shithub: MicroHs

--- a/generated/mhs.c

+++ b/generated/mhs.c

@@ -1,5 +1,5 @@

 static unsigned char data[] = {

-122,76,90,49,237,138,1,0,26,118,55,46,48,10,50,48,53,55,10,65,

+122,76,90,49,43,143,1,0,26,118,55,46,48,10,50,48,54,54,10,65,

 32,95,48,32,95,50,51,32,64,95,50,48,57,32,64,66,224,15,2,6,

 49,56,32,64,64,66,32,224,18,4,16,55,32,64,64,64,83,39,32,66,

 32,64,66,39,32,67,32,83,64,50,6,83,32,67,39,32,83,39,128,10,

@@ -9,4719 +9,4775 @@

 53,64,101,1,49,50,96,52,224,57,9,8,77,105,99,114,111,72,115,44,

 32,160,64,0,32,96,65,128,47,2,50,54,49,224,58,19,16,44,32,99,

 111,109,98,105,110,97,116,111,114,32,102,105,108,101,224,67,6,2,50,54,

-50,128,141,3,64,90,32,75,128,9,2,83,39,32,64,154,2,64,67,32,

-224,209,25,6,110,117,109,101,114,105,99,224,217,6,2,66,32,80,128,211,

-128,157,224,91,2,129,87,65,46,96,101,64,5,1,95,55,64,197,1,51,

-32,96,120,65,13,65,139,5,50,50,52,32,95,50,64,59,0,67,64,19,

-3,52,32,64,35,96,72,64,26,193,47,64,12,224,247,16,6,102,108,97,

-103,115,32,61,128,229,3,64,95,49,49,96,140,0,57,192,133,0,67,128,

-125,161,231,5,83,32,95,50,55,48,64,27,128,146,224,23,4,96,119,224,

-23,10,97,55,65,40,0,66,66,21,224,184,0,8,55,53,32,64,85,32,

-75,32,65,160,106,0,67,66,44,0,39,65,64,2,57,48,53,64,207,96,

-121,0,80,96,9,64,47,14,48,48,55,32,64,95,52,54,49,32,95,52,

-54,50,32,224,193,1,11,99,111,109,109,97,110,100,45,108,105,110,101,64,

-197,2,35,48,32,96,3,3,64,64,64,75,65,149,0,48,65,54,1,48,

-48,66,171,160,104,3,95,50,48,50,64,98,128,100,98,217,0,51,128,48,

-64,9,66,193,1,85,32,193,137,64,162,193,147,128,45,128,152,4,95,50,

-48,53,52,129,139,66,234,2,32,95,52,97,137,2,48,52,52,64,194,98,

-44,64,34,160,201,0,83,128,54,0,32,130,51,2,32,95,49,96,111,226,

-54,2,64,149,2,51,56,49,192,13,6,79,32,35,52,54,32,64,128,120,

-1,95,49,64,84,64,64,0,79,129,58,65,216,0,48,98,9,224,13,5,

-192,7,224,55,5,96,0,9,58,50,48,53,54,32,64,10,65,32,65,103,

-224,1,15,1,83,32,65,125,1,51,32,65,62,2,95,49,50,66,5,3,

-66,32,79,32,224,141,3,128,133,98,242,0,55,226,71,3,3,47,108,105,

-98,98,67,128,123,224,24,1,3,111,117,116,46,67,90,195,138,64,84,224,

-6,21,96,181,224,6,0,160,20,0,54,96,224,192,6,224,27,3,224,106,

-1,6,100,101,102,97,117,108,116,64,105,64,239,0,53,96,239,2,66,32,

-89,97,118,97,165,0,83,194,81,65,133,4,67,32,64,64,80,99,177,97,

-38,227,104,0,64,23,195,126,132,182,227,223,25,163,208,224,69,53,0,118,

-224,69,60,0,113,224,69,60,0,114,224,69,60,0,108,224,69,60,1,67,

-82,224,70,61,0,87,224,70,61,224,69,60,0,84,224,69,60,3,88,67,

-80,80,224,72,60,0,122,224,69,60,0,81,224,69,3,195,112,198,12,128,

-85,232,2,30,0,111,224,73,0,64,58,0,82,96,66,229,117,2,197,109,

-1,51,56,64,64,231,154,0,224,117,56,2,112,116,99,224,120,21,128,97,

-224,126,0,0,57,224,126,0,102,224,165,21,3,95,49,57,53,133,211,0,

-79,197,195,224,157,14,161,88,64,14,64,30,128,33,192,25,64,10,193,128,

-224,10,1,224,208,9,0,49,70,204,1,35,52,134,209,224,38,0,128,51,

-225,192,1,232,170,4,128,50,0,49,103,104,64,0,165,16,64,34,160,49,

-69,38,102,94,96,247,0,67,230,223,1,97,60,134,223,198,95,232,181,2,

-224,197,84,192,162,224,197,15,128,49,225,177,20,224,190,2,225,177,4,0,

-52,136,115,225,176,5,224,206,109,0,49,105,72,224,206,15,226,249,14,224,

-170,110,0,54,224,170,27,0,52,107,120,224,170,9,224,176,1,192,102,160,

-168,224,13,0,224,171,24,224,41,1,160,57,224,16,0,2,66,32,90,224,

-16,5,169,188,224,192,4,0,54,234,20,0,226,50,19,0,50,226,50,13,

-0,53,108,235,226,50,8,224,219,127,0,55,106,9,128,37,224,219,69,226,

-98,99,0,56,139,151,128,36,226,97,8,108,25,192,202,110,25,164,152,77,

-8,224,180,91,229,87,13,0,57,111,4,229,86,37,236,54,2,229,86,125,

-224,196,0,128,48,225,121,6,226,70,6,224,189,1,226,70,5,64,73,229,

-85,10,192,113,128,125,225,29,1,224,201,5,0,67,224,201,62,0,55,228,

-165,20,226,67,4,0,53,226,67,14,227,98,13,160,139,237,132,0,65,49,

-239,107,19,7,85,110,107,110,111,119,110,32,79,115,1,58,32,136,104,205,

-73,224,53,7,4,79,32,35,49,48,161,54,238,190,4,224,0,2,193,239,

-65,2,97,62,129,253,112,30,64,83,64,91,2,57,49,50,224,130,3,0,

-46,136,223,224,34,20,137,123,224,25,11,0,97,233,28,0,129,230,129,60,

-96,191,225,228,4,226,42,18,233,50,37,129,92,227,43,7,0,54,225,165,

-2,0,48,161,220,224,39,11,96,87,224,39,26,231,74,1,224,39,21,224,

-186,1,224,39,11,0,39,224,40,0,64,201,192,227,224,20,1,231,5,1,

-160,61,224,108,20,224,46,9,224,39,14,233,143,3,224,39,16,2,49,57,

-48,228,96,3,224,79,19,230,17,1,224,39,21,229,110,2,3,54,50,32,

-95,82,22,3,95,49,56,56,192,9,2,55,55,32,146,137,224,64,5,0,

-83,224,64,11,65,58,1,55,53,128,57,83,105,0,51,210,197,227,179,2,

-101,56,111,214,0,52,111,214,6,95,52,50,53,32,75,32,81,158,131,251,

-224,1,17,108,200,224,0,4,224,47,38,224,44,35,224,41,32,224,38,29,

-224,35,26,224,32,23,224,29,20,224,26,17,224,23,14,224,20,11,224,17,

-8,224,14,5,224,11,2,192,8,96,5,100,97,0,48,232,166,0,224,0,

-5,65,233,0,51,225,233,5,0,90,224,145,4,224,1,11,225,233,255,224,

-29,11,224,26,17,224,23,14,224,20,11,224,17,8,224,14,5,224,11,2,

-192,8,96,5,225,231,17,65,230,0,50,225,230,5,224,119,3,170,231,225,

-198,22,225,248,255,224,29,13,224,26,17,224,23,14,225,173,11,65,167,0,

-49,225,167,15,236,141,6,224,1,15,225,164,255,224,29,11,224,26,17,224,

-23,14,224,20,11,227,102,12,65,185,0,48,227,97,17,227,99,1,225,191,

-255,224,32,15,224,29,20,224,26,17,225,148,10,0,58,138,75,225,146,17,

-225,148,2,225,149,255,224,32,15,224,29,20,225,123,9,65,122,0,56,225,

-122,21,128,1,225,128,1,225,131,214,225,35,6,65,32,0,55,225,32,27,

-192,1,225,40,4,64,0,224,46,21,225,44,11,224,130,2,64,126,0,54,

-224,126,31,224,122,6,224,40,17,128,1,225,165,100,225,86,4,64,213,156,

-141,225,84,28,225,82,7,224,43,19,64,1,224,216,56,224,172,3,64,171,

-237,98,6,224,71,15,224,167,5,224,37,15,192,1,227,36,141,226,254,5,

-64,252,236,117,6,224,65,9,224,246,2,224,28,9,224,1,5,228,24,179,

-224,35,26,224,32,23,229,127,8,65,95,235,238,18,224,1,11,228,95,8,

-224,85,2,64,78,234,149,10,64,50,224,86,23,225,153,246,224,29,20,224,

-26,17,224,23,14,224,20,11,224,17,8,224,14,5,224,11,2,238,29,15,

-65,221,234,185,20,128,1,226,32,3,224,31,11,224,1,3,225,245,214,225,

-73,7,0,58,149,111,225,65,9,97,51,224,80,13,224,1,1,225,44,214,

+50,128,141,1,64,75,128,8,2,83,39,32,64,152,2,64,67,32,224,207,

+25,6,110,117,109,101,114,105,99,224,215,6,2,66,32,80,128,209,128,155,

+224,89,0,129,83,65,42,96,99,64,5,1,95,55,64,193,1,51,32,96,

+118,65,9,65,135,5,50,50,52,32,95,50,64,57,0,67,64,19,3,52,

+32,64,35,96,70,64,26,193,43,64,12,224,243,16,6,102,108,97,103,115,

+32,61,128,225,3,64,95,49,49,96,138,0,57,160,132,1,64,67,128,125,

+161,227,5,83,32,95,50,55,48,64,27,128,146,224,23,4,96,119,224,23,

+10,96,208,65,38,0,66,66,17,224,184,0,8,55,53,32,64,85,32,75,

+32,65,160,106,0,67,66,40,0,39,65,62,2,57,49,52,64,207,96,121,

+0,80,96,9,64,47,14,48,49,54,32,64,95,52,54,49,32,95,52,54,

+50,32,224,193,1,11,99,111,109,109,97,110,100,45,108,105,110,101,64,197,

+2,35,48,32,96,3,129,76,2,95,50,48,65,54,0,48,130,148,128,104,

