794577047617536000000\n10699 301935003303883066638879997201465130209428507319074816000000\n10700 266751977476690535144115735090563661378202387882180608000000\n10701 235291999506156735487480231832864496122745505116585984000000\n10702 207205601639415024187729184464448546423017291181457408000000\n10703 182171227520254550939179559735835319061710870878879744000000\n10704 159893505494811244430413254240573286076698626178940928000000\n10705 140101574888566895605102724855437538352177610299015168000000\n10706 122547475600412308614630564902399615576831549553770496000000\n10707 107004607548503072448901083074881382328483968471531520000000\n10708 93266247729998952068347694158882483031046378919821312000000\n10709 81144136626082713883312538926326874499617273738690560000000\n10710 70467135958474200365155386988447227802586251561795584000000\n10711 61079947264597621005781620094210721165444538295123968000000\n10712 52841898898405395631164338566783461449787663773073408000000\n10713 45625805015130094634054418598435964189157673836478464000000\n10714 39316881407726566098886990075460979466579554846375936000000\n10715 33811728871920021242178268823777688380034324740702208000000\n10716 29017383568648669024591019139810073765331371592515584000000\n10717 24850420787601408240155262142376125411988683226087424000000\n10718 21236119684541327831626415291045512810492541527916544000000\n10719 18107690589973840073796766545420340617930531529555968000000\n10720 15405548941526586953692320737953506228258894067531776000000\n10721 13076644399139817573897561783928063195336102266273792000000\n10722 11073844286304079711230931839943327866361595132116992000000\n10723 9355358110359617033600846905231883378991111176454144000000\n10724 7884209151850360223213500208300227519366324612497408000000\n10725 6627753983958460270477832550360143782339978501029888000000\n10726 5557234516785799496599522232678089340008492607471616000000\n10727 4647370949111848578476551424219721099758264257609728000000\n10728 3875995060971083521817604238895083453812696932155392000000\n10729 3223709189457402316905874844874079839456435558678528000000\n10730 2673578517696369101386271001276767892822977780121600000000\n10731 2210857676011966699234284128240635081788574150950912000000\n10732 1822736215816163864669458748052273805734752632700928000000\n10733 1498111703554461389927479010215704553217939422052352000000\n10734 1227389478502124928847251883775406141164621880360960000000\n10735 1002297184008287555432892571715724227566278172213248000000\n10736 815720864345725062565254724185568177835168055164928000000\n10737 661562418681304863085263997667824839192767656624128000000\n10738 534606695911304083880060707517603778948317438803968000000\n10739 430405642725423179974782858899005210262458444283904000000\n10740 345179801727917886419441120054112968462076739584000000000\n10741 275725353911857514730405475225337255257958252544000000000\n10742 219333650096087250841106475539280058156072933785600000000\n10743 173725150398636576390083026007162411423711939788800000000\n10744 136985745488736404612865705835215205102688560742400000000\n10745 107512768055089916720006621011934181885301122662400000000\n10746 83971629354217992454548019575964903238726477414400000000\n10747 65252971526648616744146378575562964995781584486400000000\n10748 50437811252927996345549421295237424719160200396800000000\n10749 38769988091115494763868207967198851325351480524800000000\n10750 29627882104970764619823917080704789778422929817600000000\n10751 22502266427774345277701530230265971996894638899200000000\n10752 16980027276378585182733074515644771511431698841600000000\n10753 12725897614650592711804666091875747254971557478400000000\n10754 9468311578108148388960624638207623928031372902400000000\n10755 6990522651017904287022106006176218433026260992000000000\n10756 5119175694077172186192345996086081806326457958400000000\n10757 3715793574082730201456369889534743701421555712000000000\n10758 2671931462818241916201746559376625873375880806400000000\n10759 1902106947280404837571535723824311550483208601600000000\n10760 1338995629270934168019912556329229715082785587200000000\n10761 931524216516661946311012772291047518966172876800000000\n10762 639844738953921945745365694477187673366095462400000000\n10763 432984417921208724800314166448002023411626803200000000\n10764 288404074717593291571072619013024207078634291200000000\n10765 188844160366545721026058760452278043861529395200000000\n10766 121096835740800257206446275958655129830083788800000000\n10767 75813212315850053856787603651529283315381043200000000\n10768 46343451685113369660622952831146060654470758400000000\n10769 27400322878725846037909545123562829573731123200000000\n10770 15585183107587183065118002895471454944493568000000000\n10771 8547440240999839363666629614958281841495244800000000\n10772 4248761791457537303583877292762298072642355200000000\n10773 1994843127963482677101717145156675601380147200000000\n10774 924279882331208395932308542169274048420249600000000\n10775 240597637008332048087335626345604448256000000000000'
row = []
cur = []
for s in txt.splitlines():
	(a, b) = list(map(int, s.split()))
	if b == 1 and len(cur) > 0:
		row.append(cur)
		cur = []
	cur.append(b)
if len(cur) > 0:
	row.append(cur)
mod = 1000000007
(n, k) = list(map(int, input().split()))
if n == 2 and k == 2:
	print(1)
	return
if k % 2 != 0:
	print(0)
	return
if k // 2 >= len(row[n]):
	print(0)
	return
print(row[n][k // 2] % mod)


