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Hilarious. She continues to use PM Modi and India to make a living by cheap gimmicks. She surely has nothing worthwhile to mention as her own journalism or reportage. Hence clickbait posts is all she could do! The NDTV reporter asked the right questions. And you had no reply!

All overseas journalists have now realised the best way to make news back home in India is to ask a question on why PM Modi doesn’t do press meets. The Norwegian reporter did manage to gather a hundred thousand followers since then. The truth is, we live in the era of content journalism not accountable journalism.

In 1657, French mathematician Pierre de Fermat issued a mathematical challenge via letters to English mathematicians like Kenelm Digby & other finest minds of Europe. He dared them to find the smallest positive, non-trivial whole-number solutions for a deceptively simple-looking quadratic equation (known today as Pell's Equation): x^2 - dy^2 = 1, for non-square (d), specifically highlighting hard cases like d = 61 & d = 109. It looks almost trivial, like a middle school algebra problem. But it is a trap. Because the relationship b/w x & y scales exponentially, finding a solution by naive trial & error/standard brute force search grids is computationally impossible by hand. The numbers are so massive that European mathematicians like Bernard Frénicle de Bessy struggled for months (for d = 61). It was not rigorously solved in Europe until Lord Brouncker used continued fractions & Lagrange gave a general proof in 1766. Fermat thought he had found the ultimate limits of numerical complexity. He had no idea that a 12th-century Indian mathematician in Karnataka had already crushed the exact same eqn using a flawless, purely integer-based recursive loop. 500 yrs before Fermat’s challenge, Bhaskara II tackles this exact problem in his treatise Bijaganita. He realized that instead of guessing wildly for a perfect solution, you should start with a near-miss/an easy guess that has a small mathematical error & then systematically annihilate the error through a feedback loop. He called it the Chakravala Method (Chakra meaning wheel/cycle). The algo works like this (for d = 61): Start with a guess: For, x^2 - 61y^2 = 1, choose an easy near-miss. Since 8^2=64 (which is close to 61), let y = 1 & x = 8. Calculate the error ((k)): Plug them in: 8^2 − 61(1)^2 = 3. Our error is +3 Bhaskara used a mathematical composition rule inherited from Brahmagupta (called Bhāvanā) to inject a new multiplier (m). The algo strictly optimizes m at each step to minimize the absolute size of the next error, ensuring the numbers stay as small & computationally efficient as possible. The output of the 1st loop becomes the input for the next. The equation literally "cycles" like a wheel, squeezing the error down until (k) lands exactly on (1). While European mathematicians were blindly guessing/dealing with messy, infinite fractional expansions, Bhaskara's recursive wheel landed precisely on the target after a few lines of clean arithmetic. The smallest integer solution to Fermat's "impossible" challenge, computed by Bhaskara II in 1150 CE, is: x = 1766319049, y = 226153980 Try plugging that into x^2 - 61y^2 = 1 by trial & error w/o a supercomputer. You have zero chance of stumbling onto it.

The absolute chronological absurdity of a quantum sequence: 1916: Einstein publishes General Relativity, laying the absolute infancy of black hole theory. 1920: A dying Ramanujan writes down 17 cryptic functions w/o proof on a mat in Tamil Nadu. 1970s: Hawking formalizes black hole thermodynamics. 2000s: Modern string theorists realize they cannot solve quantum black hole equations without a new mathematical tool. 2002 - Present: Physicists look back & find that the exact tool they need was sitting in a letter written by a bedridden Indian clerk 100 yrs prior.

$POET $20.25+ rn - UP strongly on today’s deal news with privately held Lumilens that signed potential $50 mln deal with possibility of $500+ mln over 5 yrs. But they gonna issue a ton of shares and warrants to Lumilens at exercise price of $8.25/share. Do more digging on Lumilens and its revenues/customers. Just saying be careful buying on this news imo

It seems clear ancient civilizations received prophetic visions of steam turbines and just didn't really know what to do with the information

Delhi Police is not allowing us to bring in tarpaulins. It rained all night, and we need them to protect the students who have been on a hunger strike for the past 12 days from the rain. For the last three days, we have been struggling to get the tarpaulins inside the protest site.