+3,95,50,48,51,64,98,128,100,98,213,0,51,128,241,6,95,50,48,52,

+54,32,64,64,152,96,182,64,160,0,75,192,160,96,43,128,150,3,95,50,

+48,54,161,137,66,228,2,32,95,52,97,135,0,48,130,154,98,38,64,34,

+160,199,0,83,128,54,0,32,130,47,3,32,95,49,51,64,158,226,50,2,

+64,147,2,51,56,49,192,13,2,79,32,35,64,133,128,120,2,95,49,52,

+160,70,0,79,129,56,65,214,1,48,51,64,98,224,13,5,192,7,224,55,

+5,96,0,9,58,50,48,54,53,32,64,10,65,32,65,101,224,1,15,1,

+83,32,65,123,1,50,32,65,60,2,95,49,50,65,17,3,66,32,79,32,

+224,141,3,128,133,98,238,0,55,226,69,3,3,47,108,105,98,98,65,128,

+123,224,24,1,3,111,117,116,46,67,84,195,132,64,84,224,6,21,96,181,

+224,6,0,160,20,97,108,224,6,0,224,27,3,224,106,1,6,100,101,102,

+97,117,108,116,64,105,64,239,0,52,96,239,2,66,32,89,97,118,97,165,

+0,83,194,79,65,133,4,67,32,64,64,80,99,173,97,38,227,102,0,64,

+23,195,124,132,176,227,219,25,163,204,224,69,53,0,118,224,69,60,0,113,

+224,69,60,0,114,224,69,60,0,108,224,69,60,1,67,82,224,70,61,0,

+87,224,70,61,224,69,60,0,84,224,69,60,3,88,67,80,80,224,72,60,

+0,122,224,69,60,0,81,224,69,3,195,112,198,10,128,85,231,252,30,0,

+111,224,73,0,64,58,0,82,96,66,229,117,2,197,109,1,52,55,64,64,

+231,148,0,224,117,56,2,112,116,99,224,120,21,128,97,224,126,0,0,56,

+224,126,0,102,222,165,21,3,95,49,57,53,68,153,0,67,69,42,198,60,

+224,157,12,161,88,64,14,64,30,128,33,192,25,64,10,193,128,224,10,1,

+224,208,9,7,49,50,53,32,64,35,52,53,160,104,160,38,128,51,225,192,

+1,232,166,4,128,50,1,49,48,192,51,165,16,64,34,160,49,69,38,102,

+94,96,247,0,67,230,223,0,65,49,198,223,198,95,232,177,0,224,195,84,

+192,160,224,195,15,128,49,225,175,21,224,188,1,225,175,4,0,52,96,68,

+225,174,6,224,206,109,0,49,105,68,224,206,15,226,247,14,224,170,110,73,

+39,224,170,24,0,53,99,109,224,170,9,224,176,1,192,102,160,168,224,13,

+0,224,171,24,224,41,1,160,57,224,16,0,2,66,32,90,224,16,5,169,

+186,224,192,4,0,54,76,184,160,37,226,50,16,0,53,108,47,226,50,9,

+0,53,106,78,226,50,8,224,219,127,0,55,64,201,160,37,224,219,69,226,

+98,99,0,56,139,196,128,36,226,97,8,108,21,192,202,0,50,228,150,2,

+107,117,224,180,90,229,85,13,0,57,204,103,229,84,33,236,52,3,229,84,

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+205,69,224,53,7,4,79,32,35,49,48,161,54,238,184,4,224,0,2,193,

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+60,96,191,225,228,4,226,42,18,233,46,37,129,92,227,41,7,0,53,225,

+165,2,0,48,161,220,224,39,11,80,42,224,39,27,231,72,1,224,39,21,

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+49,57,49,228,94,3,224,119,19,230,15,1,224,39,21,229,108,2,3,54,

+50,32,95,82,16,3,95,49,56,56,192,9,2,55,55,32,146,131,224,64,

+5,0,83,224,64,11,65,58,1,55,53,128,57,83,95,0,51,210,191,227,

+179,2,101,54,111,210,0,51,111,210,6,95,52,50,53,32,75,32,81,154,

+131,251,224,1,17,108,196,224,0,4,224,47,38,224,44,35,224,41,32,224,

+38,29,224,35,26,224,32,23,224,29,20,224,26,17,224,23,14,224,20,11,

+224,17,8,224,14,5,224,11,2,192,8,96,5,100,97,0,49,230,226,0,

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+11,2,192,8,96,5,225,231,17,65,230,0,49,225,230,5,224,119,3,170,

+229,225,198,22,225,248,255,224,29,13,224,26,17,224,23,14,225,173,11,65,

+167,0,48,225,167,15,236,139,6,224,1,15,225,164,255,224,29,11,224,26,

+17,224,23,14,224,20,11,227,102,12,0,58,136,35,227,97,15,227,99,1,

+225,191,255,224,32,15,224,29,20,224,26,17,225,148,10,65,146,0,56,225,

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+55,225,122,21,128,1,225,128,1,225,131,214,225,35,6,65,32,0,54,225,

+32,27,192,1,225,40,4,64,0,224,46,21,225,44,11,224,130,2,64,126,

+156,163,224,126,26,224,122,6,224,40,17,128,1,225,165,100,225,86,4,64,

+213,156,137,225,84,28,225,82,7,224,43,19,64,1,224,216,56,224,172,3,

+64,171,237,98,6,224,71,15,224,167,5,224,37,15,192,1,227,36,141,226,

+254,5,64,252,236,117,6,224,65,9,224,246,2,224,28,9,224,1,5,228,

+24,179,224,35,26,224,32,23,229,127,8,65,95,235,238,18,224,1,11,228,

+95,8,224,85,2,64,78,234,149,10,64,50,224,86,23,225,153,246,224,29,

+20,224,26,17,224,23,14,224,20,11,224,17,8,224,14,5,224,11,2,238,

+29,15,0,58,155,172,226,44,23,226,32,3,224,31,11,224,1,3,225,245,

+214,225,73,7,65,65,234,104,12,97,51,224,80,13,224,1,1,225,44,214,

 224,32,23,224,29,20,224,26,17,224,23,14,224,20,11,224,17,8,224,14,

-5,227,23,14,65,212,138,194,90,125,153,34,152,149,1,50,50,117,122,248,

-67,0,151,71,120,23,4,95,48,32,95,50,64,76,2,95,49,57,64,37,

-186,80,85,85,128,9,224,32,0,215,150,0,52,118,49,153,193,96,14,5,

-51,32,95,53,54,57,182,211,0,48,119,11,1,56,51,150,32,119,239,0,

-80,64,138,249,9,2,249,7,17,11,67,97,110,110,111,116,32,102,105,110,

-100,32,216,81,2,66,32,85,218,15,3,32,95,55,55,192,173,0,51,69,

-223,121,1,0,51,182,17,224,10,1,64,9,1,54,32,97,15,138,177,64,

-126,1,50,49,128,58,224,245,8,92,209,184,151,88,63,0,50,118,133,96,

-72,224,40,4,2,50,48,51,119,204,97,3,224,135,0,192,216,84,146,249,

-178,0,4,79,32,35,53,56,248,173,0,224,124,5,224,46,2,225,7,17,

-0,32,224,253,0,0,89,124,26,64,73,128,121,3,67,39,32,89,151,24,

-187,39,161,168,117,53,89,227,115,87,2,95,49,48,215,38,1,67,39,89,

-56,64,189,0,53,186,157,224,113,12,3,46,112,107,103,128,115,249,99,3,

-97,208,87,142,129,223,0,64,161,246,65,88,0,54,97,88,188,199,160,145,

-120,235,187,159,250,1,0,89,67,1,52,56,97,247,160,6,0,49,87,199,

-65,10,123,73,160,21,64,83,139,9,122,130,121,201,90,231,129,153,225,174,

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-8,117,196,231,96,19,1,78,111,82,80,2,105,110,105,106,229,2,102,111,

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-52,162,210,232,192,10,73,197,226,216,2,64,80,0,48,109,233,224,80,9,

-7,109,104,115,102,102,105,46,104,128,75,64,41,88,121,1,95,50,109,211,

-225,118,24,175,7,225,26,5,224,13,0,100,79,192,36,224,46,2,224,10,

-6,164,120,225,162,5,129,44,129,48,225,54,0,225,41,0,208,6,0,56,

-66,186,161,47,0,79,224,224,13,31,115,116,97,116,105,99,32,115,116,114,

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-93,32,2,61,32,123,96,251,163,192,224,96,4,66,184,0,57,89,161,201,

-177,0,79,233,43,2,4,123,32,48,44,48,136,164,224,22,3,1,125,59,

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-227,215,1,187,244,224,67,1,23,85,110,105,109,112,108,101,109,101,110,116,

-101,100,32,70,70,73,32,102,101,97,116,117,114,177,78,195,101,0,57,131,

-215,2,53,51,57,64,188,78,218,1,51,50,193,204,64,29,64,196,64,7,

-170,117,225,223,1,65,124,226,228,1,230,179,3,233,97,1,147,103,97,253,

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-1,198,49,243,28,1,227,196,1,64,56,4,61,61,32,64,35,100,152,224,

-30,0,135,112,166,52,97,169,249,143,1,188,41,254,171,0,194,52,1,67,

-39,90,24,0,83,100,100,2,83,32,73,128,140,72,241,229,182,2,225,118,

-0,68,151,155,174,148,21,224,245,1,169,106,160,23,96,9,160,246,0,83,

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-97,114,115,101,162,190,224,255,0,227,66,53,224,122,0,162,205,230,181,1,

