BeginnerImaging TrainOptics

Backfocus in Astrophotography: The Complete Guide

How to calculate your imaging train, understand the 55 mm rule, account for filters, diagnose bad spacing and achieve sharp stars from centre to corner.

What is backfocus?

Backfocus means two different things. This guide is about the precise distance from your corrector to the sensor plane.

In astrophotography, “backfocus” is used to mean two different things. This article uses the second meaning unless we say otherwise.

Physical focuser travel

The distance the focuser drawtube has to move so that light converges on your sensor. This is really 'reaching focus' or 'focus travel'.

Critical corrector spacing

The precise distance from the rear reference surface of a flattener, reducer, coma corrector or field corrector to your camera sensor. This is the optical backfocus the manufacturer specifies.

Getting the second meaning right is what turns soft, bloated corners into pinpoint stars across the whole frame.

Why backfocus matters

Correctors are designed to flatten a specific region of space behind them. Miss that distance and corners suffer.

Correctors and reducers are designed to flatten and sharpen a specific region of space behind them. Place the sensor at that distance and the optic performs as intended. Place it too close or too far and the stars away from the optical axis lose sharpness, even when the stars in the centre of the frame look fine.

Backfocus error is one of the most common reasons new astrophotographers see round stars in the centre and egg-shaped or bloated stars at the edge of their images.

The 55 mm rule — common, but not universal

Fifty-five millimetres is a popular starting point, not a law of physics.

You will often see “astro cameras need 55 mm backfocus.” That figure became popular because many full-frame flatteners and reducers were designed around a DSLR body, whose Canon EF or Nikon F lens mount is about 44 mm from flange to sensor, plus roughly 11 mm of adapters, filter drawers and tolerances.

Important
55 mm is a useful starting point, not a law of physics. Some correctors need 44 mm, some 67.5 mm, and many reflector coma correctors need different spacing entirely. Always check your optic's manual or specification sheet.

Where to measure from

Measure from the corrector's reference surface to the sensor plane — nowhere else.

The distance is measured from the corrector's reference surface to the sensor plane. Not the front of the camera. Not the filter wheel face. Not the start of the threads. The sensor.

Light path from corrector reference surface to sensor

TelescopeReducer /FlattenerReference surfaceOAGFilterwheelSpacersCamerasensor planeBackfocus distance

Diagram is schematic. Exact reference surface position depends on your corrector / reducer manual.

Tip
Look for the sensor-to-front or sensor-to-thread dimension in your camera manual. Many dedicated astronomy cameras publish this as “backfocus from the front of the camera body.”

The basic calculation

Backfocus math is simple subtraction once you know the required distance and your component thicknesses.

In its simplest form, working out backfocus is primary-school arithmetic.

Formula
Required − Known = Remaining
Add up every thickness between the corrector reference surface and the sensor. Subtract that total from the required backfocus. The result is the spacer you still need.

Enter the manufacturer-specified distance from the corrector reference surface to the sensor plane.

Imaging train

Imaging train visualisation

Camera sensor depth
Filter wheel
sensor plane
Corrector reference surface55 mm
Total mechanical spacing26.50 mm
Remaining spacing28.50 mm
Outside ±1.0 mm — adjust spacers

Worked examples

Three sample imaging trains showing how the arithmetic plays out in practice.

All values below are illustrative examples. Use your own equipment specifications.

Example 1: simple camera

  • Required backfocus: 55.0 mm
  • Camera sensor-to-front: 17.5 mm
  • Remaining spacer needed: 55.0 − 17.5 = 37.5 mm

Example 2: camera with filter wheel

  • Required backfocus: 55.0 mm
  • Camera sensor-to-front: 17.5 mm
  • Filter wheel optical path reduction: ≈ 1.0 mm
  • Filter wheel body thickness: 20.0 mm
  • Remaining spacer: 55.0 − 17.5 − 20.0 + 1.0 = 18.5 mm

Example 3: off-axis guider and filter wheel

  • Required backfocus: 55.0 mm
  • Camera sensor-to-front: 17.5 mm
  • Off-axis guider body: 29.0 mm
  • Filter wheel body: 20.0 mm
  • Filter optical-path change: +0.8 mm
  • Remaining spacer: 55.0 − 17.5 − 29.0 − 20.0 + 0.8 = −10.7 mm

A negative result means the train is already too long. You need to remove hardware or choose a different corrector.

Filters change the optical path

Glass slows light, so a filter does not add its full physical thickness to the optical path.

