Mathematics · Ages 8–18

Twelve years.
Not one lesson
on why.

Most students leave school with a grade — and no sense of what mathematics is actually for. Zawiya was built on a different conviction: that when mathematics is taught with purpose, grounded in real problems, and connected to something larger than an exam, it doesn't just build skills. It builds minds — curious, precise, and capable of understanding the world, and their place in it.

zawiya.app / mathematics / probability
Statistics & Probability · Real-World Chapter
The Science Behind Every Six
An ESPN Cricinfo analyst at Lord's Cricket Ground models the probability of a batter hitting a six in the death overs — using real match data, strike rates, and field placement.
⎔ Interactive Simulation — Live
P(six) = 18.4%
THIS OVER · LORD'S GROUND CONDITIONS
Strike Rate 142
Overs left 4
§1 Story §2 Why This §3 Topics §4 Maths Lab §5 Practice §6 Python §7 Assessment
0
Chapters
0
Modules
0
Years
1,000+
Interactives
80%
Mastery Threshold
8–18
Age Range
01 — The Problem

A mind that learns
without knowing why
has been filled
not enlightened.

Across the world, mathematics is taught as a series of rituals. Memorise the formula. Follow the procedure. Pass the test. Forget. The cycle repeats for twelve years. At the end — most students cannot explain what a derivative is, where the quadratic formula came from, or why probability matters in the real world.

This is not a failure of students. It is a failure of approach. Mathematics, taught as disconnected procedures, becomes a source of anxiety rather than power. It loses the one thing that should make it irresistible: its meaning.

Zawiya Mathematics was built as a response. Not a reform — a reinvention. Every chapter begins in the world and arrives at the mathematics through necessity, not obligation.

"Mathematics is the language with which God has written the universe."
— Galileo Galilei, 1623
02 — The Approach

Four pillars.
One uncompromising design.

Every decision in the curriculum — from the seven-section chapter spine to the 250ms interaction target — traces back to the same four commitments.

01 — CONTEXT

Hyper-Real Scenarios

Every chapter opens with three immersive simulations grounded in real UK and Indian institutions — National Grid, NHS, Network Rail, GCHQ, the Met Office, Royal Albert Hall — with real numbers and real consequences. The mathematics emerges from the world rather than being applied to it as an afterthought.

01
02 — CRAFT

Design Taken Seriously

White backgrounds. Hairline rules. Generous whitespace. A single gold accent for what matters. Typography that respects the reader. Every interaction under 250ms. The product looks the way it does because mathematics deserves no less than the finest architecture does.

02
03 — STRUCTURE

Seven-Section Spine

Story → Why Learn This → Eight Topics → Maths Lab → 40 Practice Questions → Python Lab → 30-Question Assessment. Identical across all 147 chapters. Because cognitive load belongs to the mathematics — not to navigation. The learner's attention is always on the subject itself.

03
04 — WISDOM

Divine Precision

Mathematics is taught here as a subject of precision, beauty, and purpose — not mere utility. Quranic wisdom is woven quietly throughout, connecting scientific truth to a larger frame of meaning. Rooted in the Islamic intellectual tradition, Zawiya Mathematics welcomes every learner who seeks understanding, not just answers.

04
03 — The Experience

This is not a
textbook. Step inside.

Zawiya Mathematics is an immersive learning environment — not a digitised worksheet. Every chapter is a place you enter, not a page you scroll through.

02 — MATHS LAB

Touch the mathematics.

8–12 bespoke interactive visualisers per chapter — built specifically for that concept, in that chapter. Drag the slider. Watch the parabola shift. Rotate the three-dimensional vector. Change the sample size and watch the distribution narrow.

Over 147 chapters: more than 1,000 unique interactive experiences. None of them generic. Each built for one idea.

Sprint mode: 12 mixed problems against a clock. The abstract becomes tangible. The tangible becomes understood.

Canvas-based · Real-time · 1,000+ Interactives · Sprint Mode
03 — PYTHON LAB
λ

Write the mathematics.

Three Pyodide-powered Python projects per chapter — running directly in the browser, no installation needed. The learner writes real code that solves the chapter's actual problems.

NumPy. SciPy. SymPy. Matplotlib. scikit-learn. NetworkX. The same stack used by the engineers and scientists in the chapter stories. By Year 4, a working scientific programmer.

