Mirroring and Rotating Objects within an Array in AutoCAD
Understanding the Challenge:
You want to create an array of objects where some elements are mirrored or rotated compared to others. This is a common requirement in various design scenarios.
Method 1: Combining ARRAY and
MIRROR/ROTATE
Create the basic unit: Draw the object you
want to repeat in the array.
Create the array: Use the ARRAY command to
create a basic array pattern without any mirroring or rotation.
Mirror or rotate individual objects:
Select specific objects from the array and apply the MIRROR or ROTATE command to
achieve the desired orientation.
Example:
Create a rectangular array of columns.
Mirror every other column to create an
alternating pattern.
Method 2: Using Dynamic Blocks (Advanced)
For more complex patterns or to maintain
associativity, consider using dynamic blocks:
Create a block: Create a block containing the basic object.
Add attributes: Include attributes for
parameters like mirror or rotation angle.
Create actions: Define actions based on
the attribute values to mirror or rotate the block's contents.
Insert the block: Insert the block
multiple times with different attribute values to create the desired array.
Example:
Create a dynamic block representing a window.
Add an attribute for
"orientation" with values like "normal" and
"mirrored."
Create actions to mirror the window based
on the attribute value.
Insert the block multiple times with
different orientation values to create a window array with alternating
orientations.
Method 3: Exploding and Editing (Less Efficient)
Create the array using the ARRAY command.
Explode the array.
Manually mirror or rotate individual
objects as needed.
Note: This method is generally less
efficient and can lead to drawing complexity.
Additional Considerations:
Polar arrays: For circular arrangements,
consider using polar arrays and combining them with mirroring or rotation.
Object grouping: Group objects before
mirroring or rotating to maintain relationships.
Coordinate systems: If dealing with
complex 3D arrangements, consider using different coordinate systems to
simplify transformations.
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