Math isn't hard, it's a language | Randy Palisoc | TEDxManhattanBeach

TEDx Talks
5 Dec 201408:54
EducationalLearning
32 Likes 10 Comments

TLDRThe speaker emphasizes the importance of teaching math as a human language to improve proficiency rates among students. With only 26% of U.S. 12th graders proficient in math, the speaker argues that the subject has become dehumanized and abstract, leading to widespread confusion. By treating math as a language that allows communication, just like English or Spanish, students can better understand concepts such as fractions, which are foundational to algebra, trigonometry, and calculus. The speaker shares an anecdote about teaching a 5-year-old to add fractions using everyday analogies, demonstrating that math can be intuitive when approached as a language. The talk concludes with a call to action to educators and the public to transform the way math is taught, advocating for a language-based approach to make math accessible and less intimidating, thereby equipping students with the mathematical thinking necessary for a future that is yet to be defined.

Takeaways
  • πŸ“Š Only 26% of U.S. 12th graders are proficient in Math, indicating a need for improvement in the education system.
  • πŸš€ The perception that only 26% of people are 'hardwired' for Math is incorrect; the issue lies in how Math is taught.
  • 🌐 Math is a human language, used historically for trade, building, and agriculture, and should be taught as such to make it relatable.
  • πŸ“š The abstraction of Math has led to its dehumanization, causing confusion among students.
  • πŸ€” The current teaching methods may not be effectively communicating the real-world applications and relevance of Math.
  • 🍎 Using everyday examples and language can make Math more intuitive and understandable, even for complex concepts like fractions.
  • πŸ‘§ Even young children can grasp basic mathematical concepts when taught through a language-based approach.
  • πŸ“ Fractions are fundamental to higher mathematics, and understanding them early is crucial for later success in subjects like algebra and calculus.
  • πŸ”’ Memorization of basic multiplication facts is essential for fluency and confidence in Math, much like knowing the alphabet is for reading.
  • 🌟 Mathematical thinking is not just about solving problems; it's a tool for imagining and creating the future.
  • 🏫 There is a call to action for educators and the public to push for a more humanized approach to teaching Math to increase proficiency rates.
Q & A
  • What is the percentage of U.S. 12th graders who are proficient in Math according to the nation's report card?

    -26% of U.S. 12th graders are proficient in Math.

  • What does the speaker suggest is the reason for the low proficiency in Math among students?

    -The speaker suggests that students don't understand Math because it has been taught as a dehumanized subject.

  • Why does the speaker compare Math to a human language?

    -The speaker compares Math to a human language because it allows people to communicate with each other and was used in ancient times for trade, building monuments, and measuring land for farming.

  • What famous philosopher is referenced in the script to support the idea that Math is a language?

    -Galileo is referenced, with the quote, 'The laws of nature are written in the language of mathematics.'

  • How does the speaker propose to make fractions more understandable to children?

    -The speaker proposes using a language approach, starting with simple examples like apples and pencils, to make fractions more relatable and understandable.

  • What is the significance of understanding fractions for a student's future in mathematics?

    -Understanding fractions is significant because they are foundational to algebra, trigonometry, and calculus, and a lack of understanding can make the journey through high school math difficult.

  • How did the speaker's 5-year-old niece demonstrate an understanding of adding fractions?

    -The niece demonstrated understanding by using the analogy of adding apples to understand adding thirds, and she correctly answered that one third plus one third equals two thirds.

  • What is the speaker's stance on the idea that people are either hardwired for math or not?

    -The speaker disagrees with the idea that people are either hardwired for math or not, asserting that math is a human language and everyone has the ability to understand it.

  • How did the speaker help a high-school student who was struggling with algebra?

    -The speaker helped the student by focusing on mastering multiplication facts, which served as a foundation for understanding more complex math concepts and building confidence.

  • What is the importance of teaching math as a human language?

    -Teaching math as a human language makes it more intuitive and accessible, reducing anxiety and disengagement among students, and fostering a better understanding of mathematical concepts.

  • What challenge does the speaker issue to the audience regarding the proficiency in math?

    -The speaker challenges the audience to push the proficiency rate higher than the current 26%, emphasizing the importance of mathematical thinking for building young minds and envisioning the future.

  • What simple example does the speaker use to illustrate the concept of adding fractions?

    -The speaker uses the example of adding apples, stating 'apples + apples' to demonstrate how simple the concept can be when taught as a language.

Outlines
00:00
πŸ“š The Humanization of Mathematics

The first paragraph emphasizes the importance of math proficiency among U.S. 12th graders, highlighting the concerning statistic that only 26% are proficient. It challenges the notion that only a fraction of people are naturally inclined towards math and instead argues that the confusion stems from the dehumanized way math is taught. The speaker advocates for a more human approach to math education, likening math to a language that was essential for trade, construction, and agriculture in ancient times. By making math relatable and contextual, students can better understand and engage with the subject, starting with fundamental concepts like fractions.