-187,118,227,160,93,2,82,101,97,195,159,0,115,100,176,9,46,32,80,111,

-115,115,105,98,108,101,192,22,195,183,232,109,0,99,160,227,165,3,0,89,

-98,40,68,230,245,177,3,168,233,231,66,1,160,0,227,192,5,225,0,9,

-68,199,83,162,224,164,1,160,136,0,46,227,29,0,0,58,134,139,135,48,

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-83,164,78,82,8,0,52,111,93,200,132,224,51,4,225,90,19,9,65,109,

-98,105,103,117,111,117,115,58,225,63,0,0,55,108,108,138,250,229,4,3,

-195,180,128,217,173,142,2,49,49,52,133,192,230,33,1,0,50,76,153,65,

-81,225,245,0,0,35,189,115,98,33,64,254,1,50,56,230,66,2,0,84,

-97,56,231,149,2,192,34,90,152,0,50,246,59,0,162,96,108,188,0,49,

-96,33,225,220,0,0,35,85,93,96,187,224,57,11,224,46,3,229,202,24,

-160,74,96,0,2,95,49,49,65,48,128,249,2,95,49,50,108,11,96,12,

-65,0,136,173,0,83,139,31,90,241,0,90,216,47,163,8,64,116,127,49,

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-46,4,69,5,240,50,1,98,238,171,100,64,219,64,105,0,80,192,85,235,

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-95,52,53,163,99,226,42,9,96,233,224,213,0,224,233,3,225,20,4,165,

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-133,49,130,58,128,37,0,52,70,212,224,48,17,0,40,224,49,14,224,33,

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-73,115,83,116,114,105,110,103,32,40,128,7,224,28,4,0,83,69,138,2,

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-66,1,224,32,0,243,124,9,163,95,66,151,131,103,0,52,109,91,132,24,

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-52,124,15,132,217,125,46,230,99,20,19,114,97,110,115,108,97,116,101,58,

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-64,48,204,209,0,67,68,60,108,122,67,29,66,46,230,110,0,224,253,10,

-129,88,96,253,96,248,252,107,0,226,184,0,65,212,225,77,8,194,154,227,

-0,0,224,28,3,96,63,224,105,8,96,21,81,51,97,255,224,116,5,0,

-57,135,131,224,31,5,225,30,40,70,84,5,115,115,105,98,108,101,208,2,

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-3,54,32,95,57,89,206,217,164,96,50,136,48,237,5,6,2,79,32,35,

-71,148,162,192,237,36,8,2,79,32,35,68,56,96,30,0,79,224,30,13,

-0,53,160,30,64,4,237,98,16,1,67,39,205,170,224,67,11,64,216,96,

-67,65,164,224,30,10,192,98,90,154,224,98,16,0,83,128,98,99,175,224,

-67,9,69,99,96,67,68,127,224,197,10,0,51,160,30,67,208,224,61,10,

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-16,0,66,128,191,69,62,224,67,10,73,40,96,67,73,166,224,98,10,201,

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-128,36,69,157,224,36,17,0,52,128,36,66,239,225,244,18,0,66,161,245,

-226,89,13,68,59,96,180,0,43,224,30,13,193,85,0,45,224,30,13,192,

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-133,12,2,114,101,109,224,38,19,0,117,224,80,0,96,9,224,42,20,192,

-82,64,8,224,40,19,2,110,101,103,96,39,2,110,101,103,224,38,19,212,

-185,2,97,110,100,224,38,19,0,111,147,112,1,111,114,224,36,19,0,120,

-160,37,0,120,224,38,21,2,105,110,118,96,38,2,105,110,118,224,38,19,

-2,115,104,108,96,38,2,115,104,108,224,38,21,128,116,1,115,104,224,116,

-20,0,97,192,39,64,8,224,79,20,2,117,98,116,93,46,128,84,160,12,

-224,48,19,1,61,61,96,42,69,199,224,36,17,0,47,128,36,0,47,224,

-36,10,68,139,195,135,0,60,224,67,19,0,60,128,67,0,60,224,67,14,

-194,185,0,62,224,67,19,0,62,128,67,0,62,224,172,20,1,117,60,130,

-97,224,141,20,0,117,160,142,0,117,224,143,11,224,38,2,0,62,128,37,

-224,149,20,0,117,160,150,0,117,224,151,21,1,111,114,130,171,1,111,114,

-226,171,20,0,99,161,233,0,99,225,232,21,1,102,43,96,37,0,102,228,

-39,10,224,36,2,0,45,128,36,228,45,10,224,36,2,0,42,128,36,228,

-51,20,1,102,47,128,36,0,47,224,36,20,162,76,0,102,226,77,21,0,

-102,162,78,0,102,226,79,11,224,38,2,129,199,0,102,225,199,20,0,102,

-161,199,0,102,225,199,21,0,102,129,199,0,102,225,199,20,0,102,161,199,

-0,102,225,199,21,0,102,196,155,64,8,224,40,20,84,48,128,41,116,58,

-224,42,19,1,114,101,183,105,96,9,224,42,19,3,105,116,111,102,96,41,

-64,8,224,40,19,2,115,101,113,96,39,2,115,101,113,224,38,22,1,117,

-97,164,171,96,10,224,44,19,224,43,1,224,42,24,2,115,99,109,150,65,

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-64,106,227,2,13,123,94,224,120,8,224,136,10,237,237,3,128,57,142,115,

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-8,243,206,5,128,179,64,40,80,83,130,177,232,136,1,232,146,3,130,200,

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-66,109,160,7,224,121,12,1,58,32,128,111,2,95,52,50,161,68,64,113,

-145,249,225,43,5,229,37,0,237,233,0,226,217,5,194,15,232,26,4,161,

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-97,105,110,159,29,64,55,194,121,64,79,65,127,0,85,128,78,130,107,136,

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-161,194,232,103,7,164,199,168,74,224,39,11,226,156,2,231,171,8,224,27,

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-137,228,171,1,153,56,160,214,224,26,13,249,221,0,0,83,91,116,155,122,

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-24,216,61,235,148,6,0,48,235,122,7,225,191,2,128,10,103,17,193,188,

-64,7,0,80,229,73,5,139,40,110,70,0,85,143,220,0,50,206,42,4,

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-227,247,204,4,224,76,9,2,79,32,35,77,28,244,203,0,64,55,0,56,

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-77,153,241,109,1,76,49,236,198,1,232,196,7,244,151,4,232,232,0,236,

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-73,1,128,195,96,41,240,111,2,160,216,229,134,5,96,187,225,24,3,189,

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-1,64,19,230,240,14,225,111,2,96,175,224,16,7,232,101,8,142,34,224,

-103,5,160,101,224,68,0,229,232,2,82,12,98,142,229,138,2,128,37,228,

-210,0,224,67,10,230,119,7,230,151,7,228,50,1,192,2,172,211,224,66,

-4,66,219,130,229,68,118,129,169,160,22,138,75,129,68,152,133,128,180,132,

-161,99,198,101,76,230,120,3,192,0,237,202,4,236,66,10,233,33,7,96,

-141,129,89,225,77,9,163,200,102,171,68,83,254,95,2,224,36,6,3,85,

-32,75,51,228,114,2,179,236,192,0,66,98,75,21,0,80,182,35,2,95,

-52,57,202,109,226,18,6,234,167,6,0,51,233,30,1,224,37,3,226,56,

-1,224,57,3,235,187,3,192,62,80,20,2,51,50,56,228,12,3,3,98,

-105,110,100,230,97,1,224,88,23,141,237,224,163,7,232,247,4,100,203,231,

-137,2,224,80,11,160,22,206,119,193,69,226,14,1,238,61,4,162,217,231,

-79,0,99,204,0,56,166,113,234,114,5,102,60,197,222,224,105,0,196,9,

-238,106,11,1,49,57,199,240,128,1,237,237,7,195,34,96,91,96,234,248,

-124,1,244,101,6,64,98,251,45,5,224,0,1,225,5,11,226,156,1,226,

-159,9,227,239,0,160,149,238,231,13,186,216,183,22,128,42,0,83,160,166,

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-55,53,167,6,227,70,2,0,53,64,155,195,247,226,5,17,226,4,5,227,

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-58,96,46,97,214,1,95,54,82,145,100,113,2,83,32,83,165,254,180,62,

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-9,67,121,0,85,64,16,98,149,162,177,102,97,226,210,2,107,217,197,51,

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-0,0,51,128,159,96,78,0,54,69,135,84,150,96,84,4,32,95,54,53,

-48,229,152,0,68,34,160,52,96,28,214,75,196,8,2,95,55,52,207,165,

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-64,88,132,176,235,141,10,5,102,111,108,100,108,49,182,102,81,98,64,45,

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-7,96,144,203,8,168,206,229,37,0,253,20,0,131,51,197,66,234,206,10,

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-12,92,51,52,38,108,105,98,47,68,97,116,97,47,174,84,2,46,104,115,

-64,22,4,44,49,50,56,58,130,212,0,58,97,225,101,155,0,56,68,129,

-69,178,0,58,96,109,162,225,97,124,128,222,244,15,3,96,5,65,92,226,

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-230,73,187,66,227,224,202,33,3,54,52,58,54,249,134,4,227,92,1,139,

-38,131,248,227,108,1,174,98,227,93,2,76,114,174,58,228,54,0,163,38,

-0,54,83,197,230,201,0,228,97,0,224,80,11,235,202,2,224,80,2,97,

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+234,27,0,96,35,168,107,1,75,52,231,89,22,0,58,124,94,96,213,68,

