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World desk2 min

How to Read the Greater Than Symbol (>) Correctly

The symbol > says the value on its left is greater than the value on its right. Learn how to read it, distinguish it from ≥, and check examples.
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The greater-than symbol > means the value on its left is greater than the value on its right. Read 7 > 4 as “seven is greater than four.” It is a strict comparison: the two sides cannot be equal.

How to read the greater-than sign

Read a comparison from left to right. In 9 > 6, the claim is that 9 is greater than 6, so the statement is true. Reversing the sides gives 6 > 9, which is false. The pointed end faces the smaller value, but the clearest way to check the sign is to say the complete relationship aloud.

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The sign compares values, not just individual numerals. In 3 + 4 > 6, evaluate the left expression first: 3 + 4 is 7, and 7 is greater than 6, so the comparison is true. Education Scotland’s numeracy and mathematics glossary defines it this way: “The symbol ‘>’ means greater than e.g. 7 > 4.” Education Scotland glossary.

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Does greater than include the number itself?

No. The symbol > is strict, so a value equal to the boundary does not satisfy the comparison. For example, x > 3 allows values above 3 but excludes 3. By contrast, x ≥ 3 means x is greater than or equal to 3, so 3 is included. The New Zealand Ministry of Education illustrates the left-to-right reading with 5 > 4, meaning “five is greater than four” when read from left to right. New Zealand Ministry of Education learning resource.

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How it differs from related inequality symbols

Choose the symbol that matches the relationship between the two sides. In particular, use an inclusive symbol when equality is allowed.

Symbol Read as Includes equality?
> greater than No
< less than No
≥ greater than or equal to Yes
≤ less than or equal to Yes

For instance, if a condition allows a value of exactly 3, write x ≥ 3, not x > 3. Inequalities can describe a range of values and can also be shown on a number line.

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A quick way to check a comparison

  1. Identify the value represented on each side. Evaluate any arithmetic expressions first.

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  2. Read the statement aloud from left to right: “left side is greater than right side.”

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  3. Check whether the claim is true, and decide whether equality should be allowed. If it should, use ≥ rather than >.

The “open mouth faces the bigger number” mnemonic can help with orientation, but it is not a substitute for checking which side actually has the greater value.

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Where the notation came from

OpenStax reports that the first use of < and > for “less than” and “greater than” appeared in a mathematics book by English mathematician Thomas Harriot, published in 1631. OpenStax: Use the Language of Algebra.

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