A filter does not just add its physical thickness to the path. Because glass slows light, the effective optical path is shorter than the physical thickness. A common approximation is:

Formula
Δ ≈ t(1 − 1/n)
For typical filter glass with refractive index n ≈ 1.5, the change is roughly one third of the physical thickness. It is an approximation, not an exact rule.

If your filter sits inside the specified backfocus, this correction matters. If the manufacturer already states their backfocus “with a 2 mm filter in place,” do not add the correction again.

Formula
Δ ≈ t(1 − 1/n)
Where t is the physical glass thickness and n is the refractive index of the filter glass.

Estimated optical path change

0.667 mm

0.33× the physical thickness

Approximation warning: this formula assumes the light passes through the filter at roughly normal incidence. Tilted filters, thick filter cells and coatings can change the effective path. Use the result as a starting point, not gospel.

Camera types and their implications

DSLRs lock you to a flange distance; dedicated astronomy cameras give you a spacing budget to fill.

DSLR and mirrorless bodies

DSLR and mirrorless cameras have a fixed flange distance from lens mount to sensor. A Canon EF mount, for example, is 44.0 mm. That distance is non-negotiable unless you physically modify the camera. You build the rest of the train around it.

Dedicated astronomy cameras

These give you a “backfocus budget” to play with. The camera body itself consumes some of the required spacing, and you fill the rest with adapters, filter wheels, off-axis guiders and spacer rings.

Tip
Keep a spreadsheet of every component thickness. Small errors add up, especially when you mix M42 and M48 adapters or use tilt adjusters.

Reducers, flatteners and coma correctors

Each corrector design expects a specific distance behind it — check the manual, not the internet.

Each corrector design expects a specific distance behind it.

  • Field flatteners for refractors often want 55 mm, 67.5 mm or another fixed value to the sensor.
  • Focal reducers change the focal length and usually demand tight tolerances, sometimes ±0.5 mm.
  • Coma correctors for Newtonians are measured from the shoulder or the top of the corrector body to the sensor.

Always use the value and tolerance quoted by the manufacturer for your exact optic and sensor size.

Petzval and internally corrected telescopes

Some refractors have correction built into the tube and are far less sensitive to spacing.

Petzval, quadruplet and some quintuplet refractors have their field correction built into the telescope tube. They often have generous backfocus and only require you to reach focus within a wide range. You may still want to fine-tune for the flattest field, but the spacing is far less critical than with an external flattener.

How to measure spacing

Digital callipers, reference surfaces and careful notes keep errors out of your imaging train.

  • Use digital callipers for component thicknesses and thread lengths.
  • Measure from the corrector's stated reference surface. If the manual says “from the M48 rear thread shoulder,” start there.
  • Add the camera's published sensor-to-front distance. Do not guess it.
  • Account for any filter, glass window or adapter that changes the optical path.
Important
Cheap callipers are accurate enough for millimetre-level spacing, but check battery level and zero them on a flat surface before measuring. A 0.5 mm error can matter with fast optics.

Threads and adapters

M42, M48 and M54 adapters look similar but are not interchangeable. Check pitch and engagement.

Astrophotography trains are usually built from M42, M48 or M54 threaded adapters and T-thread or C-thread fittings. Always check:

  • Thread pitch. M42 can be 0.75 mm or 1.0 mm pitch and they are not interchangeable.
  • Whether the adapter adds or subtracts spacing. A male-to-male adapter can eat into your backfocus budget.
  • Filter thread or filter drawer depth, including any locking ring.

Aluminium spacer rings are inexpensive and let you trim the total distance in fine steps.

Fine tuning under stars

Calculation gets you close; the sky tells you the truth. Iterate in small steps.

Calculation gets you close. The sky tells you the truth. Use this iterative process:

  1. Calculate and assemble the train to the nearest millimetre.
  2. Point at a field with bright stars near the edge, such as a dense Milky Way region.
  3. Focus carefully on a star in the centre of the frame.
  4. Take short exposures and inspect corners. Adjust spacing in small increments and re-test.

A change of 0.5 mm can be visible with fast refractors. Keep notes of each adjustment and the resulting corner star shape.

What wrong backfocus looks like

Star shapes in the corners give rough clues — but always rule out tilt, focus and collimation first.

The patterns below are rough guides. Actual star shapes depend on the optical design, focal ratio and whether the error is positive or negative.

Correct spacing

Stars are small and round from the centre of the frame to the corners.

Too close

Stars may appear increasingly defocused or bloated towards the edge.

Too far

Stars may show radial stretching, comatic flares or astigmatic tails.

