Free planning tools · Check equipment compatibility
Telescope camera field-of-view calculator
See the angular frame of your camera and compare it with simple target outlines or your own target dimensions.
No account needed. Results update here as you change the inputs. Measurements stay in this tab unless you choose to share a link; shared links contain the inputs, including any location coordinates.
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Calculation details
Inputs used in this result
Compare a change before committing
Keep this plan, change the inputs and see the difference. The comparison stays in this tab.
Will the target fit the camera frame at this focal length?
Use the field of view calculator when comparing a telescope, reducer or camera sensor. The angular frame describes how much sky is recorded. Enter an object’s dimensions from a sky chart, then rotate the camera frame to explore a useful orientation.
The illustrated target is a size reference, not a photograph or a model of its visible structure. The fit check uses conservative rectangular bounds, which makes the assumption clear when sharing the same framing question with another observer.
How to use this planner
- Enter the telescope, multiplier and active sensor dimensions.
- Choose an illustrative target or enter measured angular dimensions from a chart.
- Try rotation, inspect the outline and read the projected margins before considering different optics.
The calculation
Angular field = 2 × arctan(sensor dimension ÷ (2 × effective focal length)). Effective focal length = telescope focal length × reducer/Barlow factor. Rotation is drawn against a fixed target.
A worked example
A 23.5 × 15.7 mm sensor at 600 mm gives about 2.24° × 1.50°, or 134.6 × 90.0 arcmin.
Example inputs are demonstrations. Replace them with your own measurements, prices or documented requirements.
Assumptions and limits
Outlines are original geometric sketches, not sky photographs or accurate object boundaries. The Moon example is a fixed 30 arcmin reference; its apparent size varies. Enter target dimensions from your own chart. Framing alone does not establish resolution, visibility, corrected image circle or image quality. Rotating the frame changes the bounding space around a target.
Questions about this calculation
Does fitting the frame mean the target will be well resolved?
No. Framing answers a size question. Pixel scale, seeing, tracking, signal and the corrected image circle need separate checks; a target fitting inside the outline does not settle those decisions.
Why are there both a target outline and dashed bounds?
The outline is an illustration; the dashed rectangle is the conservative size envelope used by the fit calculation. A real irregular target can differ from both, so leave room for framing and processing.
Put the result in context
Work through the next decision
Pixel scale and sampling calculator
Compare two camera and telescope combinations against the seeing range you expect.
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Compare magnification, exit pupil and approximate true field for an editable eyepiece shortlist.