Pyodide · In-Browser · NumPy · SciPy · Matplotlib · scikit-learn
04 — VOICE CONVERSATION

Talk through the problem.

Natural voice interaction with a lip-synced avatar. Ask a question out loud. Hear the explanation. Think best when you're talking? Zawiya listens. Ideal for learners who find reading passive and dialogue generative.

ElevenLabs TTS · Lip-Sync Avatar · Natural Dialogue
05 — MASTERY ROUTING

No vague feedback. Ever.

Every chapter assessment generates a per-sub-topic breakdown. A learner below threshold isn't told "more practice needed." They are routed to the exact sub-topic — with three targeted questions and a recap visualiser. 80% overall before the next chapter unlocks. Non-negotiable.

80% Threshold · Sub-Topic Routing · Diagnostic · Personalised
04 — Chapter Structure

The seven-section
chapter spine.

Every one of the 147 chapters follows the same seven beats. What changes is the mathematics, not the rhythm. A Foundation chapter on negative numbers and an Advanced chapter on complex analysis share the same structure — so the learner's attention is never on navigation.

Time on task: Foundation 4–6 hrs · Intermediate 5–7 hrs · Advanced 7–10 hrs. Over four years: roughly one hour of mathematics per school day.

Mastery Profile — Sample Learner
Number Theory
95%
Algebra
88%
Trigonometry
82%
Probability
91%
Calculus
84%
§1
The Story
Three immersive real-world simulations (~6–8 min each). Real institutions. Real numbers. Real consequences. You inhabit the problem before you solve it.
§2
Why Learn This
Three flip-cards. Never "this is useful in real life." Always specific: every NHS sample-size calculation, every MHRA regulatory decision, every GCHQ cipher depends on exactly this.
§3
Eight Topics
Key term · Worked examples · Interactive visualiser · Common-mistake callout · Try-it-yourself. Eight times per chapter, 147 chapters. 1,176 concept encounters.
§4
Maths Lab
8–12 bespoke interactives. A studio where the learner plays, drags, rotates, and breaks the mathematics until they own it. Sprint mode: 12 problems against a clock.
§5
40 Practice Questions
16+ visual challenges. Three-tier hint system: gentle nudge → stronger hint → full method. The learner can always make progress. Failure is informative, not terminal.
§6
Python Lab
Three Pyodide projects. Real code, real libraries. By the end of four years: hands-on experience with NumPy, SciPy, SymPy, Matplotlib, scikit-learn, NetworkX.
§7
Chapter Assessment
30 questions. No hints. One attempt. Per-sub-topic breakdown. 80% mastery threshold. Below threshold: precise routing back to the exact gap — not the chapter, the sub-topic.
05 — Full Curriculum

Four years. Five phases.
Every chapter, listed.

Click any phase to explore the complete module and chapter breakdown. The curriculum is structured around mastery — not time. Move when you're ready.

