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(The instructions are executed,)Tj
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(The counter incremented by 1 or the specified value,)Tj
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(5)Tj
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(Operations 2 through 4 are repeated.)Tj
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145.317 561.227 m
502.4 561.227 l
503.15 561.977 l
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(Dim iCounter As Integer, lSum As Long)Tj
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(For iCounter = 0 To 1000 Step 2)Tj
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/F1 1 Tf
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(The following example is based on the previous one but exits the loop by force)Tj
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(using the )Tj
/F7 1 Tf
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(Exit For)Tj
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( keyword if the counter contains the value 500.)Tj
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502.4 484.887 l
503.15 485.637 l
144.567 485.637 l
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144.567 436.137 m
503.15 436.137 l
502.4 436.887 l
145.317 436.887 l
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145.317 436.887 m
145.317 484.887 l
144.567 485.637 l
144.567 436.137 l
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503.15 436.137 m
503.15 485.637 l
502.4 484.887 l
502.4 436.887 l
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/F6 1 Tf
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(Dim iCounter As Integer, lSum As Long)Tj
0 -1.2 TD
(For iCounter = 0 To 1000 Step 2)Tj
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(lSum = lSum + iCounter)Tj
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(If iCounter = 500 Then Exit For)Tj
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(Next)Tj
ET
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76.536 412.137 426.614 -0.2 re
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BT
/F2 1 Tf
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(Operators)Tj
/F1 1 Tf
10 0 0 10 144.567 365.973 Tm
0 g
-0.0571 Tw
(Operators are symbols than enable you to perform simple operations \(addition,)Tj
T*
-0.0088 Tw
(multiplication, etc.\) on variables or compare them. There are several different)Tj
T*
0 Tw
(types of counters:)Tj
/F4 1 Tf
6 0 0 6 144.567 328.533 Tm
0.251 0.251 0.251 rg
(n)Tj
/F1 1 Tf
10 0 0 10 159.567 328.973 Tm
0 g
(Assignment operators,)Tj
/F4 1 Tf
6 0 0 6 144.567 314.533 Tm
0.251 0.251 0.251 rg
(n)Tj
/F1 1 Tf
10 0 0 10 159.567 314.973 Tm
0 g
(Arithmetic operators,)Tj
/F4 1 Tf
6 0 0 6 144.567 300.533 Tm
0.251 0.251 0.251 rg
(n)Tj
/F1 1 Tf
10 0 0 10 159.567 300.973 Tm
0 g
(Relational operators \(also called assignment operators\),)Tj
/F4 1 Tf
6 0 0 6 144.567 286.533 Tm
0.251 0.251 0.251 rg
(n)Tj
/F1 1 Tf
10 0 0 10 159.567 286.973 Tm
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(Logical operators.)Tj
/F2 1 Tf
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0.039 0.208 0.494 rg
(Assigment operators)Tj
/F1 1 Tf
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(This type of operator enables you to assign a value to a variable. AssetCenter)Tj
T*
(Basic uses one single assigment operator, the "=" sign. The assigment syntax)Tj
T*
(is as follows:)Tj
ET
145.317 197.483 m
502.4 197.483 l
503.15 198.233 l
144.567 198.233 l
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144.567 187.133 m
503.15 187.133 l
502.4 187.883 l
145.317 187.883 l
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145.317 187.883 m
145.317 197.483 l
144.567 198.233 l
144.567 187.133 l
f
503.15 187.133 m
503.15 198.233 l
502.4 197.483 l
502.4 187.883 l
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BT
/F6 1 Tf
8 0 0 8 145.317 190.795 Tm
( = )Tj
/F2 1 Tf
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0.039 0.208 0.494 rg
(Arithmetic operators)Tj
/F1 1 Tf
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0 g
-0.0091 Tc
-0.056 Tw
(Arithmetic operators enable you to modify the value of a variable arithmetically,)Tj
T*
0 Tc
0 Tw
(or to perform simple arithmetic operations between two expressions.)Tj
/F2 1 Tf
0.039 0.208 0.494 rg
-3.4016 -2.4145 TD
