Maxima 5.47.0 Manual: Functions and Variables for Display

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### 4.3 Functions and Variables for Display

Option variable: %edispflag

  Default value: `false`

  When `%edispflag` is `true`, Maxima displays `%e` to a negative exponent as a quotient. For example, `%e^-x` is displayed as `1/%e^x`. See also `exptdispflag`.

  Example:

      (%i1) %e^-10;
                                     - 10
      (%o1)                        %e

      (%i2) %edispflag:true$

      (%i3) %e^-10;
                                     1
      (%o3)                         ----
                                      10
                                    %e

  Categories:Exponential and logarithm functions ·Display flags and variables ·

Option variable: absboxchar

  Default value: `!`

  `absboxchar` is the character used to draw absolute value signs around expressions which are more than one line tall.

  Example:

      (%i1) abs((x^3+1));
                                  ! 3    !
      (%o1)                       !x  + 1!

  Categories:Display flags and variables ·

Function: declare_index_properties (a, [p_1, p_2, p_3, ...])
Function: declare_index_properties ([a, b, c, ...], [p_1, p_2, p_3, ...])
Symbol: postsubscript
Symbol: postsuperscript
Symbol: presuperscript
Symbol: presubscript

  Declares the properties of indices applied to the symbol a or each of the of symbols a, b, c, .... If multiple symbols are given, the whole list of properties applies to each symbol.

  Given a symbol with indices, `a[i_1, i_2, i_3, ...]`, the `k`-th property p_k applies to the `k`-th index i_k. There may be any number of index properties, in any order.

  Each property p_k must one of these four recognized properties: `postsubscript`, `postsuperscript`, `presuperscript`, or `presubscript`, to denote indices which are displayed, respectively, to the right and below, to the right and above, to the left and above, or to the left and below.

  Index properties apply only to the 2-dimensional display of indexed variables (i.e., when `display2d` is `true`) and TeX output via `tex`. Otherwise, index properties are ignored. Index properties do not change the input of indexed variables, do not change the algebraic properties of indexed variables, and do not change the 1-dimensional display of indexed variables.

  `declare_index_properties` quotes (does not evaluate) its arguments.

  `remove_index_properties` removes index properties. `kill` also removes index properties (and all other properties).

  `get_index_properties` retrieves index properties.

  Examples:

  Given a symbol with indices, `a[i_1, i_2, i_3, ...]`, the `k`-th property p_k applies to the `k`-th index i_k. There may be any number of index properties, in any order.

      (%i1) declare_index_properties (A, [presubscript, postsubscript]);
      (%o1)                         done

      (%i2) declare_index_properties (B, [postsuperscript, postsuperscript,
       presuperscript]);
      (%o2)                         done

      (%i3) declare_index_properties (C, [postsuperscript, presubscript,
       presubscript, presuperscript]);
      (%o3)                         done

      (%i4) A[w, x];
      (%o4)                           A
                                     w x

      (%i5) B[w, x, y];
                                   y w, x
      (%o5)                         B

      (%i6) C[w, x, y, z];
                                      z w
      (%o6)                            C
                                   x, y

  Index properties apply only to the 2-dimensional display of indexed variables and TeX output. Otherwise, index properties are ignored.

      (%i1) declare_index_properties (A, [presubscript, postsubscript]);
      (%o1)                         done

      (%i2) A[w, x];
      (%o2)                           A
                                     w x

      (%i3) tex (A[w, x]);
      $${}_{w}A_{x}$$
      (%o3)                         false

      (%i4) display2d: false $

      (%i5) A[w, x];
      (%o5) A[w,x]

      (%i6) display2d: true $

      (%i7) grind (A[w, x]);
      A[w,x]$
      (%o7)                         done

      (%i8) stringdisp: true $

      (%i9) string (A[w, x]);
      (%o9)                       "A[w,x]"

  Categories:Display flags and variables ·

Function: get_index_properties (a)

  Returns the properties for a established by `declare_index_properties`.

  See also `remove_index_properties`.

