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How To Use Science

Fallacy: How To Really Understand It?

Published on October 6, 2022 by Hemanth

How To Really Understand The Notion Of Fallacy? - An illustration showing two stick figures representing two speakers over speaking tables arguing. The stick figure on the left says, "Your logic is weak!" The stick figure on the right asks in return, "How weak is it exactly?"
Fallacy is a term that is often misused in the name of science. This essay explains the formal usage of fallacy and helps you avoid pseudoscientific arguments.
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To Infinity And Beyond? – What Is The Final Destination?

Published on October 5, 2022 by Hemanth

To Infinity And Beyond? - What Is The Final Destination? - An illustration showing white board graphics: limit (t tends to infinity) [Humanity as a function of t = What??]
The phrase “to infinity and beyond” might turn Buzz Lightyear on, but is it the final destination for us? Let us ponder the distant future of humanity and tech!
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Polls Mislead Most Of The Time. Here’s Why.

Published on September 29, 2022 by Hemanth

Polls Mislead Most Of The Time. Here's Why. - A stick figure with an emotionless face holding options A and B on either hand. Above its head floats option C. Two question marks (??) are presented in bubbles as being the thoughts inside the head of the stick figure.
As counterintuitive as it might sound, polls mislead most of the time. This essay explains the math and logic behind this fallacy and how you may avoid it!
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Modern Math Is Full Of Symbols. Is This Really Necessary?

Published on September 24, 2022 by Hemanth

Modern Math Is Full Of Symbols. Is This Really Necessary? - On the left is seen, a snippet from Johannes Wildmann's book for merchants. The language is old German. And the snippet seems to suggest 'plus' and 'minus' symbols for the usage of merchants. On the right, the author poses the following question: "How much is too much?"
It is no secret that modern math is full of symbols. Not only does this drive young students away, but even experts face problems. Just how much is too much?!
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Correlation (III): How To Avoid Berkson’s paradox

Published on September 21, 2022 by Hemanth

Correlation (III): How To Avoid Berkson's Paradox - An illustration showing a stick-figure with a chef's hat stirring dough in a pan while holding an engaged look on its face. It is quoted saying "I'm skilled and ethical."
Berkson’s paradox traps researchers into thinking that there is correlation between two variables when there is not. This essay shows how to avoid this trap!
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Calculus (VI): How To Really Learn The Power Rule?

Published on September 18, 2022 by Hemanth

Calculus (VI): How To Really Learn The Power Rule? - An illustration showing that d(x²)/dx = 2x. Below this equation, the following question is asked: "But How??"
The power rule is arguably the most frequently used calculus rule. This essay presents the mathematical fundamentals behind this useful rule in detail!
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Correlation (II): How To Spot The Surrogate Endpoint Problem?

Published on September 17, 2022 by Hemanth

Correlation (II): How To Spot The Surrogate Endpoint Problem? - A cartoon illustration showing two stick figures. On the left, a happy stick figure says, "To complete the study, we have to wait for you to die!" On the right, a sad stick figure with a green face seems uncomfortable with the conversation.
More than 130 years after the discovery of correlation, the surrogate endpoint problem is still unsolved. It tricks researchers into making false conclusions.
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Learning Better Using Tacit Knowledge

Published on September 12, 2022 by Hemanth

Learning Better Using Tacit Knowledge? - An illustration stating the following: "Know-How Vs. Know-What"
Tacit knowledge is not only essential for learning better but also for highly personalized expertise. Be an expert whilst being YOU at the same time!
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Calculus (IV): How To Replace Limits With Infinitesimals?

Published on September 11, 2022 by Hemanth

Calculus (IV): How To Replace Limits With Infinitesimals? - An illustration asking for the value of lim x →0, sin(x)/x = ??; The 'lim' limit is struck diagonally. What could this mean?
This essay is all about an alternative version of calculus that aims to replace limits with infinitesimals. The history behind infinitesimal calculus is rough!
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Ant On A Rubber Rope Paradox – How To Solve It?

Published on September 9, 2022 by Hemanth

Ant On A Rubber Rope Paradox - How To Solve It? - An illustration showing a black ant crawling on a pink rope. The ant is crawling at the rate of 1 cm/s, while the rope is stretching at the rate of 1 km/s. Below, the following text is written: "Can the ant make it??"
The Ant on a rubber rope paradox exposes intuition's blind side via mathematical logic. Will a slow-moving ant ever reach the end of a faster stretching rope?
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