(The + operator)Tj
/F1 1 Tf
0 g
3.4016 -1.4855 TD
(This operator enables you to sum two values. The syntax is as follows:)Tj
ET
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502.4 73.983 l
503.15 74.733 l
144.567 74.733 l
f
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503.15 63.633 l
502.4 64.383 l
145.317 64.383 l
f
145.317 64.383 m
145.317 73.983 l
144.567 74.733 l
144.567 63.633 l
f
503.15 63.633 m
503.15 74.733 l
502.4 73.983 l
502.4 64.383 l
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BT
/F6 1 Tf
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( = + )Tj
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BT
/F2 1 Tf
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0 Tc
0 Tw
(Note:)Tj
/F1 1 Tf
11 0 0 11 107.717 559.432 Tm
0 g
(This operator is used both to sum two numbers and to concatenate)Tj
0 -1.2 TD
(strings. To avoid any ambiguity, we recommend you use this operator)Tj
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-0.0036 Tc
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(just for sum operations and to use the )Tj
/F3 1 Tf
17.1848 0 TD
0 Tc
0 Tw
(&)Tj
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-0.0036 Tc
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(The - operator)Tj
/F1 1 Tf
0 g
3.4016 -1.4855 TD
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(This operator enables you to differentiate between two values or to negatively)Tj
0 -1.2 TD
0 Tw
(sign \(monadic operator\) a value. The operator has two syntaxes:)Tj
ET
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465.549 462.208 l
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107.717 462.958 l
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466.299 451.858 l
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108.467 452.608 l
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108.467 452.608 m
108.467 462.208 l
107.717 462.958 l
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466.299 451.858 m
466.299 462.958 l
465.549 462.208 l
465.549 452.608 l
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/F6 1 Tf
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( = - )Tj
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(or)Tj
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465.549 428.108 l
466.299 428.858 l
107.717 428.858 l
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466.299 417.758 l
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108.467 418.508 l
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108.467 428.108 l
107.717 428.858 l
107.717 417.758 l
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465.549 428.108 l
465.549 418.508 l
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BT
/F6 1 Tf
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(- )Tj
/F2 1 Tf
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0.039 0.208 0.494 rg
(The * operator)Tj
/F1 1 Tf
0 g
3.4016 -1.4855 TD
(This operator enables you to multiply two values. The syntax is the following:)Tj
ET
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465.549 370.008 l
466.299 370.758 l
107.717 370.758 l
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466.299 359.658 l
465.549 360.408 l
108.467 360.408 l
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108.467 360.408 m
108.467 370.008 l
107.717 370.758 l
107.717 359.658 l
f
466.299 359.658 m
466.299 370.758 l
465.549 370.008 l
465.549 360.408 l
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BT
/F6 1 Tf
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( = * )Tj
/F2 1 Tf
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0.039 0.208 0.494 rg
(The / operator)Tj
/F1 1 Tf
0 g
3.4016 -1.4855 TD
-0.0036 Tc
-0.0582 Tw
(This operator enables you to perform a division between two values. The syntax)Tj
0 -1.2 TD
0 Tc
0 Tw
(is as follows:)Tj
ET
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465.549 299.908 l
466.299 300.658 l
107.717 300.658 l
f
107.717 289.558 m
466.299 289.558 l
465.549 290.308 l
108.467 290.308 l
f
108.467 290.308 m
108.467 299.908 l
107.717 300.658 l
107.717 289.558 l
f
466.299 289.558 m
466.299 300.658 l
465.549 299.908 l
465.549 290.308 l
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/F6 1 Tf
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( = / )Tj
/F2 1 Tf
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(The ^ operator)Tj
