Representing MAX functions using two-hidden-layer ReLU networks
Summary
This paper explores the theoretical representation of MAX functions using two-hidden-layer ReLU neural networks, providing detailed coefficient lists and identities for exact representations.
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# Representing MAX functions using two-hidden-layer ReLU networks
Source: [https://arxiv.org/html/2608.25221](https://arxiv.org/html/2608.25221)
Zhimao Wang††thanks:Department of Applied Mathematics, Johns Hopkins University,zwang539@jh\.edu,basu\.amitabh@jhu\.edu
## Appendix AThe completeMAX7\\operatorname\{MAX\}\_\{7\}coefficient list
Table[A](https://arxiv.org/html/2608.25221#A1)gives the 109 nonzero coefficients and corresponding atom patterns inTheorem[4\.1](https://arxiv.org/html/2608.25221#S4.Thmtheorem1)\.
Table 2:Complete coefficient list for the exactMAX7\\operatorname\{MAX\}\_\{7\}identity\. Each entry isj,cj,Qj=\[left∣right\]j,\\ c\_\{j\},\\ Q\_\{j\}=\\texttt\{\[left $\\mid$ right\]\}\. To denote the entire orbit of equivalence classes under the symmetries we consider, we use abstract letters to denote the patterns\. The coefficient corresponds to the coefficient of the function obtained by summing all atoms obtained when the letters range over all possible values, i\.e\.,𝚊,𝚋,𝚌\{\\tt a,b,c\}etc\. range over\{1,…,7\}\\\{1,\\ldots,7\\\}\.1\.1342\\scriptstyle\\tfrac\{13\}\{42\}aa aa aa \| aa aa aa
2\.31840\\scriptstyle\\tfrac\{31\}\{840\}aa aa aa \| aa aa bc
3\.2920160\\scriptstyle\\tfrac\{29\}\{20160\}aa aa aa \| bc bd cd
4\.−731680\\scriptstyle\-\\tfrac\{73\}\{1680\}aa aa bc \| aa aa bc
5\.2913440\\scriptstyle\\tfrac\{29\}\{13440\}aa aa bc \| bc cd dd
6\.−11344\\scriptstyle\-\\tfrac\{1\}\{1344\}aa aa bc \| bc de df
7\.−296720\\scriptstyle\-\\tfrac\{29\}\{6720\}aa aa bc \| bd cd dd
8\.2913440\\scriptstyle\\tfrac\{29\}\{13440\}aa aa bd \| bc cc dd
9\.−2913440\\scriptstyle\-\\tfrac\{29\}\{13440\}aa aa cd \| bc bc dd
10\.11680\\scriptstyle\\tfrac\{1\}\{1680\}aa bb cc \| bc de df
11\.−1448\\scriptstyle\-\\tfrac\{1\}\{448\}aa bb cc \| cc de df
12\.−2340320\\scriptstyle\-\\tfrac\{23\}\{40320\}aa bb cc \| de df dg
13\.15376\\scriptstyle\\tfrac\{1\}\{5376\}aa bb cc \| de df ef
14\.5330240\\scriptstyle\\tfrac\{53\}\{30240\}aa bb cc \| de df fg
15\.−13360\\scriptstyle\-\\tfrac\{1\}\{3360\}aa bb cc \| de ef ff
16\.−13840\\scriptstyle\-\\tfrac\{1\}\{3840\}aa bb cc \| df ef ef
17\.11792\\scriptstyle\\tfrac\{1\}\{1792\}aa bb cc \| df ef ff
18\.−11680\\scriptstyle\-\\tfrac\{1\}\{1680\}aa bb cd \| ab ce cf
19\.11680\\scriptstyle\\tfrac\{1\}\{1680\}aa bb cd \| ab cf de
20\.1224\\scriptstyle\\tfrac\{1\}\{224\}aa bb cd \| bb ce cf
21\.−1336\\scriptstyle\-\\tfrac\{1\}\{336\}aa bb cd \| bb cf de
22\.1330240\\scriptstyle\\tfrac\{13\}\{30240\}aa bb cd \| cd ef eg
23\.12016\\scriptstyle\\tfrac\{1\}\{2016\}aa bb cd \| ce cf cg
24\.−134032\\scriptstyle\-\\tfrac\{13\}\{4032\}aa bb cd \| ce cf fg
25\.75760\\scriptstyle\\tfrac\{7\}\{5760\}aa bb cd \| ce ef eg
26\.1360480\\scriptstyle\\tfrac\{13\}\{60480\}aa bb cd \| dd ef eg
27\.1360480\\scriptstyle\\tfrac\{13\}\{60480\}aa bb dd \| cd ef eg
28\.−4120160\\scriptstyle\-\\tfrac\{41\}\{20160\}aa bb de \| cd cf fg
29\.176720\\scriptstyle\\tfrac\{17\}\{6720\}aa bb de \| ce df ff
30\.−11344\\scriptstyle\-\\tfrac\{1\}\{1344\}aa bb de \| ce ef ff
31\.−1480\\scriptstyle\-\\tfrac\{1\}\{480\}aa bb de \| cf ef ff
32\.13360\\scriptstyle\\tfrac\{1\}\{3360\}aa bb ef \| cd cd df
33\.−13360\\scriptstyle\-\\tfrac\{1\}\{3360\}aa bb ef \| cd cd ef
34\.1113440\\scriptstyle\\tfrac\{11\}\{13440\}aa bb ef \| cd cd ff
35\.−16720\\scriptstyle\-\\tfrac\{1\}\{6720\}aa bb ef \| cd cf de
36\.−16720\\scriptstyle\-\\tfrac\{1\}\{6720\}aa bb ef \| cd cf df
37\.12240\\scriptstyle\\tfrac\{1\}\{2240\}aa bb ef \| cd de df
38\.−32240\\scriptstyle\-\\tfrac\{3\}\{2240\}aa bb ef \| cd de ff
39\.32240\\scriptstyle\\tfrac\{3\}\{2240\}aa bb ef \| cd df df
40\.−16720\\scriptstyle\-\\tfrac\{1\}\{6720\}aa bb ef \| cd df ef
41\.1960\\scriptstyle\\tfrac\{1\}\{960\}aa bb ef \| ce de ff
42\.−1960\\scriptstyle\-\\tfrac\{1\}\{960\}aa bb ef \| ce df df
43\.−12240\\scriptstyle\-\\tfrac\{1\}\{2240\}aa bb ef \| cf df df
44\.97120960\\scriptstyle\\tfrac\{97\}\{120960\}aa bc bc \| de df dg
45\.−11120\\scriptstyle\-\\tfrac\{1\}\{1120\}aa bc bc \| de df fg
46\.1760480\\scriptstyle\\tfrac\{17\}\{60480\}aa bc bd \| be bf bg
