Numberblocks

Last episode
Numberblocks

Twenty enters the Pattern Palace to find out who his Twenty-friends are.

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September 2026
One, Two and Three use a dice-making machine to figure out how to give everyone a fair go. They explore the properties of dice and mathematical fairness.
One goes in search of the legendary One Times Table.
The Numberblocks and Numberblobs have to do some clever counting to cross a sticky swamp and reach the perfect place for a picnic.
Welcome to the game show where you don't count, you see the amount!
The Numberblocks are painting each other on their canvases, but Three has painted Two with one too many blocks.
It's time for the biggest adventure of all – there's a whole universe to explore.
Ten presents a rundown of the top hit songs in Numberland.
The Numberblocks discover a magic spell that makes them all invisible. Uh-oh!
Every Numberblock from One to Fifty gathers at Half-Century Mountain for the Cosmic Eclipse. Together, they can defeat Infinaughty if they stand up and be counted... in song!
It’s time for some bouncy fun as the Numberblobs take over the show.
Infinaughty traps the final missing Numberblocks on a mysterious shipwreck. Can the Survey Crew use their skills to find a way through the wreck to freedom?
It's time for the grand finale but the number fun doesn't stop here - there's so much more to explore!
Every Numberblock up to Fifty is needed to defeat Infinaughty - but some are missing! Unable to use addition, can the Numberblocks make their missing friends using multiplication?
One wonders if anyone could be bigger than One Hundred, and has a big think about some very big numbers indeed.
Twelve, Fourteen and Sixteen need to cross the Leap of Worth - but Infinaughty makes all Even numbers split in two! With only small, odd numbers left, what can they add up to?
One Hundred shows us what she's made of in a big song about being big.
Octonaughty becomes Infinaughty and can change the rules of Numberland at will - starting by turning everyone's blocks pink! Can the Numberblocks still work out who's who?
One has found a way to keep adding Ones all the way to Ninety-nine. But what on earth comes next?
What if there was a way to explore every possible question? Imagine that!
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