LaTeX to CAS translator
This mockup demonstrates the concept of TeX to Computer Algebra System (CAS) conversion.
The demo-application converts LaTeX functions which directly translate to CAS counterparts.
Functions without explicit CAS support are available for translation via a DRMF package (under development).
The following LaTeX input ...
{\displaystyle q^{-1} + 20q - 62q^3 + \dots}
... is translated to the CAS output ...
Semantic latex: q^{-1} + 20q - 62q^3 + \dots
Confidence: 0
Mathematica
Translation: (q)^(- 1)+ 20*q - 62*(q)^(3)+ \[Ellipsis]
Information
Sub Equations
- (q)^(- 1)+ 20*q - 62*(q)^(3)+ \[Ellipsis]
Free variables
- q
Tests
Symbolic
Numeric
SymPy
Translation: (q)**(- 1)+ 20*q - 62*(q)**(3)+ null
Information
Sub Equations
- (q)**(- 1)+ 20*q - 62*(q)**(3)+ null
Free variables
- q
Tests
Symbolic
Numeric
Maple
Translation: (q)^(- 1)+ 20*q - 62*(q)^(3)+ ..
Information
Sub Equations
- (q)^(- 1)+ 20*q - 62*(q)^(3)+ ..
Free variables
- q
Tests
Symbolic
Numeric
Dependency Graph Information
Includes
Description
- expansion
- graded character of any element
- Hauptmodul for the group
- conjugacy class 4c of the monster group
- function
- monster vertex algebra
Complete translation information:
{
"id" : "FORMULA_201a95ae50fc9c25d2a745afedc7c44d",
"formula" : "q^{-1} + 20q - 62q^3 + \\dots",
"semanticFormula" : "q^{-1} + 20q - 62q^3 + \\dots",
"confidence" : 0.0,
"translations" : {
"Mathematica" : {
"translation" : "(q)^(- 1)+ 20*q - 62*(q)^(3)+ \\[Ellipsis]",
"translationInformation" : {
"subEquations" : [ "(q)^(- 1)+ 20*q - 62*(q)^(3)+ \\[Ellipsis]" ],
"freeVariables" : [ "q" ]
},
"numericResults" : {
"overallResult" : "SKIPPED",
"numberOfTests" : 0,
"numberOfFailedTests" : 0,
"numberOfSuccessfulTests" : 0,
"numberOfSkippedTests" : 0,
"numberOfErrorTests" : 0,
"wasAborted" : false,
"crashed" : false,
"testCalculationsGroups" : [ ]
},
"symbolicResults" : {
"overallResult" : "SKIPPED",
"numberOfTests" : 0,
"numberOfFailedTests" : 0,
"numberOfSuccessfulTests" : 0,
"numberOfSkippedTests" : 0,
"numberOfErrorTests" : 0,
"crashed" : false,
"testCalculationsGroup" : [ ]
}
},
"SymPy" : {
"translation" : "(q)**(- 1)+ 20*q - 62*(q)**(3)+ null",
"translationInformation" : {
"subEquations" : [ "(q)**(- 1)+ 20*q - 62*(q)**(3)+ null" ],
"freeVariables" : [ "q" ]
},
"numericResults" : {
"overallResult" : "SKIPPED",
"numberOfTests" : 0,
"numberOfFailedTests" : 0,
"numberOfSuccessfulTests" : 0,
"numberOfSkippedTests" : 0,
"numberOfErrorTests" : 0,
"wasAborted" : false,
"crashed" : false,
"testCalculationsGroups" : [ ]
},
"symbolicResults" : {
"overallResult" : "SKIPPED",
"numberOfTests" : 0,
"numberOfFailedTests" : 0,
"numberOfSuccessfulTests" : 0,
"numberOfSkippedTests" : 0,
"numberOfErrorTests" : 0,
"crashed" : false,
"testCalculationsGroup" : [ ]
}
},
"Maple" : {
"translation" : "(q)^(- 1)+ 20*q - 62*(q)^(3)+ ..",
"translationInformation" : {
"subEquations" : [ "(q)^(- 1)+ 20*q - 62*(q)^(3)+ .." ],
"freeVariables" : [ "q" ]
},
"numericResults" : {
"overallResult" : "SKIPPED",
"numberOfTests" : 0,
"numberOfFailedTests" : 0,
"numberOfSuccessfulTests" : 0,
"numberOfSkippedTests" : 0,
"numberOfErrorTests" : 0,
"wasAborted" : false,
"crashed" : false,
"testCalculationsGroups" : [ ]
},
"symbolicResults" : {
"overallResult" : "SKIPPED",
"numberOfTests" : 0,
"numberOfFailedTests" : 0,
"numberOfSuccessfulTests" : 0,
"numberOfSkippedTests" : 0,
"numberOfErrorTests" : 0,
"crashed" : false,
"testCalculationsGroup" : [ ]
}
}
},
"positions" : [ {
"section" : 4,
"sentence" : 0,
"word" : 17
} ],
"includes" : [ "q" ],
"isPartOf" : [ ],
"definiens" : [ {
"definition" : "expansion",
"score" : 0.722
}, {
"definition" : "graded character of any element",
"score" : 0.7125985104912714
}, {
"definition" : "Hauptmodul for the group",
"score" : 0.6859086196238077
}, {
"definition" : "conjugacy class 4c of the monster group",
"score" : 0.6460746792928004
}, {
"definition" : "function",
"score" : 0.6460746792928004
}, {
"definition" : "monster vertex algebra",
"score" : 0.5049074255814494
} ]
}