47\.1320160\\scriptstyle\\tfrac\{13\}\{20160\}aa bc bd \| be bf fg
48\.−3110080\\scriptstyle\-\\tfrac\{31\}\{10080\}aa bc bd \| be ef eg
49\.−1320160\\scriptstyle\-\\tfrac\{13\}\{20160\}aa bc bd \| bf bg de
50\.72880\\scriptstyle\\tfrac\{7\}\{2880\}aa bc bd \| bg de df
51\.−237560\\scriptstyle\-\\tfrac\{23\}\{7560\}aa bc bd \| de df dg
52\.−1320160\\scriptstyle\-\\tfrac\{13\}\{20160\}aa bc be \| cd ef eg
53\.16720\\scriptstyle\\tfrac\{1\}\{6720\}aa bc cd \| be bf fg
54\.2920160\\scriptstyle\\tfrac\{29\}\{20160\}aa bc cd \| be ef eg
55\.116720\\scriptstyle\\tfrac\{11\}\{6720\}aa bc cd \| be ef fg
56\.1320160\\scriptstyle\\tfrac\{13\}\{20160\}aa bc cd \| bf ce fg
57\.72880\\scriptstyle\\tfrac\{7\}\{2880\}aa bc de \| bd bf fg
58\.1672\\scriptstyle\\tfrac\{1\}\{672\}aa bc de \| bd df dg
59\.−72880\\scriptstyle\-\\tfrac\{7\}\{2880\}aa bc de \| bf cd fg
60\.13360\\scriptstyle\\tfrac\{1\}\{3360\}aa bc de \| cc ef ff
61\.1310080\\scriptstyle\\tfrac\{13\}\{10080\}aa bc ef \| bd be eg
62\.13360\\scriptstyle\\tfrac\{1\}\{3360\}aa bc ef \| cc de df
63\.−1840\\scriptstyle\-\\tfrac\{1\}\{840\}aa bc ef \| cc de ff
64\.−11680\\scriptstyle\-\\tfrac\{1\}\{1680\}aa bc ef \| cc df df
65\.−1560\\scriptstyle\-\\tfrac\{1\}\{560\}aa bc fg \| be bf cd
66\.1560\\scriptstyle\\tfrac\{1\}\{560\}aa bc fg \| be cd ef
67\.−1840\\scriptstyle\-\\tfrac\{1\}\{840\}aa be cd \| cf de ff
68\.11120\\scriptstyle\\tfrac\{1\}\{1120\}aa be cd \| df ef ff
69\.31120\\scriptstyle\\tfrac\{3\}\{1120\}aa cd ef \| be df ff
70\.−1672\\scriptstyle\-\\tfrac\{1\}\{672\}aa cd ef \| bf de ef
71\.1672\\scriptstyle\\tfrac\{1\}\{672\}aa ce df \| be bf df
72\.13360\\scriptstyle\\tfrac\{1\}\{3360\}aa ce df \| be de ff
73\.1560\\scriptstyle\\tfrac\{1\}\{560\}aa ce df \| bf bf de
74\.11680\\scriptstyle\\tfrac\{1\}\{1680\}aa ce df \| bf de ef
75\.−1420\\scriptstyle\-\\tfrac\{1\}\{420\}aa ce df \| bf de ff
76\.11120\\scriptstyle\\tfrac\{1\}\{1120\}aa ce df \| bf df ef
77\.−11120\\scriptstyle\-\\tfrac\{1\}\{1120\}aa cf de \| bd be bf
78\.−1840\\scriptstyle\-\\tfrac\{1\}\{840\}aa cf de \| bd ef ef
79\.−11680\\scriptstyle\-\\tfrac\{1\}\{1680\}aa cf de \| be bf cd
80\.1840\\scriptstyle\\tfrac\{1\}\{840\}aa cf de \| be cd ff
81\.11680\\scriptstyle\\tfrac\{1\}\{1680\}aa cf de \| be cf df
82\.−11120\\scriptstyle\-\\tfrac\{1\}\{1120\}aa cf de \| bf df ef
83\.12520\\scriptstyle\\tfrac\{1\}\{2520\}aa de fg \| bc bd bf
84\.−1360480\\scriptstyle\-\\tfrac\{13\}\{60480\}aa ef eg \| bc bd cd
85\.1320160\\scriptstyle\\tfrac\{13\}\{20160\}aa ef eg \| bc cd dd
86\.−1320160\\scriptstyle\-\\tfrac\{13\}\{20160\}aa ef fg \| bc bd gg
87\.−1320160\\scriptstyle\-\\tfrac\{13\}\{20160\}aa ef gg \| bc bd fg
88\.1320160\\scriptstyle\\tfrac\{13\}\{20160\}aa eg fg \| bc bd ef
89\.−4760480\\scriptstyle\-\\tfrac\{47\}\{60480\}ab ab cd \| ce cf cg
90\.2320160\\scriptstyle\\tfrac\{23\}\{20160\}ab ab cd \| ce cf fg
91\.−140320\\scriptstyle\-\\tfrac\{1\}\{40320\}ab ab cd \| ce ef eg
92\.−14032\\scriptstyle\-\\tfrac\{1\}\{4032\}ab ab de \| cd cf fg
93\.4760480\\scriptstyle\\tfrac\{47\}\{60480\}ab ac ad \| ae ef eg
94\.−12520\\scriptstyle\-\\tfrac\{1\}\{2520\}ab ac ae \| cd ef eg
95\.12520\\scriptstyle\\tfrac\{1\}\{2520\}ab ac ae \| cd ef fg
96\.16048\\scriptstyle\\tfrac\{1\}\{6048\}ab ac bc \| de df fg
97\.12520\\scriptstyle\\tfrac\{1\}\{2520\}ab ac cd \| ae af fg
98\.−12880\\scriptstyle\-\\tfrac\{1\}\{2880\}ab ac cd \| ae ef eg
99\.−12016\\scriptstyle\-\\tfrac\{1\}\{2016\}ab ac cd \| ae ef fg
100\.−15040\\scriptstyle\-\\tfrac\{1\}\{5040\}ab ac de \| ad af fg
101\.−11680\\scriptstyle\-\\tfrac\{1\}\{1680\}ab ac de \| af cd fg
102\.−11440\\scriptstyle\-\\tfrac\{1\}\{1440\}ab ac ef \| ae cd eg
103\.−1320160\\scriptstyle\-\\tfrac\{13\}\{20160\}ab ac ef \| df eg gg
104\.12016\\scriptstyle\\tfrac\{1\}\{2016\}ab ac fg \| ae cd ef
105\.11008\\scriptstyle\\tfrac\{1\}\{1008\}ab ac fg \| af cd de
106\.16720\\scriptstyle\\tfrac\{1\}\{6720\}ab ac fg \| de dg ef
107\.−16720\\scriptstyle\-\\tfrac\{1\}\{6720\}ab ac fg \| de dg eg
108\.−1840\\scriptstyle\-\\tfrac\{1\}\{840\}ab ae bc \| bd ef fg
109\.15040\\scriptstyle\\tfrac\{1\}\{5040\}ab ae cd \| bc ef fg
## Appendix BThe completeMAX8\\operatorname\{MAX\}\_\{8\}coefficient list
Table[B](https://arxiv.org/html/2608.25221#A2)gives the 1,290 nonzero coefficients and corresponding atom patterns in Theorem[5\.1](https://arxiv.org/html/2608.25221#S5.Thmtheorem1)\.