  Categories:Display flags and variables ·

Function: remove_index_properties (a, b, c, ...)

  Removes the properties established by `declare_index_properties`. All index properties are removed from each symbol a, b, c, ....

  `remove_index_properties` quotes (does not evaluate) its arguments.

  Categories:Display flags and variables ·

Symbol property: display_index_separator

  When a symbol A has index display properties declared via `declare_index_properties`, the value of the property `display_index_separator` is the string or other expression which is displayed between indices.

  The value of `display_index_separator` is assigned by `put(A, S, display_index_separator)`, where S is a string or other expression. The assigned value is retrieved by `get(A, display_index_separator)`.

  The display index separator S can be a string, including an empty string, or `false`, indicating the default separator, or any expression. If not a string and not `false`, the property value is coerced to a string via `string`.

  If no display index separator is assigned, the default separator is used. The default separator is a comma. There is no way to change the default separator.

  Each symbol has its own value of `display_index_separator`.

  See also `put`, `get`, and `declare_index_properties`.

  Examples:

  When a symbol A has index display properties, the value of the property `display_index_separator` is the string or other expression which is displayed between indices. The value is assigned by `put(A, S, display_index_separator)`,

      (%i1) declare_index_properties (A, [postsuperscript, postsuperscript,
       presubscript, presubscript]);
      (%o1)                         done

      (%i2) put (A, ";", display_index_separator);
      (%o2)                           ;

      (%i3) A[w, x, y, z];
                                       w;x
      (%o3)                           A
                                   y;z

  The assigned value is retrieved by `get(A, display_index_separator)`.

      (%i1) declare_index_properties (A, [postsuperscript, postsuperscript,
       presubscript, presubscript]);
      (%o1)                         done

      (%i2) put (A, ";", display_index_separator);
      (%o2)                           ;

      (%i3) get (A, display_index_separator);
      (%o3)                           ;

  The display index separator S can be a string, including an empty string, or `false`, indicating the default separator, or any expression.

      (%i1) declare_index_properties (A, [postsuperscript, postsuperscript,
       presubscript, presubscript]);
      (%o1)                         done

      (%i2) A[w, x, y, z];
                                       w, x
      (%o2)                           A
                                  y, z

      (%i3) put (A, "-", display_index_separator);
      (%o3)                           -

      (%i4) A[w, x, y, z];
                                       w-x
      (%o4)                           A
                                   y-z

      (%i5) put (A, " ", display_index_separator);
      (%o5)

      (%i6) A[w, x, y, z];
                                       w x
      (%o6)                           A
                                   y z

      (%i7) put (A, "", display_index_separator);
      (%o7)

      (%i8) A[w, x, y, z];
                                       wx
      (%o8)                           A
                                    yz

      (%i9) put (A, false, display_index_separator);
      (%o9)                         false

      (%i10) A[w, x, y, z];
                                       w, x
      (%o10)                          A
                                  y, z

      (%i11) put (A, 'foo, display_index_separator);
      (%o11)                         foo

      (%i12) A[w, x, y, z];
                                       wfoox
      (%o12)                          A
                                 yfooz

  If no display index separator is assigned, the default separator is used. The default separator is a comma.

      (%i1) declare_index_properties (A, [postsuperscript, postsuperscript,
       presubscript, presubscript]);
      (%o1)                         done

      (%i2) A[w, x, y, z];
                                       w, x
      (%o2)                           A
                                  y, z

  Each symbol has its own value of `display_index_separator`.

      (%i1) declare_index_properties (A, [postsuperscript, postsuperscript,
       presubscript, presubscript]);
      (%o1)                         done

      (%i2) put (A, " ", display_index_separator);
      (%o2)

      (%i3) declare_index_properties (B, [postsuperscript, postsuperscript, presubscript, presubscript]);
      (%o3)                         done

      (%i4) put (B, ";", display_index_separator);
      (%o4)                           ;

      (%i5) A[w, x, y, z] + B[w, x, y, z];
                                  w;x       w x
      (%o5)                      B    +    A
                              y;z       y z

  Categories:Display flags and variables ·

Function: disp (expr_1, expr_2, …)

  is like `display` but only the value of the arguments are displayed rather than equations. This is useful for complicated arguments which don’t have names or where only the value of the argument is of interest and not the name.