Phase 0
Orientation · Module M0
5 chapters · 1–2 weeks
Purpose
Before any mathematics — the why
Outcome
Oriented · purposeful · committed
Maps to
All learners · Any entry point
M0.1
The Mathematical Journey Begins
Theme: Wonder, beauty
1–2 hrsWhy does mathematics exist? What does it feel like to understand something?
M0.2
Whose Mathematics? A Multi-Civilisational Lens
Theme: History, lineage
1–2 hrsAl-Khwarizmi to Ramanujan — the inheritance every learner receives
M0.3
How to Study (and Why It's Different)
Theme: Method, mindset
1–2 hrsDeliberate practice, productive struggle, how to use the hint system wisely
M0.4
Why It Matters: Maths and a Life Well Lived
Theme: Purpose, vocation
1–2 hrsMathematics as a form of knowledge with spiritual, intellectual, and civic dimensions
M0.5
The Promise — What You'll Become in Four Years
Theme: Vision, commitment
1–2 hrsA preview of where the curriculum leads — STEP, Olympiads, university readiness
Phase 1
Foundation · Modules A1 – A8
36 chapters · Year 1 · Ages 8–11
Chapters
36
Outcome
Numerate · confident in algebra basics
Maps to
UK KS2–3 · CBSE Cls 4–6 · Cambridge Primary Checkpoint
A1 · 4 chapters
Number — Whole, Negative & Decimal
KS2 / Class 4
A1.1Place value, ordering and rounding whole numbers
A1.2Negative numbers — temperature gradients at York Station
A1.3Decimal numbers — precision, place value, operations
A1.4Order of operations — BIDMAS in the real world
A2 · 4 chapters
Fractions, Percentages & Ratio
KS2 / Class 5
A2.1Fractions — equivalence, simplification, operations
A2.2Percentages — conversions, increases, decreases
A2.3Ratio and proportion — recipes, maps, scales
A2.4Connecting fractions, decimals, percentages, ratios
A3 · 4 chapters
Introduction to Algebra
KS3 / Class 6
A3.1Letters for unknowns — the first abstraction
A3.2Simplifying and expanding expressions
A3.3Substitution — evaluating expressions with given values
A3.4Solving simple equations — one step at a time
A4 · 4 chapters
Factors, Multiples & Prime Numbers
KS2–3 / Class 5
A4.1Primes, factors, multiples — British Library archivist scenario
A4.2Prime factorisation and factor trees
A4.3Highest common factor and lowest common multiple
A4.4Divisibility rules and number patterns
A5 · 5 chapters
Measurement, Units & Estimation
KS2–3 / Class 4–5
A5.1The SI system — length, mass, time, and derived units
A5.2Area and perimeter of basic shapes
A5.3Volume and capacity — 3D objects in the real world
A5.4Speed, distance, time — Network Rail scenarios
A5.5Estimation strategies — when precision isn't the point
A6 · 5 chapters
Sequences, Patterns & Early Functions
KS3 / Class 6–7
A6.1Arithmetic sequences — finding the nth term
A6.2Geometric sequences — doubling, halving, scaling
A6.3Other sequences — Fibonacci, triangular, square numbers
A6.4Introduction to functions — inputs, outputs, machines
A6.5Plotting sequences — first encounters with coordinates
A7 · 5 chapters
Introductory Geometry
KS3 / Class 5–6
A7.1Lines, angles, and basic angle relationships
A7.2Triangles — types, properties, angle sum
A7.3The Gherkin — geometry of polygons, Foster + Partners
A7.4Circles — radius, diameter, circumference, π
A7.53D shapes — faces, edges, vertices, nets
A8 · 5 chapters
Statistics & Probability — Foundations
KS3 / Class 6–7
A8.1Collecting and organising data — tables and tally charts
A8.2Bar charts, pie charts, line graphs — Lord's Cricket data
A8.3Mean, median, mode, and range
A8.4Introduction to probability — language and scale
A8.5Simple probability calculations — equally likely outcomes
Phase 2
Intermediate · Modules B1 – B17
63 chapters · Years 2–3 · Ages 11–15
Chapters
63
Outcome
GCSE/IGCSE mastery · A-Level ready
Maps to
GCSE Higher · IGCSE 0580 · CBSE Cls 10 · ICSE Cls 10
B1 · 4 chapters
Algebra II — Expressions, Equations & Identities
GCSE / Class 9
B1.1Expanding double brackets and algebraic identities
B1.2Factorising — common factor and grouping
B1.3Rearranging formulae — changing the subject
B1.4Algebraic proof — showing equivalence rigorously
B2 · 3 chapters
