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Jam

London, United Kingdom

Recent pharmacology graduate and mostly self-taught mathematician. Strong points are calculus and biochemistry and I'd like to improve on my pharmacodynamics and real analysis. Refer to me with whichever pronoun you wish.

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Top Questions
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55
Find a simple proof that π is irrational
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37
Circular pizza sharing
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35
The Typewriter Sequence
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30
Is antivenom fatal?
biology.stackexchange.com

23
Between any two powers of $5$ there are either two or three powers of $2$
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21
Is there any similar math limerick?
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19
If $f \circ f$ is odd, then is so $f$?
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19
Graphs for which a calculus student can reasonably compute the arclength
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18
Why do we divide or multiply by 2 when converting binary?
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16
Is the derivative function typically "worse" than the original function?
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14
What is the difference between a protein and a factor?
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14
What is an example of a sequence which "thins out" and is finite?
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12
The difference between ∈ and ⊂
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9
List of functions not integrable in elementary terms
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8
Where are the statistics for vaccine side effects?
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8
Average period of the decimal expansion of reciprocals of prime numbers
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8
Is there a closed form for the sum of the cubes of the binomial coefficients?
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7
What's the relationship between snail movement and rain?
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7
Approximate inverse of $k=\frac{\log (1-t)}{\log (t)}$
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7
What proportion of positive integers have two factors that differ by 1?
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7
Are some indefinite integrals impossible to compute or just don't exist?
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6
solutions to the family of integrals $\int\frac{1}{\sqrt[n]{x^n+1}}\,dx$
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6
What are real life applications of Diophantine equations?
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6
Prove that ${e\over {\pi}}\lt{1\over {2\gamma}}$ without using a calculator.
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6
How to show $e^{e^{e^{79}}}$ is not an integer
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5
Summations from negative to positive infinity
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5
Possible to get a closed form expression, or an upper bound, for $ f(n)=\sum_{m=1}^\infty \bigg(\frac{m+n}{3}\bigg)^{m+n}\bigg(\frac{1}{m}\bigg)^m$?
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5
Partially tiling a square with parallelograms
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5
Probability that the triangle is acute
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5
Series of binomial coefficient denominators
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