+131,119,241,160,5,119,158,224,11,0,94,201,124,9,96,43,94,48,128,31,

+224,5,8,0,58,96,43,239,163,2,235,159,6,0,58,64,60,160,113,0,

+57,64,234,191,44,67,191,77,135,236,3,2,235,231,21,0,58,107,40,254,

+224,4,3,46,109,104,115,122,60,94,222,124,213,137,63,232,16,15,131,72,

+232,75,6,130,37,253,158,0,187,185,167,103,73,161,163,113,1,95,51,94,

+62,128,136,129,127,225,171,3,90,78,97,58,128,105,224,132,3,1,95,51,

+89,232,225,219,7,250,76,1,234,83,6,101,42,66,149,225,241,0,218,252,

+192,159,100,100,0,53,65,146,93,163,160,32,224,109,2,94,64,173,187,224,

+213,6,226,70,3,96,200,130,58,96,188,104,80,91,182,0,58,96,65,68,

+158,12,79,46,100,101,115,101,114,105,97,108,105,122,101,65,175,130,15,21,

+94,97,100,100,95,108,122,55,55,95,100,101,99,111,109,112,114,101,115,115,

+111,114,64,31,194,9,0,83,108,137,172,242,244,19,2,187,159,114,59,163,

+163,148,225,225,25,3,129,146,203,162,224,215,0,0,50,188,18,224,53,1,

+224,224,5,114,163,64,39,152,190,128,223,130,122,127,93,236,42,0,161,27,

+225,48,1,65,80,168,202,224,80,1,108,14,0,51,123,175,0,49,124,101,

+227,130,5,187,187,8,94,117,110,103,101,116,98,32,58,96,41,224,106,8,

+228,129,5,1,95,51,108,47,65,243,236,73,1,97,194,1,95,54,81,35,

+0,48,207,80,228,61,3,1,95,51,74,97,104,157,65,166,79,54,1,95,

+51,124,40,227,7,1,7,104,71,101,116,67,104,97,114,171,218,0,58,96,

+209,102,84,1,35,52,141,143,96,49,64,175,192,173,130,193,5,95,50,51,

+55,32,79,67,36,2,55,32,64,64,7,87,11,108,96,0,58,96,191,240,

+166,0,228,147,2,0,50,70,188,202,64,119,233,0,52,69,133,90,193,224,

+145,1,9,111,112,101,110,66,105,110,97,114,121,76,132,128,151,229,144,7,

+1,95,50,135,145,165,170,66,24,97,186,1,95,50,72,75,128,131,130,136,

+1,80,32,65,23,128,199,198,92,97,195,101,147,176,124,162,23,65,38,65,

+40,86,185,131,225,64,207,64,3,227,240,1,160,57,167,73,108,245,140,213,

+254,174,17,1,58,32,161,92,96,150,171,243,225,198,2,0,50,73,54,67,

+253,64,82,0,83,186,29,0,50,64,84,224,33,7,97,240,224,54,8,187,

+114,119,200,1,95,51,153,138,226,4,0,113,87,99,193,131,172,0,50,64,

 31,1,95,51,65,172,0,58,96,43,65,217,4,102,108,117,115,104,65,219,

-185,23,228,20,4,0,50,76,16,139,189,226,226,2,228,131,0,96,7,224,

-5,0,222,229,64,118,110,249,224,135,3,226,136,5,114,158,226,136,2,22,

+184,207,228,20,4,0,50,75,253,139,170,226,226,2,228,131,0,96,7,224,

+5,0,222,105,64,118,110,220,224,135,3,226,136,5,114,102,226,136,2,22,

 67,108,111,115,101,58,32,72,97,110,100,108,101,32,97,108,114,101,97,100,

-121,32,99,64,21,0,100,129,64,228,204,6,67,181,64,209,138,184,119,62,

-133,76,68,35,1,95,51,150,150,0,58,97,23,73,250,0,51,137,133,182,

-78,169,240,100,103,96,51,197,160,213,40,2,32,95,50,72,39,82,55,0,

-58,96,29,65,40,96,141,97,40,130,93,136,162,2,95,50,56,75,149,1,

-51,50,114,101,160,70,130,108,6,116,111,70,117,110,80,116,68,225,178,255,

-66,144,194,145,178,248,226,145,12,161,89,224,9,6,137,89,146,96,98,130,

+121,32,99,64,21,0,100,129,64,228,204,6,67,181,64,209,138,165,119,6,

+133,76,68,35,1,95,51,150,94,0,58,97,23,70,53,0,51,137,116,182,

+22,169,223,100,103,96,51,197,160,212,240,2,32,95,50,72,29,82,19,0,

+58,96,29,65,40,96,141,97,40,130,93,94,218,75,238,0,56,75,130,1,

+51,50,114,65,160,70,130,108,6,116,111,70,117,110,80,116,68,225,178,219,

+66,144,194,145,178,212,226,145,12,161,89,224,9,6,137,72,146,65,98,130,

 226,157,2,160,6,0,58,97,95,231,27,2,199,29,167,30,231,44,23,1,

-64,58,96,95,103,120,3,50,55,32,58,96,146,99,240,72,138,68,160,0,

-58,64,23,128,32,0,48,71,22,0,50,78,71,1,95,51,102,131,2,95,

-49,53,65,11,64,38,64,144,76,112,192,11,192,62,64,63,129,100,114,131,

-233,2,2,248,178,2,207,144,116,246,160,5,98,130,174,203,64,11,64,174,

-170,241,225,40,0,96,31,2,95,49,49,97,75,129,21,1,50,56,231,247,

+64,58,96,95,103,118,3,50,55,32,58,96,146,99,240,72,128,68,160,0,

+58,64,23,128,32,0,48,71,22,0,50,78,50,1,95,51,102,131,2,95,

+49,53,65,11,64,38,64,144,76,93,192,11,192,62,64,63,129,100,114,100,

+232,248,2,248,122,2,207,123,116,190,160,5,98,130,174,182,64,11,64,174,

+170,224,225,40,0,96,31,2,95,49,49,97,75,129,21,1,50,56,231,247,

 2,227,140,0,160,43,96,30,224,36,16,228,122,0,97,160,0,54,130,220,

-241,120,18,224,84,28,128,174,192,197,176,119,224,183,4,98,202,224,106,22,

-96,50,224,98,6,1,32,40,128,98,224,134,9,2,79,32,35,68,3,201,

-213,224,130,0,96,115,76,183,161,188,106,206,96,11,0,58,96,6,193,164,

-0,75,228,248,0,98,160,0,85,132,165,149,36,3,60,32,64,35,75,0,

-224,18,6,115,104,224,19,7,97,168,224,19,6,112,223,65,187,224,19,2,

+241,91,18,224,84,28,128,174,192,197,176,98,224,183,4,98,202,224,106,22,

+96,50,224,98,6,1,32,40,128,98,224,134,9,2,79,32,35,68,3,254,

+89,0,192,130,96,115,76,166,161,188,106,196,96,11,0,58,96,6,193,164,

+0,75,228,248,0,98,160,0,85,132,165,149,5,3,60,32,64,35,74,246,

+224,18,6,115,75,224,19,7,97,168,224,19,6,112,202,65,187,224,19,2,

 128,100,224,217,1,8,105,110,116,101,114,114,117,112,116,196,11,224,28,3,

 14,114,101,115,111,117,114,99,101,32,118,97,110,105,115,104,192,34,224,35,

 4,6,116,105,109,101,111,117,116,193,252,224,110,6,64,240,224,45,3,20,

@@ -4731,7 +4787,7 @@

 112,112,114,111,112,114,105,97,116,101,32,116,121,112,167,12,224,35,5,12,

 118,97,108,105,100,32,97,114,103,117,109,101,110,192,131,224,34,3,3,102,

 97,105,108,225,18,0,224,115,7,68,175,224,44,3,12,112,114,111,116,111,

-99,111,108,32,101,114,114,111,168,20,224,31,3,0,115,116,59,224,29,3,

+99,111,108,32,101,114,114,111,168,20,224,31,3,0,115,116,30,224,29,3,

 224,240,9,225,247,10,225,246,10,225,245,10,225,244,7,22,117,110,115,97,

 116,105,115,102,105,101,100,32,99,111,110,115,116,114,97,105,110,116,115,224,

 149,9,3,117,115,101,114,224,147,4,224,210,4,13,101,114,109,105,115,115,

@@ -4740,324 +4796,322 @@

 225,230,10,225,229,7,226,188,0,5,101,120,104,97,117,115,226,224,21,3,

 98,117,115,121,225,201,14,224,86,6,12,100,111,101,115,32,110,111,116,32,

 101,120,105,115,162,22,224,31,3,199,95,96,30,161,82,128,0,196,16,108,

-184,164,16,146,70,184,104,248,57,2,133,98,164,26,0,50,73,246,100,123,

-139,170,71,151,196,53,245,66,2,233,40,17,135,250,0,45,128,140,2,95,

+184,164,16,146,51,184,73,248,26,2,133,98,164,26,0,50,73,246,100,123,

+139,170,71,151,196,53,245,45,2,233,40,17,135,250,0,45,128,140,2,95,

 49,49,96,96,138,193,224,138,1,134,226,64,6,228,155,4,229,11,8,1,

-48,120,128,71,71,47,1,48,52,70,37,0,51,109,145,0,51,88,191,72,

+48,120,128,71,71,47,1,48,52,70,37,0,51,109,145,0,51,88,160,72,

 214,99,151,224,238,1,139,167,128,99,64,11,0,58,96,6,96,99,0,48,

-96,136,96,60,68,152,1,95,51,68,178,1,95,49,113,234,96,77,2,95,

-49,56,74,199,192,11,96,46,128,11,0,57,96,79,96,11,0,51,88,244,

-0,58,96,12,128,85,160,148,109,60,99,136,65,27,146,23,121,76,0,58,

-96,115,145,31,2,49,55,51,64,4,65,96,0,89,168,15,77,42,2,67,