Number II — Surds, Indices & Standard Form
GCSE / Class 9
B2.1Index laws — positive, negative, fractional exponents
B2.2Standard form — very large and very small numbers
B2.3Surds — simplification, rationalising denominators
B3 · 3 chapters
Linear Equations & Simultaneous Systems
GCSE / Class 9
B3.1Linear equations — all forms, with fractions
B3.2Simultaneous equations — substitution and elimination
B3.3Graphical solutions and intersection interpretation
B4 · 4 chapters
Quadratic Functions & Equations
GCSE / Class 10
B4.1Sketching and interpreting quadratic graphs
B4.2The ballast parabola — Crossrail Paddington scenario
B4.3Completing the square and the quadratic formula
B4.4The discriminant — how many solutions exist?
B5 · 4 chapters
Surds, Radicals & Algebraic Fractions
IGCSE Higher
B5.1Algebraic fractions — addition, subtraction, simplification
B5.2Multiplying and dividing algebraic fractions
B5.3The Surd-Sum Trap: √2 + √3 ≠ √5
B5.4Equations with algebraic fractions
B6 · 3 chapters
Inequalities & Linear Programming Foundations
GCSE / Class 10
B6.1Linear inequalities — solving and representing on a line
B6.2Quadratic inequalities — graphical and algebraic methods
B6.3Linear programming — feasible regions, real scheduling
B7 · 4 chapters
Probability — Conditional, Combined & Trees
GCSE / Class 10
B7.1Combined events — AND, OR, mutually exclusive
B7.2Tree diagrams — dependent and independent events
B7.3NHS COVID data — conditional probability, the Trap
B7.4Venn diagrams — set notation and probability
B8 · 4 chapters
Statistics II — Averages, Spread & Visualisation
GCSE / Class 10
B8.1Frequency tables — grouped data, estimated mean
B8.2Cumulative frequency, box plots, interquartile range
B8.3Histograms — frequency density, unequal class widths
B8.4Scatter graphs, correlation, and lines of best fit
B9 · 4 chapters
Coordinate Geometry — Lines & Circles
GCSE / Class 10
B9.1Equation of a line — gradient, intercept, forms
B9.2Distance, midpoint, and perpendicular bisectors
B9.3Equation of a circle — centre and radius form
B9.4Intersections of lines and circles
B10 · 3 chapters
Functions & Function Notation
GCSE / Class 10
B10.1Function notation — f(x), domain, range
B10.2Composite functions — f(g(x))
B10.3Inverse functions — undoing the operation
B11 · 3 chapters
Transformations & Loci
GCSE / IGCSE
B11.1Translations, rotations, reflections, enlargements
B11.2Transformations of graphs — y = f(x+a), f(ax), etc.
B11.3Loci and constructions — geometric precision
B12 · 4 chapters
Trigonometry — Right-Angle & Beyond
GCSE / Class 10
B12.1SOH CAH TOA — right-angle triangles
B12.2The sine rule — British Antarctic Survey navigator
B12.3The cosine rule — bearings near Halley VI station
B12.4The Quadrant-Sign Trap — CAST diagram mastery
B13 · 4 chapters
Sequences, Series & Geometric Patterns
GCSE / IGCSE
B13.1Arithmetic sequences and series — sum formulae
B13.2Geometric sequences and series — financial modelling
B13.3Convergent geometric series — sum to infinity
B13.4Recurrence relations and iteration
B14 · 4 chapters
Circles — Theorems, Sectors & Mensuration
GCSE / Class 10
B14.1Arc length, sector area, segment area
B14.2Angle theorems — inscribed angle, cyclic quadrilaterals
B14.3Tangent and chord theorems
B14.4Roundabout design — Vauxhall traffic engineer scenario
B15 · 4 chapters
Combinations, Permutations & Counting
GCSE / Class 10
B15.1The multiplication principle — counting systematically
B15.2Permutations — ordered arrangements
B15.3Combinations — unordered selections
B15.4Binomial coefficients — Pascal's triangle and beyond
B16 · 3 chapters
Geometry II — Triangles, Polygons & Proof
GCSE / Class 10
B16.1Congruence and similarity — conditions and applications
B16.2Pythagoras in 2D and 3D — real engineering scenarios
B16.3Geometric proof — rigour from first principles
B17 · 5 chapters
Matrices, Vectors & Linear Algebra Introduction
IGCSE / FM intro
B17.1Vector arithmetic — addition, subtraction, scalar multiplication
B17.2Vector geometry — position vectors, proof
B17.3Matrix operations — addition, scalar and matrix multiplication