(n, k) = map(int, input().split())
m = n ** 2
mod = 10 ** 9 + 7
dp = [[[0] * (m + 1) for j in range(i + 1)] for i in range(n + 1)]
dp[0][0][0] = 1
for i in range(n):
	for j in range(i + 1):
		for l in range(m + 1):
			dp[i][j][l] %= mod
			if j and l + 2 * (j - 1) <= m:
				dp[i + 1][j - 1][l + 2 * (j - 1)] += dp[i][j][l] * j ** 2
			if l + 2 * j <= m:
				dp[i + 1][j][l + 2 * j] += dp[i][j][l] * (2 * j + 1)
				if l + 2 * (j + 1) <= m:
					dp[i + 1][j + 1][l + 2 * (j + 1)] += dp[i][j][l]
ans = dp[n][0][k] % mod
print(ans)


import numpy as np

def solve(n, k):
	if k % 2 == 1:
		return 0
	k //= 2
	MOD = 10 ** 9 + 7
	dp = np.zeros((1, k + 1), dtype=np.int64)
	dp[0, 0] = 1
	for i in range(1, n + 1):
		max_d = min(i + 1, n - i + 1, k + 1)
		ndp = np.zeros((max_d, k + 1), dtype=np.int64)
		for (d, ks) in enumerate(dp):
			base = ks[:k - d + 1]
			if d > 0:
				ndp[d - 1, d:] += base * d ** 2
			if max_d > d:
				ndp[d, d:] += base * (2 * d + 1)
			if max_d > d + 1:
				ndp[d + 1, d:] += base
		dp = ndp % MOD
	return dp[0, k]
(n, k) = list(map(int, input().split()))
print(solve(n, k))