Table 3:Complete coefficient list for the exact four\-summandMAX8\\operatorname\{MAX\}\_\{8\}identity\. Each entry isj,dj,Rj=\[left∣right\]j,\\ d\_\{j\},\\ R\_\{j\}=\\texttt\{\[left $\\mid$ right\]\}\. To denote the entire orbit of equivalence classes under the symmetries we consider, we use abstract letters to denote the patterns\. The coefficient corresponds to the coefficient of the function obtained by summing all atoms obtained when the letters range over all possible values, i\.e\.,𝚊,𝚋,𝚌\{\\tt a,b,c\}etc\. range over\{1,…,8\}\\\{1,\\ldots,8\\\}\.1\.777411280\\scriptstyle\\tfrac\{77741\}\{1280\}aa aa aa aa \| aa aa aa aa
2\.−884312096\\scriptstyle\-\\tfrac\{8843\}\{12096\}aa aa aa aa \| aa aa aa bc
3\.28849241920\\scriptstyle\\tfrac\{28849\}\{241920\}aa aa aa aa \| bc bd cd cd
4\.−28849483840\\scriptstyle\-\\tfrac\{28849\}\{483840\}aa aa aa aa \| bd bd cd cd
5\.−435091362880\\scriptstyle\-\\tfrac\{435091\}\{362880\}aa aa aa bc \| aa aa aa bc
6\.28849362880\\scriptstyle\\tfrac\{28849\}\{362880\}aa aa aa bc \| bc bd cd dd
7\.28849362880\\scriptstyle\\tfrac\{28849\}\{362880\}aa aa aa bc \| bc cd cd dd
8\.28849362880\\scriptstyle\\tfrac\{28849\}\{362880\}aa aa aa bc \| bd cc dd dd
9\.−28849181440\\scriptstyle\-\\tfrac\{28849\}\{181440\}aa aa aa bc \| bd cd cd dd
10\.−28849362880\\scriptstyle\-\\tfrac\{28849\}\{362880\}aa aa aa bc \| bd cd dd dd
11\.−28849362880\\scriptstyle\-\\tfrac\{28849\}\{362880\}aa aa aa cd \| bc bc bc dd
12\.−187604800\\scriptstyle\-\\tfrac\{187\}\{604800\}aa aa bb bb \| cd ce fg fh
13\.971201600\\scriptstyle\\tfrac\{971\}\{201600\}aa aa bc bc \| aa aa de df
14\.120160\\scriptstyle\\tfrac\{1\}\{20160\}aa aa bc bc \| de df dg dh
15\.101604800\\scriptstyle\\tfrac\{101\}\{604800\}aa aa bc bc \| de df dg gh
16\.−4032419200\\scriptstyle\-\\tfrac\{403\}\{2419200\}aa aa bc bc \| de dg ef gh
17\.97180640\\scriptstyle\\tfrac\{971\}\{80640\}aa aa bc bd \| aa aa be bf
18\.−97150400\\scriptstyle\-\\tfrac\{971\}\{50400\}aa aa bc bd \| aa aa bf de
19\.−120160\\scriptstyle\-\\tfrac\{1\}\{20160\}aa aa bc bd \| be bf bg bh
20\.−7345600\\scriptstyle\-\\tfrac\{7\}\{345600\}aa aa bc bd \| be bf fg fh
21\.4512419200\\scriptstyle\\tfrac\{451\}\{2419200\}aa aa bc bd \| be bg ef gh
22\.−4511209600\\scriptstyle\-\\tfrac\{451\}\{1209600\}aa aa bc bd \| bf bg de gh
23\.4512419200\\scriptstyle\\tfrac\{451\}\{2419200\}aa aa bc bd \| bf de fg gh
24\.167483840\\scriptstyle\\tfrac\{167\}\{483840\}aa aa bc bd \| bg bh de df
25\.4512419200\\scriptstyle\\tfrac\{451\}\{2419200\}aa aa bc bd \| bg de df gh
26\.−4511209600\\scriptstyle\-\\tfrac\{451\}\{1209600\}aa aa bc bd \| bg de ef gh
27\.−123040\\scriptstyle\-\\tfrac\{1\}\{23040\}aa aa bc bd \| bh de df dg
28\.4512419200\\scriptstyle\\tfrac\{451\}\{2419200\}aa aa bc be \| bg bh cd ef
29\.−4512419200\\scriptstyle\-\\tfrac\{451\}\{2419200\}aa aa bc be \| bh cd ef eg
30\.4512419200\\scriptstyle\\tfrac\{451\}\{2419200\}aa aa bc be \| bh cd ef fg
31\.4512419200\\scriptstyle\\tfrac\{451\}\{2419200\}aa aa bc be \| cd ef eg gh
32\.−112600\\scriptstyle\-\\tfrac\{1\}\{12600\}aa aa bc bf \| cd ce fg fh
33\.−4512419200\\scriptstyle\-\\tfrac\{451\}\{2419200\}aa aa bc bf \| cd ce fg gh
34\.4512419200\\scriptstyle\\tfrac\{451\}\{2419200\}aa aa bc bf \| cd de fg gh
35\.−110080\\scriptstyle\-\\tfrac\{1\}\{10080\}aa aa bc cc \| de df dg dh
36\.−101302400\\scriptstyle\-\\tfrac\{101\}\{302400\}aa aa bc cc \| de df dg gh
37\.4031209600\\scriptstyle\\tfrac\{403\}\{1209600\}aa aa bc cc \| de dg ef gh
38\.7345600\\scriptstyle\\tfrac\{7\}\{345600\}aa aa bc cd \| bf ce fg fh
39\.−4512419200\\scriptstyle\-\\tfrac\{451\}\{2419200\}aa aa bc cd \| bf de fg gh
40\.1921600\\scriptstyle\\tfrac\{19\}\{21600\}aa aa bc dd \| cd ef eg eh
41\.116800\\scriptstyle\\tfrac\{1\}\{16800\}aa aa bc dd \| cd ef eg gh
42\.−89171814400\\scriptstyle\-\\tfrac\{8917\}\{1814400\}aa aa bc de \| aa aa df dg
43\.89171814400\\scriptstyle\\tfrac\{8917\}\{1814400\}aa aa bc de \| aa aa df fg
44\.89173628800\\scriptstyle\\tfrac\{8917\}\{3628800\}aa aa bc de \| aa aa dg ef
45\.48591036800\\scriptstyle\\tfrac\{4859\}\{1036800\}aa aa bc de \| bc de fg fh
46\.−1921600\\scriptstyle\-\\tfrac\{19\}\{21600\}aa aa bc de \| bc df dg dh
47\.−1180640\\scriptstyle\-\\tfrac\{11\}\{80640\}aa aa bc de \| bc ee fg fh
48\.−11161280\\scriptstyle\-\\tfrac\{11\}\{161280\}aa aa bc de \| cc ee fg fh
49\.−527403200\\scriptstyle\-\\tfrac\{527\}\{403200\}aa aa bc ee \| bc de fg fh
50\.2334560\\scriptstyle\\tfrac\{23\}\{34560\}aa aa bc ee \| cc de fg fh
51\.−4512419200\\scriptstyle\-\\tfrac\{451\}\{2419200\}aa aa bc ef \| bd be eg eh
52\.−4512419200\\scriptstyle\-\\tfrac\{451\}\{2419200\}aa aa bc ef \| be cd eh fg
53\.4512419200\\scriptstyle\\tfrac\{451\}\{2419200\}aa aa bc fg \| be cd ef fh
54\.−1921600\\scriptstyle\-\\tfrac\{19\}\{21600\}aa aa bd cd \| bc ef eg eh
55\.1921600\\scriptstyle\\tfrac\{19\}\{21600\}aa aa bd cd \| cd ef eg eh
56\.7971209600\\scriptstyle\\tfrac\{797\}\{1209600\}aa aa cc de \| bc df dg dh
57\.−12911209600\\scriptstyle\-\\tfrac\{1291\}\{1209600\}aa aa cc ee \| bc de fg fh
58\.1116128\\scriptstyle\\tfrac\{11\}\{16128\}aa aa cd cd \| bd ef eg eh