  See also `ldisp` and `print`.

  Example:

      (%i1) b[1,2]:x-x^2$
      (%i2) x:123$

      (%i3) disp(x, b[1,2], sin(1.0));
                                     123

                                        2
                                   x - x

                             0.8414709848078965

      (%o3)                         done

  Categories:Display functions ·

Function: display (expr_1, expr_2, …)

  Displays equations whose left side is expr_i unevaluated, and whose right side is the value of the expression centered on the line. This function is useful in blocks and `for` statements in order to have intermediate results displayed. The arguments to `display` are usually atoms, subscripted variables, or function calls.

  See also `ldisplay`, `disp`, and `ldisp`.

  Example:

      (%i1) b[1,2]:x-x^2$
      (%i2) x:123$

      (%i3) display(x, b[1,2], sin(1.0));
                                   x = 123

                                            2
                               b     = x - x
                                1, 2

                        sin(1.0) = 0.8414709848078965

      (%o3)                         done

  Categories:Display functions ·

Option variable: display2d

  Default value: `true`

  When `display2d` is `true`, the console display is an attempt to present mathematical expressions as they might appear in books and articles, using only letters, numbers, and some punctuation characters. This display is sometimes called the "pretty printer" display.

  When `display2d` is `true`, Maxima attempts to honor the global variable for line length, `linel`. When an atom (symbol, number, or string) would otherwise cause a line to exceed `linel`, the atom may be printed in pieces on successive lines, with a continuation character (backslash, `\`) at the end of the leading piece; however, in some cases, such atoms are printed without a line break, and the length of the line is greater than `linel`.

  When `display2d` is `false`, the console display is a 1-dimensional or linear form which is the same as the output produced by `grind`.

  When `display2d` is `false`, the value of `stringdisp` is ignored, and strings are always displayed with quote marks.

  When `display2d` is `false`, Maxima attempts to honor `linel`, but atoms are not broken across lines, and the actual length of an output line may exceed `linel`.

  See also `leftjust` to switch between a left justified and a centered display of equations.

  Example:

      (%i1) x/(x^2+1);
                                     x
      (%o1)                        ------
                                    2
                                   x  + 1

      (%i2) display2d:false$

      (%i3) x/(x^2+1);
      (%o3) x/(x^2+1)

  Categories:Display flags and variables ·

Option variable: display_format_internal

  Default value: `false`

  When `display_format_internal` is `true`, expressions are displayed without being transformed in ways that hide the internal mathematical representation. The display then corresponds to what `inpart` returns rather than `part`.

  Examples:

      User     part       inpart
      a-b;      a - b     a + (- 1) b

                 a            - 1
      a/b;       -         a b
                 b
                             1/2
      sqrt(x);   sqrt(x)    x

                4 X        4
      X*4/3;    ---        - X
                 3         3

  Categories:Display flags and variables ·

Function: with_default_2d_display (expr)

  While maxima by default realizes 2d Output using ASCII-Art some frontend change that to TeX, MathML or a specific XML dialect that better suits the needs for this specific frontend. `with_default_2d_display` temporarily switches maxima to the default 2D ASCII Art formatter for outputting the result of `expr`.

  See also `set_alt_display` and `display2d`.

  Categories:Display functions ·

Function: dispterms (expr)

  Displays expr in parts one below the other. That is, first the operator of expr is displayed, then each term in a sum, or factor in a product, or part of a more general expression is displayed separately. This is useful if expr is too large to be otherwise displayed. For example if `P1`, `P2`, … are very large expressions then the display program may run out of storage space in trying to display `P1 + P2 + ...` all at once. However, `dispterms (P1 + P2 + ...)` displays `P1`, then below it `P2`, etc. When not using `dispterms`, if an exponential expression is too wide to be displayed as `A^B` it appears as `expt (A, B)` (or as `ncexpt (A, B)` in the case of `A^^B`).