B17.4Pixar UK — matrix rotation of a 2D character face
B17.52×2 inverses, determinants, linear transformations
Phase 3
Advanced · Modules C1 – C12
38 chapters · Year 4 · Ages 15–18
Chapters
38
Outcome
A-Level FM · Olympiad · University-ready
Maps to
A-Level · Further Maths · STEP · MAT · BMO · AMC · IIT-JEE
C1 · 4 chapters
Functions, Limits & Calculus I
Pure · A-Level Year 1
C1.1Limits — the idea of approaching, but never reaching
C1.2Differentiation from first principles
C1.3Differentiation rules — power, product, chain, quotient
C1.4Applications — gradient, tangent, stationary points
C2 · 3 chapters
Trigonometric Functions & Identities
Pure · A-Level Year 1
C2.1Radians, exact values, graphs of sin/cos/tan
C2.2Compound angle, double angle, R sin(θ+α) form
C2.3Trigonometric equations — general solutions
C3 · 4 chapters
Calculus II — Integration & Applications
Pure · A-Level Year 2
C3.1Integration techniques — substitution, by parts
C3.2Partial fractions and integration
C3.3Areas, volumes of revolution, arc length
C3.4First-order ODEs — separable variables, integrating factor
C4 · 3 chapters
Vectors in Three Dimensions
Pure · A-Level Year 2
C4.1Dot product — angle between vectors
C4.2Cross product — normal vectors, area of a parallelogram
C4.3Lines and planes in 3D — intersections, distances
C5 · 3 chapters
Further Pure I — Complex Numbers & Matrices
Further Maths Pure
C5.1National Grid Wokingham — complex impedance Z=5+12j Ω
C5.2De Moivre's theorem, roots of unity, Argand diagram
C5.33×3 matrices — determinants, inverses, eigenvalues
C6 · 3 chapters
Further Pure II — Polar, DEs & Series
Further Maths Pure
C6.1Polar coordinates and curves — area under polar curves
C6.2Rolls-Royce Derby — damped oscillation, 2nd-order ODEs
C6.3Maclaurin and Taylor series — infinite polynomial approximations
C7 · 3 chapters
Mechanics I — Kinematics & Newton's Laws
Mechanics M1
C7.1Network Rail Class 800 — SUVAT stopping distance scenario
C7.2Projectile motion — launch angle, range, maximum height
C7.3Newton's laws, friction, equilibrium — sign-error discipline
C8 · 3 chapters
Mechanics II — Momentum, Energy & Circular
Mechanics M2
C8.1Impulse, momentum, elastic and inelastic collisions
C8.2Work, energy, power — the work-energy theorem
C8.3Circular motion and simple harmonic motion
C9 · 3 chapters
Statistics I — Distributions, Sampling & Testing
Statistics S1
C9.1Binomial and Poisson distributions — betting odds scenario
C9.2Normal distribution, CLT, standardisation
C9.3MHRA Canary Wharf — Z-test, one-tail vs two-tail
C10 · 2 chapters
Statistics II — Further Stats & Non-Parametric
Statistics S2
C10.1Chi-squared tests, contingency tables, degrees of freedom
C10.2Spearman's rank, t-tests, confidence intervals, ANOVA intro
C11 · 3 chapters
Decision Mathematics — Algorithms & Optimisation
Decision D1–D2
C11.1National Grid — £40m minimum-cost network, Kruskal's algorithm
C11.2Dijkstra, Chinese Postman, TSP heuristics, critical path
C11.3Linear programming — simplex, Hungarian algorithm, game theory
C12 · 4 chapters
Olympiad & University Admissions Preparation
STEP · MAT · BMO · AMC
C12.1GCHQ RSA cryptography — number theory, modular arithmetic
C12.2Combinatorics — counting, pigeonhole, generating functions
C12.3Olympiad geometry — AM-GM, Cauchy-Schwarz, invariants
C12.4Adnan sits STEP III at Cambridge CMS — exam strategy
Phase Ω
Reflection · Module MΩ
5 chapters · 1–2 weeks
Purpose
After 142 chapters — the bookend
Contains
Journaling · guided conversation · certificate
Outcome
Reflective · ready for the next stage of life
MΩ.1
Looking Back — What You Have Learned
Mastery retrospective · Curriculum Journey Visualiser
MΩ.2
Identity — Who Has Mathematics Made You?
Self-knowledge · journaling prompts
MΩ.3
Vocation — Where Mathematics Takes You
Career & calling · guided conversation
MΩ.4
Dialogue — Joining the Mathematical Tradition
Lineage & legacy · the inheritance you now carry
MΩ.5
Gratitude — A Closing Reflection
Thanks · farewell · certificate of completion
06 — Real-World Stories

