Annotation of loncom/html/adm/dragmath/applet/classes/formats/Maxima.xml, revision 1.1
1.1 ! www 1: <?xml version="1.0" encoding="UTF-8"?>
! 2:
! 3: <Syntax>
! 4: <name AutoBrackets="true">Maxima</name>
! 5:
! 6: <Initial>
! 7: <output1></output1>
! 8: <output2></output2>
! 9: </Initial>
! 10: <Text>
! 11: <output1></output1>
! 12: <output2></output2>
! 13: </Text>
! 14: <Variable>
! 15: <output1></output1>
! 16: <output2></output2>
! 17: </Variable>
! 18: <RealNumber>
! 19: <output1></output1>
! 20: <output2></output2>
! 21: </RealNumber>
! 22:
! 23:
! 24:
! 25: <!-- Nary Operators -->
! 26: <Add>
! 27: <output>+</output>
! 28: </Add>
! 29: <Multiply>
! 30: <output>*</output>
! 31: </Multiply>
! 32: <Multiply2>
! 33: <output>*</output>
! 34: </Multiply2>
! 35: <Equals>
! 36: <output>=</output>
! 37: </Equals>
! 38: <Union>
! 39: <initial>union(</initial>
! 40: <output>,</output>
! 41: <final>)</final>
! 42: </Union>
! 43: <Intersection>
! 44: <initial>intersection(</initial>
! 45: <output>,</output>
! 46: <final>)</final>
! 47: </Intersection>
! 48: <Comma>
! 49: <output>,</output>
! 50: </Comma>
! 51: <Equiv>
! 52: <output>≡</output>
! 53: </Equiv>
! 54:
! 55:
! 56:
! 57: <!-- Functions -->
! 58: <UMinus>
! 59: <output1>-</output1>
! 60: <output2></output2>
! 61: </UMinus>
! 62: <Factorial brackets="false">
! 63: <output1>(</output1>
! 64: <output2>)!</output2>
! 65: </Factorial>
! 66: <NaturalLogarithm>
! 67: <output1>log</output1>
! 68: <output2></output2>
! 69: </NaturalLogarithm>
! 70: <Logarithm>
! 71: <output1>log10</output1>
! 72: <output2></output2>
! 73: </Logarithm>
! 74: <Sine>
! 75: <output1>sin</output1>
! 76: <output2></output2>
! 77: </Sine>
! 78: <Cosine>
! 79: <output1>cos</output1>
! 80: <output2></output2>
! 81: </Cosine>
! 82: <Tangent>
! 83: <output1>tan</output1>
! 84: <output2></output2>
! 85: </Tangent>
! 86: <ArcSine>
! 87: <output1>asin</output1>
! 88: <output2></output2>
! 89: </ArcSine>
! 90: <ArcCosine>
! 91: <output1>acos</output1>
! 92: <output2></output2>
! 93: </ArcCosine>
! 94: <ArcTangent>
! 95: <output1>atan</output1>
! 96: <output2></output2>
! 97: </ArcTangent>
! 98: <SineH>
! 99: <output1>sinh</output1>
! 100: <output2></output2>
! 101: </SineH>
! 102: <CosineH>
! 103: <output1>cosh</output1>
! 104: <output2></output2>
! 105: </CosineH>
! 106: <TanH>
! 107: <output1>tanh</output1>
! 108: <output2></output2>
! 109: </TanH>
! 110: <ArcSineH>
! 111: <output1>asinh</output1>
! 112: <output2></output2>
! 113: </ArcSineH>
! 114: <ArcCosineH>
! 115: <output1>acosh</output1>
! 116: <output2></output2>
! 117: </ArcCosineH>
! 118: <ArcTanH>
! 119: <output1>atanh</output1>
! 120: <output2></output2>
! 121: </ArcTanH>
! 122: <SquareRoot>
! 123: <output1>sqrt</output1>
! 124: <output2></output2>
! 125: </SquareRoot>
! 126: <Exp>
! 127: <output1>exp</output1>
! 128: <output2></output2>
! 129: </Exp>
! 130: <Max>
! 131: <output1>max</output1>
! 132: <output2></output2>
! 133: </Max>
! 134: <Min>
! 135: <output1>min</output1>
! 136: <output2></output2>
! 137: </Min>
