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Ages 4 to 9

Numeracy Tutor Philippines, from counting to knowing what the numbers mean

Numeracy tutoring in the Philippines, for ages four to nine, builds quantity, place value and the four operations from the inside. A child can count to a hundred like a song and still have no idea what a hundred is. That gap stays hidden while the numbers are small, then surfaces years later as an algebra problem nobody can trace.

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Numeracy Tutor Philippines, from counting to knowing what the numbers mean
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What is

Numeracy foundation

One-to-one work on what number actually means, for a child roughly four to nine: quantity, comparison, place value, and the four operations understood from the inside. It is deliberately not grade-level Math tutoring. It is the layer underneath it, and it is where most later difficulty was laid down.

Key Points

  • Ages roughly four to nine, or older where the foundation is genuinely missing
  • Number sense before arithmetic, and arithmetic before speed
  • Not the grade-level curriculum: that is the Mathematics program
  • Most Grade 7 algebra failures are Grade 3 number failures that nobody caught
  • A starting hourly rate is shown for the age band
How You Learn

Two ways to run it

Online sessions run short, sized to a small child's attention. Home visits run ninety minutes, built from several short, game-shaped stretches with breaks between them.

per session

Duration: 90 minutes

At your home

A four- or five-year-old comes to understand what a quantity is by handling it. Ten dried beans split into two piles and pushed back together, again and again, is how ten stops being a word and becomes something the hand already knows. That is harder to arrange through a screen, and easy to set up on a kitchen table. The visit itself runs ninety minutes, built as several short, game-shaped stretches with a break in between, since a young child's attention only holds for a few minutes at a stretch.

  • Objects the child can actually move
  • A wrong digit caught the moment it lands on paper
  • A parent can see the method and reuse it

per session

Duration: 30 minutes

Online

Works, with a small ask: have counters, coins or blocks at your end. The tutor can direct the child using them, which keeps the work concrete and hands-on.

  • Household objects used as materials
  • Shared workspace for showing working
  • Reaches every province
Why Choose Us

How we teach this

Slower at the start, and that is the point

  1. We check the foundation first

    Counting fluency hides everything. Two or three questions at the start of the first session establish whether a child understands quantity, and the answer changes the whole plan.

  2. Meaning before memorizing, speed last

    A child who understands division can rebuild a forgotten fact. A child who memorized it is stranded. Automaticity still matters: it is the third step, and it comes once meaning is secure.

  3. Objects before symbols

    Place value is built with things that group into tens, like bundled sticks and base-ten blocks. This is the most common gap we find in older learners and it is built physically or it is not built at all.

  4. Anxiety treated as part of the work

    A child who has concluded they are bad at numbers will not learn from work they expect to fail. Pitching low enough to succeed looks like going backwards and is the fastest way forwards. Trust in the adult matters as much as the pitch of the work, so a parent can change tutors at any stage, free of charge, and the new tutor starts from the same quantity check.

  5. Placed in the right math program

    When every older foundation is secure and the trouble sits in this term's chapter, the child is placed in the Mathematics program, which is built for exactly that.

  6. Rate before booking

    What's shown is a starting hourly rate in pesos for the age band; what your child would actually pay is put in writing first.

Mastery Map

What has to be true before the next thing works

Four layers, and every one of them is load-bearing

  • Quantity, before counting means anything

    Ages 4 to 5

  • Place value

    Ages 6 to 7, and the one that decides everything

  • The four operations, understood

    Ages 7 to 9

  • Fluency, and then speed

    The last step, and only the last

Quantity, before counting means anything

That five things are five things however they are arranged, that seven is more than five, that a number is an amount as well as a word in a sequence. A child can recite to a hundred without any of this, and most do.

Subjects

How many, without recountingMore, fewer, the sameMatching one to oneRecognizing small amounts on sight

Focus Areas

  • Objects in hands first
  • Counting checked against understanding
  • Short, frequent, game-shaped

Place value

That the 2 in 24 means twenty. Everything about written arithmetic rests here: carrying, borrowing, decimals, and later the whole of algebra. A child shaky on this can still get correct answers by following steps, which is exactly why it goes unnoticed for years.

Subjects

Tens and ones, then hundredsGrouping and regroupingThe number lineReading and writing larger numbers

Focus Areas

  • Built with objects before symbols
  • Why carrying works, then how
  • The gap most often found in older learners

The four operations, understood

Addition, subtraction, multiplication and division as things that mean something: combining, taking away, groups of, sharing out. A child who knows what division is can work out a fact they have forgotten. A child who only memorized the table cannot.

Subjects

What each operation actually doesFact families and their linksMultiplication as groupsDivision as sharing and grouping

Focus Areas

  • Meaning before memorizing
  • Facts built on relationships
  • Word problems as language first

Fluency, and then speed

Once the meaning is there, facts need to become automatic, because a child still calculating 7 x 8 has no attention left for the actual problem in front of them.

Subjects

Number bonds to ten and twentyTimes tables, built not drilledMental strategiesEstimating as a checking habit

Focus Areas

  • Speed last, never first
  • Strategies that make flashcards stick
  • Enough automaticity to free up attention
Program Curriculum

What the sessions build

Assessed first, then worked in whatever order the child actually needs

Almost every older learner sent to us for foundation work turns out to be missing place value. It is the quietest gap in the subject because a child can produce right answers without it for about three years.

  1. The idea underneath everything: a number is an amount. Checked directly, because fluent counting can completely hide a missing sense of quantity.

    Topics covered
    • How many without recounting
    • Comparing two amounts
    • Arrangement does not change quantity
    • Recognizing small groups on sight
Learning Modes

Where this is available

  1. Online Tutoring

    No region is out of reach online, as long as the camera can see the counters

    Works with one condition: have counters, coins or blocks at your end. Number sense is built with objects a child can move, and the tutor directs the child using yours.