The mathematics was
always already there.

Every chapter opens in a real place, with a real problem, using real numbers. These are not dressed-up word problems. They are the actual scenarios in which the mathematics lives.

Foundation · A1.2
Network Rail · York Station

The Winter Platform Problem

A Network Rail engineer explains negative numbers through a winter morning temperature gradient. The platform: –7°C. The carriage: +18°C. The mathematics is already in the air.

Δθ = 18 − (−7) = 25°C
Intermediate · B7.3
NHS · COVID-Era Test Data

The Positive Predictive Value

A contact tracer explains conditional probability using actual test data. P(disease|positive) depends on prevalence — confusing it with P(positive|disease) has real consequences.

P(A|B) ≠ P(B|A)
Intermediate · B4.2
Crossrail · Paddington Station

The Ballast Parabola

A Crossrail engineer computes the parabolic trajectory of ballast settling under a Class 800 train. The quadratic formula emerges as the tool built for exactly this problem.

x = (−b ± √(b²−4ac)) / 2a
Advanced · C5.1
National Grid · Wokingham

AC Circuit Impedance

A National Grid engineer uses complex-number impedance to analyse a high-voltage AC circuit. Current lags voltage by 67.4°. Complex numbers are not abstract — they are engineering.

Z = 5 + 12j Ω · |Z| = 13 Ω
Advanced · C7.1
Network Rail · Class 800

Stopping Distance at 125 mph

A Network Rail engineer computes the stopping distance under emergency braking — 1.2 m/s² deceleration, 1.3 km of track, 46.6 seconds. SUVAT in its natural habitat.

v² = u² + 2as · s = 1,302 m
Advanced · C12.1
GCHQ · Cheltenham

RSA Cryptography

A GCHQ cryptographer demonstrates the RSA algorithm. Primes 11 and 13. Modulus 143. Number theory is not abstract — it secures every message you've ever sent.

p=11, q=13, n=143, e=7, d=103
ز
07 — The Perspective

Taught with
divine precision.
Open to all.

Zawiya Mathematics is rooted in the Islamic intellectual tradition — the same tradition that gave the world algebra, algorithms, and the scientific method. The name itself comes from the Arabic for "angle": the perspective that changes everything.

Quranic wisdom is woven throughout the curriculum — quietly, without lecture, as a natural frame for a subject that rewards precision, contemplation, and awe. The universe is ordered. Mathematics is one way of reading that order.

This curriculum welcomes every learner. You do not need to share any particular faith to study here. What you need is curiosity, honesty, and the willingness to think carefully. The rest follows.
08 — Standards & Qualifications

Mapped to every standard.
Beholden to none.

A learner who completes all four years is prepared for every major examined qualification — UK, Indian, and international. Zawiya is a standalone curriculum that happens to cover all of them.

End of Foundation

Primary & KS3 Readiness

Cambridge Primary CheckpointEdexcel KS3CBSE Class 6
End of Intermediate

GCSE & Class 10 Mastery

GCSE Higher TierIGCSE 0580 ExtendedCBSE Class 10ICSE Class 10
Advanced — Pure C1–C6

A-Level & Further Maths

A-Level MathematicsFurther Maths PureCBSE Class 12Edexcel · AQA · OCR · MEI
Advanced — Applied C7–C11

Applied A-Level Modules

Mechanics M1–M2Statistics S1–S2Decision D1–D2
Advanced — Capstone C12

University Admissions & Olympiads

STEP I / II / IIIMAT · OxfordBMO Round 1 & 2AMC 10/12 · AIMEIIT-JEE · ISI
Technology

Runs in Any Modern Browser

Vite + ReactPyodide · In-Browser PythonNo InstallationLaptop · Tablet
09 — Who Is It For

Built for the learner.
Designed for everyone around them.

Students

  • Ages 8–18, any entry level
  • Diagnostic placement — start exactly right
  • Progress at your own pace
  • Real stories, not abstract drills
  • A Python programmer by Year 4
  • STEP, MAT, BMO ready

Parents

  • Complete homeschool curriculum
  • Or supplement to any school
  • Real-time progress dashboard
  • No specialist knowledge required
  • The mastery system does the teaching
  • Trusted across UK and India

Teachers

  • Classroom-mode lesson flow
  • Per-student mastery breakdown
  • Common-mistake drills built in
  • Maps to GCSE, A-Level, CBSE
  • Python labs for stronger students
  • Onboarding kit included

Academies

  • Multi-subject bundle pricing
  • Whole-school admin dashboard
  • Teacher orientation programme
  • Custom curriculum scoping
  • Content integration available
  • Contact for partnership pricing
Begin

The right angle
on mathematics
changes everything.

147 chapters. A live AI tutor. Thousands of interactive simulations. A Python lab in every chapter. One unbroken journey from ages 8 to 18. The first chapter is free.

Preview Free Chapter View Pricing →