Caveat: star shapes vary with optical design. Refractors, reflectors, Petzval systems and different correctors all produce different defocus signatures. Use these patterns as rough clues, not a diagnosis.

Too closeToo far

Backfocus vs tilt, focus and collimation

Soft corners have several possible causes. Measure before you diagnose.

Tilt

Tilt makes one corner sharp and the opposite corner soft, because the sensor is not square to the optical axis. It is a geometry problem, not usually a spacing problem.

Focus

Poor focus blurs stars everywhere. If the centre and corners are equally soft, refocus before blaming backfocus.

Collimation

Miscollimated reflectors show asymmetric coma or elongated stars that follow a consistent direction across the frame. Collimate the optics first.

Important
Never assume every asymmetric corner problem is tilt. Measure, test on stars, and eliminate backfocus and collimation errors before reaching for a tilt adjuster.

Ten common backfocus mistakes

Avoid the errors that send imagers in circles.

1

Treating 55 mm as a universal value

Every corrector has its own specification. Fifty-five is a common starting point, not a guarantee.
2

Measuring to the front of the camera

The sensor plane is the only surface that matters. Front plates and threads do not count.
3

Ignoring filter optical path

A filter does not add its full physical thickness. Use Δ ≈ t(1 − 1/n) as a guide.
4

Forgetting adapter thickness

Male-to-female adapters, locking rings and tilt adjusters all consume backfocus.
5

Mixing M42 and M48 without checking thread pitch

0.75 mm and 1.0 mm pitch look similar but cross-threading destroys both the adapter and the optic.
6

Stacking too many spacer rings

Each joint can add flex and tilt. Use the fewest rings that give the right distance.
7

Not checking manufacturer tolerance

Some flatteners demand ±0.5 mm. Others tolerate ±2 mm. Build to the stated tolerance.
8

Diagnosing soft corners as tilt immediately

Soft corners can be backfocus, collimation, poor focus or poor seeing. Test systematically.
9

Changing hardware without re-measuring

Swapping a filter wheel, camera or spacer changes the total. Re-calculate every time.
10

Giving up before testing under stars

Calculation gets you close; the sky confirms it. Take test frames and iterate.

Interactive calculators

Planning tools for your imaging train and filter correction.

Use the calculators below to estimate your imaging train and filter correction. Remember: these are planning tools. Real hardware tolerances and optical effects will differ slightly.

Backfocus calculator

Enter the manufacturer-specified distance from the corrector reference surface to the sensor plane.

Imaging train

Imaging train visualisation

Camera sensor depth
Filter wheel
sensor plane
Corrector reference surface55 mm
Total mechanical spacing26.50 mm
Remaining spacing28.50 mm
Outside ±1.0 mm — adjust spacers

Filter optical-path calculator

Formula
Δ ≈ t(1 − 1/n)
Where t is the physical glass thickness and n is the refractive index of the filter glass.

Estimated optical path change

0.667 mm

0.33× the physical thickness

Approximation warning: this formula assumes the light passes through the filter at roughly normal incidence. Tilted filters, thick filter cells and coatings can change the effective path. Use the result as a starting point, not gospel.

Printable imaging-train worksheet

A bench-friendly worksheet you can fill in by hand.

Print this worksheet and fill it in at the bench. It is faster than hunting through browser tabs when your hands are full of adapters.

Imaging Train Worksheet

ComponentThickness (mm)
  
  
  
  
  
  
  
  
Total mechanical
Filter Δ (mm)
Remaining spacer needed

Quick-reference six-step summary

A flowchart you can follow from calculation to final test frames.

1
Stars round in centre but soft in corners?
2
Measure actual mechanical spacing to sensor
3
Compare to manufacturer backfocus spec
4
Account for filter optical path change
5
Add or remove spacers / adjust drawtube
6
Test under stars; iterate if needed

Frequently asked questions

Short answers to the questions that come up most often.

Final checklist

Tick off each step as you work through your imaging train. Progress is saved in your browser.

Technical references

Where to look when you need numbers for your specific hardware.

  • Manufacturer backfocus specifications for your specific flattener, reducer or coma corrector.
  • Camera sensor-to-front and sensor-to-thread dimensions from the camera manual.
  • Filter optical-path discussion in amateur astrophotography literature; the Δ ≈ t(1 − 1/n) approximation is widely used for filter glass near normal incidence.
  • General optical design references on field curvature, Petzval sum and corrective optics.

Still not sure about your spacing?

Every telescope, camera and site combination is different. If you would like a second pair of eyes on your planned imaging train, send us the details and we will help you think through the numbers.