59\.2391209600\\scriptstyle\\tfrac\{239\}\{1209600\}aa aa cd dd \| bc ef eg eh
60\.−19151200\\scriptstyle\-\\tfrac\{19\}\{151200\}aa aa cd dd \| bc ef eg gh
61\.−18611209600\\scriptstyle\-\\tfrac\{1861\}\{1209600\}aa aa cd dd \| bd ef eg eh
62\.−11890\\scriptstyle\-\\tfrac\{1\}\{1890\}aa aa cd ef \| bc dd eg gh
63\.11890\\scriptstyle\\tfrac\{1\}\{1890\}aa aa cd ef \| bd cd eg gh
64\.125200\\scriptstyle\\tfrac\{1\}\{25200\}aa aa cd gh \| bc be ef eg
65\.−11890\\scriptstyle\-\\tfrac\{1\}\{1890\}aa aa dd ef \| bd cd eg gh
66\.991806400\\scriptstyle\\tfrac\{991\}\{806400\}aa aa de de \| bc bc fg fh
67\.1180640\\scriptstyle\\tfrac\{11\}\{80640\}aa aa de de \| bc cc fg fh
68\.−19371209600\\scriptstyle\-\\tfrac\{1937\}\{1209600\}aa aa de ee \| bc bc fg fh
69\.−89177257600\\scriptstyle\-\\tfrac\{8917\}\{7257600\}aa aa de fg \| aa aa bc bc
70\.−150400\\scriptstyle\-\\tfrac\{1\}\{50400\}aa aa de gh \| bc bf cd fg
71\.−1140320\\scriptstyle\-\\tfrac\{11\}\{40320\}aa aa eg fg \| bc bd fh hh
72\.1140320\\scriptstyle\\tfrac\{11\}\{40320\}aa aa eg fg \| bc bd gh hh
73\.23201600\\scriptstyle\\tfrac\{23\}\{201600\}aa aa eg fh \| bc bd fg hh
74\.2967200\\scriptstyle\\tfrac\{29\}\{67200\}aa aa eg fh \| bc bd fh gh
75\.281151200\\scriptstyle\\tfrac\{281\}\{151200\}aa aa eh fg \| bc bd eg fh
76\.−1913604800\\scriptstyle\-\\tfrac\{1913\}\{604800\}aa aa eh fg \| bc bd fh gh
77\.1312600\\scriptstyle\\tfrac\{13\}\{12600\}aa aa eh fg \| bc bd gh gh
78\.−1140320\\scriptstyle\-\\tfrac\{11\}\{40320\}aa aa fg gh \| bc bd eg hh
79\.−114800\\scriptstyle\-\\tfrac\{11\}\{4800\}aa aa fg hh \| bc bd eg fh
80\.1937604800\\scriptstyle\\tfrac\{1937\}\{604800\}aa aa fg hh \| bc bd eg gh
81\.−1147604800\\scriptstyle\-\\tfrac\{1147\}\{604800\}aa aa fg hh \| bc bd eh gh
82\.−211302400\\scriptstyle\-\\tfrac\{211\}\{302400\}aa aa fh gh \| bc bd ef eg
83\.−3743200\\scriptstyle\-\\tfrac\{37\}\{43200\}aa aa fh gh \| bc bd eg eg
84\.431302400\\scriptstyle\\tfrac\{431\}\{302400\}aa aa fh gh \| bc bd eg eh
85\.2069604800\\scriptstyle\\tfrac\{2069\}\{604800\}aa aa fh gh \| bc bd eg fg
86\.−431302400\\scriptstyle\-\\tfrac\{431\}\{302400\}aa aa fh gh \| bc bd eg fh
87\.13100800\\scriptstyle\\tfrac\{13\}\{100800\}aa aa fh gh \| bc bd eh eh
88\.−73456\\scriptstyle\-\\tfrac\{7\}\{3456\}aa aa gh hh \| bc bd ef fg
89\.−13151200\\scriptstyle\-\\tfrac\{13\}\{151200\}aa ab bb cd \| cd ef eg eh
90\.19241920\\scriptstyle\\tfrac\{19\}\{241920\}aa ab bb cd \| cd ef eg gh
91\.17200\\scriptstyle\\tfrac\{1\}\{7200\}aa ab bb cd \| ce cf cg ch
92\.121600\\scriptstyle\\tfrac\{1\}\{21600\}aa ab bb cd \| dd ef eg eh
93\.−125200\\scriptstyle\-\\tfrac\{1\}\{25200\}aa ab bb cd \| dd ef eg gh
94\.133600\\scriptstyle\\tfrac\{1\}\{33600\}aa ab bb dd \| cd ef eg eh
95\.122400\\scriptstyle\\tfrac\{1\}\{22400\}aa ab bb dd \| cd ef eg gh
96\.16300\\scriptstyle\\tfrac\{1\}\{6300\}aa ab bb fg \| cd ce gh hh
97\.−16300\\scriptstyle\-\\tfrac\{1\}\{6300\}aa ab bb gh \| cd ce fg fh
98\.13150\\scriptstyle\\tfrac\{1\}\{3150\}aa ab bb gh \| cd ce fg hh
99\.−16300\\scriptstyle\-\\tfrac\{1\}\{6300\}aa ab bb gh \| cd ce fh hh
100\.16300\\scriptstyle\\tfrac\{1\}\{6300\}aa ab bb hh \| cd ce fh gh
101\.110080\\scriptstyle\\tfrac\{1\}\{10080\}aa bb bb cd \| ce cf cg ch
102\.512096\\scriptstyle\\tfrac\{5\}\{12096\}aa bb bb cd \| ce cf fg fh
103\.−4511209600\\scriptstyle\-\\tfrac\{451\}\{1209600\}aa bb bb cd \| ce cg ef gh
104\.139604800\\scriptstyle\\tfrac\{139\}\{604800\}aa bb bb cd \| cf cg ch de
105\.4511209600\\scriptstyle\\tfrac\{451\}\{1209600\}aa bb bb cd \| cf cg de gh
106\.−524192\\scriptstyle\-\\tfrac\{5\}\{24192\}aa bb bb cd \| cf de fg fh
107\.−4511209600\\scriptstyle\-\\tfrac\{451\}\{1209600\}aa bb bb cd \| cf de fg gh
108\.−6431209600\\scriptstyle\-\\tfrac\{643\}\{1209600\}aa bb bb cd \| cg ch de df
109\.4511209600\\scriptstyle\\tfrac\{451\}\{1209600\}aa bb bb cd \| cg de ef gh
110\.−125200\\scriptstyle\-\\tfrac\{1\}\{25200\}aa bb bb de \| cd cf fg fh
111\.125200\\scriptstyle\\tfrac\{1\}\{25200\}aa bb bb de \| cd cf fg gh
112\.−125200\\scriptstyle\-\\tfrac\{1\}\{25200\}aa bb bb ef \| cd ce cg gh
113\.−17200\\scriptstyle\-\\tfrac\{1\}\{7200\}aa bb bc cc \| de df dg dh
114\.−1967200\\scriptstyle\-\\tfrac\{19\}\{67200\}aa bb cc dd \| cd ef eg eh
115\.−3531209600\\scriptstyle\-\\tfrac\{353\}\{1209600\}aa bb cc dd \| cd ef eg gh
116\.10936329030400\\scriptstyle\\tfrac\{109363\}\{29030400\}aa bb cc dd \| ef ef gh gh
117\.−144940958060800\\scriptstyle\-\\tfrac\{1449409\}\{58060800\}aa bb cc dd \| ef ef gh hh
118\.57558719353600\\scriptstyle\\tfrac\{575587\}\{19353600\}aa bb cc dd \| ef ff gh hh
119\.−4626123224320\\scriptstyle\-\\tfrac\{46261\}\{23224320\}aa bb cc dd \| eg eh fg fh
120\.22753729030400\\scriptstyle\\tfrac\{227537\}\{29030400\}aa bb cc dd \| eg fg fh hh
121\.73817257600\\scriptstyle\\tfrac\{7381\}\{7257600\}aa bb cc dd \| eg fg gh hh
122\.89597257600\\scriptstyle\\tfrac\{8959\}\{7257600\}aa bb cc dd \| eg fh fh gh
123\.−89177257600\\scriptstyle\-\\tfrac\{8917\}\{7257600\}aa bb cc dd \| eh fg fh gh
124\.23134400\\scriptstyle\\tfrac\{23\}\{134400\}aa bb cc dd \| eh fh gh gh
125\.3733518400\\scriptstyle\\tfrac\{3733\}\{518400\}aa bb cc de \| bc de fg fh
