Make math visual and easier to understand 📐
Visual Math is a powerful math software suite with 10+ apps covering geometry, algebra, calculus, statistics, and more. Built for students and teachers at all levels.
👉 saaspirate.com/go/visual-math
#EdTech #MathLearning #STEMEducation #VisualMath
#MathifyCommunityClips
How Binary Numbers Turn Into Decimals
Check out https://mathify.dev/ for AI-powered math & physics animations—instantly
mathify.dev/share/18bdf858-51c3-4949...
#binary #numberSystems #computerscience #basetwo #mathvisualization #visualmath
El ángulo interior de un hexágono regular es 120º.
Se puede ver como la suma de 4 ángulos inscritos de 30º, que son mitades de 4 ángulos centrales de 60º.
#iteachmath #geometry #visualmath #geogebra
www.geogebra.org/m/fyjhpkfa
IOWA — Word Problems: Draw It --> Encourage quick sketches (bars, pies, number lines). Seeing quantities makes operations obvious (add vs. multiply). #IowaAssessments #VisualMath
Make math come alive for your students — here’s how! Join Kimberly Rimbey for a FREE PD webinar on visual models that make math click. 💡
💥 Register now: bit.ly/4pTqkw2
#MathPD #VisualMath #Brainingcamp #MathTeachers
Working on algebraic rules with Grade 6’s at Lord Dufferin
Great work!
@tdsbmath.bsky.social
#visualmath
#slgebraicthinking
🧩 “I don’t get why you flip and multiply.” Preppal shows why division of fractions works—visually and logically—until it sticks. See the difference → prepcraft.ai #MathHelp #PrepPal #VisualMath #MathExplained #MathEducation
Getting started with Number Talk strategies in Grade 2/3 at Bruce PS
@tdsbmath.bsky.social
#NumberTalk
#visualmath
Getting started with a Number Talk for Grade 3’s at Rose Ave
#NumberTalk
#visualmath
@tdsbmath.bsky.social
Users observed diverse visual patterns in the prime grid, like 'rotating nodes,' 'galaxies,' and 'diagonal lines.' These captivating shapes sparked intense curiosity about the hidden mathematical principles driving them. #VisualMath 2/5
Exploring the roots of 177,147 polynomials with coefficients in {-1, 0, 1}
Each dot represents a root of a degree-10 polynomial, w/ brightness revealing its frequency across all polynomials constrained to [-1.6, 1.6] × [-1.6, 1.6].
#p5js #MathArt #VisualMath #SciArt #CreativeCoding #Mathematics
Visualizing roots of z² + (t₁ + t₂)
t₁ and t₂ are complex numbers, |t₁| = |t₂| = 1
Colors encode the angle of each t₁ and t₂
Generated with #p5js
#MathArt #VisualMath #ComplexAnalysis #Algebra #SciArt
This visualization shows all roots of quadratic polynomials (ax² + bx + c = 0) where coefficients |a|,|b|,|c| ≤ 100, plotted in the complex plane from -0.28-0.28i to 0.28+0.28i.
Generated with #p5js
#MathArt #VisualMath #ComplexAnalysis #Algebra #SciArt
This visualization shows all roots of quadratic polynomials (ax² + bx + c = 0) where coefficients |a|,|b|,|c| ≤ 100, plotted in the complex plane from -1.2-1.2i to 1.2+1.2i.
Generated with #p5js
#MathArt #VisualMath #ComplexAnalysis #Algebra #SciArt
Plot shows 215,240 eigenvalues in [-2.5-2.5i, 2.5+2.5i]. Total of 109,000 matrices. 16,664 computation failures using numeric.js library.
The failures represent edge cases where numeric.js couldn't converge.
Created with #p5js
#MathArt #CreativeCoding #Mathematics #VisualMath #ComplexAnalysis #math
A density plot of Bohemian eigenvalues from 109.000 random 20×20 anti-tridiagonal matrices with entries in {-1,0,1}. Colors represent eigenvalue frequency; real eigenvalues are excluded. Viewed on [-2.5-2.5i, 2.5+2.5i].
#MathArt #CreativeCoding #Mathematics #VisualMath #ComplexAnalysis #math #SciArt
Plot shows 211,416 eigenvalues in [-3-3i, 3+3i]. Total of 348,500 matrices. 21,456 computation failures using numeric.js library.
The failures represent edge cases where numeric.js couldn't converge.
#p5js #MathArt #LinearAlgebra #CreativeCoding #Mathematics #VisualMath #ComplexAnalysis #math
Each point represents one eigenvalue from the spectrum of a random 5×5 matrix with entries from {-1,0,1}. Warmer colors show regions where eigenvalues cluster more densely.
#MathArt #LinearAlgebra #CreativeCoding #Mathematics #VisualMath #ComplexAnalysis #math
Exploring the roots of 131,072 polynomials with coefficients in {1,3}.
Each dot is a root of a degree-16 polynomial; brightness reveals its frequency across all polynomials.
Created with #p5js
#MathArt #CreativeCoding #Mathematics #VisualMath #ComplexAnalysis #math
Exploring the roots of 131.072 random ±1-polynomials of degree 16.
Each dot is a root, brightness shows how frequently it appears across all polynomials.
Created with #p5js
#MathArt #CreativeCoding #Mathematics #VisualMath #ComplexAnalysis #math
Complex function visualization: 𝑓(𝑧)=𝑧
→ Hue encodes the phase (argument of 𝑓(𝑧))
→ Brightness encodes the fractional part of log2∣𝑓(𝑧)∣
Created with #p5js
#MathArt #CreativeCoding #Mathematics #VisualMath #ComplexAnalysis #math
Final Result - Complex function:
f(z) = ((z - 2)² (z + 1 − 2i)(z + 2 + 2i)) / z³
→ Hue encodes phase (arg f(z))
→ Brightness encodes log-magnitude (|f(z)|)
Created with #p5js
#MathArt #CreativeCoding #Mathematics #VisualMath #ComplexAnalysis
Complex function (magnitude visualization):
f(z) = ((z - 2)² (z + 1 − 2i)(z + 2 + 2i)) / z³
Absolute value of the same function from my previous post. The brightness represents the fractional part of log₂|f(z)|.
Created with #p5js
#MathArt #CreativeCoding #Mathematics #VisualMath #ComplexAnalysis
So good- Howie always does such a GREAT job of explaining and making visual the math that is happening in abstract calculations.
#VisualMath #Math #MathTeacher
“Visual mathematics also facilitates higher-level thinking, enables communication” www.youcubed.org/resources/visual-math-im... @STMath #visualmath