-32,95,72,5,136,118,109,46,118,87,96,244,69,107,72,217,96,172,3,51,

-54,32,95,112,69,98,57,85,187,64,25,96,107,224,25,2,175,197,64,122,

-185,161,6,117,113,117,111,116,32,58,96,42,64,14,2,114,101,109,64,13,

-135,254,82,148,185,110,0,95,107,200,65,82,1,95,51,68,220,1,95,51,

-68,206,1,95,51,66,41,96,226,72,240,171,95,142,177,122,217,96,184,98,

-187,96,9,114,53,86,1,128,254,185,163,71,6,64,22,64,58,116,182,2,

+96,136,96,60,68,152,1,95,51,68,178,1,95,49,113,217,96,77,2,95,

+49,56,74,199,192,11,96,46,128,11,0,57,96,79,96,11,0,51,88,215,

+0,58,96,12,128,85,160,148,109,60,99,136,65,27,146,6,121,45,0,58,

+96,115,145,14,2,49,55,51,64,4,65,96,0,89,168,15,77,42,2,67,

+32,95,72,5,136,118,109,46,118,66,96,244,69,107,72,217,96,172,3,51,

+54,32,95,112,59,98,57,85,168,64,25,96,107,224,25,2,175,195,64,122,

+185,132,6,117,113,117,111,116,32,58,96,42,64,14,2,114,101,109,64,13,

+135,254,82,131,185,81,0,95,107,200,65,82,1,95,51,68,220,1,95,51,

+68,206,1,95,51,66,41,96,226,72,240,171,95,142,177,122,186,96,184,98,

+187,96,9,114,36,85,238,128,254,185,134,71,6,64,22,64,58,116,163,2,

 49,55,55,169,105,0,58,64,96,64,35,0,42,64,138,130,19,0,45,64,

-10,129,186,0,43,64,10,211,117,79,146,148,61,88,53,1,95,51,123,215,

-0,51,88,135,1,95,51,88,167,1,95,51,121,221,116,251,97,142,148,251,

-153,158,96,6,65,0,116,250,185,139,0,117,84,249,184,226,0,117,116,248,

-184,213,0,117,84,247,184,212,0,117,148,246,216,169,64,205,0,51,65,162,

-67,39,96,206,72,255,71,151,112,54,109,248,1,95,49,76,204,116,53,129,

-148,64,239,167,177,1,95,51,88,88,0,58,66,210,129,27,98,4,67,76,

-81,45,165,209,98,243,65,133,221,151,97,64,160,9,3,52,50,32,35,114,

-123,128,43,195,34,224,46,5,64,36,110,219,64,251,216,202,2,49,51,53,

-64,201,129,91,132,231,87,185,202,61,130,150,186,49,94,139,169,178,236,44,

-1,117,189,128,237,224,255,41,128,12,206,61,76,104,96,105,69,2,224,96,

-1,78,171,224,96,46,129,12,95,58,224,100,1,128,224,160,216,192,215,224,

+10,129,186,0,43,64,10,211,100,79,146,148,42,88,32,1,95,51,123,184,

+0,51,88,106,1,95,51,88,138,1,95,51,121,192,116,232,97,142,148,232,

+153,129,96,6,65,0,116,231,185,110,0,117,84,230,184,197,0,117,116,229,

+184,184,0,117,84,228,184,183,0,117,148,227,216,148,64,205,0,51,65,162,

+67,39,96,206,72,255,71,151,112,54,109,248,1,95,49,76,204,116,36,129,

+148,64,239,167,177,1,95,51,88,67,0,58,66,210,129,27,98,4,67,76,

+81,43,165,209,98,243,65,133,221,115,97,64,160,9,3,52,50,32,35,114,

+113,128,43,195,34,224,46,5,64,36,110,219,64,251,216,181,2,49,51,53,

+64,201,129,91,132,231,87,166,202,61,130,150,186,20,94,83,169,178,236,44,

+1,117,170,128,237,224,255,41,128,12,206,61,76,104,96,105,69,2,224,96,

+1,78,171,224,96,46,129,12,95,2,224,100,1,128,224,160,216,192,215,224,

 102,5,68,123,0,50,224,100,26,224,144,47,3,95,50,48,55,228,214,2,

 18,78,117,109,101,114,105,99,46,115,104,111,119,73,110,116,65,116,66,97,

-77,53,7,110,101,103,97,116,105,118,101,232,8,7,183,92,96,2,139,58,

-171,106,224,231,3,113,14,224,196,30,186,11,1,95,49,66,6,224,23,1,

+77,53,7,110,101,103,97,116,105,118,101,232,8,7,183,73,96,2,139,58,

+171,106,224,231,3,113,14,224,196,30,185,248,1,95,49,66,6,224,23,1,

 224,84,62,77,171,224,23,2,224,254,32,233,175,3,2,98,97,115,199,142,

-128,149,0,89,160,149,226,174,3,194,164,0,83,70,151,181,214,205,106,141,

-109,224,49,6,194,105,160,83,192,11,226,117,8,224,70,4,186,216,140,219,

+128,149,0,89,160,149,226,174,3,194,164,0,83,70,151,181,204,205,106,141,

+109,224,49,6,194,105,160,83,192,11,226,117,8,224,70,4,186,197,140,219,

 224,61,0,101,127,225,73,16,68,229,68,31,224,10,5,224,55,2,225,95,

-3,0,51,92,43,141,9,128,65,99,190,225,81,19,0,58,100,124,131,191,

-98,227,130,146,160,34,71,174,92,68,160,204,0,58,96,95,220,33,1,75,

-52,128,36,0,58,96,34,109,254,0,49,86,105,1,50,48,101,207,0,48,

-225,166,2,158,98,4,46,73,79,46,69,201,149,224,28,1,6,73,79,69,

-120,99,101,112,233,83,0,128,106,110,68,182,149,79,82,135,248,0,58,112,

-125,110,125,0,53,80,145,91,68,1,95,50,64,212,224,79,1,4,115,116,

+3,0,51,92,22,141,9,128,65,99,190,225,81,19,0,58,100,124,131,191,

+98,227,130,146,160,34,71,174,92,47,160,204,0,58,96,95,252,12,0,0,

+52,128,36,0,58,96,34,109,254,0,49,86,95,1,50,48,101,207,0,48,

+225,166,2,158,69,4,46,73,79,46,69,201,149,224,28,1,6,73,79,69,

+120,99,101,112,233,83,0,128,106,110,68,182,139,79,82,135,248,0,58,112,

+125,110,125,0,53,80,145,91,49,1,95,50,64,212,224,79,1,4,115,116,

 100,101,114,96,99,0,58,113,12,148,126,128,21,1,32,58,96,50,224,64,

 2,70,150,114,179,224,64,4,0,105,96,138,0,58,113,131,224,63,0,1,

 105,110,64,62,164,252,1,52,57,97,198,232,233,2,212,13,232,237,1,224,

-17,10,128,15,3,50,51,32,95,168,119,141,209,108,0,64,0,154,97,145,

-203,0,58,96,6,96,171,1,51,54,64,122,129,169,215,142,0,58,118,31,

-243,87,16,64,105,246,163,10,239,56,0,192,46,64,143,0,56,160,12,1,

-95,50,90,148,243,78,0,162,170,246,190,7,192,215,243,103,10,1,64,58,

-119,36,102,217,0,67,112,11,65,90,129,161,224,6,2,72,249,96,50,160,

-206,217,193,96,45,104,225,245,89,7,0,50,123,115,195,122,241,246,2,113,

-107,0,50,155,249,213,237,224,55,3,134,181,192,200,245,119,1,131,214,1,

-95,50,74,114,160,184,226,43,0,12,112,101,114,102,111,114,109,73,79,32,

-94,38,99,145,226,64,31,130,56,2,102,112,102,98,8,188,52,4,102,112,

-110,101,119,64,14,130,23,118,208,3,70,73,76,69,64,18,129,189,96,18,

-3,117,116,102,56,64,18,209,225,1,95,50,91,215,0,95,82,77,65,125,

-129,49,0,58,96,20,249,199,10,226,71,3,0,49,103,166,224,17,2,96,

-215,67,247,129,113,235,73,1,0,79,82,90,0,52,175,229,224,23,7,208,

-55,224,24,6,67,94,224,23,8,227,26,1,1,119,43,204,26,1,95,50,

-92,127,144,150,244,130,0,98,198,1,95,50,110,186,225,110,3,252,122,0,

-226,141,7,0,58,98,170,116,115,85,231,65,1,130,1,196,97,250,137,9,

-250,139,8,1,58,50,188,240,225,249,3,0,95,145,52,194,47,193,73,83,

-198,0,53,203,32,161,68,163,62,244,203,1,226,70,1,65,94,243,249,3,

-199,181,69,51,1,95,50,93,19,192,69,225,173,5,241,199,2,248,5,2,

-224,72,4,249,63,6,0,50,189,137,67,50,230,225,4,2,104,101,97,142,

-1,0,75,66,42,189,134,6,65,46,119,114,105,116,101,65,46,130,118,0,

-85,65,43,224,2,1,128,85,1,58,50,253,57,0,0,75,224,28,1,225,

-67,7,1,58,50,253,75,1,97,114,224,38,1,224,36,0,1,58,50,221,

-90,141,96,0,85,230,209,0,224,2,37,168,114,224,0,5,131,155,224,1,

-21,237,207,9,5,70,108,97,103,115,123,238,168,3,224,0,2,161,146,224,

-2,37,96,157,224,106,11,7,118,101,114,98,111,115,101,61,238,136,0,64,

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+240,91,0,128,5,0,50,244,14,2,224,60,3,105,109,96,60,0,89,160,

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+75,134,128,11,0,58,96,6,235,134,29,8,120,99,101,112,116,105,111,110,

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+64,128,0,70,204,145,165,75,179,101,135,193,178,178,0,49,76,140,234,132,