126\.1933600\\scriptstyle\\tfrac\{19\}\{33600\}aa bb cc de \| bc df dg dh
127\.353604800\\scriptstyle\\tfrac\{353\}\{604800\}aa bb cc de \| bc df dg gh
128\.−71134400\\scriptstyle\-\\tfrac\{71\}\{134400\}aa bb cc de \| bc dg dh ef
129\.83241920\\scriptstyle\\tfrac\{83\}\{241920\}aa bb cc de \| bc dg ef gh
130\.112116758060800\\scriptstyle\\tfrac\{1121167\}\{58060800\}aa bb cc de \| de fg fh gh
131\.−214513628800\\scriptstyle\-\\tfrac\{21451\}\{3628800\}aa bb cc de \| de fg gh hh
132\.−731591658880\\scriptstyle\-\\tfrac\{73159\}\{1658880\}aa bb cc de \| de fh gh gh
133\.208322958060800\\scriptstyle\\tfrac\{2083229\}\{58060800\}aa bb cc de \| de fh gh hh
134\.206897257600\\scriptstyle\\tfrac\{20689\}\{7257600\}aa bb cc de \| ee fg fh gh
135\.−4951403200\\scriptstyle\-\\tfrac\{4951\}\{403200\}aa bb cc de \| ee fg gh hh
136\.−1091453600\\scriptstyle\-\\tfrac\{1091\}\{453600\}aa bb cc de \| ee fh gh gh
137\.−3251302400\\scriptstyle\-\\tfrac\{3251\}\{302400\}aa bb cc ee \| bc de fg fh
138\.384231036800\\scriptstyle\\tfrac\{38423\}\{1036800\}aa bb cc fg \| de de gh hh
139\.1120960\\scriptstyle\\tfrac\{1\}\{120960\}aa bb cc fg \| de dh eg hh
140\.−2979477257600\\scriptstyle\-\\tfrac\{297947\}\{7257600\}aa bb cc fg \| de ee gh hh
141\.181907200\\scriptstyle\\tfrac\{181\}\{907200\}aa bb cc fg \| de eg eh hh
142\.418191814400\\scriptstyle\\tfrac\{41819\}\{1814400\}aa bb cc fg \| de eg fh hh
143\.−16637806400\\scriptstyle\-\\tfrac\{16637\}\{806400\}aa bb cc fg \| de eg gh hh
144\.−1162973628800\\scriptstyle\-\\tfrac\{116297\}\{3628800\}aa bb cc fg \| de eh gh hh
145\.−131172800\\scriptstyle\-\\tfrac\{131\}\{172800\}aa bb cc fg \| dg ef eh hh
146\.−151604800\\scriptstyle\-\\tfrac\{151\}\{604800\}aa bb cc fg \| dg ef gh hh
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263\.11609604800\\scriptstyle\\tfrac\{11609\}\{604800\}aa bb ef gh \| cd ch dg fh
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287\.−407241920\\scriptstyle\-\\tfrac\{407\}\{241920\}aa bb ef gh \| ch dh fg gh
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324\.−35091209600\\scriptstyle\-\\tfrac\{3509\}\{1209600\}aa bb eg fh \| cd ch dh fg
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359\.187403200\\scriptstyle\\tfrac\{187\}\{403200\}aa bb eh fg \| cg dh dh fh
360\.3717280\\scriptstyle\\tfrac\{37\}\{17280\}aa bb eh fg \| ch dg dh fh
361\.−1950400\\scriptstyle\-\\tfrac\{19\}\{50400\}aa bb eh fg \| ch dh fh gh
362\.−112600\\scriptstyle\-\\tfrac\{1\}\{12600\}aa bb fg gh \| ab cd ce hh
363\.−1361345600\\scriptstyle\-\\tfrac\{1361\}\{345600\}aa bb fg gh \| cd cd ef hh
364\.−382872419200\\scriptstyle\-\\tfrac\{38287\}\{2419200\}aa bb fg gh \| cd cd eg hh
365\.−6263302400\\scriptstyle\-\\tfrac\{6263\}\{302400\}aa bb fg gh \| cd ce de hh
366\.152892419200\\scriptstyle\\tfrac\{15289\}\{2419200\}aa bb fg gh \| cd de ee hh
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368\.761403200\\scriptstyle\\tfrac\{761\}\{403200\}aa bb fg gh \| ce de df hh
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370\.131161280\\scriptstyle\\tfrac\{131\}\{161280\}aa bb fg gh \| ce de ef hh
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372\.−607268800\\scriptstyle\-\\tfrac\{607\}\{268800\}aa bb fg gh \| cf de ef hh
373\.1817483840\\scriptstyle\\tfrac\{1817\}\{483840\}aa bb fg gh \| cf de eg hh
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376\.−7091209600\\scriptstyle\-\\tfrac\{709\}\{1209600\}aa bb fg gh \| cg dg eg hh
377\.−112600\\scriptstyle\-\\tfrac\{1\}\{12600\}aa bb fg hh \| ab cd ce gh
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381\.8315360\\scriptstyle\\tfrac\{83\}\{15360\}aa bb fh gh \| cd cd eg eh
382\.104274838400\\scriptstyle\\tfrac\{10427\}\{4838400\}aa bb fh gh \| cd cd eg fg
383\.−15972419200\\scriptstyle\-\\tfrac\{1597\}\{2419200\}aa bb fh gh \| cd cd eg fh
384\.7734560\\scriptstyle\\tfrac\{77\}\{34560\}aa bb fh gh \| cd cd eh eh
385\.284511209600\\scriptstyle\\tfrac\{28451\}\{1209600\}aa bb fh gh \| cd ce de eg
386\.−239692419200\\scriptstyle\-\\tfrac\{23969\}\{2419200\}aa bb fh gh \| cd ce de eh
387\.206417257600\\scriptstyle\\tfrac\{20641\}\{7257600\}aa bb fh gh \| cd ce de fg
388\.118900\\scriptstyle\\tfrac\{1\}\{18900\}aa bb fh gh \| cd ce de gh
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651\.121600\\scriptstyle\\tfrac\{1\}\{21600\}aa cd cd cd \| bd ef eg eh
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657\.−127302400\\scriptstyle\-\\tfrac\{127\}\{302400\}aa cd eg fg \| bd bd fh hh
658\.421120960\\scriptstyle\\tfrac\{421\}\{120960\}aa cd eg fg \| bd bd gh hh
659\.−8375600\\scriptstyle\-\\tfrac\{83\}\{75600\}aa cd eg fg \| be df fh hh
660\.1699241920\\scriptstyle\\tfrac\{1699\}\{241920\}aa cd eg fh \| bc bd fg hh
661\.−24780640\\scriptstyle\-\\tfrac\{247\}\{80640\}aa cd eg fh \| bc bd fh gh
662\.−8350400\\scriptstyle\-\\tfrac\{83\}\{50400\}aa cd eg fh \| bc dd fg hh
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664\.−34871209600\\scriptstyle\-\\tfrac\{3487\}\{1209600\}aa cd eg fh \| bd bd fg hh
665\.−54757600\\scriptstyle\-\\tfrac\{547\}\{57600\}aa cd eg fh \| bd bd fh gh
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669\.−7989600\\scriptstyle\-\\tfrac\{79\}\{89600\}aa cd eh fg \| bc dd eg fh
