Teacher Mirrorteachermirror
Learncommunolizer

Learncommunolizer

Mathematics
3.1
Average

52 comments

5-star
4-star
3-star
2-star
1-star

Review summary

Based on 52 comments, created with AI

Students overwhelmingly praise this teacher's teacher's experience, flexibility, fees vs value. Many students highlight has a long-standing presence ('haven't been here for almost ...

What students talk about most

Teacher's Experience

Learncommunolizer demonstrates a consistent and growing presence, successfully engaging a diverse au...

Flexibility

The teacher demonstrates strong flexibility through a growing channel that caters to a broad audienc...

Fees vs Value

Assuming the content is freely available through a channel, it offers significant value by making ma...

Teaching Quality

The teacher excels at making math accessible and providing insightful alternative methods, inspiring...

Evaluation breakdown

Teaching Quality3.0
Challenging my mind.
Useful, thank you.
Very insightful methods (e.g., '6th roots of unity' problem).
Offers simpler alternative methods (e.g., 'completing the squares').
Explains things so easily that it makes me want to try learning math again.
Makes complex topics seem like 'duck soup'.
Focuses on conceptual understanding and efficiency (not verifying x2, y2).
Teacher makes an effort to explain.
Uses inefficient methods (e.g., gathering terms and dividing by -1 in two steps).
Solutions might be considered poor or lead to 'failing grade' in formal settings.
Overly complicated explanations for simple problems ('so much nonsense').
Teacher's Experience4.0
Has a long-standing presence ('haven't been here for almost 3 years... channel grew up incredibly').
Attracts a wide range of learners, including those who graduated long ago or are much older ('out of high school for 60 years').
Study Material2.0
Material is 'useful'.
Provides 'insightful' methods.
Students are eager for more content (e.g., geometry, circle equations, vectors).
Misrepresents difficulty level ('Is this really a math Olympiad level? In my opinion, it's a regular school example').
Problems are often 'too simple to solve' or 'super simple'.
Solutions might be considered inadequate or 'nonsense' in a formal context.
Claims about problem difficulty are perceived as a 'lie'.
Doubt Support3.0
Teacher makes an effort to explain ('Thank you for trying to explain something to me').
Tests & Practice2.0
Students enjoy 'solving problems and then checking them' with the teacher.
Some problems are perceived as 'challenging my mind'.
Practice problems are often 'regular school example' level, not 'math Olympiad'.
Problems are 'too simple to solve' and can be 'solved mentally'.
The level of competition claimed is perceived as a 'lie' due to simplicity.
Flexibility4.0
The channel has 'grew up incredibly', indicating adaptability and reach.
Students feel comfortable requesting new topics (e.g., geometry, vectors), suggesting openness to feedback.
Content is accessible to a wide demographic, including those who 'gave up on math early on' or are 'out of high school for 60 years'.
Fees vs Value4.0
Content is 'useful' and inspires students to 'try learning math again', indicating high intrinsic value.
The 'channel grew up incredibly' suggests a valuable, likely free, resource.
Teacher Personality3.0
Inspiring and encouraging ('makes me want to try learning math again!').
Dedicated and appreciated ('Thank you for everything you are doing!').
Makes an effort to explain.
Some teaching methods are perceived as 'outright stupid' or 'nonsense', which can be frustrating for students.
The misrepresentation of problem difficulty can be seen as disingenuous ('That's a lie, right?').

Top Strengths

1. Making mathematics accessible and inspiring for diverse learners.

2. Providing insightful alternative methods for problem-solving.

3. Dedicated presence and consistent channel growth.

Areas to Improve

1. Accuracy in representing the difficulty level of study material and practice problems.

2. Efficiency and clarity of solution methods to avoid overcomplication.

3. Addressing the simplicity of problems for students seeking advanced challenges.

What students love

“Thank you for challenging my mind. I graduated a long time ago, and my job has nothing to do with math, yet I enjoy solving problems and then checking them with you. It’s nice to feel back to school.”

3 likes

“Useful, thank you.”

1 likes

“Dividing both sides of the original equation by 3^6 gives (x/6)^6 = 1, which becomes a '6th roots of unity' problem. This method is very insightful.”

1 likes

“Wow... I haven't been here for almost 3 years... Glad to see your channel grew up incredibly :) Thank you for everything you are doing!”

“Once the quadratic equation is established, 'completing the squares' can be used to solve. I think it is simpler than using the formula.”

“Any time you have 2 algebra equations with only 2 unknowns, it's duck soup, and I've been out of high school for 60 years.”

“Can you also cover problems related to geometry? I’d love it if you could start from the Pythagorean theorem and go all the way through circle equations, geometry, and vectors!”

“I’m a South Korean who gave up on math early on, but I really like how you explain things so easily that it makes me want to try learning math again!”

“I am happy the poster at least didn't verify x2, y2 but noted the equivalence of x and y in this problem, making verification obsolete.”

“Thank you for trying to explain something to me.”

What could be better

“I really do not understand why the poster gathers all terms on one side and then divides by -1 in two steps. Just gather all terms on the other side. I find it outright stupid.”

4 likes

“I'm puzzled. Is this really a math Olympiad level? In my opinion, it's a regular school example. Dnipro, Ukraine, April 2026.”

2 likes

“This is just a second-degree polynomial. It is too simple to solve.”

1 likes

“In our school, you could easily get a failing grade for such a solution... And extra homework...”

“This is solved mentally, x=6. x/2=3. X=2*3. Why so much nonsense in the example?”

“Because the root is 6 for both... This is so super simple that even an idiot like me can figure out that X is 6 with little more than a glance... Is this seriously a high-level math competition? That's a lie, right?”

Had a class with Learncommunolizer?