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Merge pull request #102 from nyarly/ans-help
Help text for ans variable
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@ -23,7 +23,7 @@ Overview of features
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Derivation (prime notation) and integration (eg. integral(a, b, x dx)
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Derivation (prime notation) and integration (eg. integral(a, b, x dx)
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The value of an integral is estimated using Simpson's 3/8 rule,
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The value of an integral is estimated using Simpson's 3/8 rule,
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while derivatives are estimated using the symmetric difference
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while derivatives are estimated using the symmetric difference
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quotinent (and derivatives of higher order can be a bit inaccurate as of now)
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quotient (and derivatives of higher order can be a bit inaccurate as of now)
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Syntax highlighting
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Syntax highlighting
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Completion for special symbols on tab
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Completion for special symbols on tab
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@ -67,6 +67,9 @@ Variables
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Variables are defined with the following syntax: name = value
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Variables are defined with the following syntax: name = value
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Example: x = 3/4
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Example: x = 3/4
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Predefined variables
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ans - receives the value computed of the most recent expression
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Functions
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Functions
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Functions are defined with the following syntax: name(param1, param2, etc.) = value
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Functions are defined with the following syntax: name(param1, param2, etc.) = value
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Examples: f(x) = 2x+3; A(x, y) = (xy)/2
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Examples: f(x) = 2x+3; A(x, y) = (xy)/2
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@ -145,7 +148,7 @@ Matrices
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possible to press the enter key to create a new row, instead of writing a semicolon. Pressing
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possible to press the enter key to create a new row, instead of writing a semicolon. Pressing
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enter will not submit if there is no closing square bracket. Operations on matrices work the
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enter will not submit if there is no closing square bracket. Operations on matrices work the
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same way as with vectors, except that two matrices multiplied result in matrix multiplication.
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same way as with vectors, except that two matrices multiplied result in matrix multiplication.
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It is also possible to obtain the tranpose of a matrix with the syntax A^T, where A is a matrix
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It is also possible to obtain the transpose of a matrix with the syntax A^T, where A is a matrix
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and T is a literal T.
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and T is a literal T.
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Indexing
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Indexing
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