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Taniyama group

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233: 22: 43: 274: 207: 178: 67: 149: 128: 303: 298: 293: 267: 125: 93: 85: 260: 203: 174: 195: 166: 105: 217: 188: 213: 184: 117: 97: 89: 244: 145: 36: 30: 287: 198:(1977), "Automorphic representations, Shimura varieties, and motives. Ein Märchen", 121: 170: 165:, Lecture Notes in Mathematics, vol. 900, Berlin-New York: Springer-Verlag, 240: 157: 153: 101: 156:; Shih, Kuang-yen (1982), "Langlands's Construction of the Taniyama Group", 232: 113: 15: 202:, Proc. Sympos. Pure Math., vol. 33, pp. 205–246, 248: 124:
whose representations correspond to the (hypothetical)
48: 200:Automorphic forms, representations and L-functions 268: 159:Hodge cycles, motives, and Shimura varieties. 8: 275: 261: 109: 68:Learn how and when to remove this message 7: 229: 227: 14: 231: 20: 1: 247:. You can help Knowledge by 171:10.1007/978-3-540-38955-2_14 120:. It was intended to be the 320: 226: 112:) using an observation by 104:. It was introduced by 243:-related article is a 29:This article includes 135:of rational numbers. 94:absolute Galois group 80:In mathematics, the 116:, and named after 37:properly formatted 304:Mathematics stubs 299:Langlands program 256: 255: 78: 77: 70: 311: 294:Algebraic groups 277: 270: 263: 235: 228: 220: 196:Langlands, R. P. 191: 164: 73: 66: 62: 59: 53: 51: 46:this article by 31:inline citations 24: 23: 16: 319: 318: 314: 313: 312: 310: 309: 308: 284: 283: 282: 281: 224: 210: 194: 181: 162: 150:Milne, James S. 146:Deligne, Pierre 144: 141: 131:over the field 118:Yutaka Taniyama 74: 63: 57: 54: 49:correcting them 47: 41: 25: 21: 12: 11: 5: 317: 315: 307: 306: 301: 296: 286: 285: 280: 279: 272: 265: 257: 254: 253: 236: 222: 221: 208: 192: 179: 140: 137: 82:Taniyama group 76: 75: 28: 26: 19: 13: 10: 9: 6: 4: 3: 2: 316: 305: 302: 300: 297: 295: 292: 291: 289: 278: 273: 271: 266: 264: 259: 258: 252: 250: 246: 242: 237: 234: 230: 225: 219: 215: 211: 209:0-8218-1437-0 205: 201: 197: 193: 190: 186: 182: 180:3-540-11174-3 176: 172: 168: 161: 160: 155: 151: 147: 143: 142: 138: 136: 134: 130: 127: 123: 119: 115: 111: 107: 103: 99: 95: 91: 87: 83: 72: 69: 61: 50: 45: 40: 38: 35:they are not 32: 27: 18: 17: 249:expanding it 238: 223: 199: 158: 154:Ogus, Arthur 132: 122:group scheme 81: 79: 64: 55: 34: 241:mathematics 102:Serre group 88:that is an 288:Categories 139:References 106:Langlands 98:rationals 90:extension 58:May 2024 218:0546619 189:0654325 129:motives 114:Deligne 108: ( 100:by the 96:of the 92:of the 44:improve 42:Please 216:  206:  187:  177:  33:, but 239:This 163:(PDF) 86:group 84:is a 245:stub 204:ISBN 175:ISBN 110:1977 167:doi 290:: 214:MR 212:, 185:MR 183:, 173:, 152:; 148:; 126:CM 276:e 269:t 262:v 251:. 169:: 133:Q 71:) 65:( 60:) 56:( 52:. 39:.

Index

inline citations
properly formatted
improve
correcting them
Learn how and when to remove this message
group
extension
absolute Galois group
rationals
Serre group
Langlands
1977
Deligne
Yutaka Taniyama
group scheme
CM
motives
Deligne, Pierre
Milne, James S.
Ogus, Arthur
Hodge cycles, motives, and Shimura varieties.
doi
10.1007/978-3-540-38955-2_14
ISBN
3-540-11174-3
MR
0654325
Langlands, R. P.
ISBN
0-8218-1437-0

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