/F1 1 Tf
0 g
3.4016 -1.4855 TD
(This operator enables you to raise a value to the power of an exponent. The)Tj
0 -1.2 TD
(syntax is as follows:)Tj
ET
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465.549 229.808 l
466.299 230.558 l
107.717 230.558 l
f
107.717 219.458 m
466.299 219.458 l
465.549 220.208 l
108.467 220.208 l
f
108.467 220.208 m
108.467 229.808 l
107.717 230.558 l
107.717 219.458 l
f
466.299 219.458 m
466.299 230.558 l
465.549 229.808 l
465.549 220.208 l
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BT
/F6 1 Tf
8 0 0 8 108.467 223.12 Tm
( = ^ )Tj
ET
0.039 0.208 0.494 rg
107.717 216.458 358.582 -0.4 re
f
107.717 141.839 358.582 -0.4 re
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q 1 0 0 1 107.717 196.634 cm /Fm3 Do Q
BT
/F2 1 Tf
10 0 0 10 123.997 196.634 Tm
(Note:)Tj
/F1 1 Tf
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0 g
(In this syntax, expression 1 cannot be negative if expression 2 \(the)Tj
T*
-0.0155 Tc
-0.0574 Tw
(exponent\) is an integer. When an expression performs several exponential)Tj
T*
0 Tc
0 Tw
(operations in a series, they are interpreted logically from left to right.)Tj
/F2 1 Tf
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0.039 0.208 0.494 rg
(The Mod operator)Tj
/F1 1 Tf
0 g
3.4016 -1.4855 TD
(This operator calculates the remainder of the euclidien division of two values.)Tj
0 -1.2 TD
(The syntax is as follows:)Tj
ET
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465.549 81.689 l
466.299 82.439 l
107.717 82.439 l
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107.717 71.339 m
466.299 71.339 l
465.549 72.089 l
108.467 72.089 l
f
108.467 72.089 m
108.467 81.689 l
107.717 82.439 l
107.717 71.339 l
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466.299 71.339 m
466.299 82.439 l
465.549 81.689 l
465.549 72.089 l
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BT
/F6 1 Tf
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( = Mod )Tj
/F5 1 Tf
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(28 | AssetCenter 5.0 - Programmer's reference)Tj
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(Note:)Tj
/F1 1 Tf
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0 g
(Floating-point numbers are automatically rounded to integers.)Tj
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(The following example returns 4 \(6.8 is rounded to the nearest integer, 7\):)Tj
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502.4 524.608 l
503.15 525.358 l
144.567 525.358 l
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503.15 504.658 l
502.4 505.408 l
145.317 505.408 l
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145.317 505.408 m
145.317 524.608 l
144.567 525.358 l
144.567 504.658 l
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503.15 525.358 l
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/F6 1 Tf
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(Dim iValue As Integer)Tj
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(iValue = 25 Mod 6.8)Tj
/F2 1 Tf
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(Relational operators)Tj
/F1 1 Tf
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0 g
(Relational operators enable you to compare two values. The following table)Tj
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(summarizes the relational operators:)Tj
ET
0.906 0.906 0.906 rg
404.505 419.258 98.646 -10.799 re
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315.504 442.598 m
f
0.039 0.208 0.494 rg
404.505 408.459 98.646 -0.5 re
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BT
/F2 1 Tf
9 0 0 9 404.505 411.334 Tm
(Syntax)Tj
ET
0.906 0.906 0.906 rg
305.859 419.258 98.646 -10.799 re
f
430.605 411.334 m
f
0.039 0.208 0.494 rg
305.859 408.459 98.646 -0.5 re
f
BT
9 0 0 9 305.859 411.334 Tm
(Description)Tj
ET
0.906 0.906 0.906 rg
207.213 419.258 98.646 -10.799 re
f
349.401 411.334 m
f
0.039 0.208 0.494 rg
207.213 408.459 98.646 -0.5 re
f
BT
9 0 0 9 207.213 411.334 Tm
(Denomination)Tj
ET
0.906 0.906 0.906 rg
108.567 419.258 98.646 -10.799 re
f
261.34 411.334 m
f
0.039 0.208 0.494 rg
108.567 408.459 98.646 -0.5 re
f
BT
9 0 0 9 108.567 411.334 Tm
(Operator)Tj
ET
404.505 375.559 98.646 -0.5 re
f
BT
/F6 1 Tf
8 0 0 8 404.505 401.271 Tm
0 g
-0.044 Tw
( = )Tj
ET
0.039 0.208 0.494 rg
305.859 375.559 98.646 -0.5 re
f
BT
/F1 1 Tf