+2,109,75,224,15,3,68,114,247,226,2,202,192,175,173,116,192,244,197,12,

+171,174,98,160,179,137,3,95,49,52,56,130,177,179,134,2,85,32,58,64,

+18,226,202,2,179,109,161,92,78,133,162,136,109,153,82,183,65,217,116,147,

+1,54,32,128,15,99,113,139,134,97,102,68,240,83,150,96,134,224,39,3,

+161,135,225,43,1,6,39,92,57,50,38,39,39,165,159,161,156,96,230,224,

+99,3,101,25,139,214,224,17,3,140,200,234,142,3,224,168,1,0,64,160,

+35,134,70,64,156,164,141,144,254,96,158,130,163,247,208,8,64,146,70,57,

+160,148,64,0,0,58,96,147,226,187,0,176,135,232,172,6,166,174,1,95,

+49,77,82,160,108,84,15,0,35,74,25,129,145,239,77,0,105,25,246,96,

+3,180,90,114,41,210,39,0,90,64,28,142,250,134,29,224,163,5,224,160,

+0,2,67,32,79,249,132,1,67,226,139,100,116,17,225,22,7,96,0,2,

+79,32,80,119,54,224,79,5,0,97,96,79,96,27,246,56,4,64,27,0,

+98,224,27,1,66,158,224,28,5,0,102,224,28,2,0,48,224,28,7,0,

+110,224,28,2,0,51,224,28,7,110,205,128,28,0,57,224,27,7,118,170,

+160,56,0,49,224,28,7,0,118,224,56,2,224,143,8,64,3,227,116,1,

+225,193,0,132,77,69,198,182,4,102,76,147,57,0,51,89,77,109,236,64,

+18,3,49,32,64,35,69,57,64,53,196,106,1,51,55,64,56,203,227,239,

+235,0,225,189,0,147,128,68,79,96,17,0,58,96,6,154,133,72,24,237,

+40,0,208,219,0,49,67,17,75,67,140,173,128,19,0,48,64,134,144,98,

+99,48,0,58,96,87,137,55,226,230,3,249,135,1,192,64,150,223,226,96,

+8,64,69,105,142,236,113,0,160,40,226,52,3,224,10,1,96,50,107,13,

+237,72,1,96,250,129,28,128,123,72,24,224,74,4,0,58,96,102,237,75,

+9,182,212,4,111,114,100,32,58,64,68,160,34,224,33,3,0,54,96,20,

+2,99,104,114,64,33,237,144,0,0,52,103,250,64,31,129,168,79,244,192,

+213,68,36,160,28,129,154,225,197,6,112,207,225,197,0,68,45,96,43,129,

+184,0,60,71,19,181,31,198,227,0,58,96,60,162,25,213,15,64,106,0,

+58,100,43,131,244,0,89,74,144,99,232,240,60,3,0,58,96,145,139,27,

+0,49,64,47,128,206,167,188,110,108,82,225,0,58,99,122,199,146,180,245,

+0,61,96,11,128,194,171,241,180,233,252,183,2,68,1,115,218,100,44,133,

+239,96,121,97,13,130,114,130,109,180,217,96,39,107,146,84,187,0,58,96,

+35,171,145,124,151,83,222,96,26,96,43,200,12,194,122,174,122,96,10,143,

+81,167,236,224,32,4,237,174,0,228,255,0,246,15,1,97,34,224,65,4,

+224,64,5,170,228,182,51,130,60,181,39,171,246,224,169,2,140,148,181,41,

+178,105,96,28,161,50,73,220,0,58,97,31,182,31,218,99,97,59,160,36,

+66,215,0,58,98,50,171,28,210,59,121,27,111,154,117,73,209,254,1,95,

+49,157,187,0,58,103,135,177,213,213,42,96,27,250,34,1,105,116,84,140,

+177,203,64,220,160,26,104,206,0,56,104,101,101,118,0,58,96,101,181,241,

+128,55,0,56,74,160,0,90,122,245,64,31,180,212,2,110,101,119,213,154,

+4,76,101,110,32,58,96,39,224,223,7,180,190,76,1,180,190,129,145,2,

+115,101,113,103,16,86,194,128,43,64,44,129,32,73,56,180,106,193,147,128,

+1,113,216,225,170,3,224,20,3,224,17,8,224,14,5,224,11,2,192,8,

+110,143,128,209,226,221,1,238,193,4,180,59,0,79,64,144,171,55,0,56,

+72,107,0,95,111,114,192,7,0,95,82,80,147,209,0,95,113,24,160,10,

+211,23,2,64,95,57,72,44,160,10,66,243,83,134,0,58,96,16,123,155,

+3,111,107,101,87,100,123,211,158,86,246,160,17,194,114,106,237,0,95,115,

+55,0,95,81,250,0,58,179,56,207,2,143,198,243,66,0,160,46,99,38,

+128,46,226,124,1,87,62,99,152,70,50,0,95,98,253,0,58,178,77,183,

+15,178,46,6,116,111,80,116,114,32,58,178,47,239,108,5,177,239,175,36,

+139,30,79,2,64,96,67,169,1,64,95,80,102,222,94,134,42,77,209,137,

+229,240,152,12,176,151,200,175,0,95,145,149,70,146,64,61,1,67,32,96,

+63,0,95,78,33,64,44,237,123,0,197,131,176,172,78,173,114,245,72,27,

+0,58,176,169,5,113,117,111,116,32,58,176,168,226,41,1,226,45,2,226,

+84,72,176,253,97,23,164,125,244,71,1,0,95,80,170,163,139,224,20,0,

+163,144,245,56,6,244,54,3,0,58,177,47,86,69,65,11,70,205,0,58,

+64,37,66,52,5,102,114,101,101,32,58,177,25,135,130,224,91,5,85,216,

+150,22,211,155,245,213,4,191,19,81,26,250,30,4,177,85,237,2,1,64,

+165,133,72,96,244,0,39,79,25,224,48,0,151,118,160,97,245,77,1,165,

+70,193,62,224,118,3,1,64,95,81,114,128,162,133,87,1,55,53,245,69,

+5,136,139,0,58,177,180,111,110,99,162,0,58,177,171,130,153,96,16,130,

+3,75,129,0,83,106,236,189,246,128,168,76,33,145,78,64,198,224,104,11,

+128,103,0,54,160,85,228,11,1,0,58,176,201,68,173,0,58,176,202,96,

+199,191,117,66,164,215,120,226,169,7,176,238,248,63,6,8,117,110,100,101,

+102,105,110,101,100,73,255,0,58,176,246,243,66,7,209,2,1,52,50,163,

+172,70,149,99,14,0,95,75,230,233,177,12,65,128,233,173,2,157,208,4,

+67,32,95,54,51,224,37,3,233,142,2,64,37,96,19,96,10,0,95,81,

+22,0,58,177,59,0,85,230,63,0,0,53,79,136,64,32,209,245,161,49,

+0,80,96,12,97,107,243,228,1,131,242,96,175,67,139,97,221,64,70,153,

+214,132,154,108,46,192,91,210,111,224,55,10,160,0,0,58,177,173,82,183,

+131,221,112,72,224,13,0,73,54,225,97,6,179,98,14,58,32,117,110,115,

+117,112,112,111,114,116,101,100,32,119,69,85,3,115,105,122,101,107,118,3,

+35,51,50,55,96,102,8,35,50,49,52,55,52,56,51,54,74,61,0,58,

+177,215,243,49,2,234,208,0,64,117,243,252,1,66,212,211,36,81,138,129,

+20,65,146,0,51,225,33,0,129,143,0,54,147,42,98,95,178,39,0,105,

+92,104,177,205,0,115,74,87,177,204,73,111,177,201,230,144,7,177,213,131,

+1,100,244,177,220,4,95,52,56,32,95,80,23,0,95,80,113,0,95,80,

+129,0,95,112,209,80,201,116,177,1,95,53,81,124,129,225,65,52,64,9,

+0,58,64,5,175,228,240,231,3,87,166,89,116,239,148,0,177,235,224,29,

+1,224,49,1,224,39,4,177,232,227,161,2,177,226,3,62,61,32,58,64,

+133,64,10,1,32,58,177,94,74,227,177,57,2,60,32,58,177,53,5,105,

+99,109,112,32,58,209,55,74,159,80,16,0,95,80,142,0,58,176,248,74,

+156,176,158,65,43,176,48,2,80,32,58,176,41,196,100,164,159,194,69,224,

+20,11,224,17,8,224,14,5,224,11,2,192,8,229,223,0,240,139,0,236,

+73,3,176,146,4,110,101,103,32,58,175,136,2,42,32,58,173,208,2,45,

+32,58,173,207,2,43,32,58,173,174,224,148,68,0,58,173,245,199,169,64,

+17,225,225,0,73,203,2,66,32,95,76,168,0,95,76,226,64,12,66,33,

+141,190,173,189,116,85,173,35,2,73,32,58,173,23,64,54,96,42,94,145,

+173,30,64,29,128,224,64,9,128,224,8,94,109,97,108,108,111,99,32,58,

+173,13,13,73,79,46,112,101,114,102,111,114,109,73,79,32,58,173,5,224,

+179,2,0,58,172,236,2,85,32,58,172,234,224,219,14,0,58,172,248,64,

+19,0,95,141,91,76,241,0,58,173,4,104,70,115,27,173,7,6,114,97,

+105,115,101,32,58,172,243,95,59,128,170,7,65,46,114,101,97,100,32,58,

+172,229,13,73,79,46,103,101,116,65,114,103,82,101,102,32,58,172,238,0,

+95,70,200,100,232,68,81,99,82,64,105,128,188,6,73,79,46,62,62,32,

+58,172,255,0,95,78,171,98,157,108,223,199,182,82,26,108,236,1,95,49,

+95,125,96,9,127,70,99,115,172,255,186,71,110,18,173,54,109,13,191,170,

+224,35,2,96,32,154,48,160,32,0,95,68,178,0,58,173,28,0,95,77,

+255,128,246,224,47,7,149,106,64,4,142,91,225,14,0,236,154,0,162,184,

+0,58,172,154,118,134,0,58,236,147,1,0,50,238,222,0,192,95,137,153,

+69,242,224,11,2,96,197,100,237,0,58,172,138,96,59,172,245,128,165,0,

+51,97,206,108,120,130,120,74,152,129,62,75,10,96,36,179,156,0,95,68,

+174,65,222,128,224,2,75,32,58,227,106,0,70,154,96,11,2,66,32,58,

+162,125,9,79,46,114,101,116,117,114,110,32,58,225,212,0,0,62,68,110,

+245,132,0,227,104,7,227,84,37,0,58,128,208,226,152,15,207,161,194,128,

+64,200,2,95,50,48,119,171,224,0,255,224,0,255,224,0,255,224,0,255,

+224,0,255,224,0,255,224,0,255,224,0,207,1,32,125,

};

 unsigned char *combexpr = data;

-int combexprlen = 101109;

+int combexprlen = 102195;

 #include "mhsffi.h"

 static struct ffi_entry table[] = {

 { 0,0 }

--- a/src/MicroHs/Expr.hs

+++ b/src/MicroHs/Expr.hs

@@ -39,7 +39,7 @@

   Assoc(..), Fixity,

   getBindsVars,

   HasLoc(..),

-  eForall, eForall',

+  eForall, eForall', unForall,

   eDummy,

   impossible, impossibleShow,

   getArrow, getArrows,

@@ -857,6 +857,10 @@

 eForall' :: Bool -> [IdKind] -> EType -> EType

 eForall' _ [] t = t

 eForall' b vs t = EForall b vs t

+unForall :: EType -> ([IdKind], EType)