! 138: <Determinant>
! 139: <output1>det</output1>
! 140: <output2></output2>
! 141: </Determinant>
! 142: <Trace>
! 143: <output1>trace</output1>
! 144: <output2></output2>
! 145: </Trace>
! 146:
! 147:
! 148:
! 149: <!-- Binary Operators -->
! 150: <NotEqual>
! 151: <output1></output1>
! 152: <output2>≠</output2>
! 153: <output3></output3>
! 154: </NotEqual>
! 155: <PlusMinus>
! 156: <output1></output1>
! 157: <output2>±</output2>
! 158: <output3></output3>
! 159: </PlusMinus>
! 160: <Assignment>
! 161: <output1></output1>
! 162: <output2>:</output2>
! 163: <output3></output3>
! 164: </Assignment>
! 165: <Subtract>
! 166: <output1></output1>
! 167: <output2>-</output2>
! 168: <output3></output3>
! 169: </Subtract>
! 170: <Divide>
! 171: <output1></output1>
! 172: <output2>/</output2>
! 173: <output3></output3>
! 174: </Divide>
! 175: <Divide2>
! 176: <output1></output1>
! 177: <output2>/</output2>
! 178: <output3></output3>
! 179: </Divide2>
! 180: <LessThan>
! 181: <output1></output1>
! 182: <output2><![CDATA[<]]></output2>
! 183: <output3></output3>
! 184: </LessThan>
! 185: <GreaterThan>
! 186: <output1></output1>
! 187: <output2>></output2>
! 188: <output3></output3>
! 189: </GreaterThan>
! 190: <LTEQ>
! 191: <output1></output1>
! 192: <output2><![CDATA[<=]]></output2>
! 193: <output3></output3>
! 194: </LTEQ>
! 195: <GTEQ>
! 196: <output1></output1>
! 197: <output2>>=</output2>
! 198: <output3></output3>
! 199: </GTEQ>
! 200: <Subset>
! 201: <output1>subsetp(</output1>
! 202: <output2>,</output2>
! 203: <output3>)</output3>
! 204: </Subset>
! 205: <SubsetEq>
! 206: <output1>subsetp(</output1>
! 207: <output2>,</output2>
! 208: <output3>)</output3>
! 209: </SubsetEq>
! 210: <NSubset>
! 211: <output1>not(subsetp(</output1>
! 212: <output2>,</output2>
! 213: <output3>))</output3>
! 214: </NSubset>
! 215: <NSubsetEq>
! 216: <output1>not(subsetp(</output1>
! 217: <output2>,</output2>
! 218: <output3>))</output3>
! 219: </NSubsetEq>
! 220: <Power>
! 221: <output1></output1>
! 222: <output2>^</output2>
! 223: <output3></output3>
! 224: </Power>
! 225: <Subscript>
! 226: <output1></output1>
! 227: <output2>[</output2>
! 228: <output3>]</output3>
! 229: </Subscript>
! 230: <NthRoot>
! 231: <output1>(</output1>
! 232: <output2>)^(1/(</output2>
! 233: <output3>))</output3>
! 234: </NthRoot>
! 235: <Function>
! 236: <output1></output1>
! 237: <output2>(</output2>
! 238: <output3>)</output3>
! 239: </Function>
! 240: <LeftArrow>
! 241: <output1></output1>
! 242: <output2>←</output2>
! 243: <output3></output3>
! 244: </LeftArrow>
! 245: <RightArrow>
! 246: <output1></output1>
! 247: <output2>→</output2>
! 248: <output3></output3>
! 249: </RightArrow>
! 250: <UpArrow>
! 251: <output1></output1>
! 252: <output2>↑</output2>
! 253: <output3></output3>
! 254: </UpArrow>
! 255: <DownArrow>
! 256: <output1></output1>
! 257: <output2>↓</output2>
! 258: <output3></output3>
! 259: </DownArrow>
! 260: <LeftDblArrow>
! 261: <output1></output1>
! 262: <output2>⇐</output2>
! 263: <output3></output3>
! 264: </LeftDblArrow>
