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The presentation illusions · The truncated axis

Where the axis starts decides what you see.

The numbers can be perfectly honest and the chart still lie — because a bar's length is doing the talking, and a baseline quietly lifted off zero turns a rounding error into a cliff.

Lift the baseline Four quarters of revenue: 100, 101, 103, 104. Drag where the axis begins and watch a 4% rise become a hockey stick.
+4%
actual rise, Q1 → Q4
+4%
rise as the bars appear
exaggeration factor

Fig. 1 — The data never changed. Every bar represents the same revenue throughout; only the bottom of the axis moves. At zero, the quarters look nearly level — which is the truth, a gentle 4% climb. Slide the baseline up toward the data and the final bar rears up over the first, until a trivial difference is dressed as explosive growth. Nothing was falsified except the floor.
The short answer

Why is a truncated y-axis misleading?

A truncated y-axis — one that doesn't start at zero — is misleading on a bar chart because a bar represents its value by its length, so cutting the baseline makes small differences look far larger than they are. The same data drawn from zero might show bars of nearly equal height, while a baseline lifted close to the values can make one bar appear several times taller than another. It is deceptive because the numbers are accurate; only the frame is manipulated. Line charts are a partial exception, since they encode change by position rather than length, so a clearly labelled non-zero axis can be legitimate.

The fast check“Where does this axis start?”

01 · What just happened

A bar's length is a promise

When you draw a bar chart, you are making a silent agreement with the reader: the length of each bar is proportional to the quantity it represents. Twice as long means twice as much. That is the entire reason bar charts work — the eye compares lengths effortlessly and trusts them. Truncating the axis breaks the promise without announcing it. The bars still look like honest lengths, but they now measure distance from an arbitrary floor rather than from zero, so their proportions no longer match the numbers.

The result is one of the most common and effective ways to mislead with a completely accurate dataset. No figure is wrong. The axis is simply labelled — truthfully — to begin somewhere other than zero, and most readers never look. A two-percent difference becomes a towering one; a flat trend becomes a dramatic ascent; a rival's identical performance becomes a visible deficit. The chart tells the truth and lies at the same time.

This is the static cousin of our Lie With This Chart tool, where you can pull axes around on live data yourself. This entry is the why; the tool is the playground.

02 · The rule

Bars start at zero — always

Because a bar encodes its value as length, the only honest baseline for a bar chart is zero. Anywhere else, the ratio between two bars’ heights stops matching the ratio between their values, and the visual comparison the chart exists to make becomes false. This isn’t an aesthetic preference; it is a property of the encoding.

One dataset, two impressionsIdentical numbers, honest baseline vs. truncated
THE SAME FOUR NUMBERS: 100, 101, 103, 104Axis from zero0110Q1Q2Q3Q4a modest 4% riseAxis from 9999104Q1Q2Q3Q4looks like quadruple
Fig. 2 — The same numbers, two stories. On the left, with the axis anchored at zero, the four quarters read as what they are: barely distinguishable, a few percent apart. On the right, with the floor lifted to 99, the final quarter looms four times taller than the first. A reader glancing at the right-hand chart would swear business had boomed. Both charts plot 100, 101, 103 and 104.

The tell is always in the same place, and it takes one second to check: look at where the vertical axis begins. If it starts at a number other than zero on a bar chart — or worse, isn’t labelled at all — the differences you’re being shown are exaggerated by some factor the chart is hoping you won’t compute.

03 · The honest exception

But line charts are allowed to breathe

Here the rule earns its nuance, because “always start at zero” is itself an over-simplification that the well-meaning repeat too confidently. It is right for bars and wrong for many line charts. A line doesn’t encode value as length; it encodes change as position and slope. Forcing a global temperature series, a stock price, or a blood-pressure reading to include zero can flatten a genuinely important movement into a meaningless straight line — hiding real signal rather than revealing it.

When cutting the axis is fair, and when it isn'tThe encoding decides the rule
WHEN IS CUTTING THE AXIS A LIE?BARS encode value as LENGTHcut the baseline and the lengths lie→ bars must start at zeroLINES encode change as POSITIONzooming can reveal real change honestly→ a non-zero start can be fair — but label it
Fig. 3 — Length lies; position needn't. For bars, a cut baseline corrupts the one thing the chart promises — proportional lengths — so zero is mandatory. For lines, zooming in to show a real fluctuation can be entirely legitimate, because the reader is reading the shape of the change, not the height of a bar. The honest version simply makes the zoom obvious: a clearly labelled axis, and no pretence that the wiggle is an earthquake.

So the sophisticated rule is not “never truncate.” It is: match the baseline to the encoding, and label it plainly. Bars need zero. Lines may start elsewhere when there’s a real reason — but the moment a truncated line is drawn to make a 0.3-degree wiggle look like a catastrophe, or a steady trend look flat, the same deception is back, just wearing a different chart type.

04 · The extended family

Everything you can do to an axis, you can do dishonestly

The truncated baseline is the most common axis trick, but it keeps relatives. Each takes a legitimate charting choice and points it at the reader.

Four ways an axis can misleadClose cousins of the truncated baseline
THE TRUNCATED AXIS HAS RELATIVESTruncated baselinesmall gaps look hugeInverted axis↑ = worseup is drawn as downDual y-axestwo scales, faked crossingBroken axisa jump hidden in a squiggle
Fig. 4 — The axis-distortion family. An inverted axis flips up and down — famously used in a 2014 chart of Florida gun deaths that appeared to show killings falling when they had risen. Dual y-axes let a designer choose two independent scales and slide them until unrelated lines appear to cross or track. A broken axis hides a jump behind a little zig-zag, quietly compressing a chunk of the range. Each is sometimes legitimate; each is regularly weaponised.

What unites the whole family is that none of them touches the data. The numbers stay pristine; the frame around them does all the lying. That is exactly why these tricks survive fact-checking — there is no false number to catch — and why the only defence is to read the scaffolding of a chart as carefully as its contents.

05 · Field notes

Read the axis before you read the chart

The one-second habit. Before you absorb the shape of any chart, glance at the vertical axis and find its lowest number. On a bar chart, if that number isn’t zero, mentally deflate the drama you just felt — the differences are smaller than they look, often by a lot. If the axis isn’t labelled at all, trust the picture even less; an unlabelled axis is a chart asking you not to check.

Ask what the marks encode. Length-based pictures — bars, columns, area, bubbles — demand a zero baseline, because their whole message is “how big.” Position-based pictures — lines, dots, slopes — are about “how it changed,” and a labelled non-zero start can be the honest choice. The distortion isn’t the truncation itself; it’s a truncation that fights the encoding.

No statistic was harmed in the making of this deception. The lie lives entirely in the frame — which is precisely why so few people think to look there.

So the pocket question is almost embarrassingly simple, and it is the one that disarms the whole genre: where does this axis start? Ask it of the next chart in your feed, your slide deck, your morning paper. Then, if you want to feel exactly how much an axis can be made to lie, go and bend one yourself in Lie With This Chart. The rest of the compendium is about numbers that mislead; this is the one where the numbers are innocent and the picture is the culprit.

Continue the field guide

More ways to be honestly wrong