virajitgp💽

[virajitgp💽 @virajitgp]

∇.E = ρ /ε₀
∇.B = 0
∇xE = -∂B/∂t
∇xB = μ₀ J + μ₀ ε₀ ∂E/∂t

[virajitgp💽 @virajitgp]

fuck anti-eclecticism, only retards are pro-eclecticism

[virajitgp💽 @virajitgp]

no longer bullish on risc v, will not elaborate

[virajitgp💽 @virajitgp]

@paraschopra I built myself an assembler and a debugging tool for a CPU with custom ISA

[virajitgp💽 @virajitgp]

@ananyabananyaa Loom bands mog

[virajitgp💽 @virajitgp]

The way a country plays football tells you a lot about their national character.

[virajitgp💽 @virajitgp]

I'm spiritually persian.

[virajitgp💽 @virajitgp]

Very based.

[Nassim Nicholas Taleb @nntaleb]

There is a historical constant: no amount of wealth can liberate a third-rate thinker from intellectual envy or from the deeply degrading sense of scholarly inferiority -- that feeling of impoverished erudition.
No amount of wealth.

[virajitgp💽 @virajitgp]

i'd love to see steve job's reaction to the ferrari luce

[virajitgp💽 @virajitgp]

camus was right about the rebel being his best work ngl

[virajitgp💽 @virajitgp]

The bangerlore discourse is so retarded lmao.

[virajitgp💽 @virajitgp]

@DionysianAgent glad you are.

[virajitgp💽 @virajitgp]

@manadaaala2 they are risc-v based sbcs which can run ubuntu, not an rpi

[virajitgp💽 @virajitgp]

i kinda get why people don't fw communists lol

[virajitgp💽 @virajitgp]

the plan is to have a regular office job and live a second life as a twitter anon, building a nuclear reactor powering an army of robot bees.

[virajitgp💽 @virajitgp]

Light mode lowkey unusable

[virajitgp💽 @virajitgp]

Time to redo my personal website

[virajitgp💽 @virajitgp]

Bharat ek khoj, Bharat ek khwab.

[virajitgp💽 @virajitgp]

Me looking at my past self, falling for swindlers and cult leaders on this app like a fucking retard, It's so embarrassing I wanna kms.

[virajitgp💽 @virajitgp]

wtf is vitalik even about lmao

[vitalik.eth @VitalikButerin]

Proof:

[Lemma] sum(i=1..x) [degree n-1 polynomial] = [degree n polynomial]

Proof of lemma:

* Notice that x^n - (x-1)^n = x^n - x^n + nx^(n-1) - ... +- 1 = [degree n-1 polynomial, call it C(x)]
* Hence by telescoping sums, sum(i=1..x) C(i) = x^n
* Given any specific degree n-1 polynomial D(x), re-express it as D(x) = some k * C(x) + [deg <= n-2 stuff]. By induction on n, and by linearity, sum(1..x)D(i) = k * x^n + [deg <= n-1 stuff].

Therefore, sum(i=1...x) i^3 is degree 4, and (sum(i=1...x) i)^2 is degree 2*2 = 4.

Now, explicitly evaluate (sum(i=1...x) i)^2 and sum(i=1...x) i^3 on x=1...5, answers are: 1, 9, 36, 100, 225 in both cases

The two deg-4 polynomials are the same on five points, therefore they are equal

Therefore sqrt(sum(i=1...x) i^3) = sum(i=1...x)