670\.5171201600\\scriptstyle\\tfrac\{5171\}\{201600\}aa cd eh fg \| bc dd fh gh
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673\.−29403200\\scriptstyle\-\\tfrac\{29\}\{403200\}aa cd eh fg \| bd bd fh gh
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676\.33471209600\\scriptstyle\\tfrac\{3347\}\{1209600\}aa cd fg gh \| bc bd eg hh
677\.−48491209600\\scriptstyle\-\\tfrac\{4849\}\{1209600\}aa cd fg gh \| bc dd ef hh
678\.−8571209600\\scriptstyle\-\\tfrac\{857\}\{1209600\}aa cd fg gh \| bd bd ef hh
679\.−10937800\\scriptstyle\-\\tfrac\{109\}\{37800\}aa cd fg gh \| bd bd eg hh
680\.−30911209600\\scriptstyle\-\\tfrac\{3091\}\{1209600\}aa cd fh gh \| bc bd eg eh
681\.−125200\\scriptstyle\-\\tfrac\{1\}\{25200\}aa cd fh gh \| bc bd eh eh
682\.4712096\\scriptstyle\\tfrac\{47\}\{12096\}aa cd fh gh \| bc dd eg eh
683\.−11260\\scriptstyle\-\\tfrac\{1\}\{1260\}aa cd fh gh \| bd bd eg eh
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693\.−193151200\\scriptstyle\-\\tfrac\{193\}\{151200\}aa ce dg fh \| bf bg dh eh
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703\.−113456\\scriptstyle\-\\tfrac\{11\}\{3456\}aa cf de gh \| bg bh eh fh
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715\.18122400\\scriptstyle\\tfrac\{181\}\{22400\}aa cf de gh \| bh dg eg fh
716\.−613151200\\scriptstyle\-\\tfrac\{613\}\{151200\}aa cf de gh \| bh dh eg fg
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718\.−34871209600\\scriptstyle\-\\tfrac\{3487\}\{1209600\}aa cf de gh \| bh eh fg gh
719\.−17350400\\scriptstyle\-\\tfrac\{173\}\{50400\}aa cf dg eg \| be bf dh hh
720\.1657604800\\scriptstyle\\tfrac\{1657\}\{604800\}aa cf dg eg \| be df fh hh
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725\.−3223302400\\scriptstyle\-\\tfrac\{3223\}\{302400\}aa cf dh eg \| bg bh df eh
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729\.−84611209600\\scriptstyle\-\\tfrac\{8461\}\{1209600\}aa cf dh eg \| bg dg ef hh
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1074\.−11871209600\\scriptstyle\-\\tfrac\{1187\}\{1209600\}aa dh ef gh \| bg cd ce cf
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1080\.−127100800\\scriptstyle\-\\tfrac\{127\}\{100800\}aa dh ef gh \| bg cf eg fg
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1102\.−31201600\\scriptstyle\-\\tfrac\{31\}\{201600\}aa ef fg gh \| bd cd cg hh
1103\.11302400\\scriptstyle\\tfrac\{11\}\{302400\}aa ef fg gh \| bd cd dg hh
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1105\.−31604800\\scriptstyle\-\\tfrac\{31\}\{604800\}aa ef fg gh \| bg cd de hh
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1122\.−37604800\\scriptstyle\-\\tfrac\{37\}\{604800\}aa eg fg gh \| bf cd df hh
1123\.−133600\\scriptstyle\-\\tfrac\{1\}\{33600\}aa eg fg gh \| bf cf de hh
1124\.−1302400\\scriptstyle\-\\tfrac\{1\}\{302400\}aa eg fg gh \| bf cf df hh
1125\.137800\\scriptstyle\\tfrac\{1\}\{37800\}aa eg fg hh \| bc bd cd fh
1126\.−118900\\scriptstyle\-\\tfrac\{1\}\{18900\}aa eg fg hh \| bc bd cd gh
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1128\.−891209600\\scriptstyle\-\\tfrac\{89\}\{1209600\}aa eg fh gh \| bc bc dh fg
1129\.−118900\\scriptstyle\-\\tfrac\{1\}\{18900\}aa eg fh gh \| bc bd cd fh
1130\.229403200\\scriptstyle\\tfrac\{229\}\{403200\}aa eg fh gh \| bc cd df dh
1131\.−2271209600\\scriptstyle\-\\tfrac\{227\}\{1209600\}aa eg fh gh \| bd bh cd cf
1132\.−1360480\\scriptstyle\-\\tfrac\{13\}\{60480\}aa eg fh gh \| bd cd cf dh
1133\.−59302400\\scriptstyle\-\\tfrac\{59\}\{302400\}aa eg fh gh \| bd cd ch df
1134\.16300\\scriptstyle\\tfrac\{1\}\{6300\}aa eg fh gh \| bd cd ch fg
1135\.−13600\\scriptstyle\-\\tfrac\{1\}\{3600\}aa eg fh gh \| be cd df fh
1136\.18400\\scriptstyle\\tfrac\{1\}\{8400\}aa eg fh gh \| bf cd dh ef
1137\.16300\\scriptstyle\\tfrac\{1\}\{6300\}aa eg fh gh \| bh cf df ef
1138\.137800\\scriptstyle\\tfrac\{1\}\{37800\}aa eh fg gh \| bc bd cd ef
1139\.112600\\scriptstyle\\tfrac\{1\}\{12600\}aa eh fg gh \| bd bf cd ce
1140\.17120960\\scriptstyle\\tfrac\{17\}\{120960\}aa eh fg gh \| bd cd de df
1141\.−114400\\scriptstyle\-\\tfrac\{1\}\{14400\}aa eh fh gh \| bc bc df dg
1142\.−73302400\\scriptstyle\-\\tfrac\{73\}\{302400\}aa eh fh gh \| bc bc dg dh
1143\.1181440\\scriptstyle\\tfrac\{1\}\{181440\}aa eh fh gh \| bc bd cd fg
1144\.−11151200\\scriptstyle\-\\tfrac\{11\}\{151200\}aa eh fh gh \| bc cd dg dh
1145\.−125200\\scriptstyle\-\\tfrac\{1\}\{25200\}aa eh fh gh \| bd bg cd cf
1146\.−143200\\scriptstyle\-\\tfrac\{1\}\{43200\}aa eh fh gh \| bd cd cd fg
1147\.1151200\\scriptstyle\\tfrac\{1\}\{151200\}aa eh fh gh \| bd cd cg ef
1148\.121600\\scriptstyle\\tfrac\{1\}\{21600\}aa eh fh gh \| bd cd ch dg
1149\.1604800\\scriptstyle\\tfrac\{1\}\{604800\}aa eh fh gh \| bd cd df dg
1150\.143200\\scriptstyle\\tfrac\{1\}\{43200\}aa eh fh gh \| bd cd dg ef
1151\.−13241920\\scriptstyle\-\\tfrac\{13\}\{241920\}ab ab ab dd \| cd ef eg gh
1152\.−1604800\\scriptstyle\-\\tfrac\{1\}\{604800\}ab ab bc cc \| de df dg dh
1153\.125200\\scriptstyle\\tfrac\{1\}\{25200\}ab ab bc cc \| de dg ef gh
1154\.160480\\scriptstyle\\tfrac\{1\}\{60480\}ab ab bc de \| cc df dg dh