! 265: <RightDblArrow>
! 266: <output1></output1>
! 267: <output2>⇒</output2>
! 268: <output3></output3>
! 269: </RightDblArrow>
! 270: <LeftRightArrow>
! 271: <output1></output1>
! 272: <output2>↔</output2>
! 273: <output3></output3>
! 274: </LeftRightArrow>
! 275: <LeftRightDblArrow>
! 276: <output1></output1>
! 277: <output2>⇔</output2>
! 278: <output3></output3>
! 279: </LeftRightDblArrow>
! 280: <NorthEastArrow>
! 281: <output1></output1>
! 282: <output2>↗</output2>
! 283: <output3></output3>
! 284: </NorthEastArrow>
! 285: <SouthEastArrow>
! 286: <output1></output1>
! 287: <output2>↘</output2>
! 288: <output3></output3>
! 289: </SouthEastArrow>
! 290: <NorthWestArrow>
! 291: <output1></output1>
! 292: <output2>↖</output2>
! 293: <output3></output3>
! 294: </NorthWestArrow>
! 295: <SouthWestArrow>
! 296: <output1></output1>
! 297: <output2>↙</output2>
! 298: <output3></output3>
! 299: </SouthWestArrow>
! 300:
! 301: <Exists>
! 302: <output1></output1>
! 303: <output2>∃</output2>
! 304: <output3></output3>
! 305: </Exists>
! 306: <ForAll>
! 307: <output1></output1>
! 308: <output2>∀</output2>
! 309: <output3></output3>
! 310: </ForAll>
! 311: <IsIn>
! 312: <output1></output1>
! 313: <output2>∈</output2>
! 314: <output3></output3>
! 315: </IsIn>
! 316: <NotExists>
! 317: <output1></output1>
! 318: <output2>∄</output2>
! 319: <output3></output3>
! 320: </NotExists>
! 321: <NotIn>
! 322: <output1></output1>
! 323: <output2>∉</output2>
! 324: <output3></output3>
! 325: </NotIn>
! 326: <SimEq>
! 327: <output1></output1>
! 328: <output2>≃</output2>
! 329: <output3></output3>
! 330: </SimEq>
! 331: <Or>
! 332: <output1></output1>
! 333: <output2>∨</output2>
! 334: <output3></output3>
! 335: </Or>
! 336: <And>
! 337: <output1></output1>
! 338: <output2>∧</output2>
! 339: <output3></output3>
! 340: </And>
! 341: <Not>
! 342: <output1></output1>
! 343: <output2>¬</output2>
! 344: <output3></output3>
! 345: </Not>
! 346:
! 347:
! 348: <!-- Nary Functions -->
! 349: <Integral>
! 350: <output1> integrate(</output1>
! 351: <output2>,</output2>
! 352: <output3>)</output3>
! 353: </Integral>
! 354: <Differential>
! 355: <output1>diff(</output1>
! 356: <output2>,</output2>
! 357: <output3>)</output3>
! 358: </Differential>
! 359: <PartialDifferential>
! 360: <output1>diff(</output1>
! 361: <output2>,</output2>
! 362: <output3>)</output3>
! 363: </PartialDifferential>
! 364: <Sum>
! 365: <output1>sum(</output1>
! 366: <output2>,</output2>
! 367: <output3>,</output3>
! 368: <output4>,</output4>
! 369: <output5>);</output5>
! 370: </Sum>
! 371: <Product>
! 372: <output1>product(</output1>
! 373: <output2>,</output2>
! 374: <output3>,</output3>
! 375: <output4>,</output4>
! 376: <output5>);</output5>
! 377: </Product>
! 378: <Limit>
! 379: <output1>limit(</output1>
! 380: <output2>,</output2>
! 381: <output3>=</output3>
! 382: <output4>);</output4>
! 383: </Limit>
! 384: <Evaluate order="1,2,0">
! 385: <output1>subst(</output1>
! 386: <output2>=</output2>
! 387: <output3>,</output3>
! 388: <output4>)</output4>
! 389: </Evaluate>
