mo271

Prototype version 15
Found device 138a:0097
This device is supported

step 1
usb write:
0000 01 
usb read:
0000 00 00 f0 b0 5e 54 a4 00  00 00 06 07 01 30 00 01 
0010 00 00 c9 96 88 91 45 a1  00 23 00 00 00 00 01 00 

mo271

def milp(self, solver=None):
    tiles = {}
    for P in self.pieces():
        tiles[P.frozenset()] = [Q.frozenset() for Q in P.isometric_copies(self._box, orientation_preserving=not(self._reflection))]
    
    p = MixedIntegerLinearProgram(solver=solver)
    x = p.new_variable(binary=True)
    for i in self.space():
        p.add_constraint(p.sum(x[T, P]  for T in tiles for P in tiles[T] if i in P) <= 1) 
    for T in tiles:

mo271

x^48 - 1008*x^46 + 403128*x^44 - 87692448*x^42 + 12008348040*x^40 - 1120658189376*x^38 + 74545764373344*x^36 - 3606531729475968*x^34 + 129269831646915312*x^32 - 4164949576246842880*x^30 + 141942516961279104768*x^28 - 6079710008497542226944*x^26 + 171029843453720580773632*x^24 - 10734215529571167885035520*x^22 + 119485611963873574006938624*x^20 - 7158961249326434415489593344*x^18 + 223410229304763643888886542080*x^16 + 1665579124457906626567818989568*x^14 + 360289207228162192431513880221696*x^12 + 4138484064890644161343737472278528*x^10 + 152548694458573411883645969649469440*x^8 + 1581691619429822432587864824950079488*x^6 + 6289231802234486775557087083681996800*x^4 + 12513023795837806250674990759664713728*x^2 + 16204114268229804228795137561699028992

mo271

mo271

mo271

import tactic
import tactic.gptf
import data.nat.prime
import data.nat.parity
import algebra.divisibility
import algebra.big_operators
import data.set.finite
import number_theory.bernoulli
import data.finset
import data.finset.basic

mo271

mo271

We couldn’t find that file to show.

mo271

The Basel Problem:

$$\sum_{n=1}^\infty \frac{1}{n^2} = \frac{\pi^2}{6}.$$

Some commutative diagram:

$$\require{AMScd} \begin{CD} K(X) @>{ch}>> H(X;\mathbb Q);\ @VVV @VVV \

mo271

Images for comment in libjxl/libjxl#1470