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Table of Contents
1. Introduction to Maxima
2. Bug Detection and Reporting
2.1 Definitions for Bug Detection and Reporting
3. Help
3.1 Lisp and Maxima
3.2 Garbage Collection
3.3 Documentation
3.4 Definitions for Help
4. Command Line
4.1 Introduction to Command Line
4.2 Definitions for Command Line
5. Operators
5.1 nary
5.2 nofix
5.3 postfix
5.4 prefix
5.5 Arithmetic operators
5.6 Relational operators
5.7 General operators
6. Expressions
6.1 Introduction to Expressions
6.2 Assignment
6.3 Complex
6.4 Nouns and Verbs
6.5 Identifiers
6.6 Strings
6.7 Inequality
6.8 Syntax
6.9 Definitions for Expressions
7. Simplification
7.1 Definitions for Simplification
8. Plotting
8.1 Definitions for Plotting
8.1.1 Functions for working with the gnuplot_pipes format
9. Input and Output
9.1 Comments
9.2 Files
9.3 Definitions for Input and Output
10. Floating Point
10.1 Definitions for Floating Point
11. Contexts
11.1 Definitions for Contexts
12. Polynomials
12.1 Introduction to Polynomials
12.2 Definitions for Polynomials
13. Constants
13.1 Definitions for Constants
14. Logarithms
14.1 Definitions for Logarithms
15. Trigonometric
15.1 Introduction to Trigonometric
15.2 Definitions for Trigonometric
16. Special Functions
16.1 Introduction to Special Functions
16.2 Definitions for Special Functions
17. Elliptic Functions
17.1 Introduction to Elliptic Functions and Integrals
17.2 Definitions for Elliptic Functions
17.3 Definitions for Elliptic Integrals
18. Limits
18.1 Definitions for Limits
19. Differentiation
19.1 Definitions for Differentiation
20. Integration
20.1 Introduction to Integration
20.2 Definitions for Integration
20.3 Introduction to QUADPACK
20.3.1 Overview
20.4 Definitions for QUADPACK
21. Equations
21.1 Definitions for Equations
22. Differential Equations
22.1 Introduction to Differential Equations
22.2 Definitions for Differential Equations
23. Numerical
23.1 Introduction to Numerical
23.2 Fourier packages
23.3 Definitions for Numerical
23.4 Definitions for Fourier Series
24. Arrays
24.1 Definitions for Arrays
25. Matrices and Linear Algebra
25.1 Introduction to Matrices and Linear Algebra
25.1.1 Dot
25.1.2 Vectors
25.1.3 eigen
25.2 Definitions for Matrices and Linear Algebra
26. Affine
26.1 Definitions for Affine
27. itensor
27.1 Introduction to itensor
27.1.1 New tensor notation
27.1.2 Indicial tensor manipulation
27.2 Definitions for itensor
27.2.1 Managing indexed objects
27.2.2 Tensor symmetries
27.2.3 Indicial tensor calculus
27.2.4 Tensors in curved spaces
27.2.5 Moving frames
27.2.6 Torsion and nonmetricity
27.2.7 Exterior algebra
27.2.8 Exporting TeX expressions
27.2.9 Interfacing with ctensor
27.2.10 Reserved words
28. ctensor
28.1 Introduction to ctensor
28.2 Definitions for ctensor
28.2.1 Initialization and setup
28.2.2 The tensors of curved space
28.2.3 Taylor series expansion
28.2.4 Frame fields
28.2.5 Algebraic classification
28.2.6 Torsion and nonmetricity
28.2.7 Miscellaneous features
28.2.8 Utility functions
28.2.9 Variables used by
ctensor
28.2.10 Reserved names
28.2.11 Changes
29. atensor
29.1 Introduction to atensor
29.2 Definitions for atensor
30. Series
30.1 Introduction to Series
30.2 Definitions for Series
31. Number Theory
31.1 Definitions for Number Theory
32. Symmetries
32.1 Definitions for Symmetries
32.1.1 Changing bases
32.1.2 Changing representations
32.1.3 Groups and orbits
32.1.4 Partitions
32.1.5 Polynomials and their roots
32.1.6 Resolvents
32.1.7 Miscellaneous
33. Groups
33.1 Definitions for Groups
34. Runtime Environment
34.1 Introduction for Runtime Environment
34.2 Interrupts
34.3 Definitions for Runtime Environment
35. Miscellaneous Options
35.1 Introduction to Miscellaneous Options
35.2 Share
35.3 Definitions for Miscellaneous Options
36. Rules and Patterns