  Example:

      (%i1) dispterms(2*a*sin(x)+%e^x);

      +

      2 a sin(x)

        x
      %e

      (%o1)                         done

  Categories:Display functions ·

Special symbol: expt (a, b)
Special symbol: ncexpt (a, b)

  If an exponential expression is too wide to be displayed as `a^b` it appears as `expt (a, b)` (or as `ncexpt (a, b)` in the case of `a^^b`).

  `expt` and `ncexpt` are not recognized in input.

Option variable: exptdispflag

  Default value: `true`

  When `exptdispflag` is `true`, Maxima displays expressions with negative exponents using quotients. See also `%edispflag`.

  Example:

      (%i1) exptdispflag:true;
      (%o1)                         true
      (%i2) 10^-x;
                                      1
      (%o2)                          ---
                                       x
                                     10
      (%i3) exptdispflag:false;
      (%o3)                         false
      (%i4) 10^-x;
                                      - x
      (%o4)                         10

  Categories:Expressions ·Display flags and variables ·

Function: grind (expr)

  The function `grind` prints expr to the console in a form suitable for input to Maxima. `grind` always returns `done`.

  When expr is the name of a function or macro, `grind` prints the function or macro definition instead of just the name.

  See also `string`, which returns a string instead of printing its output. `grind` attempts to print the expression in a manner which makes it slightly easier to read than the output of `string`.

  `grind` evaluates its argument.

  Examples:

      (%i1) aa + 1729;
      (%o1)                       aa + 1729

      (%i2) grind (%);
      aa+1729$
      (%o2)                         done

      (%i3) [aa, 1729, aa + 1729];
      (%o3)                 [aa, 1729, aa + 1729]

      (%i4) grind (%);
      [aa,1729,aa+1729]$
      (%o4)                         done

      (%i5) matrix ([aa, 17], [29, bb]);
                                 [ aa  17 ]
      (%o5)                      [        ]
                                 [ 29  bb ]

      (%i6) grind (%);
      matrix([aa,17],[29,bb])$
      (%o6)                         done

      (%i7) set (aa, 17, 29, bb);
      (%o7)                   {17, 29, aa, bb}

      (%i8) grind (%);
      {17,29,aa,bb}$
      (%o8)                         done

      (%i9) exp (aa / (bb + 17)^29);
                                      aa
                                  -----------
                                           29
                                  (bb + 17)
      (%o9)                     %e

      (%i10) grind (%);
      %e^(aa/(bb+17)^29)$
      (%o10)                        done

      (%i11) expr: expand ((aa + bb)^10);
               10           9        2   8         3   7         4   6
      (%o11) bb   + 10 aa bb  + 45 aa  bb  + 120 aa  bb  + 210 aa  bb
               5   5         6   4         7   3        8   2
       + 252 aa  bb  + 210 aa  bb  + 120 aa  bb  + 45 aa  bb
              9        10
       + 10 aa  bb + aa

      (%i12) grind (expr);
      bb^10+10*aa*bb^9+45*aa^2*bb^8+120*aa^3*bb^7+210*aa^4*bb^6
           +252*aa^5*bb^5+210*aa^6*bb^4+120*aa^7*bb^3+45*aa^8*bb^2
           +10*aa^9*bb+aa^10$
      (%o12)                        done

      (%i13) string (expr);
      (%o13) bb^10+10*aa*bb^9+45*aa^2*bb^8+120*aa^3*bb^7+210*aa^4*bb^6\
      +252*aa^5*bb^5+210*aa^6*bb^4+120*aa^7*bb^3+45*aa^8*bb^2+10*aa^9*\
      bb+aa^10