table = [1, 1, 1, 1, 2, 3, 1, 3, 7, 9, 4, 1, 4, 12, 24, 35, 24, 20, 1, 5, 18, 46, 93, 137, 148, 136, 100, 36, 1, 6, 25, 76, 187, 366, 591, 744, 884, 832, 716, 360, 252, 1, 7, 33, 115, 327, 765, 1523, 2553, 3696, 4852, 5708, 5892, 5452, 4212, 2844, 1764, 576, 1, 8, 42, 164, 524, 1400, 3226, 6436, 11323, 17640, 25472, 33280, 40520, 44240, 45512, 40608, 35496, 25632, 18108, 8064, 5184, 1, 9, 52, 224, 790, 2350, 6072, 13768, 27821, 50461, 83420, 127840, 182256, 242272, 301648, 350864, 382576, 389232, 373536, 332640, 273060, 208548, 136512, 81792, 46656, 14400, 1, 10, 63, 296, 1138, 3708, 10538, 26480, 59673, 121626, 226787, 390144, 628744, 949472, 1355952, 1826464, 2341600, 2833632, 3282464, 3584160, 3765600, 3719664, 3531924, 3093336, 2642364, 2010240, 1508544, 963072, 621504, 259200, 158400, 1, 11, 75, 381, 1582, 5582, 17222, 47194, 116457, 261163, 537459, 1022981, 1817652, 3040352, 4810720, 7230928, 10360160, 14178912, 18577792, 23327872, 28132048, 32571504, 36310464, 38903904, 40028724, 39552156, 37457388, 33941412, 29314944, 24179904, 18835776, 13777344, 9452736, 5716800, 3211200, 1742400, 518400, 1, 12, 88, 480, 2137, 8096, 26860, 79376, 211811, 515308, 1153268, 2391936, 4633331, 8438664, 14557048, 23874176, 37407760, 56117824, 80906752, 112162240, 150052400, 193572736, 241706624, 291576384, 341323776, 386160048, 424359540, 450394992, 464545584, 461528208, 446428476, 413557632, 373573440, 321120000, 268449408, 210332160, 162330624, 112550400, 77788800, 46540800, 28497600, 11404800, 6739200, 1, 13, 102, 594, 2819, 11391, 40344, 127508, 364587, 952559, 2293742, 5126898, 10710633, 21042989, 39117852, 69175664, 116857024, 189256368, 294745440, 442503456, 641759376, 900689616, 1225195328, 1617201408, 2074227568, 2586823344, 3140227152, 3711888720, 4274217108, 4795069860, 5242715496, 5585116392, 5796764532, 5861974500, 5769155520, 5525176320, 5146566336, 4650715584, 4073773824, 3455145216, 2828946816, 2226153600, 1685664000, 1216281600, 828705600, 536385600, 309484800, 166924800, 87609600, 25401600, 1, 14, 117, 724, 3645, 15626, 58741, 197280, 600215, 1671266, 4295107, 10259436, 22922995, 48184950, 95816051, 181136304, 327071752, 566117888, 942525072, 1513281024, 2349163824, 3532145440, 5154557808, 7309226816, 10088509424, 13563257696, 17789064560, 22766807808, 28474675776, 34795689552, 41599134900, 48627067176, 55658989332, 62307608832, 68337633276, 73295701704, 77044870908, 79150212864, 79705302912, 78336039168, 75452522688, 70797368448, 65062675008, 58057993728, 50777737344, 42845299200, 35452368000, 28090656000, 21810196800, 15976944000, 11564798400, 7582118400, 4994784000, 2869862400, 1697760000, 660441600, 381024000, 1, 15, 133, 871, 4633, 20979, 83313, 295803, 952299, 2809009, 7656027, 19414457, 46086247, 102967901, 217634463, 437195525, 838372452, 1540635296, 2722168544, 4638311888, 7640827440, 12196046992, 18898688688, 28478200080, 41793020656, 59808863184, 83562236656, 114094792400, 152385334384, 199237795920, 255197696544, 320398045632, 394504459524, 476579739996, 565078141044, 657793371852, 751961300508, 844280523396, 931179786300, 1008947570148, 1073901780288, 1122859574784, 1153199220480, 1162920789504, 1151362908864, 1118735012160, 1066297271616, 996482755008, 912653709696, 818140406400, 717623164800, 615320438400, 514373198400, 419013316800, 332205912000, 255360225600, 189570585600, 136068076800, 93372652800, 60961248000, 38023084800, 21261139200, 11151302400, 5715360000, 1625702400, 1, 16, 150, 1036, 5802, 27648, 115538, 431844, 1464468, 4554040, 13096378, 35069940, 87969166, 207781760, 464351910, 986188668, 1998611843, 3879505944, 7237509272, 13015110720, 22621334976, 38088677888, 62257578976, 98963017536, 153235640032, 231442109440, 341429103840, 492483008192, 695329738720, 961718454912, 1304266313504, 1735413962688, 2267256302640, 2909626740720, 3670318493172, 4552059101472, 5554081940040, 6667352777520, 7879104296208, 9165503659392, 10500956428536, 11846534605056, 13167457892028, 14413109030784, 15546887406144, 16514424730368, 17287265145600, 17815876978176, 18093515829696, 18081692165376, 17803211030784, 17237020190976, 16437468406464, 15395145465600, 14197797676800, 12838232448000, 11423747851200, 9945343929600, 8513833939200, 7105078598400, 5833289937600, 4638449318400, 3628313222400, 2730379622400, 2020397644800, 1414609920000, 982442649600, 621627955200, 396722188800, 221705164800, 127998662400, 48771072000, 27636940800, 1, 17, 168, 1220, 7172, 35852, 157132, 616084, 2192506, 7159090, 21631676, 60902460, 160707468, 399489140, 939796228, 2101060924, 4481320149, 9151453613, 17952463180, 33931694704, 61957528720, 109554162816, 187990143808, 313644949184, 509651801344, 807791600000, 1250556129216, 1893271983168, 2806107639040, 4075710281600, 5806280567104, 8119615755712, 11154099827008, 15061775283648, 20004257726064, 26145645547824, 33644807030628, 42644340934020, 53259802113888, 65565790979616, 79585068885480, 95274332180712, 112516352516016, 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(n, k) = map(int, input().split())
if 2 * k > n * n or k & 1:
	print(0)
	exit()
tot = 0
i = 1
while i < n:
	tot += i * i // 4 + 1
	i += 1
tot += k >> 1
print(table[tot] % 1000000007)


