[Paper 1] The Uniqueness Theorem of $n = 2$ for Spherically Symmetric Density Distributions
In 3D Euclidean space R³, we prove that the necessary and sufficient condition for the spherical-shell mass growth rate dm/dr of a spherically symmetr
[Paper 173] Kodaira’s Fence Is Integrality, Not Positivity
The condition being paid is not size and not smoothness but being an integer.
[Paper 171] The Fence around Least Squares Is Linearity, Not Normality
When told that nothing has been assumed, look for the assumption that was not written down.
[Paper 170] Cancelling the Differentials Gives $-1$, Not $+1$
A notation moves no theorem, and it does move which mistake looks natural.
[Paper 168] What Lebesgue Bought Was Not a Bigger Class but Closure under Limits
One word, six integrals – and Lebesgue does not contain improper Riemann.
[Paper 167] Uniformization Gives Not One Shape but One Model and One Parameter
A split into three is not a statement of topology – the plane and the disk are homeomorphic.
[Paper 165] There Are Three Equivalence Principles
The single phrase equivalence principle names three claims that differ in what they assume and in how they are tested.
[Paper 164] Probability Has Four Addresses
Probability has four addresses – sharing the axioms does not mean sharing the answers.
[Paper 163] “A Good Code Exists” and “Here Is a Good Code” Are Different Sentences
A good code exists and here is a good code are different sentences – some sixty years lay between them.
[Paper 162] The Whole Can Be Better Known Than Its Parts
There are states about which the whole is completely known and the parts are not known at all.