      (%i14) cholesky (A):= block ([n : length (A), L : copymatrix (A),
        p : makelist (0, i, 1, length (A))],
        for i thru n do for j : i thru n do
        (x : L[i, j], x : x - sum (L[j, k] * L[i, k], k, 1, i - 1),
        if i = j then p[i] : 1 / sqrt(x) else L[j, i] : x * p[i]),
        for i thru n do L[i, i] : 1 / p[i],
        for i thru n do for j : i + 1 thru n do L[i, j] : 0, L)$
      define: warning: redefining the built-in function cholesky

      (%i15) grind (cholesky);
      cholesky(A):=block(
               [n:length(A),L:copymatrix(A),
                p:makelist(0,i,1,length(A))],
               for i thru n do
                   (for j from i thru n do
                        (x:L[i,j],x:x-sum(L[j,k]*L[i,k],k,1,i-1),
                         if i = j then p[i]:1/sqrt(x)
                             else L[j,i]:x*p[i])),
               for i thru n do L[i,i]:1/p[i],
               for i thru n do (for j from i+1 thru n do L[i,j]:0),L)$
      (%o15)                        done

      (%i16) string (fundef (cholesky));
      (%o16) cholesky(A):=block([n:length(A),L:copymatrix(A),p:makelis\
      t(0,i,1,length(A))],for i thru n do (for j from i thru n do (x:L\
      [i,j],x:x-sum(L[j,k]*L[i,k],k,1,i-1),if i = j then p[i]:1/sqrt(x\
      ) else L[j,i]:x*p[i])),for i thru n do L[i,i]:1/p[i],for i thru \
      n do (for j from i+1 thru n do L[i,j]:0),L)

  Categories:Display functions ·

Option variable: grind

  When the variable `grind` is `true`, the output of `string` and `stringout` has the same format as that of `grind`; otherwise no attempt is made to specially format the output of those functions. The default value of the variable `grind` is `false`.

  `grind` can also be specified as an argument of `playback`. When `grind` is present, `playback` prints input expressions in the same format as the `grind` function. Otherwise, no attempt is made to specially format input expressions.

  Categories:Display flags and variables ·

Option variable: ibase

  Default value: `10`

  `ibase` is the base for integers read by Maxima.

  `ibase` may be assigned any integer between 2 and 36 (decimal), inclusive. When `ibase` is greater than 10, the numerals comprise the decimal numerals 0 through 9 plus letters of the alphabet `A`, `B`, `C`, …, as needed to make `ibase` digits in all. Letters are interpreted as digits only if the first digit is 0 through 9.

  Uppercase and lowercase letters are not distinguished. The numerals for base 36, the largest acceptable base, comprise 0 through 9 and `A` through `Z`.

  Whatever the value of `ibase`, when an integer is terminated by a decimal point, it is interpreted in base 10.

  See also `obase`.

  Examples:

  `ibase` less than 10 (for example binary numbers).

      (%i1) ibase : 2 $

      (%i2) obase;
      (%o2)                          10

      (%i3) 1111111111111111;
      (%o3)                         65535

  `ibase` greater than 10. Letters are interpreted as digits only if the first digit is 0 through 9 which means that hexadecimal numbers might need to be prepended by a 0.

      (%i1) ibase : 16 $

      (%i2) obase;
      (%o2)                          10

      (%i3) 1000;
      (%o3)                         4096

      (%i4) abcd;
      (%o4)                         abcd

      (%i5) symbolp (abcd);
      (%o5)                         true

      (%i6) 0abcd;
      (%o6)                         43981

      (%i7) symbolp (0abcd);
      (%o7)                         false

  When an integer is terminated by a decimal point, it is interpreted in base 10.

      (%i1) ibase : 36 $

      (%i2) obase;
      (%o2)                          10

      (%i3) 1234;
      (%o3)                         49360

      (%i4) 1234.;
      (%o4)                         1234

  Categories:Console interaction ·

Function: ldisp (expr_1, …, expr_n)

  Displays expressions expr_1, …, expr_n to the console as printed output. `ldisp` assigns an intermediate expression label to each argument and returns the list of labels.