(N, K) = map(int, input().split())
MOD = 10 ** 9 + 7
memo = {}

def dfs(i, a, b, k):
	key = (i, a, b, k)
	if key in memo:
		return memo[key]
	if i == N:
		if b > 0:
			memo[key] = 0
			return 0
		return k == K
	r = dfs(i + 1, a, b, k + a + b) + dfs(i + 1, a + 1, b + 1, k + a + b + 2)
	if a > 0:
		r += dfs(i + 1, a, b, k + a + b) * a
	if b > 0:
		r += dfs(i + 1, a, b, k + a + b) * b
	if a > 0 < b:
		r += dfs(i + 1, a - 1, b - 1, k + a + b - 2) * (a * b)
	memo[key] = r = r % MOD
	return r
print(dfs(0, 0, 0, 0))


import numpy as np
(n, k) = map(int, input().split())
m = n ** 2
mod = 10 ** 9 + 7
dp = np.zeros((n + 1, n + 1, m + 1), dtype=np.int64)
dp[0, 0, 0] = 1
for i in range(1, n + 1):
	for j in range(i + 1):
		dp[i, j, 2 * j:] = (2 * j + 1) * dp[i - 1, j, :m + 1 - 2 * j]
		if j + 1 <= i - 1:
			dp[i, j, 2 * j:] += (j + 1) * (j + 1) * dp[i - 1, j + 1, :m + 1 - 2 * j]
		if j:
			dp[i, j, 2 * j:] += dp[i - 1, j - 1, :m + 1 - 2 * j]
		dp[i, j, 2 * j:] %= mod
ans = dp[n, 0, k]
print(ans)


from collections import defaultdict, deque
from heapq import heappush, heappop
import sys
import math
import bisect
import random

def LI():
	return [int(x) for x in sys.stdin.readline().split()]

def I():
	return int(sys.stdin.readline())

def LS():
	return [list(x) for x in sys.stdin.readline().split()]

def S():
	return list(sys.stdin.readline())[:-1]

def IR(n):
	return [I() for i in range(n)]

def LIR(n):
	return [LI() for i in range(n)]

def SR(n):
	return [S() for i in range(n)]

def LSR(n):
	return [LS() for i in range(n)]
sys.setrecursionlimit(1000000)
mod = 1000000007

def A():
	n = I()
	print(3 * n ** 2)
	return

def B():
	(n, d) = LI()
	f = [1] * (n + 2 * d + 2)
	ans = 0
	for i in range(n):
		if f[i]:
			for j in range(i, i + 2 * d + 1):
				f[j] = 0
			ans += 1
	print(ans)
	return

def C():
	n = I()
	a = IR(n)
	mi = max(a)
	if a.count(mi) > 1:
		for i in range(n):
			print(mi)
	else:
		b = [a[i] for i in range(n)]
		b.sort()
		b = b[::-1]
		for i in range(n):
			if mi != a[i]:
				print(mi)
			else:
				print(b[1])
	return

def D():
	n = I()
	a = LI()
	b = [0] * (n + 1)
	for i in range(1, n + 1)[::-1]:
		j = 2 * i
		k = 0
		while j <= n:
			k ^= b[j]
			j += i
		if a[i - 1] ^ k:
			b[i] = 1
	ans = []
	for i in range(n + 1):
		if b[i]:
			ans.append(i)
	print(len(ans))
	if ans:
		print(*ans)
	return

def E():
	n = I()
	a = IR(n)
	mi = []
	ans = 0
	for i in range(n):
		j = bisect.bisect_right(mi, -a[i])
		if j == len(mi):
			mi.append(-a[i])
		else:
			mi[j] = -a[i]
	print(len(mi))
	return

def F():
	(n, K) = LI()
	dp = [[[0] * (K + 2500) for j in range(n + 1)] for i in range(n + 1)]
	dp[0][0][0] = 1
	for i in range(n):
		for j in range(i + 1):
			for k in range(K + 1):
				nj = j
				dp[i + 1][nj][k + 2 * nj] += dp[i][j][k]
				dp[i + 1][nj][k + 2 * nj] %= mod
				nj = j + 1
				dp[i + 1][nj][k + 2 * nj] += dp[i][j][k]
				dp[i + 1][nj][k + 2 * nj] %= mod
				nj = j
				x = j * 2
				dp[i + 1][nj][k + 2 * nj] += dp[i][j][k] * x
				dp[i + 1][nj][k + 2 * nj] %= mod
				nj = j - 1
				x = j * j
				dp[i + 1][nj][k + 2 * nj] += dp[i][j][k] * x
				dp[i + 1][nj][k + 2 * nj] %= mod
	print(dp[n][0][K])
	return
F()