9 0 0 9 305.859 400.165 Tm
0 g
(Compares two values)Tj
T*
(and verifies their)Tj
T*
(equality)Tj
ET
0.039 0.208 0.494 rg
207.213 375.559 98.646 -0.5 re
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BT
9 0 0 9 207.213 400.165 Tm
0 g
(Equality operator)Tj
ET
0.039 0.208 0.494 rg
108.567 375.559 98.646 -0.5 re
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BT
9 0 0 9 108.567 400.165 Tm
0 g
(=)Tj
ET
0.039 0.208 0.494 rg
404.505 342.659 98.646 -0.5 re
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BT
/F6 1 Tf
8 0 0 8 404.505 368.371 Tm
0 g
-0.044 Tw
( < )Tj
ET
0.039 0.208 0.494 rg
305.859 342.659 98.646 -0.5 re
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BT
/F1 1 Tf
9 0 0 9 305.859 367.265 Tm
0 g
-0.0693 Tw
(Tests whether a value)Tj
T*
0 Tw
(is strictly less than)Tj
T*
(another)Tj
ET
0.039 0.208 0.494 rg
207.213 342.659 98.646 -0.5 re
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BT
9 0 0 9 207.213 367.265 Tm
0 g
(Less-than operator)Tj
ET
0.039 0.208 0.494 rg
108.567 342.659 98.646 -0.5 re
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BT
9 0 0 9 108.567 367.265 Tm
0 g
(<)Tj
ET
0.039 0.208 0.494 rg
404.505 309.759 98.646 -0.5 re
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BT
/F6 1 Tf
8 0 0 8 404.505 335.471 Tm
0 g
-0.044 Tw
( <= <)Tj
T*
0 Tw
(Expression 2>)Tj
ET
0.039 0.208 0.494 rg
305.859 309.759 98.646 -0.5 re
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BT
/F1 1 Tf
9 0 0 9 305.859 334.365 Tm
0 g
(Test whether a value)Tj
T*
-0.0069 Tc
-0.0543 Tw
(is less than or equal to)Tj
T*
0 Tc
0 Tw
(another)Tj
ET
0.039 0.208 0.494 rg
207.213 309.759 98.646 -0.5 re
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BT
9 0 0 9 207.213 334.365 Tm
0 g
(Less-than or equal to)Tj
T*
(operator)Tj
ET
0.039 0.208 0.494 rg
108.567 309.759 98.646 -0.5 re
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BT
9 0 0 9 108.567 334.365 Tm
0 g
(<=)Tj
ET
0.039 0.208 0.494 rg
404.505 276.859 98.646 -0.5 re
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BT
/F6 1 Tf
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0 g
-0.044 Tw
( > )Tj
ET
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BT
/F1 1 Tf
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0 g
-0.0693 Tw
(Tests whether a value)Tj
T*
-0.0116 Tc
-0.0543 Tw
[(is strictly greater than)]TJ
T*
0 Tc
0 Tw
(another)Tj
ET
0.039 0.208 0.494 rg
207.213 276.859 98.646 -0.5 re
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BT
9 0 0 9 207.213 301.465 Tm
0 g
-0.0108 Tc
-0.0625 Tw
(Greater-than operator)Tj
ET
0.039 0.208 0.494 rg
108.567 276.859 98.646 -0.5 re
f
BT
9 0 0 9 108.567 301.465 Tm
0 g
0 Tc
0 Tw
(>)Tj
ET
0.039 0.208 0.494 rg
404.505 243.959 98.646 -0.5 re
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BT
/F6 1 Tf
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0 g
-0.044 Tw
( >= <)Tj
T*
0 Tw
(Expression 2>)Tj
ET
0.039 0.208 0.494 rg
305.859 243.959 98.646 -0.5 re
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BT
/F1 1 Tf
9 0 0 9 305.859 268.565 Tm
0 g
-0.0693 Tw
(Tests whether a value)Tj
T*
0 Tw
(is greater than or)Tj
T*
(equal to another)Tj
ET
0.039 0.208 0.494 rg
207.213 243.959 98.646 -0.5 re
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(FreeFile\(\))Tj
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(Note:)Tj
/F1 1 Tf
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0 g
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(Internally, you don't need to program your own error handling. A script)Tj
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(You can raise an error on purpose using the Err.Raise function. Its syntax is)Tj
T*
(as follows:)Tj
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465.549 486.208 l
466.299 486.958 l
107.717 486.958 l
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466.299 475.858 l
465.549 476.608 l
108.467 476.608 l
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108.467 476.608 m
108.467 486.208 l
107.717 486.958 l
107.717 475.858 l
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466.299 475.858 m
466.299 486.958 l
465.549 486.208 l
465.549 476.608 l
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/F6 1 Tf
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(Err.Raise \(, \))Tj
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107.717 370.255 358.582 -0.4 re