36.1 Introduction to Rules and Patterns
36.2 Definitions for Rules and Patterns
37. Lists
37.1 Introduction to Lists
37.2 Definitions for Lists
38. Sets
38.1 Introduction to Sets
38.1.1 Usage
38.1.2 Set Member Iteration
38.1.3 Bugs
38.1.4 Authors
38.2 Definitions for Sets
39. Function Definition
39.1 Introduction to Function Definition
39.2 Function
39.2.1 Ordinary functions
39.2.2 Array functions
39.3 Macros
39.4 Definitions for Function Definition
40. Program Flow
40.1 Introduction to Program Flow
40.2 Definitions for Program Flow
41. Debugging
41.1 Source Level Debugging
41.2 Keyword Commands
41.3 Definitions for Debugging
42. augmented_lagrangian
42.1 Definitions for augmented_lagrangian
43. bode
43.1 Definitions for bode
44. descriptive
44.1 Introduction to descriptive
44.2 Definitions for data manipulation
44.3 Definitions for descriptive statistics
44.4 Definitions for specific multivariate descriptive statistics
44.5 Definitions for statistical graphs
45. diag
45.1 Definitions for diag
46. distrib
46.1 Introduction to distrib
46.2 Definitions for continuous distributions
46.3 Definitions for discrete distributions
47. draw
47.1 Introduction to draw
47.2 Definitions for draw
48. dynamics
48.1 Introduction to dynamics
48.2 Definitions for dynamics
49. eval_string
49.1 Definitions for eval_string
50. f90
50.1 Definitions for f90
51. ggf
51.1 Definitions for ggf
52. grobner
52.1 Introduction to grobner
52.1.1 Notes on the grobner package
52.1.2 Implementations of admissible monomial orders in grobner
52.2 Definitions for grobner
52.2.1 Global switches for grobner
52.2.2 Simple operators in grobner
52.2.3 Other functions in grobner
52.2.4 Standard postprocessing of Groebner Bases
53. impdiff
53.1 Definitions for impdiff
54. implicit_plot
54.1 Definitions for implicit_plot
55. interpol
55.1 Introduction to interpol
55.2 Definitions for interpol
56. lbfgs
56.1 Introduction to lbfgs
56.2 Definitions for lbfgs
57. lindstedt
57.1 Definitions for lindstedt
58. linearalgebra
58.1 Introduction to linearalgebra
58.2 Definitions for linearalgebra
59. lsquares
59.1 Definitions for lsquares
60. makeOrders
60.1 Definitions for makeOrders
61. mnewton
61.1 Definitions for mnewton
62. numericalio
62.1 Introduction to numericalio
62.2 Definitions for numericalio
63. opsubst
63.1 Definitions for opsubst
64. orthopoly
64.1 Introduction to orthogonal polynomials
64.1.1 Getting Started with orthopoly
64.1.2 Limitations
64.1.3 Floating point Evaluation
64.1.4 Graphics and
orthopoly
64.1.5 Miscellaneous Functions
64.1.6 Algorithms
64.2 Definitions for orthogonal polynomials
65. plotdf
65.1 Introduction to plotdf
65.2 Definitions for plotdf
66. romberg
66.1 Definitions for romberg
67. simplex
67.1 Introduction to simplex
67.2 Definitions for simplex
68. simplification
68.1 Introduction to simplification
68.2 Definitions for simplification
68.2.1 Package absimp
68.2.2 Package facexp
68.2.3 Package functs
68.2.4 Package ineq
68.2.5 Package rducon
68.2.6 Package scifac
68.2.7 Package sqdnst
69. solve_rec
69.1 Introduction to solve_rec
69.2 Definitions for solve_rec
70. stats
70.1 Introduction to stats
70.2 Definitions for inference_result
70.3 Definitions for stats
70.4 Definitions for special distributions
71. stirling
71.1 Definitions for stirling
72. stringproc
72.1 Introduction to string processing
72.2 Definitions for input and output
72.3 Definitions for characters
72.4 Definitions for strings
73. unit
73.1 Introduction to Units
73.2 Definitions for Units
74. zeilberger
74.1 Introduction to zeilberger
74.1.0.1 The indefinite summation problem
74.1.0.2 The definite summation problem
74.1.1 Verbosity levels
74.2 Definitions for zeilberger
74.3 General global variables
74.4 Variables related to the modular test
75. Indices
A. Function and Variable Index
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