Skip to tool
ecech.
💬 English Exams & Writing

Target Score Gap Calculator That Shows Which Section Actually Moves Your Band

Raising one section by half a band can change nothing while another changes everything. This works out which, instead of subtracting four numbers.

Your current section scores

What you need

Many universities set both an overall band and a floor for each section. Set the floor to 0 if yours does not.

Raw average

Overall band

To the next half band

Sections below the floor

What each single-section improvement is worth

Where you sit between the rounding boundaries

Advertisement

How the calculation works

The same half band, worth nothing or worth everything Starting point — L 6.5   R 6.0   W 5.5   S 6.5  →  average 6.125 → band 6.0 Writing 5.5 → 6.0 average 6.125 → 6.25 band 6.0 → 6.5 6.25 rounds up to 6.5. Half a band gained. Listening 6.5 → 7.0 average 6.125 → 6.25 band 6.0 → 6.5 Identical result — the section does not matter, only the distance to the next boundary does. Which is why the useful question is not “which section is weakest” but “which is cheapest to move”.

How to Use This Tool

Enter your four section scores and your target. The tool works out which single section, improved by the smallest amount, actually changes your overall band.

Why subtraction gives the wrong answer

The IELTS overall band is not four hurdles. It is the mean of the four sections, rounded to the nearest half band. That rounding is what makes the obvious approach fail.

Take L 6.5, R 6.0, W 5.5, S 6.5. The average is 6.125, which rounds down to 6.0. Writing is clearly the weakest section, so it looks like the place to work. But raising any section by half a band takes the average to 6.25, which rounds up to 6.5. The weakest section is not special; the distance to the next boundary is doing all the work.

Now shift the starting point slightly: L 6.0, R 6.0, W 5.5, S 6.0 averages 5.875, which rounds to 6.0. Here the picture inverts. Half a band anywhere lifts the average to 6.0 — still band 6.0. A full band in one section reaches 6.125, which is still 6.0. Half a band in two different sections also reaches 6.125, and is still 6.0.

To clear 6.25 from 5.875 you need the average to rise by 0.375, which is three half-band steps spread however you like. From 6.125 it was one step; from 5.875 it is three. Those two starting points differ by a quarter of a band and the work between them differs threefold, which is not something subtracting your weakest section from your target could ever surface.

The rounding rule, exactly

IELTS rounds the mean to the nearest half band, and the two edge cases both round up:

  • An average ending in .25 rounds up to the next half band. 6.25 becomes 6.5.
  • An average ending in .75 rounds up to the next whole band. 6.75 becomes 7.0.
  • Anything below .25 rounds down to the whole band; between .25 and .75 it lands on the half.

Because there are four sections, the mean can only end in .00, .125, .25, .375, .50, .625, .75 or .875. Half a band in one section moves the mean by exactly 0.125, which is why single-section improvements so often land just short of a boundary.

One section moving half a band shifts the average by 0.125 6.000 6.25 → band 6.5 6.500 6.75 → band 7.0 7.000 The dots are the only averages a four-section test can produce between the whole bands. Landing on 6.125 means one step is not enough.
Whether a half band helps depends only on which side of a boundary you started.

Section minimums are a separate constraint

Many universities set an overall band and a floor for every section. Those two conditions do not interact: a section below the floor has to be raised whether or not doing so moves your overall band. The tool lists those separately, because they are the improvements you have no choice about.

Advertisement

Frequently Asked Questions

How is the IELTS overall band calculated?
It is the mean of the four section scores, rounded to the nearest half band. An average ending in .25 rounds up to the next half band, and one ending in .75 rounds up to the next whole band — so 6.25 becomes 6.5 and 6.75 becomes 7.0. Anything below .25 rounds down.
Should I revise my weakest section?
Not necessarily, and this is the point of the page. The overall band depends on the average, so a half band gained in any section moves the average by exactly the same 0.125. Whether that changes your band depends only on how close the average already is to a rounding boundary, not on which section it came from.
Can improving a section change nothing?
Yes, and it is common. With L 6.0, R 6.0, W 5.5, S 6.0 the average is 5.875 and the band is 6.0. Half a band in any one section takes the average to 6.0, which still rounds to 6.0. A full band in one section, or half a band in two different sections, both reach 6.125 — still 6.0. Reaching 6.5 from there takes three half-band steps in total, however you spread them.
Why does a section improvement move the average by 0.125?
Because there are four sections, so half a band in one of them is 0.5 divided by 4. That is why the possible averages between whole bands are only .125, .25, .375, .50, .625, .75 and .875 — and why single-section gains so often land just short of a boundary.
What about universities that require a minimum in each section?
That is a separate condition from the overall band and the two do not interact. A section below the required floor has to be raised regardless of what it does to your average, so the tool lists those first — they are the improvements you have no choice about.
Does this apply to TOEFL as well?
No. TOEFL totals its section scores rather than averaging and rounding them, so every point counts the same wherever it comes from and none of the rounding effects on this page apply.

Related tools in English Exams & Writing

Browse all English Exams & Writing tools
A handwritten note reading ecech.com resting on the keyboard used to build the site.

Made by one person

ecech. is not a content farm. Every tool here is written and checked by hand, one at a time, by someone who wanted the tool to exist and could not find a version that showed its working.

No accounts and no sign-in, and nothing you type reaches a server — every calculation on this page runs inside your browser. The ads are served by Google and do set their own cookies, which is set out in full on the privacy page. More about the site.