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(Note:)Tj
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(When the creation or modification of a record is invalidated by the value)Tj
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(an error message using the )Tj
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0 Tw
(Err.Raise)Tj
/F1 1 Tf
4.586 0 TD
-0.0637 Tw
[( function in order to warn the user)]TJ
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(\(code 12006 or 12007\). If you do not do this, the user will not necessarily)Tj
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(understand why the record cannot be modified or created.)Tj
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(The following table lists the most frequent error codes:)Tj
ET
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360.143 358.195 m
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0.039 0.208 0.494 rg
269.008 324.056 197.291 -0.5 re
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/F2 1 Tf
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(Meaning)Tj
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304.018 326.931 m
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0.039 0.208 0.494 rg
71.717 324.056 197.291 -0.5 re
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(Error code)Tj
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BT
/F1 1 Tf
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(Undefined error)Tj
ET
0.039 0.208 0.494 rg
71.717 312.756 197.291 -0.5 re
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(12001)Tj
ET
0.039 0.208 0.494 rg
269.008 301.456 197.291 -0.5 re
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9 0 0 9 269.008 304.462 Tm
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(Bad parameter for a function)Tj
ET
0.039 0.208 0.494 rg
71.717 301.456 197.291 -0.5 re
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(12002)Tj
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269.008 290.156 197.291 -0.5 re
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(Invalid handle or object deleted)Tj
ET
0.039 0.208 0.494 rg
71.717 290.156 197.291 -0.5 re
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(12003)Tj
ET
0.039 0.208 0.494 rg
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(No more data available. This error typically)Tj
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T*
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[(query does not return data, this error is raised.)]TJ
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0 Tc
0 Tw
(12004)Tj
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(Internal database server error)Tj
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(12005)Tj
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(Invalid value \(incorrect type for a parameter,)Tj
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(12006)Tj
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(12007)Tj
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(Problems with database access rights)Tj
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(Obsolete or non implemented function)Tj
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(12009)Tj
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(Maximum number of database connections)Tj
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(Not all of these types are available from external tools. Only Long,)Tj
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-0.0553 Tw
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T*
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0 Tw
(the prefixes used in the API syntax and the Basic syntax:)Tj
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372.923 159.391 m
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0.039 0.208 0.494 rg
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(Prefix used in the Basic syntax)Tj
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452.105 128.127 m
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0.039 0.208 0.494 rg
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(Prefix used in the API syntax)Tj
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313.009 128.127 m
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0.039 0.208 0.494 rg
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