    Household objects used as materials
    Shared workspace for showing working
    Reaches every province

    Timezone: Philippine Standard Time (UTC+8)

  2. In-Person Tutoring

    At the table, with counters in hand

    A young child comparing quantities does best with someone sitting across the table, passing over dried beans or bottle caps one at a time and watching how they get sorted. Tell us your barangay, and a numeracy tutor from your area brings the counters to your table.

    Available cities:

Who Should Join

Who this is for

Including an older learner most families would not think to send here

A preschooler or Grade 1 child

Counts confidently and may or may not understand what the numbers mean. The cheapest possible time to find out, and if the foundation is sound you will be told that and sent away.

Good for:Quantity checked before anything elseObjects in hands, short sessionsNothing drilled at this age

A child who counts on fingers past Grade 3

Not a crime and a useful signal. It usually means facts never became automatic, which usually means they were memorized without being built, which usually means the meaning underneath is thin.

Good for:Meaning rebuilt before speedNumber strategies built from relationshipsFacts built on relationships

An older learner failing grade-level Math

A Grade 5 or Grade 7 learner whose current work is collapsing because something very old is missing. Families rarely think to look here, and it is where the answer usually is.

Good for:Diagnostic on place value firstFoundation before current chapterCoordinate with the Mathematics program

A child who has decided they are bad at numbers

The belief arrives early and outlasts the gap that caused it. It needs work pitched low enough to succeed at, which looks like going backwards and is the fastest route forwards.

Good for:Work they can succeed at from day oneSpeed removed entirely for a whileHonest naming of what is missing

A learner whose problem is the current chapter

A learner who was solid on numbers until this month's fractions unit needs the Mathematics program, which follows the grade-level curriculum directly. Foundation work targets something older, underneath the current chapter, and a few questions in the first session usually show which one actually applies here.

Good for:See the Mathematics program insteadFoundation checked before switchingWe will say which one it is
What goes wrong

Six ways early math teaching creates a problem

Every one of these produces correct answers for a while, which is exactly why it survives

  1. Treating counting as proof of understanding

    Why it happens

    Reciting to a hundred is a sequence, learned like a song, and it is genuinely impressive to hear. It says nothing about whether the child knows that seven is more than five.

    How we fix it

    Ask how many without letting them recount, and ask which pile is bigger. Two questions, thirty seconds, and it settles the matter.

  2. Drilling times tables before the meaning is there

    Why it happens

    Flashcards produce a child who can say 7 x 8 = 56 and cannot tell you what that means or rebuild it when memory fails. The performance is real and the foundation is not.

    How we fix it

    Build the tables through groups, doubling and patterns first. Automaticity still matters: it just has to come second.

  3. Teaching carrying as a procedure

    Why it happens

    A child who follows the steps without knowing that the carried 1 is ten will get right answers for two or three years, then meet decimals or algebra and have nothing to stand on.

    How we fix it

    Build it with objects that actually group into tens until the child can explain why the 1 moves. Then the written method becomes a shorthand for something the child already understands.

  4. Rewarding speed too early

    Why it happens

    Timed tests make a slow-but-thinking child feel stupid and teach a fast-but-guessing child that guessing works. Both effects last longer than the test.

    How we fix it

    Take the clock away until the meaning is solid. Speed is worth having and it is worth having last.

  5. Word problems taught as keyword hunting

    Why it happens

    Children are told that 'altogether' means add and 'left' means subtract. It works until a problem is phrased differently, and it replaces reading with pattern-matching.

    How we fix it

    Have the child say what is happening in the story before touching any numbers. If they can describe it, the operation is obvious; if they cannot, no keyword will save them.

  6. Moving on because the grade was acceptable

    Why it happens

    A seventy-five looks survivable and can hide a foundation with a hole in it. The hole does not close on its own, and it gets more expensive to fix every year it is carried.

    How we fix it

    Check the foundation even when the grades are fine, particularly around Grade 3. It is a short conversation and it prevents a long one.

The common thread is that a child can look fine on the page while understanding nothing underneath it. That is why we check the foundation directly, even when the grades are acceptable.

What numeracy foundation tutoring costs

The figure above is a starting hourly rate for the age band. From there, a tutor coming to a Metro Manila home costs more per hour, and a tutor coming to a provincial home costs the same as an online session.

From

₱400 / hour

Home visit, Metro Manila₱550 / hour
Online₱400 / hour
Home visit, provincial areas₱400 / hour

Per hour, one tutor with one learner. Home visits run at least 1.5 hours. Packages: 12 hours at 5% off, 24 hours at 10% off.

This work is cumulative, and most families keep it to one or two hours a week across a school term. The package rate is where that steady pace pays off, once a first session or two has shown how many hours the gap actually needs.

FAQ

What parents ask

Usually starting with whether there is a problem at all

My child counts to a hundred. Is the foundation fine?

It might be, and counting does not tell you. Counting is a sequence and children learn it the way they learn a song: impressively, and without necessarily knowing that the words are amounts. Two questions settle it: put out seven things and ask how many without letting them count again, then put out two piles and ask which is bigger. A child who is confident there has number sense. A child who recounts every time has a sequence.

Other questions

Put out seven things and ask how many

The seven-things test only takes a minute, and what you saw is exactly what we need first: recounted, or knew straightaway. Pair that with your child's age and a line on how they're doing at school, and you'll hear back with which layer is thin, whether Mathematics is actually the better fit, the rate that applies, and who would be teaching them.

  • Foundation checked first
  • Objects before symbols
  • Speed last, never first
  • Rate quoted before you book
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