Two sets of ten rods, divided into units by alternating red and blue, sized for one child working at a table rather than on the floor. The large number rods need a mat and a lot of room; these do the same work in the space a child actually has, which is why they get used more often. Two sets rather than one is the point: with a second set the child can compare, combine and check a sum against a rod that was not part of building it. Supplied in a wooden storage box. Wood with non toxic paint, for ages 3 to 6.
“The greatest sign of success for a teacher is to be able to say, 'The children are now working as if I did not exist.'”
The Small Numerical Rods fulfill a critical developmental need by making abstract numerical concepts tangible through wooden segments children can hold, compare, and arrange.
Each rod's alternating red and blue sections transform counting from memorization into physical discovery, where the child experiences that 'three' is literally three connected units painted in sequence. The precise incremental lengths of these wooden rods allow children to feel mathematical relationships in their hands, that four is one unit longer than three, creating sensorial memory of quantity. Unlike abstract number symbols, these painted wooden pieces let children build their understanding of the decimal system through manipulation, as they discover that the ten-rod contains exactly ten alternating colored segments. The Small Numerical Rods bridge the gap between the child's concrete thinking and mathematical abstraction by providing a material representation where each number has physical weight, length, and distinctive red-blue patterning that corresponds to its value.


Follow the Montessori method of presentation for optimal child development.
Place the Small Numerical Rods in random order on a mat. Have adequate floor space for arranging rods horizontally. Ensure good lighting to distinguish red and blue segments clearly.
Invite the child to carry one rod at a time to build a stair pattern, starting with the shortest
Once arranged, trace along each rod from left to right, counting the segments aloud
Select any rod and count its segments, then find its position in the stair
Introduce combinations by placing rod 2 and rod 3 end-to-end beside rod 5

Heritage
Since 1929

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schools worldwide

European brands

AMI
Endorsed

Introduces counting, sequence, and the decimal system through concrete manipulation of graduated lengths.
The alternating color pattern helps children visually distinguish individual units within each quantity.
Store rods horizontally in a designated box to prevent warping and make selection easier
Everything you need to know about this material.
Contact Our ExpertsThe Small Numerical Rods teach quantity recognition, counting 1-10, linear measurement, number sequence, and the relationship between numbers and physical length. The alternating red and blue segments help children visually understand each unit, preparing them for addition and subtraction concepts.
Small Numerical Rods are more compact and portable, designed for individual work at a table, while Large Number Rods are floor materials. Both teach the same concepts, but the smaller size makes them ideal for home use, limited classroom space, and allows children to manipulate them more easily.
Children can arrange rods in order from shortest to longest, count the segments, match rods with number cards, create staircases, compare lengths, combine rods to explore addition, and use them for measuring objects. These activities develop mathematical thinking and number sense.
Each rod is divided into 10cm segments, with the shortest rod being 10cm and the longest 100cm (1 meter). They're made from smooth, high-quality wood with non-toxic red and blue paint. The set includes 10 rods stored in a wooden box for easy organization.
Children typically begin around age 3.5-4, after mastering one-to-one correspondence and showing interest in counting. They should have experience with sensorial materials like the Red Rods. Most children use them actively until age 5-6, though they remain valuable for introducing new mathematical concepts.
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