  See also `disp`, `display`, and `ldisplay`.

  Examples:

      (%i1) e: (a+b)^3;
                                         3
      (%o1)                       (b + a)
      (%i2) f: expand (e);
                           3        2      2      3
      (%o2)               b  + 3 a b  + 3 a  b + a
      (%i3) ldisp (e, f);
                                         3
      (%t3)                       (b + a)

                           3        2      2      3
      (%t4)               b  + 3 a b  + 3 a  b + a

      (%o4)                      [%t3, %t4]
      (%i4) %t3;
                                         3
      (%o4)                       (b + a)
      (%i5) %t4;
                           3        2      2      3
      (%o5)               b  + 3 a b  + 3 a  b + a

  Categories:Display functions ·

Function: ldisplay (expr_1, …, expr_n)

  Displays expressions expr_1, …, expr_n to the console as printed output. Each expression is printed as an equation of the form `lhs = rhs` in which `lhs` is one of the arguments of `ldisplay` and `rhs` is its value. Typically each argument is a variable. `ldisp` assigns an intermediate expression label to each equation and returns the list of labels.

  See also `display`, `disp`, and `ldisp`.

  Examples:

      (%i1) e: (a+b)^3;
                                         3
      (%o1)                       (b + a)
      (%i2) f: expand (e);
                           3        2      2      3
      (%o2)               b  + 3 a b  + 3 a  b + a
      (%i3) ldisplay (e, f);
                                           3
      (%t3)                     e = (b + a)

                             3        2      2      3
      (%t4)             f = b  + 3 a b  + 3 a  b + a

      (%o4)                      [%t3, %t4]
      (%i4) %t3;
                                           3
      (%o4)                     e = (b + a)
      (%i5) %t4;
                             3        2      2      3
      (%o5)             f = b  + 3 a b  + 3 a  b + a

  Categories:Display functions ·

Option variable: leftjust

  Default value: `false`

  When `leftjust` is `true`, equations in 2D-display are drawn left justified rather than centered.

  See also `display2d` to switch between 1D- and 2D-display.

  Example:

      (%i1) expand((x+1)^3);
                              3      2
      (%o1)                  x  + 3 x  + 3 x + 1
      (%i2) leftjust:true$
      (%i3) expand((x+1)^3);
             3      2
      (%o3) x  + 3 x  + 3 x + 1

  Categories:Display flags and variables ·

Option variable: linel

  Default value: `79`

  `linel` is the assumed width (in characters) of the console display for the purpose of displaying expressions. `linel` may be assigned any value by the user, although very small or very large values may be impractical. Text printed by built-in Maxima functions, such as error messages and the output of `describe`, is not affected by `linel`.

  Categories:Display flags and variables ·

Option variable: lispdisp

  Default value: `false`

  When `lispdisp` is `true`, Lisp symbols are displayed with a leading question mark `?`. Otherwise, Lisp symbols are displayed with no leading mark. This has the same effect for 1-d and 2-d display.

  Examples:

      (%i1) lispdisp: false$

      (%i2) ?foo + ?bar;
      (%o2)                       foo + bar

      (%i3) lispdisp: true$

      (%i4) ?foo + ?bar;
      (%o4)                      ?foo + ?bar

  Categories:Display flags and variables ·

Option variable: negsumdispflag

  Default value: `true`

  When `negsumdispflag` is `true`, `x - y` displays as `x - y` instead of as `- y + x`. Setting it to `false` causes the special check in display for the difference of two expressions to not be done. One application is that thus `a + %i*b` and `a - %i*b` may both be displayed the same way.

  Categories:Display flags and variables ·

Option variable: obase

  Default value: `10`

  `obase` is the base for integers displayed by Maxima.

  `obase` may be assigned any integer between 2 and 36 (decimal), inclusive. When `obase` is greater than 10, the numerals comprise the decimal numerals 0 through 9 plus capital letters of the alphabet A, B, C, …, as needed. A leading 0 digit is displayed if the leading digit is otherwise a letter. The numerals for base 36, the largest acceptable base, comprise 0 through 9, and A through Z.