05:01
🌟 Overcoming Math Anxiety Through Language

The second paragraph continues the discussion on math education by sharing a personal anecdote about teaching a 5-year-old to add fractions using a language-based approach. It dispels the myth that only some people are 'hardwired' for math, asserting that math is a human language accessible to everyone. The speaker recounts working with a high-school student who struggled with algebra due to incomplete knowledge of multiplication facts. Through a focused approach on mastering multiplication, the student's confidence and math skills improved dramatically. The paragraph concludes with a call to action to improve math education by treating it as a language, which can lead to higher proficiency rates and better problem-solving skills among students.

Mindmap
Keywords
πŸ’‘Proficiency
Proficiency refers to the degree of skill or expertise in a particular area. In the context of the video, it is used to describe the level of competence among U.S. 12th graders in Math. The video emphasizes the low proficiency rate of 26%, which is a call to action for improving Math education and making it more accessible and understandable for students.
πŸ’‘Math
Math, short for mathematics, is the abstract science of number, quantity, and space, either as abstract concepts or as applied to other disciplines. The video's theme revolves around the importance of Math and the need to humanize its teaching approach. It is highlighted as a fundamental skill necessary for communication, problem-solving, and various practical applications.
πŸ’‘Dehumanized
Dehumanized, in the context of the video, refers to the way Math is often taught as a cold, impersonal subject, devoid of real-world connections and human relevance. This approach is criticized for causing confusion and disinterest among students, as opposed to teaching Math as a 'human language' that is inherently connected to everyday life.
πŸ’‘Language
Language, in the video, is used metaphorically to describe Math as a means of communication, similar to spoken languages like English, Spanish, or Chinese. The video argues that Math was originally developed to facilitate human activities such as trade, construction, and agriculture, and thus should be taught with its practical, communicative aspects in mind.
πŸ’‘Abstraction
Abstraction, in this video, refers to the process of removing Math from its concrete, real-world context and turning it into a set of complex and disconnected concepts. The speaker argues that this abstraction is a major reason why students find Math confusing and inaccessible, advocating for a more grounded and relatable approach to teaching.
πŸ’‘Fractions
Fractions are a fundamental concept in Math representing a part of a whole, expressed as a ratio of two integers. The video uses fractions as an example of a concept that is critical for understanding more advanced topics like algebra and calculus. It suggests that the confusion around fractions stems from their abstract teaching and emphasizes the need for a more tangible, language-based approach.
πŸ’‘Algebra
Algebra is a branch of Math that uses symbols and rules to manipulate expressions and solve equations. The video mentions algebra to illustrate the importance of understanding foundational concepts like fractions, as a weak foundation can lead to difficulties in more advanced areas of Math.
πŸ’‘Multiplication Facts
Multiplication facts refer to the basic arithmetic knowledge of the products of numbers, such as knowing that 7 times 3 equals 21. The video uses multiplication facts as an example to demonstrate the importance of memorization and fluency in basic Math operations, which are essential for tackling more complex problems and building confidence in Math.
πŸ’‘Problem Solving
Problem solving is the process of finding solutions to questions or challenges. In the video, problem-solving is presented as a key application of Math, emphasizing that once students have a strong grasp of basic Math concepts, they can focus on applying these skills to solve real-world problems, thus becoming responsible and capable individuals.
πŸ’‘Human Language Approach
The human language approach is a teaching philosophy advocated in the video, which suggests that Math should be taught as a language that is connected to everyday experiences and human activities. This approach is exemplified through the use of relatable examples like adding apples or pencils, which helps students understand Math concepts in a more intuitive and meaningful way.
Highlights

Only 26% of U.S. 12th graders are proficient in Math, which is a cause for concern.

The speaker argues that the issue is not that only 26% of people are hardwired for Math, but rather the way it's taught.

Math should be taught as a human language, similar to English, Spanish, or Chinese, to make it more relatable and understandable.

Mathematics has been a crucial tool for trade, building monuments, and farming since ancient times.

Galileo's quote is used to emphasize that the laws of nature are written in the language of mathematics.

The current teaching methods have abstracted math beyond recognition, leading to student confusion.

An example of a 3rd grade math standard is given to illustrate the complexity and abstract nature of current math education.

The importance of understanding fractions is emphasized as they are foundational to algebra, trigonometry, and calculus.

A method of teaching fractions using a language approach is introduced, starting with simple examples like apples and pencils.

The speaker's 5-year-old niece was able to understand the concept of adding fractions without formal math education, demonstrating the effectiveness of the language approach.

The language approach to math makes it intuitive and easy to understand, even for young children.

The misconception that people are either hardwired for math or not is debunked; math is a human language and thus accessible to all.

The importance of mastering multiplication facts is highlighted as a foundation for higher math skills.

A high-school student's journey from struggling with algebra to becoming confident in math is shared as a success story of the language approach.

The student's newfound ability to apply math to real-world problems signifies a shift from math causing problems to math solving problems.

The speaker challenges the audience to improve the national proficiency rate in math by teaching it as a human language.

Mathematical thinking is essential for young minds to imagine and build the future.

The simplicity of the language approach to math is emphasized, suggesting that progress can be made by focusing on fundamentals like apples + apples.

Transcripts
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