1155\.−131209600\\scriptstyle\-\\tfrac\{13\}\{1209600\}ab ab cc de \| bc df dg dh
1156\.17302400\\scriptstyle\\tfrac\{17\}\{302400\}ab ab cd cd \| eg fg gh hh
1157\.−11302400\\scriptstyle\-\\tfrac\{11\}\{302400\}ab ab cd cd \| eh fh gh gh
1158\.−19450\\scriptstyle\-\\tfrac\{1\}\{9450\}ab ab cd ce \| ab cf cg gh
1159\.−13780\\scriptstyle\-\\tfrac\{1\}\{3780\}ab ab cd ce \| ab cg ch ef
1160\.−112600\\scriptstyle\-\\tfrac\{1\}\{12600\}ab ab cd cf \| ab de fg fh
1161\.2386400\\scriptstyle\\tfrac\{23\}\{86400\}ab ab cd fg \| de ee gh hh
1162\.−1911209600\\scriptstyle\-\\tfrac\{191\}\{1209600\}ab ab cd gh \| de ee fg fh
1163\.1671209600\\scriptstyle\\tfrac\{167\}\{1209600\}ab ab cd gh \| de ee fg hh
1164\.344800\\scriptstyle\\tfrac\{3\}\{44800\}ab ab cd gh \| de ee fh fh
1165\.−1737800\\scriptstyle\-\\tfrac\{17\}\{37800\}ab ab dd ef \| ab cd eg gh
1166\.15400\\scriptstyle\\tfrac\{1\}\{5400\}ab ab dd ef \| ab cd eh fg
1167\.11890\\scriptstyle\\tfrac\{1\}\{1890\}ab ab dd ef \| bb cd eg gh
1168\.532419200\\scriptstyle\\tfrac\{53\}\{2419200\}ab ab dd fg \| cd eg eh hh
1169\.11134400\\scriptstyle\\tfrac\{11\}\{134400\}ab ab dd fg \| cd eg fh hh
1170\.−11268800\\scriptstyle\-\\tfrac\{11\}\{268800\}ab ab dd gh \| cd ef eh fg
1171\.−1131209600\\scriptstyle\-\\tfrac\{113\}\{1209600\}ab ab de fg \| cf eg gh hh
1172\.143200\\scriptstyle\\tfrac\{1\}\{43200\}ab ab de gh \| cd ce fg fh
1173\.−19450\\scriptstyle\-\\tfrac\{1\}\{9450\}ab ab de gh \| cd ce fh fh
1174\.175600\\scriptstyle\\tfrac\{1\}\{75600\}ab ab de gh \| cd ee fg hh
1175\.17151200\\scriptstyle\\tfrac\{17\}\{151200\}ab ab de gh \| cd ee fh fh
1176\.−111200\\scriptstyle\-\\tfrac\{1\}\{11200\}ab ab de gh \| ce ce fh fh
1177\.17172800\\scriptstyle\\tfrac\{17\}\{172800\}ab ab df eg \| cg ch ef hh
1178\.−17172800\\scriptstyle\-\\tfrac\{17\}\{172800\}ab ab df eg \| cg ef gh hh
1179\.47201600\\scriptstyle\\tfrac\{47\}\{201600\}ab ab df eg \| cg eh fg hh
1180\.180640\\scriptstyle\\tfrac\{1\}\{80640\}ab ab df eg \| cg eh fh hh
1181\.1302400\\scriptstyle\\tfrac\{1\}\{302400\}ab ab dg ef \| cf cg ch hh
1182\.−120160\\scriptstyle\-\\tfrac\{1\}\{20160\}ab ab dg ef \| cf cg eh hh
1183\.121600\\scriptstyle\\tfrac\{1\}\{21600\}ab ab dg ef \| cf cg gh hh
1184\.−13151200\\scriptstyle\-\\tfrac\{13\}\{151200\}ab ab dg ef \| cf eg gh hh
1185\.−1302400\\scriptstyle\-\\tfrac\{1\}\{302400\}ab ab dg ef \| cg ch fh hh
1186\.137800\\scriptstyle\\tfrac\{1\}\{37800\}ab ab dg ef \| cg eh fg hh
1187\.143200\\scriptstyle\\tfrac\{1\}\{43200\}ab ab dg ef \| cg fg fh hh
1188\.−118900\\scriptstyle\-\\tfrac\{1\}\{18900\}ab ab dg ef \| cg fg gh hh
1189\.16720\\scriptstyle\\tfrac\{1\}\{6720\}ab ab dg ef \| cg fh gh hh
1190\.−17172800\\scriptstyle\-\\tfrac\{17\}\{172800\}ab ab dg ef \| ch fg gh hh
1191\.43604800\\scriptstyle\\tfrac\{43\}\{604800\}ab ab dg ef \| ch fh gh hh
1192\.−17172800\\scriptstyle\-\\tfrac\{17\}\{172800\}ab ab ef gh \| cd ch dg fh
1193\.1031209600\\scriptstyle\\tfrac\{103\}\{1209600\}ab ab ef gh \| cd dg dh fh
1194\.−112600\\scriptstyle\-\\tfrac\{1\}\{12600\}ab ab ef gh \| cd dg eh fh
1195\.110800\\scriptstyle\\tfrac\{1\}\{10800\}ab ab ef gh \| cd dg fg hh
1196\.15040\\scriptstyle\\tfrac\{1\}\{5040\}ab ab ef gh \| cd dg fh hh
1197\.−112600\\scriptstyle\-\\tfrac\{1\}\{12600\}ab ab ef gh \| cd dh fg gh
1198\.160480\\scriptstyle\\tfrac\{1\}\{60480\}ab ab ef gh \| cg df dg hh
1199\.−1991209600\\scriptstyle\-\\tfrac\{199\}\{1209600\}ab ab ef gh \| cg df dh dh
1200\.175600\\scriptstyle\\tfrac\{1\}\{75600\}ab ab ef gh \| cg df dh eh
1201\.−175600\\scriptstyle\-\\tfrac\{1\}\{75600\}ab ab ef gh \| cg df eg hh
1202\.1511209600\\scriptstyle\\tfrac\{151\}\{1209600\}ab ab ef gh \| cg dg fg hh
1203\.−2291209600\\scriptstyle\-\\tfrac\{229\}\{1209600\}ab ab ef gh \| cg dg fh hh
1204\.31151200\\scriptstyle\\tfrac\{31\}\{151200\}ab ab ef gh \| cg dh dh fh
1205\.2631209600\\scriptstyle\\tfrac\{263\}\{1209600\}ab ab ef gh \| ch df dg gh
1206\.175600\\scriptstyle\\tfrac\{1\}\{75600\}ab ab ef gh \| ch df eg gh
1207\.−37403200\\scriptstyle\-\\tfrac\{37\}\{403200\}ab ab ef gh \| ch dg dg fh
1208\.−18400\\scriptstyle\-\\tfrac\{1\}\{8400\}ab ab ef gh \| ch dg dh fh
1209\.−115120\\scriptstyle\-\\tfrac\{1\}\{15120\}ab ab ef gh \| ch dg eh fg
1210\.−175600\\scriptstyle\-\\tfrac\{1\}\{75600\}ab ab ef gh \| ch dg eh fh
1211\.−175600\\scriptstyle\-\\tfrac\{1\}\{75600\}ab ab ef gh \| ch dg fg fh
1212\.130240\\scriptstyle\\tfrac\{1\}\{30240\}ab ab ef gh \| ch dh eg fg
1213\.291209600\\scriptstyle\\tfrac\{29\}\{1209600\}ab ab ef gh \| ch dh fg gh
1214\.150400\\scriptstyle\\tfrac\{1\}\{50400\}ab ab eg fg \| cd ch df hh
1215\.−133600\\scriptstyle\-\\tfrac\{1\}\{33600\}ab ab eg fg \| cd df dh hh
1216\.112600\\scriptstyle\\tfrac\{1\}\{12600\}ab ab eg fg \| cd df eh hh
1217\.116800\\scriptstyle\\tfrac\{1\}\{16800\}ab ab eg fg \| cd dg dh hh
1218\.−112600\\scriptstyle\-\\tfrac\{1\}\{12600\}ab ab eg fg \| cd dg fh hh
1219\.150400\\scriptstyle\\tfrac\{1\}\{50400\}ab ab eg fg \| cd dg gh hh
1220\.−116800\\scriptstyle\-\\tfrac\{1\}\{16800\}ab ab eg fg \| cd dh gh hh
1221\.−150400\\scriptstyle\-\\tfrac\{1\}\{50400\}ab ab eg fg \| cf df dh hh
1222\.−120160\\scriptstyle\-\\tfrac\{1\}\{20160\}ab ab eg fg \| cf df fh hh
