B-tree Index Size Calculator

July 23, 2026

Database index capacity planning

B-tree Index Size Calculator

Estimate unique B-tree index leaf size, total pages, branch levels, tree depth, fanout, INCLUDE column impact, fillfactor reserve, null fraction effects, and bloat overhead.

⚙Database index presets
📊Unique B-tree inputs
Total rows represented by this unique index estimate.
Average indexed key bytes before per-tuple index overhead.
Heap TID, clustered key reference, rowid, or child pointer size.
Usable leaf page density after reserving space for future inserts.
Common values: 8192 for PostgreSQL, 16384 for InnoDB, 8192 for SQL Server.
Use 0 for automatic. Otherwise enter internal levels above leaves.
Non-key covering columns stored on leaf entries in engines that support them.
Reduces average key payload estimate when indexed key values are null.
Extra pages from splits, deletes, version churn, fragmentation, and stale space.
Line pointer, tuple header, alignment, flags, and per-entry metadata allowance.
Page header, special area, slot space, and reserved bookkeeping.
Approximate prefix, suffix, dedup, or storage compression benefit for key bytes.
Leaf size
0 MB
0 leaf pages
Leaf level before bloat overhead.
Total index size
0 MB
0 total pages
Leaf plus branch pages plus bloat.
Tree depth
0
0 branch levels
Root-to-leaf levels for point lookup IO.
Bloat overhead
0 MB
0 extra pages
Estimated reclaimable or fragmented space.
Ready.

Page math summary

Average leaf entry bytes0 bytes
Usable leaf bytes per page0 bytes
Leaf fanout0 entries/page
Branch fanout0 children/page
Base size before bloat0 MB
Fillfactor reserve0 MB

Capacity indicators

Effective key payload0 bytes
INCLUDE leaf contribution0 MB
Null key payload savings0 MB
Rows addressable at this depth0 rows
Estimated cache pressureLow
Bloat ratio0%
📄Live page math table
LayerEntry mathFanout or pagesSizeNotes
LeafKey + pointer + overhead00 MBCalculated after inputs load
🗃Index sizing reference cards

PostgreSQL default

8 KB pages, heap TID references, B-tree page metadata, and optional INCLUDE columns stored at the leaf level.

InnoDB secondary

16 KB pages are common. Secondary indexes include the clustered primary key, so wide primary keys increase every secondary index.

SQL Server rowstore

8 KB pages, nonclustered row locators, fill factor settings, and included columns can heavily influence leaf size.

Oracle B-tree

Block size, PCTFREE, rowid bytes, key compression, and branch block fanout all affect leaf blocks and depth.

📋Page math assumptions
TermCalculator approximationTypical sourceWhat to tune
Leaf entry bytescompressed key + INCLUDE + tuple pointer + overheadIndex tuple formatKey width, include bytes, overhead
Usable leaf bytes(page size - page overhead) x fillfactorPage layout and fill policyPage size, fillfactor, overhead
Leaf pagesceil(row count / leaf fanout)Bottom B-tree levelRow count and entry width
Branch pagesceil(child pages / branch fanout) per levelInternal pages and rootBranch levels, key width, pointer width
Bloat overheadbase index size x bloat percentageDead tuples, splits, fragmentationReindex, vacuum, rebuild policy
⚖Index type comparison grid
Index typeBest forSize behaviorLookup patternWatch out for
Unique B-treePrimary keys, unique constraints, equality, rangesPredictable, often compact unless keys are widePoint and ordered range scansRandom insert splits and bloat
Nonunique B-treeCommon filters and joinsMay need duplicate handling or posting listsPoint, range, ORDER BY supportLow selectivity can still be large
Covering B-treeIndex-only reads and hot APIsLarger leaf pages because INCLUDE data is stored thereFewer heap lookupsWide includes reduce fanout
Hash indexEquality lookups onlyOften smaller for simple equality keysNo ordering or range scansLess flexible than B-tree
BRIN indexHuge append-ordered tablesVery small summary pagesBlock range pruningPoor for random data distribution
GIN indexArrays, JSONB, full-text termsCan be much larger than table columns implyContainment and token matchingPending lists and update cost
GiST indexGeospatial, ranges, custom operatorsDepends on operator class and splitsNearest neighbor and overlapVariable selectivity and page splits
Bitmap indexWarehouse columns with low cardinalityCompact for repeated valuesBitmap combinationsUsually poor for high-churn OLTP
🛠Practical B-tree sizing tips
Measure real key width. For variable text, calculate average encoded bytes plus collation overhead. A VARCHAR(255) column rarely averages 255 bytes, but emails, URLs, and composite keys can still be surprisingly wide.
Treat INCLUDE columns as leaf-only weight. Covering indexes can remove heap lookups, but every included byte lowers leaf fanout and raises cache pressure for scans.
Use fillfactor deliberately. Lower fillfactor increases initial size, yet it can reduce page splits for random inserts or frequently updated key-adjacent workloads.
Track bloat separately from design size. If the calculated base size is reasonable but production is much larger, inspect dead tuples, deleted pages, split churn, and rebuild history.