  See also `ibase`.

  Examples:

      (%i1) obase : 2;
      (%o1)                          10

      (%i10) 2^8 - 1;
      (%o10)                      11111111

      (%i11) obase : 8;
      (%o3)                          10

      (%i4) 8^8 - 1;
      (%o4)                       77777777

      (%i5) obase : 16;
      (%o5)                          10

      (%i6) 16^8 - 1;
      (%o6)                       0FFFFFFFF

      (%i7) obase : 36;
      (%o7)                          10

      (%i8) 36^8 - 1;
      (%o8)                       0ZZZZZZZZ

  Categories:Display flags and variables ·Console interaction ·

Option variable: pfeformat

  Default value: `false`

  When `pfeformat` is `true`, a ratio of integers is displayed with the solidus (forward slash) character, and an integer denominator `n` is displayed as a leading multiplicative term `1/n`.

  Examples:

      (%i1) pfeformat: false$
      (%i2) 2^16/7^3;
                                    65536
      (%o2)                         -----
                                     343
      (%i3) (a+b)/8;
                                    b + a
      (%o3)                         -----
                                      8
      (%i4) pfeformat: true$
      (%i5) 2^16/7^3;
      (%o5)                       65536/343
      (%i6) (a+b)/8;
      (%o6)                      1/8 (b + a)

  Categories:Display flags and variables ·

Option variable: powerdisp

  Default value: `false`

  When `powerdisp` is `true`, a sum is displayed with its terms in order of increasing power. Thus a polynomial is displayed as a truncated power series, with the constant term first and the highest power last.

  By default, terms of a sum are displayed in order of decreasing power.

  Example:

      (%i1) powerdisp:true;
      (%o1)                         true
      (%i2) x^2+x^3+x^4;
                                 2    3    4
      (%o2)                     x  + x  + x
      (%i3) powerdisp:false;
      (%o3)                         false
      (%i4) x^2+x^3+x^4;
                                 4    3    2
      (%o4)                     x  + x  + x

  Categories:Display flags and variables ·

Function: print (expr_1, …, expr_n)

  Evaluates and displays expr_1, …, expr_n one after another, from left to right, starting at the left edge of the console display.

  The value returned by `print` is the value of its last argument. `print` does not generate intermediate expression labels.

  See also `display`, `disp`, `ldisplay`, and `ldisp`. Those functions display one expression per line, while `print` attempts to display two or more expressions per line.

  To display the contents of a file, see `printfile`.

  Examples:

      (%i1) r: print ("(a+b)^3 is", expand ((a+b)^3), "log (a^10/b) is",
            radcan (log (a^10/b)))$
                  3        2      2      3
      (a+b)^3 is b  + 3 a b  + 3 a  b + a  log (a^10/b) is

                                                    10 log(a) - log(b)
      (%i2) r;
      (%o2)                  10 log(a) - log(b)
      (%i3) disp ("(a+b)^3 is", expand ((a+b)^3), "log (a^10/b) is",
            radcan (log (a^10/b)))$
                                 (a+b)^3 is

                           3        2      2      3
                          b  + 3 a b  + 3 a  b + a

                               log (a^10/b) is

                             10 log(a) - log(b)

  Categories:Display functions ·

Option variable: sqrtdispflag

  Default value: `true`

  When `sqrtdispflag` is `false`, causes `sqrt` to display with exponent 1/2.

  Categories:Mathematical functions ·Display flags and variables ·

Option variable: stardisp

  Default value: `false`

  When `stardisp` is `true`, multiplication is displayed with an asterisk `*` between operands.

  Categories:Display flags and variables ·

Option variable: ttyoff

  Default value: `false`

  When `ttyoff` is `true`, output expressions are not displayed. Output expressions are still computed and assigned labels. See `labels`.

  Text printed by built-in Maxima functions, such as error messages and the output of `describe`, is not affected by `ttyoff`.

  Categories:Display flags and variables ·

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