+unForall (EForall _ xs t) = (xs, t)

+unForall               t  = ([], t)

 eDummy :: Expr

 eDummy = EVar dummyIdent

--- a/src/MicroHs/TCMonad.hs

+++ b/src/MicroHs/TCMonad.hs

@@ -224,7 +224,6 @@

 addConstraints cs  t = tupleConstraints cs `tImplies` t

 tupleConstraints :: [EConstraint] -> EConstraint

-tupleConstraints []  = error "tupleConstraints"

 tupleConstraints [c] = c

 tupleConstraints cs  = tApps (tupleConstr noSLoc (length cs)) cs

--- a/src/MicroHs/TypeCheck.hs

+++ b/src/MicroHs/TypeCheck.hs

@@ -1284,6 +1284,7 @@

         where node d@(Fcn i e) = (d, i, allVarsEqns e)

               node d@(Pattern (i, _) p me) = (d, i, allVarsPat p $ maybe [] allVarsEqns me)

               node _ = undefined

+      tcSCC (AcyclicSCC d@(Pattern _ _ _)) = tcPatSyn d

       tcSCC (AcyclicSCC d) = tInferDefs [d]

       tcSCC (CyclicSCC ds) = tInferDefs ds

   --traceM $ "tcDefsValue: unsigned=" ++ show unsigned

@@ -1316,8 +1317,8 @@

   withExtVals xts $ do

     -- Infer types for all the Fcns, ignore the new bodies.

     -- The bodies will be re-typecked in tcDefsValues.

-    let tc (Fcn _ eqns) (_, t) = do _ <- tcEqns False t eqns; return ()

-        tc d@(Pattern _ _ _) (_, t) = do _ <- tcPattern d t; return ()

+    let tc (Fcn _ eqns) (_, t)   = do _ <- tcEqns False t eqns; return ()

+        tc (Pattern (i,_) _ _) _ = tcError (getSLoc i) "Cannot infer recursive pattern synonym types"

         tc _ _ = impossible

     zipWithM_ tc fcns xts

   -- Get the unsolved constraints

@@ -1324,8 +1325,7 @@

   ctx <- getUnsolved

   -- For each definition, quantify over the free meta variables, and include

   -- context mentioning them.

-  let isPatSyn = isConIdent   -- hacky way to recognize pattern synonyms

-      genTop :: (Ident, EType) -> T EDef

+  let genTop :: (Ident, EType) -> T EDef

       genTop (i, t) = do

         t' <- derefUVar t

         let vs = metaTvs [t']

@@ -1334,13 +1334,8 @@

             vs' = metaTvs [t'']

         t''' <- quantify vs' t''

         --tcTrace $ "tInferDefs: " ++ showIdent i ++ " :: " ++ showEType t'''

-        if isPatSyn i then do

-          t'''' <- canonPatSynType t'''

-          addPatSyn t'''' i

-          return $ PatternSign [i] t''''

-         else do

-          extValQTop i t'''

-          return $ Sign [i] t'''

+        extValQTop i t'''

+        return $ Sign [i] t'''

   mapM genTop xts

 getUnsolved :: T [EConstraint]

@@ -1433,9 +1428,9 @@

     Fcn i eqns -> do

       (_, t) <- tLookup "type signature" i

       t' <- expandSyn t

-      when (isConIdent i) $ do

-        tcTrace $ "tcDefValue: patsyn\n" ++ show i ++ " :: " ++ show t'

-        tcTrace $ "tcDefValue:\n" ++ showEDefs [adef]

+--      when (isConIdent i) $ do

+--        tcTrace $ "tcDefValue: patsyn\n" ++ show i ++ " :: " ++ show t'

+--        tcTrace $ "tcDefValue:\n" ++ showEDefs [adef]

 --      tcTrace $ "tcDefValue: ------- start " ++ showIdent i

 --      tcTrace $ "tcDefValue: " ++ showIdent i ++ " :: " ++ showExpr t'

 --      tcTrace $ "tcDefValue: " ++ showEDefs [adef]

@@ -1452,36 +1447,39 @@

       t' <- expandSyn t

       return (ForImp ie (qualIdent mn i) t')

     Pattern _ _ _ -> impossible

-    {- Pattern (i, _) _ _ -> do

-      (_, t) <- tLookup "pattern type signature" i

-      t' <- expandSyn t

-      tcPattern adef t'-}

     _ -> return adef

 -- This is only used during inference.

 -- When doing type checking the actual Pattern definition will have been

 -- removed by expandPatSyn.

-tcPattern :: EDef -> EType -> T EDef

-tcPattern (Pattern (ip, vks) p me) at = do

-  traceM ("Pattern enter " ++ show (ip, vks, p, me, at))

-  let (_vks1, ctx1, _vks2, _ctx2, ty) = splitPatSynType at

-      step [] t = do

-        d <- newADictIdent (getSLoc ip)

---        traceM $ "tcPattern: add ctx " ++ show ctx1

-        withDict d ctx1 $ do

-          r <- tcPat (Check t) p

-          _ <- solveConstraints

-          checkConstraints

-          pure r

+-- The important thing here is the call to addPatSyn

+tcPatSyn :: EDef -> T [EDef]

+tcPatSyn (Pattern (ip, vks) p me) = do

+--  traceM $ "tcPatSyn: enter " ++ show (ip, vks, p, me)

+  let step [] t = tcPat (Check t) p

       step (ik:iks) t = do

         (ti, tr) <- unArrow (getSLoc ik) t

         withExtVal (idKindIdent ik) ti $ step iks tr

-  (_, _, p') <- step vks ty

-  me' <- case me of Nothing -> pure Nothing; Just e -> Just <$> do e' <- tcEqns True at e; checkConstraints; pure e'

-  mn <- gets moduleName

-  traceM ("Pattern after " ++ show (qualIdent mn ip, vks, p', me'))

-  return $ Pattern (qualIdent mn ip, vks) p' me'

-tcPattern _ _ = error "tcPattern"

+  pty <- newUVar   -- invent a type

+  (sks, dicts, _p) <- step vks pty

+  let ctx2 = map snd dicts

+--  traceM $ "tcPatSyn: pat " ++ show (sks, ctx2)

+  case me of Nothing -> pure (); Just e -> void $ tcEqns False pty e

+  ctx1 <- getUnsolved

+--  traceM $ "tcPatSyn: ctx " ++ show ctx1

+  ty0 <- addConstraints ctx2 <$> derefUVar pty

+  let ctx1' = deleteFirstsBy eqEType ctx1 ctx2   -- remove provided from required

+      (sks', sub) = tyVarSubst sks ty0           -- turn skolems

+      ty1 = subst sub ty0                        --    into rigid tyvars

+  ty2 <- quantify (metaTvs [ty1]) (addConstraints ctx1' ty1)

+  let (vs, ty3) = unForall ty2

+      ty4 = eForall' False (sks' ++ vs) ty3      -- add the skolems tyvars

+  ty5 <- canonPatSynType ty4

+--  traceM $ "tcPatSyn: tys " ++ show (ty0, ty1, ty2, ty3, ty4, ty5)

+  addPatSyn ty5 ip

+--  traceM ("tcPatSyn: after " ++ show (ip, ty5))

+  return [ PatternSign [ip] ty3 ]

+tcPatSyn _ = impossible

 -- Add implicit forall and type check.

 tCheckTypeTImpl :: HasCallStack => EType -> EType -> T EType

@@ -2282,7 +2280,7 @@

     -- Pattern synonym

     ECon (ConSyn qi n (e, t)) -> do

       checkArity n

-      let (yes, _) = mkMatchDataTypeConstr (mkPatSynMatch qi) xpt

+      let (_, yes, _) = mkMatchDataTypeConstr (mkPatSynMatch qi) xpt

           vp = EViewPat (EQVar e t) (eApps yes args)

       --traceM ("patsyn " ++ show vp)

       tcPat mt vp

@@ -2414,24 +2412,29 @@

 getEnvTypes :: T [EType]

 getEnvTypes = gets (map entryType . stElemsLcl . valueTable)

+tyVarSubst :: [a] -> EType -> ([IdKind], [(a, EType)])

+tyVarSubst tvs ty =

+  let usedVars = allVarsExpr ty -- Avoid used type variables

+      newVars = take (length tvs) (allBinders \\ usedVars)

+      newVarsK = map (\ i -> IdKind i noKind) newVars

+      noKind = eDummy

+  in  (newVarsK, zipWith (\ tv n -> (tv, EVar n)) tvs newVars)

 -- Quantify over the specified type variables.

 -- The type should be zonked.

 quantify :: [TRef] -> Rho -> T Sigma

 quantify [] ty = return ty

 quantify tvs ty = do

-  let usedVars = allVarsExpr ty -- Avoid used type variables

-      newVars = take (length tvs) (allBinders \\ usedVars)

-      newVarsK = map (\ i -> IdKind i noKind) newVars

-      noKind = eDummy

+  let (newVarsK, sub) = tyVarSubst tvs ty

   osubst <- gets uvarSubst

-  zipWithM_ (\ tv n -> setUVar tv (EVar n)) tvs newVars

+  mapM_ (uncurry setUVar) sub

   ty' <- derefUVar ty

   putUvarSubst osubst  -- reset the setUVar we did above

   return (EForall False newVarsK ty')

-allBinders :: [Ident] -- a,b,..z, a1, b1,... z1, a2, b2,...

+allBinders :: [Ident] -- a,b,...,z,a1,a2,...

 allBinders = [ mkIdent [x] | x <- ['a' .. 'z'] ] ++

-             [ mkIdent (x : show i) | i <- [1::Int ..], x <- ['a' .. 'z']]

+             [ mkIdent ('a' : show i) | i <- [1::Int ..]]