Sometimes you see that query hanging in space; sometimes you don’t, though. Sometimes the culprit isn’t the algorithm but rather the index. That’s because a bloated and sprawling index force the database engine to read pages that do not contain any useful data. You don’t start thinking about indexes as things with trees and byte counts until inserts slow down or the index begin gobbling up your storage budget.

Math, baby: time to count the nodes. So how much? The overhead is calculated automatically by the calculator above. You enter the width of each key in your rows and number of rows, and it does the math for you. But to understand where this overhead comes from, we need to take a look at B-trees‘ internal design.

Why Indexes Take Up Space

Each index entry has an associated cost. This includes length of the key data, a pointer to the corresponding real row in the table, and some metadata used to maintain the tree’s shape. For instance, PostgreSQL adds up to a dozen bytes of overhead with an alignment pad and a tuple header on each and every entry. That doesn’t sound like much per-row, until you multiply it times ten million rows, and you’ve got megabytes of wasted storage.

The largest lever available is your key width. An eight byte integer key uses half the space of a sixteen byte UUID. And a wider primary key will propagate into all of your secondary indexes, since each has to stores the clustered key reference too. That’s the width you’re paying for in everything. To account for it, the tool lets you specify your key payload (including column sizes). It then shows you how much more space each leaf node will take if you expand your key with covering columns to avoid a heap lookup. It’s a tradeoff between space efficiency and read speed.

The other issue is fillfactor. If you set it to 90 percent, then every page will have ten percent free space on it. That’s so that if you need to update that table later, you’ll leave some space free rather than forcing page splits. Because page splits are an expensive operation (they rewrite data, which can mess with the index), you want to avoid them as much as possible.

If you have a lot of random inserts and/or updates to columns in your index, maintaining a low fillfactor will slows down performance. However, it will keep things running smoothly once things get going. It just means more room has to be allocated initially. The calculator accounts for this cushion so you can see what your base size will be before it starts getting all wonky from being broken up.

Bloat is a silent index-killer. It slowly kills the efficiency of an index. Updates and deletes result in the creation of dead tuples that vacuum cleans up…eventually. To give you a sense for how much more (or less) your production environment will be bloated relative to a fresh build, we have an input to specify the bloat percentage.

Let’s say that after accounting for the base size of your indexes you calculate your database consumes fifty megabytes. If bloat accounts for twenty percent then you’re now looking at sixty megabytes on disk. Those extra twenty megabytes won’t speed any queries. They simply slow down scans by taking up buffer pool space.

How many levels? Well designed OLTP indexes has typically two to four levels. In other words, a point lookup can be accomplished with just a handful of random I/Os. As your data blows up (or your keys get too wide) then the tree becomes deeper. Every added level increases seek time for each operation.

The tool uses the fanout to calculate branch levels automatically. This shows how likely it is that your index design will stay lean at scale. These calculations are based off reality with reference tables for various db engines. By default, PostgreSQL and SQL Server use an eight kilobyte page, whereas InnoDB uses a sixteen kilobyte page. That alters the fanout considerably.

A wider page can hold more entries, which decreases the tree’s depth and improves seek performance for larger data sets. But the wider the page, the fewer number of pages you’ll get within a given buffer pool size. There is a tradeoff between depth and cache efficiency.

Columns This is a very effective optimization, but it has an important caveat. If all your non-key data lives on the leaf pages, then you can serve queries directly off the index, without costly lookups into tables. But the tradeoff is that each extra column shrinks the number of rows you fit onto a page. And if you get fewer rows per page, then you have more pages to go through, and a taller tree to traverse. So consider the time saved by reads vs You should of also consider the added storage and maintenance costs.

Size is also impacted in subtle ways by null handling. How much space does a null value take up within the key structure? It depends upon the database. You have an option to specify a fraction of nulls and this will decrease the average payload if many of your keys are often empty. It’s a niche optimisation but one that adds precision to the estimate.

At the end of the day, this is why sizing an index is a matter of expectation setting. There’s no way to get limitless speed, zero storage, and no-maintenance forever. Pick two. The calculator gives you a visual representation of the tradeoff ahead of time, before it becomes a production issue. Knowing the relationship between bloat, fillfactor, and key width will help you build great-performing indexes that don’t take up your whole disk array. It makes it an engineering decision instead of a guessing game.

B-tree Index Size Calculator

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