1223\.114400\\scriptstyle\\tfrac\{1\}\{14400\}ab ab eg fg \| cf df gh hh
1224\.−1791209600\\scriptstyle\-\\tfrac\{179\}\{1209600\}ab ab eg fg \| ch df dh hh
1225\.1791209600\\scriptstyle\\tfrac\{179\}\{1209600\}ab ab eg fg \| ch df fh hh
1226\.1791209600\\scriptstyle\\tfrac\{179\}\{1209600\}ab ab eg fg \| ch dg dh hh
1227\.−19241920\\scriptstyle\-\\tfrac\{19\}\{241920\}ab ab eg fg \| ch dg gh hh
1228\.1175600\\scriptstyle\\tfrac\{11\}\{75600\}ab ab eg fg \| ch dh fh hh
1229\.−1791209600\\scriptstyle\-\\tfrac\{179\}\{1209600\}ab ab eg fg \| ch dh gh hh
1230\.−120160\\scriptstyle\-\\tfrac\{1\}\{20160\}ab ab eg fh \| cd cg df hh
1231\.13120960\\scriptstyle\\tfrac\{13\}\{120960\}ab ab eg fh \| cd df dg hh
1232\.15400\\scriptstyle\\tfrac\{1\}\{5400\}ab ab eg fh \| cd dg fg hh
1233\.−121600\\scriptstyle\-\\tfrac\{1\}\{21600\}ab ab eg fh \| cd dh fg gh
1234\.−17200\\scriptstyle\-\\tfrac\{1\}\{7200\}ab ab eg fh \| cg df dg hh
1235\.−137800\\scriptstyle\-\\tfrac\{1\}\{37800\}ab ab eg fh \| cg df dh eh
1236\.137800\\scriptstyle\\tfrac\{1\}\{37800\}ab ab eg fh \| cg df fg hh
1237\.11151200\\scriptstyle\\tfrac\{11\}\{151200\}ab ab eg fh \| cg df gh hh
1238\.112600\\scriptstyle\\tfrac\{1\}\{12600\}ab ab eg fh \| ch df dg eh
1239\.11151200\\scriptstyle\\tfrac\{11\}\{151200\}ab ab eg fh \| ch dg fh gh
1240\.19450\\scriptstyle\\tfrac\{1\}\{9450\}ab ab eg fh \| ch dh fg fg
1241\.−43604800\\scriptstyle\-\\tfrac\{43\}\{604800\}ab ab eh fg \| cd df dg dh
1242\.175600\\scriptstyle\\tfrac\{1\}\{75600\}ab ab eh fg \| cd dg dh ef
1243\.−11151200\\scriptstyle\-\\tfrac\{11\}\{151200\}ab ab eh fg \| cd dh fh gh
1244\.13151200\\scriptstyle\\tfrac\{13\}\{151200\}ab ab eh fg \| cg dh dh fh
1245\.−112600\\scriptstyle\-\\tfrac\{1\}\{12600\}ab ab fg gh \| ab cd ce hh
1246\.1403200\\scriptstyle\\tfrac\{1\}\{403200\}ab ab fg gh \| cd ce de hh
1247\.1403200\\scriptstyle\\tfrac\{1\}\{403200\}ab ab fg gh \| ce de de hh
1248\.−112600\\scriptstyle\-\\tfrac\{1\}\{12600\}ab ab fg gh \| ce de df hh
1249\.114400\\scriptstyle\\tfrac\{1\}\{14400\}ab ab fg gh \| ce de dg hh
1250\.−1403200\\scriptstyle\-\\tfrac\{1\}\{403200\}ab ab fg gh \| ce de ef hh
1251\.−1172800\\scriptstyle\-\\tfrac\{1\}\{172800\}ab ab fg gh \| cf df ef hh
1252\.−112600\\scriptstyle\-\\tfrac\{1\}\{12600\}ab ab fg hh \| ab cd ce gh
1253\.112600\\scriptstyle\\tfrac\{1\}\{12600\}ab ab fh gh \| ab cd ce fg
1254\.112600\\scriptstyle\\tfrac\{1\}\{12600\}ab ab fh gh \| cd de eg eh
1255\.−150400\\scriptstyle\-\\tfrac\{1\}\{50400\}ab ab fh gh \| cd de eh eh
1256\.−114400\\scriptstyle\-\\tfrac\{1\}\{14400\}ab ab fh gh \| ce de dh eg
1257\.1403200\\scriptstyle\\tfrac\{1\}\{403200\}ab ab fh gh \| ce de ef eg
1258\.−160480\\scriptstyle\-\\tfrac\{1\}\{60480\}ab ac ad fg \| ef eg eh hh
1259\.160480\\scriptstyle\\tfrac\{1\}\{60480\}ab ac ad fg \| ef eg gh hh
1260\.−23302400\\scriptstyle\-\\tfrac\{23\}\{302400\}ab ac ad fg \| ef gh gh hh
1261\.1100800\\scriptstyle\\tfrac\{1\}\{100800\}ab ac ad fg \| eg eg eh hh
1262\.175600\\scriptstyle\\tfrac\{1\}\{75600\}ab ac ad fg \| eg eg fh hh
1263\.−121600\\scriptstyle\-\\tfrac\{1\}\{21600\}ab ac ad fg \| eg eg gh hh
1264\.−160480\\scriptstyle\-\\tfrac\{1\}\{60480\}ab ac ad fg \| eg eh eh hh
1265\.−116800\\scriptstyle\-\\tfrac\{1\}\{16800\}ab ac ad fg \| eg eh fg hh
1266\.125200\\scriptstyle\\tfrac\{1\}\{25200\}ab ac ad fg \| eg eh gh hh
1267\.116800\\scriptstyle\\tfrac\{1\}\{16800\}ab ac ad fg \| eg fg fh hh
1268\.23302400\\scriptstyle\\tfrac\{23\}\{302400\}ab ac ad fg \| eg fh gh hh
1269\.−116800\\scriptstyle\-\\tfrac\{1\}\{16800\}ab ac bb cc \| de dg ef gh
1270\.175600\\scriptstyle\\tfrac\{1\}\{75600\}ab ac bc fg \| de dh eg hh
1271\.−175600\\scriptstyle\-\\tfrac\{1\}\{75600\}ab ac bc fg \| de eg eh hh
1272\.−175600\\scriptstyle\-\\tfrac\{1\}\{75600\}ab ac bc fg \| dh eg eh hh
1273\.125200\\scriptstyle\\tfrac\{1\}\{25200\}ab ac cd fg \| ef eg eh hh
1274\.−110080\\scriptstyle\-\\tfrac\{1\}\{10080\}ab ac cd fg \| ef eg gh hh
1275\.150400\\scriptstyle\\tfrac\{1\}\{50400\}ab ac cd fg \| ef gh gh hh
1276\.−17560\\scriptstyle\-\\tfrac\{1\}\{7560\}ab ac cd fg \| eg eg eh hh
1277\.11151200\\scriptstyle\\tfrac\{11\}\{151200\}ab ac cd fg \| eg eg gh hh
1278\.−23151200\\scriptstyle\-\\tfrac\{23\}\{151200\}ab ac cd fg \| eg eh eh hh
1279\.−150400\\scriptstyle\-\\tfrac\{1\}\{50400\}ab ac cd fg \| eg eh fg hh
1280\.16300\\scriptstyle\\tfrac\{1\}\{6300\}ab ac cd fg \| eg eh fh hh
1281\.130240\\scriptstyle\\tfrac\{1\}\{30240\}ab ac cd fg \| eg eh gh hh
1282\.19151200\\scriptstyle\\tfrac\{19\}\{151200\}ab ac cd fg \| eg eh hh hh
1283\.112600\\scriptstyle\\tfrac\{1\}\{12600\}ab ac cd fg \| eg fg fh hh
1284\.−18400\\scriptstyle\-\\tfrac\{1\}\{8400\}ab ac cd fg \| eg fh gh hh
1285\.−116800\\scriptstyle\-\\tfrac\{1\}\{16800\}ab ac cd fg \| eg fh hh hh
1286\.112600\\scriptstyle\\tfrac\{1\}\{12600\}ab ac cd fg \| eh eh gh hh
1287\.−112600\\scriptstyle\-\\tfrac\{1\}\{12600\}ab ac cd fg \| eh fh gh hh
1288\.16300\\scriptstyle\\tfrac\{1\}\{6300\}ab ac de fh \| ef fg gg hh
1289\.−112600\\scriptstyle\-\\tfrac\{1\}\{12600\}ab ac df ef \| dh eg gg hh
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