I hereby claim:
- I am programmeruser2 on github.
- I am programmeruser (https://keybase.io/programmeruser) on keybase.
- I have a public key whose fingerprint is D0A2 524A B9AE DA1B A4DB DC08 7C6D 52D0 088C 9AFB
To claim this, I am signing this object:
(Get-NetIPAddress -AddressFamily IPv4 | Where-Object {$_.AddressState -eq "Preferred" -and ($_.InterfaceAlias -eq "Wi-Fi" -or $_.InterfaceAlias -eq "Ethernet")}).IPAddress |
const iframe = document.getElementById('iframe'); //OR WHATEVER | |
// create a document and pipe to a blob | |
var doc = new PDFDocument(); | |
var stream = doc.pipe(blobStream()); | |
const data = 'YOUR DATA WITH TERM/MEANING SEPERATED BY TAB (\t) AND CARDS SEPERATED WITH A NEWLINE'; | |
//console.log(data); | |
const cards = data.split('\n'); | |
const allPages = []; | |
cards.forEach(card => { | |
const [a,b] = card.split('\t'); |
Tàu Hiĕk | |
__NOEDITSECTION__ | |
Bàng-uâ | |
Bàng-uâ kō̤-nèng sê: |
export DISPLAY=$(powershell.exe -Command '(Get-NetIPAddress -AddressFamily IPv4 | Where-Object {$_.AddressState -eq "Preferred" -and ($_.InterfaceAlias -eq "Wi-Fi" -or $_.InterfaceAlias -eq "Ethernet")}).IPAddress' | sed 's/.$//'):0.0 | |
export LIBGL_ALWAYS_INDIRECT=1 |
const decodeJwt = token => token.split('.').map((item,index) => index==2?item:JSON.parse(atob(item))); | |
const encodeJwt = segments => segments.map((item,index)=>index==2?item:btoa(JSON.stringify(item))).join('.'); |
#include <stdio.h> | |
int main(void) { | |
printf("size=%d", sizeof(int)); | |
} |
// Run on ShaderToy | |
void mainImage(out vec4 fragColor, in vec2 fragCoord) { | |
fragColor = vec4(distance(fragCoord, iResolution.xy/2.0)/(sqrt(iResolution.x*iResolution.x + iResolution.y*iResolution.y)/2.0), 0.0, 1.0, 1.0); | |
} |
I hereby claim:
To claim this, I am signing this object:
First, notice that the value
ct = [67594220461269, 501237540280788, 718316769824518, 296304224247167, 48290626940198, 30829701196032, 521453693392074, 840985324383794, 770420008897119, 745131486581197, 729163531979577, 334563813238599, 289746215495432, 538664937794468, 894085795317163, 983410189487558, 863330928724430, 996272871140947, 3521752
Notice that
So
Now we can't directly combine the equations because they have different exponents on the terms. However, we can raise
Then, we can simply multiply
Finally, since