सबसे पहले दर्द सुनेंगे।
SC/ST Act के कथित फर्जी मुकदमों से पीड़ित परिवारों को दिल्ली बुलाएँगे।
जिसने जो झेला है, वही सामने आकर बताएगा।
मैं इस पर काम कर रहा हूँ।
#StopMisuseOfSCSTAct
राजनाथ सिंह...सांसद लखनऊ
नहीं चाहिए राजनाथ_नहीं चाहिए भाजपा
सवर्णों इस सामान्य वर्ग के नेता ने खुले मंचों से आरक्षण की पैरवी की है, क्या इस नेता को सामान्य वर्ग के बच्चों की हकमारी नहीं दिखती, क्या सवर्ण होना मतलब अमीर होना है।
इसे खुले मन से वोट देकर जिताने का काम किया था। अब सवर्णों को इन बहुरूपियों को पहचानना होगा। आगामी चुनावों में इन्हें घर भेजने का काम करें। इन कुलद्रोहियों को पहचानो, इन्हीं की वजह से समाज का पतन हुआ है। #SaveGC
#UGC_Rollback
Nakshatra Swati: Why is it called 'Nishthya' (traveller, foreigner, etc.) by Taittiriya Samhita/Brahmana, Apastambha GrihyaSutra, and why is its Devata 'Vayu'.
This narration also points to the deep antiquity of accurate/precise Bhartiya astronomy 60,000+ years BP.
Nah... that is not even the best part. Here is the real FUN FACT:
In the Aryabhatiya (Ganitapada, Verse 21), written in 499 CE, Aryabhata introduces the mathematics of stacking. He explicitly lays out the formula for finding the total number of items in a pyramid pile with a triangular/square base. For a pyramid stack where each side of the base has 'n' spheres:
Total Spheres = [ n × (n + 1) × (n + 2) ] / 6
Think about the timeline here. Johannes Kepler conjectured that this layout was the densest in 1611. Aryabhata had already mapped out the exact algebraic discrete-volume matrix to count every single individual sphere within that dense packing formation 1000s yrs earlier.
Fun Fact is still not over. Fast-forward to the 12th century. The legendary mathematician Bhaskara II takes Aryabhata’s foundation & elevates it into a poetic, highly advanced art form in his textbook, the Lilavati. Bhaskara creates a dedicated mathematical category called Citi-Ghana (the volume of a pile). He did not just give 1 formula; he realized that different stacking bases create different geometric properties. He breaks down eqns for:
- Triangular-based pyramids (where spheres rest in the gaps of a triangular grid)
- Square-based pyramids (the standard grocery-stack style)
- Oblong piles (where the base is a rectangle)
To solve these, Bhaskara had to utilize Varga-Sankalita (the sum of squares of natural numbers) & Ghana-Sankalita (the sum of cubes). While Western mathematics at the time was struggling with basic arithmetic using Roman numerals, Indian scholars were utilizing advanced series expansions to handle the discrete boundaries of 3 dimensional sphere packing.
Now the Fun Fact is over 🙏🙏
@gujarat_titans Arey bhai ab is overrated gill ki tarif Krna band kro.
Young player ke naam pe dhabba he . Self score krne ke liye kitne kam strike se isme runs banaye he kisi bhi haal me ye indian team me।vapas nahi aana chahiye.