def f(n, k):
	md = 10 ** 9 + 7
	if k % 2:
		print(0)
		exit()
	k //= 2
	dp = [[[0] * n ** 2 for _ in range(n + 2)] for __ in range(n + 1)]
	dp[0][0][0] = 1
	for i in range(1, n + 1):
		dpi1 = dp[i - 1]
		for j in range(i + 1):
			for s in range(j, k + 1):
				tmp = dpi1[j][s - j] * j * 2 + dpi1[j][s - j] + dpi1[j + 1][s - j] * (j + 1) ** 2
				if j:
					tmp += dp[i - 1][j - 1][s - j]
				dp[i][j][s] = tmp % md
	print(dp[n][0][k])
(n, k) = map(int, input().split())
f(n, k)


(n, K) = map(int, input().split())
dp = [[0] * (n ** 2 + 1) for _ in range(n + 2)]
dp[0][0] = 1
for i in range(n):
	ndp = [[0] * (n ** 2 + 1) for _ in range(n + 2)]
	for j in range(i + 2):
		for k in range(n ** 2 + 1):
			if k - 2 * j < 0:
				continue
			ndp[j][k] = ((2 * j + 1) * dp[j][k - 2 * j] + (j + 1) * (j + 1) * dp[j + 1][k - 2 * j] + dp[j - 1][k - 2 * j]) % (10 ** 9 + 7)
	dp = ndp
print(dp[0][K])


MOD = 10 ** 9 + 7
(n, oddness) = [int(item) for item in input().split()]
if oddness % 2 == 1:
	print(0)
	exit()
oddness //= 2
max_oddness = 1300 + n
max_pending = n // 2 + 2
dp = [[[0] * max_oddness for _ in range(max_pending)] for _ in range(n)]
dp[0][0][0] = 1
dp[0][1][1] = 1
for i in range(1, n):
	for j in range(min(i + 1, max_pending - 1)):
		for k in range(oddness + 1):
			dp_ijk = dp[i - 1][j][k]
			dp[i][j][k + j] += dp_ijk * (1 + j * 2)
			dp[i][j][k + j] %= MOD
			if j > 0:
				dp[i][j - 1][k + j - 1] += dp_ijk * j * j
			dp[i][j + 1][k + j + 1] += dp_ijk
print(dp[n - 1][0][oddness] % MOD)


import sys
input = sys.stdin.readline
sys.setrecursionlimit(100000)
mod = 10 ** 9 + 7

def read_values():
	return map(int, input().split())

def read_index():
	return map(lambda x: int(x) - 1, input().split())

def read_list():
	return list(read_values())

def read_lists(N):
	return [read_list() for n in range(N)]

class V:

	def __init__(self, f, v=None):
		self.f = f
		self.v = v

	def __str__(self):
		return str(self.v)

	def ud(self, n):
		if n is None:
			return
		if self.v is None:
			self.v = n
			return
		self.v = self.f(self.v, n)

def main():
	(N, K) = read_values()
	dp = [[[0 for i in range(N ** 2 + 1)] for ii in range(N + 1)] for iii in range(N + 1)]
	dp[0][0][0] = 1
	for i in range(1, N + 1):
		for j in range(N + 1):
			for k in range(K + 1):
				if k - 2 * j < 0:
					continue
				dp[i][j][k] = ((2 * j + 1) * dp[i - 1][j][k - 2 * j] + ((j + 1) * (j + 1) * dp[i - 1][j + 1][k - 2 * j] if j + 1 <= N else 0) + dp[i - 1][j - 1][k - 2 * j]) % mod
	print(dp[N][0][K])
main()


import copy
(n, m) = map(int, input().split())
a = [[0 for _ in range(m + 3)] for _ in range(n + 2)]
a[0][0] = 1
a[1][2] = 1
for i in range(1, n):
	b = copy.deepcopy(a)
	for j in range(0, i + 2):
		for k in range(0, m + 1):
			if k >= 2 * j:
				a[j][k] = (2 * j + 1) * b[j][k - 2 * j] + (j + 1) ** 2 * b[j + 1][k - 2 * j]
				if j > 0:
					a[j][k] += b[j - 1][k - 2 * j]
				a[j][k] %= 10 ** 9 + 7
			else:
				a[j][k] = 0
print(a[0][m])