2x3
Rectangle of tiles
A 2x3 (read "two by three") describes dimensions: two units in one direction, three in another.
The format appears in lumber sizes, photo prints, matrices, and room dimensions.
A 2x3 photo measures two inches by three inches.
In construction, a 2x3 is a piece of lumber with those nominal dimensions in inches.
Ordered numerical arrangement
- arrayOrdered collection or display
- cellsBasic biological units
- rowsSide-by-side sequences
- columnsUpright structural shafts
rectangle · layout · table · spreadsheet · tiles · panel · arrangement · format
Width-height relationship of images
- cropCultivated agricultural plants
- frameSupporting outer structure
- sensorInput-detecting device
- medium formatMid-sized photographic film standard
composition · image · print · enlargement · dimensions · portrait · landscape · viewfinder
Display or supervisor
- screenDisplay or barrier
- LEDSemiconductor that glows
- video wallArrayed screens as one
- pixelSmallest display unit
signage · billboard · mosaic · tiled · modular · installation · digital signage
Flat rigid panel
- timberWood for construction
- studUpright wall framing
- framingStructural or contextual shaping
- constructionProcess of building something
dimensional · plank · beam · joist · woodworking · carpentry · building · pine
matrix
Ordered numerical arrangement
columns · rectangle · layout · table · spreadsheet · tiles · panel · arrangement · format · configuration
aspect ratio
Width-height relationship of images
medium format · composition · image · print · enlargement · dimensions · portrait · landscape · viewfinder · format
monitor
Display or supervisor
- screenDisplay or barrier
- LEDSemiconductor that glows
- video wallArrayed screens as one
pixel · signage · billboard · mosaic · tiled · modular · installation · digital signage
board
Flat rigid panel
construction · dimensional · plank · beam · joist · woodworking · carpentry · building · pine · spruce
- lumberlumber, timber, oak, pine, cedar
- matricestranspose, determinants, rows, cells, Hermitian matrices