! 390: <DefiniteIntegral>
! 391: <output1>integrate(</output1>
! 392: <output2>,</output2>
! 393: <output3>,</output3>
! 394: <output4>,</output4>
! 395: <output5>)</output5>
! 396: </DefiniteIntegral>
! 397:
! 398:
! 399:
! 400: <!-- Matrix -->
! 401: <Matrix>
! 402: <matrixStart>matrix(</matrixStart>
! 403: <rowStart>[</rowStart>
! 404: <elementStart></elementStart>
! 405: <elementEnd></elementEnd>
! 406: <elementSeparator>,</elementSeparator>
! 407: <rowEnd>]</rowEnd>
! 408: <rowSeparator>,</rowSeparator>
! 409: <matrixEnd>)</matrixEnd>
! 410: </Matrix>
! 411:
! 412:
! 413:
! 414: <!-- Grouping -->
! 415: <BracketsRnd>
! 416: <output1>(</output1>
! 417: <output2>)</output2>
! 418: </BracketsRnd>
! 419: <BracketsCurl>
! 420: <output1>{</output1>
! 421: <output2>}</output2>
! 422: </BracketsCurl>
! 423: <BracketsSq>
! 424: <output1>[</output1>
! 425: <output2>]</output2>
! 426: </BracketsSq>
! 427: <Abs>
! 428: <output1>abs(</output1>
! 429: <output2>)</output2>
! 430: </Abs>
! 431:
! 432:
! 433:
! 434: <!-- Symbols -->
! 435: <Infinity>
! 436: <output>infinity</output>
! 437: </Infinity>
! 438:
! 439: <Γ>
! 440: <output> Gamma </output>
! 441: </Γ>
! 442: <Δ>
! 443: <output> Delta </output>
! 444: </Δ>
! 445: <Θ>
! 446: <output> Theta </output>
! 447: </Θ>
! 448: <Λ>
! 449: <output> Lamda </output>
! 450: </Λ>
! 451: <Ξ>
! 452: <output> Xi </output>
! 453: </Ξ>
! 454: <Π>
! 455: <output> Pi </output>
! 456: </Π>
! 457: <Σ>
! 458: <output> Sigma </output>
! 459: </Σ>
! 460: <Υ>
! 461: <output> Upsilon </output>
! 462: </Υ>
! 463: <Φ>
! 464: <output> Phi </output>
! 465: </Φ>
! 466: <Ψ>
! 467: <output> Psi </output>
! 468: </Ψ>
! 469: <Ω>
! 470: <output> Omega </output>
! 471: </Ω>
! 472:
! 473:
! 474: <α>
! 475: <output> alpha </output>
! 476: </α>
! 477: <β>
! 478: <output> beta </output>
! 479: </β>
! 480: <γ>
! 481: <output> %gamma </output>
! 482: </γ>
! 483: <δ>
! 484: <output> delta </output>
! 485: </δ>
! 486: <ε>
! 487: <output> epsilon </output>
! 488: </ε>
! 489: <ζ>
! 490: <output> zeta </output>
! 491: </ζ>
! 492: <η>
! 493: <output> eta </output>
! 494: </η>
! 495: <θ>
! 496: <output> theta </output>
! 497: </θ>
! 498: <ι>
! 499: <output> iota </output>
! 500: </ι>
! 501: <κ>
! 502: <output> kappa </output>
! 503: </κ>
! 504: <λ>
! 505: <output> lambda </output>
! 506: </λ>
! 507: <μ>
! 508: <output> mu </output>
! 509: </μ>
! 510: <ν>
! 511: <output> nu </output>
! 512: </ν>
! 513: <ξ>
! 514: <output> xi </output>
! 515: </ξ>
! 516: <π>
! 517: <output> %pi </output>
! 518: </π>
! 519: <ρ>
! 520: <output> rho </output>
! 521: </ρ>
! 522: <σ>
! 523: <output> sigma </output>
! 524: </σ>
! 525: <τ>
! 526: <output> tau </output>
! 527: </τ>
! 528: <υ>
! 529: <output> upsilon </output>
! 530: </υ>
! 531: <φ>
! 532: <output> phi </output>
! 533: </φ>
! 534: <χ>
! 535: <output> chi </output>
! 536: </χ>
! 537: <ψ>
! 538: <output> psi </output>
! 539: </ψ>
! 540: <ω>
! 541: <output> omega </output>
! 542: </ω>
! 543:
! 544: </Syntax>
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