 -- Skolemize the given variables

 shallowSkolemise :: [IdKind] -> EType -> T ([TyVar], EType)

@@ -2597,19 +2600,15 @@

 expandPatSyn :: EDef -> T [EDef]

 expandPatSyn (Pattern (i, vks) p me) = do

   (_, t) <- tLookup "type signature" i

-  (vks1, _ctx1, vks2, ctx2, _ty) = splitPatSynType t

   (im, qim) <- addPatSynMatch i t

-  let (yes, no) = mkMatchDataTypeConstr qim t

+  let (ddata, yes, no) = mkMatchDataTypeConstr qim t

       mexp = fmap (Fcn i) me

       pat = Fcn im [ eEqn [p] match

                    , eEqn [eDummy] no]

       match = eApps yes (map (EVar . idKindIdent) vks)

-      ddata = Data lhs [cm, cn] []

-            where lhs = (mkMatchDataTypeName qim, vks1)

-                  cm = Constr vks2 (if isEmptyCtx ctx2 then [] else [ctx2]) mi (Left (False, xxx))

-                  cn = Constr []   []                                       ni (Left (False, ))

-                  EQVar (ECon (ConData _ mi _)) tm = yes

-                  EQVar (ECon (ConData _ ni _)) tn = no

+      dname = case ddata of Data (n, _) _ _ -> n; _ -> impossible

+  kvar <- newUVar    -- We don't care about the kind

+  withTypeTable $ extValQTop dname kvar

   pure $ maybeToList mexp ++ [pat, ddata]

 expandPatSyn d = pure [d]

@@ -2632,10 +2631,9 @@

 -- Given the (qualified) name of a synonym and its type generate:

 -- match-constructor, nomatch-constructor

-mkMatchDataTypeConstr :: HasCallStack => Ident -> EType -> (Expr, Expr)

+mkMatchDataTypeConstr :: HasCallStack => Ident -> EType -> (EDef, Expr, Expr)

 mkMatchDataTypeConstr qi at =

-  let loc = getSLoc at

-      (vks1, _ctx1, vks2, ctx2, ty) = splitPatSynType at

+  let (vks1, _ctx1, vks2, ctx2, ty) = splitPatSynType at

       (ats, _rt) = getArrows ty

       n = length ats

       mi = addIdentSuffix qi "M"

@@ -2647,9 +2645,16 @@

       tr = tApps tycon $ map (EVar . idKindIdent) vks1

       tn = EForall True vks1 $ EForall True [] tr

       tm = EForall True vks1 $ EForall True vks2 $ etImplies ctx2 $ foldr tArrow tr ats

-  in  trace ("M :: " ++ show tm ++ ",  N :: " ++ show tn)

-      (EQVar (ECon conm) tm, EQVar (ECon conn) tn)

+      ddata = Data lhs [cm, cn] []

+            where lhs = (unQualIdent tycon, vks1)

+                  cm = Constr vks2 (if isEmptyCtx ctx2 then [] else [ctx2]) (unQualIdent mi) (Left $ zip (repeat False) ats)

+                  cn = Constr []   []                                       (unQualIdent ni) (Left [])

+  in  -- trace ("M :: " ++ show tm ++ ",  N :: " ++ show tn) $

+      -- trace (showEDefs [ddata]) $

+      (ddata, EQVar (ECon conm) tm, EQVar (ECon conn) tn)

 mkPatSynMatch :: Ident -> Ident

 mkPatSynMatch i = addIdentSuffix i "%"

@@ -2659,24 +2664,40 @@

 -- A pattern synonym always has a type of the form

 --  forall vs1 . ctx1 => forall vs2 . ctx2 => ty

 --         required             provided

+-- The input has forall inserted, but the implicit forall

+-- may be in the wrong place.

 canonPatSynType :: EType -> T EType

 canonPatSynType at = do

+  let mkTyp rVks rCtx pVks pCtx ty =

+        EForall True rVks $ tImplies rCtx $

+        EForall True pVks $ tImplies pCtx ty

+      getImplies' :: EType -> (EConstraint, EType)

+      getImplies' ty = fromMaybe (emptyCtx, ty) $ getImplies ty

   at' <- expandSyn at

-  let (vks, t0) =

-        case at' of

-          EForall _ xs t -> (xs, t)

-          t              -> ([], t)

-      (ctx1, ctx2, ty) =

-        case getImplies t0 of

-          Nothing ->           (emptyCtx, emptyCtx, t0)

-          Just (c1, t1) ->

-            case getImplies t1 of

-              Nothing       -> (c1,       emptyCtx, t1)

-              Just (c2, t2) -> (c1,       c2,       t2)

-      vs2 = freeTyVars [ctx2]

-      (vks2, vks1) = partition ((`elem` vs2) . idKindIdent) vks

-  pure $ EForall True vks1 $ tImplies ctx1 $ EForall True vks2 $ tImplies ctx2 ty

+  case at' of

+    EForall False vks t0 -> do

+      -- Implicit forall, the xs need to be split between required and provided.

+      let (reqCtx, t1) = getImplies' t0

+          (proCtx, t2) = getImplies' t1

+          proVs = freeTyVars [proCtx]

+          (proVks, reqVks) = partition ((`elem` proVs) . idKindIdent) vks

+--      traceM "%%% implicit"

+      pure $ mkTyp reqVks reqCtx proVks proCtx t2

+    EForall True reqVks t0 -> do

+      -- Explicit forall

+      let (reqCtx, t1) = getImplies' t0

+          (proVks, t2) = unForall t1

+          (proCtx, t3) = getImplies' t2

+--      traceM "%%% explicit"

+      pure $ mkTyp reqVks reqCtx proVks proCtx t3

+    ty -> do

+      -- No forall at all.  XXX doesn't work with nullary classes

+--      traceM "%%% none"

+      pure $ mkTyp [] emptyCtx [] emptyCtx ty

 splitPatSynType :: EType -> ([IdKind], EConstraint, [IdKind], EConstraint, EType)

 splitPatSynType (EForall _ vks1 t0)

   | Just  (ctx1, EForall _ vks2 t1) <- getImplies t0

@@ -2710,7 +2731,7 @@

           when (isConIdent iCls) $

             --impossible

             -- XXX it seems we can get here, e.g., Control.Monad.Fail without Applicative import

-            error ("expandDict: " ++ show iCls)

+            error ("expandDict: " ++ showExprRaw acc)

           return [(edict, vks, ctx, cc, [])]

         Just (ClassInfo iks sups _ _ fds) -> do

let

@@ -2737,6 +2758,7 @@

   a <- ta                          -- compute, generating constraints

   ds <- solveConstraints           -- solve those

   un <- gets constraints           -- get remaining unsolved

+--  traceM $ "solveLocalConstraints: " ++ show (cs, ds, un)

   putConstraints (un ++ cs)        -- put back unsolved and old constraints

   return (a, ds)

--- a/tests/PatSyn.hs

+++ b/tests/PatSyn.hs

@@ -7,10 +7,72 @@

 f2 :: [a] -> a

 f2 (Sing a) = a

+pattern Dup :: Eq a => a -> [a]

+pattern Dup a <- (dup -> (Just a))

+  where Dup a = [a, a]

+dup :: (Eq a) => [a] -> Maybe a

+dup [x,x'] | x==x' = Just x

+dup _ = Nothing

+f3 :: [Int] -> Int

+f3 (Dup x) = x

+f3 _ = 0

+f4 :: Int -> Int

+f4 One = 99

+f4 _ = 88

+data S b = forall a . Show a => S (a,b)

+instance Show b => Show (S b) where

+  show (S xy) = show xy

+pattern SP :: () => Show a => a -> S Bool

+pattern SP a = S (a, True)

+f5 :: S Bool -> String

+f5 (SP x) = show x

+ss :: S Bool

+ss = S ((), True)

+----

+data T a = forall b . Show b => MkT a b

+pattern ExNumPat1 :: (Num a, Eq a) => (Show b) => b -> T a

+pattern ExNumPat1 x = MkT 42 x

+pattern ExNumPat2 x = MkT 42 x

+ft1 :: (Eq a, Num a) => T a -> String

+ft1 (ExNumPat1 x) = show x

+ft2 :: (Eq a, Num a) => T a -> String

+ft2 (ExNumPat2 x) = show x

 main :: IO ()

 main = do

-  print (Sing 1)

-  print (Swap 1 2)

-  print (f1 [3])

-  print (f2 [4])

+  print $ Sing 1

+  print $ Swap 1 2

+  print $ f1 [3]

+  print $ f2 [4]

 --  print (Sings 1 [2])  this is an error, of course

+  print (Dup 22)

+  print $ f3 [11,11]

+  print $ f3 [11,12]

+  print (One :: Int)

+  print (One :: Double)

+  print $ f4 1

+  print $ f4 2

+  print $ SP ()

+  print $ f5 ss

+  let x = MkT 42 True

+      y = ExNumPat1 ()

+      z = ExNumPat2 ()

+  print (ft1 x, ft2 x)

+  print (ft1 y, ft2 y)

+  print (ft1 z, ft2 z)

--- a/tests/PatSyn.ref

+++ b/tests/PatSyn.ref

@@ -2,3 +2,15 @@

 [2,1]

 (3,[3])

+[22,22]

+11

+0

+1

+1.0

+99

+88

+((),True)

+"()"

+("True","True")

+("()","()")

+("()","()")

--- a/tests/PatSynE.hs

+++ b/tests/PatSynE.hs

@@ -1,22 +1,13 @@

-module PatSynE(pattern Sing, pattern Sings, pattern Swap) where

+module PatSynE(pattern Sing, pattern Sings, pattern Swap, pattern One) where

 pattern Sing :: a -> [a]

 pattern Sing a = [a]

+pattern Sings :: a -> [a] -> [a]

 pattern Sings a as <- as@[a]

 pattern Swap :: a -> a -> [a]

 pattern Swap a b = [b, a]

-{-

-pattern Dup :: Eq a => a -> [a]

-pattern Dup a <- [(dup -> (Just a))]

-  where Dup a = [a, a]

-dup :: (Eq a) => [a] -> Maybe a

-dup [x,x'] | x==x' = Just x

-dup _ = Nothing

--}

-pattern One :: forall a . (Eq a) => a

-pattern One <- 1

+pattern One :: (Eq a, Num a) => a

+pattern One = 1